From 44d30def0491d304cdb4ef1bd12c226138e7b92e Mon Sep 17 00:00:00 2001 From: MaxCWhitehead <35712032+MaxCWhitehead@users.noreply.github.com> Date: Thu, 5 Dec 2024 20:39:24 +0000 Subject: [PATCH] =?UTF-8?q?Deploying=20to=20gh-pages=20from=20@=20fishfolk?= =?UTF-8?q?/jumpy@1ec5db624bf3238e703e02a1133260df689cf7a0=20=F0=9F=9A=80?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- .../core/metadata/player/fn.default_true.html | 2 +- .../metadata/player/fn.deserialize_arc.html | 2 +- .../player/fn.deserialize_arc_slice.html | 2 +- .../fn.deserialize_body_animations.html | 2 +- .../jumpy/core/metadata/player/index.html | 2 +- .../metadata/player/struct.EmoteMeta.html | 4 ++-- .../core/metadata/player/struct.HatMeta.html | 4 ++-- .../player/struct.PlayerSoundsMeta.html | 6 +++-- .../jumpy/core/metadata/struct.EmoteMeta.html | 4 ++-- .../jumpy/core/metadata/struct.HatMeta.html | 4 ++-- .../metadata/struct.PlayerSoundsMeta.html | 6 +++-- .../player/dead/fn.handle_player_state.html | 3 ++- .../rustdoc/jumpy/core/player/dead/index.html | 2 +- .../states/dead/fn.handle_player_state.html | 3 ++- .../core/player/state/states/dead/index.html | 2 +- .../bones_schema/prelude/trait.HasSchema.html | 2 +- .../prelude/bones_schema/trait.HasSchema.html | 2 +- .../jumpy/prelude/trait.HasSchema.html | 2 +- .../build_info/constant.BUILD_TIME.html | 2 +- .../build_info/constant.BUILD_TIME_2822.html | 2 +- .../build_info/constant.BUILD_TIME_3339.html | 2 +- .../build_info/constant.COMMIT_AUTHOR.html | 2 +- .../build_info/constant.COMMIT_DATE.html | 2 +- .../build_info/constant.COMMIT_DATE_2822.html | 2 +- .../build_info/constant.COMMIT_DATE_3339.html | 2 +- .../build_info/constant.COMMIT_EMAIL.html | 2 +- .../build_info/constant.COMMIT_HASH.html | 2 +- .../build_info/constant.SHORT_COMMIT.html | 2 +- book/developers/rustdoc/search-index.js | 2 +- .../search.desc/jumpy/jumpy-desc-2-.js | 2 +- .../search.desc/jumpy/jumpy-desc-3-.js | 2 +- .../search.desc/jumpy/jumpy-desc-4-.js | 2 +- .../search.desc/jumpy/jumpy-desc-6-.js | 2 +- .../src/jumpy/core/metadata/player.rs.html | 6 +++++ .../core/player/state/states/dead.rs.html | 6 +++++ .../jumpy-bf087bc6388f7ec0/out/shadow.rs.html | 22 +++++++++---------- 36 files changed, 68 insertions(+), 50 deletions(-) diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/fn.default_true.html b/book/developers/rustdoc/jumpy/core/metadata/player/fn.default_true.html index ee59961de7..de8b11cb65 100644 --- a/book/developers/rustdoc/jumpy/core/metadata/player/fn.default_true.html +++ b/book/developers/rustdoc/jumpy/core/metadata/player/fn.default_true.html @@ -93,4 +93,4 @@ } -

Function jumpy::core::metadata::player::default_true

source · 
fn default_true() -> bool
\ No newline at end of file +

Function jumpy::core::metadata::player::default_true

source · 
fn default_true() -> bool
\ No newline at end of file diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc.html b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc.html index bf2d5aade6..e8ffeb7e04 100644 --- a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc.html +++ b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc.html @@ -93,6 +93,6 @@ } -

Function jumpy::core::metadata::player::deserialize_arc

source · 
fn deserialize_arc<'de, T: Deserialize<'de>, D: Deserializer<'de>>(
+
Function jumpy::core::metadata::player::deserialize_arc
source · 
fn deserialize_arc<'de, T: Deserialize<'de>, D: Deserializer<'de>>(
     deserializer: D,
 ) -> Result<Arc<T>, D::Error>

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc_slice.html b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc_slice.html
index dab70854aa..a8621f7011 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc_slice.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_arc_slice.html
@@ -93,6 +93,6 @@
     }
 
 
-
Function jumpy::core::metadata::player::deserialize_arc_slice
source · 
fn deserialize_arc_slice<'de, T: Deserialize<'de>, D: Deserializer<'de>>(
+
Function jumpy::core::metadata::player::deserialize_arc_slice
source · 
fn deserialize_arc_slice<'de, T: Deserialize<'de>, D: Deserializer<'de>>(
     deserializer: D,
 ) -> Result<Arc<[T]>, D::Error>

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_body_animations.html b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_body_animations.html
index b84ad66e7f..7f5e88137a 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_body_animations.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/fn.deserialize_body_animations.html
@@ -93,6 +93,6 @@
     }
 
 
-
Function jumpy::core::metadata::player::deserialize_body_animations
source · 
fn deserialize_body_animations<'de, D: Deserializer<'de>>(
+
Function jumpy::core::metadata::player::deserialize_body_animations
source · 
fn deserialize_body_animations<'de, D: Deserializer<'de>>(
     deserializer: D,
 ) -> Result<BodyAnimationsMeta, D::Error>

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/index.html b/book/developers/rustdoc/jumpy/core/metadata/player/index.html
index 86800995ec..213332982c 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/index.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/index.html
@@ -93,4 +93,4 @@
     }
 
 
-
Module jumpy::core::metadata::player
source · 
Structs§
Functions§

\ No newline at end of file
+
Module jumpy::core::metadata::player
source · 
Structs§
Functions§

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/struct.EmoteMeta.html b/book/developers/rustdoc/jumpy/core/metadata/player/struct.EmoteMeta.html
index 49b2466c83..aa28bc9938 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/struct.EmoteMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/struct.EmoteMeta.html
@@ -93,13 +93,13 @@
     }
 
 
-
Struct jumpy::core::metadata::player::EmoteMeta
source · 
#[repr(C)]
pub struct EmoteMeta {
+
Struct jumpy::core::metadata::player::EmoteMeta
source · 
#[repr(C)]
pub struct EmoteMeta {
     pub name: Ustr,
     pub atlas: Handle<Atlas>,
     pub offset: Vec2,
     pub animation: AnimatedSprite,
 }
Expand description
Metadata for a player emote.

-
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§animation: AnimatedSprite
Trait Implementations§
source§
impl Clone for EmoteMeta
source§
fn clone(&self) -> EmoteMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for EmoteMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for EmoteMeta
source§
fn default() -> EmoteMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for EmoteMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§animation: AnimatedSprite
Trait Implementations§
source§
impl Clone for EmoteMeta
source§
fn clone(&self) -> EmoteMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for EmoteMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for EmoteMeta
source§
fn default() -> EmoteMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for EmoteMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/struct.HatMeta.html b/book/developers/rustdoc/jumpy/core/metadata/player/struct.HatMeta.html
index 2a0a6567fb..a85f2a7aca 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/struct.HatMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/struct.HatMeta.html
@@ -93,13 +93,13 @@
     }
 
 
-
Struct jumpy::core::metadata::player::HatMeta
source · 
#[repr(C)]
pub struct HatMeta {
+
Struct jumpy::core::metadata::player::HatMeta
source · 
#[repr(C)]
pub struct HatMeta {
     pub name: Ustr,
     pub atlas: Handle<Atlas>,
     pub offset: Vec2,
     pub body_size: Vec2,
 }
Expand description
Metadata for a player hat.

-
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§body_size: Vec2
Trait Implementations§
source§
impl Clone for HatMeta
source§
fn clone(&self) -> HatMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for HatMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for HatMeta
source§
fn default() -> HatMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for HatMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§body_size: Vec2
Trait Implementations§
source§
impl Clone for HatMeta
source§
fn clone(&self) -> HatMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for HatMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for HatMeta
source§
fn default() -> HatMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for HatMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/metadata/player/struct.PlayerSoundsMeta.html b/book/developers/rustdoc/jumpy/core/metadata/player/struct.PlayerSoundsMeta.html
index 0214d4fc91..ae90892d7d 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/player/struct.PlayerSoundsMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/player/struct.PlayerSoundsMeta.html
@@ -93,7 +93,7 @@
     }
 
 
-
Struct jumpy::core::metadata::player::PlayerSoundsMeta
source · 
#[repr(C)]
pub struct PlayerSoundsMeta {
+
Struct jumpy::core::metadata::player::PlayerSoundsMeta
source · 
#[repr(C)]
pub struct PlayerSoundsMeta {
     pub land_volume: f64,
     pub land: Handle<AudioSource>,
     pub jump_volume: f64,
@@ -102,7 +102,9 @@
     pub grab: Handle<AudioSource>,
     pub drop_volume: f64,
     pub drop: Handle<AudioSource>,
-}
Fields§
§land_volume: f64§land: Handle<AudioSource>§jump_volume: f64§jump: Handle<AudioSource>§grab_volume: f64§grab: Handle<AudioSource>§drop_volume: f64§drop: Handle<AudioSource>
Trait Implementations§
source§
impl Clone for PlayerSoundsMeta
source§
fn clone(&self) -> PlayerSoundsMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for PlayerSoundsMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for PlayerSoundsMeta
source§
fn default() -> PlayerSoundsMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for PlayerSoundsMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+    pub death_volume: f64,
+    pub death: Handle<AudioSource>,
+}
Fields§
§land_volume: f64§land: Handle<AudioSource>§jump_volume: f64§jump: Handle<AudioSource>§grab_volume: f64§grab: Handle<AudioSource>§drop_volume: f64§drop: Handle<AudioSource>§death_volume: f64§death: Handle<AudioSource>
Trait Implementations§
source§
impl Clone for PlayerSoundsMeta
source§
fn clone(&self) -> PlayerSoundsMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for PlayerSoundsMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for PlayerSoundsMeta
source§
fn default() -> PlayerSoundsMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for PlayerSoundsMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/metadata/struct.EmoteMeta.html b/book/developers/rustdoc/jumpy/core/metadata/struct.EmoteMeta.html
index 559d9fae95..622913aa15 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/struct.EmoteMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/struct.EmoteMeta.html
@@ -93,13 +93,13 @@
     }
 
 
-
Struct jumpy::core::metadata::EmoteMeta
source · 
#[repr(C)]
pub struct EmoteMeta {
+
Struct jumpy::core::metadata::EmoteMeta
source · 
#[repr(C)]
pub struct EmoteMeta {
     pub name: Ustr,
     pub atlas: Handle<Atlas>,
     pub offset: Vec2,
     pub animation: AnimatedSprite,
 }
Expand description
Metadata for a player emote.

-
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§animation: AnimatedSprite
Trait Implementations§
source§
impl Clone for EmoteMeta
source§
fn clone(&self) -> EmoteMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for EmoteMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for EmoteMeta
source§
fn default() -> EmoteMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for EmoteMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§animation: AnimatedSprite
Trait Implementations§
source§
impl Clone for EmoteMeta
source§
fn clone(&self) -> EmoteMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for EmoteMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for EmoteMeta
source§
fn default() -> EmoteMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for EmoteMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/metadata/struct.HatMeta.html b/book/developers/rustdoc/jumpy/core/metadata/struct.HatMeta.html
index 2b0f832c2c..4e58e79b9e 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/struct.HatMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/struct.HatMeta.html
@@ -93,13 +93,13 @@
     }
 
 
-
Struct jumpy::core::metadata::HatMeta
source · 
#[repr(C)]
pub struct HatMeta {
+
Struct jumpy::core::metadata::HatMeta
source · 
#[repr(C)]
pub struct HatMeta {
     pub name: Ustr,
     pub atlas: Handle<Atlas>,
     pub offset: Vec2,
     pub body_size: Vec2,
 }
Expand description
Metadata for a player hat.

-
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§body_size: Vec2
Trait Implementations§
source§
impl Clone for HatMeta
source§
fn clone(&self) -> HatMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for HatMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for HatMeta
source§
fn default() -> HatMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for HatMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+
Fields§
§name: Ustr§atlas: Handle<Atlas>§offset: Vec2§body_size: Vec2
Trait Implementations§
source§
impl Clone for HatMeta
source§
fn clone(&self) -> HatMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for HatMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for HatMeta
source§
fn default() -> HatMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for HatMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/metadata/struct.PlayerSoundsMeta.html b/book/developers/rustdoc/jumpy/core/metadata/struct.PlayerSoundsMeta.html
index 6c85c6dbf5..a78ff5110d 100644
--- a/book/developers/rustdoc/jumpy/core/metadata/struct.PlayerSoundsMeta.html
+++ b/book/developers/rustdoc/jumpy/core/metadata/struct.PlayerSoundsMeta.html
@@ -93,7 +93,7 @@
     }
 
 
-
Struct jumpy::core::metadata::PlayerSoundsMeta
source · 
#[repr(C)]
pub struct PlayerSoundsMeta {
+
Struct jumpy::core::metadata::PlayerSoundsMeta
source · 
#[repr(C)]
pub struct PlayerSoundsMeta {
     pub land_volume: f64,
     pub land: Handle<AudioSource>,
     pub jump_volume: f64,
@@ -102,7 +102,9 @@
     pub grab: Handle<AudioSource>,
     pub drop_volume: f64,
     pub drop: Handle<AudioSource>,
-}
Fields§
§land_volume: f64§land: Handle<AudioSource>§jump_volume: f64§jump: Handle<AudioSource>§grab_volume: f64§grab: Handle<AudioSource>§drop_volume: f64§drop: Handle<AudioSource>
Trait Implementations§
source§
impl Clone for PlayerSoundsMeta
source§
fn clone(&self) -> PlayerSoundsMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for PlayerSoundsMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for PlayerSoundsMeta
source§
fn default() -> PlayerSoundsMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for PlayerSoundsMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
+    pub death_volume: f64,
+    pub death: Handle<AudioSource>,
+}
Fields§
§land_volume: f64§land: Handle<AudioSource>§jump_volume: f64§jump: Handle<AudioSource>§grab_volume: f64§grab: Handle<AudioSource>§drop_volume: f64§drop: Handle<AudioSource>§death_volume: f64§death: Handle<AudioSource>
Trait Implementations§
source§
impl Clone for PlayerSoundsMeta
source§
fn clone(&self) -> PlayerSoundsMeta
Returns a copy of the value. Read more
1.0.0 · source§
fn clone_from(&mut self, source: &Self)
Performs copy-assignment from source. Read more
source§
impl Debug for PlayerSoundsMeta
source§
fn fmt(&self, f: &mut Formatter<'_>) -> Result
Formats the value using the given formatter. Read more
source§
impl Default for PlayerSoundsMeta
source§
fn default() -> PlayerSoundsMeta
Returns the “default value” for a type. Read more
source§
impl HasSchema for PlayerSoundsMeta
source§
fn schema() -> &'static Schema
Get this type’s [Schema].
§
fn register_schema()
Register this schema with the global schema registry. Read more
§
fn cast<T>(this: &Self) -> &T
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn try_cast<T>(this: &Self) -> Result<&T, SchemaMismatchError>
where
     T: HasSchema,
Cast a reference of this type to a reference of another type with the same memory layout. Read more
§
fn cast_mut<T>(this: &mut Self) -> &mut T
where
     T: HasSchema,
Cast a mutable reference of this type to a reference of another type with the same memory
diff --git a/book/developers/rustdoc/jumpy/core/player/dead/fn.handle_player_state.html b/book/developers/rustdoc/jumpy/core/player/dead/fn.handle_player_state.html
index b28c97744d..8457d0c728 100644
--- a/book/developers/rustdoc/jumpy/core/player/dead/fn.handle_player_state.html
+++ b/book/developers/rustdoc/jumpy/core/player/dead/fn.handle_player_state.html
@@ -93,7 +93,7 @@
     }
 
 
-
Function jumpy::core::player::dead::handle_player_state
source · 
pub fn handle_player_state(
+
Function jumpy::core::player::dead::handle_player_state
source · 
pub fn handle_player_state(
     entities: Res<'_, Entities>,
     commands: Commands<'_>,
     assets: Res<'_, AssetServer>,
@@ -108,4 +108,5 @@
     animations: CompMut<'_, AnimationBankSprite>,
     game_meta: Root<'_, GameMeta>,
     collision_world: CollisionWorld<'_>,
+    audio_center: ResMut<'_, AudioCenter>,
 )

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/player/dead/index.html b/book/developers/rustdoc/jumpy/core/player/dead/index.html
index 4df77911fa..9762e62172 100644
--- a/book/developers/rustdoc/jumpy/core/player/dead/index.html
+++ b/book/developers/rustdoc/jumpy/core/player/dead/index.html
@@ -93,4 +93,4 @@
     }
 
 
-
Module jumpy::core::player::dead
source · 
Statics§
Functions§

\ No newline at end of file
+
Module jumpy::core::player::dead
source · 
Statics§
Functions§

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/player/state/states/dead/fn.handle_player_state.html b/book/developers/rustdoc/jumpy/core/player/state/states/dead/fn.handle_player_state.html
index a9963e7115..6b30494345 100644
--- a/book/developers/rustdoc/jumpy/core/player/state/states/dead/fn.handle_player_state.html
+++ b/book/developers/rustdoc/jumpy/core/player/state/states/dead/fn.handle_player_state.html
@@ -93,7 +93,7 @@
     }
 
 
-
Function jumpy::core::player::state::states::dead::handle_player_state
source · 
pub fn handle_player_state(
+
Function jumpy::core::player::state::states::dead::handle_player_state
source · 
pub fn handle_player_state(
     entities: Res<'_, Entities>,
     commands: Commands<'_>,
     assets: Res<'_, AssetServer>,
@@ -108,4 +108,5 @@
     animations: CompMut<'_, AnimationBankSprite>,
     game_meta: Root<'_, GameMeta>,
     collision_world: CollisionWorld<'_>,
+    audio_center: ResMut<'_, AudioCenter>,
 )

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/core/player/state/states/dead/index.html b/book/developers/rustdoc/jumpy/core/player/state/states/dead/index.html
index 22ce4f1ceb..92904ef6d5 100644
--- a/book/developers/rustdoc/jumpy/core/player/state/states/dead/index.html
+++ b/book/developers/rustdoc/jumpy/core/player/state/states/dead/index.html
@@ -93,4 +93,4 @@
     }
 
 
-
Module jumpy::core::player::state::states::dead
source · 
Statics§
Functions§

\ No newline at end of file
+
Module jumpy::core::player::state::states::dead
source · 
Statics§
Functions§

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/prelude/bones_schema/prelude/trait.HasSchema.html b/book/developers/rustdoc/jumpy/prelude/bones_schema/prelude/trait.HasSchema.html
index b04ae34819..12e365c4f7 100644
--- a/book/developers/rustdoc/jumpy/prelude/bones_schema/prelude/trait.HasSchema.html
+++ b/book/developers/rustdoc/jumpy/prelude/bones_schema/prelude/trait.HasSchema.html
@@ -145,7 +145,7 @@ 
§Errors

     Self: Sized,
Converts a reference of T to a SchemaRef

 
fn as_schema_mut(&mut self) -> SchemaRefMut<'_>
where
     Self: Sized,
Converts a reference of T to a SchemaRefMut

-
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl<K, V> HasSchema for SMap<K, V>
where
+
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl<K, V> HasSchema for SMap<K, V>
where
     K: HasSchema,
     V: HasSchema,
§
impl<T> HasSchema for Maybe<T>
where
     T: HasSchema + Clone,
§
impl<T> HasSchema for Handle<T>
where
diff --git a/book/developers/rustdoc/jumpy/prelude/bones_schema/trait.HasSchema.html b/book/developers/rustdoc/jumpy/prelude/bones_schema/trait.HasSchema.html
index e8c0950056..0d3093f650 100644
--- a/book/developers/rustdoc/jumpy/prelude/bones_schema/trait.HasSchema.html
+++ b/book/developers/rustdoc/jumpy/prelude/bones_schema/trait.HasSchema.html
@@ -145,7 +145,7 @@ 
§Errors

     Self: Sized,
Converts a reference of T to a SchemaRef

 
fn as_schema_mut(&mut self) -> SchemaRefMut<'_>
where
     Self: Sized,
Converts a reference of T to a SchemaRefMut

-
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl<K, V> HasSchema for SMap<K, V>
where
+
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl<K, V> HasSchema for SMap<K, V>
where
     K: HasSchema,
     V: HasSchema,
§
impl<T> HasSchema for Maybe<T>
where
     T: HasSchema + Clone,
§
impl<T> HasSchema for Handle<T>
where
diff --git a/book/developers/rustdoc/jumpy/prelude/trait.HasSchema.html b/book/developers/rustdoc/jumpy/prelude/trait.HasSchema.html
index 816f8ff301..e685d1227d 100644
--- a/book/developers/rustdoc/jumpy/prelude/trait.HasSchema.html
+++ b/book/developers/rustdoc/jumpy/prelude/trait.HasSchema.html
@@ -145,7 +145,7 @@ 
§Errors

     Self: Sized,
Converts a reference of T to a SchemaRef

 
fn as_schema_mut(&mut self) -> SchemaRefMut<'_>
where
     Self: Sized,
Converts a reference of T to a SchemaRefMut

-
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl<K, V> HasSchema for SMap<K, V>
where
+
Object Safety§
This trait is not object safe.
Implementations on Foreign Types§
§
impl HasSchema for bool
§
fn schema() -> &'static Schema
§
impl HasSchema for f32
§
fn schema() -> &'static Schema
§
impl HasSchema for f64
§
fn schema() -> &'static Schema
§
impl HasSchema for i8
§
fn schema() -> &'static Schema
§
impl HasSchema for i16
§
fn schema() -> &'static Schema
§
impl HasSchema for i32
§
fn schema() -> &'static Schema
§
impl HasSchema for i64
§
fn schema() -> &'static Schema
§
impl HasSchema for i128
§
fn schema() -> &'static Schema
§
impl HasSchema for isize
§
fn schema() -> &'static Schema
§
impl HasSchema for u8
§
fn schema() -> &'static Schema
§
impl HasSchema for u16
§
fn schema() -> &'static Schema
§
impl HasSchema for u32
§
fn schema() -> &'static Schema
§
impl HasSchema for u64
§
fn schema() -> &'static Schema
§
impl HasSchema for u128
§
fn schema() -> &'static Schema
§
impl HasSchema for ()
§
fn schema() -> &'static Schema
§
impl HasSchema for usize
§
fn schema() -> &'static Schema
§
impl HasSchema for String
§
fn schema() -> &'static Schema
§
impl HasSchema for LogFileGuard
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkDebug
§
fn schema() -> &'static Schema
§
impl HasSchema for NetworkMatchSocket
§
fn schema() -> &'static Schema
§
impl HasSchema for PlayerNetworkStats
§
fn schema() -> &'static Schema
Implementors§
source§
impl HasSchema for MusicState
source§
impl HasSchema for CrabState
source§
impl HasSchema for Snail
source§
impl HasSchema for TileCollisionKind
source§
impl HasSchema for ColliderShape
source§
impl HasSchema for EmoteState
source§
impl HasSchema for EaseFunction
source§
impl HasSchema for ControlSource
source§
impl HasSchema for InputKind
source§
impl HasSchema for MenuPage
§
impl HasSchema for AssetKind
§
impl HasSchema for ButtonState
§
impl HasSchema for CameraSize
§
impl HasSchema for Color
§
impl HasSchema for GamepadAxis
§
impl HasSchema for GamepadButton
§
impl HasSchema for GamepadConnectionEventKind
§
impl HasSchema for GamepadEvent
§
impl HasSchema for GamepadRumbleRequest
§
impl HasSchema for Image
§
impl HasSchema for KeyCode
§
impl HasSchema for SyncingInfo
source§
impl HasSchema for ShuffledPlaylist
source§
impl HasSchema for Attachment
source§
impl HasSchema for AttachmentEasing
source§
impl HasSchema for AttachmentEasingMeta
source§
impl HasSchema for AttachmentMeta
source§
impl HasSchema for HadPlayerBodyAttachmentMarker
source§
impl HasSchema for PlayerBodyAttachment
source§
impl HasSchema for Bullet
source§
impl HasSchema for BulletHandle
source§
impl HasSchema for BulletMeta
source§
impl HasSchema for CameraState
source§
impl HasSchema for CameraSubject
source§
impl HasSchema for ParallaxBackgroundSprite
source§
impl HasSchema for DamageRegion
source§
impl HasSchema for DamageRegionOwner
source§
impl HasSchema for DebugSettings
source§
impl HasSchema for RapierDebugContext
source§
impl HasSchema for Buss
source§
impl HasSchema for BussMeta
source§
impl HasSchema for Cannon
source§
impl HasSchema for CannonMeta
source§
impl HasSchema for CrabCritter
source§
impl HasSchema for CrabMeta
source§
impl HasSchema for CrateMeta
source§
impl HasSchema for IdleCrate
source§
impl HasSchema for ThrownCrate
source§
impl HasSchema for AnimatedDecorationMeta
source§
impl HasSchema for Fish
source§
impl HasSchema for FishSchool
source§
impl HasSchema for FishSchoolMeta
source§
impl HasSchema for ExplodeFlappyJellyfish
source§
impl HasSchema for FlappyJellyfish
source§
impl HasSchema for FlappyJellyfishMeta
source§
impl HasSchema for GrenadeMeta
source§
impl HasSchema for IdleGrenade
source§
impl HasSchema for LitGrenade
source§
impl HasSchema for DehydrateJellyfish
source§
impl HasSchema for Jellyfish
source§
impl HasSchema for JellyfishMeta
source§
impl HasSchema for PlayerDrivingJellyfish
source§
impl HasSchema for IdleKickBomb
source§
impl HasSchema for KickBombHandle
source§
impl HasSchema for KickBombMeta
source§
impl HasSchema for LitKickBomb
source§
impl HasSchema for MachineGun
source§
impl HasSchema for MachineGunMeta
source§
impl HasSchema for IdleMine
source§
impl HasSchema for MineMeta
source§
impl HasSchema for ThrownMine
source§
impl HasSchema for Musket
source§
impl HasSchema for MusketMeta
source§
impl HasSchema for Periscope
source§
impl HasSchema for PeriscopeMeta
source§
impl HasSchema for CurrentSpawner
source§
impl HasSchema for PlayerSpawner
source§
impl HasSchema for PlayerSpawnerMeta
source§
impl HasSchema for Slippery
source§
impl HasSchema for SlipperyMeta
source§
impl HasSchema for SlipperySeaweed
source§
impl HasSchema for SlipperySeaweedMeta
source§
impl HasSchema for SnailMeta
source§
impl HasSchema for Spike
source§
impl HasSchema for SpikeMeta
source§
impl HasSchema for Sproinger
source§
impl HasSchema for SproingerMeta
source§
impl HasSchema for StompBoots
source§
impl HasSchema for StompBootsMeta
source§
impl HasSchema for WearingStompBoots
source§
impl HasSchema for WornStompBoots
source§
impl HasSchema for DehydrateOutOfBounds
source§
impl HasSchema for ElementEditorMeta
source§
impl HasSchema for ElementHandle
source§
impl HasSchema for ElementKillCallback
source§
impl HasSchema for ElementMeta
source§
impl HasSchema for ElementSolid
source§
impl HasSchema for ElementSolidMeta
source§
impl HasSchema for MapElementHydrated
source§
impl HasSchema for Spawner
source§
impl HasSchema for SpawnerEntities
source§
impl HasSchema for PendingDamageRegions
source§
impl HasSchema for Sword
source§
impl HasSchema for SwordMeta
source§
impl HasSchema for Urchin
source§
impl HasSchema for UrchinMeta
source§
impl HasSchema for ElementLayer
source§
impl HasSchema for MatchInputs
source§
impl HasSchema for PlayerInput
source§
impl HasSchema for DropItem
source§
impl HasSchema for Inventory
source§
impl HasSchema for Item
source§
impl HasSchema for ItemDropped
source§
impl HasSchema for ItemGrab
source§
impl HasSchema for ItemGrabbed
source§
impl HasSchema for ItemThrow
source§
impl HasSchema for ItemUsed
source§
impl HasSchema for Invincibility
source§
impl HasSchema for Lifetime
source§
impl HasSchema for LoadedMap
source§
impl HasSchema for MapSpawned
source§
impl HasSchema for NavGraph
source§
impl HasSchema for SpawnedMapLayerMeta
source§
impl HasSchema for SpawnedMapMeta
source§
impl HasSchema for MapPool
source§
impl HasSchema for BackgroundMeta
source§
impl HasSchema for ElementSpawn
source§
impl HasSchema for MapLayerMeta
source§
impl HasSchema for MapMeta
source§
impl HasSchema for MapTileMeta
source§
impl HasSchema for ParallaxLayerMeta
source§
impl HasSchema for BodyAnimationsMeta
source§
impl HasSchema for EmoteMeta
source§
impl HasSchema for HatMeta
source§
impl HasSchema for Offsets
source§
impl HasSchema for PlayerBodyLayerMeta
source§
impl HasSchema for PlayerLayerMeta
source§
impl HasSchema for PlayerLayersMeta
source§
impl HasSchema for PlayerMeta
source§
impl HasSchema for PlayerSoundsMeta
source§
impl HasSchema for PlayerStatsMeta
source§
impl HasSchema for CameraMeta
source§
impl HasSchema for CoreConfigMeta
source§
impl HasSchema for CoreMeta
source§
impl HasSchema for PhysicsMeta
source§
impl HasSchema for PhysicsPlayerMeta
source§
impl HasSchema for ColliderShapeCache
source§
impl HasSchema for Actor
source§
impl HasSchema for Collider
source§
impl HasSchema for RapierContext
source§
impl HasSchema for Solid
source§
impl HasSchema for TileDynamicCollider
source§
impl HasSchema for TileRapierHandle
source§
impl HasSchema for DynamicBody
source§
impl HasSchema for KinematicBody
source§
impl HasSchema for PlayerRagdollState
source§
impl HasSchema for PlayerState
source§
impl HasSchema for AiPlayer
source§
impl HasSchema for EmoteRegion
source§
impl HasSchema for Hat
source§
impl HasSchema for PathfindingDebugLines
source§
impl HasSchema for PlayerIdx
source§
impl HasSchema for PlayerKilled
source§
impl HasSchema for PlayerLayers
source§
impl HasSchema for PlayersHaveSpawned
source§
impl HasSchema for GlobalRng
source§
impl HasSchema for MatchScore
source§
impl HasSchema for RoundScoringState
source§
impl HasSchema for EaseMeta
source§
impl HasSchema for WinIndicatorMeta
source§
impl HasSchema for DebugMenuState
source§
impl HasSchema for GlobalPlayerControls
source§
impl HasSchema for PlayerControl
source§
impl HasSchema for PlayerInputCollector
source§
impl HasSchema for ProfilerState
source§
impl HasSchema for PlayerControlMapping
source§
impl HasSchema for PlayerControlSetting
source§
impl HasSchema for Settings
source§
impl HasSchema for VirtualDPad
source§
impl HasSchema for GameMeta
source§
impl HasSchema for GameMusic
source§
impl HasSchema for NetworkMeta
source§
impl HasSchema for PackMeta
source§
impl HasSchema for PlayerSelectState
source§
impl HasSchema for MainMenuMeta
source§
impl HasSchema for PauseMenu
source§
impl HasSchema for ScoringMenuState
source§
impl HasSchema for ImageMeta
source§
impl HasSchema for UiTheme
source§
impl HasSchema for UiThemeButtons
source§
impl HasSchema for UiThemeColors
source§
impl HasSchema for UiThemeEditor
source§
impl HasSchema for UiThemeEditorIcons
source§
impl HasSchema for UiThemeFontStyles
source§
impl HasSchema for UiThemePanel
source§
impl HasSchema for UiThemeWidgetColors
source§
impl HasSchema for UiThemeWidgets
§
impl HasSchema for SchemaLuaEcsRefMetatable
§
impl HasSchema for SchemaBox
§
impl HasSchema for SchemaDeserialize
§
impl HasSchema for FrameDiagState
§
impl HasSchema for AnimatedSprite
§
impl HasSchema for AnimationBankSprite
§
impl HasSchema for AssetServer
§
impl HasSchema for Atlas
§
impl HasSchema for AtlasCollisionTile
§
impl HasSchema for AtlasSprite
§
impl HasSchema for Audio
§
impl HasSchema for AudioCenter
§
impl HasSchema for AudioManager
§
impl HasSchema for AudioSource
§
impl HasSchema for BVec2
§
impl HasSchema for BVec3
§
impl HasSchema for BVec4
§
impl HasSchema for BorderImageMeta
§
impl HasSchema for ButtonBordersMeta
§
impl HasSchema for ButtonThemeMeta
§
impl HasSchema for Camera
§
impl HasSchema for CameraShake
§
impl HasSchema for CameraTraumaEvents
§
impl HasSchema for ClearColor
§
impl HasSchema for CommandQueue
§
impl HasSchema for CurrentSystemStage
§
impl HasSchema for DVec2
§
impl HasSchema for DVec3
§
impl HasSchema for DVec4
§
impl HasSchema for DisconnectedPlayers
§
impl HasSchema for Duration
§
impl HasSchema for EguiCtx
§
impl HasSchema for EguiInputHook
§
impl HasSchema for EguiSettings
§
impl HasSchema for EguiTextures
§
impl HasSchema for Entities
§
impl HasSchema for Entity
§
impl HasSchema for ExitBones
§
impl HasSchema for FluentBundleAsset
§
impl HasSchema for FluentResourceAsset
§
impl HasSchema for Font
§
impl HasSchema for FontMeta
§
impl HasSchema for GamepadAxisEvent
§
impl HasSchema for GamepadButtonEvent
§
impl HasSchema for GamepadConnectionEvent
§
impl HasSchema for GamepadInputs
§
impl HasSchema for GamepadRumbleIntensity
§
impl HasSchema for GamepadsRumble
§
impl HasSchema for IVec2
§
impl HasSchema for IVec3
§
impl HasSchema for IVec4
§
impl HasSchema for KeyboardEvent
§
impl HasSchema for KeyboardInputs
§
impl HasSchema for LocalizationAsset
§
impl HasSchema for LuaEngine
§
impl HasSchema for LuaPlugin
§
impl HasSchema for LuaPlugins
§
impl HasSchema for LuaScript
§
impl HasSchema for MarginMeta
§
impl HasSchema for MouseInputs
§
impl HasSchema for MouseScreenPosition
§
impl HasSchema for MouseWorldPosition
§
impl HasSchema for Path2d
§
impl HasSchema for Quat
§
impl HasSchema for RngGenerator
§
impl HasSchema for RootLocalizationFieldIdx
§
impl HasSchema for SchemaAssetHandle
§
impl HasSchema for SchemaMetaAssetLoader
§
impl HasSchema for SessionOptions
§
impl HasSchema for Sessions
§
impl HasSchema for ShakeNoise
§
impl HasSchema for Sprite
§
impl HasSchema for Storage
§
impl HasSchema for Tile
§
impl HasSchema for TileLayer
§
impl HasSchema for Time
§
impl HasSchema for Timer
§
impl HasSchema for Transform
§
impl HasSchema for UVec2
§
impl HasSchema for UVec3
§
impl HasSchema for UVec4
§
impl HasSchema for UntypedHandle
§
impl HasSchema for Ustr
§
impl HasSchema for Vec2
§
impl HasSchema for Vec3
§
impl HasSchema for Vec4
§
impl HasSchema for Viewport
§
impl HasSchema for Window
§
impl<K, V> HasSchema for SMap<K, V>
where
     K: HasSchema,
     V: HasSchema,
§
impl<T> HasSchema for Maybe<T>
where
     T: HasSchema + Clone,
§
impl<T> HasSchema for SVec<T>
where
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME.html
index 90d2fadbe9..bbe7b1c05c 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME.html
@@ -93,5 +93,5 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::BUILD_TIME
source · 
pub const BUILD_TIME: &str = r#"2024-11-27 20:46:27 +00:00"#;
Expand description
The project build time, formatted in modified ISO 8601 format (YYYY-MM-DD HH-MM ±hh-mm where hh-mm is the offset from UTC).

+
Constant jumpy::ui::main_menu::build_info::BUILD_TIME
source · 
pub const BUILD_TIME: &str = r#"2024-12-05 20:38:25 +00:00"#;
Expand description
The project build time, formatted in modified ISO 8601 format (YYYY-MM-DD HH-MM ±hh-mm where hh-mm is the offset from UTC).

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_2822.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_2822.html
index cefeaa5a18..6b00102f0c 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_2822.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_2822.html
@@ -93,5 +93,5 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::BUILD_TIME_2822
source · 
pub const BUILD_TIME_2822: &str = r#"Wed, 27 Nov 2024 20:46:27 +0000"#;
Expand description
The project build time, formatted according to RFC 2822 (e.g. HTTP Headers).

+
Constant jumpy::ui::main_menu::build_info::BUILD_TIME_2822
source · 
pub const BUILD_TIME_2822: &str = r#"Thu, 05 Dec 2024 20:38:25 +0000"#;
Expand description
The project build time, formatted according to RFC 2822 (e.g. HTTP Headers).

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_3339.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_3339.html
index c4bbf2ebc8..e4b2deb1c6 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_3339.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.BUILD_TIME_3339.html
@@ -93,5 +93,5 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::BUILD_TIME_3339
source · 
pub const BUILD_TIME_3339: &str = r#"2024-11-27T20:46:27Z"#;
Expand description
The project build time, formatted according to RFC 3339 and ISO 8601.

+
Constant jumpy::ui::main_menu::build_info::BUILD_TIME_3339
source · 
pub const BUILD_TIME_3339: &str = r#"2024-12-05T20:38:25Z"#;
Expand description
The project build time, formatted according to RFC 3339 and ISO 8601.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_AUTHOR.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_AUTHOR.html
index b80dc5998a..e8e325d93d 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_AUTHOR.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_AUTHOR.html
@@ -93,6 +93,6 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_AUTHOR
source · 
pub const COMMIT_AUTHOR: &str = r#"Zicklag"#;
Expand description
The author of the Git commit that this project was built from.

+
Constant jumpy::ui::main_menu::build_info::COMMIT_AUTHOR
source · 
pub const COMMIT_AUTHOR: &str = r#"elliay"#;
Expand description
The author of the Git commit that this project was built from.

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE.html
index b8995fc7e4..2124649ae6 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE.html
@@ -93,7 +93,7 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE
source · 
pub const COMMIT_DATE: &str = r#"2024-11-27 20:43:57 +00:00"#;
Expand description
The time of the Git commit that this project was built from.
+
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE
source · 
pub const COMMIT_DATE: &str = r#"2024-12-05 20:37:38 +00:00"#;
Expand description
The time of the Git commit that this project was built from.
 The time is formatted in modified ISO 8601 format (YYYY-MM-DD HH-MM ±hh-mm where hh-mm is the offset from UTC).

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_2822.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_2822.html
index d2b90c0e13..72727b4faa 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_2822.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_2822.html
@@ -93,7 +93,7 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE_2822
source · 
pub const COMMIT_DATE_2822: &str = r#"Wed, 27 Nov 2024 20:43:57 +0000"#;
Expand description
The name of the Git branch that this project was built from.
+
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE_2822
source · 
pub const COMMIT_DATE_2822: &str = r#"Thu, 05 Dec 2024 20:37:38 +0000"#;
Expand description
The name of the Git branch that this project was built from.
 The time is formatted according to RFC 2822 (e.g. HTTP Headers).

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_3339.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_3339.html
index ddec0c3084..921b7fee0a 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_3339.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_DATE_3339.html
@@ -93,7 +93,7 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE_3339
source · 
pub const COMMIT_DATE_3339: &str = r#"2024-11-27T20:43:57Z"#;
Expand description
The name of the Git branch that this project was built from.
+
Constant jumpy::ui::main_menu::build_info::COMMIT_DATE_3339
source · 
pub const COMMIT_DATE_3339: &str = r#"2024-12-05T20:37:38Z"#;
Expand description
The name of the Git branch that this project was built from.
 The time is formatted according to RFC 3339 and ISO 8601.

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_EMAIL.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_EMAIL.html
index a736804ff8..bdb2a14689 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_EMAIL.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_EMAIL.html
@@ -93,6 +93,6 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_EMAIL
source · 
pub const COMMIT_EMAIL: &str = r#"zicklag@katharostech.com"#;
Expand description
The e-mail address of the author of the Git commit that this project was built from.

+
Constant jumpy::ui::main_menu::build_info::COMMIT_EMAIL
source · 
pub const COMMIT_EMAIL: &str = r#"91764038+elliay@users.noreply.github.com"#;
Expand description
The e-mail address of the author of the Git commit that this project was built from.

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_HASH.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_HASH.html
index a2d2fd2b6c..519796007c 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_HASH.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.COMMIT_HASH.html
@@ -93,7 +93,7 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::COMMIT_HASH
source · 
pub const COMMIT_HASH: &str = r#"5d92c7d78ceb1c7a969c40cd57260fe798fe5b36"#;
Expand description
The full commit hash of the Git commit that this project was built from.
+
Constant jumpy::ui::main_menu::build_info::COMMIT_HASH
source · 
pub const COMMIT_HASH: &str = r#"1ec5db624bf3238e703e02a1133260df689cf7a0"#;
Expand description
The full commit hash of the Git commit that this project was built from.
 An abbreviated, but not necessarily unique, version of this is SHORT_COMMIT.

 
This constant will be empty if the last commit cannot be determined.

 

\ No newline at end of file
diff --git a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.SHORT_COMMIT.html b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.SHORT_COMMIT.html
index bd48bdf126..a6dbaaa4dd 100644
--- a/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.SHORT_COMMIT.html
+++ b/book/developers/rustdoc/jumpy/ui/main_menu/build_info/constant.SHORT_COMMIT.html
@@ -93,7 +93,7 @@
     }
 
 
-
Constant jumpy::ui::main_menu::build_info::SHORT_COMMIT
source · 
pub const SHORT_COMMIT: &str = r#"5d92c7d7"#;
Expand description
The short hash of the Git commit that this project was built from.
+
Constant jumpy::ui::main_menu::build_info::SHORT_COMMIT
source · 
pub const SHORT_COMMIT: &str = r#"1ec5db62"#;
Expand description
The short hash of the Git commit that this project was built from.
 Note that this will always truncate COMMIT_HASH to 8 characters if necessary.
 Depending on the amount of commits in your project, this may not yield a unique Git identifier
 (see here for more details on hash abbreviation).

diff --git a/book/developers/rustdoc/search-index.js b/book/developers/rustdoc/search-index.js
index 3bf8211dd9..f1b4c860fd 100644
--- a/book/developers/rustdoc/search-index.js
+++ b/book/developers/rustdoc/search-index.js
@@ -1,5 +1,5 @@
 var searchIndex = new Map(JSON.parse('[\
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En}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00``{Alc{}}00{{}AEj}{{}AEl}{{}AEn}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00`````{{{b{AEj}}{b{jB`}}}Bb}{{{b{AEl}}{b{jB`}}}Bb}{{{b{AEn}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}0110{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AEl}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00`{{FjMf}{{Ol{ff}}}}`{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}0{{{b{jFb}}}f}````???999{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AEl}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}???```{{{b{c}}d}f{}}00``````{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00``{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{AF`}}}AF`}{{{b{AFb}}}AFb}{{{b{AFd}}}AFd}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00``{{}AF`}{{}AFb}{{}AFd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00```````{{{b{AF`}}{b{jB`}}}Bb}{{{b{AFb}}{b{jB`}}}Bb}{{{b{AFd}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1010{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFb}}{Gn{Hj}}{Gn{Hl}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}`>>>888{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Gn{AFb}}{Gn{A@n}}A@lJ`}f}{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Ed{Eb}}{Ef{ACh}}{Gn{AFd}}{Gn{Hl}}{Gn{Nf}}{Gl{Ib}}J`Jb{Gl{Hh}}{Ej{Hb}}{Gl{Nh}}{Gn{Hf}}}f}>>>``{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0````{{{b{AFf}}}AFf}{{{b{AFh}}}AFh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0``{Alc{}}0{{}AFf}{{}AFh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0```{{{b{AFf}}{b{jB`}}}Bb}{{{b{AFh}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFh}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{FjMf}{{Ol{ff}}}}{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}```````??99{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AFh}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}??``{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0````{{{b{AFj}}}AFj}{{{b{AFl}}}AFl}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0``{Alc{}}0{{}AFj}{{}AFl}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0```{{{b{AFj}}{b{jB`}}}Bb}{{{b{AFl}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFl}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{FjMf}{{Ol{ff}}}}{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}```````??99{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AFl}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}??```{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{AFn}}}AFn}{{{b{AG`}}}AG`}{{{b{AGb}}}AGb}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00{{}AFn}{{}AG`}{{}AGb}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00{{{b{AFn}}{b{jB`}}}Bb}{{{b{AG`}}{b{jB`}}}Bb}{{{b{AGb}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}0101{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AG`}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}>>>888{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ef{Gj}}{Ef{AGb}}{Gl{AG`}}{Gn{Ib}}{Gn{Hh}}{Ej{I`}}Od}f}===``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0````{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{AGd}}}AGd}{{{b{AGf}}}AGf}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}AGd}{{}AGf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{AGd}}{b{jB`}}}Bb}{{{b{AGf}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AGf}}{Gn{Hj}}{Gn{K`}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{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{Chf}00000000000`{{}{{b{Cj}}}}00000`````<<<<<<888888{{{b{c}}}{{Cl{e}}}{}{}}00000======{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000<<<<<<``````````{{{b{c}}d}f{}}000000000``````{{{b{c}}}{{b{h}}}{}}000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000````````{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000{{{b{B@j}}}B@j}{{{b{B@l}}}B@l}{{{b{B@n}}}B@n}{{{b{BA`}}}BA`}{{{b{BAb}}}BAb}{{{b{BAd}}}BAd}{{{b{BAf}}}BAf}{{{b{BAh}}}BAh}{{{b{BAj}}}BAj}{{{b{BAl}}}BAl}{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000{Alc{}}000000000{{}B@j}{{}B@l}{{}B@n}{{}BA`}{{}BAb}{{}BAd}{{}BAf}{{}BAh}{{}BAj}{{}BAl}{{}Cd}{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{c{{Cn{BA`}}}Oh}{c{{Cn{BAf}}}Oh}{c{{Cn{{C`{e}}}}}OhBAn}{c{{Cn{{C`{{ANf{e}}}}}}}OhBAn}3{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000````{{{b{B@j}}{b{jB`}}}Bb}{{{b{B@l}}{b{jB`}}}Bb}{{{b{B@n}}{b{jB`}}}Bb}{{{b{BA`}}{b{jB`}}}Bb}{{{b{BAb}}{b{jB`}}}Bb}{{{b{BAd}}{b{jB`}}}Bb}{{{b{BAf}}{b{jB`}}}Bb}{{{b{BAh}}{b{jB`}}}Bb}{{{b{BAj}}{b{jB`}}}Bb}{{{b{BAl}}{b{jB`}}}Bb}`{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}011010101010010101````{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000`````````````{{ChCh}f}000000000{Chf}0000000000000000000{{}{{b{Cj}}}}000000000`````;;;;;;;;;;7777777777{{{b{c}}}{{Cl{e}}}{}{}}000000000<<<<<<<<<<{c{{Cn{e}}}{}{}}0000000000000000000{{{b{c}}}D`{}}000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000;;;;;;;;;;``````````````{{{b{c}}d}f{}}0`{{Fl{b{jHh}}GhFlCdBB`}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{K`}}Hh}Kl}`{{{b{BBb}}}BBb}{{{b{K`}}}K`}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}{{}K`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0``{{{b{BBb}}{b{jB`}}}Bb}{{{b{K`}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}```{{{Ej{Gj}}{Gl{K`}}Jb}f}{{{b{BBb}}}BBd}{{}An}0{{{b{jFb}}}f}{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033``{{{b{c}}}Cd{}}0`````{{{b{BBb}}}A@`}`{{ChCh}f}0{Chf}00{{}{{b{Cj}}}}`??88{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{E`{A`}}{Ej{Gj}}{Gn{K`}}{Gn{Ld}}Jb{Gn{Hh}}{Ej{Hb}}}f}`>>`````````````````````````{{{b{c}}d}f{}}00000000{{{b{Jb}}Fj}{{Bn{Fj}}}}{{{b{Jb}}Fjc}{{Bn{Fj}}}{{BBh{Fj}{{BBf{Cd}}}}}}`{{{b{jJb}}c}fBBj}{{{b{c}}}{{b{h}}}{}}000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000000{{{b{c}}}{{b{e}}}{}{}}000000{{{b{Bd}}{b{jc}}}e{}{}}1111111{{{b{jc}}}{{b{je}}}{}{}}0000000000000`{{FjBBl}BBn}``{{{b{jBC`}}}f}{{{b{BC`}}}BC`}{{{b{BCb}}}BCb}{{{b{BCd}}}BCd}{{{b{Ij}}}Ij}{{{b{BCf}}}BCf}{{{b{Il}}}Il}{{{b{BCh}}}BCh}{{{b{AN`}}}AN`}{{{b{N`}}}N`}{{{b{c}}{b{je}}}f{}{}}00000000{{{b{c}}}f{}}00000000000{{{b{c}}}{{Aj{Ah}}}{}}00000000{{{b{jBC`}}FjBCj}f}``````{Alc{}}000000000``{{}BC`}{{}BCb}{{}BCl}{{}BCd}{{}Ij}{{}BCf}{{}Il}{{}BCh}{{}AN`}{{}N`}{An{{b{c}}}{}}0000000000{{{b{BCh}}}{{b{c}}}{}}111{An{{b{jc}}}{}}00000000000{{{b{jBCh}}}{{b{jc}}}{}}11{{{b{jJb}}Fj}f}`{c{{Cn{N`}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}{{{b{c}}}{{b{e}}}{}{}}0000000000000{Anf}0000000000000{{{b{c}}{b{Dn}}}Cd{}}`{BCnFj}{{{b{N`}}{b{N`}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{BCd}}{b{BD`}}}{{Cl{BDb}}}}{{{b{BCd}}{b{BD`}}}Cd}`{{{b{BCl}}}AMh}{{{b{BDd}}{b{jB`}}}Bb}0{{{b{Ij}}{b{jB`}}}Bb}{{{b{BCf}}{b{jB`}}}Bb}{{{b{Il}}{b{jB`}}}Bb}{{{b{BCh}}{b{jB`}}}Bb}{{{b{N`}}{b{jB`}}}Bb}{cc{}}0{FjBCn}11111111111111111111111111{{{b{c}}}e{}{}}0000000000000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}100110100110101010{{{b{BC`}}Fj}{{BDf{{Bn{Fj}}}}}}{{{b{Jb}}Fj}{{b{Il}}}}3`{{{b{{b{jBC`}}}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{{b{jBC`}}}}Ll{b{BDh}}{b{BDj}}{b{BDn}}Ll}f}{{{b{jJb}}Fj}f}`{{}An}0000000000000`{ce{}{}}0000000000000{{{Aj{c}}}{{Aj{h}}}{}}0000000000000{{{C`{c}}}{{C`{h}}}{}}0000000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000000033333333333333{{{b{c}}}Cd{}}0000000000000`{{{b{BCd}}{b{jBE`}}}f}{{{b{jJb}}{b{j{Gn{Hh}}}}FjFl}Cd}0`{{{b{jJb}}Fjc}{{Cn{fBDd}}}{{BEd{{b{jBEb}}}}}}`````````{{ChCh}f}00000000{Chf}00000000000000000000000{{ChCh}Cd}``{{}{{b{Cj}}}}000000`{{{b{N`}}c}CnAKj}{{{b{jJb}}FjBB`}f}{{{b{jJb}}FjBBnBB`}f}```{{{b{N`}}}BEf}`{{{b{Jb}}Gh}Cd}0``{{{b{jJb}}c{b{j{Gn{Ld}}}}}fBBj}`{{{b{Jb}}HhBB`}N`}{{{b{Jb}}HhBB`c}N`{{BBh{Fj}{{BBf{Cd}}}}}}`{{{b{Jb}}Gh}N`}```{{{b{c}}}e{}{}}00000000{{{b{c}}}{}{}}{ce{}{}}0000000000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000000000000055555555555555{c{{Cn{e}}}{}{}}000000000000000000000000000{{{b{c}}}D`{}}0000000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000000000{{{b{jJb}}FlBEj{b{j{Gn{Hh}}}}{b{j{Gn{Ld}}}}}f}{{{b{jJb}}MfMj}f}{{{b{jJb}}}f}{{{b{jJb}}c}f{{BEl{MfMj}{{BBf{Cd}}}}}}::::::::::::::{{{b{jBCl}}{b{{ANf{BEn}}}}}f}``````````````{{{b{c}}d}f{}}{{}BF`}{{}BEf}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{BF`BF`}BF`}{{BEfBEf}BEf}{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}3210{{{b{BF`}}}Mf}0{{{b{BEf}}}Mf}05432{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{BEf}}}BEf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{BF`BF`}{BEfBEf}{{{b{BF`}}BF`}Cd}{{{b{BEf}}BEf}Cd}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0{{BF`BF`}BF`}{{BEfBEf}BEf}=={Anf}0{{}BF`}{{}BEf}{{{b{jBF`}}c}f{{BFd{}{{BFb{BF`}}}}}}{{{b{jBEf}}c}f{{BFd{}{{BFb{BEf}}}}}}{{{b{BF`}}{b{jB`}}}Bb}000{{{b{BEf}}{b{jB`}}}Bb}000{cc{}}0{Mf{{Cl{BF`}}}}{Mf{{Cl{BEf}}}}{MfBF`}0{MfBEf}010{cBF`{{BFd{}{{BFb{BF`}}}}}}{cBEf{{BFd{}{{BFb{BEf}}}}}}{{{b{Ml}}}{{Cl{BF`}}}}{{{b{Ml}}}{{Cl{BEf}}}}88{{{b{c}}}e{}{}}0{{}An}0{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}{{BF`BF`}BF`}{{BEfBEf}BEf}{{{b{BF`}}BF`}Cd}{{{b{BEf}}BEf}Cd}{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{BF`c{}}{BEfc{}}55{{{b{BF`}}}Cd}{{{b{BEf}}}Cd}10{{{b{c}}}Cd{}}0{{{b{BF`}}}{{BFf{BF`}}}}{{{b{BEf}}}{{BFf{BEf}}}}{{{b{BF`}}}{{BFh{BF`}}}}{{{b{BEf}}}{{BFh{BEf}}}}{BF`BF`}{BEfBEf}{{ChCh}f}{Chf}0{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}{{{b{jBF`}}BF`Cd}f}{{{b{jBEf}}BEfCd}f}{{BF`BF`}BF`}{{BEfBEf}BEf}5410{{{b{c}}}e{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}02287{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}065{{{b{c}}}{{Cl{{b{e}}}}}{}{}}044``````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{BFj}}}{{Cl{{b{BFl}}}}}}{{{b{BFj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{BFj}}}{{Cl{{b{BG`}}}}}}{{{b{BFj}}}BGb}````````````````````````````````````````{{{b{BGd}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}``{{{b{BFj}}}Fl}```0`{{{b{BH`}}}{{BHd{FlBHb}}}}``{{{b{BFj}}}{{Aj{BFj}}}}````````````````````````{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{BFj}}}BHf}{{{b{BFj}}}BHh}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}````````````{{{b{BH`}}{b{BH`}}}Cd}{{{b{BHj}}{b{{BHd{FlBHb}}}}}Cd}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}Cd}````````````````````````````````````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}Fl}``{{{b{jBHl}}Lj{BHd{FlBHb}}{BHd{FlBHb}}{M`{Fl}}}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}Cd}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}}f}```````````````{{{b{BFj}}BIb{b{{BHd{FlBHb}}}}}{{Cl{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}``````{{{b{BId}}{b{BD`}}}{{Cl{BDb}}}}{{{b{BId}}{b{BD`}}}Cd}{{{b{BHl}}Lj}Cd}````````````````````````{{{b{BIf}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{BIf}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}``````````````````````={{{b{BGd}}{b{BGf}}Fl}Cd}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}Fl}Cd}```{{{b{BFj}}}Cd}{{{b{BFn}}}Cd}```````````````````````````````{{{b{BFn}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{BG`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}```{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}``````{{{b{BFl}}Mf{b{jBEl}}}f}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{c}}}}}}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{BFj}}Fl}BJh}``````````{{{b{jBH`}}{b{BH`}}}f}{{{b{BH`}}{b{BH`}}}BH`}````````{{{b{BId}}{b{jBE`}}}f}```````````````````````````````````````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{BHj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}``{{{b{BFl}}}{{b{{BKb{MfBK`}}}}}}```````````````````````````````````{{{b{BFj}}}BKd}``````````````````````````{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}````{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}````````````{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}}{{b{{BKb{eg}}}}}{BFjBJb}BJd{{BJf{e}}}}{{{b{BKf}}{b{BKh}}{b{BKj}}{M`{Fl}}FlAn{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{{{b{BKf}}{b{BKh}}{b{BKj}}{b{BLb}}Fl{Cl{{M`{Fl}}}}An{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{{{b{jBLd}}Fl{b{jBDj}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{j{Bn{BLf}}}}}f}``````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}}cBLh}{{{BLl{}{{BLj{c}}}}}cBLn}{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}0{{{BM`{}{{BBf{c}}}}e}cBMbBMb}{{{BMd{}{{BBf{c}}}}e}cBMfBMf}{BMhCd}004{{{b{jBMj}}}{{b{j{ANf{c}}}}}{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{b{{ANf{g}}}}}BMbBMb{}}555{{BLnBLn}BLn}6``{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}`{BMhAMh}88{{{b{{BHd{cBHb}}}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BNf}{{{b{{BI`{cee}}}}}CdBLnBMf}`{{ccc}cBNh}{{BLnBLnBLn}BLn}{{{b{BNj}}}}`={ce{}{{BNl{c}}}}{{{b{c}}}e{}{{BNl{c}}}}{{{b{e}}}c{}{{BNl{c}}}}{ec{}{{BNl{c}}}}`````````;{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}000````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{}An}{{{b{{BHd{cBHb}}}}{b{{BHd{cBHb}}}}}{}BNf}0{{{BNn{}{{BBf{c}}}}e}cBMbBMb}{{{BO`{}{{BBf{c}}}}e}cBMfBMf}```{{}BLn}``{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}666{{{b{{BOf{}{{BOb{c}}{BOd{e}}}}}}An}c{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}07222222227{c{{BLl{}{{BLj{c}}}}}BLn}{c{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}{AnBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{}BMbBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{}BMbBMb}{{{b{jBMj}}An}}{{{b{jBMj}}AnAn}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{{b{g}}}BMbBMb{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{{b{g}}}BMbBMb{}}{{{b{jBMj}}An}{{b{jc}}}{}}{{{b{jBMj}}AnAn}{{b{jc}}}{}}{{}Cd}`{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}cBLn}{{}BOl}{{BMheg}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}{{BMhe{ANn{gi}}k}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}{{BMhe{ANn{gi}}{ANn{km}}o}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}`{{{BLl{}{{BLj{c}}}}}cBLn}{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{BI`{ceg}}}{BOnC@`}BMbBMb}{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{ANn{{BI`{ceg}}{BI`{ceg}}}}}{BOnC@`}BMbBMb}{BNj}{{{b{BOl}}}BOl}{{{b{jBOl}}}f}{{{b{BOl}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BOn}{{{b{BOl}}{b{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}}}{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}BOn}{{{b{BOl}}{b{{BI`{cBHbBHb}}}}}{{BI`{cBHbBHb}}}BOn}`>{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}{{{b{e}}}Cd{}{{BNl{c}}}}{{{b{{BLl{}{{BLj{c}}}}}}}CdBLn}{{{b{BLn}}}Cd}0`````{{}An}``{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{}BLn}10{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}2121``{{{BOf{}{{BOb{c}}{BOd{e}}}}g}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh{{BBh{c}{{BBf{c}}}}}}`````{{cc}cC@b}{{BLnBLn}BLn}{{{C@d{}{{BBf{c}}}}e}cBMbBMb}{{{C@f{}{{BBf{c}}}}e}cBMfBMf}{{}{{Cl{BLn}}}}{{{b{C@h}}{b{{BI`{cegi}}}}{b{{BI`{ckmo}}}}}{}BNfBMbBMb{{BNj{ceg}}}BMbBMb{{BNj{ckm}}}}54{{{C@j{}{{BBf{c}}}}e}cBMbBMb}{{{C@l{}{{BBf{c}}}}e}cBMfBMf}3{{{BLl{}{{BLj{c}}}}}cBLn}0{{{C@n{}{{BBf{c}}}}e}cBMbBMb}{{{CA`{}{{BBf{c}}}}e}cBMfBMf}{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{}BMf}`{BMhCd}{{{b{C@h}}{b{{BI`{cegi}}}}}{}BNfBMbBMb{{BNj{ceg}}}}{{{b{{CAd{}{{CAb{c}}}}}}}cBOj}70```{{}cCAf}3```{{{b{c}}{b{c}}{b{c}}}{{Cl{{b{c}}}}}BNh}{{{b{c}}{b{c}}}{{Cl{ALn}}}BNh}{{{b{c}}{b{c}}}CdBNh}000{{{b{c}}{b{c}}}{{Cl{{b{c}}}}}BNh}0{{{b{c}}{b{c}}}{{Cl{{ANn{{b{c}}{b{c}}}}}}}BNh}{{}BLn}`{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}CAh}{{BLl{}{{BLj{c}}}}}BLn}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{}BMbBMb}``{{{b{jBMj}}}}````{{{BLl{}{{BLj{c}}}}}cBLn}`{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{b{j{BOf{}{{BOb{c}}{BOd{e}}}}}}Anc}f{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}0{{{CAj{}{{BBf{c}}}}gi}c{{BN`{egi}}}BOnBMbBMb}`````27{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}`{{{BOf{}{{BOb{c}}{BOd{e}}}}e{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{gi}}}BMbBMbBMbBMb}``5{{{BNf{}{{BOh{c}}}}}c{{BOj{}{{BOd{e}}}}}{}}{{{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}01000{{BOjBOj}BOj}111{{C@`C@`C@`}C@`}212222{{}BOj}0{{C@`C@`}c{}}444411111111400{C@`c{}}0{{{BNf{}{{BOh{c}}}}}g{{BOj{}{{BOd{e}}}}}{}{}}0{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}c{{BOj{}{{BOd{e}}}}}{}}837474{{{BNf{}{{BOh{c}}}}c}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}85854{{C@`C@`}C@`}0::{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}6;7{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}3{{{BNf{}{{BOh{c}}}}CAh}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}=<<4<<{{{BNf{}{{BOh{c}}}}}{{ANn{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}}}{{BOj{}{{BOd{e}}}}}{}}==0===={{{BNf{}{{BOh{c}}}}}{{ANn{c{BNf{}{{BOh{c}}}}}}}{{BOj{}{{BOd{e}}}}}{}}{{{BNf{}{{BOh{c}}}}}{{ANn{cc}}}{{BOj{}{{BOd{e}}}}}{}}?<7{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}}{{ANn{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}}}BLn}1`101{{{b{{BNd{}{{BNb{c}}}}}}e}cBMbBMb}{c{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}3{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{ce}}}BMbBMb}``{{{CAl{}{{BBf{c}}}}e}cBMbBMb}{{{CAn{}{{BBf{c}}}}e}cBMfBMf}`{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{BI`{ceg}}}{BOnC@`}BMbBMb}{{{b{jBMj}}{ANn{AnAn}}{ANn{AnAn}}}f}{{{b{jBMj}}AnAn}f}`99{{{BLl{}{{BLj{c}}}}}{{ANn{c{BLl{}{{BLj{c}}}}}}}BLn}{{{BLl{}{{BLj{c}}}}}{{ANn{cc}}}BLn}{{{b{BOl}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BOn}{{{b{BOl}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOn}``````={e{{Cl{c}}}{}{{BNl{c}}}}{{{b{e}}}{{Cl{c}}}{}{{BNl{c}}}}{{{BI`{cee}}{b{j{BI`{ceeg}}}}}CdBLlBMb{{CB`{cee}}}}{{{BLl{}{{BLj{c}}}}}{{Cl{{BLl{}{{BLj{c}}}}}}}BLn}{{}{{Cl{An}}}}{{}BLn}``{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}```{{{b{BMb}}}An}````````````````{{ccc}cBLl}{{ccc}c{CBbBNhCBdCBf}}{BMhCd}{{}cCBh}{{{BOf{}{{BOb{c}}{BOd{e}}}}{BOf{}{{BOb{c}}{BOd{e}}}}g}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh{{BBh{cc}{{BBf{c}}}}}}`````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{BM`{}{{BBf{c}}}}e}cBMbBMb}{{{BMd{}{{BBf{c}}}}e}cBMfBMf}`{{{b{jBMj}}}{{b{j{ANf{c}}}}}{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{b{{ANf{g}}}}}BMbBMb{}}{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}{{{b{BNj}}}}```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{}An}`{{{BNn{}{{BBf{c}}}}e}cBMbBMb}{{{BO`{}{{BBf{c}}}}e}cBMfBMf}4{AnBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{}BMbBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{}BMbBMb}{{{b{jBMj}}An}}{{{b{jBMj}}AnAn}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{{b{g}}}BMbBMb{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{{b{g}}}BMbBMb{}}{{{b{jBMj}}An}{{b{jc}}}{}}{{{b{jBMj}}AnAn}{{b{jc}}}{}}`{BNj}{{}Cd}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{C@d{}{{BBf{c}}}}e}cBMbBMb}{{{C@f{}{{BBf{c}}}}e}cBMfBMf}{{{b{C@h}}{b{{BI`{cegi}}}}{b{{BI`{ckmo}}}}}{}BNfBMbBMb{{BNj{ceg}}}BMbBMb{{BNj{ckm}}}}{{{C@j{}{{BBf{c}}}}e}cBMbBMb}{{{C@l{}{{BBf{c}}}}e}cBMfBMf}{{{C@n{}{{BBf{c}}}}e}cBMbBMb}{{{CA`{}{{BBf{c}}}}e}cBMfBMf}{{}BMf}`{{{b{C@h}}{b{{BI`{cegi}}}}}{}BNfBMbBMb{{BNj{ceg}}}}{{{b{{CAd{}{{CAb{c}}}}}}}cBOj}0`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{}BMbBMb}``{{{b{jBMj}}}}{{{CAj{}{{BBf{c}}}}gi}c{{BN`{egi}}}BOnBMbBMb}{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{gi}}}BMbBMbBMbBMb}``{{{b{{BNd{}{{BNb{c}}}}}}e}cBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{ce}}}BMbBMb}``{{{CAl{}{{BBf{c}}}}e}cBMbBMb}{{{CAn{}{{BBf{c}}}}e}cBMfBMf}{{{b{jBMj}}{ANn{AnAn}}{ANn{AnAn}}}f}{{{b{jBMj}}AnAn}f}{{}{{Cl{An}}}}`8{{{b{BMb}}}An}`````````{{cei}kBMbBMb{}{{BFd{}{{BFb{g}}}}}{}}0{{ce}gBMbBMb{}}{ce{}{}}{{ceg}iBMbBMb{}{}}``````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````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Jh}CEh}`{{{b{BEb}}}An}{{CEhAn}CEh}``{{}CEj}{{}CEl}{{}CEn}{{}CF`}{{}CFb}{{}CDf}{{}CFd}{{}BDb}{{}CFf}{{}CFh}{{}CDl}{{}CDn}{{}CFj}{{}CFl}`{{{b{BEb}}}Fl}{{CEhFl}CEh}```10``{{{b{j{CCb{BK`}}}}{b{{CCb{BK`}}}}}f}{{{b{CE`}}Fl{b{CFn}}}CE`}{{{b{jCG`}}{b{{ANf{Fl}}}}}f}{{{b{jBKh}}{b{{ANf{Fl}}}}}f}{{{b{jCGb}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}}f}{{{b{jCE`}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCE`}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}Cd}f}{{{b{jCE`}}{b{CGd}}Fl}f}{{{b{jBEb}}FlCd}f}{{{b{c}}}{{b{h}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{BFj}}}{{Cl{{b{CGf}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGf}}}}}}{{{b{c}}{b{{n{l}}}}}e{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{BFj}}}{{Cl{{b{CGh}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGh}}}}}}{{{b{BFj}}}{{Cl{{b{BFl}}}}}}{{{b{{CCb{BK`}}}}}{{Cl{{b{BFl}}}}}}{{{b{CD`}}}{{Cl{{b{BFl}}}}}}{{{b{CCh}}}{{Cl{{b{BFl}}}}}}{{{b{BFj}}}{{Cl{{b{CD`}}}}}}{{{b{jBFj}}}{{Cl{{b{jCD`}}}}}}{{{b{BFj}}}{{Cl{{b{CCj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCj}}}}}}{{{b{BFj}}}{{Cl{{b{CGj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGj}}}}}}{{{b{c}}}{{b{Dn}}}{}}0000000000000000000000000000{{{b{CGl}}}{{Cl{{b{CGn}}}}}}{{{b{jCGl}}}{{Cl{{b{jCGn}}}}}}{{{b{BFj}}}{{Cl{{b{CCf}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCf}}}}}}{{{b{BFj}}}{{Cl{{b{{CCl{BK`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CCl{BK`}}}}}}}}{{{b{jCEd}}}{{b{j{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{{b{jCE`}}}{{b{j{ANf{Fl}}}}}}{{{b{BFj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CH`}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CCj}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CGj}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{CCj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{BFj}}}{{Cl{{b{CCh}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCh}}}}}}{{{b{CGl}}}{{Cl{{b{CHd}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHd}}}}}}{{{b{CEd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{{b{BBl}}}{{b{BFj}}}}{{{b{CGl}}}{{Cl{{b{CHf}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHf}}}}}}{{{b{CGl}}}{{Cl{{b{CHh}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHh}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CCj}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CCj}}}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CGj}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CGj}}}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CH`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CH`}}}}}}}}{{{b{BFj}}}{{Cl{{b{CHj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCHj}}}}}}{{{b{BFj}}}{{Cl{{b{c}}}}}BFj}{{{b{jBFj}}}{{Cl{{b{jc}}}}}BFj}{{{b{CE`}}}{{b{{ANf{Fl}}}}}}{{{b{BFj}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CGj}}}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CH`}}}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CCj}}}}}{{Cl{{b{BG`}}}}}}{{{b{CCj}}}{{Cl{{b{BG`}}}}}}{{{b{BFj}}}{{Cl{{b{CH`}}}}}}{{{b{jBFj}}}{{Cl{{b{jCH`}}}}}}{{{b{BFj}}}{{Cl{{b{{CCb{BK`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CCb{BK`}}}}}}}}{{{b{BFj}}}BGb}{{{b{{CCb{BK`}}}}}BGb}{{{b{CD`}}}BGb}{{{b{CCf}}}BGb}{{{b{CCh}}}BGb}{{{b{{CHb{CGj}}}}}BGb}{{{b{{CHb{CCj}}}}}BGb}{{{b{{CHb{CH`}}}}}BGb}{{{b{CCj}}}BGb}{{{b{{CCl{BK`}}}}}BGb}{{{b{CE`}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{{b{jCE`}}}{{b{j{BI`{FlBHbBHb{BHn{Fl}}}}}}}}`{{{b{jCHl}}{b{jCEl}}{b{jCHn}}{b{jCGd}}{b{CI`}}BCj{b{jCEd}}{b{CEb}}{b{BBl}}{b{CEf}}}f}{{{b{CIb}}CDj}{{`{{CId{}{{BFb{CDj}}}}}}}}{{{b{CIf}}CDj}{{`{{CId{}{{BFb{{ANn{CDjCDjCIh{b{CIj}}}}}}}}}}}}0{{{b{CIb}}CDj}{{`{{CId{}{{BFb{{ANn{CDjCDjCIl}}}}}}}}}}```{FlBBl}{FlBBn}{{{b{CIn}}}{{M`{Fl}}}}{{{b{CJ`}}}{{Cl{{M`{Fl}}}}}}`{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{CEj}}}BEn}{{{b{CEl}}}Mf}{{{b{CEn}}}BEn}{{{b{CF`}}}Mf}{{{b{CFb}}}Mf}{{{b{CDf}}}CJb}{{{b{CFd}}}BEn}{{{b{BDb}}}Mf}{{{b{CFh}}}Mf}{{{b{CDl}}}Mf}{{{b{CDn}}}Mf}{{{b{CFj}}}Mf}{{{b{CFl}}}Mf}`````````````{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}```{{{b{CIb}}CDj}{{`{{CId{}{{BFb{CDj}}}}}}}}`````{{{b{CG`}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{{{b{BEb}}}CJd}```````{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{{CCb{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCf}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{{CCl{c}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHhCCn}````{CJfCGn}{CJhCGl}{CJjCHd}{CJlCHf}{CJnCHh}{CK`CKb}{{{b{CEh}}}BEb}{{{b{BBn}}}CDd}`{{CEhCd}CEh}``{{}CDb}{{{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBl}{{FlFl}BBl}{{FlFl}BBn}10{{{b{BGd}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{{CCb{BK`}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CD`}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CCh}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CCb{BK`}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CD`}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CCf}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CCh}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CHb{c}}}}{b{BGf}}FlCd}{{Cl{BGh}}}BG`}{{{b{CCj}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CCl{c}}}}{b{BGf}}FlCd}{{Cl{BGh}}}CCn}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKf}{{Cl{{ANn{BCjFl}}}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKf}{{Cl{{ANn{BCjBGh}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BFj}}FlCdCKf}{{Cl{{ANn{BCjCKh}}}}}}``{{{b{BFj}}}Fl}{{{b{{CCb{BK`}}}}}Fl}{{{b{CD`}}}Fl}{{{b{CCf}}}Fl}{{{b{CCh}}}Fl}{{{b{{CHb{CCj}}}}}Fl}{{{b{{CHb{CGj}}}}}Fl}{{{b{{CHb{CH`}}}}}Fl}{{{b{CCj}}}Fl}{{{b{{CCl{BK`}}}}}Fl}{{CEhCd}CEh}```:987643521`{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{Cl{An}}}CCn}{{{b{{CCl{c}}}}}FlCCn}{{{b{BH`}}}{{BHd{FlBHb}}}}{{{b{BEb}}}{{b{{BHd{FlBHb}}}}}}{{{b{BKf}}}Fl}``{{{b{CKj}}Fl{b{jBDh}}{b{CKl}}}f}{{{b{jCDh}}{b{jBDh}}}f}{{{b{jBDn}}}f}{{{b{{CCb{c}}}}}{{CCb{c}}}CCd}{{{b{CKj}}}CKj}{{{b{CKn}}}CKn}{{{b{BKf}}}BKf}{{{b{CDh}}}CDh}{{{b{CGn}}}CGn}{{{b{CJf}}}CJf}{{{b{CEj}}}CEj}{{{b{CL`}}}CL`}{{{b{{CLb{c}}}}}{{CLb{c}}}CLd}{{{b{BLb}}}BLb}{{{b{CLf}}}CLf}{{{b{CGl}}}CGl}{{{b{CJh}}}CJh}{{{b{CIj}}}CIj}{{{b{CIh}}}CIh}{{{b{CIf}}}CIf}{{{b{CLh}}}CLh}{{{b{BKh}}}BKh}{{{b{CIl}}}CIl}{{{b{CLj}}}CLj}{{{b{CLl}}}CLl}{{{b{CIb}}}CIb}{{{b{BKj}}}BKj}{{{b{CG`}}}CG`}{{{b{CHd}}}CHd}{{{b{CJj}}}CJj}{{{b{CHf}}}CHf}{{{b{CJl}}}CJl}{{{b{CHh}}}CHh}{{{b{CJn}}}CJn}{{{b{CKb}}}CKb}{{{b{CK`}}}CK`}{{{b{CDj}}}CDj}{{{b{CJd}}}CJd}{{{b{CEl}}}CEl}{{{b{CI`}}}CI`}{{{b{CEn}}}CEn}{{{b{CLn}}}CLn}{{{b{CGd}}}CGd}{{{b{CE`}}}CE`}{{{b{CFn}}}CFn}{{{b{CGb}}}CGb}{{{b{CHn}}}CHn}{{{b{CM`}}}CM`}{{{b{CHl}}}CHl}{{{b{CMb}}}CMb}{{{b{CDb}}}CDb}{{{b{BJh}}}BJh}{{{b{{CMd{c}}}}}{{CMd{c}}}CLd}{{{b{BEb}}}BEb}{{{b{CEh}}}CEh}{{{b{CMf}}}CMf}{{{b{BDh}}}BDh}{{{b{CF`}}}CF`}{{{b{CD`}}}CD`}{{{b{BDl}}}BDl}{{{b{CCf}}}CCf}{{{b{CMh}}}CMh}{{{b{CCh}}}CCh}{{{b{{CHb{c}}}}}{{CHb{c}}}CLd}{{{b{CMj}}}CMj}{{{b{CMl}}}CMl}{{{b{CIn}}}CIn}{{{b{BKd}}}BKd}{{{b{BGb}}}BGb}{{{b{BCj}}}BCj}{{{b{CFb}}}CFb}{{{b{CJ`}}}CJ`}{{{b{CMn}}}CMn}{{{b{CN`}}}CN`}{{{b{CCj}}}CCj}{{{b{CNb}}}CNb}{{{b{{CCl{c}}}}}{{CCl{c}}}CCn}{{{b{CNd}}}CNd}{{{b{CEf}}}CEf}{{{b{CEb}}}CEb}{{{b{{CNf{c}}}}}{{CNf{c}}}CCd}{{{b{CNh}}}CNh}{{{b{CEd}}}CEd}{{{b{CNj}}}CNj}{{{b{CNl}}}CNl}{{{b{CNn}}}CNn}{{{b{{CO`{c}}}}}{{CO`{c}}}CCd}{{{b{CDf}}}CDf}{{{b{CFd}}}CFd}{{{b{COb}}}COb}{{{b{BIb}}}BIb}{{{b{COd}}}COd}{{{b{COf}}}COf}{{{b{BDb}}}BDb}{{{b{BBl}}}BBl}{{{b{COh}}}COh}{{{b{COj}}}COj}{{{b{BDn}}}BDn}{{{b{COl}}}COl}{{{b{COn}}}COn}{{{b{{D@`{ce}}}}}{{D@`{ce}}}CLdCLd}{{{b{CFf}}}CFf}{{{b{CFh}}}CFh}{{{b{D@b}}}D@b}{{{b{CDd}}}CDd}{{{b{BBn}}}BBn}{{{b{BDj}}}BDj}{{{b{CDl}}}CDl}{{{b{CDn}}}CDn}{{{b{CKd}}}CKd}{{{b{CFj}}}CFj}{{{b{CKf}}}CKf}{{{b{Lj}}}Lj}{{{b{CFl}}}CFl}{{{b{D@d}}}D@d}{{{b{BFj}}}{{Aj{BFj}}}}{{{b{{CCb{BK`}}}}}{{Aj{BFj}}}}{{{b{CD`}}}{{Aj{BFj}}}}{{{b{CCf}}}{{Aj{BFj}}}}{{{b{CCh}}}{{Aj{BFj}}}}{{{b{{CHb{CGj}}}}}{{Aj{BFj}}}}{{{b{{CHb{CH`}}}}}{{Aj{BFj}}}}{{{b{{CHb{CCj}}}}}{{Aj{BFj}}}}{{{b{CCj}}}{{Aj{BFj}}}}{{{b{{CCl{BK`}}}}}{{Aj{BFj}}}}{{{b{c}}{b{je}}}f{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}f{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{CEj}}{b{CEj}}}ALn}{{{b{CEl}}{b{CEl}}}ALn}{{{b{CEn}}{b{CEn}}}ALn}{{{b{CMb}}{b{CMb}}}ALn}{{{b{CF`}}{b{CF`}}}ALn}{{{b{CFb}}{b{CFb}}}ALn}{{{b{CDf}}{b{CDf}}}ALn}{{{b{CFd}}{b{CFd}}}ALn}{{{b{BDb}}{b{BDb}}}ALn}{{{b{CFh}}{b{CFh}}}ALn}{{{b{CDl}}{b{CDl}}}ALn}{{{b{CDn}}{b{CDn}}}ALn}{{{b{CFj}}{b{CFj}}}ALn}{{{b{CFl}}{b{CFl}}}ALn}`{BDlBCj}`````0``````````{{{b{BEb}}}{{b{{ANf{BCj}}}}}}`````{{{b{CKd}}{b{BHf}}c}f{{BEl{{b{BCj}}}{{BBf{Cd}}}}}}`{{{b{CDd}}}CFf}{{BBnCFf}BBn}``{{CLhFlFlFl}{{ANn{FlFlFl}}}}{{{b{c}}{b{e}}}ALn{}{}}0000000000000{CEjCEj}{CElCEl}{CEnCEn}{CF`CF`}{CFbCFb}{CDfCDf}{CFdCFd}{BDbBDb}{CFhCFh}{CDlCDl}{CDnCDn}{CFjCFj}{CFlCFl}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}BBl}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}BBn}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCb{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CD`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCf}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CCj}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CH`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CGj}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCl{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CDd}}}BHf}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{jCGb}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}f}{{{b{BFj}}}BHf}{{{b{{CCb{BK`}}}}}BHf}{{{b{CD`}}}BHf}{{{b{CCf}}}BHf}{{{b{CCh}}}BHf}{{{b{{CHb{CCj}}}}}BHf}{{{b{{CHb{CGj}}}}}BHf}{{{b{{CHb{CH`}}}}}BHf}{{{b{CCj}}}BHf}{{{b{{CCl{BK`}}}}}BHf}{{{b{BFj}}}BHh}{{{b{{CCb{BK`}}}}}BHh}{{{b{CD`}}}BHh}{{{b{CCf}}}BHh}{{{b{CCh}}}BHh}{{{b{{CHb{CCj}}}}}BHh}{{{b{{CHb{CH`}}}}}BHh}{{{b{{CHb{CGj}}}}}BHh}{{{b{CCj}}}BHh}{{{b{{CCl{BK`}}}}}BHh}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CDd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCb{c}}}}}{{Cl{{b{{CNf{c}}}}}}}CCd}````{{{b{CDd}}}Fl}{{BBnFl}BBn}``{{{b{D@b}}}{{b{{D@`{BCjBDn}}}}}}````{{{b{D@b}}BCjBCj}{{Cl{{b{BDn}}}}}}{{{b{D@b}}D@f}{{b{BDn}}}}`{{{b{D@b}}MfMf}{{Cl{{b{BDn}}}}}}{{{b{D@b}}}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{D@b}}BCj}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{D@b}}Mf}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BIh}}{b{BIh}}Fl{b{j{D@h{ce}}}}Cd}f{}{D@jCBb}}{{{b{CGn}}}Cd}{{CJfCd}CJf}{{{b{CGl}}}Cd}{{CJhCd}CJh}{{{b{CHd}}}Cd}{{CJjCd}CJj}{{{b{CHf}}}Cd}{{CJlCd}CJl}{{{b{CHh}}}Cd}{{CJnCd}CJn}{{{b{CKb}}}Cd}{{CK`Cd}CK`}`{{{b{BH`}}{b{BH`}}}Cd}{{{b{CEj}}CEj}Cd}{{{b{CIf}}CIh}Cd}{{{b{CEl}}CEl}Cd}{{{b{CEn}}CEn}Cd}{{{b{BDh}}CDj}Cd}{{{b{CF`}}CF`}Cd}{{{b{CFb}}CFb}Cd}{{{b{CDf}}CDf}Cd}{{{b{CFd}}CFd}Cd}{{{b{BDb}}BDb}Cd}{{{b{CFh}}CFh}Cd}{{{b{BDj}}BCj}Cd}{{{b{CDl}}CDl}Cd}{{{b{CDn}}CDn}Cd}{{{b{CFj}}CFj}Cd}{{{b{CFl}}CFl}Cd}{{{b{BHj}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}}CdCCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}}Cd}{{{b{CCf}}{b{{BHd{FlBHb}}}}}Cd}{{{b{CCh}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}CdCCn}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}}{{Cl{BBl}}}}{{{b{{ANf{{BHd{FlBHb}}}}}}}{{Cl{BBn}}}}{{{Bn{{BHd{FlBHb}}}}}{{Cl{BBl}}}}{{{Bn{{BHd{FlBHb}}}}}{{Cl{BBn}}}}``{{{b{jBEb}}{b{BEb}}}f}{{{b{jCDd}}{b{CDd}}}f}{{{b{j{CMd{c}}}}{CMd{c}}}f{D@jCBb}}```{{CJhCEj}CJh}`{Alc{}}000000000000000000000000000000000000000000000000000000000000000{{FlFl}BBl}{{FlFl}BBn}{{{b{BKh}}}{{b{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}}}```{{{b{jBKh}}}{{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}}}`{{{b{CHd}}}{{b{CGl}}}}{{{b{CHf}}}{{b{CGl}}}}{{{b{CHh}}}{{b{CGl}}}}{{{b{CKb}}}{{b{CGl}}}}````````````````````{{{b{{CCb{BK`}}}}}{{Cl{CD`}}}}{{}D@n}{{}DA`}{{}DAb}{{}CKj}{{}CKn}{{}BKf}{{}CDh}{{}CGn}{{}CJf}{{}CEj}{{}{{CLb{c}}}DAd}{{}BLb}{{}CGl}{{}CIf}{{}CLh}{{}BKh}{{}CIl}0{{}CLl}{{}CIb}{{}CDj}0{{}CEl}{{}CI`}{{}CLn}{{}CGd}{{}CE`}{{}CFn}{{}CGb}{{}CHn}{{}CM`}{{}CHl}{{}CMb}{{}CDb}{{}BJh}{{}BEb}{{}BDh}{{}CMh}{{}CMj}{{}CMl}{{}BCj}0{{}CFb}{{}CNb}{{}CEf}{{}CEd}{{}CNl}{{}{{CO`{c}}}{D@jCCd}}{{}CDf}{{}CFd}{{}BIb}{{}COd}{{}BDb}{{}BIh}{{}COh}{{}COl}{{}{{D@`{ce}}}CBb{}}{{}CFf}{{}D@b}{{}BDj}{{}CDl}{{}CDn}{{}CKd}{{}CFj}{{}CKf}{{}CFl}{{}D@d}{{}Fl}{{{b{CG`}}{b{j{BI`{FlBKlBHb{DAf{FlBKlBHbBHbBKl}}}}}}}f}1{{}}2202{{BBn{BGn{Fl{BGl{{BGj{Fl}}}}}}}BBn}{{{b{CDd}}}Fl}{{BBnFl}BBn}{An{{b{c}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{CEd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}111111111111{{{b{BBl}}}{{b{BFj}}}}222222222222222222222{An{{b{jc}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jCEd}}}{{b{j}}}}1111111111111111111111111111111111{{{b{jCHl}}{b{jCEl}}BCj}f}{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}``````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{CCf}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}Fl}`{{{b{BEb}}}DAh}{{CEhDAh}CEh}`{{{b{c}}}{{b{e}}}{}{}}0000000{{{Aj{BFj}}}{{Cn{{Aj{c}}{Aj{BFj}}}}}BFj}11111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111{{{C`{BFj}}}{{Cn{{C`{c}}{C`{BFj}}}}}{BFjhDAjDAl}}{{{b{jBFj}}}{{Cl{{b{jc}}}}}BFj}{{{Cb{BFj}}}{{Cn{{Cb{c}}{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l{Cl{{b{BDn}}}}}f}{{{b{DBh}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{BIf}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}{{{b{DBh}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}{{{b{jD@b}}{Cl{{b{jCDh}}}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{jBDj}}{b{jBDh}}{b{BIf}}}f}`{{{b{CEj}}{b{jc}}}fAMd}{{{b{CLf}}{b{jc}}}fAMd}{{{b{CIh}}{b{jc}}}fAMd}{{{b{CIl}}{b{jc}}}fAMd}{{{b{CLj}}{b{jc}}}fAMd}{{{b{CDj}}{b{jc}}}fAMd}{{{b{CEl}}{b{jc}}}fAMd}{{{b{CEn}}{b{jc}}}fAMd}{{{b{CM`}}{b{jc}}}fAMd}{{{b{CMb}}{b{jc}}}fAMd}{{{b{CF`}}{b{jc}}}fAMd}{{{b{BDl}}{b{jc}}}fAMd}{{{b{CMl}}{b{jc}}}fAMd}{{{b{BKd}}{b{jc}}}fAMd}{{{b{BCj}}{b{jc}}}fAMd}{{{b{CFb}}{b{jc}}}fAMd}{{{b{CNb}}{b{jc}}}fAMd}{{{b{CDf}}{b{jc}}}fAMd}{{{b{CFd}}{b{jc}}}fAMd}{{{b{COb}}{b{jc}}}fAMd}{{{b{BIb}}{b{jc}}}fAMd}{{{b{COd}}{b{jc}}}fAMd}{{{b{COf}}{b{jc}}}fAMd}{{{b{BDb}}{b{jc}}}fAMd}{{{b{CFf}}{b{jc}}}fAMd}{{{b{CFh}}{b{jc}}}fAMd}{{{b{CDl}}{b{jc}}}fAMd}{{{b{CDn}}{b{jc}}}fAMd}{{{b{CFj}}{b{jc}}}fAMd}{{{b{CFl}}{b{jc}}}fAMd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{Cl{Fl}}}CCn}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}BBl}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}BBn}{{{b{{CCl{c}}}}}bCCn}```{{}CEd}```````{{}CDb}{{{b{CIl}}}An}{{{b{CIb}}CLj}{{b{BKh}}}}{{{b{CDj}}}An}{{{b{BDh}}DBj}{{b{BEb}}}}{{{b{BDh}}CDj}{{b{BEb}}}}{{{b{BCj}}}An}{{{b{BDj}}DBj}{{b{CDd}}}}{{{b{BDj}}BCj}{{b{CDd}}}}{{{b{{D@`{ce}}}}D@f}{{Cl{{ANn{cc{b{e}}}}}}}CBb{}}{{{b{jBDh}}CDj}{{b{jBEb}}}}{{{b{jBDj}}BCj}{{b{jCDd}}}}{{{b{{CCb{c}}}}}bCCd}{{{b{CCh}}}{{b{{ANf{{M`{Mf}}}}}}}}``{{}An}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000````{{{b{jCEj}}CEj}f}{{{b{jCIf}}CDjCDjcCd}CIh{{DBl{CGl}}}}{{{b{jCIb}}CDjCDjcCd}{{Cl{CIl}}}{{DBl{CGl}}}}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jBDh}}c}CDj{{DBl{BEb}}}}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jBDj}}c}BCj{{DBl{CDd}}}}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{jBDj}}cCDj{b{jBDh}}}BCj{{DBl{CDd}}}}`{{{b{jCG`}}Fl{b{{ANf{Fl}}}}}f}{{{b{CE`}}Fl{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{{{b{CGb}}Fl{b{CE`}}{b{CGd}}}CE`}{{{b{CI`}}Fl{b{CGb}}{b{CE`}}{b{CGd}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}`{{{b{{D@`{ce}}}}DBnDBn}{{Cl{{ANn{cc{b{e}}}}}}}CBb{}}{{{b{j{D@`{ce}}}}DBnDBn}{{Cl{{ANn{cc{b{je}}}}}}}CBb{}}{{{b{{D@`{ce}}}}}{{`{{CId{}{{BFb{{b{e}}}}}}}}}CBb{}}{{{b{{D@`{ce}}}}DBn}{{`{{CId{}{{BFb{{ANn{cc{b{e}}}}}}}}}}}CBb{}}{{{b{{D@`{ce}}}}}{{`{{CId{}{{BFb{{ANn{cc{b{e}}}}}}}}}}}CBb{}}{{{b{j{D@`{ce}}}}DBn}{{`{{CId{}{{BFb{{ANn{ccD@f{b{je}}}}}}}}}}}CBb{}}{{{b{CDd}}}Mf}`{{{b{CI`}}Fl{b{{BHd{FlBHb}}}}}CE`}`{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{D@b}}}{{b{{D@`{BCjCOj}}}}}}`{{{b{D@b}}BCjBCj}{{Cl{Cd}}}}{{{b{D@b}}MfMf}{{Cl{Cd}}}}{{{b{D@b}}}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{D@b}}BCj}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{D@b}}Mf}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BFj}}CKf}{{Cl{BCj}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CKfc}f{{BEl{BCj}{{BBf{Cd}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKfc}f{{BEl{BCjBGh}{{BBf{Cd}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BFj}}CKfc}f{{BEl{BCj}{{BBf{Cd}}}}}}{{{b{BH`}}{b{BH`}}}Cd}{{{b{CEj}}CEj}Cd}{{{b{CEl}}CEl}Cd}{{{b{CEn}}CEn}Cd}{{{b{CF`}}CF`}Cd}{{{b{CFb}}CFb}Cd}{{{b{CDf}}CDf}Cd}{{{b{CFd}}CFd}Cd}{{{b{BDb}}BDb}Cd}{{{b{CFh}}CFh}Cd}{{{b{CDl}}CDl}Cd}{{{b{CDn}}CDn}Cd}{{{b{CFj}}CFj}Cd}{{{b{CFl}}CFl}Cd}{{{b{BGd}}{b{BGf}}Fl}Cd}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}Fl}Cd}{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{C`{c}}}{{C`{h}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{CIh{{ANn{MfMf}}}}{CIl{{ANn{MfMf}}}}{CDj{{ANn{MfMf}}}}{BCj{{ANn{MfMf}}}}7777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777{{{b{BKh}}}{{b{{DC`{FlBKlBKl}}}}}}`{{{b{BKf}}}Fl}``{{}CIh}{{}CIl}{{}CDj}{{}BCj}0{{{b{BFj}}}Cd}{{{b{CDb}}}Cd}{{{b{CEj}}}Cd}{{{b{CEl}}}Cd}{{{b{CEn}}}Cd}{{{b{CF`}}}Cd}{{{b{CFb}}}Cd}{{{b{CDf}}}Cd}{{{b{CFd}}}Cd}{{{b{BDb}}}Cd}{{{b{CFh}}}Cd}{{{b{CDl}}}Cd}{{{b{CDn}}}Cd}{{{b{CFj}}}Cd}{{{b{CFl}}}Cd}{{{b{{CCb{c}}}}BIb}CdCCd}{{{b{COn}}}Cd}{{{b{BEb}}}Cd}0{{{b{BFj}}}Cd}{{{b{CCf}}}Cd}{{{b{{CHb{CGj}}}}}Cd}{{{b{{CHb{CH`}}}}}Cd}{{{b{{CHb{CCj}}}}}Cd}{{{b{CCj}}}Cd}{{{b{BFn}}}Cd}{CJdCd}8{{{b{CEj}}}Cd}{{{b{CIf}}}Cd}{{{b{CEl}}}Cd}{{{b{CEn}}}Cd}{{{b{BDh}}}Cd}{{{b{CF`}}}Cd}{{{b{CFb}}}Cd}{{{b{CDf}}}Cd}{{{b{CFd}}}Cd}{{{b{BDb}}}Cd}{{{b{CFh}}}Cd}{{{b{BDj}}}Cd}{{{b{CDl}}}Cd}{{{b{CDn}}}Cd}{{{b{CFj}}}Cd}{{{b{CFl}}}Cd}{{{b{CGl}}}Cd}{{{b{BEb}}}Cd}{{{b{CDd}}}Cd}{COfCd}{CJdCd}3{{{b{c}}}Cd{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`144{{{b{CHn}}Fl{b{CE`}}{Cl{{b{CGb}}}}}Cd}`{{{b{CJ`}}}Cd}{{{b{BKj}}}Cd}7{{{b{{CCl{c}}}}An}CdCCn}{CN`Cd}8`9977{{{b{CE`}}}Cd}{{{b{BJh}}}Cd}{{{b{CIf}}}{{`{{CId{}{{BFb{{ANn{CIh{b{CIj}}}}}}}}}}}}{{{b{CIb}}}{{`{{CId{}{{BFb{{ANn{CIl{b{CLl}}{b{BKh}}{b{BKj}}}}}}}}}}}}{{{b{BDh}}}{{`{{CId{}{{BFb{{ANn{CDj{b{BEb}}}}}}}}}}}}{{{b{BDj}}}{{`{DCb}}}}{{{b{BDj}}}{{`{{CId{}{{BFb{{ANn{BCj{b{CDd}}}}}}}}}}}}{{{b{jBDj}}}{{`{{CId{}{{BFb{{ANn{BCj{b{jCDd}}}}}}}}}}}}{{{b{jCIf}}}{{`{{CId{}{{BFb{{ANn{CIh{b{jCIj}}}}}}}}}}}}{{{b{jBDh}}}{{`{{CId{}{{BFb{{ANn{CDj{b{jBEb}}}}}}}}}}}}2{{{b{CG`}}{b{{BGl{{BGj{Fl}}}}}}{b{j{BI`{FlBHbBKl{DAf{FlBHbBKlBHbBHb}}}}}}}f}{{{b{CG`}}{b{{ANf{Fl}}}}}CE`}{{{b{BKj}}}{{b{CG`}}}}`{{{b{CIb}}CDjCDj}{{Cl{{ANn{CIl{b{BKh}}{b{BKj}}}}}}}}{{{b{BKf}}}Fl}```0{{{b{CIf}}}{{b{{D@`{CDjCIj}}}}}}```{{{b{BKh}}{b{BKj}}}{{BI`{FlBKlBHb{DBf{FlBKlBHbBHbBKl}}}}}}`{{{b{CIf}}CDjCDj}{{`{{CId{}{{BFb{{ANn{CIh{b{CIj}}}}}}}}}}}}{{}CEh}0{{{b{CE`}}{b{CGd}}}Fl}{{{b{BEb}}}Fl}``{{{b{CIf}}}An}{{{b{BDh}}}An}{{{b{BDj}}}An}`{{{b{CGl}}CL`}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJhCL`{M`{Fl}}}CJh}{{{b{CHd}}}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJj{M`{Fl}}}CJj}{{{b{CHf}}}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJl{M`{Fl}}}CJl}`9{{CEhFl}CEh}```{{{b{BKh}}An}{{Cl{{b{BKj}}}}}}{{{b{BKj}}}An}{{{b{jBKh}}An}{{Cl{{b{jBKj}}}}}}{{{b{BKh}}}{{`{{CId{}{{BFb{{b{BKj}}}}}}}}}}`{{{b{jBKh}}}{{`{{CId{}{{BFb{{b{jBKj}}}}}}}}}}{{{b{BEb}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CEh{BI`{FlBHbBHb{BHn{Fl}}}}}CEh}``{{{b{{CCb{c}}}}}{{b{BHf}}}CCd}{{{b{CD`}}}{{b{BHf}}}}{{{b{CCf}}}BHf}{{{b{CCh}}}{{b{BHf}}}}{{{b{CCj}}}BHf}{{{b{{CCl{c}}}}}BHfCCn}{{{b{CGn}}}{{BHd{FlBHb}}}}{{CJf{BHd{FlBHb}}}CJf}{{{b{CGl}}}{{BHd{FlBHb}}}}{{CJh{BHd{FlBHb}}}CJh}{{{b{CHd}}}{{BHd{FlBHb}}}}{{CJj{BHd{FlBHb}}}CJj}{{{b{CHf}}}{{BHd{FlBHb}}}}{{CJl{BHd{FlBHb}}}CJl}{{{b{CHh}}}{{BHd{FlBHb}}}}{{CJn{BHd{FlBHb}}}CJn}{{{b{CKb}}}{{BHd{FlBHb}}}}{{CK`{BHd{FlBHb}}}CK`};:9876543210{{{b{CGl}}}{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CJh{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJh}{{{b{CHd}}}{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CJj{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJj}3210{{{b{{CCb{BK`}}}}}BHh}{{{b{CD`}}}BHh}{{{b{CCf}}}BHh}{{{b{CCh}}}BHh}{{{b{CCj}}}BHh}{{{b{{CCl{c}}}}}BHhCCn}`{{{b{CGn}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{CJf{BGn{Fl{BGl{{BGj{Fl}}}}}}}CJf}{{CJh{BGn{Fl{BGl{{BGj{Fl}}}}}}}CJh}`210````````{{{b{BFn}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{CCj}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{BG`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{{CHb{c}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}BG`}{{{b{CCj}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}{{{b{{CHb{c}}}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}BG`}{{{b{BKj}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}`0`{{{b{jCGl}}CEj}{{b{jCGl}}}}{{{b{jBEb}}CdCd}f}{CEhCEh}10{{CJhCEj}CJh}{{{b{BEb}}}CEn}{{CEhCEn}CEh}`{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}```{{{b{jBBl}}}{{b{jBFj}}}}```{{{b{jCIf}}CDjc}f{{BEl{CDjCDjCIh{b{jCIj}}}}}}{{{b{{CCl{c}}}}{b{BHf}}{b{je}}}fCCn{{BEl{Mf{b{CHj}}}}}}{{{b{BFl}}Mf{b{jBEl}}}f}{{{b{{CCb{BK`}}}}Mf{b{jBEl}}}f}{{{b{CD`}}Mf{b{jBEl}}}f}{{{b{CCh}}Mf{b{jBEl}}}f}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{c}}}}}}{{{b{BFl}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{{CCb{c}}}}Mfe}fCCd{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{CD`}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{CCh}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{BFl}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{{CCb{c}}}}Mfe}fCCd{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}4{{{b{CCh}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{CGd}}}Fl}{{{b{BJh}}}Fl}{{{b{BEb}}}Fl}{{{b{CDd}}}Fl}{{BBnFl}BBn}{{{b{BFj}}Fl}BJh}{{{b{{CCb{BK`}}}}Fl}BJh}{{{b{BEb}}}{{b{CGd}}}}{{{b{CD`}}Fl}BJh}{{{b{CCf}}Fl}BJh}{{{b{CCh}}Fl}BJh}{{{b{{CHb{CH`}}}}Fl}BJh}{{{b{{CHb{CGj}}}}Fl}BJh}{{{b{{CHb{CCj}}}}Fl}BJh}{{{b{CCj}}Fl}BJh}{{{b{{CCl{BK`}}}}Fl}BJh}{{{b{CEf}}{b{BFj}}}BJh}{{{b{CDd}}}BJh}{{BBnBJh}BBn}`{{{b{CDd}}}{{b{CNl}}}}```{{{b{CHh}}}Fl}{{CJnFl}CJn}```{{{b{BDn}}}{{ANn{Fl{BI`{FlBHbBHb{BHn{Fl}}}}}}}}`{{{b{CHn}}{b{CE`}}}Fl}``{{{b{jBH`}}{b{BH`}}}f}{{{b{BH`}}{b{BH`}}}BH`}````````{{{b{BId}}{b{jBE`}}}f}{{{b{CGl}}CL`}{{Cl{{b{BLb}}}}}}{{{b{CHd}}}{{Cl{{b{BLb}}}}}}{{{b{CHf}}}{{Cl{{b{BLb}}}}}}{{CJlFlFlFlFl}CJl}{{{b{CHh}}CL`}{{Cl{{b{BLb}}}}}}`{{CJhCL`Fl}CJh}{{CJjFl}CJj}{{CJlFl}CJl}={{{b{CGl}}CL`}{{Cl{CLh}}}}{{CJhCL`CLh}CJh}{{CJjCLh}CJj}{{CJlCLh}CJl}{{CJnCLh}CJn}{{CJhCL`FlFlFl}CJh}{{CJjFlFlFl}CJj}{{CJlFlFlFl}CJl}{{CJnFlFlFl}CJn}{{CJhCL`FlFl}CJh}{{CJjFlFl}CJj}{{CJlFlFl}CJl}{{CJnFlFl}CJn}````{{CE`Fl}CE`}{{{b{CIb}}}{{`{{CId{}{{BFb{{b{BKh}}}}}}}}}}````{{{b{BKh}}}An}{{{b{CG`}}}An}`{CFbCd}0{{}D@n}{{{DCd{BDl}}{DCd{CMh}}}DBh}{{}DA`}{{D@dCFl}DAb}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}}{{CCb{BK`}}}}{{}CKj}{{}CDh}{{}CGn}{{}CJf}{CEjCGl}{CEjCJh}{{}CIf}{{}BKh}{{}CIb}{{CDjAnAnAnCG`{BGn{Fl{BGl{{BGj{Fl}}}}}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}BKj}{CGlCG`}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CHd}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJj}{{}CHf}{{}CJl}{FlCHh}{FlCJn}{{FlFlFl}CKb}{{FlFlFl}CK`}{{{BI`{FlBHbBHb{BHn{Fl}}}}Fl}CE`}{{{BHd{FlBHb}}FlFl}BJh}{{{BHd{FlBHb}}{BHd{FlBHb}}COfCOfFl}{{CMd{c}}}{D@jCBb}}{CJdCEh}{{CDjCDj}CMf}{{}BDh}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}CD`}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCf}{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}CCh}{{}CMj}{{BCjBCj}CMl}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}{{CCl{BK`}}}}{{FlFl}CNl}{cBBlBFj}{{}{{D@`{ce}}}CBb{}}{{CFhCFh}CFf}{{}D@b}{BBlBBn}{{}BDj}{{}CKd}{{}CKf}{{}CEh}00`{{{b{BEb}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}`{{}CFf}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{DCf}}{b{BFj}}FlFlCdCKf}{{Cl{{ANn{BCjCKh}}}}}}``````{{{b{CCj}}}{{b{{ANf{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}}}`{CEjCEj}{CElCEl}{CEnCEn}{CF`CF`}{CFbCFb}{CDfCDf}{CFdCFd}{BDbBDb}{CFhCFh}{CDlCDl}{CDnCDn}{CFjCFj}{CFlCFl}{{{b{COl}}}An}`{{{b{{CCl{c}}}}}AnCCn}{{{b{{CNf{c}}}}}AnCCd}`{{{b{BKh}}}An}{{{b{CCh}}}An}`{{{b{{CCb{c}}}}}AnCCd}{{{b{CG`}}}An}`{{{b{CCj}}Fl}CCj}{{}CKf}00`{{{b{CDd}}}{{Cl{CDj}}}}`{{{b{BKj}}}{{Cl{An}}}}`{{{b{CEj}}{b{CEj}}}{{Cl{ALn}}}}{{{b{CEl}}{b{CEl}}}{{Cl{ALn}}}}{{{b{CEn}}{b{CEn}}}{{Cl{ALn}}}}{{{b{CMb}}{b{CMb}}}{{Cl{ALn}}}}{{{b{CF`}}{b{CF`}}}{{Cl{ALn}}}}{{{b{CFb}}{b{CFb}}}{{Cl{ALn}}}}{{{b{CDf}}{b{CDf}}}{{Cl{ALn}}}}{{{b{CFd}}{b{CFd}}}{{Cl{ALn}}}}{{{b{BDb}}{b{BDb}}}{{Cl{ALn}}}}{{{b{CFh}}{b{CFh}}}{{Cl{ALn}}}}{{{b{CDl}}{b{CDl}}}{{Cl{ALn}}}}{{{b{CDn}}{b{CDn}}}{{Cl{ALn}}}}{{{b{CFj}}{b{CFj}}}{{Cl{ALn}}}}{{{b{CFl}}{b{CFl}}}{{Cl{ALn}}}}```{{{b{CCj}}}{{b{{ANf{{BHd{FlBHb}}}}}}}}``{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}BBl}{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}BBn}```{{{b{BEb}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{CEh{BGn{Fl{BGl{{BGj{Fl}}}}}}}CEh}{{{b{CDd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{BBn{BGn{Fl{BGl{{BGj{Fl}}}}}}}BBn}```{{{b{CDd}}}{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}}}1{{CKf{b{c}}}CKf{{BBh{BCj{b{CDd}}}{{BBf{Cd}}}}}}`{{{b{jCKj}}Fl{b{CDh}}{b{BDh}}{b{BDj}}{b{D@b}}{b{BIf}}}CKl}{{{b{BEb}}Fl}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}0`{{{b{BJh}}}Fl}{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjCCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CCf}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CCh}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CHb{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjBG`}{{{b{CCj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjCCn}{{{b{BHj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}CCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CCf}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CCh}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CHb{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}BG`}{{{b{CCj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}CCn}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}CCd}{{{b{CCh}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}CCn}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJj}}}}}CCd}{{{b{CCh}}{BHd{FlBHb}}}{{ANn{BJj{ANn{MfCIn}}}}}}{{{b{BHj}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}CCd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}CCn}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CdCKf}{{Cl{{ANn{BCjBJj}}}}}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CKf}{{Cl{{ANn{BCjBJjBIb}}}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{BDh}}{b{jBDj}}}f}``{{{b{CE`}}}Fl}{{{b{BFl}}}{{b{{BKb{MfBK`}}}}}}{{{b{{CCb{c}}}}}{{b{{BKb{Mf}}}}}CCd}{{{b{{CCb{BK`}}}}}{{b{{BKb{MfBK`}}}}}}{{{b{CD`}}}{{b{{BKb{MfBK`}}}}}}0{{{b{CCh}}}{{b{{BKb{MfBK`}}}}}}````{{{b{D@b}}}{{b{DCh}}}}{{{b{CKd}}}{{b{DCj}}}}``````{{ChCh}f}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}0000000000000000000000000000000000000{{{b{{D@`{ce}}}}}{{b{{DCl{ce}}}}}CBb{}}{ChAMh}00000000000000000000000000000``{{{b{jCGd}}{b{BDj}}{b{CHl}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{{b{jBEb}}{b{BDj}}}f}``{{{b{BJh}}{b{BJh}}}Cd}{{{b{jCEj}}CEj}f}{{{b{jCIf}}CIhCd}{{Cl{CIj}}}}{{{b{jCIb}}CIlCd}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jBDh}}CDj{b{jCDh}}{b{jBDj}}{b{jCIf}}{b{jCIb}}Cd}{{Cl{BEb}}}}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jBDj}}BCj{b{jCDh}}{b{jBDh}}Cd}{{Cl{CDd}}}}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{jCIf}}CDj}{{Bn{CIh}}}}{{{b{jCIb}}CDj}f}{{{b{jCIb}}CDjCd}f}{BDlCd}`{{{b{jDAb}}{b{jc}}{b{BDh}}{b{BDj}}{b{CIf}}{b{CIb}}{b{D@b}}}fBHl}{D@dDAb}{{{b{jDAb}}{b{jc}}{b{BDh}}{b{BDj}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDj}}{b{D@b}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDh}}{b{CIf}}{b{CIb}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDh}}}fBHl}`{{{b{jBEb}}Cd}f}0{{{b{CDd}}}Fl}{{BBnFl}BBn}```{{{b{CDd}}}CKn}{{BBnCKn}BBn}``{{{b{jBEb}}CdCdCdCd}f}{{{b{jBEb}}CdCdCd}f}{{CEhCdCd}CEh}{{{b{j{CCb{BK`}}}}}f}{{{b{jCCh}}}f}````````{{{b{BKj}}}CDj}{{{b{CIb}}CDj}{{Cl{{b{CLl}}}}}}{{{b{BKh}}}{{b{BKj}}}}{{{b{{CCl{c}}}}}{{b{BHf}}}CCn}`{{{b{jBKh}}}{{b{jBKj}}}}{{{b{BEb}}}{{b{{BGl{{BGj{Fl}}}}}}}}{{CEhFl}CEh}{{{b{CDd}}}{{b{{BGl{{BGj{Fl}}}}}}}}?`{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}Fl}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}Fl}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}Fl}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}Fl}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}Fl}{{Cl{BBl}}}}{{{b{{ANf{{BHd{FlBHb}}}}}}Fl}{{Cl{BBn}}}}{{{Bn{{BHd{FlBHb}}}}Fl}{{Cl{BBl}}}}{{{Bn{{BHd{FlBHb}}}}Fl}{{Cl{BBn}}}}{{FlFlFl}BBl}{{FlFlFl}BBn}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBl}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBn}{{{b{{CCl{c}}}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCn}`{{{CCb{BK`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{CCb{BK`}}}}{{CCf{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{Cl{CCf}}}}{{CCh{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCh}{{CCj{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{Cl{CCj}}}}{{{CCl{c}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{CCl{c}}}CCn}{{{b{CCh}}Mf}CHj}{{{BHd{FlBHb}}{BHd{FlBHb}}}BBl}{{{BHd{FlBHb}}{BHd{FlBHb}}}BBn}`{{{b{{CCl{c}}}}An}{{Cl{CHj}}}CCn}{{{b{CCh}}MfBIb}BIb}{{{b{CCh}}}{{`{DCb}}}}{{{b{{CCl{c}}}}}{{`{{CId{}{{BFb{CHj}}}}}}}CCn}{BDlCd}{{BBnCd}BBn}{{{b{jCEj}}CEjCd}f}{{{b{jCEl}}CElCd}f}{{{b{jCEn}}CEnCd}f}{{{b{jCF`}}CF`Cd}f}{{{b{jCFb}}CFbCd}f}{{{b{jCDf}}CDfCd}f}{{{b{jCFd}}CFdCd}f}{{{b{jBDb}}BDbCd}f}{{{b{jCFh}}CFhCd}f}{{{b{jCDl}}CDlCd}f}{{{b{jCDn}}CDnCd}f}{{{b{jCFj}}CFjCd}f}{{{b{jCFl}}CFlCd}f}{{{b{jCDd}}CDf}f}{{{b{jCDd}}CDl}f}{{{b{jCDd}}CDn}f}{{{b{jBEb}}FlCd}f}{{{b{jBEb}}BJhCd}f}{{{b{jBEb}}An}f}{{{b{jBEb}}Fl}f}3{{{b{jBEb}}CJdCd}f}{{{b{jCDd}}CFf}f}{{{b{jCDd}}Fl}f}{{{b{jCGn}}Cd}{{b{jCGn}}}}{{{b{jCGl}}Cd}{{b{jCGl}}}}{{{b{jCHd}}Cd}{{b{jCHd}}}}{{{b{jCHf}}Cd}{{b{jCHf}}}}{{{b{jCHh}}Cd}{{b{jCHh}}}}{{{b{jCKb}}Cd}{{b{jCKb}}}}6{{{b{jBEb}}DAh}f}{{{b{jBKf}}Fl}f}{{{b{jCGl}}Cd}f}{{{b{jBEb}}Cd}f}{{{b{jCDd}}Cd}f}{{{b{jBEb}}CdCdCdCd}f}{{{b{jBEb}}CdCdCd}f}{{{b{j{CCb{BK`}}}}CFd}{{Cn{fCNd}}}}>{{{b{jCDd}}CKn}f}{{{b{jBEb}}FlCd}f}{{{b{jCDd}}Mf}f}9{{{b{jCGl}}CL`{M`{Fl}}}{{b{jCGl}}}}{{{b{jCHd}}{M`{Fl}}}{{b{jCHd}}}}{{{b{jCHf}}{M`{Fl}}}{{b{jCHf}}}}{{{b{jBEb}}Fl}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCGn}}{BHd{FlBHb}}}{{b{jCGn}}}}{{{b{jCGl}}{BHd{FlBHb}}}{{b{jCGl}}}}{{{b{jCHd}}{BHd{FlBHb}}}{{b{jCHd}}}}{{{b{jCHf}}{BHd{FlBHb}}}{{b{jCHf}}}}{{{b{jCHh}}{BHd{FlBHb}}}{{b{jCHh}}}}{{{b{jCKb}}{BHd{FlBHb}}}{{b{jCKb}}}}543210{{{b{jCGl}}{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{b{jCGl}}}}{{{b{jCHd}}{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{b{jCHd}}}}10{{{b{jCGn}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}{{b{jCGn}}}}{{{b{jCGl}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}{{b{jCGl}}}}10{{{b{jBEb}}CEnCd}f}{{{b{jBJh}}FlCd}f}{{{b{jCDd}}Fl}f}{{{b{jCDd}}BJh}f}{{{b{jCHh}}Fl}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFlFlFl}{{b{jCGl}}}}{{CJhCL`FlFlFlFl}CJh}{{{b{jCHd}}FlFlFlFl}{{b{jCHd}}}}{{CJjFlFlFlFl}CJj}{{{b{jCHf}}FlFlFlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFlFlFl}{{b{jCHh}}}}{{CJnFlFlFlFl}CJn}{{{b{jCGl}}CL`Fl}{{b{jCGl}}}}{{{b{jCHd}}Fl}{{b{jCHd}}}}{{{b{jCHf}}Fl}{{b{jCHf}}}}:{{{b{jCGl}}CL`CLh}{{b{jCGl}}}}{{{b{jCHd}}CLh}{{b{jCHd}}}}{{{b{jCHf}}CLh}{{b{jCHf}}}}{{{b{jCHh}}CLh}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFlFl}{{b{jCGl}}}}{{{b{jCHd}}FlFlFl}{{b{jCHd}}}}{{{b{jCHf}}FlFlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFlFl}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFl}{{b{jCGl}}}}{{{b{jCHd}}FlFl}{{b{jCHd}}}}{{{b{jCHf}}FlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFl}{{b{jCHh}}}}{{{b{jBEb}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}f}{{{b{jBEb}}{BGl{{BGj{Fl}}}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}{{{b{jBDj}}BCj{Cl{CDj}}{b{jBDh}}}f}{{{b{jBEb}}{BGn{Fl{BGl{{BGj{Fl}}}}}}Cd}f}{{{b{jCDd}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}f}0{{{b{jCDd}}Fl}f}{{{b{jCDd}}CKn}f}{{{b{jBEb}}{BGl{{BGj{Fl}}}}Cd}f}{{{b{jCDd}}{BGl{{BGj{Fl}}}}}f}3{{{b{j{CCl{c}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}fCCn}{{{b{j{CCl{c}}}}AnCd}fCCn}{{{b{jCDd}}Cd}f}{{{b{jCDd}}BBl}f}{{{b{jCDd}}CFf}f}{{{b{jCKb}}CLh}{{b{jCKb}}}}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCDd}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}0{{{b{CDd}}}{{b{BFj}}}}``{{{b{jCDd}}}{{b{jBFj}}}}{{{b{BFj}}}BKd}{{{b{{CCb{BK`}}}}}BKd}{{{b{CD`}}}BKd}{{{b{CCf}}}BKd}{{{b{CCh}}}BKd}{{{b{{CHb{CGj}}}}}BKd}{{{b{{CHb{CH`}}}}}BKd}{{{b{{CHb{CCj}}}}}BKd}{{{b{CCj}}}BKd}{{{b{{CCl{BK`}}}}}BKd}{{{b{CD`}}}{{b{{ANf{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}}}}`{{{b{CDd}}}{{b{BBl}}}}``{{{b{jCDb}}}f}{{{b{jBEb}}}f}`{{CEhCd}CEh}``````{{{b{CDd}}}CFf}{{BBnCFf}BBn}````{{CK`CLh}CK`}```{{{b{{CCl{c}}}}}FlCCn}{BDlCd}``{{{b{jD@n}}Fl{b{jBLd}}{b{jD@b}}{b{jBDh}}{b{jBDj}}{Cl{{b{jCKd}}}}{b{BId}}{b{BIf}}}f}{{{b{jDA`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BKf}}{b{jCDh}}{b{jBLd}}{b{jD@b}}{b{jBDh}}{b{jBDj}}{b{jCIf}}{b{jCIb}}{b{jCKj}}{Cl{{b{jCKd}}}}{b{BId}}{b{BIf}}}f}`2`{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{BJhBJh}BJh}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jBJh}}BJh}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}`````{cBJh{{CId{}{{BFb{BJh}}}}}}{{{b{CCj}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}BIb}{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}{CMlCMl}{{{b{jBKf}}}f}0{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}````{{CDfCJdCJd}Cd}{{CFfCFf}Cd}{{{b{CFj}}{b{BDh}}{b{CDd}}}Cd}{{{b{CKf}}{b{BDh}}BCj{b{CDd}}}Cd}{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}``{{{b{c}}}e{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}{}{}}0000000000000000000000000000000000000{{{b{{CHb{CGj}}}}Mf}{{Bn{{BHd{FlBHb}}}}}}{{{b{{CHb{CCj}}}}Mf}{{Bn{{BHd{FlBHb}}}}}}{{{b{{CCl{BK`}}}}}{{ANn{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}}}}}{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000008888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888888``{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}``{{{b{{CCb{c}}}}}{{Cl{{b{{CO`{c}}}}}}}CCd}````{{{b{BDn}}}{{BI`{FlBHbBHb{BHn{Fl}}}}}}{{{b{BDn}}}Fl}{{{b{BJh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BJh}{{{b{jBIh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{{b{j{CCb{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{CE`{b{{BGl{{BGj{Fl}}}}}}}CE`}{{{b{BEb}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CEh{BI`{FlBHbBHb{BHn{Fl}}}}}CEh}{{{b{CDd}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{BBn{BI`{FlBHbBHb{BHn{Fl}}}}}BBn}`{{{b{{CCb{c}}}}Mf}CH`CCd}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}}BBl}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}}BBn}{{{b{{CCb{BK`}}}}}{{`{DCb}}}}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}}BBl}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}}BBn}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}CFd}BBl}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}CFd}BBn}{c{{Cn{e}}}{}{}}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{{b{c}}}D`{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}}{{b{{BKb{eg}}}}}{BFjBJb}BJd{{BJf{e}}}}{{{b{BFl}}}{{b{BKb}}}}{{{b{{CCb{c}}}}}{{b{{BKb{Mf}}}}}CCd}{{{b{CD`}}}{{b{{BKb{MfBK`}}}}}}{{{b{CCh}}}{{b{{BKb{MfBK`}}}}}}{{{b{{CCl{c}}}}{b{BHf}}}{{DD`{DCn}}}CCn}{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{{CCl{c}}}}}FlCCn}{{{b{BKf}}{b{BKh}}{b{BKj}}{M`{Fl}}FlAn{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{{{b{BKf}}{b{BKh}}{b{BKj}}{b{BLb}}Fl{Cl{{M`{Fl}}}}An{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{COfBIb}{BIbMf}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jBLd}}Fl{b{jBDj}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{j{Bn{BLf}}}}}f}{{{b{jCMj}}Fl{b{jBDj}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{j{Bn{BLf}}}}}f}{{{b{jCKd}}{b{BDh}}{b{BDj}}}f}{{{b{jBE`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}Fl}f}{{{b{CKj}}{b{CDh}}{b{jBDh}}FlCd}Cd}{{{b{jCKd}}{b{BDj}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}Cd}f}{{{b{CHl}}{b{jBDj}}{b{j{Bn{BCj}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{{b{jCKd}}{b{BDh}}{b{BDj}}DDb}f}{{{b{jCGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{CJhBCn}CJh}{{CEhBCn}CEh}{{BBnBCn}BBn}```````{{{b{BEb}}}{{BI`{FlBHbBHb{BHn{Fl}}}}}}`{{{b{BEb}}}Fl}````{{{b{CE`}}{b{{BHd{FlBHb}}}}{b{{BHd{FlBHb}}}}}{{BI`{FlBHbBHb{BHn{Fl}}}}}}{{{b{BEb}}{b{{BHd{FlBHb}}}}}{{BI`{FlBHbBHb{BHn{Fl}}}}}}{{{b{CG`}}{b{BKf}}{b{BKh}}{b{BKj}}An{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{AN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`````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{}An}`{{{BNn{}{{BBf{c}}}}e}cBMbBMb}{{{BO`{}{{BBf{c}}}}e}cBMfBMf}4{AnBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{}BMbBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{}BMbBMb}{{{b{jBMj}}An}}{{{b{jBMj}}AnAn}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{{b{g}}}BMbBMb{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{{b{g}}}BMbBMb{}}{{{b{jBMj}}An}{{b{jc}}}{}}{{{b{jBMj}}AnAn}{{b{jc}}}{}}`{BNj}{{}Cd}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{C@d{}{{BBf{c}}}}e}cBMbBMb}{{{C@f{}{{BBf{c}}}}e}cBMfBMf}{{{b{C@h}}{b{{BI`{cegi}}}}{b{{BI`{ckmo}}}}}{}BNfBMbBMb{{BNj{ceg}}}BMbBMb{{BNj{ckm}}}}{{{C@j{}{{BBf{c}}}}e}cBMbBMb}{{{C@l{}{{BBf{c}}}}e}cBMfBMf}{{{C@n{}{{BBf{c}}}}e}cBMbBMb}{{{CA`{}{{BBf{c}}}}e}cBMfBMf}{{}BMf}`{{{b{C@h}}{b{{BI`{cegi}}}}}{}BNfBMbBMb{{BNj{ceg}}}}{{{b{{CAd{}{{CAb{c}}}}}}}cBOj}0`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{}BMbBMb}``{{{b{jBMj}}}}{{{CAj{}{{BBf{c}}}}gi}c{{BN`{egi}}}BOnBMbBMb}{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{gi}}}BMbBMbBMbBMb}``{{{b{{BNd{}{{BNb{c}}}}}}e}cBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{ce}}}BMbBMb}``{{{CAl{}{{BBf{c}}}}e}cBMbBMb}{{{CAn{}{{BBf{c}}}}e}cBMfBMf}{{{b{jBMj}}{ANn{AnAn}}{ANn{AnAn}}}f}{{{b{jBMj}}AnAn}f}{{}{{Cl{An}}}}`8{{{b{BMb}}}An}`````````{{cei}kBMbBMb{}{{BFd{}{{BFb{g}}}}}{}}0{{ce}gBMbBMb{}}{ce{}{}}{{ceg}iBMbBMb{}{}}``````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EAj}}}EAj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{EAj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}86{{{b{c}}}{{Cl{e}}}{}{}}9{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}:````````````````````````````````{{{b{c}}d}f{}}0000000000000000000000000000000``{{{b{c}}}{{b{h}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000000000000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000000000000000000000000{{{b{c}}}{{b{Dn}}}{}}0000000000000000000000000000000`{{{b{c}}}{{b{e}}}{}{}}0000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}0000000000000000000000000000000{{{b{{EAl{c}}}}}{{EAl{c}}}{CLdBOn}}{{{b{{EAn{c}}}}}{{EAn{c}}}{CLdBOn}}{{{b{{EB`{c}}}}}{{EB`{c}}}{CLdBOn}}{{{b{{EBb{c}}}}}{{EBb{c}}}{CLdBOn}}{{{b{{EBd{c}}}}}{{EBd{c}}}{CLdBOn}}{{{b{{EBf{c}}}}}{{EBf{c}}}{CLdBOn}}{{{b{{EBh{c}}}}}{{EBh{c}}}{CLdBOn}}{{{b{{EBj{c}}}}}{{EBj{c}}}{CLdBOn}}{{{b{{EBl{c}}}}}{{EBl{c}}}{CLdBOn}}{{{b{{EBn{c}}}}}{{EBn{c}}}{CLdBOn}}{{{b{{EC`{c}}}}}{{EC`{c}}}{CLdBOn}}{{{b{{ECb{c}}}}}{{ECb{c}}}{CLdBOn}}{{{b{{ECd{c}}}}}{{ECd{c}}}{CLdBOn}}{{{b{{ECf{c}}}}}{{ECf{c}}}{CLdBOn}}{{{b{{ECh{c}}}}}{{ECh{c}}}{CLdBOn}}{{{b{{ECj{c}}}}}{{ECj{c}}}{CLdBOn}}{{{b{{ECl{c}}}}}{{ECl{c}}}{CLdBOn}}{{{b{{ECn{c}}}}}{{ECn{c}}}{CLdBOn}}{{{b{{ED`{c}}}}}{{ED`{c}}}{CLdBOn}}{{{b{{EDb{c}}}}}{{EDb{c}}}{CLdBOn}}{{{b{{EDd{c}}}}}{{EDd{c}}}{CLdBOn}}{{{b{{EDf{c}}}}}{{EDf{c}}}{CLdBOn}}{{{b{{EDh{c}}}}}{{EDh{c}}}{CLdBOn}}{{{b{{EDj{c}}}}}{{EDj{c}}}{CLdBOn}}{{{b{{EDl{c}}}}}{{EDl{c}}}{CLdBOn}}{{{b{{EDn{c}}}}}{{EDn{c}}}{CLdBOn}}{{{b{{EE`{c}}}}}{{EE`{c}}}{CLdBOn}}{{{b{{EEb{c}}}}}{{EEb{c}}}{CLdBOn}}{{{b{{EEd{c}}}}}{{EEd{c}}}{CLdBOn}}{{{b{{EEf{c}}}}}{{EEf{c}}}{CLdBOn}}{{{b{{EEh{c}}}}}{{EEh{c}}}{CLdBOn}}{{{b{{EEj{c}}}}}{{EEj{c}}}{CLdBOn}}{{{b{c}}{b{je}}}f{}{}}0000000000000000000000000000000{{{b{c}}}f{}}000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000000000000000000000000000{An{{b{c}}}{}}0000000000000000000000000000000{An{{b{jc}}}{}}0000000000000000000000000000000{{{b{c}}}{{b{e}}}{}{}}0000000000000000000000000000000{Anf}0000000000000000000000000000000{{{b{c}}{b{Dn}}}Cd{}}0000000000000000000000000000000{{{b{c}}{b{jAMd}}}f{}}0000000000000000000000000000000{{{b{{EAl{c}}}}{b{{EAl{c}}}}}Cd{DAnBOn}}{{{b{{EAn{c}}}}{b{{EAn{c}}}}}Cd{DAnBOn}}{{{b{{EB`{c}}}}{b{{EB`{c}}}}}Cd{DAnBOn}}{{{b{{EBb{c}}}}{b{{EBb{c}}}}}Cd{DAnBOn}}{{{b{{EBd{c}}}}{b{{EBd{c}}}}}Cd{DAnBOn}}{{{b{{EBf{c}}}}{b{{EBf{c}}}}}Cd{DAnBOn}}{{{b{{EBh{c}}}}{b{{EBh{c}}}}}Cd{DAnBOn}}{{{b{{EBj{c}}}}{b{{EBj{c}}}}}Cd{DAnBOn}}{{{b{{EBl{c}}}}{b{{EBl{c}}}}}Cd{DAnBOn}}{{{b{{EBn{c}}}}{b{{EBn{c}}}}}Cd{DAnBOn}}{{{b{{EC`{c}}}}{b{{EC`{c}}}}}Cd{DAnBOn}}{{{b{{ECb{c}}}}{b{{ECb{c}}}}}Cd{DAnBOn}}{{{b{{ECd{c}}}}{b{{ECd{c}}}}}Cd{DAnBOn}}{{{b{{ECf{c}}}}{b{{ECf{c}}}}}Cd{DAnBOn}}{{{b{{ECh{c}}}}{b{{ECh{c}}}}}Cd{DAnBOn}}{{{b{{ECj{c}}}}{b{{ECj{c}}}}}Cd{DAnBOn}}{{{b{{ECl{c}}}}{b{{ECl{c}}}}}Cd{DAnBOn}}{{{b{{ECn{c}}}}{b{{ECn{c}}}}}Cd{DAnBOn}}{{{b{{ED`{c}}}}{b{{ED`{c}}}}}Cd{DAnBOn}}{{{b{{EDb{c}}}}{b{{EDb{c}}}}}Cd{DAnBOn}}{{{b{{EDd{c}}}}{b{{EDd{c}}}}}Cd{DAnBOn}}{{{b{{EDf{c}}}}{b{{EDf{c}}}}}Cd{DAnBOn}}{{{b{{EDh{c}}}}{b{{EDh{c}}}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Hn{c}}}}}BOn}````````````````````````````````````````````````````````````{{{BI`{cee}}{b{j{BI`{ceeg}}}}}CdBLlBMb{{CB`{cee}}}}`````{{ccc}cBLl}{{{b{j{BI`{cee}}}}}{{BI`{ceBHb}}}BLnBMb}{{{b{j{BI`{cee}}}}{b{{BI`{ceBHb}}}}}fBLnBMb}`{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{EFl{c}}}}}{}BLl}`{{{b{{BI`{cBHbBHbe}}}}}{{Cl{{ANn{{EFl{c}}c}}}}}BLl{{BNj{cBHb}}}}0{{{b{{EFl{c}}}}}{{EFl{c}}}{CLdBLl}}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{{EFl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbBLl}}{cc{}}0{{{b{c}}}e{}{}}{{}{{EFl{c}}}BLl}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{{EFl{c}}}}}{{EFl{c}}}BLl}{{{b{c}}}Cd{}}{{cc}{{ANn{{EFl{c}}c}}}BLl}{c{{EFl{c}}}BLl}{{ChCh}f}{Chf}{{{b{{EFl{c}}}}{b{j{BI`{cegi}}}}}fBLlBMbBMb{{CB`{ceg}}}}0{{{b{{EFl{c}}}}}cBLl}`>;{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0{{cc}{{Cl{{ANn{{EFl{c}}c}}}}}BLl}{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{ce{}{}}`````````````````````{{{b{c}}d}f{}}0000000000``{{{b{c}}}{{b{h}}}{}}00000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000{{{b{c}}}{{b{Dn}}}{}}{{EFnGhCd}Jd}{{{b{c}}}{{b{e}}}{}{}}0000000000{{{b{jc}}}{{b{je}}}{}{}}0000000000`{{{b{Ib}}}Ib}{{{b{ADf}}}ADf}{{{b{EG`}}}EG`}{{{b{Jd}}}Jd}{{{b{EFn}}}EFn}{{{b{AIb}}}AIb}{{{b{EGb}}}EGb}{{{b{EGd}}}EGd}{{{b{EGf}}}EGf}{{{b{EGh}}}EGh}{{{b{EGj}}}EGj}{{{b{c}}{b{je}}}f{}{}}0000000000{{{b{c}}}f{}}000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000000{Alc{}}00000000````{{}Ib}{{}ADf}{{}EG`}{{}Jd}{{}EFn}{{}AIb}{{}EGd}{{}EGh}{{}EGj}{{{Ef{Gj}}{Gl{EGd}}{Gl{A@f}}{Gl{AA`}}}f}{An{{b{c}}}{}}{{{b{Ib}}}{{b{c}}}{}}1111111111{{{b{jIb}}}{{b{jc}}}{}}{An{{b{jc}}}{}}0000000000{Fj{{Ol{ff}}}}`{{{b{c}}}{{b{e}}}{}{}}0000000000`{Anf}00000000002{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}`{{{b{EFn}}}Mh}`{{{b{Ib}}{b{Ib}}}Cd}{{{b{EFn}}{b{EFn}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{Ej{Gj}}{Gn{A@n}}{Gn{K`}}{Gn{Gd}}{Gl{EGj}}{Ej{Bh}}A@l{Gn{ADf}}{Gn{ADj}}}f}{{{b{c}}{b{e}}}Cd{}{}}000000000`5````{{{b{Ib}}{b{jB`}}}Bb}{{{b{Jd}}{b{jB`}}}Bb}{{{b{EFn}}{b{jB`}}}Bb}{{{b{EGb}}{b{jB`}}}Bb}{{{b{EGd}}{b{jB`}}}Bb}{{{b{EGf}}{b{jB`}}}Bb}{{{b{EGh}}{b{jB`}}}Bb}{{{b{EGj}}{b{jB`}}}Bb}{cc{}}000000000000000000000{{{b{c}}}e{}{}}0000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}100110011010{{{b{Bd}}}EGf}2112{{{b{Ib}}{b{jc}}}fAMd}``{{J`{Ef{Gj}}{E`{A`}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gn{ADj}}{Gn{Hn}}{Gn{Hj}}{Gn{K`}}{Gn{Jn}}{Gn{ADf}}{Gn{Gd}}{Gn{Hh}}{Gn{EG`}}{Gn{EGd}}{Gn{Hf}}{Gn{Nn}}{Ef{EGh}}{Gn{A@j}}{Gn{A@h}}{Gn{A@f}}{Gn{EGj}}}f}``{{}An}0000000000{ce{}{}}0000000000{{{Aj{c}}}{{Aj{h}}}{}}0000000000{{{C`{c}}}{{C`{h}}}{}}0000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000033333333333{{{b{c}}}Cd{}}0000000000{{Fj{Cl{Gh}}}{{Ol{ff}}}}`````{{{Ej{Gj}}{Gn{ADf}}{Gl{Hn}}{Gl{Ib}}A@l}f}{{{Ej{Gj}}{Ef{AHh}}{Ef{I`}}{Gn{EGd}}{Gl{Ib}}{Ej{Jf}}{Gl{Hh}}{Ef{EGf}}{Gn{Lf}}{Gl{K`}}{Lb{Kn}}{Ej{AAl}}{Ej{Hb}}}f}{{{b{B@j}}}BB`}{{{Ej{Hb}}{Ej{Gj}}{Gn{ADf}}{Gn{Jd}}{Gl{Hh}}{Gl{Hj}}{Gn{EG`}}J`{Gl{AIb}}{Gn{Hn}}}f}{Fj{{Ol{ff}}}}`{{{b{jFb}}}f}0`{{ChCh}f}0000000000{Chf}0000000000000000000{{ChCh}Cd}0{ChAMh}{{}{{b{Cj}}}}00000000{{Fj{Cl{Fj}}}{{Ol{ff}}}}`{{FjEFn}{{Ol{ff}}}}`8```{{{b{c}}}e{}{}}0000000000{{{b{c}}}{}{}}0{ce{}{}}0000000000{{{b{c}}}{{Cl{e}}}{}{}}000000000033333333333{c{{Cn{e}}}{}{}}000000000000000000000{{{b{c}}}D`{}}0000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000000{{{Ej{Gj}}{Ef{I`}}{Gn{Hn}}{Gn{Gd}}{Gl{ADf}}{Gl{Ib}}{Ej{Bh}}}f}{Fj{{Ol{ff}}}}66666666666``{{{Ej{Gj}}{Ej{I`}}{Gl{ADl}}{Gl{Ib}}{Gn{Hn}}{Gn{K`}}{Ej{Bh}}{Gn{Hh}}}f}{{{b{jFb}}}f}{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Ej{Bh}}{Gn{K`}}{Gn{Hh}}}f}`{{{Ej{Gj}}J`{Ej{Bh}}{Gl{Ib}}{Ej{I`}}{Gl{ADl}}{Gl{AIb}}{Gl{Hj}}{Gl{Hh}}{Gn{K`}}{Gn{Ld}}{Gn{Hn}}{E`{A`}}Jb}f}2{{{Ej{Gj}}{Gl{AIb}}{Gn{ADl}}}f}3{{{Ej{Gj}}{Gn{ADl}}}f}`4{{{Ej{Gj}}{Gl{ACd}}{Gn{ADl}}{Gl{AIb}}}f}`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}Jb{Gn{AGf}}}f}6{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}`{{{Ej{Gj}}{Gn{ADl}}{Gl{Ib}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}}f}8`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}}f}9{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gl{K`}}{Ed{Eb}}}f}``{{{Ej{Gj}}{Ej{Hb}}{Gn{ADl}}{Gl{Ib}}{Gn{Hh}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}{Gn{Ld}}{Gn{EGl}}{E`{A`}}JbJ`}f};``{{Fj{b{B@j}}{b{jJb}}}f}`{{{b{c}}d}f{}}{{{b{jFb}}e}f{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}0`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{ADl}}}ADl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}`{{}ADl}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{jFb}}}f}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}``<8{{{b{c}}}{{Cl{e}}}{}{}}={c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{{{Ej{Gj}}{Gn{ADl}}}f}{Mh{{Ol{ff}}}}>```{{{b{jEGn}}{Ol{ff}}}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{Alc{}}{{}EGn}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}0{{{b{EH`}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{EH`}}}BBd}{{{b{EGn}}}BBd}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{EH`}}}A@`}{{{b{EGn}}}A@`}{{}EGn}{Chf}00{{{b{jEGn}}}f}{{{b{jEGn}}{b{Bd}}}f}`::{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??``````````{{{Ej{Gj}}{Ej{I`}}{Gl{ADl}}{Gl{Ib}}{Gn{Hn}}{Gn{K`}}{Ej{Bh}}{Gn{Hh}}}f}{{{b{jFb}}}f}{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Ej{Bh}}{Gn{K`}}{Gn{Hh}}}f}`{{{Ej{Gj}}J`{Ej{Bh}}{Gl{Ib}}{Ej{I`}}{Gl{ADl}}{Gl{AIb}}{Gl{Hj}}{Gl{Hh}}{Gn{K`}}{Gn{Ld}}{Gn{Hn}}{E`{A`}}Jb}f}2{{{Ej{Gj}}{Gl{AIb}}{Gn{ADl}}}f}3{{{Ej{Gj}}{Gn{ADl}}}f}`4{{{Ej{Gj}}{Gl{ACd}}{Gn{ADl}}{Gl{AIb}}}f}`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}Jb{Gn{AGf}}}f}6{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}``{{{Ej{Gj}}{Gn{ADl}}{Gl{Ib}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}}f}8`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}}f}9{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gl{K`}}{Ed{Eb}}}f}``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EGl}}}EGl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}EGl}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{Ej{Gj}}{Ej{Hb}}{Gn{ADl}}{Gl{Ib}}{Gn{Hh}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}{Gn{Ld}}{Gn{EGl}}{E`{A`}}JbJ`}f}{{}An}{{{b{jFb}}}f}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{ChCh}f}{Chf}0{{Fj{b{B@j}}{b{jJb}}}f}{{}{{b{Cj}}}}>8{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}5<`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}}f}>{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}`1?0`````````````````{{{b{c}}d}f{}}00{{{b{EHb}}}EHd}0{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{EHb}}}Cd}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{{b{EHh}}}EHh}{{{b{EHj}}}EHj}{{{b{AAl}}}AAl}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}00{{}EHh}{{}EHj}{{}AAl}{An{{b{c}}}{}}000{{{b{AAl}}}{{b{c}}}{}}{An{{b{jc}}}{}}000{{{b{jAAl}}}{{b{jc}}}{}}{{{b{EHb}}BEn}EHd}{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{EHh}}{b{EHh}}}Cd}{{{b{EHj}}{b{EHj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EHl}}{b{j{ANf{BEn}}}}}f}{{{b{EHh}}{b{j{ANf{BEn}}}}}f}{{{b{EHj}}{b{j{ANf{BEn}}}}}f}{{{b{EHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EHn}}}EHn}{{{b{EHh}}}EHh}{{{b{EHj}}}EHj}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}0110{{{b{EI`}}}{{M`{BEn}}}}{{{b{EHh}}}{{M`{BEn}}}}{{{b{EHj}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{AlEIb}{{}EHh}{{}EHj}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}{{{b{jFb}}}f}{{ChCh}f}00{Chf}000000{{ChCh}Cd}0{{{b{{EIf{}{{EId{c}}}}}}c}f{}}{{{b{EHh}}}f}{{{b{EHj}}}f}{AMhf}{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{}{{b{Cj}}}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}0{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{b{EHb}}}EHd}{{{b{EHb}}c}An{{EHf{An}}}};;;;{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{c{{EIf{}{{EId{c}}}}}{}}{{}EHh}{{}EHj}``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{EIh}}}EIh}{{{b{EIj}}}EIj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{{{b{jEIj}}{Cl{Ib}}}f}{Alc{}}0{{}EIh}{{}EIj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0<<{Anf}0{{{b{EIj}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0```{{ChCh}f}0{Chf}000{{J`{E`{A`}}{Ej{Gj}}{Ej{AAl}}{Ej{AO`}}{Ef{EIj}}{Ed{El}}{Ed{EIl}}{Ej{Hb}}{Ef{EIh}}{Ed{EIn}}{Gl{AIb}}{Gl{Ib}}{Cl{{Ej{EJ`}}}}}f}`{{{b{EIj}}}Mf}`{{}{{b{Cj}}}}0{{{b{EIj}}Ib}Mf}{{{b{jFb}}}f}{{{b{EIh}}}Cd}`{{{b{c}}}e{}{}}0=={{{b{c}}}{{Cl{e}}}{}{}}0112{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0``````````````````````````{{FlFlFl}Fl}{{AEh{b{Bh}}}{{Cn{{Bl{c}}EJb}}}Of}``````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{EJd}}}EJd}{{{b{EJf}}}EJf}{{{b{EJh}}}EJh}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00{{}EJd}{{}EJf}{{}EJh}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00````{{{b{EJd}}{b{jB`}}}Bb}{{{b{EJh}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1001``{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{EJd}}}Fl}`{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}0<<<888{{{b{c}}}{{Cl{e}}}{}{}}00==={c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00<<<{{FlFlFl}Fl}````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EJb}}}EJb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{EJb}}{b{jB`}}}Bb}0{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}86{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}};{{AEh{b{Bh}}}{{Cn{{Bl{c}}EJb}}}Of}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=`{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{Kl}}}Fl}{{{b{Kl}}}Gh}00{{{b{Kl}}}Kl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{{b{Kl}}Gh}Cd}{Alc{}}{{}Kl}{An{{b{c}}}{}}{An{{b{jc}}}{}}<{Anf}{{{b{Kl}}{b{jB`}}}Bb}{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{Kl}}}Fl}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}6{{{b{Kl}}}Gh}`0`{{FlFlFlFl}Kl}{{{b{Kl}}{b{Kl}}}Cd}{{ChCh}f}{Chf}0;4>9{{{b{c}}}{{Cl{e}}}{}{}}?<55{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=?``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}`{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EJj}}}EJj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}EJj}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jDb}}}f}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}`{Fj{{Ol{ff}}}}=8{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`<`{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EJl}}}EJl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{{Ed{El}}{Ej{EJn}}{Ef{EJl}}{Ed{Eh}}{EK`{A`}}}f}{{}EJl}{An{{b{c}}}{}}{An{{b{jc}}}{}}:{Anf}{{{b{EJl}}{b{jB`}}}Bb}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jDb}}}f}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}{{{b{jFb}}}f}``=8{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}<>>```````````{{{b{c}}d}f{}}000000{{{b{jAKl}}}f}{{{b{jAKl}}{b{EKb}}{b{EJn}}{b{EKd}}}f}{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}0000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000{{{b{c}}}{{b{Dn}}}{}}`{{{b{c}}An}Cd{}}{{{b{EKf}}AnAn}c{}}{{{b{c}}}{{b{e}}}{}{}}0000000{{{b{jc}}}{{b{je}}}{}{}}0000000{{{b{EKh}}}EKh}{{{b{EKj}}}EKj}{{{b{AKf}}}AKf}{{{b{EKl}}}EKl}{{{b{AKd}}}AKd}{{{b{AKl}}}AKl}{{{b{EKf}}}EKf}{{{b{c}}{b{je}}}f{}{}}000000{{{b{c}}}f{}}0000000000{{{b{c}}}{{Aj{Ah}}}{}}000000{{{b{jDb}}}f}{Alc{}}00000`{{}EKh}{{}EKj}{{}AKf}{{}AKd}{{}AKl}{{}EKf}{An{{b{c}}}{}}00{{{b{EKj}}}{{b{c}}}{}}11111{An{{b{jc}}}{}}0{{{b{jEKj}}}{{b{jc}}}{}}111111```{{{b{c}}}{{b{e}}}{}{}}0000000{Anf}0000000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}{{{b{AKf}}{b{AKf}}}Cd}{{{b{EKf}}{b{EKf}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{EKh}}{b{jB`}}}Bb}{{{b{AKf}}{b{jB`}}}Bb}{{{b{EKl}}{b{jB`}}}Bb}{{{b{AKd}}{b{jB`}}}Bb}{{{b{EKf}}{b{jB`}}}Bb}{cc{}}000000000000000{{{b{c}}}e{}{}}0000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1001011001{{{b{jDb}}}f}{{{b{EKj}}}{{`{{CId{}{{BFb{{b{AKd}}}}}}}}}}{{{b{EKl}}An}{{Cl{AKf}}}}{{{b{AKl}}AnAKf}{{b{AKd}}}}{{{b{AKl}}}{{b{{EKn{AKfAKd}}}}}}{{{b{c}}Ane}g{}{}{}}{{{b{AKd}}}EKf}`{{{b{EKf}}}Cd}`{{{b{jDb}}{b{jEL`}}}f}{{{b{AKf}}{b{jc}}}fAMd}`{{}An}0000000{ce{}{}}0000000{{{Aj{c}}}{{Aj{h}}}{}}0000000{{{C`{c}}}{{C`{h}}}{}}0000000{{{Cb{c}}}{{Cb{h}}}{}}0000000{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}444444444{{{b{c}}}Cd{}}00000000{{}EKl}`:````{{{b{EKl}}}An}{{{b{jDb}}}f}```````{{{b{EKf}}}ELb}``{{{b{jEKl}}}{{Cl{c}}}{}}0{{{b{jEKl}}An}{{Cl{c}}}{}}```?`{{ChCh}f}000000{Chf}0000000000000{{ChCh}Cd}0{ChAMh}`{{}{{b{Cj}}}}000{{{b{jc}}AnCd}f{}}{{{b{jEKf}}AnAnc}f{}}{{{b{jEKf}}Cd}f}0{{{b{jEKf}}ELb}f}111`{{{b{EKf}}}Cd}`{{{b{EKl}}}{{ANn{An{Cl{An}}}}}}`1`{{{b{c}}}e{}{}}000000{{{b{c}}}{}{}}0{ce{}{}}0000000{{{b{c}}}{{Cl{e}}}{}{}}000000033333333{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}000000000000000{{{b{c}}}D`{}}0000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000{{{b{jAKd}}{b{EKf}}}f}{{{b{jAKl}}}f}77777777```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{g}}}{{ELd{cg}}}Of{{ELf{c}}}{{ELj{}{{ELh{e}}}}}}{{{b{jg}}}{{ELl{cg}}}Of{{ELf{c}}}{{ELn{}{{ELh{e}}}}}}```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{{Ej{Gj}}{EMd{{EMb{EM`}}}}J`}f}``````````{{{Ed{EMf}}{Ed{Eb}}{Lb{Bh}}{Ed{Gj}}{BDf{{EMb{EM`}}}}}f}{{{b{EMh}}}Fl}{GhGh}{KjKj}{DNdDNd}{DMlDMl}{DLhDLh}{DMfDMf}{DLfDLf}{AMfAMf}{DMbDMb}{DM`DM`}{EMjEMj}{EMlEMl}{EMnEMn}{{H`H`}H`}{{{b{EN`}}EN`Fl}Cd}{{{b{ENb}}ENbFl}Cd}{{{b{DNh}}DNhFl}Cd}{{GhGhFl}Cd}{{KjKjFl}Cd}{{{b{DMj}}DMjFl}Cd}{{{b{ENd}}ENdFl}Cd}{{{b{DNl}}DNlFl}Cd}{{CC`CC`Fl}Cd}{{DNdDNdFl}Cd}{{DMlDMlFl}Cd}{{{b{ENf}}ENfDJb}Cd}{{{b{ENh}}ENhDJb}Cd}{{{b{DLd}}DLdDJb}Cd}{{{b{DNj}}DNjDJb}Cd}{{{b{DLn}}DLnDJb}Cd}{{DNnDNnDJb}Cd}{{DLhDLhDJb}Cd}{{DMfDMfDJb}Cd}{{DLfDLfDJb}Cd}{{{b{ENj}}}{{Cn{{ENn{ENl}}EO`}}}}{{{b{ENj}}c}{{Cn{{ENn{ENl}}EO`}}}{{EOb{ENl}}}}0```{{{b{EJ`}}}{{ACl{An}}}}{{{b{EJ`}}}{{Cl{{ACl{An}}}}}}{{{b{jEOd}}e}f{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}{{EMhEMh}}{{DNhDNh}}{{GhFl}Gh}{{GhGh}Gh}{{KjFl}Kj}{{KjKj}Kj}{{DMjDMj}}{{ENdENd}}{{DNlDNl}}{{CC`CC`}CC`}{{DNdFl}DNd}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DMlFl}DMl}{{DLdDLd}}{{DNjDNj}}{{DLnDLn}}{{DNnDNn}DNn}{{DLhDJb}DLh}{{DLhDLh}DLh}{{DMfDMf}DMf}{{DMfDJb}DMf}{{DLfDLf}DLf}{{DLfDJb}DLf}{{AMfCAh}AMf}{{AMfAMf}AMf}{{DMbCAh}DMb}{{DMbDMb}DMb}{{DM`DM`}DM`}{{DM`CAh}DM`}{{MjMf}Mj}{{MjMj}Mj}{{DNfDNf}DNf}{{DNfMf}DNf}{{DMdMf}DMd}{{DMdDMd}DMd}{{EMjDBd}EMj}{{EMjEMj}EMj}{{EMlDBd}EMl}{{EMlEMl}EMl}{{EMnDBd}EMn}{{EMnEMn}EMn}{{EOfAMh}EOf}{{EOfEOf}EOf}{{EOhAMh}EOh}{{EOhEOh}EOh}{{EOjAMh}EOj}{{EOjEOj}EOj}{{H`H`}H`}{{H`EOl}}{{H`EOn}H`}{{{b{jEMh}}EMh}f}{{{b{jDNh}}DNh}f}{{{b{jGh}}Gh}f}{{{b{jGh}}Fl}f}{{{b{jKj}}Fl}f}{{{b{jKj}}Kj}f}{{{b{jDMj}}DMj}f}{{{b{jENd}}ENd}f}{{{b{jDNl}}DNl}f}{{{b{jDNd}}Fl}f}{{{b{jDNd}}DNd}f}{{{b{jDMl}}Fl}f}{{{b{jDMl}}DMl}f}{{{b{jDLd}}DLd}f}{{{b{jDNj}}DNj}f}{{{b{jDLn}}DLn}f}{{{b{jDLh}}DLh}f}{{{b{jDLh}}DJb}f}{{{b{jDMf}}DMf}f}{{{b{jDMf}}DJb}f}{{{b{jDLf}}DLf}f}{{{b{jDLf}}DJb}f}{{{b{jAMf}}CAh}f}{{{b{jAMf}}AMf}f}{{{b{jDMb}}DMb}f}{{{b{jDMb}}CAh}f}{{{b{jDM`}}CAh}f}{{{b{jDM`}}DM`}f}{{{b{jMj}}Mj}f}{{{b{jMj}}Mf}f}{{{b{jDNf}}DNf}f}{{{b{jDNf}}Mf}f}{{{b{jDMd}}Mf}f}{{{b{jDMd}}DMd}f}{{{b{jEMj}}DBd}f}{{{b{jEMj}}EMj}f}{{{b{jEMl}}EMl}f}{{{b{jEMl}}DBd}f}{{{b{jEMn}}DBd}f}{{{b{jEMn}}EMn}f}{{{b{jEOf}}AMh}f}{{{b{jEOf}}EOf}f}{{{b{jEOh}}EOh}f}{{{b{jEOh}}AMh}f}{{{b{jEOj}}EOj}f}{{{b{jEOj}}AMh}f}{{{b{jH`}}EOl}f}{{{b{jH`}}H`}f}{{{b{jEl}}{Aj{BEd}}}f}{{{b{DMj}}{b{DMj}}}DMj}{{{b{DLd}}{b{DLd}}}DLd}{{{b{DNh}}{b{DNh}}}DNh}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DNj}}{b{DNj}}}DNj}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DLn}}{b{DLn}}}DLn}{{{b{jF@`}}MfF@bFl}f}{{{b{jF@`}}F@bFl}f}{{{b{jFf}}e}{{b{jFf}}}{}{{On{cf{Cl{f}}}{{Oj{{Ol{f{Cl{f}}}}}}}}}}{{{b{jFf}}e}{{b{jFf}}}{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}{{{b{jF@d}}{Ol{ff}}}f}{{{b{jF@f}}{Ol{ff}}}f}{{{b{jFf}}cg}{{b{jFf}}}F@h{}{{On{eff}{{Oj{{Ol{ff}}}}}}}}{{{b{jJj}}Fl}f}{{{b{jHb}}H`}f}{{{b{jF@j}}}f}`{DN`Cd}{DMnCd}{DNbCd}{F@lCd}{F@nCd}{{{b{Gj}}}{{Bn{Fj}}}}`{{{b{{C`{ce}}}}}{{b{e}}}BJbFA`}{{{b{EHb}}}EHd}0{{{FAb{c}}{FAb{e}}}{{FAb{e}}}{}{}}{{{FAb{c}}g}{{FAb{e}}}{}{}{{BEd{c}{{BBf{{FAb{e}}}}}}}}{{GhGh}Fl}{{KjKj}Fl}{{CC`CC`}Fl}{{DNdDNd}Fl}{{DNnDNn}DJb}{{DLhDLh}DJb}{{DMfDMf}DJb}{{{Ej{Hb}}{Ej{Gj}}{BDf{{EMb{Hj}}}}{BDf{{EMb{Hl}}}}}f}{{{b{jFb}}}f}`{DN`Cd}{DMnCd}{DNbCd}{F@lCd}{F@nCd}{{{b{Kj}}}Kj}{{{b{DNd}}}DNd}{{{b{DMf}}}DMf}{{{b{Kj}}}{{ANn{KjKj}}}}{{{b{DNd}}}{{ANn{DNdDNd}}}}{{{b{DMf}}}{{ANn{DMfDMf}}}}543{{{b{jFAd}}{b{FAf}}}f}{{{b{jDN`}}{b{FAf}}}f}{{{b{jDMn}}{b{FAf}}}f}{{{b{jDNb}}{b{FAf}}}f}{{{b{jF@l}}{b{FAf}}}f}{{{b{jF@n}}{b{FAf}}}f}{{{b{jEN`}}{b{FAf}}}f}{{{b{jENb}}{b{FAf}}}f}{{{b{jDNh}}{b{FAf}}}f}{{{b{jGh}}{b{FAf}}}f}{{{b{jKj}}{b{FA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DLf}}}GNb}{{{b{AMf}}}GNb}{{{b{DMb}}}GNb}{{{b{DM`}}}GNb}{{{b{Mj}}}GNb}{{{b{DNf}}}GNb}{{{b{DMd}}}GNb}{{{b{jFAl}}}GNd}{{{b{jEl}}}{{GNf{MhFb}}}}{{{b{j{EMb{c}}}}}{{`{{CId{}{{BFb{{b{jc}}}}}}}}}Of}{{{b{jELf}}{Cb{FAj}}}{{GNl{GNh{GNj{FCf}{{BBf{{b{jc}}}}}}}}}Of}{{{b{jFAl}}{Cb{FAj}}}GNh}{{{b{j{EMb{c}}}}{Cb{FAj}}}{{GNl{GNh{GNj{FCf}{{BBf{{b{jc}}}}}}}}}Of}{{{b{jELf}}{Cb{FAj}}}{{GNl{GNn{GNj{{Cl{FCf}}}{{BBf{{Cl{{b{jc}}}}}}}}}}}Of}{{{b{jFAl}}{Cb{FAj}}}GNn}{{{b{j{EMb{c}}}}{Cb{FAj}}}{{GNl{GNn{GNj{{Cl{FCf}}}{{BBf{{Cl{{b{jc}}}}}}}}}}}Of}{{{b{{GO`{ce}}}}ko}{{GOb{gie{GMl{e}}m}}}OfOf{}{{CId{}{{BFb{g}}}}}{{BEl{{b{c}}}{{BBf{i}}}}}{{CId{}{{BFb{g}}}}}{{BEl{{b{e}}}{{BBf{m}}}}}}{{{b{Gj}}c}GOdBBj}{{{b{ELf}}{Cb{FAj}}}{{GNl{GOf{GNj{FCh}{{BBf{{b{c}}}}}}}}}Of}{{{BBj{}{{FAh{c}}}}{Cb{FAj}}}cCId}{{{b{{EMd{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{{EMd{FAl}}}}{Cb{FAj}}}}{{{b{FAl}}{Cb{FAj}}}GOf}{{{b{{BDf{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{j{BDf{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{{ELd{cg}}}}{Cb{FAj}}}{}Of{{ELf{c}}}{{ELj{}{{ELh{e}}}}}}{{{b{j{ELl{cg}}}}{Cb{FAj}}}{}Of{{ELf{c}}}{{ELn{}{{ELh{e}}}}}}{{{b{{EMb{c}}}}{Cb{FAj}}}{{GNl{GOf{GNj{FCh}{{BBf{{b{c}}}}}}}}}Of}{{{b{Gj}}{b{FAj}}}GN`}{{{b{ELf}}{Cb{FAj}}}{{GNl{GOh{GNj{{Cl{FCh}}}{{BBf{{Cl{{b{c}}}}}}}}}}}Of}{{{b{FAl}}{Cb{FAj}}}GOh}{{{b{{EMb{c}}}}{Cb{FAj}}}{{GNl{GOh{GNj{{Cl{FCh}}}{{BBf{{Cl{{b{c}}}}}}}}}}}Of}{{CAhCAh}AMf}{{CAhCAhCAh}DMb}{{CAhCAhCAhCAh}DM`}{{{b{FNf}}}Cd}```{{{b{jGj}}Fj}f}{{{b{jGj}}}f}{{{b{Gj}}}{{b{{Bn{Fj}}}}}}````{{{b{EJ`}}}CAh}``{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{BNhBJb}FA`}{{{EMd{c}}}{{b{c}}}BJb}{{{BDf{c}}}{{b{jc}}}BJb}`{{{b{Mh}}}An}{{{b{{C`{c}}}}}An{GAlBJb}}`{GhFl}{KjFl}{CC`Fl}{DNdFl}{DMlFl}{DNnDJb}{DLhDJb}{DMfDJb}{DLfDJb}876543210876543210{AMfCAh}{DMbCAh}{DM`CAh}{MjMf}{DNfMf}{DMdMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}{{GhGhFl}Gh}{{KjKjFl}Kj}{{CC`CC`Fl}CC`}{{DNdDNdFl}DNd}{{DMlDMlFl}DMl}{{DNnDNnDJb}DNn}{{DLhDLhDJb}DLh}{{DMfDMfDJb}DMf}{{DLfDLfDJb}DLf}`{CdCd}`{{{b{FHd}}}{{GEd{{Aj{GOj}}}}}}{{{b{FDb}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{jGOn}}}{{Bn{FEd}}}}{{{b{Bj}}{C`{H@`}}{b{jGF`}}}{{Cn{fGA`}}}}{{{b{H@b}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{H@d}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{H@f}}{b{jGCf}}FCfc}{{Cn{fAJl}}}Oh}{{{b{jGBn}}}f}{{{b{jGC`}}}{{Bn{FEd}}}}{{{b{jGOl}}{b{ENl}}}{{Cn{AEhGA`}}}}{{{b{Bh}}FCd}AEh}{{{b{Bh}}FCbCd}{{Cn{FHnGA`}}}}1{{{b{Bh}}}{{Cn{fGA`}}}}{{{b{Bh}}}{{Cn{FGnGA`}}}}{{{b{GE`}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEf}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEh}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEj}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{Bh}}{Cl{{b{Ml}}}}}{{Cn{FGnGA`}}}}`{{{b{FHd}}}Mf}```{{{b{EJ`}}}An}0{{{b{EJ`}}}{{Cl{An}}}}``{{{b{{C`{c}}}}{b{H@h}}}f{GDhBJb}}``{{KjKjKj}ENb}{{KjKjKj}DNl}{{DMfDMfDMf}ENh}{{DMfDMfDMf}DLn}321032103210{{{b{FNl}}c}FNlH@j}{{{b{EHb}}}EHd}{{{b{EJ`}}}BCn}{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{BNhBJb}FA`}{{{b{jDb}}}f}{{{b{Eb}}}Fl}`{{{b{Bd}}}f}`{{{b{j{C`{ce}}}}}{{b{jc}}}{H@lBJb}{FA`CLd}}{{{b{{C`{c}}}}}{}{}}{{{EMd{c}}g}{{EMd{e}}}BJbBJb{{BEd{{b{c}}}{{BBf{{b{e}}}}}}}}{{{BDf{c}}g}{{BDf{e}}}BJbBJb{{BEd{{b{jc}}}{{BBf{{b{je}}}}}}}}{{{FAb{c}}g}{{FAb{e}}}{}{}{{BEd{c}{{BBf{e}}}}}}`````{{{FAb{c}}eg}e{}{}{{BEd{c}{{BBf{e}}}}}}{{{FAb{c}}gi}e{}{}{{BEd{}{{BBf{e}}}}}{{BEd{c}{{BBf{e}}}}}}{{{EMd{c}}i}{{ANn{{EMd{e}}{EMd{g}}}}}BJbBJbBJb{{BEd{{b{c}}}{{BBf{{ANn{{b{e}}{b{g}}}}}}}}}}{{{BDf{c}}i}{{ANn{{BDf{e}}{BDf{g}}}}}BJbBJbBJb{{BEd{{b{jc}}}{{BBf{{ANn{{b{je}}{b{jg}}}}}}}}}}{{FDlc}FDl{{DBl{H@n}}}}{{FE`H@n}FE`}``{{GhGh}DMj}{{KjKjKj}DNh}{{DNdDNdDNd}ENd}{{DMlDMlDMlDMl}DNl}````{{GhGh}Gh}{{KjKj}Kj}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DLhDLh}DLh}{{DMfDMf}DMf}{{DLfDLf}DLf}{{AMfAMf}AMf}{{DMbDMb}DMb}{{DM`DM`}DM`}{{MjMj}Mj}{{DNfDNf}DNf}{{DMdDMd}DMd}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj}``{GhFl}{KjFl}{DNdFl}{DMlFl}{DLhDJb}{DMfDJb}{DLfDJb}{AMfCAh}{DMbCAh}{DM`CAh}{MjMf}{DNfMf}{DMdMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}`{{{b{{C`{c}}}}}{{Cl{HA`}}}{G@dBJb}}{{{b{{C`{FFb}}}}}{{Cl{HA`}}}}``{{{b{{C`{c}}}}}An{FFlBJb}}{{{b{Ml}}}FCn}{{{b{HAb}}}{{GNj{Al}{{BBf{EIb}}}}}}{{GhGh}Gh}{{KjKj}Kj}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DLhDLh}DLh}{{DMfDMf}DMf}{{DLfDLf}DLf}{{AMfAMf}AMf}{{DMbDMb}DMb}{{DM`DM`}DM`}{{MjMj}Mj}{{DNfDNf}DNf}{{DMdDMd}DMd}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj}`{GhFl}{KjFl}{DNdFl}{DMlFl}{DLhDJb}{DMfDJb}{DLfDJb}{AMfCAh}{DMbCAh}{DM`CAh}{MjMf}{DNfMf}{DMdMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}{{FDlGh}FDl}``{{{b{FNf}}}FNh}`{{}{{Cl{{b{Ml}}}}}}00000000000000000000000000000000```{{EMh{M`{Fl}}}}0{{EMhKj}}{{EMhFl}}{{EMhDMl}}{{EN`EN`}}{{EN`DNh}}{{EN`ENd}}{{ENbENb}}{{ENbDNl}}{{DNhKj}}{{DNhEN`}}{{DNhFl}}{{DNhDNh}}{{DNhDNd}DNd}{{GhFl}Gh}{{GhGh}Gh}{{KjFl}Kj}{{KjKj}Kj}{{DMjFl}}{{DMjGh}}{{DMjDMj}}{{ENdENd}}{{ENdDNd}}{{ENdFl}}{{ENdEN`}}{{ENdKj}Kj}{{DNlENb}}{{DNlDMl}}{{DNlFl}}{{DNlDNl}}{{CC`Kj}}{{CC`CC`}CC`}{{CC`DNd}}{{CC`Fl}CC`}{{DNdFl}DNd}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DMlFl}DMl}{{ENfDNj}}{{ENfENf}}{{ENhDLn}}{{ENhENh}}{{DLdDJb}}{{DLdDLd}}{{DLdDLh}}{{DNjDNj}}{{DNjDJb}}{{DNjDMf}}{{DNjENf}}{{DLnDJb}}{{DLnDLn}}{{DLnENh}}{{DLnDLf}}{{DNnDJb}DNn}{{DNnDNn}DNn}{{DNnDMf}}{{DLhDLh}DLh}{{DLhDJb}DLh}{{DMfDJb}DMf}{{DMfDMf}DMf}{{DLfDJb}DLf}{{DLfDLf}DLf}{{AMfAMf}AMf}{{AMfCAh}AMf}{{DMbCAh}DMb}{{DMbDMb}DMb}{{DM`DM`}DM`}{{DM`CAh}DM`}{{MjMf}Mj}{{MjMj}Mj}{{DNfDNf}DNf}{{DNfMf}DNf}{{DMdMf}DMd}{{DMdDMd}DMd}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlEMl}EMl}{{EMlDBd}EMl}{{EMnEMn}EMn}{{EMnDBd}EMn}{{EOfAMh}EOf}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOhAMh}EOh}{{EOjEOj}EOj}{{EOjAMh}EOj}{{H`Mf}H`}{{GhGhGh}Gh}{{KjKjKj}Kj}{{DNdDNdDNd}DNd}{{DMlDMlDMl}DMl}{{DLhDLhDLh}DLh}{{DMfDMfDMf}DMf}{{DLfDLfDLf}DLf}{{{b{jEMh}}{M`{Fl}}}f}{{{b{jEMh}}Fl}f}{{{b{jEMh}}Kj}f}2{{{b{jEMh}}DMl}f}{{{b{jEN`}}EN`}f}{{{b{jENb}}ENb}f}{{{b{jDNh}}DNh}f}{{{b{jDNh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jGh}}Fl}f}{{{b{jKj}}Kj}f}{{{b{jKj}}Fl}f}{{{b{jDMj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jENd}}Fl}f}{{{b{jENd}}ENd}f}{{{b{jDNl}}DNl}f}{{{b{jDNl}}Fl}f}{{{b{jCC`}}CC`}f}{{{b{jDNd}}Fl}f}{{{b{jDNd}}DNd}f}{{{b{jDMl}}DMl}f}{{{b{jDMl}}Fl}f}{{{b{jENf}}ENf}f}{{{b{jENh}}ENh}f}{{{b{jDLd}}DJb}f}{{{b{jDLd}}DLd}f}{{{b{jDNj}}DJb}f}{{{b{jDNj}}DNj}f}{{{b{jDLn}}DLn}f}{{{b{jDLn}}DJb}f}{{{b{jDNn}}DNn}f}{{{b{jDLh}}DLh}f}{{{b{jDLh}}DJb}f}{{{b{jDMf}}DJb}f}{{{b{jDMf}}DMf}f}{{{b{jDLf}}DJb}f}{{{b{jDLf}}DLf}f}{{{b{jAMf}}CAh}f}{{{b{jAMf}}AMf}f}{{{b{jDMb}}CAh}f}{{{b{jDMb}}DMb}f}{{{b{jDM`}}DM`}f}{{{b{jDM`}}CAh}f}{{{b{jMj}}Mj}f}{{{b{jMj}}Mf}f}{{{b{jDNf}}Mf}f}{{{b{jDNf}}DNf}f}{{{b{jDMd}}DMd}f}{{{b{jDMd}}Mf}f}{{{b{jEMj}}DBd}f}{{{b{jEMj}}EMj}f}{{{b{jEMl}}DBd}f}{{{b{jEMl}}EMl}f}{{{b{jEMn}}EMn}f}{{{b{jEMn}}DBd}f}{{{b{jEOf}}EOf}f}{{{b{jEOf}}AMh}f}{{{b{jEOh}}AMh}f}{{{b{jEOh}}EOh}f}{{{b{jEOj}}AMh}f}{{{b{jEOj}}EOj}f}{{{b{jH`}}Mf}f}{{H`Fl}H`}{{H`DJb}H`}{{{b{DMj}}{b{DMj}}}DMj}{{{b{DLd}}{b{DLd}}}DLd}{{{b{DNh}}{b{DNh}}}DNh}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DNj}}{b{DNj}}}DNj}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DLn}}{b{DLn}}}DLn}{{CC`CC`}CC`}{{DNnDNn}DNn}{{{b{DNh}}Fl}DNh}{{{b{DMj}}Fl}DMj}{{{b{ENd}}Fl}ENd}{{{b{DNl}}Fl}DNl}{{{b{DLd}}DJb}DLd}{{{b{DNj}}DJb}DNj}{{{b{DLn}}DJb}DLn}{{{b{DMj}}Gh}Gh}{{{b{DLd}}DLh}DLh}{{{b{DNh}}Kj}Kj}{{{b{ENd}}Kj}Kj}{{CC`Kj}Kj}{{{b{DNj}}DMf}DMf}{{DNnDMf}DMf}{{{b{DNh}}DNd}DNd}{{{b{ENd}}DNd}DNd}{{CC`DNd}DNd}{{{b{DNl}}DMl}DMl}{{{b{DLn}}DLf}DLf}{c{{ANn{egikmoAaAcAe}}}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAa}}}{}{}{}{}{}{}{}{}}{c{{ANn{eg}}}{}{}{}}{c{{ANn{egi}}}{}{}{}{}}{c{{ANn{egikmo}}}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAg}}}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{e}}}{}{}}{c{{ANn{egikmoAaAcAeAgAiAk}}}{}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAc}}}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikm}}}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAgAi}}}{}{}{}{}{}{}{}{}{}{}{}{}}{cf{}}{c{{ANn{egik}}}{}{}{}{}{}}:{{{b{Eb}}}{{Cl{{b{EM`}}}}}}`{{{b{Eb}}}H`}`{{{b{Eb}}}{{Cl{HAd}}}}{{{b{Eb}}}Fl}`{{{b{F@d}}}A@`}{{{b{F@h}}}A@`}{{{b{HAf}}}{{b{Ml}}}}{{{b{F@f}}}A@`}{{{b{{Ol{ce}}}}}{{b{Ml}}}{}{}}{{{b{FKf}}}A@`}``````````{{{b{DN`}}An}{{Cl{{b{Ml}}}}}}{{{b{DMn}}An}{{Cl{{b{Ml}}}}}}{{{b{DNb}}An}{{Cl{{b{Ml}}}}}}{{{b{EN`}}An}{{Cl{{b{Ml}}}}}}{{{b{ENb}}An}{{Cl{{b{Ml}}}}}}{{{b{DNh}}An}{{Cl{{b{Ml}}}}}}{{{b{Gh}}An}{{Cl{{b{Ml}}}}}}{{{b{Kj}}An}{{Cl{{b{Ml}}}}}}{{{b{DMj}}An}{{Cl{{b{Ml}}}}}}{{{b{ENd}}An}{{Cl{{b{Ml}}}}}}{{{b{DNl}}An}{{Cl{{b{Ml}}}}}}{{{b{DNd}}An}{{Cl{{b{Ml}}}}}}{{{b{DMl}}An}{{Cl{{b{Ml}}}}}}{{{b{ENf}}An}{{Cl{{b{Ml}}}}}}{{{b{ENh}}An}{{Cl{{b{Ml}}}}}}{{{b{DLd}}An}{{Cl{{b{Ml}}}}}}{{{b{DNj}}An}{{Cl{{b{Ml}}}}}}{{{b{DLn}}An}{{Cl{{b{Ml}}}}}}{{{b{DLh}}An}{{Cl{{b{Ml}}}}}}{{{b{DMf}}An}{{Cl{{b{Ml}}}}}}{{{b{DLf}}An}{{Cl{{b{Ml}}}}}}{{{b{AMf}}An}{{Cl{{b{Ml}}}}}}{{{b{DMb}}An}{{Cl{{b{Ml}}}}}}{{{b{DM`}}An}{{Cl{{b{Ml}}}}}}{{{b{Mj}}An}{{Cl{{b{Ml}}}}}}{{{b{DNf}}An}{{Cl{{b{Ml}}}}}}{{{b{DMd}}An}{{Cl{{b{Ml}}}}}}`{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{DAnBJb}FA`}{DNh}{GhGh}{KjKj}{DMj}{ENd}{DNl}{CC`CC`}{DNdDNd}{DMlDMl}{DLd}{DNj}{DLn}{DNnDNn}{DLhDLh}{DMfDMf}{DLfDLf}{AMfAMf}{DMbDMb}{DM`DM`}{EMjEMj}{EMlEMl}{EMnEMn}{{{b{{Bl{c}}}}{b{Bh}}}{{GCj{c}}}{}}{c{{FBn{c}}}{}}{{{b{Ml}}}{{Cn{FGhGFl}}}}{HAhHb}{{{b{c}}}{{EMd{c}}}BJb}{{}Fb}{{{b{Cj}}}FAl}{{}Db}{{}BBd}{{{b{ENl}}{b{ENl}}}GEf}{{{b{Ml}}}GEh}{cGEj{{BFd{}{{BFb{{ANn{{b{Ml}}{Bn{BEn}}}}}}}}}}{c{{GBd{ec}}}{}{}}{{{b{jc}}}{{BDf{c}}}BJb}{{AMhAMhAMh}FGj}{FEdFEb}{cFDl{{DBl{HAj}}}}{{{b{FDn}}}FE`}{cF@fF@h}{{MfMf}Fj}{{cFGj}BhGE`}{{}FJl}{{}FKb}{c{{FEf{c}}}Of}{{FlGhFlFl}Jj}{{{Bl{Mn}}}Hj}{{MjGh{Bl{Mn}}}AMn}{{}Bd}{cFMj{{BBh{{b{jDb}}{b{jEL`}}}}DAlDAj}}{{}FNd}{{H`FNh}FNf}{AMhFNn}{c{{C`{c}}}{}}{{CdCd}DN`}{{CdCdCd}DMn}{{CdCdCdCd}DNb}{{CdCdCd}F@l}{{CdCdCdCd}F@n}{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DNd}{{FlFlFlFl}DMl}{{DJbDJb}DLh}{{DJbDJbDJb}DMf}{{DJbDJbDJbDJb}DLf}{{CAhCAh}AMf}{{CAhCAhCAh}DMb}{{CAhCAhCAhCAh}DM`}{{MfMf}Mj}{{MfMfMf}DNf}{{MfMfMfMf}DMd}{{DBdDBd}EMj}{{DBdDBdDBd}EMl}{{DBdDBdDBdDBd}EMn}{{AMhAMh}EOf}{{AMhAMhAMh}EOh}{{AMhAMhAMhAMh}EOj}{{AMhMf}H`}{e{{C`{c}}}{}{{BEd{{b{{GDb{c}}}}}{{BBf{c}}}}}}{{ce}{{C`{ce}}}{}FA`}{{{b{{C`{c}}}}{b{HAl}}}G@b{G@dBJb}}{{}{{C`{{DFb{c}}}}}{}}{c{{C`{{DFb{e}}c}}}FA`{}}{An{{C`{{ANf{{DFb{c}}}}}}}{}}{{Anc}{{C`{{ANf{{DFb{e}}}}c}}}FA`{}}{{{b{Ml}}BBd}{{Cn{FGhGFl}}}}4321{{{b{jGOf}}}Cl}{{{b{jGOh}}}Cl}{{{b{jGNn}}}Cl}{{{b{jGNh}}}Cl}{{{b{j{GMl{c}}}}}ClOf}{{{b{j{GOb{cegik}}}}}Cl{}{{CId{}{{BFb{c}}}}}{}{{CId{}{{BFb{{GJj{FHnFHhg}}}}}}}{{CId{}{{BFb{c}}}}}}{{{b{jGMh}}}Cl}{{{b{jGNd}}}Cl}{{{b{j{GOd{c}}}}}ClCId}{{{b{jGN`}}}Cl}````{c{{HAn{e}}}{}{}}{c{{HB`{e}}}{}{}}10{{}BBd}{GhGh}{KjKj}{CC`CC`}{DNdDNd}{DMlDMl}{DNnDNn}{DLhDLh}{DMfDMf}{DLfDLf}8754210{DN`DN`}{DMnDMn}{DNbDNb}{F@lF@l}{F@nF@n}{AMf}{DMb}{DM`}{Mj}{DNf}{DMd}{EMj}{EMl}{EMn}{EOf}{EOh}{EOj}{{{b{FNl}}}An}`{{{FAb{c}}e}{{Cn{ce}}}{}{}}{{{FAb{c}}g}{{Cn{ce}}}{}{}{{BEd{}{{BBf{e}}}}}}{{FDl{Cl{{b{FDn}}}}}FDl}`{{{b{{C`{FFb}}}}G@b{GDd{c}}}f{}}{{{b{{C`{FFb}}}}{b{G@b}}{GDd{c}}}f{}}02`{{{b{{C`{FFb}}}}{b{HAl}}{b{G@b}}{GDd{c}}}f{}}{{{b{{C`{FFb}}}}{b{G@b}}{b{HBb}}{GDd{c}}}f{}}``{{{FAb{c}}}{{Cl{c}}}{}}{{{FAb{c}}{FAb{c}}}{{FAb{c}}}{}}{{{FAb{c}}e}{{FAb{c}}}{}{{BEd{}{{BBf{{FAb{c}}}}}}}}``````{{FlFlFlFlFlFl}DNl}{{DJbDJbDJbDJbDJbDJb}DLn}1010{{{b{FNl}}c}FNl{{DBl{HBd}}}}```````````{{{b{Bh}}}{{b{{HBf{FGnFGl}}}}}}````{{FDlc}FDl{{DBl{H@n}}}}{{FE`c}FE`{{DBl{H@n}}}}````{{{b{FE`}}GJlHBh}HBj}{{{b{FNl}}c}FNl{{DBl{{HBl{DJb}}}}}}{{{b{Ml}}}{{Cn{FGjHBn}}}}{{{b{{C`{c}}}}{b{{ANf{BEn}}}}}{{Cn{HC`HCb}}}{FFlBJb}}{{{b{{C`{c}}}}{b{{ANf{BEn}}}}}{{Cn{HCdHCb}}}{FFlBJb}}{{{b{{FBn{e}}}}{b{{FBn{c}}}}}{{Cl{ALn}}}{}{{BNh{c}}}}{{{b{FGh}}{b{FGh}}}{{Cl{ALn}}}}{{{b{{EMd{e}}}}{b{c}}}{{Cl{ALn}}}{}{{BNh{c}}BJb}}{{{b{Mh}}{b{Mh}}}{{Cl{ALn}}}}{{{b{BBd}}{b{BBd}}}{{Cl{ALn}}}}{{{b{{BDf{e}}}}{b{c}}}{{Cl{ALn}}}{}{{BNh{c}}BJb}}{{{b{FGj}}{b{FGj}}}{{Cl{ALn}}}}{{{b{FHn}}{b{FHn}}}{{Cl{ALn}}}}{{{b{AEh}}{b{AEh}}}{{Cl{ALn}}}}{{{b{Fj}}{b{Fj}}}{{Cl{ALn}}}}{{{b{{FAb{c}}}}{b{{FAb{c}}}}}{{Cl{ALn}}}BNh}{{{b{{C`{ce}}}}{b{{C`{ce}}}}}{{Cl{ALn}}}{BNhBJb}FA`}{{{b{H`}}{b{H`}}}{{Cl{ALn}}}}{{{b{H`}}{b{EOl}}}{{Cl{ALn}}}}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}`````{{{b{jHb}}}f}{{{b{jFNd}}}f}{{{b{jFNf}}}f}{{{b{FNd}}}Cd}{{{b{FNf}}}Cd}``{{{b{FNf}}}Fl}0{GhGh}{DLhDLh}{AMfAMf}{EMjEMj}{{GhGh}Fl}{{DLhDLh}DJb}{{AMfAMf}CAh}{{EMjEMj}DBd}{{FlFlFl}DNl}{{DJbDJbDJb}DLn}101010{{FlFlFlFl}DNl}{{DJbDJbDJbDJb}DLn}1010```{c{{GEd{{C`{c}}}}}{}}{{ce}{{GEd{{C`{ce}}}}}{}FA`}{{{b{jEb}}{Bl{Df}}DJbCd}f}{{{b{jEb}}{Bl{Df}}DJbCdCdDJbDJbCd}f}{{{b{jEb}}{Bl{Df}}DhCd}f}0{{{b{jEb}}{Bl{Df}}DJb}f}{{{b{FNl}}c}FNl{{DBl{{HBl{HCf}}}}}}{{{b{EJ`}}An}{{Cl{HCh}}}}{{{b{EJ`}}}An}{{{b{EJ`}}}{{Cl{An}}}}{{{b{EJ`}}}{{ACl{HCh}}}}`{{{b{{C`{c}}}}}{{Cn{{Cl{HCd}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{Cl{{ANn{HCdAMh}}}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{ClFFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{Cl{{ANn{AMh}}}}FFn}}}{GFhBJb}}{{{b{AMn}}Mf}Mj}`{{GhFl}Gh}{{KjFl}Kj}{{DNdFl}DNd}{{DMlFl}DMl}{{DLhDJb}DLh}{{DMfDJb}DMf}{{DLfDJb}DLf}`{{{b{Mh}}}AMh}{{{b{{C`{c}}}}{b{Ml}}}{{Cn{fFFn}}}{FFlBJb}}{{{b{{C`{c}}}}}f{FFlBJb}}{{{b{FGh}}}{{b{Ml}}}}`{{{b{FLj}}}Cd}``{cEN`{{CId{}{{BFb{{b{EN`}}}}}}}}{cENb{{CId{}{{BFb{{b{ENb}}}}}}}}{cDNh{{CId{}{{BFb{{b{DNh}}}}}}}}{cDNh{{CId{}{{BFb{DNh}}}}}}{cGh{{CId{}{{BFb{{b{Gh}}}}}}}}{cGh{{CId{}{{BFb{Gh}}}}}}{cKj{{CId{}{{BFb{{b{Kj}}}}}}}}{cKj{{CId{}{{BFb{Kj}}}}}}{cDMj{{CId{}{{BFb{DMj}}}}}}{cDMj{{CId{}{{BFb{{b{DMj}}}}}}}}{cENd{{CId{}{{BFb{{b{ENd}}}}}}}}{cENd{{CId{}{{BFb{ENd}}}}}}{cDNl{{CId{}{{BFb{DNl}}}}}}{cDNl{{CId{}{{BFb{{b{DNl}}}}}}}}{cCC`{{CId{}{{BFb{CC`}}}}}}{cCC`{{CId{}{{BFb{{b{CC`}}}}}}}}{cDNd{{CId{}{{BFb{DNd}}}}}}{cDNd{{CId{}{{BFb{{b{DNd}}}}}}}}{cDMl{{CId{}{{BFb{{b{DMl}}}}}}}}{cDMl{{CId{}{{BFb{DMl}}}}}}{cENf{{CId{}{{BFb{{b{ENf}}}}}}}}{cENh{{CId{}{{BFb{{b{ENh}}}}}}}}{cDLd{{CId{}{{BFb{DLd}}}}}}{cDLd{{CId{}{{BFb{{b{DLd}}}}}}}}{cDNj{{CId{}{{BFb{DNj}}}}}}{cDNj{{CId{}{{BFb{{b{DNj}}}}}}}}{cDLn{{CId{}{{BFb{{b{DLn}}}}}}}}{cDLn{{CId{}{{BFb{DLn}}}}}}{cDNn{{CId{}{{BFb{DNn}}}}}}{cDNn{{CId{}{{BFb{{b{DNn}}}}}}}}{cDLh{{CId{}{{BFb{{b{DLh}}}}}}}}{cDLh{{CId{}{{BFb{DLh}}}}}}{cDMf{{CId{}{{BFb{{b{DMf}}}}}}}}{cDMf{{CId{}{{BFb{DMf}}}}}}{cDLf{{CId{}{{BFb{{b{DLf}}}}}}}}{cDLf{{CId{}{{BFb{DLf}}}}}}{cAMf{{CId{}{{BFb{{b{AMf}}}}}}}}{cAMf{{CId{}{{BFb{AMf}}}}}}{cDMb{{CId{}{{BFb{{b{DMb}}}}}}}}{cDMb{{CId{}{{BFb{DMb}}}}}}{cDM`{{CId{}{{BFb{DM`}}}}}}{cDM`{{CId{}{{BFb{{b{DM`}}}}}}}}{cMj{{CId{}{{BFb{{b{Mj}}}}}}}}{cMj{{CId{}{{BFb{Mj}}}}}}{cDNf{{CId{}{{BFb{{b{DNf}}}}}}}}{cDNf{{CId{}{{BFb{DNf}}}}}}{cDMd{{CId{}{{BFb{DMd}}}}}}{cDMd{{CId{}{{BFb{{b{DMd}}}}}}}}{cEMj{{CId{}{{BFb{{b{EMj}}}}}}}}{cEMj{{CId{}{{BFb{EMj}}}}}}{cEMl{{CId{}{{BFb{{b{EMl}}}}}}}}{cEMl{{CId{}{{BFb{EMl}}}}}}{cEMn{{CId{}{{BFb{{b{EMn}}}}}}}}{cEMn{{CId{}{{BFb{EMn}}}}}}{cEOf{{CId{}{{BFb{EOf}}}}}}{cEOf{{CId{}{{BFb{{b{EOf}}}}}}}}{cEOh{{CId{}{{BFb{{b{EOh}}}}}}}}{cEOh{{CId{}{{BFb{EOh}}}}}}{cEOj{{CId{}{{BFb{{b{EOj}}}}}}}}{cEOj{{CId{}{{BFb{EOj}}}}}}{{GhGh}Gh}{{KjKj}Kj}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DLhDLh}DLh}{{DMfDMf}DMf}{{DLfDLf}DLf}6543210{{{b{DNl}}Kj}Kj}{{{b{DLn}}DMf}DMf}`{{{b{{C`{c}}}}{b{jHCj}}}f{FFhBJb}}```````{{{b{{C`{ce}}}}{b{{C`{ce}}}}}CdBJbFA`}{{{b{jEb}}FNj}f}{{FlFlFlFl}CC`}`````{{{b{EMh}}}Fl}`{{{b{BBd}}}BCn}{{{b{EJ`}}}AMh}{{ChCh}f}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}00000000000000000000000000000000000000000{ChAMh}0000000000000000000000000000000000000000{{{b{j{C`{GFj}}}}{b{j{ANf{BEn}}}}}{{Cn{AnEO`}}}}{{{b{{C`{c}}}}An}{{b{{M`{BEn}}}}}{GAlBJb}}{{{b{j{C`{GFj}}}}HCl}{{Cn{fEO`}}}}{{{b{jDNh}}{b{j{GAj{c}}}}}fGAl}{{{b{jGh}}{b{j{GAj{c}}}}}fGAl}{{{b{jKj}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMj}}{b{j{GAj{c}}}}}fGAl}{{{b{jDNl}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMl}}{b{j{GAj{c}}}}}fGAl}{{{b{jAMf}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMb}}{b{j{GAj{c}}}}}fGAl}{{{b{jDM`}}{b{j{GAj{c}}}}}fGAl}{{{b{jMj}}{b{j{GAj{c}}}}}fGAl}{{{b{jDNf}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMd}}{b{j{GAj{c}}}}}fGAl}{{{b{j{C`{GFj}}}}{b{j{Bn{BEn}}}}}{{Cn{AnEO`}}}}{{{b{j{C`{GFj}}}}{b{jA@`}}}{{Cn{AnEO`}}}}{{{b{j{C`{GFj}}}}{b{j{ANf{HCn}}}}}{{Cn{AnEO`}}}}{GhGh}{KjKj}{DNdDNd}{DMlDMl}{DLhDLh}{DMfDMf}{DLfDLf}{{{b{{C`{c}}}}{b{G@b}}{b{HBb}}}f{G@dBJb}}{{{b{{C`{c}}}}{b{G@b}}{b{G@b}}}f{G@dBJb}}{{{b{{FDd{ce}}}}}{{Cn{eHD`}}}{}{}}{{{b{{FDf{ce}}}}}{{Cn{cHD`}}}{}{}}10{{{b{c}}}{{Cl{{b{Ml}}}}}{}}00000000000000000000000000000000{{{b{AMf}}}{{Cl{AMh}}}}{{{b{DMb}}}{{Cl{AMh}}}}{{{b{DM`}}}{{Cl{AMh}}}}{{{b{Mj}}}{{Cl{AMh}}}}{{{b{DNf}}}{{Cl{AMh}}}}{{{b{DMd}}}{{Cl{AMh}}}}{{{b{H`}}}{{Cl{AMh}}}}777777777777777777777777777777777{{{b{jFAd}}}HDb}{{{b{jDN`}}}HDb}{{{b{jDMn}}}HDb}{{{b{jDNb}}}HDb}{{{b{jF@l}}}HDb}{{{b{jF@n}}}HDb}{{{b{jEN`}}}HDb}{{{b{jENb}}}HDb}{{{b{jDNh}}}HDb}{{{b{jGh}}}HDb}{{{b{jKj}}}HDb}{{{b{jDMj}}}HDb}{{{b{jENd}}}HDb}{{{b{jDNl}}}HDb}{{{b{jCC`}}}HDb}{{{b{jDNd}}}HDb}{{{b{jDMl}}}HDb}{{{b{jENf}}}HDb}{{{b{jENh}}}HDb}{{{b{jDLd}}}HDb}{{{b{jDNj}}}HDb}{{{b{jDLn}}}HDb}{{{b{jDNn}}}HDb}{{{b{jDLh}}}HDb}{{{b{jDMf}}}HDb}{{{b{jDLf}}}HDb}{{{b{jAMf}}}HDb}{{{b{jDMb}}}HDb}{{{b{jDM`}}}HDb}{{{b{jMj}}}HDb}{{{b{jDNf}}}HDb}{{{b{jDMd}}}HDb}{{{b{jH`}}}HDb}{{{Aj{FAd}}}HDd}{{{Aj{DN`}}}HDd}{{{Aj{DMn}}}HDd}{{{Aj{DNb}}}HDd}{{{Aj{F@l}}}HDd}{{{Aj{F@n}}}HDd}{{{Aj{EN`}}}HDd}{{{Aj{ENb}}}HDd}{{{Aj{DNh}}}HDd}{{{Aj{Gh}}}HDd}{{{Aj{Kj}}}HDd}{{{Aj{DMj}}}HDd}{{{Aj{ENd}}}HDd}{{{Aj{DNl}}}HDd}{{{Aj{CC`}}}HDd}{{{Aj{DNd}}}HDd}{{{Aj{DMl}}}HDd}{{{Aj{ENf}}}HDd}{{{Aj{ENh}}}HDd}{{{Aj{DLd}}}HDd}{{{Aj{DNj}}}HDd}{{{Aj{DLn}}}HDd}{{{Aj{DNn}}}HDd}{{{Aj{DLh}}}HDd}{{{Aj{DMf}}}HDd}{{{Aj{DLf}}}HDd}{{{Aj{AMf}}}HDd}{{{Aj{DMb}}}HDd}{{{Aj{DM`}}}HDd}{{{Aj{Mj}}}HDd}{{{Aj{DNf}}}HDd}{{{Aj{DMd}}}HDd}{{{Aj{H`}}}HDd}{{{b{DN`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMn}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{EN`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Gh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Kj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNl}}{b{FAf}}}{{Cl{Cd}}}}{{{b{CC`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMl}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLn}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNn}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{AMf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DM`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Mj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{H`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{c}}{b{Ml}}}{{Cn{{b{FAf}}HDf}}}{}}00000000000000000000000000000000{{{b{jc}}{b{Ml}}}{{Cn{{b{jFAf}}HDf}}}{}}00000000000000000000000000000000{{{b{FAd}}}HDh}{{{b{DN`}}}HDh}{{{b{DMn}}}HDh}{{{b{DNb}}}HDh}{{{b{F@l}}}HDh}{{{b{F@n}}}HDh}{{{b{EN`}}}HDh}{{{b{ENb}}}HDh}{{{b{DNh}}}HDh}{{{b{Gh}}}HDh}{{{b{Kj}}}HDh}{{{b{DMj}}}HDh}{{{b{ENd}}}HDh}{{{b{DNl}}}HDh}{{{b{CC`}}}HDh}{{{b{DNd}}}HDh}{{{b{DMl}}}HDh}{{{b{ENf}}}HDh}{{{b{ENh}}}HDh}{{{b{DLd}}}HDh}{{{b{DNj}}}HDh}{{{b{DLn}}}HDh}{{{b{DNn}}}HDh}{{{b{DLh}}}HDh}{{{b{DMf}}}HDh}{{{b{DLf}}}HDh}{{{b{AMf}}}HDh}{{{b{DMb}}}HDh}{{{b{DM`}}}HDh}{{{b{Mj}}}HDh}{{{b{DNf}}}HDh}{{{b{DMd}}}HDh}{{{b{H`}}}HDh}{{{b{c}}}{{b{Ml}}}{}}00000000000000000000000000000000{{{b{c}}}{{Cl{{b{Ml}}}}}{}}00000000000000000000000000000000111111111111111111111111111111111{{{b{{C`{c}}}}{b{FFd}}}FFf{G@dBJb}}{HDjHDj}{{{b{jBh}}}{{b{jBh}}}}0{{}f}{{GhGh}Gh}{{KjKj}Kj}{{DNdDNd}DNd}{{DMlDMl}DMl}{{DLhDLh}DLh}{{DMfDMf}DMf}{{DLfDLf}DLf}65432106{{GhFl}Gh}{{KjFl}Kj}76{{DNdFl}DNd}{{DMlFl}DMl}7{{DLhDJb}DLh}76{{DMfDJb}DMf}{{DLfDJb}DLf}7{{AMfAMf}AMf}{{AMfCAh}AMf}{{DMbDMb}DMb}{{DMbCAh}DMb}{{DM`DM`}DM`}{{DM`CAh}DM`}{{MjMj}Mj}{{MjMf}Mj}{{DNfMf}DNf}{{DNfDNf}DNf}{{DMdDMd}DMd}{{DMdMf}DMd}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlDBd}EMl}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EMnDBd}EMn}{{EOfEOf}EOf}{{EOfAMh}EOf}{{EOhEOh}EOh}{{EOhAMh}EOh}{{EOjAMh}EOj}{{EOjEOj}EOj}{{{b{jGh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jKj}}Kj}f}{{{b{jKj}}Fl}f}{{{b{jDNd}}Fl}f}{{{b{jDNd}}DNd}f}{{{b{jDMl}}Fl}f}{{{b{jDMl}}DMl}f}{{{b{jDLh}}DJb}f}{{{b{jDLh}}DLh}f}{{{b{jDMf}}DJb}f}{{{b{jDMf}}DMf}f}{{{b{jDLf}}DJb}f}{{{b{jDLf}}DLf}f}{{{b{jAMf}}AMf}f}{{{b{jAMf}}CAh}f}{{{b{jDMb}}CAh}f}{{{b{jDMb}}DMb}f}{{{b{jDM`}}CAh}f}{{{b{jDM`}}DM`}f}{{{b{jMj}}Mf}f}{{{b{jMj}}Mj}f}{{{b{jDNf}}DNf}f}{{{b{jDNf}}Mf}f}{{{b{jDMd}}Mf}f}{{{b{jDMd}}DMd}f}{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DMd}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlEMl}EMl}{{EMlDBd}EMl}{{EMnDBd}EMn}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOfAMh}EOf}{{EOhEOh}EOh}{{EOhAMh}EOh}{{EOjEOj}EOj}{{EOjAMh}EOj}{{H`H`}H`}{{H`EOl}}{{{b{jDNh}}DNh}f}{{{b{jGh}}Gh}f}{{{b{jGh}}Fl}f}{{{b{jKj}}Kj}f}{{{b{jKj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jENd}}ENd}f}{{{b{jDNl}}DNl}f}{{{b{jDNd}}DNd}f}{{{b{jDNd}}Fl}f}{{{b{jDMl}}DMl}f}{{{b{jDMl}}Fl}f}{{{b{jDLd}}DLd}f}{{{b{jDNj}}DNj}f}{{{b{jDLn}}DLn}f}{{{b{jDLh}}DJb}f}{{{b{jDLh}}DLh}f}{{{b{jDMf}}DMf}f}{{{b{jDMf}}DJb}f}{{{b{jDLf}}DJb}f}{{{b{jDLf}}DLf}f}{{{b{jAMf}}CAh}f}{{{b{jAMf}}AMf}f}{{{b{jDMb}}CAh}f}{{{b{jDMb}}DMb}f}{{{b{jDM`}}CAh}f}{{{b{jDM`}}DM`}f}{{{b{jMj}}Mf}f}{{{b{jMj}}Mj}f}{{{b{jDNf}}DNf}f}{{{b{jDNf}}Mf}f}{{{b{jDMd}}DMd}f}{{{b{jDMd}}Mf}f}{{{b{jEMj}}EMj}f}{{{b{jEMj}}DBd}f}{{{b{jEMl}}EMl}f}{{{b{jEMl}}DBd}f}{{{b{jEMn}}DBd}f}{{{b{jEMn}}EMn}f}{{{b{jEOf}}AMh}f}{{{b{jEOf}}EOf}f}{{{b{jEOh}}EOh}f}{{{b{jEOh}}AMh}f}{{{b{jEOj}}AMh}f}{{{b{jEOj}}EOj}f}{{{b{jH`}}H`}f}{{{b{jH`}}EOl}f}{{{b{DMj}}{b{DMj}}}DMj}{{{b{DLd}}{b{DLd}}}DLd}{{{b{DNh}}{b{DNh}}}DNh}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DNj}}{b{DNj}}}DNj}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DLn}}{b{DLn}}}DLn}{{{b{H`}}}Mf}00{cDNh{{CId{}{{BFb{DNh}}}}}}{cDNh{{CId{}{{BFb{{b{DNh}}}}}}}}{cGh{{CId{}{{BFb{{b{Gh}}}}}}}}{cGh{{CId{}{{BFb{Gh}}}}}}{cKj{{CId{}{{BFb{{b{Kj}}}}}}}}{cKj{{CId{}{{BFb{Kj}}}}}}{cDMj{{CId{}{{BFb{DMj}}}}}}{cDMj{{CId{}{{BFb{{b{DMj}}}}}}}}{cENd{{CId{}{{BFb{{b{ENd}}}}}}}}{cENd{{CId{}{{BFb{ENd}}}}}}{cDNl{{CId{}{{BFb{{b{DNl}}}}}}}}{cDNl{{CId{}{{BFb{DNl}}}}}}{cCC`{{CId{}{{BFb{CC`}}}}}}{cCC`{{CId{}{{BFb{{b{CC`}}}}}}}}{cDNd{{CId{}{{BFb{{b{DNd}}}}}}}}{cDNd{{CId{}{{BFb{DNd}}}}}}{cDMl{{CId{}{{BFb{{b{DMl}}}}}}}}{cDMl{{CId{}{{BFb{DMl}}}}}}{cDLd{{CId{}{{BFb{DLd}}}}}}{cDLd{{CId{}{{BFb{{b{DLd}}}}}}}}{cDNj{{CId{}{{BFb{{b{DNj}}}}}}}}{cDNj{{CId{}{{BFb{DNj}}}}}}{cDLn{{CId{}{{BFb{{b{DLn}}}}}}}}{cDLn{{CId{}{{BFb{DLn}}}}}}{cDNn{{CId{}{{BFb{{b{DNn}}}}}}}}{cDNn{{CId{}{{BFb{DNn}}}}}}{cDLh{{CId{}{{BFb{{b{DLh}}}}}}}}{cDLh{{CId{}{{BFb{DLh}}}}}}{cDMf{{CId{}{{BFb{{b{DMf}}}}}}}}{cDMf{{CId{}{{BFb{DMf}}}}}}{cDLf{{CId{}{{BFb{DLf}}}}}}{cDLf{{CId{}{{BFb{{b{DLf}}}}}}}}{cAMf{{CId{}{{BFb{{b{AMf}}}}}}}}{cAMf{{CId{}{{BFb{AMf}}}}}}{cDMb{{CId{}{{BFb{DMb}}}}}}{cDMb{{CId{}{{BFb{{b{DMb}}}}}}}}{cDM`{{CId{}{{BFb{{b{DM`}}}}}}}}{cDM`{{CId{}{{BFb{DM`}}}}}}{cMj{{CId{}{{BFb{{b{Mj}}}}}}}}{cMj{{CId{}{{BFb{Mj}}}}}}{cDNf{{CId{}{{BFb{{b{DNf}}}}}}}}{cDNf{{CId{}{{BFb{DNf}}}}}}{cDMd{{CId{}{{BFb{DMd}}}}}}{cDMd{{CId{}{{BFb{{b{DMd}}}}}}}}{cEMj{{CId{}{{BFb{EMj}}}}}}{cEMj{{CId{}{{BFb{{b{EMj}}}}}}}}{cEMl{{CId{}{{BFb{EMl}}}}}}{cEMl{{CId{}{{BFb{{b{EMl}}}}}}}}{cEMn{{CId{}{{BFb{{b{EMn}}}}}}}}{cEMn{{CId{}{{BFb{EMn}}}}}}{cEOf{{CId{}{{BFb{EOf}}}}}}{cEOf{{CId{}{{BFb{{b{EOf}}}}}}}}{cEOh{{CId{}{{BFb{EOh}}}}}}{cEOh{{CId{}{{BFb{{b{EOh}}}}}}}}{cEOj{{CId{}{{BFb{{b{EOj}}}}}}}}{cEOj{{CId{}{{BFb{EOj}}}}}}{cH`{{CId{}{{BFb{H`}}}}}}{cH`{{CId{}{{BFb{{b{H`}}}}}}}}{{{b{{FBn{c}}}}{b{{FBn{c}}}}}f{}}`{{{On{}{{Oj{c}}}}}c{{HAf{eg}}}{}{}}{c{}{}}````{{{b{{FBn{c}}}}}cD@j}{{{b{j{FAb{c}}}}}{{FAb{c}}}{}}{{{b{DN`}}An}Cd}{{{b{DMn}}An}Cd}{{{b{DNb}}An}Cd}{{{b{F@l}}An}Cd}{{{b{F@n}}An}Cd}```{{{b{FMd}}c}FDl{{DBl{HDl}}}}`{{{b{jFNd}}H`}{{b{FNd}}}}{{{b{jFNf}}H`}{{b{FNf}}}}`{{{b{Mn}}Mf}Gh}````{{{b{FNf}}}Mf}`{{{b{BBd}}}AMh}{{{b{Gh}}}{{M`{Fl}}}}{{{b{Kj}}}{{M`{Fl}}}}{{{b{CC`}}}{{M`{Fl}}}}{{{b{DNd}}}{{M`{Fl}}}}{{{b{DMl}}}{{M`{Fl}}}}{{{b{DNn}}}{{M`{DJb}}}}{{{b{DLh}}}{{M`{DJb}}}}{{{b{DMf}}}{{M`{DJb}}}}{{{b{DLf}}}{{M`{DJb}}}}{{{b{AMf}}}{{M`{CAh}}}}{{{b{DMb}}}{{M`{CAh}}}}{{{b{DM`}}}{{M`{CAh}}}}{{{b{Mj}}}{{M`{Mf}}}}{{{b{DNf}}}{{M`{Mf}}}}{{{b{DMd}}}{{M`{Mf}}}}{{{b{EMj}}}{{M`{DBd}}}}{{{b{EMl}}}{{M`{DBd}}}}{{{b{EMn}}}{{M`{DBd}}}}{{{b{EOf}}}{{M`{AMh}}}}{{{b{EOh}}}{{M`{AMh}}}}{{{b{EOj}}}{{M`{AMh}}}}{CC`{{ANn{KjFl}}}}{DNn{{ANn{DMfDJb}}}}{{{b{BBd}}}{{M`{BEn}}}}{{{b{EN`}}}{{M`{Fl}}}}{{{b{ENb}}}{{M`{Fl}}}}{{{b{DNh}}}{{M`{Fl}}}}{{{b{DMj}}}{{M`{Fl}}}}{{{b{ENd}}}{{M`{Fl}}}}{{{b{DNl}}}{{M`{Fl}}}}{{{b{ENf}}}{{M`{DJb}}}}{{{b{ENh}}}{{M`{DJb}}}}{{{b{DLd}}}{{M`{DJb}}}}{{{b{DNj}}}{{M`{DJb}}}}{{{b{DLn}}}{{M`{DJb}}}}{{{b{EN`}}}{{M`{{M`{Fl}}}}}}{{{b{ENb}}}{{M`{{M`{Fl}}}}}}{{{b{DNh}}}{{M`{{M`{Fl}}}}}}{{{b{DMj}}}{{M`{{M`{Fl}}}}}}{{{b{ENd}}}{{M`{{M`{Fl}}}}}}{{{b{DNl}}}{{M`{{M`{Fl}}}}}}{{{b{ENf}}}{{M`{{M`{DJb}}}}}}{{{b{ENh}}}{{M`{{M`{DJb}}}}}}{{{b{DLd}}}{{M`{{M`{DJb}}}}}}{{{b{DNj}}}{{M`{{M`{DJb}}}}}}{{{b{DLn}}}{{M`{{M`{DJb}}}}}}{{CC`FAd}{{ANn{FlFlFl}}}}{{DNnFAd}{{ANn{DJbDJbDJb}}}}{{{b{FHd}}}Mf}{{{b{c}}}e{}{}}00000{{{b{Mh}}}A@`}111111111111{{{b{FCd}}}FCb}2222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222{{{b{c}}}{}{}}00000000000000000000000000000000000{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{EN`{{ANn{GhFlGh}}}}{ENf{{ANn{DLhDJbDLh}}}}{{{b{ENb}}}{{ANn{KjCC`Kj}}}}{{{b{DNl}}}{{ANn{KjCC`Kj}}}}{{{b{ENh}}}{{ANn{DMfDNnDMf}}}}{{{b{DLn}}}{{ANn{DMfDNnDMf}}}}{CC`Kj}{DNnDMf}{{{b{c}}}BEh{}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f}{{{b{jFNd}}}f}{{{b{jFNf}}}f}{{{Bl{c}}}AEh{}}{{{b{FKb}}}{{b{FJl}}}}```{{{b{Bh}}}{{GJj{FHnFHhFEd}}}}{{{FAb{c}}}c{}}{HJd{{M`{c}}}{}}{{{FAb{c}}c}c{}}{{{C`{ce}}}cCLdFA`}{{{FAb{c}}}cD@j}{{{FAb{c}}e}c{}{{BEd{}{{BBf{c}}}}}}5{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000<{{{b{jFHn}}{b{{ANf{BEn}}}}}f}{{{Ej{Gj}}{BDf{{EMb{Hn}}}}{BDf{{EMb{Hl}}}}}f}{{{b{j{GKh{}{{GKb{c}}{GKd{e}}{GKf{g}}}}}}{b{jc}}}f{{F@j{egi}}}Of{}{}}{{{b{jF@j}}}f}{{{b{jHb}}HAh}f}{{{b{EHb}}}EHd}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{Ml}}}Mh}{{MfMf}Mj}{{MfMfMf}DNf}{{MfMfMfMf}DMd}````````````{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DNd}{{FlFlFlFl}DMl}```````{{{b{FNl}}c}FNl{{DBl{{HBl{HJf}}}}}}`{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`````````{{{b{{C`{c}}}}}{{Cn{HCdFFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{ANn{HCdAMh}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{ANn{AMh}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}AMh}{{Cn{ClFFn}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{FFj}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{HJhFFn}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{{ANn{{Bn{HEf}}}}FFj}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{{HJh{{ANn{{Bn{HEf}}}}}}FFn}}}{FFlBJb}}`{{{b{GE`}}{HJl{HJj}}}Cd}{{{b{GEf}}{HJl{HJj}}}Cd}{{{b{Bh}}}f}`{{{b{{C`{ce}}}}}AnBJbFA`}{{{b{F@b}}}Fl}`{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}``{{{Aj{GOn}}}GBn}{{{b{c}}GMb}{{EMd{c}}}BJb}{{{b{jc}}GMd}{{BDf{c}}}BJb}{{{b{FN`}}EMh}FN`}{{G@ne}{{Cn{gGA`}}}{DKjDAjDAl}{{BEd{}{{BBf{c}}}}}{}}{{}Ff}{{{FEf{Gj}}}Bd}{{{b{FNl}}Dh}FNl}{{{b{jc}}}BBdGIl}{{FlFlGhFlFl}Jj}`{{FDlCd}FDl}`{{AMfAMf}AMf}{{DMbDMb}DMb}{{DM`DM`}DM`}{{MjMj}Mj}{{DNfDNf}DNf}{{DMdDMd}DMd}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj};:9876543210;:9876543210;:9876543210{{{b{j{C`{GFj}}}}{b{{ANf{BEn}}}}}{{Cn{AnEO`}}}}{{EN`{b{j{ANf{Fl}}}}}f}{{ENb{b{j{ANf{Fl}}}}}f}{{DNh{b{j{ANf{Fl}}}}}f}{{DMj{b{j{ANf{Fl}}}}}f}{{ENd{b{j{ANf{Fl}}}}}f}{{DNl{b{j{ANf{Fl}}}}}f}{{ENf{b{j{ANf{DJb}}}}}f}{{ENh{b{j{ANf{DJb}}}}}f}{{DLd{b{j{ANf{DJb}}}}}f}{{DNj{b{j{ANf{DJb}}}}}f}{{DLn{b{j{ANf{DJb}}}}}f}{{{b{{C`{c}}}}{b{j{HJn{e}}}}}f{HK`BJb}HKb}{{{b{DNh}}{b{j{HJn{c}}}}}fHKb}{{{b{Gh}}{b{j{HJn{c}}}}}fHKb}{{{b{Kj}}{b{j{HJn{c}}}}}fHKb}{{{b{DMj}}{b{j{HJn{c}}}}}fHKb}{{{b{DNl}}{b{j{HJn{c}}}}}fHKb}{{{b{DMl}}{b{j{HJn{c}}}}}fHKb}{{{b{AMf}}{b{j{HJn{c}}}}}fHKb}{{{b{DMb}}{b{j{HJn{c}}}}}fHKb}{{{b{DM`}}{b{j{HJn{c}}}}}fHKb}{{{b{Mj}}{b{j{HJn{c}}}}}fHKb}{{{b{DNf}}{b{j{HJn{c}}}}}fHKb}{{{b{DMd}}{b{j{HJn{c}}}}}fHKb}{{Gh{b{j{ANf{Fl}}}}}f}{{Kj{b{j{ANf{Fl}}}}}f}{{CC`{b{j{ANf{Fl}}}}}f}{{DNd{b{j{ANf{Fl}}}}}f}{{DMl{b{j{ANf{Fl}}}}}f}{{DNn{b{j{ANf{DJb}}}}}f}{{DLh{b{j{ANf{DJb}}}}}f}{{DMf{b{j{ANf{DJb}}}}}f}{{DLf{b{j{ANf{DJb}}}}}f}{{AMf{b{j{ANf{CAh}}}}}f}{{DMb{b{j{ANf{CAh}}}}}f}{{DM`{b{j{ANf{CAh}}}}}f}{{Mj{b{j{ANf{Mf}}}}}f}{{DNf{b{j{ANf{Mf}}}}}f}{{DMd{b{j{ANf{Mf}}}}}f}{{EMj{b{j{ANf{DBd}}}}}f}{{EMl{b{j{ANf{DBd}}}}}f}{{EMn{b{j{ANf{DBd}}}}}f}{{EOf{b{j{ANf{AMh}}}}}f}{{EOh{b{j{ANf{AMh}}}}}f}{{EOj{b{j{ANf{AMh}}}}}f}{{{b{j{C`{GFj}}}}{b{{ANf{HEd}}}}}{{Cn{AnEO`}}}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210```````````````````````````{{{FAb{c}}{FAb{c}}}{{FAb{c}}}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DNdGh}{DMlGh}{DLhDLh}{DMfDLh}{DLfDLh}{AMfAMf}{DMbAMf}{DM`AMf}{MjMj}{DNfMj}{DMdMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{GhGh}{KjGh}{DNdGh}{DMlGh}{DLhDLh}{DMfDLh}{DLfDLh}{AMfAMf}{DMbAMf}{DM`AMf}{MjMj}{DNfMj}{DMdMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{KjKj}{CC`Kj}{DNdDNd}{DMlKj}{DNnDMf}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DNdGh}{DMlGh}{DMfDLh}{DLfDLh}{DMbAMf}{DM`AMf}{DNfMj}{DMdMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DNdDNd}?{DMfDMf}?{DMbDMb}?{DNfDNf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMl}{DNdDMl}{DMlDMl}{DMfDLf}{DLfDLf}{DMbDM`}{DM`DM`}{DNfDMd}{DMdDMd}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMl}{DNdDMl}9{DMfDLf}9{DMbDM`}9{DNfDMd}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908```````````````````````````{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DNdGh}{DMlGh}{DLhDLh}{DMfDLh}{DLfDLh}{AMfAMf}{DMbAMf}{DM`AMf}{MjMj}{DNfMj}{DMdMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DNdGh}{DMlGh}{DLhDLh}{DMfDLh}{DLfDLh}{AMfAMf}{DMbAMf}{DM`AMf}{MjMj}{DNfMj}{DMdMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DNdDNd}{DMlKj}{DLhDMf}{DMfDMf}{DLfDMf}{AMfDMb}{DMbDMb}{DM`DMb}{MjDNf}{DNfDNf}{DMdDNf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMl}{KjDMl}{DNdDMl}:{DLhDLf}{DMfDLf};{AMfDM`}{DMbDM`}<{MjDMd}{DNfDMd}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMlDMl};:{DLfDLf}:9{DM`DM`}98{DMdDMd}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DNdGh}{DMlGh}{DMfDLh}{DLfDLh}{DMbAMf}{DM`AMf}{DNfMj}{DMdMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DNdDNd}?{DMfDMf}?{DMbDMb}?{DNfDNf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMl}{DNdDMl}{DMlDMl}{DMfDLf}{DLfDLf}{DMbDM`}{DM`DM`}{DNfDMd}{DMdDMd}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMl}{DNdDMl}9{DMfDLf}9{DMbDM`}9{DNfDMd}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908```````````````````{{{FAb{c}}{FAb{e}}}{{FAb{{ANn{ce}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMlGh}{DLfDLh}{DM`AMf}{DMdMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DNdGh}{DMlGh}{DMfDLh}{DLfDLh}{DMbAMf}{DM`AMf}{DNfMj}{DMdMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DNdDNd}?{DMfDMf}?{DMbDMb}?{DNfDNf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMl}{DNdDMl}{DMlDMl}{DMfDLf}{DLfDLf}{DMbDM`}{DM`DM`}{DNfDMd}{DMdDMd}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMl}{DNdDMl}9{DMfDLf}9{DMbDM`}9{DNfDMd}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DNdGh}{DMlGh}{DMfDLh}{DLfDLh}{DMbAMf}{DM`AMf}{DNfMj}{DMdMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DNdDNd}?{DMfDMf}?{DMbDMb}?{DNfDNf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMl}{DNdDMl}{DMlDMl}{DMfDLf}{DLfDLf}{DMbDM`}{DM`DM`}{DNfDMd}{DMdDMd}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMl}{DNdDMl}9{DMfDLf}9{DMbDM`}9{DNfDMd}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DNdGh}{DMlGh}{DMfDLh}{DLfDLh}{DMbAMf}{DM`AMf}{DNfMj}{DMdMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMlKj}{DLfDMf}{DM`DMb}{DMdDNf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DNdDNd}?{DMfDMf}?{DMbDMb}?{DNfDNf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMl}{DNdDMl}{DMlDMl}{DMfDLf}{DLfDLf}{DMbDM`}{DM`DM`}{DNfDMd}{DMdDMd}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMl}{DNdDMl}9{DMfDLf}9{DMbDM`}9{DNfDMd}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DNdDNd}{DMlKj}{DMfDMf}{DLfDMf}{DMbDMb}{DM`DMb}{DNfDNf}{DMdDNf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMlDMl}{DLfDLf}{DM`DM`}{DMdDMd}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMl}{DNdDMl}8{DMfDLf}8{DMbDM`}8{DNfDMd}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908``````````````````````````````````````````````````{c{{Cn{cGA`}}}{}}``{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{GA`}}}{{b{FFh}}}}0{{{b{GA`}}}{{b{HL`}}}}`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{GA`}}}HLb}{{{b{HLb}}}HLb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{G@nc}{{Cn{eGA`}}}{DKjDAjDAl}{}}{{GA`c}GA`{DKjDAjDAl}}{Alc{}}{{}HLb}{{{b{GA`}}}b}{An{{b{c}}}{}}0{{{b{jGA`}}}{{b{j}}}}{An{{b{jc}}}{}}0{GA`{{Cn{cGA`}}}{DKjDBbDAjDAl}}>>{{{b{jGA`}}}{{Cl{{b{jc}}}}}{DKjDBbDAjDAl}}{{{b{GA`}}}{{Cl{{b{c}}}}}{DKjDBbDAjDAl}}{{{b{jGA`}}}f}{Anf}0`{{{b{GA`}}{b{jB`}}}{{Cn{fDB`}}}}0`{cc{}}{cGA`{FFhDAjDAl}}{GGjc{}}222{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0`{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}0{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}444{{{b{GA`}}}Cd}{{{b{c}}}Cd{}}0{{{b{HLb}}}An}{cGA`{DKjDBbDAjDAl}}>{{{b{FFh}}}HLb}{{{b{jHLb}}}Cl}0{{ChCh}f}{Chf}00{{{b{GA`}}}{{b{FFh}}}}{{{b{HLb}}}{{ANn{An{Cl{An}}}}}}`{{{b{c}}}e{}{}}??{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}033{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0{{G@ne}{{Cn{gGA`}}}{DKjDAjDAl}{{BEd{}{{BBf{c}}}}}{}}```````{{{Ej{Gj}}{EMd{{EMb{EM`}}}}J`}f}{{{Ed{EMf}}{Ed{Eb}}{Lb{Bh}}{Ed{Gj}}{BDf{{EMb{EM`}}}}}f}```````````````````````````````````````````````````{{{b{c}}d}f{}}000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}00000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000`{{{b{c}}}{{b{e}}}{}{}}0000000{{{b{HLd}}}HLf}1{{{b{HLh}}}HLj}222````{{{b{jc}}}{{b{je}}}{}{}}000000{{{b{HLd}}}HLl}1{{{b{HLh}}}HLn}2222{{{b{HLd}}}HLd}{{{b{HLh}}}HLh}{{{b{HM`}}}HM`}{{{b{HMb}}}HMb}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}`{{}HLd}{An{{b{c}}}{}}00000000000{An{{b{jc}}}{}}00000000000{{{b{c}}}{{b{e}}}{}{}}00000000000{Anf}00000000000`````{AlEIb}{{{b{HMd}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}00000000000000000000000{{{b{c}}}e{}{}}00000000000{{AlGJf}{{Cn{{b{HLd}}FCl}}}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}`{{}An}00000000000{ce{}{}}00000000000{{{Aj{c}}}{{Aj{h}}}{}}00000000000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000000000333333333333{{HLdAl}GJf}{{{b{c}}}Cd{}}00000000000={{{b{HLd}}}{{GNj{Al}{{BBf{EIb}}}}}}{AlHMf}```{{ChCh}f}000{Chf}000000000000{{}f}``{{}{{b{Cj}}}}{{{b{HLf}}}{{Cn{FChHMd}}}}{{{b{HLj}}}{{Cn{FChHMd}}}}{{{b{jHLl}}}{{Cn{FCfHMd}}}}{{{b{jHLn}}}{{Cn{FCfHMd}}}}``{{{b{c}}}e{}{}}000{ce{}{}}00000000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000000000444444444444{c{{Cn{e}}}{}{}}00000000000000000000000{{{b{c}}}D`{}}00000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000000666666666666```{AlEIb}0`````````````````````````````````````0```````000{AlHMf}01`````````````````````````````````````{{{b{c}}d}f{}}000000000`{{{b{c}}}{{b{h}}}{}}00000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000{{{b{c}}}{{b{Dn}}}{}}{{{b{HMh}}}{{Cl{{b{HMj}}}}}}{{{b{HMh}}}{{Cl{{b{HMl}}}}}}{{{b{jOf}}}FCf}{{{b{Of}}}FCh}{{{b{HMh}}}{{Cl{{b{HMn}}}}}}{{{b{HMh}}}{{Cl{{b{Cj}}}}}}{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000{{{b{Of}}}{{b{c}}}Of}{{{b{jOf}}}{{b{jc}}}Of}{{{b{HN`}}}HN`}{{{b{{HNb{c}}}}}{{HNb{c}}}CLd}{{{b{HMh}}}HMh}{{{b{HNd}}}HNd}{{{b{HMn}}}HMn}{{{b{HMj}}}HMj}{{{b{HNf}}}HNf}{{{b{HNh}}}HNh}{{{b{HNj}}}HNj}{{{b{HMl}}}HMl}`{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000{{{b{HMh}}}HNd}`{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000`{{{b{c}}{b{Dn}}}Cd{}}000{{{b{c}}{b{jAMd}}}f{}}{{{b{HMj}}{b{HMj}}}Cd}{{{b{HNf}}{b{HNf}}}Cd}{{{b{HNh}}{b{HNh}}}Cd}{{{b{HMl}}{b{HMl}}}Cd}`{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000000000000000000``{{{b{HN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{HNb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{HMh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{}GJb}`{{{b{{HNb{c}}}}}{{b{c}}}{}}{{{b{HMh}}}Cd}{{{b{HMl}}{b{jc}}}fAMd}`{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000`{{{b{HNf}}}HNl}````{c{{HNb{c}}}{}}``{{ChCh}f}000000000{Chf}000000000{{ChCh}Cd}000`{ChAMh}{{}f}`{{}{{b{Cj}}}}````{{{b{c}}}e{}{}}000000000{{{b{c}}}{}{}}000>>>>>>>>>>{{{b{c}}}{{Cl{e}}}{}{}}0000000002222222222{{{b{Of}}}{{Cn{{b{c}}GJd}}}Of}{{{b{jOf}}}{{Cn{{b{jc}}GJd}}}Of}{c{{Cn{e}}}{}{}}0000000000000000000`{{{b{c}}}D`{}}000000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000`{ce{}{}}000000000```````````````````{{{b{c}}d}f{}}00000````{{{b{c}}}{{b{h}}}{}}00000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000000{{{b{HNn}}}Ch}{{{b{c}}}{{b{e}}}{}{}}0000000000000{{{b{jc}}}{{b{je}}}{}{}}0000000000000``{{{b{HO`}}}An}{{{b{HNn}}}An}{{{b{{ACl{c}}}}}AnOf}{c{{Cn{AnFG`}}}{}}0{{{b{jHO`}}}f}{{{b{j{ACl{c}}}}}fOf}{{{b{HO`}}}HO`}{{{b{{HOb{ce}}}}}{{HOb{ce}}}OfOf}{{{b{HNn}}}HNn}{{{b{{ACl{c}}}}}{{ACl{c}}}Of}{{{b{HOd}}}HOd}{{{b{HOf}}}HOf}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}0000{{{b{{HOb{ce}}}}{b{c}}}CdOfOf}{Alc{}}00{{}{{HOb{ce}}}OfOf}{{}{{ACl{c}}}Of}{{}HOf}{An{{b{c}}}{}}000000000{{{b{{ACl{c}}}}}bOf}1111{An{{b{jc}}}{}}0000000000{{{b{j{ACl{c}}}}}{{b{j}}}Of}111{{{b{c}}}{{b{e}}}{}{}}0000000000000{Anf}0{{{b{jHO`}}}f}1111{{{b{j{HOh{c}}}}}fOf}222{{{b{jHNn}}}f}33333{{{b{c}}{b{Dn}}}Cd{}}0{{{b{jc}}{b{jEEl}}}{{Cn{AnEEn}}}{}}{{{b{jc}}{b{jEF`}}}{{Cn{AnEFb}}}{}}``{{{b{HO`}}{b{HO`}}}Cd}{{{b{{ACl{c}}}}{b{{ACl{c}}}}}Cd{DAnOf}}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{j{ACl{c}}}}e}fOf{{BFd{}{{BFb{c}}}}}}{{{b{{ACl{c}}}}}{{Cl{{b{c}}}}}Of}{{{b{j{ACl{c}}}}}{{Cl{{b{jc}}}}}Of}{{{b{HO`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{HOb{ce}}}}{b{jB`}}}{{Cn{fDB`}}}{OfDBb}{OfDBb}}{{{b{HNn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{ACl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{OfDBb}}{{{b{HOd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HOf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HOj}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}0000000000{{{M`{c}}}{{ACl{c}}}Of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}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0`{{ChCh}f}{Chf}0{{ChCh}Cd}{ChAMh}{{{b{ICl}}HN`}{{b{Cj}}}}`<{{{b{c}}}{}{}}::{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{{ICnc}CnOh}{{{b{ID`}}FCfc}{{Cn{f}}}Oh}`{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}666{Anf}00{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{cc{}}00000{{{b{c}}}e{}{}}00{{}ID`}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{Chf}00{{}{{b{Cj}}}}{{{b{IDb}}c}CnAKj}777{{{b{c}}}{{Cl{e}}}{}{}}00;;;{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;``````````````````{{{b{EHb}}}EHd}0{{{b{EHb}}}Cd}{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{}GAf}{{}cD@j}{{{b{EHb}}BEn}EHd}{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EI`}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{Ml}}}A@`}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}``{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}`=?{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}``````````````````??{{{b{EHb}}}Cd}{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{}GAf}{{}cD@j}{{{b{EHb}}BEn}EHd}{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EI`}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{Ml}}}A@`}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}`{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}`=?{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}`````````````````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{DCnCd}0{{{b{GMb}}}GMb}{{{b{GMd}}}GMd}{{{b{IDd}}}f}0{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{Anf}{{{b{jGMb}}}f}{{{b{jGMd}}}f}2{{}GMb}{{}GMd}{cc{}}000{{{b{c}}}e{}{}}0{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{DCnCd}{{{b{c}}}Cd{}}011``{{}IDd}{Chf}0{{{b{IDd}}}f}0{{{b{IDd}}}GMb}{{{b{IDd}}}GMd}::{{{b{c}}}{{Cl{e}}}{}{}}0=={{{b{IDd}}}Cd}0{c{{Cn{e}}}{}{}}000{{{b{IDd}}}{{Cl{GMb}}}}{{{b{IDd}}}{{Cl{GMd}}}}{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0`````{{{b{c}}d}f{}}000{{{b{IDf}}{b{c}}i}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{IDf}}g}f{IDhE@`}{}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{IDf}}}An}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}f}{{{b{IDf}}{b{c}}}Cd{E@`IDhBJb}}{{{b{IDf}}c}{{IDn{ceg}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}c}{{IDn{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{b{{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{b{{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}c{CLdIDl}}{{{b{{HBf{ceg}}}}}g{IDhE@`}{}{IDlCLd}}{{{b{IDf}}ce}{{Cl{e}}}{IDhE@`}{}}{{{b{{HBf{ceg}}}}ce}{{Cl{e}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}Cd}{{{b{IDf}}}{{IEd{cegIDf}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}}{{IEd{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}{{IEf{cegIDf}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}}{{IEf{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}An}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}i}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{IDf}}{b{c}}i}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{IDf}}g}f{IDhE@`}{}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}98{{{b{IDf}}}f}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}{{{b{IDf}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{Cl{{IEl{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{Cl{{IEl{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{Cl{{IEn{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{Cl{{IEn{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}k}{{Cl{i}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{}{{BEd{{b{e}}{b{g}}}{{BBf{i}}}}}}{{{b{{HBf{egi}}}}{b{c}}m}{{Cl{k}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{}{{BEd{{b{e}}{b{g}}}{{BBf{k}}}}}}{{{b{IDf}}An}{{IEl{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{IEl{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{IEn{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{IEn{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}k}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{{HBf{egi}}}}{b{c}}}{}{E@`IDhBJb}{IDhE@`{IDj{c}}}{}{IDlCLd}}0{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{{IF`{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}An{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{c{{Cn{AnFG`}}}{}}{{{b{{IFb{ce}}}}}f{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}{{{b{{IF`{ceg}}}}}{{IF`{ceg}}}{IDhE@`CLd}CLdCLd}{{{b{{IFb{ce}}}}}{{IFb{ce}}}{IDhE@`CLd}CLd}{{{b{{HBf{ceg}}}}}{{HBf{ceg}}}{IDhE@`CLd}CLdCLd}{{{b{IFd}}}IFd}{{{b{j{IFb{ce}}}}{b{{IFb{ce}}}}}f{IDhE@`CLd}CLd}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}000{{{b{{IFb{eg}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{IF`{egi}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{Alc{}}0{{}{{IFb{ce}}}{IDhE@`}{D@jIDlCLd}}{{}{{HBf{ceg}}}{IDhE@`}{}{D@jIDlCLd}}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{{HBf{ceg}}}}c}{{IDn{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IFd}}{b{IFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{j{IFb{ce}}}}g}f{IDhE@`}{IDlCLd}{{BFd{}{{BFb{c}}}}}}{{{b{j{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BFd{}{{BFb{{ANn{ce}}}}}}}}{{{b{{IF`{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBb{IDlCLd}}{{{b{{IFb{ce}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{IDlCLd}}{{{b{{HBf{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBb{IDlCLd}}{{{b{IFd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{e{{IFb{cg}}}{IDhE@`}{{BFd{}{{BFb{c}}}}}{IDlCLdD@j}}{g{{HBf{cei}}}{IDhE@`}{}{{BFd{}{{BFb{{ANn{ce}}}}}}}{IDlCLdD@j}}2222{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{{b{{IF`{egi}}}}{b{c}}}{{Cl{{b{g}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{eg}}}}{b{c}}}{{Cl{{IFf{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IF`{egi}}}}{b{c}}}{{Cl{{ANn{{b{e}}{b{g}}}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}{b{g}}}An{IDhE@`}{IDlCLd}E@`}{{{b{{HBf{ceg}}}}{b{i}}}An{IDhE@`}{}{IDlCLd}E@`}{{{b{{HBf{ceg}}}}}{{b{g}}}{IDhE@`}{}{IDlCLd}}`{{}An}000`{{{b{{IFb{ce}}}}c}Cd{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}ce}{{Cl{e}}}{IDhE@`}{}{IDlCLd}}{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}000{{{IF`{ceg}}}{{HBf{ceg}}}{}{}{}}{{{IFb{ce}}}{}{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}{}{IDhE@`}{}{IDlCLd}}{{{HBf{ceg}}}{}{IDhE@`}{}{IDlCLd}}{{{HBf{ceg}}}{{IF`{ceg}}}{IDhE@`}{}{IDlCLd}}8888{{{b{{IF`{ceg}}}}}Cd{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}Cd{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}Cd{IDhE@`}{}{IDlCLd}}{{{b{{HBf{cIFh}}}}}Cd{E@`IDhCLd}}{{{b{c}}}Cd{}}000`{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{ANn{{b{c}}{b{e}}}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}{{IFj{ce{HBf{cfe}}}}}{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}{{IEd{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{ceg}}}}}{{IEf{ceg}}}{IDhE@`}{}{IDlCLd}}`{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{b{c}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{IF`{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}An{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{{HBf{cIFh}}}}}An{E@`IDhCLd}}``{{{b{{HBf{cIFh}}}}bi}{{Cn{eg}}}{E@`IDhCLd}{}{}{{BBh{{Cl{EOn}}}{{BBf{{Cn{{ANn{eEOn}}g}}}}}}}}{{}{{IFb{c}}}{IDhE@`}}{{}{{HBf{ce}}}{IDhE@`}{}}{{ChCh}f}000{Chf}00000{{ChCh}Cd}{{{b{{IFb{eg}}}}{b{c}}}{{Cl{e}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{eg}}}}{b{c}}i}{{Cl{e}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}{{BEd{{b{e}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{{IFb{ce}}}}g}f{IDhE@`}{IDlCLd}{{BEl{{b{c}}}{{BBf{Cd}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}{{{b{{HBf{cIFh}}}}EOn}f{E@`IDhCLd}}```{{{b{{HBf{ceg}}}}{ANn{ce}}}{}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{}{E@`IDhBJb}{IDhE@`{IDj{c}}}{}{IDlCLd}}{{{b{{IFb{ce}}}}}f{IDhE@`}{IDlCLd}}{{{b{{HBf{cIFh}}}}}f{E@`IDhCLd}}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}3{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{{{b{{HBf{ceg}}}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{IDlCLd}}{c{{Cn{e}}}{}{}}000{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}2222{{{b{j{HBf{ceg}}}}An}{{Cn{fIFd}}}{IDhE@`}{}{IDlCLd}}`{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{b{e}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}m}{{Cl{k}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{}{{BEd{{b{e}}{b{g}}}{{BBf{k}}}}}}::::{An{{IFb{c}}}{IDhE@`}}{An{{HBf{ce}}}{IDhE@`}{}}{{Anc}{{IFb{ec}}}{IDlCLd}{IDhE@`}}{{Anc}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{AncAn}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{AnAn}{{HBf{ce}}}{IDhE@`}{}}{c{{IFb{ec}}}{IDlCLd}{IDhE@`}}{c{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{cAn}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}7```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{IEd{ceg}}}}}{{IEd{ceg}}}{CLdE@`IDh}CLd{CLdIDl}}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}```{An{{b{c}}}{}}00{An{{b{jc}}}{}}00777{Anf}00{cc{}}00000{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}00444444{{{b{c}}}Cd{}}00```{c{{ANn{eg}}}{}{}{}}{{{b{j{IFl{ceg}}}}}Cl{IDhE@`}{}{IDlCLd}}{{{b{j{IEd{cegi}}}}}Cl{IDhE@`}{}{IDlCLd}{{IDf{ceg}}}}{{{b{j{IEf{cegi}}}}}Cl{IDhE@`}{}{IDlCLd}{{IDf{ceg}}}}{{ChCh}f}{Chf}00```=;;;{{{b{c}}}{{Cl{e}}}{}{}}00>>>{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{c{{Cn{AnFG`}}}{}}{c{{FGb{e}}}{}{}}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}0{{{b{jc}}{b{jEEl}}}{{Cn{AnEEn}}}{}}{{{b{jc}}{b{jEF`}}}{{Cn{AnEFb}}}{}}{cc{}}000{{{b{c}}}e{}{}}0{{}An}0``??{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}0{ce{}{}}000{{{b{c}}}Cd{}}0{c{{ANn{egikmoAaAcAeAg}}}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{eg}}}{}{}{}}{c{{ANn{egik}}}{}{}{}{}{}}{c{{ANn{egikmo}}}{}{}{}{}{}{}{}}{c{{ANn{egi}}}{}{}{}{}}{cf{}}{c{{ANn{egikm}}}{}{}{}{}{}{}}{c{{ANn{e}}}{}{}}{c{{ANn{egikmoAaAcAeAgAiAk}}}{}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAe}}}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAa}}}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAgAi}}}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAc}}}{}{}{}{}{}{}{}{}{}}{{{b{j{IFn{ce}}}}}Cl{IDhE@`}{IDlCLd}}{{{b{j{IFj{ceg}}}}}Cl{IDhE@`}{IDlCLd}{{IDf{cfe}}}}{c{{HAn{e}}}{}{}}{c{{HB`{e}}}{}{}}10{Chf}0{c{{HHl{e}}}{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}066````````{{{IDn{ceg}}i}{{IDn{ceg}}}{IDhE@`}{}IDl{{BEd{{b{je}}}}}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{An{{b{c}}}{}}00{An{{b{jc}}}{}}00333{Anf}00`{cc{}}00000>>>{{{b{{IG`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{j{IG`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{{}An}00{{{IDn{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{IGb{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{b{j{IG`{ceg}}}}e}e{IDhE@`}{}IDl}{{{IDn{ceg}}e}{{IG`{ceg}}}{CLdIDhE@`}{}IDl}{{{IGb{ceg}}e}{{IG`{ceg}}}{CLdIDhE@`}{}IDl}{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{{{IDn{ceg}}}c{IDhE@`}{}IDl}{{{IGb{ceg}}}c{IDhE@`}{}IDl}{{{IG`{ceg}}}c{IDhE@`}{}IDl}{{{IG`{ceg}}}{{GK`{ceg}}}{IDhE@`}{}IDl}777{{{b{c}}}Cd{}}00{{{b{{IDn{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGb{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IG`{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}``{{{IDn{ceg}}}{{GK`{ceg}}}{IDhE@`}D@jIDl}{{{IDn{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{IDn{ceg}}i}{{GK`{ceg}}}{IDhE@`}{}IDl{{BEd{}{{BBf{e}}}}}}{{{IDn{ceg}}k}{{Cn{{GK`{ceg}}i}}}{IDhE@`}{}IDl{}{{BEd{}{{BBf{{Cn{ei}}}}}}}}{Chf}00{{{IG`{ceg}}}e{IDhE@`}{}IDl}{{{IG`{ceg}}}{{ANn{ce}}}{IDhE@`}{}IDl}{{{IG`{ceg}}e}{{ANn{ce}}}{IDhE@`}{}IDl}``{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00555````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{An{{b{c}}}{}}{{{b{{IGd{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}2{An{{b{jc}}}{}}0{{{b{j{IGf{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}66{Anf}0{cc{}}000??{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{{b{{IGd{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGd{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{j{IGf{ceg}}}}}{{ANn{{b{c}}{b{je}}}}}{IDhE@`}{}IDl}{Chf}0::{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0``{{{b{{IGd{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{j{IGf{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{ce{}{}}0```````{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{{FAn{eg}}}}}{}{}FB`}{{{b{{GJj{cei}}}}}{{b{g}}}{IDhE@`}{}BJb{{EOb{g}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{{GJn{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{An{{b{c}}}{}}{{{b{{GK`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}1{{{b{{GJj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}22{{{b{{GKj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{An{{b{jc}}}{}}{{{b{j{GK`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}11{{{b{j{GKj{cegi}}}}}{{b{jg}}}{IDhE@`}{}{}IDl}29999{{{GK`{ceg}}}{{GJn{ceg}}}{IDhE@`}{}IDl}{Anf}000{{{b{c}}}e{}{{GDn{EHd}}}}0{{{b{{GJn{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBbIDl}{{{b{{GK`{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBbIDl}{{{b{{GJj{cegi}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{}DBbIDl}{{{b{{GJj{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`}{}DKj}{{{b{{GKj{cegi}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{}DBbIDl}{cc{}}0000000{{{b{c}}}e{}{}}000`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000````{{{b{{GJn{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{b{c}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{b{c}}}{IDhE@`}{}{}IDl}{{{GJn{ceg}}k}{{GJj{ceig}}}{IDhE@`}{}IDl{}{{BEd{{b{e}}}{{BBf{{b{i}}}}}}}}{{{GK`{ceg}}k}{{GKj{ceig}}}{IDhE@`}{}IDl{}{{BEd{{b{je}}}{{BBf{{b{ji}}}}}}}}{{{GJj{cegi}}m}{{GJj{ceki}}}{IDhE@`}{}{}IDl{}{{BEd{{b{g}}}{{BBf{{b{k}}}}}}}}{{{GKj{cegi}}m}{{GKj{ceki}}}{IDhE@`}{}{}IDl{}{{BEd{{b{jg}}}{{BBf{{b{jk}}}}}}}}{{{b{{GJn{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{ANn{{b{c}}{b{g}}}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{ANn{{b{c}}{b{g}}}}}{IDhE@`}{}{}IDl}{{{b{j{GK`{ceg}}}}}{{ANn{{b{c}}{b{je}}}}}{IDhE@`}{}IDl}{{{b{j{GKj{cegi}}}}}{{ANn{{b{c}}{b{jg}}}}}{IDhE@`}{}{}IDl}{Chf}000{ce{}{}}000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000{{{b{c}}}e{}{}}000{{{b{c}}}{{Cn{{b{{FAn{eg}}}}{HId{e}}}}}{}{}FB`}{c{{Cn{e}}}{}{}}0000000{{{GJn{ceg}}k}{{Cn{{GJj{ceig}}{GJn{ceg}}}}}{IDhE@`}{}IDl{}{{BEd{{b{e}}}{{BBf{{Cl{{b{i}}}}}}}}}}{{{GK`{ceg}}k}{{Cn{{GKj{ceig}}{GK`{ceg}}}}}{IDhE@`}{}IDl{}{{BEd{{b{je}}}{{BBf{{Cl{{b{ji}}}}}}}}}}{{{GJj{cegi}}m}{{Cn{{GJj{ceki}}{GJj{cegi}}}}}{IDhE@`}{}{}IDl{}{{BEd{{b{g}}}{{BBf{{Cl{{b{k}}}}}}}}}}{{{GKj{cegi}}m}{{Cn{{GKj{ceki}}{GKj{cegi}}}}}{IDhE@`}{}{}IDl{}{{BEd{{b{jg}}}{{BBf{{Cl{{b{jk}}}}}}}}}}{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000````{{{b{{GJn{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{{{b{j{GK`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{{{b{j{GKj{cegi}}}}}{{b{jg}}}{IDhE@`}{}{}IDl}{ce{}{}}000```{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{{{b{{IGh{ce}}}}}{{b{c}}}{IDhE@`}IDl}{An{{b{jc}}}{}}4{Anf}{cc{}}0{{{b{c}}}e{}{}}{{}An}`<{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}?{{{b{c}}}Cd{}}9{Chf}{ce{}{}}{{{b{c}}}{{Cl{e}}}{}{}}8{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}4`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{IFf{ce}}}}}{{b{c}}}{IDhE@`}IDl}{An{{b{c}}}{}}{An{{b{jc}}}{}}4{Anf}{cc{}}0{{{b{c}}}e{}{}}{{}An}`{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}};{Chf}5{{{b{c}}}{{Cl{e}}}{}{}}8{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}9````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b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GJl}{{{b{GGd}}}IId}{{IN`IId}IN`}{{IJhIId}IJh}{{ILjIId}ILj}`````````{{JDfc}JDfE@`}{{IN`c}IN`E@`}{{ILjc}ILjE@`}{{ILhc}ILhE@`}``````{{GJlHBhHBhIGn}HBj}{{{b{jGGd}}c}GGf{{DBl{JC`}}}}{cJDl{{DBl{IM`}}}}{{{b{IHh}}GJlHBhHBhIGn}f}``{{ce}JDl{{DBl{IM`}}}{{DBl{HAj}}}}`{{{b{IM`}}}{{b{JCb}}}}`{{{b{Cf}}ce}f{{DBl{{ENn{Ml}}}}}{{DBl{JFf}}}}`{{{b{jGGd}}cg}{{HGb{e}}}E@`{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}`{{{b{IGn}}An}{{b{BEn}}}}{{{b{IH`}}An}{{b{Fl}}}}{{{b{IIl}}An}{{b{IIh}}}}{{{b{IHd}}An}{{b{Fl}}}}{{{b{IHb}}An}{{b{Fl}}}}{{{b{IKn}}{ANn{AnAn}}}{{b{IGn}}}}{{{b{INj}}{ANn{AnAn}}}{{b{Fl}}}}`{{{b{jIGn}}An}{{b{jBEn}}}}{{{b{jIH`}}An}{{b{jFl}}}}{{{b{jIIl}}An}{{b{jIIh}}}}{{{b{jIHd}}An}{{b{jFl}}}}{{{b{jIHb}}An}{{b{jFl}}}}{{{b{jIKn}}{ANn{AnAn}}}{{b{jIGn}}}}{{{b{jINj}}{ANn{AnAn}}}{{b{jFl}}}}`{{}An}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{ILlc}ILl{{DBl{H@n}}}}`{{{b{GGd}}e}c{}{{BEd{{b{IIf}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{IIf}}}{{BBf{c}}}}}}{{{b{GGd}}e}c{}{{BEd{{b{jIIf}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{jIIf}}}{{BBf{c}}}}}}{{{b{jIL`}}{b{Ml}}An}An}{{{b{Cf}}{b{jGGd}}}f}{IMdIMd}{{{b{IH`}}}Fl}{{{b{GGd}}HBhIIdHFh}GGf}{{{b{GGf}}HFh}GGf}{{{b{IKh}}{b{GGf}}}{{b{JG`}}}}`{{{b{GGf}}}{{Cl{IHd}}}}{{{b{IJl}}}{{Cl{IHd}}}}`{{{b{IKh}}{b{GGf}}Cd}JG`}{{{b{GGd}}HBhCdIIdHFh}GGf}{{IJfCd}IJf}{{IJhCd}IJh}```{{IN`Cd}IN`}{{{b{HFh}}}Cd}`{{{b{jIJn}}IId}f}{{HBhHBh}HBh}{{IIjIIj}IIj}{{HBhHBh}Cd}{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{C`{c}}}{{C`{h}}}{}}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{HAj{b{GGd}}{Cl{Cd}}Flc}JGb{{DBl{IKj}}}}4444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444444{{HAj{b{IKh}}IKjIIh}JGd}`{IGnCd}{IH`Cd}{{{b{IJn}}}Cd}{{{b{IJn}}IId}Cd}{{{b{Cf}}}Cd}{{{b{IJl}}}Cd}{{{b{IHn}}}Cd}{{{b{IKl}}}Cd}{{{b{IOh}}}Cd}{{{b{IK`}}}Cd}{{{b{HDl}}}Cd}{{{b{HAj}}}Cd}{{{b{GGd}}}Cd}{{{b{IJh}}}Cd}{IHdCd}{{{b{HBh}}}Cd}{IHbCd}{IMnCd}{{{b{IIn}}}Cd}`{{{b{c}}}Cd{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{Cf}}{b{Ml}}}Cd}7?{{{b{IL`}}}Cd}6{{{b{IJ`}}}Cd}{{{b{IGn}}}Cd}{{{b{GGf}}}Cd}{{{b{Cf}}}Cd}{{{b{IJn}}IId}Cd};{{{b{GGd}}HBh}Cd}{{{b{ILj}}}Cd}{{{b{ILf}}}Cd}{{{b{H@n}}}Cd}`{{{b{IJl}}}Cd}76{{{b{IHn}}}Cd}======?>{{{b{GGd}}}Cd}{HDlHDl}{HAjHAj}````{{{b{IIf}}J@l}Cd}00`{{{b{jGGd}}c}GGf{{DBl{HAj}}}}``{{JCdc}JB`JD`}{{GGfIId}GGf}{{IMdDJb}IMd}````{{{b{IJl}}}{{Cl{IHd}}}}`{{{b{IJh}}}IJd}{{{b{GGd}}}IJd}{{{b{IHh}}}IJd}``{{{b{Cf}}IHd}{{Cl{IJd}}}}{{{b{IJn}}IHdFl}{{Cl{IJd}}}}{{{b{IJn}}}{{`{DCb}}}}{{{b{Cf}}IJd}IHh}`{{{b{GGd}}}{{b{IIn}}}}{{{b{IHh}}A@`GLbIGnFl}{{C`{IOh}}}}{{JGf{b{jGGd}}}{{ANn{IHdJGbGGf}}}}{{{b{IHh}}A@`GLbIGn}{{C`{IOh}}}}{{IN`{b{jBEl}}}IN`}`{cJDh{{DBl{IId}}}}{{{b{HBh}}}Fl}`{{{b{HBh}}}IHd}0{{{b{jHBh}}}{{b{jFl}}}}{IIhIIn}2{{{b{H@n}}}IHb}{IHbFl}0{{eg}c{}{{DBl{{INb{c}}}}}{{JGh{}{{BBf{c}}}}{DGh{c}}}}{{{b{IHd}}IHdFl}IHd}{{{b{HBh}}IHb}IHd}0{{{b{HBh}}{b{HBh}}Fl}HBh}{{}JBj}{{{b{jJBj}}{b{jGGd}}}f}{{{b{JBj}}{b{jGGd}}}{{Cl{JBj}}}}{{{Bn{IHd}}c}HBj{{DBl{IKl}}}}{{HDl{Cl{Fl}}}HDl}``{{{M`{IHd}}c}HBj{{DBl{IKl}}}}{{{b{IHh}}{M`{IHd}}c}f{{DBl{IKl}}}}{{IGnFl}IGn}{{{b{jGGd}}c}GGf{{DBl{HAj}}}}`{{JC`{b{Cf}}IOjJBd}{{Cn{JGjJGl}}}}{{{b{IM`}}{b{jGGd}}IHb}{{Cl{IHb}}}}{{{b{IM`}}{b{Cf}}IHb}{{Cn{JGjJGl}}}}{{{b{Cf}}IId}{{Cl{JGn}}}}{{{b{Cf}}ceIOj}ILb{{DBl{A@`}}}{{DBl{IMj}}}}{{{b{Cf}}}{{C`{JH`}}}}{{IN`Cd}IN`}{{{b{jIJn}}IIdCd}f}{{IMdCd}IMd}{{{b{GGf}}}Cd}`````{{{b{IIn}}}IMn}``{{{b{IIn}}}Cd}`{{IM`Cd}IM`}`{{{b{GGd}}c}IIdE@`}{{IN`IHb}IN`}{{ILlc}ILl{{DBl{H@n}}}}`{{{b{jGGf}}}f}{{{b{IJ`}}IJ`}Cd}{{{b{JAh}}{b{J@h}}}Cd}{{IHdIHd}IHd}{{IHbIHb}IHb}```{{JHbFl}JHb}{{IMbAn}IMb}{{IMdAn}IMd}``{{IMb{Cl{An}}}IMb}{IHbFl}{{IMfFl}IMf}{{ILhFl}ILh}{{IM`Fl}IM`}{{{b{GGd}}}HBh}{{ILjc}ILj{{DBl{IHb}}}}{{IM`IHb}IM`}`````{{JDhFl}JDh}54{{{b{GGd}}e}c{}{{BEd{{b{IJn}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{IJn}}}{{BBf{c}}}}}}{{{b{GGd}}e}c{}{{BEd{{b{jIJn}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{jIJn}}}{{BBf{c}}}}}}{{{b{Cf}}{b{jGGd}}}f}`{{{b{IKh}}}ILl}{{{b{jGGd}}cg}{{HGb{{Cl{e}}}}}{{DBl{HAj}}}{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}{{{b{jGGd}}cg}{{HGb{{Cl{e}}}}}{{DBl{IM`}}}{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}``{IHnHBj}`{{{b{GGf}}}Cd}{{{b{IJl}}}Cd}``{{IHdIHd}IHd}{{IHbIHb}IHb}``{{JHbFl}JHb}`{{IMbAn}IMb}{{IMdAn}IMd}``{IHbFl}{{IMfFl}IMf}{{IJfFl}IJf}{{ILjFl}ILj}{{{b{GGd}}}HBh}7`{{ILhFl}ILh}`0{{{b{GGd}}}IHb}{{JDlIHb}JDl}{{IN`IHb}IN`}{{ILjc}ILj{{DBl{IHb}}}}```{{JDhFl}JDh}87````{{{b{jGGd}}c}GGf{{DBl{HDl}}}}{FlGLb}{HDlHDl}{HAjHAj}{{IJfCd}IJf}{{IJhCd}IJh}`{{{b{Cf}}IJd}f}{{IH`Fl}IH`}{{IH`IH`}IH`}{{IHbFl}IHb}{{IHbIHb}IHb}{{{b{jIHb}}Fl}f}{{{b{Cf}}}{{Cl{JBb}}}}{{{b{IIf}}}{{Cl{JBb}}}}{{{b{jIL`}}}IN`}`7{{ILlFl}ILl}`{{IJfc}IJf{{BBh{{b{jIJf}}}}}}{{{b{ILb}}}A@`}{J@l{{b{Ml}}}}``{IHbIHb}{{}ILh}{cJDf{{DBl{HAj}}}}{{ce}JFjE@`{{DBl{HAj}}}}{{JHdc}JDh{{DBl{IId}}}}{{JHfc}IMf{{DBl{IId}}}}{cIJf{{DBl{HAj}}}}{{FlFl}IHd}{{FlFl}IIj}{{{C`{{JHj{JHh}}}}GJl}ILb}{cJHbE@`}{{FlFl}IHb}{{{M`{An}}IGn}IKn}{{{M`{An}}}INj}{{ce}IKl{{DBl{Fl}}}{{DBl{IGn}}}}{{CfIJdIIdHBhHBh}GGd}{{FlINn}GLb}{cJDl{{DBl{HAj}}}}{{{b{jCd}}c}JHl{{DBl{HAj}}}}{{Cdc}JHn{{DBl{HAj}}}}{{{b{jc}}}IMbINd}{cJI`{{DBl{HAj}}}}{cJFlJD`}{cJGf{{DBl{HAj}}}}{FlIJj}{{Cdc}JIb{{DBl{HAj}}}}{{{b{jc}}{INb{c}}}IMdINd}{cIJh{{DBl{IId}}}}{{{M`{Cd}}}ILh}{{IJ`J@l}J@n}{JCdJB`}{cIIdE@`}{{IJbIId}IJd}{{CfIJdHBh}IHh}{{cGGf}{{HGb{c}}}{}}{cHDl{{DBl{A@`}}}}{cJBl{{DBl{IM`}}}}{cIM`{{DBl{JC`}}}}{{}JCh}```{cJAjJD`}``{{{b{GGd}}}IId}`{{{b{GGd}}}IHd}{{}ILf}{{}IKl}{{}ILl}{{{b{IKh}}}{{b{JG`}}}}{{{b{JBj}}}{{b{JG`}}}}{IHbIHb}{{}IId}{{JHbAn}JHb}``{{{b{IIf}}J@l}An}```{{IMbAnCd}IMb}{{IMdAnCd}IMd}``{{GGfc}GGf{{DBl{HAj}}}}{{GGfc}GGf{{BEd{{b{jGGd}}}}}}{{GGfJAn}GGf}02211{{JDf{Cl{Cd}}}JDf}{{IJf{b{jCd}}}IJf}``{{JFlCd}JFl}{{{b{jIJn}}IId}f}{{{b{Cf}}JAj}f}{{{b{jIKd}}c}fJD`}``{{{Cl{IM`}}{Cl{HAj}}}JDl}{{{b{Cf}}e}c{}{{BEd{{b{JBf}}}{{BBf{c}}}}}}`{{{b{Cf}}e}c{}{{BEd{{b{jJBf}}}{{BBf{c}}}}}}{{IJhIJb}IJh}``{{IMdJId}IMd}``{{{b{Cf}}}JIf}{{ILlc}ILl{{DBl{H@n}}}}``{{{b{GGd}}e}c{}{{BEd{{b{IKd}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{IKd}}}{{BBf{c}}}}}}{{{b{GGf}}JIh}f}{{{b{GGd}}e}c{}{{BEd{{b{jIKd}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{jIKd}}}{{BBf{c}}}}}}```{{{b{ILl}}HBh}HBj}{{{b{IM`}}{b{jGGd}}HBh}f}{{{b{JCh}}{b{GGd}}HBh}f}{{{b{IHh}}HBh{b{JCb}}{b{JFd}}}f}{{{b{GGd}}}{{b{IHh}}}}`{{{b{GGd}}HBh}IHh}`{{{b{INn}}{b{INn}}}{{Cl{ALn}}}}{{{b{GJl}}{b{GJl}}}{{Cl{ALn}}}}{{{b{J@l}}{b{J@l}}}{{Cl{ALn}}}}{{{b{JA`}}{b{JA`}}}{{Cl{ALn}}}}{{{b{JAb}}{b{JAb}}}{{Cl{ALn}}}}{{{b{IJb}}{b{IJb}}}{{Cl{ALn}}}}{{{b{JBd}}{b{JBd}}}{{Cl{ALn}}}}{{{b{JBh}}{b{JBh}}}{{Cl{ALn}}}}{{IN`Cd}IN`}```{{{b{IIf}}}Fl}{{IJfIIl}IJf}{{IJhIIl}IJh}```{{{b{Cf}}}Fl}3``````{{IJ`IJ`}IJ`}{FlIIj}``{{{b{Cf}}}{{Cl{IHd}}}}00{{{b{IKh}}}ILl}`{{{b{GGd}}IId{b{GGf}}J@`e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{GGd}}IId{b{GGf}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{{FlFl}IHd}{{{b{IOh}}{b{JCl}}}HBh}{{{b{IOh}}JFn}HBh}`{{IIl{b{HBh}}}IHd}``{{{b{IIn}}}Cd}{{IMbc}IMbJD`}{{IMdc}IMdJD`}```{{{b{IJl}}}{{Cl{IHd}}}}`{{{b{IJl}}}{{Cl{DJb}}}}``{{{b{IJl}}}Cd}000``{FlGLb}{{{b{jGGd}}cg}{{HGb{e}}}E@`{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}{{{b{jGGd}}HBhc}GGfIHf}{{{b{IGn}}}BEn}{{{b{IH`}}}Fl}{{{b{jGGd}}Cdc}GGf{{DBl{HAj}}}}{{{b{jGGd}}{b{jc}}ce}GGfDAn{{DBl{HAj}}}}{HDlHDl}{HAjHAj}```{{ChCh}f}0000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}000000000000000000000000000000000000{ChAMh}00000000000000000000{{{b{IHh}}HBhceg}f{{DBl{ILf}}}{{DBl{IGn}}}{{DBl{IKl}}}}```{{{b{GGd}}HBh}Cd}{{HBhce}HBj{{DBl{ILf}}}{{DBl{IGn}}}}{{{b{IHh}}HBhce}f{{DBl{ILf}}}{{DBl{IGn}}}}{{HBhce}HBj{{DBl{ILf}}}{{DBl{IKl}}}}{{{b{IHh}}HBhce}f{{DBl{ILf}}}{{DBl{IKl}}}}{{{b{IKn}}{b{HBh}}{Cl{Fl}}}IKn}{{{b{INj}}{M`{An}}{M`{An}}}INj}{{ceg}cJGh{{DBl{{INb{c}}}}}{{DBl{{INb{c}}}}}}0`{{{b{jIL`}}{b{Ml}}}f}{{{b{jIJn}}IId}f}{{{b{GGf}}}f}{{{b{Cf}}}f}{{{b{Cf}}H`}f}{{{b{jIHn}}An}f}0{{{b{jIJn}}}f}{{{b{jGGd}}{b{jc}}}f{D@jDAn}}{{{b{jGGd}}{b{jc}}c}fDAn}{{{b{jGGd}}}f}{{JDhCd}JDh}{{IMfCd}IMf}{{IJfCd}IJf}{{ILjCd}ILj}```{{IJfc}IJf{{BBh{ILj}{{BBf{ILj}}}}}}``{{IKj{b{IKh}}}GLb}{{{b{JBh}}{b{IKh}}}GLb}{{JBnIHbIHb}IHb}`{cJDh{{DBl{IId}}}}{{{b{HBh}}}Fl}`{{{b{HBh}}}IHd}{{{b{H@n}}}IHb}1{{{b{jHBh}}}{{b{jFl}}}}{IIhIIn}3{IHbIHb}{{{b{jIHn}}JIjIHd}f}{{IM`FlIHb}IM`}{{HBhJIj}HBh}``{IHdIHd}4{{{b{IHh}}IHd}IHd}{{{b{IHh}}Fl}Fl}{{{b{IHh}}IHb}IHb}{{JDlc}JDl{{DBl{ILf}}}}{{ILlc}ILl{{DBl{ILf}}}}{{IM`c}IM`{{DBl{ILf}}}}````{{{b{Cf}}EL`c}IKb{{BEd{{b{Cf}}}}}}{FlILf}{FlH@n}{cJAjJD`}`{{{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{{{b{Cf}}}HBh}{{{b{IIf}}}HBh}````{{IJf{M`{Cd}}}IJf}{{ILh{M`{Cd}}}ILh}{{ILhJIl}ILh}``{{ILhIHb}ILh}{{{b{GGd}}{Cl{IIh}}}f}{{{b{GGf}}{Cl{IIh}}}f}{{{b{GGd}}HBh{Cl{IIh}}}f}{{{b{GGd}}IHb}f}``{{{b{IJl}}}Cd}{{{b{GGf}}}Cd}111{{JDfCd}JDf}`{{{b{jGGd}}Cdc}GGf{{DBl{HAj}}}}{{{b{jGGd}}{b{jc}}ce}GGfDAn{{DBl{HAj}}}}2{{JDlCd}JDl}{{JCdCdc}JB`JD`}{{JBlCd}JBl}`````{{JFjc}JFj{{DBl{HAj}}}}``{{JDlHFh}JDl}{{JGfHFh}JGf}{{JBlHFh}JBl}{{IM`HFh}IM`}`````{{{b{jGGd}}}GGf}{{{b{IGn}}c}CnAKj}{{{b{IH`}}c}CnAKj}{{{b{IIh}}c}CnAKj}{{{b{IIl}}c}CnAKj}{{{b{IHd}}c}CnAKj}{{{b{IIj}}c}CnAKj}{{{b{HBh}}c}CnAKj}{{{b{IHb}}c}CnAKj}{{{b{IMj}}c}CnAKj}{{{b{IKn}}c}CnAKj}{{{b{INj}}c}CnAKj}{{{b{IHn}}c}CnAKj}{{{b{ILf}}c}CnAKj}{{{b{IKl}}c}CnAKj}{{{b{GLb}}c}CnAKj}{{{b{INn}}c}CnAKj}{{{b{IO`}}c}CnAKj}{{{b{IOb}}c}CnAKj}{{{b{IOd}}c}CnAKj}{{{b{IOf}}c}CnAKj}{{{b{IOh}}c}CnAKj}{{{b{IOj}}c}CnAKj}{{{b{IOl}}c}CnAKj}{{{b{IK`}}c}CnAKj}{{{b{GJl}}c}CnAKj}{{{b{EL`}}c}CnAKj}{{{b{J@d}}c}CnAKj}{{{b{J@f}}c}CnAKj}{{{b{J@h}}c}CnAKj}{{{b{IMh}}c}CnAKj}{{{b{IJ`}}c}CnAKj}{{{b{J@l}}c}CnAKj}{{{b{JA`}}c}CnAKj}{{{b{JAb}}c}CnAKj}{{{b{JAd}}c}CnAKj}{{{b{JAf}}c}CnAKj}{{{b{IKd}}c}CnAKj}{{{b{JAj}}c}CnAKj}{{{b{JAn}}c}CnAKj}{{{b{JB`}}c}CnAKj}{{{b{IId}}c}CnAKj}{{{b{IJb}}c}CnAKj}{{{b{IJd}}c}CnAKj}{{{b{IMn}}c}CnAKj}{{{b{JBf}}c}CnAKj}{{{b{JBh}}c}CnAKj}{{{b{IKh}}c}CnAKj}{{{b{H@n}}c}CnAKj}{{{b{JBj}}c}CnAKj}{{{b{JBn}}c}CnAKj}{{{b{JCb}}c}CnAKj}{{{b{JCd}}c}CnAKj}{{{b{jILb}}cIOj}f{{DBl{IMj}}}}{{{b{IHh}}IHjc}f{{DBl{HBj}}}}`{{{b{jHBh}}Fl}f}{{{b{jHBh}}IHd}f}{{{b{jGGd}}HBh}f}{{{b{jIHh}}HBh}f}{{{b{Cf}}JAn}f}{{{b{Cf}}Cd}f}{{{b{jIJn}}IId}f}{{{b{jGGd}}Cd}f}{{{b{jIJn}}Cd}f}{{{b{jIJn}}IIdJAh}f}{{{b{Cf}}IOd}f}:{{{b{jGGd}}Fl}f}{{{b{jGGd}}c}f{{DBl{IIj}}}}{{{b{jIHh}}IJd}f}=2{{{b{jGGd}}IHb}f}3303{{{b{Cf}}JIf}f}{{{b{jILb}}{M`{An}}cIOj}f{{DBl{IMj}}}}{{{b{Cf}}Fl}f}{{{b{Cf}}c}f{{BBh{J@b}}DAjDAl}}{{{b{jHBh}}Fl}f}8{{{b{Cf}}c}f{CLdD@jDAlDAj}}{{{b{jGGd}}c}f{{DBl{{C`{IKh}}}}}}{{{b{Cf}}c}f{{DBl{{C`{IKh}}}}}}3?{{{b{Cf}}JBj}f}4<;{{{b{Cf}}{b{jGGd}}}f}{{ILlJIn}ILl}````{{{b{IJ`}}}Cd}{{{b{IId}}}A@`}{{{b{IJb}}}{{b{Ml}}}}{{{b{IJd}}}A@`}{{JDlc}JDl{{DBl{HAj}}}}`{{JDf{b{jGGd}}e}{{JCf{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDh{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IJf{b{Cf}}e}{{Cl{{HGb{{Cl{c}}}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JHb{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IN`{b{jGGd}}}JJ`}{{IJh{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILl{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDd{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILj{b{jGGd}}e}c{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILh{b{jGGd}}e}{{JJb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDh{b{Cf}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{Cf}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}CdJDhJDhe}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{Cf}}CdIMfIMfe}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{jGGd}}CdJDhJDhe}{{HGb{c}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{jGGd}}CdIMfIMfe}{{HGb{c}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{JDh{b{jGGd}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{jGGd}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDfCd}JDf}`{{JFj{b{jGGd}}{b{jAn}}Ane}GGf{{DBl{HAj}}}{{BBh{An}{{BBf{c}}}}}}{{JDh{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDd{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IM`Cd}IM`}`{{{b{IJh}}{b{Cf}}{b{ILl}}Cd}f}{IJjIJj}{{ILh{b{jGGd}}FlAne}{{JJb{c}}}{}{{BEd{{b{jGGd}}{DD`{An}}}{{BBf{c}}}}}}{{JDhCd}JDh}{{IMfCd}IMf}``{{{b{Cf}}IIde}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IId{Cl{IHd}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}1{{{b{Cf}}IId{b{HBh}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IIdc}{{Cl{f}}}{{DBl{HAj}}}}{{JFj{b{jGGd}}e}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDf{b{jGGd}}e}{{JCf{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMdCd}IMd}`{{ILh{b{jGGd}}e}{{JJb{c}}}{}{{BEd{{b{jGGd}}HBh}{{BBf{c}}}}}}{{IIjFl}IIj}{{HBhFl}HBh}{{JDbFl}JDb}{{HBhIHb}HBh}{{{b{jGGd}}}f}{{{b{H@n}}HBh}HBh}{IM`IM`}2``{{{b{IKh}}}ILl}{{{b{HBh}}IHd}Fl}{{GLbIGn}IOf}{{{b{jIL`}}}IN`}{{{b{ILb}}}{{M`{An}}}}{{{b{HBh}}}IHb}{{{b{IMj}}}{{M`{An}}}}{{{b{IOh}}}IHb}{{HDlFl}HDl}{{{b{IM`}}}{{Cl{IHb}}}}{{JChFl}JCh}``````{{{b{ILb}}}IHb}{{{b{jGGd}}An}f}{{DJbc}JB`JD`}`{{{b{jGGd}}c}GGf{{DBl{HDl}}}}{JDlJDl}{HDlHDl}{HAjHAj}`{{{b{jGGd}}c}GGf{{DBl{HAj}}}}21{{IMdDJb}IMd}{{IMdCd}IMd}`{{{b{IM`}}}{{b{JC`}}}}`{{JHbc}JHb{{DBl{IHb}}}}{{{b{GGd}}}{{b{JJd}}}}{{JDbFl}JDb}```{{{b{jGGd}}}{{b{jJJd}}}}{IIjFl}``{{IMbc}IMb{{DBl{DJb}}}}`{{{b{jGGd}}}GGf}{FlIHb}{{{b{HBh}}Fl}{{ANn{HBhHBh}}}}0{IHn{{Bn{JJf}}}}11{{{b{HBh}}}IHb}{{{b{INj}}{Cl{Fl}}}{{`{DCb}}}}``{{JHbAn}JHb}```?{{ILhCd}ILh}`0{{{b{jIJn}}}f}0{{{b{Cf}}IIdJGn}f}{HDlHDl}{HAjHAj}``{{JHbCd}JHb}`{{JDlc}JDl{{DBl{IKl}}}}{{ILlIKl}ILl}``{{{b{jGGd}}{b{jIKl}}{b{Ml}}}f}{{{b{jGGd}}c}GGf{{DBl{HDl}}}}65`{{{b{JBj}}}IGn}`{{{b{GGd}}}{{b{{C`{IKh}}}}}}{{{b{Cf}}}{{C`{IKh}}}}``{{{b{jGGd}}}{{b{jIKh}}}}{{{b{Cf}}c}f{{BEd{{b{jIKh}}}}}}{{{b{Cf}}{b{jGGd}}}f}{{IHdIHd}IHb}{{IHdIHb}IHd}{{IHbIHb}IHb}{{{b{jIHd}}IHb}f}{{{b{jIHb}}IHb}f}{{{b{IHh}}HBh}IHh}{{IMbc}IMbJD`}{{IMdc}IMdJD`}``{{{b{H@n}}}IHb}{{{b{jIJn}}IId}f}{{{b{GGf}}}f}`{J@l{{b{Ml}}}}{{FlFl}H@n}`{{{b{jIL`}}}A@`}{{{b{jEL`}}}EL`}{{{b{jIKd}}}IKd}{{{b{Cf}}{Bn{JJh}}}{{Bn{IOn}}}}{{{b{Cf}}e}c{}{{BEd{{b{JJj}}}{{BBf{c}}}}}}`{{{b{Cf}}e}c{}{{BEd{{b{jJJj}}}{{BBf{c}}}}}}{{{b{Cf}}}{{C`{{JHj{JHh}}}}}}``{{{b{JDn}}IHdIIlcGLbIGn}HBjJD`}{{{b{JGf}}}{{b{Ml}}}}{{IJjc}IJj{{DBl{HAj}}}}{{{b{IOh}}}{{b{Ml}}}}{{IMdc}IMd{{DBl{HAj}}}}{{{b{IHh}}IHdIIlcGLbIGn}HBhJD`}{{{b{HDl}}}{{b{Ml}}}}{{{b{HAj}}}{{b{Ml}}}}````````````{{IMdIGn}IMd}{{IN`IGn}IN`}{{{b{JBj}}}IGn}``{{IN`{Cl{IGn}}}IN`}```{{ce}JB`JD`JD`}{{{b{jGGd}}{b{jc}}}GGfIL`}0`{{{INb{An}}c}JB`JD`}{{IN`JBh}IN`}{{HDlJBh}HDl}{{HAjJBh}HAj}`{{{b{GGd}}{b{JBh}}}Fl}{{{b{IKh}}}{{Bn{JBh}}}}`{{{b{HBj}}}GJl}`{{IM`IOj}IM`}`{{{b{JC`}}}{{Cl{IHb}}}}{{{b{Cf}}{b{jGGd}}}f}````{{{b{IJl}}}DJb}{{JBlc}JBl{{DBl{IGn}}}}{{IM`c}IM`{{DBl{IGn}}}}``{{IJfCd}IJf}{{{b{IGn}}}{{M`{BEn}}}}{{{b{IH`}}}{{M`{Fl}}}}{IIhFl}{IGn{{M`{Fl}}}}{IGnIGn}{{{b{IH`}}}IH`}{{{b{c}}}e{}{}}000000000000000000000000000000000000000000000000000000000000000000000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}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{Cf}}IId}{{Cl{JLl}}}}`````{{ChCh}f}0{Chf}000{{ChCh}Cd}````{{{b{JLl}}c}CnAKj}```{{JLl{b{Cf}}IId}f}>>{{{b{c}}}{}{}};;;{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00`{{{b{JLl}}}IHb}{ce{}{}}00``````````````````````````````````````````````````````````````{{{b{c}}d}f{}}0000000000000``{{{b{jJHh}}A@`IMjIOj}GJl}{{{b{jJLn}}{ANn{AnAn}}}{{ANn{{ANn{AnAn}}{b{jINj}}}}}}{{{b{JHh}}}{{`{DCb}}}}`{{{b{c}}}{{b{h}}}{}}00000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}00000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000000000{{{b{JDn}}FlAn}f}`{{}JIn}0{{{b{c}}}{{b{e}}}{}{}}00000000000000000{{{b{jc}}}{{b{je}}}{}{}}00000000000000000```````{{{b{JEl}}}JEl}{{{b{JEn}}}JEn}{{{b{JM`}}}JM`}{{{b{JMb}}}JMb}{{{b{JIn}}}JIn}{{{b{JF`}}}JF`}{{{b{JEh}}}JEh}{{{b{JFb}}}JFb}{{{b{JEj}}}JEj}{{{b{JMd}}}JMd}{{{b{JJj}}}JJj}{{{b{JLn}}}JLn}{{{b{JJh}}}JJh}{{{b{JMf}}}JMf}{{{b{c}}{b{je}}}f{}{}}0000000000000{{{b{c}}}f{}}000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000000000```{{{Bn{IHd}}c}JEh{{DBl{IKl}}}}````{{{Bn{IHd}}ce}JEh{{DBl{IGn}}}{{DBl{IKl}}}}{Alc{}}0000````{{}JMb}{{}JIn}{{}JMd}{{}JJj}{{}JHh}`{An{{b{c}}}{}}00000000000000000{An{{b{jc}}}{}}00000000000000000{c{{Cn{JEl}}}Oh}{c{{Cn{JEn}}}Oh}{c{{Cn{JM`}}}Oh}{c{{Cn{JMb}}}Oh}{c{{Cn{JIn}}}Oh}{c{{Cn{JF`}}}Oh}{c{{Cn{JEh}}}Oh}{c{{Cn{JFb}}}Oh}{c{{Cn{JEj}}}Oh}{c{{Cn{JJj}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}00000000000000000{Anf}00000000000000000{{{b{c}}{b{Dn}}}Cd{}}```{{{b{JEl}}{b{JEl}}}Cd}{{{b{JEn}}{b{JEn}}}Cd}{{{b{JM`}}{b{JM`}}}Cd}{{{b{JMb}}{b{JMb}}}Cd}{{{b{JIn}}{b{JIn}}}Cd}{{{b{JF`}}{b{JF`}}}Cd}{{{b{JEh}}{b{JEh}}}Cd}{{{b{JFb}}{b{JFb}}}Cd}{{{b{JEj}}{b{JEj}}}Cd}{{{b{JJj}}{b{JJj}}}Cd}{{{b{JJh}}{b{JJh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000000000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}100110010110101001`{{{b{JDn}}}{{Bn{INn}}}}`````````{{{b{JLn}}}Fl}`{{IHdFlc}JF`{{DBl{IGn}}}}{{HBhce}JFb{{DBl{ILf}}}{{DBl{IGn}}}}{{{b{JEl}}Fl}{{Cl{Fl}}}}{{{b{JEl}}{Cl{Fl}}}{{Bn{IHd}}}}{{{b{JEn}}{Cl{Fl}}}{{Bn{IHd}}}}{{{b{JEl}}{Cl{Fl}}{Cl{Fl}}}{{Bn{{Bn{IHd}}}}}}{{{b{JEl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JMb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JIn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JF`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JJj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JJh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JDn}}}Fl}{{{b{JDn}}}{{Cl{JM`}}}}{{{b{JDn}}}{{M`{An}}}}`{{{b{JEl}}Fl{b{jc}}}f{{BEl{IHdFl}}}}{{{b{JEn}}Fl{b{jc}}}f{{BEl{IHdFl}}}}{{{b{jJHh}}GJl}f}{cc{}}00000000000000000{{{M`{IHd}}CdIGnc}JEl{{DBl{IKl}}}}{{{M`{IHd}}CdIGnc}JEn{{DBl{IKl}}}}222222222222222222{{{b{{ANf{JJh}}}}}JMd}{{{b{c}}}e{}{}}00000000000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01011001{{cIOj}JM`{{DBl{IMj}}}}`{{{b{JDn}}{b{GLb}}EHd}Fl}``{{{b{JDn}}{b{GLb}}EHd}Cd}{{{b{JDn}}{b{GLb}}{b{Ml}}}Cd}```````{{}An}00000000000000000{ce{}{}}00000000000000000{{{Aj{c}}}{{Aj{h}}}{}}00000000000000000{{{C`{c}}}{{C`{h}}}{}}00000000000000000{{{Cb{c}}}{{Cb{h}}}{}}00000000000000000333333333333333333{{{b{c}}}Cd{}}00000000000000000{{{b{JJf}}}Cd}1{{{b{JM`}}}Cd}`{{{b{JDn}}A@`GLbIGnFl}{{C`{IOh}}}}{{{b{JDn}}A@`GLbFl}{{C`{IOh}}}}{{{b{JDn}}IKf}{{C`{IOh}}}}{{{b{JDn}}A@`GLbIGn}{{C`{IOh}}}}{{{Bn{IHd}}c}JEh{{DBl{IKl}}}}{{{b{JEl}}}HBh}{{{b{JEn}}}HBh}`{{{b{JDn}}}An}`{{{b{JHh}}GJl}{{Cl{{b{JMh}}}}}}````{{FlJJj{M`{An}}{Bn{JMj}}}JMl}{{FlAnIOd}JDn}{{HBhceg}JFb{{DBl{ILf}}}{{DBl{IGn}}}{{DBl{IKl}}}}{{IHd{C`{IOh}}}JEj}{{{M`{An}}}JLn}`{{{b{JHh}}}An}`7`{{{b{JEl}}Fl}Mf}``````{{{M`{An}}cIOj}JM`{{DBl{IMj}}}}``{{{b{JDn}}}Fl}`````````{{FlFl}IHd}{{{b{JLn}}}{{Bn{JMj}}}}````{{ChCh}f}0000000000000{Chf}0000000000000000000000{{ChCh}Cd}```{{{b{jJHh}}GJl}f}`{{{b{JMl}}Fl}Fl}`{{{b{JDn}}{b{GLb}}}Fl}````{{{b{JEl}}Fl}IHd}{{{b{JEn}}Fl}IHd}````{{{b{JEl}}c}CnAKj}{{{b{JEn}}c}CnAKj}{{{b{JM`}}c}CnAKj}{{{b{JMb}}c}CnAKj}{{{b{JIn}}c}CnAKj}{{{b{JF`}}c}CnAKj}{{{b{JEh}}c}CnAKj}{{{b{JFb}}c}CnAKj}{{{b{JEj}}c}CnAKj}{{{b{JJj}}c}CnAKj}{{{b{jJHh}}GJlJM`}f}{{{b{jJMl}}HBh}f}```````{{{b{JLn}}}{{M`{An}}}}```{{}JIn}0{{{b{JEl}}{DD`{Fl}}}JEl}`{{IHdFlc}JF`{{DBl{IKl}}}}{{HBhce}JFb{{DBl{ILf}}}{{DBl{IKl}}}}``````{{{b{jJLn}}}{{Cl{JM`}}}}{{{b{jJHh}}}IK`}{{{b{JIn}}HBhc}IHn{{DBl{ILf}}}}{{{b{jJMl}}JF`{b{jIHn}}}f}{{{b{jJMl}}JJh{b{j{Bn{IOn}}}}}f}{{{b{jJMl}}JEl{b{jIHn}}}f}{{{b{jJMl}}{M`{IHd}}IKl{b{jIHn}}}f}{{{b{jJMl}}{b{IHn}}{b{jIHn}}}f}{{{b{jJMl}}{b{JEh}}{b{jIHn}}}f}{{{b{jJMl}}JEn{b{jIHn}}}f}{{{b{jJMl}}{b{JFb}}{b{jIHn}}}f}{{{b{jJMl}}HBj{b{jIHn}}}f}{{FlJJj{M`{An}}{Bn{JMj}}{Bn{JJh}}}{{Bn{IOn}}}}{{{b{jJMl}}{b{JEj}}{b{jIHn}}}f}`````{{{b{JDn}}}{{C`{{JMn{JLn}}}}}}```{{{b{c}}}e{}{}}0000000000000{{{b{c}}}{}{}}{{{b{JEn}}{Cl{Fl}}}JEh}{{{b{JEl}}{Cl{Fl}}{Cl{Fl}}}{{Bn{JEh}}}}{ce{}{}}00000000000000000{{{b{c}}}{{Cl{e}}}{}{}}00000000000000000555555555555555555{{{b{JEl}}{b{JN`}}}JEl}{{{b{JEn}}{b{JN`}}}JEn}{c{{Cn{e}}}{}{}}00000000000000000000000000000000000{{{b{c}}}D`{}}00000000000000000{{{b{JMd}}{b{jGGd}}}GGf}{{{b{jJJj}}{b{jGGd}}}GGf}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000000000000`````{{FlFl}IHb}````{{{b{JEl}}}HBh}{{{b{JEn}}}HBh}{{{b{JF`}}}HBh}{{{b{JEh}}}HBh}{{{b{JFb}}}HBh}{{{b{JEj}}}HBh}??????????????????`{{JMd{b{{ANf{IOn}}}}}JMd}``````````{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{JE`}}}JE`}{{{b{JCj}}}JCj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}JE`}{{}JCj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0`{{{b{JE`}}{b{JE`}}}Cd}{{{b{JCj}}{b{JCj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{JE`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JCj}}{b{jB`}}}{{Cn{fDB`}}}}{IGnJE`}{cc{}}{IH`JE`}{JCjJE`}2{IH`JCj}{JE`JCj}{IGnJCj}{{{M`{Fl}}}JCj}0{{FlFlFlFl}JCj}077{{{M`{BEn}}}JCj}00{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{FlFl}{FlBEn}``{{{M`{Fl}}}{{ANn{FlFlFl}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{BEnFl}098>{{ChCh}f}0{Chf}000{{{ANn{FlFlFl}}}{{M`{Fl}}}}``{{IGnIGn}IGn}{JCjJCj}{{{b{c}}}e{}{}}0{{{b{JCj}}}{{M`{Fl}}}}00<<{{{b{JCj}}}{{M`{BEn}}}}00{{{b{c}}}{{Cl{e}}}{}{}}033{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0``{ce{}{}}0````````````````````{{{b{c}}d}f{}}00{{{b{j{JNb{c}}}}DJbc}fCBb}`{{FlFlFl}Cd}{JIjFl}{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{ILdILd}ILd}0{{{b{{JNb{c}}}}}{{Cl{c}}}{CBbJNd{JNf{}{{BBf{}}}}}}{{{b{{JNb{c}}}}}{{Cl{c}}}{JNd{JNf{}{{BBf{}}}}{DGh{}{{BBf{}}}}CBb}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{j{JNb{c}}}}}fCBb}{{{b{{JNb{c}}}}}{{JNb{c}}}CLd}{{{b{JN`}}}JN`}{{{b{JIj}}}JIj}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}{{}JIj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{JN`}}}Oh}{c{{Cn{JIj}}}Oh}{{JIjFl}JIj}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}0{{{b{c}}}{{b{e}}}{}{}}00{Anf}00{{{b{{JNb{c}}}}}FlCBb}{{{b{c}}{b{Dn}}}Cd{}}`{{{b{JN`}}{b{JN`}}}Cd}{{{b{JIj}}{b{JIj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}01{{FlFlFl}Fl}{{{b{j{JNb{c}}}}DJb}fCBb}{{{b{{JNb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{JN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JIj}}{b{jB`}}}{{Cn{fDB`}}}}{{DJb{INb{An}}}A@`}{{DJbAn}A@`}{cc{}}0{{{b{JN`}}}{{b{HBh}}}}1`{FlJIj}{DJbINd}333{{{b{c}}}e{}{}}00{{HBhHBh}JN`}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{HBhJN`}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{JN`}}}JN`}{JIjJIj}{{{INb{c}}c}{{Cl{c}}}{CBbDAn{JNh{}{{BBf{}}}}{JNf{}{{BBf{}}}}}}{{{b{{JNb{c}}}}}CdCBb}{JIjCd}{{{b{c}}}Cd{}}0000{{{b{{JNb{c}}}}}{{`{DCb}}}CBb}{{{b{{JNb{c}}}}}{{Cl{c}}}CBb}{{{b{j{JNb{c}}}}}{{Cl{{b{jc}}}}}CBb}{{{b{{JNb{c}}}}}AnCBb}{JIjFl}0{{eg}c{}{{DBl{{INb{c}}}}}{{JGh{}{{BBf{c}}}}{DGh{c}}}}``{{{b{{JNb{c}}}}}FlCBb}`3`{{{b{{JNb{c}}}}}{{Cl{Fl}}}CBb}```{{{b{JN`}}IHd}IHd}{{JN`IHd}IHd}{{JIjFl}JIj}{{JIjIHb}IHb}{{JIjJIj}JIj}{{{DD`{An}}Fl}{{JNb{c}}}CBb}{JIjJIj}{FlFl}{{}JNj}{{FlFl}IHd}:{{ChCh}f}00{Chf}000{{ChCh}Cd}{{ceg}cJGh{{DBl{{INb{c}}}}}{{DBl{{INb{c}}}}}}0{{DJbAn}DJb}`{{{b{JN`}}}IHb}{{{b{JN`}}c}CnAKj}{{{b{JIj}}c}CnAKj}`{{{b{{JNb{c}}}}}c{CBbJNd{JNf{}{{BBf{}}}}}}{{{b{JN`}}}{{b{HBh}}}}`{INdDJb}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00333{{{b{{JNb{c}}}}}AMhCBb}`{{{b{JN`}}IHd}IHd}0{{{b{JN`}}HBh}HBh}{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{b{{JNb{c}}}}}{{`{DCb}}}CBb}`{{FlFl}IHb}{{{b{{JNb{e}}}}}{{Cl{c}}}{{JNf{}{{BBf{}}}}}{CBb{JNh{}{{BBf{c}}}}}}:::`````````{{IHbHBh}HBh}{{DJbDJb}DJb}``````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{{JMn{c}}}}}{{JMn{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}0{{}{{JMn{c}}}D@j}{{}{{JHj{c}}}D@j}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{{JMn{c}}}}}{{JNl{GAbc}}}{}}{c{{JMn{c}}}{}}{c{{JHj{c}}}{}}{{ChCh}f}{Chf}000{{{b{{JHj{c}}}}}{{JO`{JNnc}}}{}}>::{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>{{{b{{JHj{c}}}}}{{JOb{JNnc}}}{}}{{{b{jHBj}}{b{c}}}f{{BBh{{b{jIGn}}}}}}``{{{b{c}}d}f{}}{{JOdJOd}JOd}{{{b{jJOd}}JOd}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{JOd}}}JOd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}JOd}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}`{{{b{JOd}}{b{JOd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{JOd}}{b{Ml}}}A@`}{{{b{{ANf{c}}}}}JOd{}}{cc{}}{{{b{IOh}}}JOd}{{{b{IHn}}}JOd}23{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}`{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{{b{JOd}}}A@`}{{{b{JOd}}}An}`0``0`{{ChCh}f}{Chf}0`````{cJOd{{CId{}{{BFb{JOd}}}}}}``=9{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`=``````{{{b{c}}d}f{}}0{{{b{jJOf}}IHdFl}f}{{{b{jJOf}}{b{{ANf{IHd}}}}}f}{{{b{jJOf}}{M`{IHd}}}f}1{{{b{jJOf}}IHdIHb}f}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{jJOf}}}f}`{{{b{JOf}}}JOf}{{{b{JOh}}}JOh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}```{{}JOf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{c}}{b{Dn}}}Cd{}}`{{{b{JOh}}{b{JOh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000```{{{b{jJOf}}FlIGn{b{jIHn}}}f}{{{b{jJOf}}FlIGnGJlc{b{jIHn}}}f{{BBh{IHd}{{BBf{IHd}}}}}}{{{b{JOf}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0`````{{ChCh}f}0{Chf}00{{ChCh}Cd}{{{b{jJOf}}An}f}```{{{b{JOf}}FlJOhIKl{b{jIHn}}}f}{{{b{JOf}}FlIKl{b{jIHn}}}f}0{{FlJJj{M`{An}}{Bn{JMj}}{Bn{JJh}}}{{Bn{IOn}}}}??{{{b{c}}}{}{}}<<{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0{{{b{j{Bn{IHd}}}}IHdFlFl}f}{{{b{j{Bn{IHd}}}}HBhILf}f}````````````````````{{{b{c}}d}f{}}00000{{{b{jIKf}}{b{Ml}}FlIOf}f}{{{b{c}}}{{b{h}}}{}}0000000000000{{{b{jc}}}{{b{jh}}}{}}000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000````{{{b{c}}}{{b{e}}}{}{}}000000{{{b{jc}}}{{b{je}}}{}{}}000000```{{{b{JOj}}Fl}An}{{{b{JOj}}}An}0`{{{b{IKf}}}IKf}{{{b{JOl}}}JOl}{{{b{JOn}}}JOn}{{{b{JOj}}}JOj}{{{b{K@`}}}K@`}{{{b{K@b}}}K@b}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}000000{{{b{c}}}{{Aj{Ah}}}{}}00000`{Alc{}}00`{{}IKf}{{}JOn}{{}K@`}{{{b{K@d}}}{{b{IOd}}}}`{An{{b{c}}}{}}000000{An{{b{jc}}}{}}000000{c{{Cn{IKf}}}Oh}{c{{Cn{JOl}}}Oh}{c{{Cn{JOn}}}Oh}{c{{Cn{JOj}}}Oh}{c{{Cn{K@`}}}Oh}{c{{Cn{K@b}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}000000{Anf}000000{{{b{c}}{b{Dn}}}Cd{}}``{{{b{IKf}}{b{IKf}}}Cd}{{{b{JOl}}{b{JOl}}}Cd}{{{b{JOn}}{b{JOn}}}Cd}{{{b{JOj}}{b{JOj}}}Cd}{{{b{K@`}}{b{K@`}}}Cd}{{{b{K@b}}{b{K@b}}}Cd}{{{b{c}}{b{h}}}Cd{}}00000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}0110010110````{{{b{IKf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{K@`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{K@b}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{jK@d}}{b{GLb}}}{{b{jK@f}}}}``{{{b{IKf}}{b{JDn}}}Fl}```{cc{}}0000000000000{{{b{c}}}e{}{}}000000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1001```{{{b{jK@d}}{b{GLb}}EHd}Cd}{{{b{jK@d}}{b{GLb}}{b{Ml}}}Cd}{{{b{IKf}}{b{jc}}}fAMd}{{{b{JOl}}{b{jc}}}fAMd}{{{b{JOn}}{b{jc}}}fAMd}{{{b{JOj}}}Fl}`{{}An}000000{ce{}{}}000000{{{Aj{c}}}{{Aj{h}}}{}}000000{{{C`{c}}}{{C`{h}}}{}}000000{{{Cb{c}}}{{Cb{h}}}{}}0000003333333{{{b{IKf}}}Cd}{{{b{c}}}Cd{}}000000```{{{b{jK@d}}{C`{IKf}}}IOh}``{{{b{K@b}}}HBh}```{{{b{K@b}}}Fl}:```:{{FlAnIOd}K@d}{{}JOn}```{{{b{K@d}}}Fl}```{{ChCh}f}00000{Chf}000000000{{ChCh}Cd}{ChAMh}00```````{{{b{IKf}}c}CnAKj}{{{b{JOl}}c}CnAKj}{{{b{JOn}}c}CnAKj}{{{b{JOj}}c}CnAKj}{{{b{K@`}}c}CnAKj}{{{b{K@b}}c}CnAKj}{{A@`GLbIGnFl}IKf}{{A@`GLbIGn}IKf}{{A@`IOf}IKf}````{{{b{JOj}}}A@`}`{{{b{c}}}e{}{}}00000{{{b{c}}}{}{}}{ce{}{}}000000{{{b{c}}}{{Cl{e}}}{}{}}0000003333333{FlJOn}{c{{Cn{e}}}{}{}}0000000000000`{{{b{c}}}D`{}}000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000```5555555`{{{b{JOj}}An}Fl}``````{{{b{c}}d}f{}}000{{JFhAn}}{{{b{jJFh}}An}f}{{{b{c}}}{{b{h}}}{}}00000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000`{{{b{JFh}}}JFh}{{{b{JDj}}}JDj}{{{b{JFn}}}JFn}{{{b{JCl}}}JCl}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}0000000{{{b{c}}}{{Aj{Ah}}}{}}000`{Alc{}}000{{}JFh}{{}JDj}{{}JFn}{{}JCl}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{c{{Cn{JFh}}}Oh}{c{{Cn{JDj}}}Oh}{c{{Cn{JFn}}}Oh}{c{{Cn{JCl}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{JFh}}{b{JFh}}}Cd}{{{b{JDj}}{b{JDj}}}Cd}{{{b{JFn}}{b{JFn}}}Cd}{{{b{JCl}}{b{JCl}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}010101{{{b{JFh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JDj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JCl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}100101`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{AnJFh}`````{{ChCh}f}000{Chf}0000000{{ChCh}Cd}``{{{b{JFh}}c}CnAKj}{{{b{JDj}}c}CnAKj}{{{b{JFn}}c}CnAKj}{{{b{JCl}}c}CnAKj}{{JFhAn}}{{{b{jJFh}}An}f}{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0004444```````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{JMh}}}An}{{{b{JMh}}}JMh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{JMh}}{b{JMh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JMh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``````{{ChCh}f}{Chf}{{ChCh}Cd}```9{{{b{c}}}{}{}}8{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}<``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{K@h{c}}}}}{{K@h{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}ALnK@j}{{{b{c}}{b{e}}}ALn{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}CdK@j}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{cc{}}0{{{b{c}}}e{}{}}{cAMhE@`}{{{b{{K@h{c}}}}{b{je}}}fK@jAMd}{{ce}AMhE@`AMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{{{K@h{c}}}c{K@jCBb}}4{{{b{c}}}Cd{}}{K@l{{K@h{K@l}}}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}{{Cl{ALn}}}K@j}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}{{{b{c}}}e{}{}}<{{{b{c}}}{{Cl{e}}}{}{}}1{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{ce{}{}}`{{{b{Cf}}}f}{{{b{jGGd}}{Cl{Fl}}}f}1{{{b{Cf}}{Cl{Fl}}}f}```{{{b{jGGd}}{b{jINn}}}f}{{{b{jGGd}}{b{jGLb}}}f}``````````{{{b{c}}d}f{}}0{{{b{jK@n}}HBhHBj}IHj}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{IHj}}}IHj}{{{b{K@n}}}K@n}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}{{}K@n}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{c}}{b{Dn}}}Cd{}}{{{b{IHj}}{b{IHj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{jK@n}}HBhc}f{{BFd{}{{BFb{HBj}}}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}`{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{K@n}}}Cd}{{{b{c}}}Cd{}}0`{{ChCh}f}0{Chf}00{{ChCh}Cd}{{{b{jK@n}}IHjHBhHBj}f}=={{{b{c}}}{}{}}::{{{b{c}}}{{Cl{e}}}{}{}}0??{{{b{jK@n}}IHb}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??```````````````````````````````````````````{{{b{c}}d}f{}}000000{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000{{{b{c}}}{{b{{FAn{eg}}}}}{}{}FB`}{{{b{JFf}}}{{b{{ANf{BEn}}}}}}{{{b{c}}}{{b{e}}}{}{}}00000000{{{b{jc}}}{{b{je}}}{}{}}00000000{{{b{IHl}}}An}{{{b{II`}}}An}{{{b{IIb}}}An}{{{b{KA`}}}An}{{{b{KAb}}}An}```{{{b{JGl}}}JGl}{{{b{JFf}}}JFf}{{{b{JJl}}}JJl}{{{b{JJn}}}JJn}{{{b{JFd}}}JFd}{{{b{JGj}}}JGj}{{{b{JH`}}}JH`}{{{b{c}}{b{je}}}f{}{}}000000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}000000{Alc{}}00{{}KA`}{{}KAb}{{}JH`}{An{{b{c}}}{}}00{{{b{JFf}}}b}111111{An{{b{jc}}}{}}00000000{{{b{c}}}{{b{e}}}{}{}}00000000{Anf}00000000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}}e{}{{GDn{EHd}}}}0{{{b{IHl}}An}f}{{{b{II`}}An}f}{{{b{IIb}}An}f}{{{b{KAb}}An}f}{{{b{JFd}}{b{JFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{JFf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{IHl}}{b{Ml}}}f}{{{b{II`}}{b{Ml}}}f}{{{b{IIb}}{b{Ml}}}f}{{{b{KA`}}{b{Ml}}}f}{{{b{KAb}}{b{Ml}}}f}{{{b{IHl}}}f}{{{b{II`}}}f}{{{b{IIb}}}f}{{{b{KA`}}}f}{{{b{KAb}}}f}{cc{}}00{{{b{{ANf{BEn}}}}}JFf}{{{Bn{BEn}}}JFf}{{{C`{{ANf{BEn}}}}}JFf}3{{{b{{M`{BEn}}}}}JFf}44{{{ANn{GJlIHb}}}JFd}{{{b{ILb}}}JFd}6660666666666{{{b{c}}}e{}{}}00000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1001`{{{b{IHl}}}{{b{Ml}}}}{{{b{II`}}}{{b{Ml}}}}{{{b{IIb}}}{{b{Ml}}}}{{{b{KA`}}}{{b{Ml}}}}{{{b{KAb}}}{{b{Ml}}}}```{{}An}00000000{{{b{KA`}}ce}f{{DBl{{ENn{Ml}}}}}{{DBl{JFf}}}}{ce{}{}}00000000{{{Aj{c}}}{{Aj{h}}}{}}00000000{{{C`{c}}}{{C`{h}}}{}}00000000{{{Cb{c}}}{{Cb{h}}}{}}00000000333333333{{{b{c}}}Cd{}}00000000{{{b{IHl}}{b{Cf}}{b{Ml}}}{{Cn{JJlJGl}}}}{{{b{II`}}{b{Cf}}{b{Ml}}JBd}{{Cn{JJnJGl}}}}{{{b{IIb}}{b{Cf}}{b{Ml}}IOjJBd}{{Cn{JGjJGl}}}}{{{b{KA`}}{b{Cf}}{b{Ml}}}{{Cn{JJlJGl}}}}{{{b{KAb}}{b{Cf}}{b{Ml}}IOjJBd}{{Cn{JGjJGl}}}}{{ce}JFd{{DBl{GJl}}}{{DBl{IHb}}}}{{ChCh}f}000000{Chf}00000000000{{ChCh}Cd}{JGj{{Cl{IHb}}}}``{{{b{c}}}e{}{}}000000{{{b{c}}}{}{}}{ce{}{}}00000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000000555555555{{{b{c}}}{{Cn{{b{{FAn{eg}}}}{HId{e}}}}}{}{}FB`}{c{{Cn{e}}}{}{}}00000000000000000{{{b{c}}}D`{}}00000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000777777777``````````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{An{{b{c}}}{}}0{An{{b{jc}}}{}}033{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{KAdc}KAd{{DBl{HAj}}}}``{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{jGGd}}cg}{{HGb{{Cl{e}}}}}{{DBl{HAj}}}{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}{{{b{jGGd}}JBle}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{Chf}0{{KAf{b{jGGd}}e}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`88{{{b{c}}}{{Cl{e}}}{}{}}0<<{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{JIf}}}JIf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}JIf}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{JIf}}{b{JIf}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JIf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}};{{{b{Ml}}}JIf}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{JIf}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}0{{ChCh}Cd}{ChAMh}>{{{b{c}}}{}{}}9{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````````````````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{JIh}}}JIh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}```{An{{b{c}}}{}}{An{{b{jc}}}{}}{c{{Cn{JIh}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}9{Anf}`{{{b{JIh}}{b{JIh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}`{{{b{JIh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``````{{ChCh}f}{Chf}``{{{b{JIh}}c}CnAKj}````97{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}``;{{{b{JIh}}}{{b{JB`}}}}```````````````````````````{{{b{c}}d}f{}}00000``{{{b{c}}}{{b{h}}}{}}000000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000```{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000````{{{b{JJd}}}JJd}{{{b{KAh}}}KAh}{{{b{KAj}}}KAj}{{{b{KAl}}}KAl}{{{b{JG`}}}JG`}{{{b{KAn}}}KAn}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}00000````{Alc{}}0000{{}KAl}````{{}JJd}{{}KAh}{{}KAj}3{{}KAn}{{}{{KB`{JBhGLb}}}}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000{c{{Cn{JJd}}}Oh}{c{{Cn{KAh}}}Oh}{c{{Cn{KAj}}}Oh}{c{{Cn{KAl}}}Oh}{c{{Cn{JG`}}}Oh}{c{{Cn{KAn}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000`{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{JJd}}{b{JJd}}}Cd}{{{b{KAh}}{b{KAh}}}Cd}{{{b{KAj}}{b{KAj}}}Cd}{{{b{KAl}}{b{KAl}}}Cd}{{{b{JG`}}{b{JG`}}}Cd}{{{b{KAn}}{b{KAn}}}Cd}{{{b{c}}{b{h}}}Cd{}}00000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}1001101010``````{{{b{JJd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JG`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000000000{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10010101```{{{b{JJd}}HBh}{{ANn{HBhHBh}}}}````````{{}An}00000```{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000333333{{{b{c}}}Cd{}}00000``{{}KAl}`````````{{ChCh}f}00000{Chf}0000000000{{ChCh}Cd}``````````{{{b{JJd}}c}CnAKj}{{{b{KAh}}c}CnAKj}{{{b{KAj}}c}CnAKj}{{{b{KAl}}c}CnAKj}{{{b{JG`}}c}CnAKj}{{{b{KAn}}c}CnAKj}```````````{{{b{KAl}}{b{GGf}}}{{b{JG`}}}}{{{b{JG`}}}IGn}````{{{b{c}}}e{}{}}00000{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}{{Cl{e}}}{}{}}00000333333```{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{jJJd}}{b{jGGd}}}f}{{{b{jKAh}}{b{jGGd}}}f}{{{b{jKAj}}{b{jGGd}}}f}{{{b{jKAl}}{b{jGGd}}}f}{{{b{jJG`}}{b{jGGd}}}f}{{{b{jKAn}}{b{jGGd}}}f}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000`::::::````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}`{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}```{{{b{KBb}}}KBb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KBb}{An{{b{c}}}{}}{An{{b{jc}}}{}}{c{{Cn{KBb}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}};{Anf}`{{{b{KBb}}{b{KBb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}```{{{b{KBb}}{b{jB`}}}{{Cn{fDB`}}}}````{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}```{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{{b{KBb}}}Cd}``````````{JFhKBb}````{{ChCh}f}{Chf}0````{{{b{KBb}}c}CnAKj}{{{b{KBb}}}{{M`{JFh}}}}``>:{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0`{{JFhJFh}KBb}{{{b{c}}}D`{}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`?```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{jJCn}}}f}{{{b{JCn}}}JCn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{{{b{JCn}}}An}0{Alc{}}{{}JCn}{An{{b{c}}}{}}{An{{b{jc}}}{}};{Anf}{{{b{JCn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jJCn}}IId}{{Cl{c}}}KBd}{{{b{jJCn}}IIdc}{{b{jc}}}KBd}{{{b{jJCn}}IId}{{b{jc}}}{KBdD@j}}{{{b{jJCn}}IIde}{{b{jc}}}KBd{{BEd{}{{BBf{c}}}}}}{{{b{JCn}}IId}{{Cl{c}}}CLd}{{{b{jJCn}}IIdc}{{b{jc}}}{hCLdDAjDAl}}{{{b{jJCn}}IId}{{b{jc}}}{hCLdDAjDAlD@j}}{{{b{jJCn}}IIde}{{b{jc}}}{hCLdDAjDAl}{{BEd{}{{BBf{c}}}}}}{cAMhE@`}{{ce}AMhE@`AMd}`{{}An}{{{b{jJCn}}IIdc}fKBd}{{{b{jJCn}}IIdc}f{hCLdDAjDAl}}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{JCn}}}Cd}{{{b{c}}}Cd{}}{{{b{JCn}}}An}``0```{{ChCh}f}{Chf}0{{{b{jJCn}}IId}f}{{{b{jJCn}}}f}{{{b{jJCn}}An}f}{{{b{c}}}e{}{}}<{{{b{c}}}{{Cl{e}}}{}{}}1`{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`{ce{}{}}````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jKBf}}}{{b{jh}}}}{{{b{jc}}}{{b{jh}}}{}}{{{b{j{KBh{ce}}}}}{{b{jh}}}{DAjDAl}{DAjDAl}}1{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{jKBj}}}{{b{jc}}}{KBfD@j}}``{{{b{KBj}}}KBj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{{{b{jKBl}}c}e{}{}}`{Alc{}}0{{}{{KBh{ce}}}{}D@j}{{}KBj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0<<{Anf}0{{{b{j{KBh{ce}}}}}f{}{}}{{{b{KBj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01`{{{b{j{KBh{cg}}}}e}cCLd{CBbE@`}{{KBl{ec}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{KBf}}}An}{{{b{{KBh{ce}}}}}An{DAjDAl}{DAjDAl}}{c{{KBh{ec}}}{}{}}{{ChCh}f}{Chf}000>99{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{b{jKBf}}}f}{{{b{j{KBh{ce}}}}}f{DAjDAl}{DAjDAl}}{{{b{jKBj}}}f}{ce{}{}}0```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KBn}}}KBn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KBn}}{b{KBn}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KBn}}{b{jB`}}}{{Cn{fDB`}}}}{D`KBn}{cc{}}0{{{b{c}}}e{}{}}{{{b{KBn}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``{{}KBn}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>``{{{b{c}}d}f{}}0{{{b{j{KC`{c}}}}{b{c}}}f{CLdDAn}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{KCb}}}KCb}{{{b{{KC`{c}}}}}{{KC`{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}KCb}{{}{{KC`{c}}}D@j}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0{c{{Cn{KCb}}}Oh}{c{{Cn{{KC`{e}}}}}Oh{BAnD@j}}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}0>>{Anf}0{{{b{KCb}}{b{KCb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}10{{{b{j{KC`{c}}}}DJb{b{c}}}f{CLdDAn}}`{{{b{KCb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{KC`{c}}}}{b{jB`}}}{{Cn{fDB`}}}{}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{{KC`{c}}}}{b{c}}}Cd{CLdDAn}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{{KC`{c}}}}}Cd{CLdDAn}}{{{b{c}}}Cd{}}0`{{ChCh}f}0{Chf}000{{{b{KCb}}c}CnAKj}{{{b{{KC`{c}}}}e}CnHFjAKj}``>>99{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{j{KC`{c}}}}{b{c}}}{{Cl{{b{c}}}}}{CLdDAn}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{JGd}}}JGd}{{{b{JGb}}}JGb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0`{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{{b{JGd}}{b{JGd}}}Cd}{{{b{JGb}}{b{JGb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0``{cc{}}000{{{b{c}}}e{}{}}0{{{b{JGb}}}{{b{{C`{IOh}}}}}}``{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{{JGd{b{JDn}}}JGb}44{{{b{c}}}Cd{}}0````{{JGb{b{IHh}}IHdIGn}f}0{{JGb{b{IHh}}IHd{b{JG`}}}f}`{{ChCh}f}0{Chf}0{{{b{JGb}}}IHb}```{{{b{JGb}}}{{b{Ml}}}}```>>;;{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??```````````````````````````````````{{{b{IL`}}}{{b{Ml}}}}`{{{b{IL`}}An}An}`{{{b{IL`}}{DD`{An}}}{{b{Ml}}}}````{{{b{jIL`}}}f}````````{{{b{jIL`}}{DD`{An}}}f}```````````````{{{b{jGGd}}}f}0```````{{{b{jIL`}}{b{Ml}}An}An}``{{{b{IL`}}}Cd}`````````````{{{b{IHh}}HBh{b{JCb}}{b{JFd}}}f}`````{{{b{jIL`}}{b{Ml}}}f}{{{b{jGGd}}{b{jc}}}f{D@jDAn}}{{{b{jGGd}}{b{jc}}c}fDAn}```````````````````````{{{b{jGGd}}{b{jIKl}}{b{Ml}}}f}``{{{b{jIL`}}}A@`}````````````````{{IHf{b{jGGd}}}GGf}````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KCd}}}KCd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{{b{jGGd}}{b{jJCj}}KCd}GGf}{{{b{jGGd}}{b{j{M`{Fl}}}}}GGf}{{{b{jGGd}}{b{jIH`}}KCd}GGf}{{{b{jGGd}}{b{j{M`{BEn}}}}}GGf}{{{b{jGGd}}{b{jIGn}}KCd}GGf}{{{b{jGGd}}{b{jIGn}}KCd}Cd}{{{b{jGGd}}{b{jJCj}}KCd}Cd}{An{{b{c}}}{}}{An{{b{jc}}}{}}>{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{KCd}}{b{KCd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}{{ChCh}Cd}{{{b{jGGd}}cIHb}GGf{{DBl{IGn}}}}{{{b{IHh}}IGnHBh}f};{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}={c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````{{{b{c}}d}f{}}00`{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{KCf}}}KBb}{{{b{KCf}}}{{DD`{An}}}}{{{b{IL`}}}{{b{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{IL`}}An}An}{{{b{JGn}}}{{Cl{KBb}}}}``{{{b{IL`}}{DD`{An}}}{{b{Ml}}}}{{{b{jIL`}}}f}`{{{b{KCf}}}KCf}{{{b{KCh}}}KCh}{{{b{JGn}}}JGn}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00`{{{b{jJGn}}{b{IOh}}}{{Cl{KCf}}}}``{{}KCf}{{}KCh}{{}JGn}{{{b{jIL`}}{DD`{An}}}f}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{c{{Cn{KCf}}}Oh}{c{{Cn{KCh}}}Oh}{c{{Cn{JGn}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{KCf}}{b{KCf}}}Cd}{{{b{KCh}}{b{KCh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}1001`{{{b{KCf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KCh}}{b{jB`}}}{{Cn{fDB`}}}}``{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1001`````{{}An}000{{{b{jIL`}}{b{Ml}}An}An}`{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{KCf}}}Cd}{{{b{c}}}Cd{}}000{{{b{IL`}}}Cd}2`{{{b{Cf}}IId}{{Cl{JGn}}}}```{JClKCf}````{{ChCh}f}00{Chf}000000{{{b{jIL`}}{b{Ml}}}f}````{{{b{KCf}}c}CnAKj}{{{b{KCh}}c}CnAKj}{{{b{JGn}}c}CnAKj}{{{b{jJGn}}{Cl{KBb}}}f}{{{b{jJGn}}{Cl{KCf}}}f}{{{b{KCf}}}{{Cl{JCl}}}}`{KCfKCf}{{{b{KCf}}}{{M`{JCl}}}}`{{JGn{b{Cf}}IId}f}{{{b{jIL`}}}A@`}````{{{b{c}}}e{}{}}00{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{JClJCl}KCf}{{{b{c}}}D`{}}000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0005555```````````{{GhGh}DMj}{{KjKjKj}DNh}{{DNdDNdDNd}ENd}{{DMlDMlDMlDMl}DNl}``{{FlFlFlFl}CC`}``{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DNd}{{FlFlFlFl}DMl}````````````````````````{{DLhDLh}DLd}{{DMfDMfDMf}DNj}{{DLfDLfDLfDLf}DLn}{{DJbDJbDJbDJb}DNn}{{DJbDJb}DLh}{{DJbDJbDJb}DMf}{{DJbDJbDJbDJb}DLf}`````````````````````````````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{KCj}}{b{{KCl{ce}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}{{{b{KD`}}}{{`{{CId{}{{BFb{KDb}}}}}}}}{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000`{{{b{KDd}}}KDd}{{{b{KCj}}}KCj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}GL`}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000::::::{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{FEj}}}{{`{{CId{}{{BFb{{b{{KDf{{b{Ml}}}}}}}}}}}}}}{{{b{KDd}}{b{KDd}}}Cd}{{{b{KDb}}{b{KDb}}}Cd}{{{b{KD`}}{b{KD`}}}Cd}{{{b{KCj}}{b{KCj}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{GL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KDd}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{KDb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KD`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FEj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KCj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{KDhKDd}{KDjKDd}{{{b{{KDl{{b{Ml}}}}}}}KDb}3{{{b{{KDn{{b{Ml}}}}}}}KD`}44{AMhKCj}5{CJbKCj}{A@`KCj}{{{b{Mf}}}KCj}{DObKCj}{{{b{DJb}}}KCj}{{{b{Ml}}}KCj}{{{b{BCn}}}KCj}{ANlKCj}{DCnKCj}{{{b{DOb}}}KCj}{{{b{BEn}}}KCj}{{{ENn{Ml}}}KCj}{BCnKCj}{AnKCj}{{{b{DAh}}}KCj}{{{b{An}}}KCj}{DJbKCj}{FlKCj}{MfKCj}{DBdKCj}{{{b{CJb}}}KCj}{{{b{ANl}}}KCj}{{{b{DCn}}}KCj}{BEnKCj}{CAhKCj}{{{Cl{c}}}KCj{{DBl{KCj}}}}{{{b{AMh}}}KCj}{{{b{A@`}}}KCj}{{{b{DBd}}}KCj}{DAhKCj}{{{b{Fl}}}KCj}{KE`KCj}{{{b{CAh}}}KCj}{gGL`{{DBl{{ENn{Ml}}}}}{{DBl{KCj}}}{{BFd{}{{BFb{{ANn{ce}}}}}}}}{cc{}}00000{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{GL`}}c}{{Cl{{b{KCj}}}}}{{DBl{{ENn{Ml}}}}}}{{{b{KD`}}{b{Ml}}}{{Cl{KDb}}}}{{{b{FEj}}An}{{Cl{{b{{KDf{{b{Ml}}}}}}}}}}{{{b{KDb}}}{{b{Ml}}}}{{}An}00000{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}00000{GL`}{{{b{KCj}}}KCj}555555{{KCj{b{{KCl{ce}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}{{{b{c}}}Cd{}}00000{{{b{GL`}}}{{`{{CId{}{{BFb{{ANn{{b{Ml}}{b{KCj}}}}}}}}}}}}`{{{b{KCj}}{b{KCj}}{b{{KCl{ce}}}}}Cd{{IDj{FEj}}}KCn}{{}GL`}``{{ChCh}f}0{Chf}000000{{ChCh}Cd}{{{b{jGL`}}ce}f{{DBl{{ENn{Ml}}}}}{{DBl{KCj}}}}{{{b{FEj}}}{{b{Ml}}}}{{{b{c}}}e{}{}}0{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{A@`{{Cn{FEj{ANn{FEj{Bn{KDj}}}}}}}}{{{b{Ml}}}KCj}{{{b{c}}}D`{}}00000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000{{{b{KDb}}}{{b{{KEb{{b{Ml}}}}}}}}{{{b{KD`}}}{{Cl{{b{{KEb{{b{Ml}}}}}}}}}}::::::{AnGL`}{{{b{KCj}}{b{jc}}{b{{KCl{eg}}}}}{{Cn{fDB`}}}KEd{{IDj{FEj}}}KCn}```{{{b{j{KEf{ce}}}}{b{Ml}}g}{{Cn{fKDd}}}{}{}{{BBh{{b{{ANf{KCj}}}}{b{GL`}}}{{BBf{KCj}}}}DAlDAj}}{{{b{j{KEf{ce}}}}c}{{Cn{f{Bn{KDd}}}}}{{IDj{FEj}}}{}}{{{b{j{KEf{ce}}}}c}f{{IDj{FEj}}}{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}{{KEf{cKEh}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}5{Anf}`{{{b{{KEf{ce}}}}{b{{KEb{{b{Ml}}}}}}{Cl{{b{GL`}}}}{b{j{Bn{KDd}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}`{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{{KEf{ce}}}}{b{Ml}}}{{Cl{KD`}}}{{IDj{FEj}}}{}}{{{b{{KEf{ce}}}}{b{Ml}}}Cd{{IDj{FEj}}}{}}{{}An}`{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{Bn{KEj}}}{{KEf{cKEh}}}{}}{{{Bn{KEj}}}{{KEf{cKEl}}}{}}{Chf}0`{{{b{j{KEf{ce}}}}{Cl{{GNj{{b{KCj}}{b{e}}}{{BBf{{Cl{A@`}}}}}}}}}f{}{}}{{{b{j{KEf{ce}}}}{Cl{{GNj{{b{Ml}}}{{BBf{{ENn{Ml}}}}}}}}}f{}{}}{{{b{j{KEf{ce}}}}Cd}f{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}`{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`?{{{b{{KEf{ce}}}}{b{jg}}{b{{KEb{{b{Ml}}}}}}{Cl{{b{GL`}}}}{b{j{Bn{KDd}}}}}{{Cn{fDB`}}}{{IDj{FEj}}}KCnKEd}````````````````````{{{b{c}}d}f{}}000{{{b{KEn}}}{{b{h}}}}{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}00{{{b{KF`}}{b{KEh}}}{{ENn{Ml}}}}{{{b{KE`}}}{{ENn{Ml}}}}{{{b{KF`}}{b{KEl}}}{{ENn{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{KFb}}}KFb}{{{b{KFd}}}KFd}{{{b{KFf}}}KFf}{{{b{KE`}}}KE`}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}000{Alc{}}00``{{}KFb}{{}KFd}{{}KFf}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000>>>>{Anf}000{{{b{KF`}}}{{Aj{KF`}}}}{{{b{c}}{b{Dn}}}Cd{}}00{{{b{c}}{b{jAMd}}}f{}}00{{{b{KF`}}{b{KF`}}}Cd}{{{b{KFb}}{b{KFb}}}Cd}{{{b{KFd}}{b{KFd}}}Cd}{{{b{KFf}}{b{KFf}}}Cd}{{{b{KE`}}{b{KE`}}}Cd}{{{b{KEn}}{b{h}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}00000000000000{{{b{KFb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KFf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KE`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Ml}}}KFb}{cc{}}0{{{b{Ml}}}KFd}1{AnKE`}{DBdKE`}{DCnKE`}{CJbKE`}{BEnKE`}{{{b{CAh}}}KE`}{{{b{AMh}}}KE`}{{{b{DCn}}}KE`}{{{b{DJb}}}KE`}{CAhKE`}{{{b{BCn}}}KE`}{ANlKE`}{DObKE`}{{{b{DOb}}}KE`}{DAhKE`}{{{b{An}}}KE`}{{{b{DBd}}}KE`}{{{b{BEn}}}KE`}{{{b{Mf}}}KE`}{MfKE`}{BCnKE`}{{{b{CJb}}}KE`}{DJbKE`}{cc{}}{{{b{DAh}}}KE`}{{{b{Fl}}}KE`}{{{b{ANl}}}KE`}{AMhKE`}{FlKE`}5555{{{b{Ml}}}{{Cn{KE`}}}}{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1010{{{b{KFb}}{b{jc}}}fAMd}{{{b{KFd}}{b{jc}}}fAMd}{{{b{KFf}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000``{{{b{jKFf}}{b{GL`}}}f}```{{DJbKFf}KE`}`{{ChCh}f}000{Chf}000000{{ChCh}Cd}00{ChAMh}00`{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}00<<<<{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000``{ce{}{}}000````{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KFh}}}KFh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{e{{Cn{{Bn{KEj}}KFj}}}{{EOb{{ANf{BEn}}}}}{{BFd{}{{BFb{c}}}}}}{e{{Bn{KEj}}}{{EOb{{ANf{BEn}}}}}{{BFd{}{{BFb{c}}}}}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{KFh}}{b{KFh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KFh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{{ANf{c}}}}{b{{ANf{e}}}}{Cl{{b{e}}}}KFh}{{Bn{{b{e}}}}}{{EOb{KEj}}}{{EOb{KEj}}DAn}}{{{b{Ml}}}{{Bn{KEj}}}}{{ChCh}f}{Chf}:8{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}<6````{{{b{{ANf{c}}}}{b{{ANf{e}}}}KFh}{{Bn{{b{e}}}}}{{EOb{KEj}}}{{EOb{KEj}}}}8```{{CAhCAh}AMf}{{CAhCAhCAh}DMb}{{CAhCAhCAhCAh}DM`}````````````{{DBdDBd}EMj}{{DBdDBdDBd}EMl}{{DBdDBdDBdDBd}EMn}``````````````````{{{b{KFl}}An}cKFn}{{{b{KG`}}Anc}e{}KFn}{{{b{KGb}}}cKFn}{{{b{jKFl}}An{b{c}}AKh}fKFn}{{{b{jKGb}}{b{c}}}fKFn}`````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{KEjc}{{Cn{{KGh{}{{KGd{c}}{KGf{e}}}}e}}}{IDhE@`CLd}{}}{Alc{}}{{}KGj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}066{Anf}0{{{b{KEh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jKGj}}KEj}{{Cb{KEh}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0```{KEjKEh}{Chf}0055{{{b{c}}}{{Cl{e}}}{}{}}0;;{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}099{{{b{KEh}}g}{{Cn{e}}}KGh{}{{BEd{{b{c}}}{{BBf{e}}}}}}`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{KEl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``{KEjKEl}{Chf}6{{{b{c}}}{{Cl{e}}}{}{}}9{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}:{{{b{KEl}}g}{{Cn{e}}}{KGhDAlDAj}{}{{BEd{{b{c}}}{{BBf{e}}}}}}```````````````{{{b{c}}d}f{}}0000{{GGhGGh}}{{{b{jGGh}}GGh}f}{{{b{HJf}}}DJb}{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}00003{{{b{c}}}{{b{Dn}}}{}}0{GGhGGh}{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000`{{{b{KGl}}}KGl}{{{b{GGh}}}GGh}{{{b{HBd}}}HBd}{{{b{HHj}}}HHj}{{{b{HJf}}}HJf}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}0000``{Alc{}}000{{}GGh}{{}HBd}{{}HHj}{{}HJf}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000{{GGhFl}}{{{b{jGGh}}Fl}f}{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0`{{{b{KGl}}{b{KGl}}}Cd}{{{b{GGh}}{b{GGh}}}Cd}{{{b{HBd}}{b{HBd}}}Cd}{{{b{HHj}}{b{HHj}}}Cd}{{{b{HJf}}{b{HJf}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{KGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{GGh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HBd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HJf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{KGn}}}HBd}{KH`HBd}{KHbHBd}{{{b{KHd}}}HBd}{KHfHBd}55{KHhHHj}{H`HHj}{DJbHJf}8{FlGGh}99999{{{b{c}}}e{}{}}0000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}010101{{{b{KGl}}{b{jc}}}fAMd}{{{b{HBd}}{b{jc}}}fAMd}{{}An}0000{{HJfHJfDJb}HJf}{{GGhGGhGGhGGhFl}GGh}{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000```{{GGhFl}}{{{b{jGGh}}Fl}f}{GGh}{{FlFl}GGh}{{GGhFl}GGh}{{ChCh}f}0000{Chf}00000000{{ChCh}Cd}0{ChAMh}0```{{GGhGGh}}{{{b{jGGh}}GGh}f}{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}0{ce{}{}}0000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000055555`{c{{Cn{e}}}{}{}}000000000`{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000066666```````{{{b{c}}d}f{}}00{{KHhAMh}}{{KHhDJb}}{{{b{jKHh}}AMh}f}{{{b{jKHh}}DJb}f}{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{{b{KHj}}}DJb}00{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000``{{{b{KHj}}}KHj}{{{b{KHh}}}KHh}{{{b{KHl}}}KHl}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00`{An{{b{c}}}{}}000{An{{b{jc}}}{}}0009999{Anf}0{{{b{jKHn}}}f}11{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KHj}}{b{KHj}}}Cd}{{{b{KHh}}{b{KHh}}}Cd}{{{b{KHl}}{b{KHl}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHl}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}00{{{b{KHn}}}KHl}11111{{{b{c}}}e{}{}}000{{cDJb}KHh{{DBl{KHl}}}}{{cAMh}KHh{{DBl{KHl}}}}{{{b{KHl}}{b{jc}}}fAMd}4`{{}An}000{{KHjKHjDJb}KHj}{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{{{b{KHh}}{b{KHh}}}{{Cl{ALn}}}}{{{b{jKHn}}}f}{{ChCh}f}00{Chf}000{{ChCh}Cd}{ChAMh}{{{b{jKHn}}cGFd}f{{DBl{{HBl{KHj}}}}}}`55{{KHhAMh}}{{KHhDJb}}{{{b{jKHh}}AMh}f}{{{b{jKHh}}DJb}f}{{{b{KHn}}}Cd}`{{{b{KHn}}}KHh}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0004444```````{{{b{c}}d}f{}}0{{{b{jKI`}}CdAMhDJb}{{Cn{KHlKIb}}}}{{{b{c}}}{{b{h}}}{}}000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{KI`KId}`{{{b{KIf}}}KIf}{{{b{KIh}}}KIh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0{An{{b{c}}}{}}000{An{{b{jc}}}{}}0009999{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KIf}}{b{KIf}}}Cd}{{{b{KIh}}{b{KIh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KIf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KIh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{KId}}KHl}{{Cl{KIf}}}}{{{b{KIh}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{CJbKI`}{{ChCh}f}0{Chf}000{{ChCh}Cd}{ChAMh}``=={{{b{c}}}{}{}}::::{{{b{c}}}{{Cl{e}}}{}{}}000????{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000>>>>{{{b{KId}}KHh}KIh}```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{KIj{c}}}}}{{KIj{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{}{{ANn{{KIl{c}}{KIn{c}}}}}{DAjCBb}}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00888{Anf}00{{{b{{KIj{c}}}}{b{{KIj{c}}}}}CdDAn}{{{b{c}}{b{h}}}Cd{}}{{{b{{KIl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbDAjCBb}}{{{b{{KIn{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbDAjCBb}}{{{b{{KIj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}00000{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}{Chf}00{{{b{j{KIn{c}}}}}{{Cl{c}}}{DAjCBb}}`9777{{{b{c}}}{{Cl{e}}}{}{}}00:::{c{{Cn{e}}}{}{}}00000`{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;{{{b{j{KIl{c}}}}c}f{DAjCBb}}```{{{KJb{}{{KJ`{c}}}}}{{ANn{{Aj{KJd}}c}}}{}}`````{{{b{jKJd}}Mf}f}0{{{b{jKJd}}}f}`{{{b{jKJd}}GGhDJb{b{KId}}{b{KJf}}}GGh}````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{KJhc}KJh{{DBl{{HBl{H`}}}}}}`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KJh{{ANn{{Aj{KJd}}}}}}`{Alc{}}{{}KJh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}066{Anf}0{{{b{KJj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{KJhc}KJh{{DBl{{HBl{DJb}}}}}}`0`?0`{Chf}00{{KJhc}KJh{{DBl{{HBl{H`}}}}}}`{{{b{jKJj}}cGFd}f{{DBl{{HBl{H`}}}}}}{{{b{jKJj}}cGFd}f{{DBl{{HBl{DJb}}}}}}00104`99{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0==``{{{b{jKJl}}c}{}KJb}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{KJlDJb}KJl}`{KJl{{ANn{{Aj{KJd}}}}}}`{Alc{}}{{}KJl}{{KJlc}KJl{{DBl{{HBl{DJb}}}}}}`{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{KJlc}KJl{{DBl{{HBl{HJf}}}}}}``{{{b{KJn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0?`{{}KJl}{Chf}00{{{b{jKJn}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{jKJn}}cGFd}f{{DBl{{HBl{HJf}}}}}}188{{{b{c}}}{{Cl{e}}}{}{}}0=={c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<`````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KK`{{ANn{{Aj{KJd}}}}}}{{{b{KK`}}}KK`}{{{b{KKb}}}KKb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}0{{}KK`}{{}KKb}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00<<<{{KK`c}KK`{{DBl{{HBl{HJf}}}}}}`{Anf}00{{{b{KK`}}{b{KK`}}}Cd}{{{b{KKb}}{b{KKb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{KK`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KK`KKb}KK`}`{{KK`c}KK`{{DBl{{HBl{DJb}}}}}}`{{}KK`}{{ChCh}f}0{Chf}0000{{{b{jKKd}}cGFd}f{{DBl{{HBl{HJf}}}}}}{{{b{jKKd}}KKb}f}{{{b{jKKd}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{c}}}e{}{}}0==={{{b{c}}}{{Cl{e}}}{}{}}00111{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KKf{{ANn{{Aj{KJd}}}}}}{{{b{KKh}}}KKh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{An{{b{c}}}{}}00{An{{b{jc}}}{}}00888{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KKh}}{b{KKh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KKj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}00000{{{b{c}}}e{}{}}00`{{{b{KKh}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00`{{KKhceg}KKf{{DBl{{HBl{DJb}}}}}{{DBl{{HBl{DJb}}}}}{{DBl{{HBl{DJb}}}}}}`{{ChCh}f}{Chf}00{{ChCh}Cd}{ChAMh}{{{b{jKKj}}cGFd}f{{DBl{{HBl{DJb}}}}}}0{{{b{jKKj}}KKh}f}1>{{{b{c}}}{}{}}<<<{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00```````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KKl{{ANn{{Aj{KJd}}}}}}{{{b{KKl}}}KKl}{{{b{KKn}}}KKn}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}{{KKlc}KKl{{DBl{{HBl{DJb}}}}}}`{{}KKl}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00<<<{Anf}00{{{b{KKl}}{b{KKl}}}Cd}{{{b{KKn}}{b{KKn}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{KKl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KKlc}KKl{{DBl{{HBl{DJb}}}}}}`{{KKlKKn}KKl}`{{}KKl}{{ChCh}f}0{Chf}0004`{{{b{jKL`}}cGFd}f{{DBl{{HBl{DJb}}}}}}0{{{b{jKL`}}KKn}f}1??;;;{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLb{{ANn{{Aj{KJd}}}}}}{{{b{KLb}}}KLb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KLb}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{KLb}}{b{KLb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KLb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{ChCh}f}{Chf}00{{{b{jKLd}}cGFd}f{{DBl{{HBl{DJb}}}}}};77{{{b{c}}}{{Cl{e}}}{}{}}0<<{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0;;``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLf{{ANn{{Aj{KJd}}}}}}{{{b{KLf}}}KLf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{KLfc}KLf{{DBl{{HBl{DJb}}}}}}`{{}KLf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{KLf}}{b{KLf}}}Cd}{{{b{c}}{b{h}}}Cd{}}6`{{{b{KLf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{KLfc}KLf{{DBl{{HBl{DJb}}}}}}`{{}KLf}{{ChCh}f}{Chf}00{{{b{jKLh}}cGFd}f{{DBl{{HBl{DJb}}}}}}0004`=99{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0==``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLj{{ANn{{Aj{KJd}}}}}}{{{b{KLj}}}KLj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KLj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{KLj}}{b{KLj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{cKLj{{DBl{{HBl{HJf}}}}}}{{ChCh}f}{Chf}00{{{b{jKLl}}cGFd}f{{DBl{{HBl{HJf}}}}}}<88{{{b{c}}}{{Cl{e}}}{}{}}0=={c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<````{{{b{c}}d}f{}}{{{b{j{KLn{c}}}}e}{{Cn{KHnKGl}}}KM`{{DBl{{HBl{KHj}}}}}}{{{b{j{KLn{c}}}}e}{{Cn{KGl}}}KM`KMb}{{{b{j{KLn{c}}}}KMd}{{Cn{KMfKGl}}}KM`}{{{b{j{KLn{c}}}}KMh}{{Cn{KHdKGl}}}KM`}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}``{{{b{j{KLn{c}}}}}{{b{jc}}}KM`}`{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{{KLn{c}}}}}CJbKM`}`{{{b{KMj}}}KMj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}0{{}{{KMl{c}}}KM`}{{}KMj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00;;;{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KMj}}{b{KMj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{KMj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{KMj}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{j{KLn{c}}}}}{{b{jKHd}}}KM`}`{{{b{{KLn{c}}}}}CJbKM`}`{{{KMl{c}}}{{Cn{{KLn{c}}}}}KM`}11111{{{b{j{KLn{c}}}}e}{{Cn{KMn}}}KM`KN`}{{ChCh}f}{Chf}0000{{ChCh}Cd}{ChAMh}``6`6`6`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}>>>{{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00`````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}`{cc{}}0?{{}An}:{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}<{{{b{c}}}Cd{}}`{{{b{jHHf}}Mf}f}{{{b{jHHf}}}f}{{{b{jHHf}}}GGh}{Chf}`{c{{Cn{{ANn{{KM`{}{{KNb{c}}{KGf{e}}}}Mf}}e}}}{}{}}`{{{b{j{KM`{}{{KNb{c}}{KGf{e}}}}}}HHf}{{Cn{fe}}}{}{}}{ce{}{}}{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}5```````{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00``{Alc{}}`{{}KNd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00`555{Anf}{{{b{jKNf}}}f}11{{{b{KNh}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}00{KNjKNh}{KNlKNh}{KNnKNh}333{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{Chf}000{{}{{Cn{{ANn{KNfMf}}}}}}{{{b{KNh}}}{{Cl{{b{FFh}}}}}}{{{b{jKNf}}HHf}{{Cn{f}}}}`888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00>>>``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{KO`}}}KO`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}KO`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}099{Anf}0{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KO`}}{b{KO`}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KO`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{KO`}}{b{jc}}}fAMd}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{jKOb}}}f}{{{b{jKOb}}}GGh}{{ChCh}f}{Chf}00{{ChCh}Cd}{ChAMh}``{{{b{jKOb}}Mf}f}{{}{{Cn{{ANn{KObMf}}}}}}{{{b{jKOb}}HHf}{{Cn{f}}}}`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}??{{{b{c}}}{{Cl{e}}}{}{}}022{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0```{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{{KMn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{KMn{c}}}}{b{jB`}}}{{Cn{fDB`}}}{}}{cc{}}0{{{b{c}}}e{}{}}{{}An}={{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{ce{}{}}{{{b{c}}}Cd{}}{Chf}2{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}8````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{KMb{}{{KJ`{c}}}}KOd}{{ANn{{Aj{KOf}}c}}}{}}{{{b{KOd}}}KOd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KOd}}{b{KOd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KOf}}}Cd}{{{b{KOd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KOh}}}KOd}{cc{}}{{{b{KOj}}}KOd}1{{{b{c}}}e{}{}}{{{b{KOd}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{jKOf}}}f}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{{{b{jKOf}}DJb{b{KId}}{b{KJf}}}f}{{{b{KOf}}}DJb}`{ce{}{}}```````{{{b{c}}d}f{}}{{KOlc}KOl{{DBl{{HBl{DJb}}}}}}`{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{KOlKOd}{{ANn{{Aj{KOf}}}}}}{{{b{KOn}}}KOn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KOl}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}0{{{b{jKOj}}}f}1{{{b{KOn}}{b{KOn}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KOj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KOn}}{b{jB`}}}{{Cn{fDB`}}}}{{KOlc}KOl{{DBl{{HBl{DJb}}}}}}`{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{KOj}}}KOd}`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{}KOl}<`{{ChCh}f}{Chf}000{{{b{jKOj}}cGFd}f{{DBl{{HBl{DJb}}}}}}00{{{b{jKOj}}DJb}f}{{{b{jKOj}}KOn}f}`{{KOlDJb}KOl}`{{{b{c}}}e{}{}}<<<{{{b{c}}}{{Cl{e}}}{}{}}00111{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00{{KOlKOn}KOl}````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{L@`KOd}{{ANn{{Aj{KOf}}}}}}`{An{{b{c}}}{}}0{An{{b{jc}}}{}}044{Anf}0{{{b{jKOh}}}f}{{{b{KOh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{KOh}}}KOd}`{{}An}0`{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{Chf}0{{{b{jKOh}}DJbGFd}f}`66{{{b{c}}}{{Cl{e}}}{}{}}0::{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0::``{{{b{jL@b}}DJb}{{Cn{KOdKIb}}}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{L@bKJf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}044{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{{b{KJf}}KOd}{{Cl{DJb}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{CJbL@b}{Chf}066{{{b{c}}}{{Cl{e}}}{}{}}0::{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0::````````````````````````````{{{b{c}}d}f{}}0000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{c}}}{{b{Dn}}}{}}{{{b{HCf}}}DJb}0{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000{{{b{HHh}}}HHh}{{{b{HCf}}}HCf}{{{b{HAd}}}HAd}{{{b{L@d}}}L@d}{{{b{L@f}}}L@f}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}000{{}HHh}{{}HCf}{{}L@d}{{}L@f}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}`{{{b{HHh}}{b{HHh}}}Cd}{{{b{HCf}}{b{HCf}}}Cd}{{{b{HAd}}{b{HAd}}}Cd}{{{b{L@d}}{b{L@d}}}Cd}{{{b{L@f}}{b{L@f}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{GLn}}}Cd}{{{b{GIj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{HHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HCf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HAd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{L@d}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{L@f}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{EO`GIj}{L@hGIj}{DJbHHh}33{DJbHCf}4{{{L@j{c}}}L@d{{DBl{HHh}}}}{{{DD`{c}}}L@d{{DBl{HHh}}}}6{JEbL@d}{{{JEd{c}}}L@d{{DBl{HHh}}}}8888888{{{b{c}}}e{}{}}00000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}010110{{{b{HAd}}{b{jc}}}fAMd}{{}An}00000{{HCfHCfDJb}HCf}{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000{H@j{{Cl{L@d}}}}{c{{Cl{L@d}}}{}}555555{{{KN`{}{{KGf{c}}{KJ`{e}}}}}{{Cn{{ANn{{Aj{GLn}}e}}c}}}{}{}}{{{b{c}}}Cd{}}00000{{{b{jGLn}}}f}{{{b{jGLn}}}HBd}{{{b{jGLn}}DJb{b{KId}}{b{KJf}}}GGh}{{ChCh}f}0000{Chf}000000000{{ChCh}Cd}{ChAMh}{{{b{GIj}}}{{Cl{{b{FFh}}}}}}```{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000666666```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{Dh}}}Dh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}Dh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}099{Anf}0{{{b{Dh}}{b{Dh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{Dhc}Dh{{DBl{{Cl{GFd}}}}}}`{{{b{L@l}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Dh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{Dhc}DhH@j}`{{}Dh}{{Dhc}Dh{{DBl{HBd}}}}`{{Dhc}Dh{{DBl{{HBl{DJb}}}}}}`{{{b{jL@l}}GFd}f}{{Dhc}Dh{{DBl{{HBl{HCf}}}}}}`{{{b{L@l}}}DJb}{{ChCh}f}{Chf}004{{{b{jL@l}}HHjGFd}f}{{DhCd}Dh}``{{{b{jL@l}}DJb}f}0{{{b{jL@l}}c}fH@j}{{{b{jL@l}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{jL@l}}cGFd}f{{DBl{{HBl{HCf}}}}}}{{{b{jL@l}}cGFd}f{{DBl{{HBl{HJf}}}}}}```{{Dhc}Dh{{DBl{HHh}}}}`{{Dhc}Dh{{DBl{HHj}}}}`{{{b{L@l}}}HAd}>{{{b{c}}}e{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}022{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{Dhc}Dh{{DBl{{HBl{HJf}}}}}}`55`````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{L@n}}}L@n}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{{b{j{LA`{}{{KGf{c}}}}}}}{{Cn{{Bn{GGh}}c}}}{}}`{{}L@n}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}00{{{b{{LAb{c}}}}}H`DAj}{{{b{L@n}}{b{L@n}}}Cd}{{{b{c}}{b{h}}}Cd{}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{Cl{GFd}}}}}}{{L@nc}L@n{{DBl{{Cl{GFd}}}}}}`{{{b{{LAd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{L@n}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00{{{GIh{c}}}{{Cn{{LAb{GIj}}GIj}}}{{EOb{{ANf{BEn}}}}DAjDAl}}{e{{LAb{c}}}DAj{{LA`{}{{KGf{c}}}}}}{c{{Cn{{LAb{GIj}}GIj}}}{{EOb{ENl}}}}{c{{Cn{{LAb{GIj}}GIj}}}GIn}444{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}00333{{{LAb{c}}}{{Cn{{ANn{{Aj{GLn}}}}}}}DAj}{{{b{c}}}Cd{}}00{{{LAb{c}}e}{{LAb{c}}}DAjH@j}{{L@nc}L@nH@j}`{{}L@n}{{{b{{LA`{}{{KGf{c}}}}}}}An{}}{{{b{{LAb{c}}}}}AnDAj}{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HBd}}}}{{L@nc}L@n{{DBl{HBd}}}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{DJb}}}}}}{{L@nc}L@n{{DBl{{HBl{DJb}}}}}}`{{{b{j{LAd{c}}}}GFd}f{}}{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{HCf}}}}}}{{L@nc}L@n{{DBl{{HBl{HCf}}}}}}`{{{b{j{LAd{c}}}}}{{Cl{c}}}{}}{{{b{{LAd{c}}}}}DJb{}}{{ChCh}f}{Chf}0006{{{b{j{LAd{c}}}}HHjGFd}f{}}{{{b{{LA`{}{{KGf{c}}}}}}}Mf{}}{{{b{j{LA`{}{{KGf{c}}}}}}An}{{Cn{Anc}}}{}}{{{b{j{LAd{c}}}}DJb}f{}}0{{{b{j{LAd{c}}}}e}f{}H@j}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{DJb}}}}}}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{HCf}}}}}}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{HJf}}}}}}``{{{LAb{c}}e}{{LAb{c}}}DAjH@j}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HHh}}}}{{L@nc}L@n{{DBl{HHh}}}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HHj}}}}{{L@nc}L@n{{DBl{HHj}}}}`{{{b{{LAd{c}}}}}HAd{}}{{{b{j{LAd{c}}}}GFd}f{}}{{{b{c}}}e{}{}}{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{HJf}}}}}}{{L@nc}L@n{{DBl{{HBl{HJf}}}}}}`666{{{LAb{c}}L@n}{{LAb{c}}}DAj}```````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{LAfc}LAf{{DBl{{Cl{LAh}}}}}}`{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{LAj}}}LAj}{{{b{LAf}}}LAf}{{{b{KHb}}}KHb}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00`{Alc{}}0{{}LAj}{{}LAf}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{LAfc}LAf{{DBl{LAj}}}}`===={Anf}{{{b{jKGn}}}f}111{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{LAfCd}LAf}`{{{b{LAj}}{b{LAj}}}Cd}{{{b{LAf}}{b{LAf}}}Cd}{{{b{KHb}}{b{KHb}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{LAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KGn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LAf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHb}}{b{jB`}}}{{Cn{fDB`}}}}{{{M`{Fl}}}LAj}{{{INb{Fl}}}LAj}{{{ANn{FlFl}}}LAj}{cc{}}000{{{b{KGn}}}KHb}1111{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{{b{KHb}}{b{jc}}}fAMd}4`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000```{{}LAf}{{LAfCd}LAf}`{{ChCh}f}00{Chf}00000{{ChCh}Cd}{ChAMh}{{{b{KHb}}}LAl}`{{{b{jKGn}}cGFd}f{{DBl{{HBl{{LAn{Fl}}}}}}}}`{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}>>>>{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{ce{}{}}000``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{Alc{}}{{}LB`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}{{{b{jLBb}}}f}1{{{b{LBb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0?{Chf}00{{{b{jLBb}}cGFd}f{{DBl{{HBl{{LBd{Fl}}}}}}}}{{{b{jLBb}}cGFd}f{{DBl{{HBl{{LAn{Fl}}}}}}}}`77{{{b{c}}}{{Cl{e}}}{}{}}0<<{{LB`c}LB`{{DBl{KH`}}}}`{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```{{{b{c}}d}f{}}{{{b{jKMf}}cLAf}{{Cn{KGnKGl}}}{{DBl{{HBl{{LAn{Fl}}}}}}}}{{{b{jKMf}}ceLB`}{{Cn{LBbKGl}}}{{DBl{{HBl{{LAn{Fl}}}}}}}{{DBl{{HBl{{LBd{Fl}}}}}}}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{LAl}}}LAl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}KMd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00999{Anf}{{{b{jKMf}}}f}11{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{KMdCJb}KMd}``{{{b{LAl}}{b{LAl}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LAl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{KMf}}}LAl}1111{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{LAl}}{b{jc}}}fAMd}4`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KMdCJb}KMd}``{{}KMd}{{{b{KMf}}}CJb}0{{ChCh}f}{Chf}000{{ChCh}Cd}{ChAMh}`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}==={{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00````````{{{b{c}}d}f{}}00{{{b{jKMh}}{Aj{KJd}}}f}{{{b{jKMh}}c}{}KJb}{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{c}}}{{b{Dn}}}{}}0{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000{{{b{LBf}}}LBf}{{{b{KHf}}}KHf}{{{b{KH`}}}KH`}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}0{{}KMh}{{}LBf}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000<<<<<<{Anf}00{{{b{jKHd}}}f}111{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0`6{{{b{LBf}}{b{LBf}}}Cd}{{{b{KHf}}{b{KHf}}}Cd}{{{b{KH`}}{b{KH`}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{LBh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{KHd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LBf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KH`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000{KHfKH`}{{{b{KHd}}}KH`}2222222{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{KHf}}{b{jc}}}fAMd}{{{b{KH`}}{b{jc}}}fAMd}5`{{}An}00000{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000333333{{{b{c}}}Cd{}}00000{{}KMh}{{}LBf}{cLBf{{DBl{KH`}}}}{{ChCh}f}00{Chf}0000000{{ChCh}Cd}0{ChAMh}0`{{KMhLBf}KMh}`{{{b{jKHd}}ceGFd}{{Cn{fLBh}}}{{DBl{KH`}}}{{DBl{{HBl{HJf}}}}}}{{{b{jKHd}}cGFd}f{{DBl{{HBl{HJf}}}}}}``{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}0{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000{{KMhc}KMh{{DBl{{HBl{HJf}}}}}}`777777{{KMh{Aj{KJd}}}KMh}{{KMhc}KMhKJb}{{LBfce}LBf{{DBl{KH`}}}{{DBl{{HBl{HJf}}}}}}{{LBfc}LBf{{DBl{KH`}}}}```````````````{{{b{c}}d}f{}}0000{{{b{c}}}{{b{h}}}{}}00000000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000``{{{b{{HBl{c}}}}}{{HBl{c}}}CLd}{{{b{{LBj{c}}}}}{{LBj{c}}}CLd}{{{b{{LBl{c}}}}}{{LBl{c}}}{CLdLBn}}{{{b{LAh}}}LAh}{{{b{GFd}}}GFd}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}000{{}{{HBl{c}}}D@j}{{}{{LBj{DJb}}}}{{}{{LBj{Fl}}}}{{}{{LBj{HCf}}}}{{}{{LBj{HJf}}}}{{}LAh}{{}GFd}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000``{{{b{{HBl{c}}}}{b{{HBl{c}}}}}CdDAn}{{{b{{LBj{c}}}}{b{{LBj{c}}}}}CdDAn}{{{b{LAh}}{b{LAh}}}Cd}{{{b{GFd}}{b{GFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{{HBl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LBj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{LAh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{GFd}}{b{jB`}}}{{Cn{fDB`}}}}{c{{HBl{{LAn{Fl}}}}}{{DBl{{LAn{Fl}}}}}}{DJb{{HBl{DJb}}}}{DJb{{HBl{HJf}}}}{H`{{HBl{H`}}}}{HJf{{HBl{HJf}}}}{HCf{{HBl{HCf}}}}{c{{HBl{{LBd{Fl}}}}}{{DBl{{LBd{Fl}}}}}}{cc{}}{c{{HBl{e}}}{}{}}{KHj{{HBl{KHj}}}}{DJb{{HBl{HCf}}}}{Fl{{HBl{Fl}}}}4444{{c{LBj{e}}}{{HBl{e}}}{{DBl{KOd}}}{}}55555{{{b{c}}}e{}{}}0000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}100101{{}An}0000`{{LBnLBnDJb}LBn}{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000{{{LBj{c}}DJb}cLBn}{{{HBl{c}}c}{{LBl{c}}}LBn}`{{ChCh}f}0000{Chf}00000000`{{{b{j{LBl{c}}}}{b{j{KIn{{KIj{c}}}}}}}f{DAjLBn}}{{{b{j{LBl{c}}}}{HBl{c}}GFd}fLBn}```{{{HBl{c}}}{{HBl{e}}}{}{{DLl{c}}}}{{{LBj{c}}}{{LBj{e}}}{}{{DLl{c}}}}{{{b{c}}}e{}{}}0000====={{{b{c}}}{{Cl{e}}}{}{}}000011111{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{{{b{j{LBl{c}}}}DJb{b{KId}}{b{KJf}}}CdLBn}{{{b{{LBl{c}}}}}cLBn}{ce{}{}}0000``````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000{{{b{LC`}}}LC`}{{{b{LCb}}}LCb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{An{{b{c}}}{}}00{{{b{LCd}}}b}11{An{{b{jc}}}{}}000{{{b{jLCd}}}{{b{j}}}}1:::::{Anf}0000{{{b{LCf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000000000{{{b{c}}}e{}{}}0000{{}An}0000{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000{{{b{LC`}}}{{Cn{fGA`}}}}{{}f}`{{{b{j{Cl{LC`}}}}{b{Ml}}}{{ANn{Cd{b{jLC`}}}}}}{{{b{j{Bn{LC`}}}}{b{j{Cl{LCb}}}}{b{FNf}}}f}{{ChCh}f}0{Chf}0000`{{LC`Mf}f}{{{b{LC`}}}f}>><<<<<{{{b{c}}}{{Cl{e}}}{}{}}0000?????{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{ce{}{}}0000{{}{{Cl{LCh}}}}{{{b{jAn}}{b{LC`}}}{{Cl{LCh}}}}``````````````````````````````````{{{b{c}}d}f{}}00000{{{b{jLCj}}}{{Cn{{b{LCl}}GA`}}}}{{{b{c}}}{{b{h}}}{}}00000000000000{{{b{jc}}}{{b{jh}}}{}}00000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000{{{b{c}}}{{b{Dn}}}{}}00{{{b{c}}}{{b{e}}}{}{}}00000000{{{b{jc}}}{{b{je}}}{}{}}00000000{{{b{LCn}}}LCn}{{{b{LD`}}}LD`}{{{b{LDb}}}LDb}{{{b{LDd}}}LDd}{{{b{LDf}}}LDf}{{{b{LDh}}}LDh}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00000{{{b{jLCj}}}f}`{Alc{}}0{{LDjLD`}{{Cn{fGA`}}}}`{{}LDb}{{}LCj}{An{{b{c}}}{}}00000{{{b{LDl}}}b}111{An{{b{jc}}}{}}00000{{{b{jLDl}}}{{b{j}}}}111{c{{Cn{LCn}}}Oh}{c{{Cn{LD`}}}Oh}{c{{Cn{LDb}}}Oh}{c{{Cn{LDd}}}Oh}{c{{Cn{LDf}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000000{Anf}00000000{{{b{c}}{b{Dn}}}Cd{}}00{{{b{c}}{b{jAMd}}}f{}}00`{{{b{LCn}}{b{LCn}}}Cd}{{{b{LDb}}{b{LDb}}}Cd}{{{b{LDd}}{b{LDd}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}00000000000000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}1001101001{{{b{LCn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LD`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000000000000000{{{b{c}}}e{}{}}00000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01````{{{b{LCn}}{b{jc}}}fAMd}{{{b{LDb}}{b{jc}}}fAMd}{{{b{LDd}}{b{jc}}}fAMd}`{{}An}00000000{ce{}{}}00000000{{{Aj{c}}}{{Aj{h}}}{}}00000000{{{C`{c}}}{{C`{h}}}{}}00000000{{{Cb{c}}}{{Cb{h}}}{}}00000000333333333{{{b{LCj}}}Cd}{{{b{c}}}Cd{}}00000000{{LDjA@`LDd{Cl{A@`}}}{{Cn{fGA`}}}}{{LDjA@`}{{Cn{fGA`}}}}```````{{}LCj}{{{b{LDn}}}LDj}````{{ChCh}f}00000{Chf}0000000000{{ChCh}Cd}00{ChAMh}00{{}{{Cl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Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{LOl}}{b{LOl}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{LOj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{LOh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LOh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DKj}{{{b{{LLd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{LOl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{M@b}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKh}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}00000{M@dM@b}11111111{{{b{c}}}e{}{}}000000`{{{b{LOl}}{b{jc}}}fAMd}{{}An}000000{{{b{j{M@`{}{{M@f{c}}}}}}{b{{ANf{BEn}}}}}c{{EOb{{ANf{BEn}}}}CLd}}`{ce{}{}}000000{{{Aj{c}}}{{Aj{h}}}{}}000000{{{C`{c}}}{{C`{h}}}{}}000000{{{Cb{c}}}{{Cb{h}}}{}}0000003333333{{{b{c}}}Cd{}}000000`````{{{LOh{c}}g}{{LOh{e}}}{}{}{{BBh{c}{{BBf{e}}}}}}{{{LLd{c}}g}{{LLd{e}}}{}{}{{BBh{c}{{BBf{e}}}}}}{{}Cd}00``{{ce}{{Cn{LOnLKh}}}LInM@`}`{{{b{LOl}}{b{LOl}}}{{Cl{ALn}}}}`{{ChCh}f}0000{Chf}000000{{ChCh}Cd}{ChAMh}`{{{b{M@b}}}{{Cl{{b{FFh}}}}}}`{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}{ce{}{}}000000{{{b{c}}}BEh{}}00000{{{b{c}}}A@`{}}00000{{{b{c}}}{{Cl{e}}}{}{}}0000005555555{{{b{{LOh{c}}}}{b{HI`}}}fHIb}{{{b{{LLd{c}}}}{b{HI`}}}fHIb}{c{{Cn{e}}}{}{}}0000000000000{{{b{c}}}D`{}}000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000`8888888``````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}M@h}{An{{b{c}}}{}}{An{{b{jc}}}{}}5{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}{{{b{j{M@`{}{{M@f{c}}}}}}{b{{ANf{BEn}}}}}c{{EOb{{ANf{BEn}}}}CLd}}{{{b{jM@h}}{b{{ANf{BEn}}}}}}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}{Chf}04{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}8```````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{M@j{c}}}}}{{M@j{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00777{Anf}00{{{b{{M@j{c}}}}{b{{M@j{c}}}}}Cd{{EOb{{ANf{BEn}}}}}}{{{b{c}}{b{h}}}Cd{}}{{{b{{M@j{c}}}}{b{jB`}}}{{Cn{fDB`}}}{{EOb{{ANf{BEn}}}}}}{{{b{M@d}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}0{EO`M@d}1111{{{b{c}}}e{}{}}00{{}An}00`{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{{M@l{ce}}}}}LOlLInM@`}`{{ce}{{M@l{ce}}}LInM@`}`{{ChCh}f}{Chf}00{{{b{{ANf{BEn}}}}}{{Cl{DJb}}}}{{{b{{ANf{BEn}}}}}{{Cl{DBd}}}}1100{{{b{j{M@l{ce}}}}}{{Cn{{Cl{M@j}}M@d}}}LInM@`}{{{b{j{M@l{ce}}}}}{{Cn{fM@d}}}LInM@`}{{{b{M@d}}}{{Cl{{b{FFh}}}}}}``?==={{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00`````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000000000000000000000000{{{b{c}}}{{b{h}}}{}}0000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000000000000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000000000000000000000000{{{b{c}}}{{b{Dn}}}{}}0{{{b{{M@n{c}}}}}{{b{c}}}{}}````{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}000000000000000000000000000000`{{{b{{M@n{c}}}}}{{M@n{c}}}CLd}{{{b{{LOn{c}}}}}{{LOn{c}}}CLd}{{{b{{MA`{c}}}}}{{MA`{c}}}CLd}{{{b{{MAb{c}}}}}{{MAb{c}}}CLd}{{{b{{MAd{c}}}}}{{MAd{c}}}CLd}{{{b{{MAf{c}}}}}{{MAf{c}}}CLd}{{{b{{MAh{c}}}}}{{MAh{c}}}CLd}{{{b{{MAj{c}}}}}{{MAj{c}}}CLd}{{{b{{MAl{c}}}}}{{MAl{c}}}CLd}{{{b{{MAn{c}}}}}{{MAn{c}}}CLd}{{{b{{MB`{c}}}}}{{MB`{c}}}CLd}{{{b{{MBb{c}}}}}{{MBb{c}}}CLd}{{{b{{MBd{c}}}}}{{MBd{c}}}CLd}{{{b{{MBf{c}}}}}{{MBf{c}}}CLd}{{{b{MBh}}}MBh}{{{b{MBj}}}MBj}{{{b{{MBl{c}}}}}{{MBl{c}}}CLd}{{{b{{MBn{c}}}}}{{MBn{c}}}CLd}{{{b{{MC`{c}}}}}{{MC`{c}}}CLd}{{{b{{MCb{c}}}}}{{MCb{c}}}CLd}{{{b{{MCd{c}}}}}{{MCd{c}}}CLd}{{{b{{MCf{c}}}}}{{MCf{c}}}CLd}{{{b{{MCh{c}}}}}{{MCh{c}}}CLd}{{{b{{MCj{c}}}}}{{MCj{c}}}CLd}{{{b{{MCl{c}}}}}{{MCl{c}}}CLd}{{{b{{MCn{c}}}}}{{MCn{c}}}CLd}{{{b{{MD`{c}}}}}{{MD`{c}}}CLd}{{{b{{MDb{c}}}}}{{MDb{c}}}CLd}{{{b{{MDd{c}}}}}{{MDd{c}}}CLd}{{{b{{MDf{c}}}}}{{MDf{c}}}CLd}{{{b{{MDh{c}}}}}{{MDh{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}000000000000000000000000000000{{{b{c}}}f{}}00000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000000000000000000000000````{An{{b{c}}}{}}{{{b{{M@n{c}}}}}b{}}111111111111111111111111111111{An{{b{jc}}}{}}000000000000000000000000000000{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000{Anf}000000000000000000000000000000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0``{{{b{MBh}}{b{MBh}}}Cd}{{{b{MBj}}{b{MBj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000``{{{b{{M@n{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LOn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MA`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MB`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{MBh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MBj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{MBl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MC`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MD`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}0000000000000000000000000000000000000000000000000000000000000{{{b{c}}}e{}{}}000000000000000000000000000000`{{{b{MBh}}{b{jc}}}fAMd}{{{b{MBj}}{b{jc}}}fAMd}```{{}An}000000000000000000000000000000`{ce{}{}}000000000000000000000000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000000000000000000000000{{{C`{c}}}{{C`{h}}}{}}000000000000000000000000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000000000000000000000000003333333333333333333333333333333{{{b{c}}}Cd{}}000000000000000000000000000000```{{{M@n{c}}g}{{M@n{e}}}{}{}{{BEd{c}{{BBf{e}}}}}}``````{{LOlc}{{M@n{c}}}{}}`{{ce}{{Cn{LOnLKh}}}LInM@`}`{{ChCh}f}000000000000000000000000000000{Chf}000000000000000000000000000000{{ChCh}Cd}0{ChAMh}0``````???????????????????????????????{{{b{c}}}{}{}}0<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<{{{b{c}}}{{Cl{e}}}{}{}}000000000000000000000000000000{{{b{c}}}e{}{}}000000000000000000000000000000{c{{Cn{e}}}{}{}}0000000000000000000000000000000000000000000000000000000000000{{{M@n{c}}i}{{Cn{{M@n{e}}g}}}{}{}{}{{BEd{c}{{BBf{{Cn{eg}}}}}}}}{{{b{c}}}D`{}}000000000000000000000000000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000000000000000000000000``{ce{}{}}000000000000000000000000000000``````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{MDj{c}}}}}{{MDj{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{{MDj{c}}}}{b{{MDj{c}}}}}Cd{{EOb{{ANf{BEn}}}}}}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{{MDj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}{{{LE`{c}}}{{MDj{c}}}{}}1{{{b{c}}}e{}{}}{{{b{{MDj{c}}}}{b{je}}}f{{EOb{{ANf{BEn}}}}}AMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{}Cd}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<9{{{b{c}}}{{Cl{e}}}{}{}}={{{b{{MDj{c}}}}{b{HI`}}}fHIb}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{cc{}}{{Alc}{{Cn{LJ`FCl}}}{{CId{}{{BFb{GJf}}}}}}1{{{b{c}}}e{}{}}{{AlGJf}{{Cn{LLbFCl}}}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}3{{{LEn{}{{FAh{c}}}}Al}c{{CId{}{{BFb{GJf}}}}}}4{{LNdAl}GJf}{{{b{c}}}Cd{}}`{{{b{j{MDl{c}}}}}ClCId}{Chf}8{{{b{c}}}{{Cl{e}}}{}{}}<{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=``````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{LKl}}}LKl}{{{b{LKn}}}LKn}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0`{{{b{LKl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKn}}{b{jB`}}}{{Cn{fDB`}}}}0`{cc{}}{GJfLKl}{LKlLKn}222{{{b{c}}}e{}{}}0{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{}Cd}{{ChCh}f}0{Chf}09977{{{b{c}}}BEh{}}0;{{{b{c}}}A@`{}}0{{{b{c}}}{{Cl{e}}}{}{}}0<<{{{b{LKl}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```````{c{{Cn{{MDn{c}}EO`}}}LIn}{{{b{jc}}}{{Cn{fEO`}}}ME`}`````````````````{{{b{c}}d}f{}}0`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{AlGJf}{{Cn{LEjFCl}}}}{{{b{MEb}}}MEb}{{{b{MEd}}}MEd}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{AlGJfGJf}{{Cn{MEdFCl}}}}{{{b{MEb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{MEbMEd}{GJfMEd}222{{{b{c}}}e{}{}}0`6{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0{{AlGJf}{{Cn{MEdFCl}}}}{{}Cd}0{{AlGJfGJfGJf}{{Cn{{Cl{MEb}}LEh}}}}{{ChCh}f}0{Chf}0::88{{{b{c}}}{{Cl{e}}}{}{}}0;;5{{{b{MEb}}{b{HI`}}}f}{{{b{MEd}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>``````````````````````````````````````````````````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{MEf}}}MEf}{{{b{MEh}}}MEh}{{{b{MEj}}}MEj}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00{MEjMEh}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}00{MEhMEj}{{{b{MEf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEj}}{b{jB`}}}{{Cn{fDB`}}}}{MElMEf}{MEnMEf}{cc{}}00000{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{}Cd}00{{ChCh}f}00{Chf}00999777{{{b{c}}}{{Cl{e}}}{}{}}00:::{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;```````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{GJfGJf}{{Cl{GJf}}}}0{GJf{{Cl{GJf}}}}11111{{GJfGJf}{{Cl{Cd}}}}0221222``````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{LL`}}}LL`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{AlLJb}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{{LKd{}{{MF`{c}}}}}}{b{LKf}}}c{}}{{{b{LL`}}{b{LKf}}}}{{{b{LL`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}{{ChCh}f}{Chf}``{{{LNn{}{{MFb{c}}}}{b{LKf}}{b{LEl}}}c{}}86{{{b{c}}}{{Cl{e}}}{}{}}9{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}:```{Alf}00000````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{LLl}}}LLl}{{{b{LNh}}}LNh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{Anf}0`{cc{}}000{{{b{c}}}e{}{}}0`{{}An}0{{LNh{b{LEl}}{b{{ANf{BEn}}}}}LEd}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0{{}Cd}0{{{b{LEl}}}LNh}{{ChCh}f}0{Chf}0`::77{{{b{c}}}{{Cl{e}}}{}{}}0;;{{{b{LNh}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```````````{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{LNl}}}LNl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{An{{b{c}}}{}}00{An{{b{jc}}}{}}00666{Anf}00{{{b{LNl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LLn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{LN`}}GJf}GJf}`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00222{{{b{c}}}Cd{}}00{{{b{LN`}}}DBd}``{{}Cd}00{{{b{LEl}}}LN`}{{{b{LN`}}GJf}LNl}{{ChCh}f}{Chf}00`{{{b{jLN`}}An}f}0{{{b{jLN`}}GJfGJf}{{Cn{GJfLHh}}}}>;;;{{{b{c}}}{{Cl{e}}}{}{}}00???{{{b{LNl}}{b{HI`}}}f}{{{b{LN`}}{b{HI`}}}f}{{{b{LLn}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``````````````````````````````````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000`{{{b{MFd}}}MFd}{{{b{MFf}}}MFf}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}``{An{{b{c}}}{}}000{An{{b{jc}}}{}}0008888{Anf}000```{{{b{MFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFf}}{b{jB`}}}{{Cn{fDB`}}}}0``{cc{}}0000000{{{b{c}}}e{}{}}000`{{MFd{b{LEl}}}GJf}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{{}Cd}{{ChCh}f}0{Chf}000{{MFd{b{LEl}}GJf}f}````;;8888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000>>>>{{{b{MFd}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000`????```````````{{{b{c}}d}f{}}0000000{{{b{c}}}{{b{h}}}{}}00000000000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000{{{b{c}}}{{b{e}}}{}{}}0000000{{{b{jc}}}{{b{je}}}{}{}}0000000{{{b{MEn}}}MEn}{{{b{MEl}}}MEl}{{{b{MFh}}}MFh}{{{b{MFj}}}MFj}{{{b{MFl}}}MFl}{{{b{MFn}}}MFn}{{{b{MG`}}}MG`}{{{b{MGb}}}MGb}{{{b{c}}{b{je}}}f{}{}}0000000{{{b{c}}}f{}}000000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000{BEnMGb}{An{{b{c}}}{}}0000000{An{{b{jc}}}{}}0000000????????{Anf}0000000{{{b{c}}{b{Dn}}}Cd{}}0000000{{{b{MEn}}{b{MEn}}}Cd}{{{b{MEl}}{b{MEl}}}Cd}{{{b{MFh}}{b{MFh}}}Cd}{{{b{MFj}}{b{MFj}}}Cd}{{{b{MFl}}{b{MFl}}}Cd}{{{b{MFn}}{b{MFn}}}Cd}{{{b{MG`}}{b{MG`}}}Cd}{{{b{MGb}}{b{MGb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000000{{{b{c}}{b{e}}}Cd{}{}}000000000000000000000000000000000000000{{{b{MEn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MG`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MGb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000000000000000{{{b{c}}}e{}{}}0000000{{}An}0000000{ce{}{}}0000000{{{Aj{c}}}{{Aj{h}}}{}}0000000{{{C`{c}}}{{C`{h}}}{}}0000000{{{Cb{c}}}{{Cb{h}}}{}}000000033333333{{{b{c}}}Cd{}}0000000{MFnCd}0{MGbCd}{{}Cd}0000000{{{Cl{BEn}}}MFn}{{}MFn}{{ChCh}f}0000000{Chf}0000000{{ChCh}Cd}0000000{BEnMFn}{MGb{{Cl{BEn}}}}{{{b{c}}}e{}{}}0000000{{{b{c}}}{}{}}0000000{ce{}{}}0000000{{{b{c}}}{{Cl{e}}}{}{}}000000033333333{MFn{{Cl{BEn}}}}{BEn{{Cl{MGb}}}}{c{{Cn{e}}}{}{}}000000000000000{{{Cl{BEn}}}{{Cl{MFn}}}}{BEn{{Cl{MFn}}}}{{{b{c}}}D`{}}0000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000{{}MGb}99999999`````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{LMf}}}LMf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{Alc{}}{{}LMf}{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{LMf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}`{{}Cd}{{ChCh}f}{Chf}0:6{{{b{c}}}{{Cl{e}}}{}{}};{{{b{LMf}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}};```````````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}ELb}{An{{b{c}}}{}}{{{b{ELb}}}b}{An{{b{jc}}}{}}{{{b{jELb}}}{{b{j}}}}7{Anf}{{{b{ELb}}{b{jB`}}}{{Cn{fDB`}}}}{MfELb}{CJbELb}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{Chf}05{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}9```````````{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}000100001000010000210000100001000010000210000100001000010000210000100001000010000210000100001000010000{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}432222{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}54{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}61060632761061060627606060648576666327610610606327610610606726060606487666627606060627606060627606060687666676666766667666654876666327610610606327610610606276060606548766663276106106063276106106062760606064876666276060606276060606276060606876666766667666676666487666627606060627606060627606060648766662760606062760606062760606064876666276060606276060606276060606{{}{{Cl{A@`}}}}{{}{{`{{CId{}{{BFb{A@`}}}}}}}}```{{MfMf}Mj}{{MfMfMf}DNf}{{MfMfMfMf}DMd}````````````{{AMhAMh}EOf}{{AMhAMhAMh}EOh}{{AMhAMhAMhAMh}EOj}`````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{KEj}}}{{b{KEj}}}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{c{{Cn{A@`KFj}}}{{EOb{{ANf{BEn}}}}}}{{{b{KEj}}}MGd}{{{b{jKEj}}}f}{{{b{MGd}}}MGd}{{{b{KEj}}}KEj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{{{b{KEj}}{b{KEj}}}ALn}{{{b{c}}{b{e}}}ALn{}{}}{Alc{}}{{}KEj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{KEj}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KFj}}{b{KFj}}}Cd}{{{b{MGd}}{b{MGd}}}Cd}{{{b{KEj}}{b{{b{Ml}}}}}Cd}{{{b{KEj}}{b{KEj}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{KFj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KEj}}{b{jB`}}}{{Cn{fDB`}}}}0{MGfKFj}{cc{}}00{{{b{{ANf{BEn}}}}}{{Cn{KEjKFj}}}}{{MGh{Cl{MGj}}{Cl{MGl}}{b{{ANf{MGn}}}}}KEj}{{MGh{Cl{MGj}}{Cl{MGl}}{Cl{{Aj{{ANf{MGn}}}}}}}KEj}333{{{b{Ml}}}{{Cn{KEj}}}}{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{KEj}}MGn}Cd}{{{b{KEj}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{KEj{{ANn{MGh{Cl{MGj}}{Cl{MGl}}{Bn{MGn}}}}}}444{{{b{c}}}Cd{}}00`{{{b{KEj}}{b{c}}CdCd}Cd{{EOb{KEj}}}}{{{b{KEj}}{b{KEj}}}{{Cl{ALn}}}}{{ChCh}f}0{Chf}000{{ChCh}Cd}{ChAMh}``{{{b{KEj}}c}CnAKj}{{{b{jKEj}}{b{{ANf{MGn}}}}}f}`{{{b{c}}}e{}{}}0{{{b{c}}}{}{}}???{{{b{c}}}BEh{}}0{{{b{c}}}A@`{}}0{{{b{c}}}{{Cl{e}}}{}{}}00444{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{b{KEj}}}{{`{DCb}}}}`{ce{}{}}00````{{{b{c}}d}f{}}000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}000{{{b{MGh}}}{{b{Ml}}}}{{{b{MGl}}}{{b{Ml}}}}{{{b{MGj}}}{{b{Ml}}}}{{{b{MGn}}}{{b{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{jMGh}}}f}{{{b{MGh}}}MGh}{{{b{MGl}}}MGl}{{{b{MGj}}}MGj}{{{b{MGn}}}MGn}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}0000000{{{b{c}}}{{Aj{Ah}}}{}}000{{{b{MGh}}{b{MGh}}}ALn}{{{b{MGl}}{b{MGl}}}ALn}{{{b{MGj}}{b{MGj}}}ALn}{{{b{MGn}}{b{MGn}}}ALn}{{{b{c}}{b{e}}}ALn{}{}}000{Alc{}}{{}MGh}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}000{{{b{c}}{b{jAMd}}}f{}}000{{{b{MGh}}{b{MGh}}}Cd}{{{b{MGh}}{b{{b{Ml}}}}}Cd}{{{b{MGl}}{b{{b{Ml}}}}}Cd}{{{b{MGl}}{b{MGl}}}Cd}{{{b{MGj}}{b{MGj}}}Cd}{{{b{MGj}}{b{{b{Ml}}}}}Cd}{{{b{MGn}}{b{{b{Ml}}}}}Cd}{{{b{MGn}}{b{Ml}}}Cd}{{{b{MGn}}{b{MGn}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000000000000000000{{{b{MGh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGn}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}000{{{b{{ANf{BEn}}}}}{{Cn{MGhMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGlMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGjMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGnMGf}}}}{AMhMGh}{MfMGl}{MfMGj}{AMhMGn}8888{{{b{Ml}}}{{Cn{MGh}}}}{{{b{Ml}}}{{Cn{MGl}}}}{{{b{Ml}}}{{Cn{MGj}}}}{{{b{Ml}}}{{Cn{MGn}}}}{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{MGh}}{b{jc}}}fAMd}{{{b{MGl}}{b{jc}}}fAMd}{{{b{MGj}}{b{jc}}}fAMd}{{{b{MGn}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{MGhCd}{{{b{c}}}Cd{}}000{{MGhcCdCd}Cd{{IDj{MGh}}}}{{{b{MGh}}{b{MGh}}}{{Cl{ALn}}}}{{{b{MGl}}{b{MGl}}}{{Cl{ALn}}}}{{{b{MGj}}{b{MGj}}}{{Cl{ALn}}}}{{{b{MGn}}{b{MGn}}}{{Cl{ALn}}}}{{ChCh}f}000{Chf}0000{{ChCh}Cd}000{ChAMh}000{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}000{ce{}{}}000{{{b{c}}}BEh{}}000{{{b{c}}}A@`{}}000{{{b{c}}}{{Cl{e}}}{}{}}0005555{{{Cl{c}}}{{Cn{MGh}}}{{EOb{{ANf{BEn}}}}}}{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0007777``````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{MH`}}}MH`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}MH`}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{MH`}}{b{jB`}}}Bb}{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{jDb}}}f}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}6{{{Ed{Eh}}{EK`{A`}}{Ef{MH`}}{Ej{EJn}}}f}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}{{{b{jFb}}}f}`>9{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=``````````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{jMHb}}}f}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{Chf}{{{b{jMHb}}{Cl{AO`}}Cd}f}{{{b{jMHb}}F`}f};7{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}};``````````{{{b{c}}d}f{}}0000{{{b{EKb}}}{{`{{CId{}{{BFb{{b{MHd}}}}}}}}}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000{{{b{MHf}}}MHf}{{{b{EKb}}}EKb}{{{b{MHd}}}MHd}{{{b{MHh}}}MHh}{{{b{MHj}}}MHj}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}0000{{}MHf}{{}EKb}{{}MHd}{{}MHh}{{}MHj}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000`{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000`{{{b{MHf}}{b{jB`}}}Bb}{{{b{EKb}}{b{jB`}}}Bb}{{{b{MHd}}{b{jB`}}}Bb}{{{b{MHh}}{b{jB`}}}Bb}{{{b{MHj}}{b{jB`}}}Bb}0{cc{}}000000000{{{b{c}}}e{}{}}0000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01100110`{{{b{jDb}}}f}``{{}An}0000{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000````6`{{{b{EKb}}AKf}{{b{MHd}}}}``````````{{ChCh}f}0000{Chf}000000000`{{}{{b{Cj}}}}0000``=====88888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}0000{{{b{c}}}e{}{}}0000{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{{{b{MHf}}}FNj}{ce{}{}}0000``````````{{{b{c}}d}f{}}000000000`{{{b{c}}}{{b{h}}}{}}000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000`````{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000`{{{b{MHl}}}MHl}{{{b{MHn}}}MHn}{{{b{MI`}}}MI`}{{{b{MIb}}}MIb}{{{b{MId}}}MId}{{{b{MIf}}}MIf}{{{b{MIh}}}MIh}{{{b{MIj}}}MIj}{{{b{MIl}}}MIl}{{{b{MIn}}}MIn}{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000``{Alc{}}000000000{{}MHl}{{}MHn}{{}MI`}{{}MIb}{{}MId}{{}MIf}{{}MIh}{{}MIj}{{}MIl}{{}MIn}`{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000``{{{b{MHl}}{b{jB`}}}Bb}{{{b{MHn}}{b{jB`}}}Bb}{{{b{MI`}}{b{jB`}}}Bb}{{{b{MIb}}{b{jB`}}}Bb}{{{b{MId}}{b{jB`}}}Bb}{{{b{MIf}}{b{jB`}}}Bb}{{{b{MIh}}{b{jB`}}}Bb}{{{b{MIj}}{b{jB`}}}Bb}{{{b{MIl}}{b{jB`}}}Bb}{{{b{MIn}}{b{jB`}}}Bb}```{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}010101011001010110`````{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000```````````````{{ChCh}f}000000000{Chf}0000000000000000000`{{}{{b{Cj}}}}000000000``````;;;;;;;;;;7777777777{{{b{c}}}{{Cl{e}}}{}{}}000000000<<<<<<<<<<{c{{Cn{e}}}{}{}}0000000000000000000{{{b{c}}}D`{}}000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000;;;;;;;;;;```````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{MJ`}}}MJ`}{{{b{MJb}}}MJb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0`{{}MJ`}{{}MJb}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{MJ`}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{eg}A@`{}{{BFd{}{{BFb{{Bl{c}}}}}}}{{BBh{{Bl{c}}}{{BBf{{b{Ml}}}}}}}}{{{GCd{{b{jGGd}}}}{E`{A`}}{EK`{A`}}{Cl{{Ed{FOn}}}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{Bd}}}f}````{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}`{{{E`{A`}}{Ef{FNb}}{Ed{Gj}}{Gn{Hd}}{Gn{Hh}}{Gn{Jh}}{Ef{AMj}}}f}``{{{b{c}}}e{}{}}0;;{{{b{c}}}{{Cl{e}}}{}{}}011{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??```````````````````````````````````{{}f}``````{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{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n{Hj}}{Gn{Hl}}Od}f}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{{ChCh}f}000{Chf}00000{{}{{b{Cj}}}}00`{{{b{jFb}}}f}```>>>>8888{{{b{c}}}{{Cl{e}}}{}{}}000????{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{Ej{AAl}}{Ej{Hb}}{Ej{Gj}}{Gl{ABh}}{Gn{ABj}}{Gn{Nj}}{Ej{Bh}}{Gn{Hj}}{Gn{Hh}}Jb{Gl{K`}}}f}====```````````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00``{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{ABn}}}ABn}{{{b{AC`}}}AC`}{{{b{ACb}}}ACb}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{{{Ej{Hb}}{Ej{Gj}}{Gl{ACd}}{Gl{Ib}}{Ej{I`}}{Gn{ACb}}{Gn{K`}}{Gl{AC`}}}f}{Alc{}}00``{{}ABn}{{}AC`}{{}ACb}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00>>>{Anf}00`{{{Ed{Gj}}{Gl{ACb}}{Gl{AC`}}{Gn{ACf}}{Gl{Ib}}{Gl{Hf}}{Gl{K`}}{Ej{Jf}}{Gl{Nj}}{Ej{Bh}}{Gn{Hh}}{Ed{Eb}}{Ed{ACh}}{Gn{Hj}}{Gn{Hl}}{Gn{Kf}}{Gn{In}}{Gn{ACj}}}f}``````{{{b{ABn}}{b{jB`}}}Bb}{{{b{AC`}}{b{jB`}}}Bb}{{{b{ACb}}{b{jB`}}}Bb}`{{{b{ABn}}}{{ACl{Mf}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1010{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00``{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}{{FjFj}{{Ol{ff}}}}`{{FjFj{Cl{Fj}}}{{Ol{ff}}}}`1>>>:::{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00{{{b{ACn}}}{{Cl{{Bl{ABn}}}}}}111{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00???```{{{b{c}}d}f{}}00`{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00``{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00``{{{b{AD`}}}AD`}{{{b{ADb}}}ADb}{{{b{ADd}}}ADd}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00``{{}AD`}{{}ADb}{{}ADd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00```````{{{b{AD`}}{b{jB`}}}Bb}{{{b{ADb}}{b{jB`}}}Bb}{{{b{ADd}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}0101````{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{ADb}}{Gn{Hj}}{Gn{Hl}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00`{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}`>>>888{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{J`{Ej{Gj}}{Gl{A@n}}{Gl{Nj}}{Ej{Bh}}{Ed{Eb}}{Gn{ADb}}{Gn{Hl}}}f}{{{Ej{Hb}}J`{Ej{Gj}}{Gn{Hh}}{Gl{Nj}}{Gl{Nh}}{Ed{Eb}}{Gn{ADd}}A@l{Ej{Bh}}{Gn{Jd}}{Gn{ADf}}{Gn{Nf}}{Ef{ACh}}}f}>>>````{{{b{c}}d}f{}}000``{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000``{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{ADh}}}ADh}{{{b{ACf}}}ACf}{{{b{ACd}}}ACd}{{{b{ACj}}}ACj}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}000{Alc{}}000{{}ADh}{{}ACf}{{}ACd}{{}ACj}{{{Ej{Gj}}{Gl{ACj}}{Gl{Nh}}{Gn{ACd}}{Gn{ADj}}J`{Gn{Nf}}}f}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000````{{{b{ADh}}{b{jB`}}}Bb}{{{b{ACf}}{b{jB`}}}Bb}{{{b{ACd}}{b{jB`}}}Bb}{{{b{ACj}}{b{jB`}}}Bb}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}101010{{{b{jDb}}}f}`{{{E`{A`}}{Gn{Nf}}{Gn{Nj}}{Ef{Gj}}{Ej{Bh}}{Gn{ACf}}{Gn{Hj}}{Gn{Nh}}{Gn{A@f}}{Gn{A@j}}{Gn{A@h}}{Gn{Hh}}{Gn{K`}}Od}f}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{MfACf}`{{ChCh}f}000{Chf}0000000{{}{{b{Cj}}}}000{{{b{jFb}}}f}`????9999{{{b{c}}}{{Cl{e}}}{}{}}000{{{b{c}}}e{}{}}000{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{Ej{Gj}}{Gl{Ib}}{Gl{ADj}}{Gl{ADl}}{Gn{ACf}}{Ej{I`}}{Gn{ACd}}J`}f}????`````{{{b{c}}d}f{}}0000```{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000``{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000``{{{b{ADn}}}ADn}{{{b{AE`}}}AE`}{{{b{AEb}}}AEb}{{{b{AEd}}}AEd}{{{b{AEf}}}AEf}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}000``{{}ADn}{{}AE`}{{}AEb}{{}AEd}{An{{b{c}}}{}}000{{{b{AEd}}}{{b{c}}}{}}1{An{{b{jc}}}{}}00{{{b{jAEd}}}{{b{jc}}}{}}11{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000````````{{{b{ADn}}{b{jB`}}}Bb}{{{b{AE`}}{b{jB`}}}Bb}{{{b{AEb}}{b{jB`}}}Bb}{{{b{AEf}}{b{jB`}}}Bb}{cc{}}000000000{{{b{c}}}e{}{}}0000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}010101````{{{b{jDb}}}f}`{{{Ej{Bh}}{Ef{Gj}}{Gl{Hh}}{Gn{Nf}}{Gn{Nj}}{Gn{Nh}}OdJ`}f}{{}An}0000{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000```````{{ChCh}f}0000{Chf}00000000{{}{{b{Cj}}}}000{{{b{jFb}}}f}{{{Cl{Fj}}HhAEhCd{Cl{Cd}}}{{Ol{ff}}}}`?????99999{{{b{c}}}{{Cl{e}}}{}{}}0000{{{b{c}}}e{}{}}0000{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{{{Ej{Gj}}J`{Gn{A@n}}{Ed{Eb}}{Gl{AEd}}{Gn{AE`}}{Ej{Bh}}{Gn{Hl}}}f}{{{Ej{Gj}}{Gl{AEd}}{Ej{Bh}}Jb{Gl{Ib}}{Ed{Eb}}{Ef{ACh}}{Gn{AEb}}{Gn{Hj}}{Gn{K`}}{Gn{Nf}}A@l{Gn{Hh}}J`{Ej{Hb}}{Gl{Nh}}{Gn{Hf}}}f}{ce{}{}}0000`````{{{b{c}}d}f{}}00``{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00``{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`````{{{b{AEj}}}AEj}{{{b{AEl}}}AEl}{{{b{AEn}}}AEn}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00``{Alc{}}00{{}AEj}{{}AEl}{{}AEn}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00`````{{{b{AEj}}{b{jB`}}}Bb}{{{b{AEl}}{b{jB`}}}Bb}{{{b{AEn}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1001{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AEl}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00`{{FjMf}{{Ol{ff}}}}`{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}0{{{b{jFb}}}f}````???999{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AEl}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}???```{{{b{c}}d}f{}}00``````{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00``{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{AF`}}}AF`}{{{b{AFb}}}AFb}{{{b{AFd}}}AFd}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00``{{}AF`}{{}AFb}{{}AFd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00```````{{{b{AF`}}{b{jB`}}}Bb}{{{b{AFb}}{b{jB`}}}Bb}{{{b{AFd}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1001{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFb}}{Gn{Hj}}{Gn{Hl}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}`>>>888{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Gn{AFb}}{Gn{A@n}}A@lJ`}f}{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Ed{Eb}}{Ef{ACh}}{Gn{AFd}}{Gn{Hl}}{Gn{Nf}}{Gl{Ib}}J`Jb{Gl{Hh}}{Ej{Hb}}{Gl{Nh}}{Gn{Hf}}}f}>>>``{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0````{{{b{AFf}}}AFf}{{{b{AFh}}}AFh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0``{Alc{}}0{{}AFf}{{}AFh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0```{{{b{AFf}}{b{jB`}}}Bb}{{{b{AFh}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFh}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{FjMf}{{Ol{ff}}}}{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}```````??99{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AFh}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}??``{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0````{{{b{AFj}}}AFj}{{{b{AFl}}}AFl}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0``{Alc{}}0{{}AFj}{{}AFl}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0```{{{b{AFj}}{b{jB`}}}Bb}{{{b{AFl}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AFl}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{FjMf}{{Ol{ff}}}}{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}```````??99{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}J`{Gl{Nj}}{Ej{Bh}}{Gn{AFl}}{Gn{Hh}}{Gn{Hj}}{Ed{Eb}}A@l{Gn{A@n}}{Gn{AA`}}{Ej{Hb}}{Gn{K`}}}f}??```{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{AFn}}}AFn}{{{b{AG`}}}AG`}{{{b{AGb}}}AGb}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00{{}AFn}{{}AG`}{{}AGb}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00==={Anf}00{{{b{AFn}}{b{jB`}}}Bb}{{{b{AG`}}{b{jB`}}}Bb}{{{b{AGb}}{b{jB`}}}Bb}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1010{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AG`}}Od}f}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}00{Chf}00000{{}{{b{Cj}}}}00{{{b{jFb}}}f}>>>888{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{Ef{Gj}}{Ef{AGb}}{Gl{AG`}}{Gn{Ib}}{Gn{Hh}}{Ej{I`}}Od}f}===``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0````{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{AGd}}}AGd}{{{b{AGf}}}AGf}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}AGd}{{}AGf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{AGd}}{b{jB`}}}Bb}{{{b{AGf}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AGf}}{Gn{Hj}}{Gn{K`}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}>>88{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}{Gn{AGf}}Jb{Gn{K`}}}f}==``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{AGh}}}AGh}{{{b{AGj}}}AGj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}AGh}{{}AGj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0`{{{b{AGh}}{b{jB`}}}Bb}{{{b{AGj}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AGj}}{Gn{Hj}}{Gn{Hl}}{Gn{K`}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}`>>88{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}{Gn{AGj}}Jb{Gn{ADl}}}f}==`````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{AGl}}}AGl}{{{b{AGn}}}AGn}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}0{{}AGl}{{}AGn}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{AGl}}{b{jB`}}}Bb}{{{b{AGn}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}01{{{b{jDb}}}f}````{{{Ef{Gj}}{Gn{Nf}}{Gn{Nh}}{Gn{Nj}}{Ej{Bh}}{Gn{AGn}}{Gn{Hj}}{Gn{Hl}}{Gn{Hn}}{Gn{K`}}{Gn{Hh}}Od}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0`{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}>>88{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}{Gn{AGn}}{Gn{Hj}}{Gn{Hl}}{Gn{Hn}}{Ej{Hb}}{Gn{K`}}{Gn{Hh}}{Gl{Nj}}{Ej{Bh}}{Gn{Kf}}}f}==`````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{AH`}}}AH`}{{{b{AHb}}}AHb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}AH`}{{}AHb}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0`{{{b{AH`}}{b{jB`}}}Bb}{{{b{AHb}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AHb}}{Gn{Hj}}{Gn{K`}}{Gn{Hl}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}`>>88{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}{Gn{AHb}}Jb{Gl{Ib}}{Gn{Hf}}J`{Gl{Hh}}}f}==``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0``{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{AHd}}}AHd}{{{b{AHf}}}AHf}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}AHd}{{}AHf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{AHd}}{b{jB`}}}Bb}{{{b{AHf}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{jDb}}}f}{{{Ej{Gj}}{Gn{Nf}}{Gl{Nj}}{Ej{Bh}}{Gn{AHf}}{Gn{Hj}}{Gn{K`}}{Ef{AHh}}{Gl{Hh}}{Ej{Jf}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}````>>88{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Gn{AHf}}{Gn{Hj}}{Gn{K`}}{Gl{Ld}}Jb{Ed{Eb}}}f}==````{{{b{c}}d}f{}}000{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000`{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{AHj}}}AHj}{{{b{AHl}}}AHl}{{{b{AHn}}}AHn}{{{b{AI`}}}AI`}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000000{{{b{c}}}{{Aj{Ah}}}{}}000{Alc{}}000{{}AHj}{{}AHl}{{}AHn}{{}AI`}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000????{Anf}000{{{b{AHj}}{b{jB`}}}Bb}{{{b{AHl}}{b{jB`}}}Bb}{{{b{AHn}}{b{jB`}}}Bb}{{{b{AI`}}{b{jB`}}}Bb}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}010110{{{b{jDb}}}f}`{{{E`{A`}}{Ef{Gj}}{Gn{Nf}}{Gn{Nj}}{Ej{Bh}}{Gn{AHn}}{Gn{Hj}}{Gn{K`}}{Gn{Hh}}{Gn{A@f}}{Gn{A@h}}{Gn{A@j}}{Gn{Nh}}Od}f}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000``{{ChCh}f}000{Chf}0000000{{}{{b{Cj}}}}000{{{b{jFb}}}f}`>>>>8888{{{b{c}}}{{Cl{e}}}{}{}}000????{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{Ej{Gj}}{Gl{Nj}}{Ej{Bh}}{Gn{AHn}}{Gl{A@n}}A@l{Gn{ADj}}J`{Gl{Nh}}}f}{{{Ej{Gj}}J`{Gn{AHl}}{Gn{AI`}}{Gl{Ib}}Jb{Gl{K`}}{Gl{AIb}}{Gn{Nf}}{Gl{Nh}}{Gl{Hh}}}f}>>>>```````{{{b{c}}d}f{}}000`{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000``{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000``{{{b{AId}}}AId}{{{b{AIf}}}AIf}{{{b{AIh}}}AIh}{{{b{AIj}}}AIj}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}000`{Alc{}}000{{}AId}{{}AIf}{{}AIh}{{}AIj}{An{{b{c}}}{}}000{{{b{AIj}}}{{b{c}}}{}}{An{{b{jc}}}{}}000{{{b{jAIj}}}{{b{jc}}}{}}{{{b{c}}}{{b{e}}}{}{}}000{An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00333333{{{b{c}}}Cd{}}00000{{{b{AM`}}{b{Kj}}}Cd}``````{{ChCh}f}00000{Chf}00000000000`{{}{{b{Cj}}}}00000`````<<<<<<888888{{{b{c}}}{{Cl{e}}}{}{}}00000======{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000<<<<<<``````````{{{b{c}}d}f{}}000000000``````{{{b{c}}}{{b{h}}}{}}000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000````````{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000{{{b{B@j}}}B@j}{{{b{B@l}}}B@l}{{{b{B@n}}}B@n}{{{b{BA`}}}BA`}{{{b{BAb}}}BAb}{{{b{BAd}}}BAd}{{{b{BAf}}}BAf}{{{b{BAh}}}BAh}{{{b{BAj}}}BAj}{{{b{BAl}}}BAl}{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000{Alc{}}000000000``{{}B@j}{{}B@l}{{}B@n}{{}BA`}{{}BAb}{{}BAd}{{}BAf}{{}BAh}{{}BAj}{{}BAl}{{}Cd}{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{c{{Cn{BA`}}}Oh}{c{{Cn{BAf}}}Oh}{c{{Cn{{C`{e}}}}}OhBAn}{c{{Cn{{C`{{ANf{e}}}}}}}OhBAn}3{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000````{{{b{B@j}}{b{jB`}}}Bb}{{{b{B@l}}{b{jB`}}}Bb}{{{b{B@n}}{b{jB`}}}Bb}{{{b{BA`}}{b{jB`}}}Bb}{{{b{BAb}}{b{jB`}}}Bb}{{{b{BAd}}{b{jB`}}}Bb}{{{b{BAf}}{b{jB`}}}Bb}{{{b{BAh}}{b{jB`}}}Bb}{{{b{BAj}}{b{jB`}}}Bb}{{{b{BAl}}{b{jB`}}}Bb}`{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}100110100101100101````{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000`````````````{{ChCh}f}000000000{Chf}0000000000000000000{{}{{b{Cj}}}}000000000`````;;;;;;;;;;7777777777{{{b{c}}}{{Cl{e}}}{}{}}000000000<<<<<<<<<<{c{{Cn{e}}}{}{}}0000000000000000000{{{b{c}}}D`{}}000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000;;;;;;;;;;``````````````{{{b{c}}d}f{}}0`{{Fl{b{jHh}}GhFlCdBB`}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{K`}}Hh}Kl}`{{{b{BBb}}}BBb}{{{b{K`}}}K`}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}{{}K`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0``{{{b{BBb}}{b{jB`}}}Bb}{{{b{K`}}{b{jB`}}}Bb}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}```{{{Ej{Gj}}{Gl{K`}}Jb}f}{{{b{BBb}}}BBd}{{}An}0{{{b{jFb}}}f}{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033``{{{b{c}}}Cd{}}0`````{{{b{BBb}}}A@`}`{{ChCh}f}0{Chf}00{{}{{b{Cj}}}}`??88{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{E`{A`}}{Ej{Gj}}{Gn{K`}}{Gn{Ld}}Jb{Gn{Hh}}{Ej{Hb}}}f}`>>`````````````````````````{{{b{c}}d}f{}}00000000{{{b{Jb}}Fj}{{Bn{Fj}}}}{{{b{Jb}}Fjc}{{Bn{Fj}}}{{BBh{Fj}{{BBf{Cd}}}}}}`{{{b{jJb}}c}fBBj}{{{b{c}}}{{b{h}}}{}}000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000000{{{b{c}}}{{b{e}}}{}{}}0000000{{{b{Bd}}{b{jc}}}e{}{}}111111{{{b{jc}}}{{b{je}}}{}{}}0000000000000`{{FjBBl}BBn}``{{{b{jBC`}}}f}{{{b{BC`}}}BC`}{{{b{BCb}}}BCb}{{{b{BCd}}}BCd}{{{b{Ij}}}Ij}{{{b{BCf}}}BCf}{{{b{Il}}}Il}{{{b{BCh}}}BCh}{{{b{AN`}}}AN`}{{{b{N`}}}N`}{{{b{c}}{b{je}}}f{}{}}00000000{{{b{c}}}f{}}00000000000{{{b{c}}}{{Aj{Ah}}}{}}00000000{{{b{jBC`}}FjBCj}f}``````{Alc{}}000000000``{{}BC`}{{}BCb}{{}BCl}{{}BCd}{{}Ij}{{}BCf}{{}Il}{{}BCh}{{}AN`}{{}N`}{An{{b{c}}}{}}0000000000{{{b{BCh}}}{{b{c}}}{}}111{An{{b{jc}}}{}}00000000000{{{b{jBCh}}}{{b{jc}}}{}}11{{{b{jJb}}Fj}f}`{c{{Cn{N`}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}{{{b{c}}}{{b{e}}}{}{}}0000000000000{Anf}0000000000000{{{b{c}}{b{Dn}}}Cd{}}`{BCnFj}{{{b{N`}}{b{N`}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{BCd}}{b{BD`}}}{{Cl{BDb}}}}{{{b{BCd}}{b{BD`}}}Cd}`{{{b{BCl}}}AMh}{{{b{BDd}}{b{jB`}}}Bb}0{{{b{Ij}}{b{jB`}}}Bb}{{{b{BCf}}{b{jB`}}}Bb}{{{b{Il}}{b{jB`}}}Bb}{{{b{BCh}}{b{jB`}}}Bb}{{{b{N`}}{b{jB`}}}Bb}{cc{}}0{FjBCn}11111111111111111111111111{{{b{c}}}e{}{}}0000000000000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}010101011010100101{{{b{BC`}}Fj}{{BDf{{Bn{Fj}}}}}}{{{b{Jb}}Fj}{{b{Il}}}}3`{{{b{{b{jBC`}}}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{{b{jBC`}}}}Ll{b{BDh}}{b{BDj}}{b{BDn}}Ll}f}{{{b{jJb}}Fj}f}`{{}An}0000000000000`{ce{}{}}0000000000000{{{Aj{c}}}{{Aj{h}}}{}}0000000000000{{{C`{c}}}{{C`{h}}}{}}0000000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000000033333333333333{{{b{c}}}Cd{}}0000000000000`{{{b{BCd}}{b{jBE`}}}f}{{{b{jJb}}{b{j{Gn{Hh}}}}FjFl}Cd}0`{{{b{jJb}}Fjc}{{Cn{fBDd}}}{{BEd{{b{jBEb}}}}}}`````````{{ChCh}f}00000000{Chf}00000000000000000000000{{ChCh}Cd}``{{}{{b{Cj}}}}000000`{{{b{N`}}c}CnAKj}{{{b{jJb}}FjBB`}f}{{{b{jJb}}FjBBnBB`}f}```{{{b{N`}}}BEf}`{{{b{Jb}}Gh}Cd}0``{{{b{jJb}}c{b{j{Gn{Ld}}}}}fBBj}`{{{b{Jb}}HhBB`}N`}{{{b{Jb}}HhBB`c}N`{{BBh{Fj}{{BBf{Cd}}}}}}`{{{b{Jb}}Gh}N`}```{{{b{c}}}e{}{}}00000000{{{b{c}}}{}{}}{ce{}{}}0000000000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000000000000055555555555555{c{{Cn{e}}}{}{}}000000000000000000000000000{{{b{c}}}D`{}}0000000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000000000{{{b{jJb}}FlBEj{b{j{Gn{Hh}}}}{b{j{Gn{Ld}}}}}f}{{{b{jJb}}MfMj}f}{{{b{jJb}}}f}{{{b{jJb}}c}f{{BEl{MfMj}{{BBf{Cd}}}}}}::::::::::::::{{{b{jBCl}}{b{{ANf{BEn}}}}}f}``````````````{{{b{c}}d}f{}}{{}BF`}{{}BEf}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{BF`BF`}BF`}{{BEfBEf}BEf}{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}3210{{{b{BF`}}}Mf}0{{{b{BEf}}}Mf}05432{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{BEf}}}BEf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{BF`BF`}{BEfBEf}{{{b{BF`}}BF`}Cd}{{{b{BEf}}BEf}Cd}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0{{BF`BF`}BF`}{{BEfBEf}BEf}=={Anf}0{{}BF`}{{}BEf}{{{b{jBF`}}c}f{{BFd{}{{BFb{BF`}}}}}}{{{b{jBEf}}c}f{{BFd{}{{BFb{BEf}}}}}}{{{b{BF`}}{b{jB`}}}Bb}000{{{b{BEf}}{b{jB`}}}Bb}000{cc{}}0{Mf{{Cl{BF`}}}}{Mf{{Cl{BEf}}}}{MfBF`}0{MfBEf}010{cBF`{{BFd{}{{BFb{BF`}}}}}}{cBEf{{BFd{}{{BFb{BEf}}}}}}{{{b{Ml}}}{{Cl{BF`}}}}{{{b{Ml}}}{{Cl{BEf}}}}88{{{b{c}}}e{}{}}0{{}An}0{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}{{BF`BF`}BF`}{{BEfBEf}BEf}{{{b{BF`}}BF`}Cd}{{{b{BEf}}BEf}Cd}{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{BF`c{}}{BEfc{}}55{{{b{BF`}}}Cd}{{{b{BEf}}}Cd}10{{{b{c}}}Cd{}}0{{{b{BF`}}}{{BFf{BF`}}}}{{{b{BEf}}}{{BFf{BEf}}}}{{{b{BF`}}}{{BFh{BF`}}}}{{{b{BEf}}}{{BFh{BEf}}}}{BF`BF`}{BEfBEf}{{ChCh}f}{Chf}0{{{b{jBF`}}BF`}f}{{{b{jBEf}}BEf}f}{{{b{jBF`}}BF`Cd}f}{{{b{jBEf}}BEfCd}f}{{BF`BF`}BF`}{{BEfBEf}BEf}5410{{{b{c}}}e{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}02287{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}065{{{b{c}}}{{Cl{{b{e}}}}}{}{}}044``````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{BFj}}}{{Cl{{b{BFl}}}}}}{{{b{BFj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{BFj}}}{{Cl{{b{BG`}}}}}}{{{b{BFj}}}BGb}````````````````````````````````````````{{{b{BGd}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}``{{{b{BFj}}}Fl}```0`{{{b{BH`}}}{{BHd{FlBHb}}}}``{{{b{BFj}}}{{Aj{BFj}}}}````````````````````````{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{BFj}}}BHf}{{{b{BFj}}}BHh}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}````````````{{{b{BH`}}{b{BH`}}}Cd}{{{b{BHj}}{b{{BHd{FlBHb}}}}}Cd}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}Cd}````````````````````````````````````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}Fl}``{{{b{jBHl}}Lj{BHd{FlBHb}}{BHd{FlBHb}}{M`{Fl}}}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}Cd}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}}f}```````````````{{{b{BFj}}BIb{b{{BHd{FlBHb}}}}}{{Cl{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}``````{{{b{BId}}{b{BD`}}}{{Cl{BDb}}}}{{{b{BId}}{b{BD`}}}Cd}{{{b{BHl}}Lj}Cd}````````````````````````{{{b{BIf}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{BIf}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}``````````````````````={{{b{BGd}}{b{BGf}}Fl}Cd}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}Fl}Cd}```{{{b{BFj}}}Cd}{{{b{BFn}}}Cd}```````````````````````````````{{{b{BFn}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{BG`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}```{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}``````{{{b{BFl}}Mf{b{jBEl}}}f}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{c}}}}}}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{BFj}}Fl}BJh}``````````{{{b{jBH`}}{b{BH`}}}f}{{{b{BH`}}{b{BH`}}}BH`}````````{{{b{BId}}{b{jBE`}}}f}```````````````````````````````````````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{BHj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}``{{{b{BFl}}}{{b{{BKb{MfBK`}}}}}}```````````````````````````````````{{{b{BFj}}}BKd}``````````````````````````{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}````{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}````````````{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}}{{b{{BKb{eg}}}}}{BFjBJb}BJd{{BJf{e}}}}{{{b{BKf}}{b{BKh}}{b{BKj}}{M`{Fl}}FlAn{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{{{b{BKf}}{b{BKh}}{b{BKj}}{b{BLb}}Fl{Cl{{M`{Fl}}}}An{b{jAn}}{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}{b{j{ANf{BL`}}}}{b{jAn}}}f}{{{b{jBLd}}Fl{b{jBDj}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{j{Bn{BLf}}}}}f}``````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}}cBLh}{{{BLl{}{{BLj{c}}}}}cBLn}{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}0{{{BM`{}{{BBf{c}}}}e}cBMbBMb}{{{BMd{}{{BBf{c}}}}e}cBMfBMf}{BMhCd}004{{{b{jBMj}}}{{b{j{ANf{c}}}}}{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{b{{ANf{g}}}}}BMbBMb{}}555{{BLnBLn}BLn}6``{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}`{BMhAMh}88{{{b{{BHd{cBHb}}}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BNf}{{{b{{BI`{cee}}}}}CdBLnBMf}`{{ccc}cBNh}{{BLnBLnBLn}BLn}{{{b{BNj}}}}`={ce{}{{BNl{c}}}}{{{b{c}}}e{}{{BNl{c}}}}{{{b{e}}}c{}{{BNl{c}}}}{ec{}{{BNl{c}}}}`````````;{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}000````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{}An}{{{b{{BHd{cBHb}}}}{b{{BHd{cBHb}}}}}{}BNf}0{{{BNn{}{{BBf{c}}}}e}cBMbBMb}{{{BO`{}{{BBf{c}}}}e}cBMfBMf}```{{}BLn}``{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}666{{{b{{BOf{}{{BOb{c}}{BOd{e}}}}}}An}c{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}07222222227{c{{BLl{}{{BLj{c}}}}}BLn}{c{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}{AnBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{}BMbBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{}BMbBMb}{{{b{jBMj}}An}}{{{b{jBMj}}AnAn}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{{b{g}}}BMbBMb{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{{b{g}}}BMbBMb{}}{{{b{jBMj}}An}{{b{jc}}}{}}{{{b{jBMj}}AnAn}{{b{jc}}}{}}{{}Cd}`{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}cBLn}{{}BOl}{{BMheg}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}{{BMhe{ANn{gi}}k}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}{{BMhe{ANn{gi}}{ANn{km}}o}c{{BOf{}{{BOd{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{BMh}}}}}{{BEd{}{{BBf{c}}}}}{{BEd{}{{BBf{c}}}}}}`{{{BLl{}{{BLj{c}}}}}cBLn}{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{BI`{ceg}}}{BOnC@`}BMbBMb}{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{ANn{{BI`{ceg}}{BI`{ceg}}}}}{BOnC@`}BMbBMb}{BNj}{{{b{BOl}}}BOl}{{{b{jBOl}}}f}{{{b{BOl}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BOn}{{{b{BOl}}{b{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}}}{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}BOn}{{{b{BOl}}{b{{BI`{cBHbBHb}}}}}{{BI`{cBHbBHb}}}BOn}`>{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}{{{b{e}}}Cd{}{{BNl{c}}}}{{{b{{BLl{}{{BLj{c}}}}}}}CdBLn}{{{b{BLn}}}Cd}0`````{{}An}``{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{}BLn}10{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}2121``{{{BOf{}{{BOb{c}}{BOd{e}}}}g}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh{{BBh{c}{{BBf{c}}}}}}`````{{cc}cC@b}{{BLnBLn}BLn}{{{C@d{}{{BBf{c}}}}e}cBMbBMb}{{{C@f{}{{BBf{c}}}}e}cBMfBMf}{{}{{Cl{BLn}}}}{{{b{C@h}}{b{{BI`{cegi}}}}{b{{BI`{ckmo}}}}}{}BNfBMbBMb{{BNj{ceg}}}BMbBMb{{BNj{ckm}}}}54{{{C@j{}{{BBf{c}}}}e}cBMbBMb}{{{C@l{}{{BBf{c}}}}e}cBMfBMf}3{{{BLl{}{{BLj{c}}}}}cBLn}0{{{C@n{}{{BBf{c}}}}e}cBMbBMb}{{{CA`{}{{BBf{c}}}}e}cBMfBMf}{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{}BMf}`{BMhCd}{{{b{C@h}}{b{{BI`{cegi}}}}}{}BNfBMbBMb{{BNj{ceg}}}}{{{b{{CAd{}{{CAb{c}}}}}}}cBOj}70```{{}cCAf}3```{{{b{c}}{b{c}}{b{c}}}{{Cl{{b{c}}}}}BNh}{{{b{c}}{b{c}}}{{Cl{ALn}}}BNh}{{{b{c}}{b{c}}}CdBNh}000{{{b{c}}{b{c}}}{{Cl{{b{c}}}}}BNh}0{{{b{c}}{b{c}}}{{Cl{{ANn{{b{c}}{b{c}}}}}}}BNh}{{}BLn}`{{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}CAh}{{BLl{}{{BLj{c}}}}}BLn}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{}BMbBMb}``{{{b{jBMj}}}}````{{{BLl{}{{BLj{c}}}}}cBLn}`{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{b{j{BOf{}{{BOb{c}}{BOd{e}}}}}}Anc}f{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}0{{{CAj{}{{BBf{c}}}}gi}c{{BN`{egi}}}BOnBMbBMb}`````27{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}`{{{BOf{}{{BOb{c}}{BOd{e}}}}e{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{gi}}}BMbBMbBMbBMb}``5{{{BNf{}{{BOh{c}}}}}c{{BOj{}{{BOd{e}}}}}{}}{{{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}01000{{BOjBOj}BOj}111{{C@`C@`C@`}C@`}212222{{}BOj}0{{C@`C@`}c{}}444411111111400{C@`c{}}0{{{BNf{}{{BOh{c}}}}}g{{BOj{}{{BOd{e}}}}}{}{}}0{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}c{{BOj{}{{BOd{e}}}}}{}}837474{{{BNf{}{{BOh{c}}}}c}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}85854{{C@`C@`}C@`}0::{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}6;7{{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}3{{{BNf{}{{BOh{c}}}}CAh}{{BNf{}{{BOh{c}}}}}{{BOj{}{{BOd{e}}}}}{}}=<<4<<{{{BNf{}{{BOh{c}}}}}{{ANn{{BNf{}{{BOh{c}}}}{BNf{}{{BOh{c}}}}}}}{{BOj{}{{BOd{e}}}}}{}}==0===={{{BNf{}{{BOh{c}}}}}{{ANn{c{BNf{}{{BOh{c}}}}}}}{{BOj{}{{BOd{e}}}}}{}}{{{BNf{}{{BOh{c}}}}}{{ANn{cc}}}{{BOj{}{{BOd{e}}}}}{}}?<7{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{BLl{}{{BLj{c}}}}}{{ANn{{BLl{}{{BLj{c}}}}{BLl{}{{BLj{c}}}}}}}BLn}1`101{{{b{{BNd{}{{BNb{c}}}}}}e}cBMbBMb}{c{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh}3{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{ce}}}BMbBMb}``{{{CAl{}{{BBf{c}}}}e}cBMbBMb}{{{CAn{}{{BBf{c}}}}e}cBMfBMf}`{{{b{{BI`{ceg}}}}{b{{BI`{ceg}}}}}{{BI`{ceg}}}{BOnC@`}BMbBMb}{{{b{jBMj}}{ANn{AnAn}}{ANn{AnAn}}}f}{{{b{jBMj}}AnAn}f}`99{{{BLl{}{{BLj{c}}}}}{{ANn{c{BLl{}{{BLj{c}}}}}}}BLn}{{{BLl{}{{BLj{c}}}}}{{ANn{cc}}}BLn}{{{b{BOl}}{b{{BHd{cBHb}}}}}{{BHd{cBHb}}}BOn}{{{b{BOl}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOn}``````={e{{Cl{c}}}{}{{BNl{c}}}}{{{b{e}}}{{Cl{c}}}{}{{BNl{c}}}}{{{BI`{cee}}{b{j{BI`{ceeg}}}}}CdBLlBMb{{CB`{cee}}}}{{{BLl{}{{BLj{c}}}}}{{Cl{{BLl{}{{BLj{c}}}}}}}BLn}{{}{{Cl{An}}}}{{}BLn}``{{{BLl{}{{BLj{c}}}}c}{{BLl{}{{BLj{c}}}}}BLn}{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}```{{{b{BMb}}}An}````````````````{{ccc}cBLl}{{ccc}c{CBbBNhCBdCBf}}{BMhCd}{{}cCBh}{{{BOf{}{{BOb{c}}{BOd{e}}}}{BOf{}{{BOb{c}}{BOd{e}}}}g}{{BOf{}{{BOb{c}}{BOd{e}}}}}{{BOf{}{{BOb{c}}{BOd{Cd}}}}}BMh{{BBh{cc}{{BBf{c}}}}}}`````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{BM`{}{{BBf{c}}}}e}cBMbBMb}{{{BMd{}{{BBf{c}}}}e}cBMfBMf}`{{{b{jBMj}}}{{b{j{ANf{c}}}}}{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{b{{ANf{g}}}}}BMbBMb{}}{{{b{{BNd{}{{BNb{c}}}}}}e}AnBMbBMb}{{{b{BNj}}}}```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{}An}`{{{BNn{}{{BBf{c}}}}e}cBMbBMb}{{{BO`{}{{BBf{c}}}}e}cBMfBMf}4{AnBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{}BMbBMb}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{}BMbBMb}{{{b{jBMj}}An}}{{{b{jBMj}}AnAn}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}{{b{g}}}BMbBMb{}}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}An}{{b{g}}}BMbBMb{}}{{{b{jBMj}}An}{{b{jc}}}{}}{{{b{jBMj}}AnAn}{{b{jc}}}{}}`{BNj}{{}Cd}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{C@d{}{{BBf{c}}}}e}cBMbBMb}{{{C@f{}{{BBf{c}}}}e}cBMfBMf}{{{b{C@h}}{b{{BI`{cegi}}}}{b{{BI`{ckmo}}}}}{}BNfBMbBMb{{BNj{ceg}}}BMbBMb{{BNj{ckm}}}}{{{C@j{}{{BBf{c}}}}e}cBMbBMb}{{{C@l{}{{BBf{c}}}}e}cBMfBMf}{{{C@n{}{{BBf{c}}}}e}cBMbBMb}{{{CA`{}{{BBf{c}}}}e}cBMfBMf}{{}BMf}`{{{b{C@h}}{b{{BI`{cegi}}}}}{}BNfBMbBMb{{BNj{ceg}}}}{{{b{{CAd{}{{CAb{c}}}}}}}cBOj}0`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{}BMbBMb}``{{{b{jBMj}}}}{{{CAj{}{{BBf{c}}}}gi}c{{BN`{egi}}}BOnBMbBMb}{{{b{j{CAd{}{{CAb{c}}}}}}c}fBOj}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{gi}}}BMbBMbBMbBMb}``{{{b{{BNd{}{{BNb{c}}}}}}e}cBMbBMb}`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}{{ANn{ce}}}BMbBMb}``{{{CAl{}{{BBf{c}}}}e}cBMbBMb}{{{CAn{}{{BBf{c}}}}e}cBMfBMf}{{{b{jBMj}}{ANn{AnAn}}{ANn{AnAn}}}f}{{{b{jBMj}}AnAn}f}{{}{{Cl{An}}}}`8{{{b{BMb}}}An}`````````{{cei}kBMbBMb{}{{BFd{}{{BFb{g}}}}}{}}0{{ce}gBMbBMb{}}{ce{}{}}{{ceg}iBMbBMb{}{}}````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````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HbBHb{BHn{Fl}}}}{BHd{FlBHb}}Cd}f}{{{b{jBEb}}FlCd}f}`{{CEhFl}CEh}{{CEhBJh}CEh}`{{{b{BEb}}}An}{{CEhAn}CEh}``{{}CEj}{{}CEl}{{}CEn}{{}CF`}{{}CFb}{{}CDf}{{}CFd}{{}BDb}{{}CFf}{{}CFh}{{}CDl}{{}CDn}{{}CFj}{{}CFl}`{{{b{BEb}}}Fl}{{CEhFl}CEh}```10``{{{b{j{CCb{BK`}}}}{b{{CCb{BK`}}}}}f}{{{b{CE`}}Fl{b{CFn}}}CE`}{{{b{jCG`}}{b{{ANf{Fl}}}}}f}{{{b{jBKh}}{b{{ANf{Fl}}}}}f}{{{b{jCGb}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}}f}{{{b{jCE`}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCE`}}{b{CGd}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}{BHd{FlBHb}}Cd}f}{{{b{jCE`}}{b{CGd}}Fl}f}{{{b{jBEb}}FlCd}f}{{{b{c}}}{{b{h}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{BFj}}}{{Cl{{b{CGf}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGf}}}}}}{{{b{c}}{b{{n{l}}}}}e{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{BFj}}}{{Cl{{b{CGh}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGh}}}}}}{{{b{BFj}}}{{Cl{{b{BFl}}}}}}{{{b{{CCb{BK`}}}}}{{Cl{{b{BFl}}}}}}{{{b{CD`}}}{{Cl{{b{BFl}}}}}}{{{b{CCh}}}{{Cl{{b{BFl}}}}}}{{{b{BFj}}}{{Cl{{b{CD`}}}}}}{{{b{jBFj}}}{{Cl{{b{jCD`}}}}}}{{{b{BFj}}}{{Cl{{b{CCj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCj}}}}}}{{{b{BFj}}}{{Cl{{b{CGj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCGj}}}}}}{{{b{c}}}{{b{Dn}}}{}}0000000000000000000000000000{{{b{CGl}}}{{Cl{{b{CGn}}}}}}{{{b{jCGl}}}{{Cl{{b{jCGn}}}}}}{{{b{BFj}}}{{Cl{{b{CCf}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCf}}}}}}{{{b{BFj}}}{{Cl{{b{{CCl{BK`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CCl{BK`}}}}}}}}{{{b{jCEd}}}{{b{j{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{{b{jCE`}}}{{b{j{ANf{Fl}}}}}}{{{b{BFj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CH`}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CCj}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{{CHb{CGj}}}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{CCj}}}{{Cl{{ANn{{b{BFn}}Fl}}}}}}{{{b{BFj}}}{{Cl{{b{CCh}}}}}}{{{b{jBFj}}}{{Cl{{b{jCCh}}}}}}{{{b{CGl}}}{{Cl{{b{CHd}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHd}}}}}}{{{b{CEd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{{b{BBl}}}{{b{BFj}}}}{{{b{CGl}}}{{Cl{{b{CHf}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHf}}}}}}{{{b{CGl}}}{{Cl{{b{CHh}}}}}}{{{b{jCGl}}}{{Cl{{b{jCHh}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CCj}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CCj}}}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CGj}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CGj}}}}}}}}{{{b{BFj}}}{{Cl{{b{{CHb{CH`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CHb{CH`}}}}}}}}{{{b{BFj}}}{{Cl{{b{CHj}}}}}}{{{b{jBFj}}}{{Cl{{b{jCHj}}}}}}{{{b{BFj}}}{{Cl{{b{c}}}}}BFj}{{{b{jBFj}}}{{Cl{{b{jc}}}}}BFj}{{{b{CE`}}}{{b{{ANf{Fl}}}}}}{{{b{BFj}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CGj}}}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CH`}}}}}{{Cl{{b{BG`}}}}}}{{{b{{CHb{CCj}}}}}{{Cl{{b{BG`}}}}}}{{{b{CCj}}}{{Cl{{b{BG`}}}}}}{{{b{BFj}}}{{Cl{{b{CH`}}}}}}{{{b{jBFj}}}{{Cl{{b{jCH`}}}}}}{{{b{BFj}}}{{Cl{{b{{CCb{BK`}}}}}}}}{{{b{jBFj}}}{{Cl{{b{j{CCb{BK`}}}}}}}}{{{b{BFj}}}BGb}{{{b{{CCb{BK`}}}}}BGb}{{{b{CD`}}}BGb}{{{b{CCf}}}BGb}{{{b{CCh}}}BGb}{{{b{{CHb{CGj}}}}}BGb}{{{b{{CHb{CH`}}}}}BGb}{{{b{{CHb{CCj}}}}}BGb}{{{b{CCj}}}BGb}{{{b{{CCl{BK`}}}}}BGb}{{{b{CE`}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{{b{jCE`}}}{{b{j{BI`{FlBHbBHb{BHn{Fl}}}}}}}}`{{{b{jCHl}}{b{jCEl}}{b{jCHn}}{b{jCGd}}{b{CI`}}BCj{b{jCEd}}{b{CEb}}{b{BBl}}{b{CEf}}}f}{{{b{CIb}}CDj}{{`{{CId{}{{BFb{CDj}}}}}}}}{{{b{CIf}}CDj}{{`{{CId{}{{BFb{{ANn{CDjCDjCIh{b{CIj}}}}}}}}}}}}0{{{b{CIb}}CDj}{{`{{CId{}{{BFb{{ANn{CDjCDjCIl}}}}}}}}}}```{FlBBl}{FlBBn}{{{b{CIn}}}{{M`{Fl}}}}{{{b{CJ`}}}{{Cl{{M`{Fl}}}}}}`{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{CEj}}}BEn}{{{b{CEl}}}Mf}{{{b{CEn}}}BEn}{{{b{CF`}}}Mf}{{{b{CFb}}}Mf}{{{b{CDf}}}CJb}{{{b{CFd}}}BEn}{{{b{BDb}}}Mf}{{{b{CFh}}}Mf}{{{b{CDl}}}Mf}{{{b{CDn}}}Mf}{{{b{CFj}}}Mf}{{{b{CFl}}}Mf}`````````````{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{jCEj}}CEj}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}```{{{b{CIb}}CDj}{{`{{CId{}{{BFb{CDj}}}}}}}}`````{{{b{CG`}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{{{b{BEb}}}CJd}```````{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{{CCb{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCf}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{CCj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{{CCl{c}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHhCCn}````{CJfCGn}{CJhCGl}{CJjCHd}{CJlCHf}{CJnCHh}{CK`CKb}{{{b{CEh}}}BEb}{{{b{BBn}}}CDd}`{{CEhCd}CEh}``{{}CDb}{{{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBl}{{FlFl}BBl}{{FlFl}BBn}10{{{b{BGd}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{{CCb{BK`}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CD`}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CCh}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{BGd}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CCb{BK`}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CD`}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CCf}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CCh}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CHb{c}}}}{b{BGf}}FlCd}{{Cl{BGh}}}BG`}{{{b{CCj}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{{CCl{c}}}}{b{BGf}}FlCd}{{Cl{BGh}}}CCn}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{Fl}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKf}{{Cl{{ANn{BCjFl}}}}}}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}FlCd}{{Cl{BGh}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKf}{{Cl{{ANn{BCjBGh}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BFj}}FlCdCKf}{{Cl{{ANn{BCjCKh}}}}}}``{{{b{BFj}}}Fl}{{{b{{CCb{BK`}}}}}Fl}{{{b{CD`}}}Fl}{{{b{CCf}}}Fl}{{{b{CCh}}}Fl}{{{b{{CHb{CGj}}}}}Fl}{{{b{{CHb{CCj}}}}}Fl}{{{b{{CHb{CH`}}}}}Fl}{{{b{CCj}}}Fl}{{{b{{CCl{BK`}}}}}Fl}{{CEhCd}CEh}```:987635421`{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{Cl{An}}}CCn}{{{b{{CCl{c}}}}}FlCCn}{{{b{BH`}}}{{BHd{FlBHb}}}}{{{b{BEb}}}{{b{{BHd{FlBHb}}}}}}{{{b{BKf}}}Fl}``{{{b{CKj}}Fl{b{jBDh}}{b{CKl}}}f}{{{b{jCDh}}{b{jBDh}}}f}{{{b{jBDn}}}f}{{{b{{CCb{c}}}}}{{CCb{c}}}CCd}{{{b{CKj}}}CKj}{{{b{CKn}}}CKn}{{{b{BKf}}}BKf}{{{b{CDh}}}CDh}{{{b{CGn}}}CGn}{{{b{CJf}}}CJf}{{{b{CEj}}}CEj}{{{b{CL`}}}CL`}{{{b{{CLb{c}}}}}{{CLb{c}}}CLd}{{{b{BLb}}}BLb}{{{b{CLf}}}CLf}{{{b{CGl}}}CGl}{{{b{CJh}}}CJh}{{{b{CIj}}}CIj}{{{b{CIh}}}CIh}{{{b{CIf}}}CIf}{{{b{CLh}}}CLh}{{{b{BKh}}}BKh}{{{b{CIl}}}CIl}{{{b{CLj}}}CLj}{{{b{CLl}}}CLl}{{{b{CIb}}}CIb}{{{b{BKj}}}BKj}{{{b{CG`}}}CG`}{{{b{CHd}}}CHd}{{{b{CJj}}}CJj}{{{b{CHf}}}CHf}{{{b{CJl}}}CJl}{{{b{CHh}}}CHh}{{{b{CJn}}}CJn}{{{b{CKb}}}CKb}{{{b{CK`}}}CK`}{{{b{CDj}}}CDj}{{{b{CJd}}}CJd}{{{b{CEl}}}CEl}{{{b{CI`}}}CI`}{{{b{CEn}}}CEn}{{{b{CLn}}}CLn}{{{b{CGd}}}CGd}{{{b{CE`}}}CE`}{{{b{CFn}}}CFn}{{{b{CGb}}}CGb}{{{b{CHn}}}CHn}{{{b{CM`}}}CM`}{{{b{CHl}}}CHl}{{{b{CMb}}}CMb}{{{b{CDb}}}CDb}{{{b{BJh}}}BJh}{{{b{{CMd{c}}}}}{{CMd{c}}}CLd}{{{b{BEb}}}BEb}{{{b{CEh}}}CEh}{{{b{CMf}}}CMf}{{{b{BDh}}}BDh}{{{b{CF`}}}CF`}{{{b{CD`}}}CD`}{{{b{BDl}}}BDl}{{{b{CCf}}}CCf}{{{b{CMh}}}CMh}{{{b{CCh}}}CCh}{{{b{{CHb{c}}}}}{{CHb{c}}}CLd}{{{b{CMj}}}CMj}{{{b{CMl}}}CMl}{{{b{CIn}}}CIn}{{{b{BKd}}}BKd}{{{b{BGb}}}BGb}{{{b{BCj}}}BCj}{{{b{CFb}}}CFb}{{{b{CJ`}}}CJ`}{{{b{CMn}}}CMn}{{{b{CN`}}}CN`}{{{b{CCj}}}CCj}{{{b{CNb}}}CNb}{{{b{{CCl{c}}}}}{{CCl{c}}}CCn}{{{b{CNd}}}CNd}{{{b{CEf}}}CEf}{{{b{CEb}}}CEb}{{{b{{CNf{c}}}}}{{CNf{c}}}CCd}{{{b{CNh}}}CNh}{{{b{CEd}}}CEd}{{{b{CNj}}}CNj}{{{b{CNl}}}CNl}{{{b{CNn}}}CNn}{{{b{{CO`{c}}}}}{{CO`{c}}}CCd}{{{b{CDf}}}CDf}{{{b{CFd}}}CFd}{{{b{COb}}}COb}{{{b{BIb}}}BIb}{{{b{COd}}}COd}{{{b{COf}}}COf}{{{b{BDb}}}BDb}{{{b{BBl}}}BBl}{{{b{COh}}}COh}{{{b{COj}}}COj}{{{b{BDn}}}BDn}{{{b{COl}}}COl}{{{b{COn}}}COn}{{{b{{D@`{ce}}}}}{{D@`{ce}}}CLdCLd}{{{b{CFf}}}CFf}{{{b{CFh}}}CFh}{{{b{D@b}}}D@b}{{{b{CDd}}}CDd}{{{b{BBn}}}BBn}{{{b{BDj}}}BDj}{{{b{CDl}}}CDl}{{{b{CDn}}}CDn}{{{b{CKd}}}CKd}{{{b{CFj}}}CFj}{{{b{CKf}}}CKf}{{{b{Lj}}}Lj}{{{b{CFl}}}CFl}{{{b{D@d}}}D@d}{{{b{BFj}}}{{Aj{BFj}}}}{{{b{{CCb{BK`}}}}}{{Aj{BFj}}}}{{{b{CD`}}}{{Aj{BFj}}}}{{{b{CCf}}}{{Aj{BFj}}}}{{{b{CCh}}}{{Aj{BFj}}}}{{{b{{CHb{CH`}}}}}{{Aj{BFj}}}}{{{b{{CHb{CGj}}}}}{{Aj{BFj}}}}{{{b{{CHb{CCj}}}}}{{Aj{BFj}}}}{{{b{CCj}}}{{Aj{BFj}}}}{{{b{{CCl{BK`}}}}}{{Aj{BFj}}}}{{{b{c}}{b{je}}}f{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}f{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{CEj}}{b{CEj}}}ALn}{{{b{CEl}}{b{CEl}}}ALn}{{{b{CEn}}{b{CEn}}}ALn}{{{b{CMb}}{b{CMb}}}ALn}{{{b{CF`}}{b{CF`}}}ALn}{{{b{CFb}}{b{CFb}}}ALn}{{{b{CDf}}{b{CDf}}}ALn}{{{b{CFd}}{b{CFd}}}ALn}{{{b{BDb}}{b{BDb}}}ALn}{{{b{CFh}}{b{CFh}}}ALn}{{{b{CDl}}{b{CDl}}}ALn}{{{b{CDn}}{b{CDn}}}ALn}{{{b{CFj}}{b{CFj}}}ALn}{{{b{CFl}}{b{CFl}}}ALn}`{BDlBCj}`````0``````````{{{b{BEb}}}{{b{{ANf{BCj}}}}}}`````{{{b{CKd}}{b{BHf}}c}f{{BEl{{b{BCj}}}{{BBf{Cd}}}}}}`{{{b{CDd}}}CFf}{{BBnCFf}BBn}``{{CLhFlFlFl}{{ANn{FlFlFl}}}}{{{b{c}}{b{e}}}ALn{}{}}0000000000000{CEjCEj}{CElCEl}{CEnCEn}{CF`CF`}{CFbCFb}{CDfCDf}{CFdCFd}{BDbBDb}{CFhCFh}{CDlCDl}{CDnCDn}{CFjCFj}{CFlCFl}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}BBl}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}BBn}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCb{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CD`}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCf}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCh}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CH`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CCj}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CHb{CGj}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CCj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCl{BK`}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CDd}}}BHf}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHh}{{{b{jCGb}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}f}{{{b{BFj}}}BHf}{{{b{{CCb{BK`}}}}}BHf}{{{b{CD`}}}BHf}{{{b{CCf}}}BHf}{{{b{CCh}}}BHf}{{{b{{CHb{CH`}}}}}BHf}{{{b{{CHb{CGj}}}}}BHf}{{{b{{CHb{CCj}}}}}BHf}{{{b{CCj}}}BHf}{{{b{{CCl{BK`}}}}}BHf}{{{b{BFj}}}BHh}{{{b{{CCb{BK`}}}}}BHh}{{{b{CD`}}}BHh}{{{b{CCf}}}BHh}{{{b{CCh}}}BHh}{{{b{{CHb{CH`}}}}}BHh}{{{b{{CHb{CCj}}}}}BHh}{{{b{{CHb{CGj}}}}}BHh}{{{b{CCj}}}BHh}{{{b{{CCl{BK`}}}}}BHh}{{{b{BFj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{CDd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}BHf}{{{b{{CCb{c}}}}}{{Cl{{b{{CNf{c}}}}}}}CCd}````{{{b{CDd}}}Fl}{{BBnFl}BBn}``{{{b{D@b}}}{{b{{D@`{BCjBDn}}}}}}````{{{b{D@b}}BCjBCj}{{Cl{{b{BDn}}}}}}{{{b{D@b}}D@f}{{b{BDn}}}}`{{{b{D@b}}MfMf}{{Cl{{b{BDn}}}}}}{{{b{D@b}}}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{D@b}}BCj}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{D@b}}Mf}{{`{{CId{}{{BFb{{b{BDn}}}}}}}}}}{{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BIh}}{b{BIh}}Fl{b{j{D@h{ce}}}}Cd}f{}{D@jCBb}}{{{b{CGn}}}Cd}{{CJfCd}CJf}{{{b{CGl}}}Cd}{{CJhCd}CJh}{{{b{CHd}}}Cd}{{CJjCd}CJj}{{{b{CHf}}}Cd}{{CJlCd}CJl}{{{b{CHh}}}Cd}{{CJnCd}CJn}{{{b{CKb}}}Cd}{{CK`Cd}CK`}`{{{b{BH`}}{b{BH`}}}Cd}{{{b{CEj}}CEj}Cd}{{{b{CIf}}CIh}Cd}{{{b{CEl}}CEl}Cd}{{{b{CEn}}CEn}Cd}{{{b{BDh}}CDj}Cd}{{{b{CF`}}CF`}Cd}{{{b{CFb}}CFb}Cd}{{{b{CDf}}CDf}Cd}{{{b{CFd}}CFd}Cd}{{{b{BDb}}BDb}Cd}{{{b{CFh}}CFh}Cd}{{{b{BDj}}BCj}Cd}{{{b{CDl}}CDl}Cd}{{{b{CDn}}CDn}Cd}{{{b{CFj}}CFj}Cd}{{{b{CFl}}CFl}Cd}{{{b{BHj}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}}CdCCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}}Cd}{{{b{CCf}}{b{{BHd{FlBHb}}}}}Cd}{{{b{CCh}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}CdCCn}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}Cd}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}}{{Cl{BBl}}}}{{{b{{ANf{{BHd{FlBHb}}}}}}}{{Cl{BBn}}}}{{{Bn{{BHd{FlBHb}}}}}{{Cl{BBl}}}}{{{Bn{{BHd{FlBHb}}}}}{{Cl{BBn}}}}``{{{b{jBEb}}{b{BEb}}}f}{{{b{jCDd}}{b{CDd}}}f}{{{b{j{CMd{c}}}}{CMd{c}}}f{D@jCBb}}```{{CJhCEj}CJh}`{Alc{}}000000000000000000000000000000000000000000000000000000000000000{{FlFl}BBl}{{FlFl}BBn}{{{b{BKh}}}{{b{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}}}```{{{b{jBKh}}}{{b{j{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}}}}}`{{{b{CHd}}}{{b{CGl}}}}{{{b{CHf}}}{{b{CGl}}}}{{{b{CHh}}}{{b{CGl}}}}{{{b{CKb}}}{{b{CGl}}}}````````````````````{{{b{{CCb{BK`}}}}}{{Cl{CD`}}}}{{}D@n}{{}DA`}{{}DAb}{{}CKj}{{}CKn}{{}BKf}{{}CDh}{{}CGn}{{}CJf}{{}CEj}{{}{{CLb{c}}}DAd}{{}BLb}{{}CGl}{{}CIf}{{}CLh}{{}BKh}{{}CIl}0{{}CLl}{{}CIb}{{}CDj}0{{}CEl}{{}CI`}{{}CLn}{{}CGd}{{}CE`}{{}CFn}{{}CGb}{{}CHn}{{}CM`}{{}CHl}{{}CMb}{{}CDb}{{}BJh}{{}BEb}{{}BDh}{{}CMh}{{}CMj}{{}CMl}{{}BCj}0{{}CFb}{{}CNb}{{}CEf}{{}CEd}{{}CNl}{{}{{CO`{c}}}{D@jCCd}}{{}CDf}{{}CFd}{{}BIb}{{}COd}{{}BDb}{{}BIh}{{}COh}{{}COl}{{}{{D@`{ce}}}CBb{}}{{}CFf}{{}D@b}{{}BDj}{{}CDl}{{}CDn}{{}CKd}{{}CFj}{{}CKf}{{}CFl}{{}D@d}{{}Fl}{{{b{CG`}}{b{j{BI`{FlBKlBHb{DAf{FlBKlBHbBHbBKl}}}}}}}f}1{{}}2202{{BBn{BGn{Fl{BGl{{BGj{Fl}}}}}}}BBn}{{{b{CDd}}}Fl}{{BBnFl}BBn}{An{{b{c}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{CEd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}1111111111111{{{b{BBl}}}{{b{BFj}}}}222222222222222222222{An{{b{jc}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{b{jCEd}}}{{b{j}}}}1111111111111111111111111111111111{{{b{jCHl}}{b{jCEl}}BCj}f}{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}``````{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{CCf}}{b{{BHd{FlBHb}}}}Cd}Fl}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}Fl}`{{{b{BEb}}}DAh}{{CEhDAh}CEh}`{{{b{c}}}{{b{e}}}{}{}}0000000{{{Aj{BFj}}}{{Cn{{Aj{c}}{Aj{BFj}}}}}BFj}11111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111{{{C`{BFj}}}{{Cn{{C`{c}}{C`{BFj}}}}}{BFjhDAjDAl}}{{{b{jBFj}}}{{Cl{{b{jc}}}}}BFj}{{{Cb{BFj}}}{{Cn{{Cb{c}}{Cb{BFj}}}}}BFj}{{{b{BFj}}}{{Cl{{b{c}}}}}BFj}{{{b{jBHl}}Lj{BHd{FlBHb}}{BHd{FlBHb}}{M`{Fl}}}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}Cd}f}{{{b{jBHl}}Lj{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{M`{Fl}}}f}{Anf}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{{b{c}}{b{Dn}}}Cd{}}0000000000000000000000000000000000000{{{b{c}}{b{jAMd}}}f{}}0000000000000000000000000000{{}CEh}{{{b{CGd}}}Fl}0{{{b{BEb}}}ANl}{{{b{CMb}}{b{CJd}}}ANl}`{{{b{CGd}}}{{BI`{FlBHbBHb{BHn{Fl}}}}}}`{{}CEj}{{}CEl}{{}CEn}{{}CF`}{{}CFb}{{}CDf}{{}CFd}{{}BDb}{{}CFh}{{}CDl}{{}CDn}{{}CFj}{{}CFl}{{{b{jBEb}}Cd}f}{{CEhCd}CEh}{{BBnCd}BBn}`````{{CEhCdCd}CEh}{{{b{CKn}}{b{CKn}}}Cd}{{{b{CGn}}{b{CGn}}}Cd}{{{b{CJf}}{b{CJf}}}Cd}{{{b{CEj}}{b{CEj}}}Cd}{{{b{CL`}}{b{CL`}}}Cd}{{{b{{CLb{c}}}}{b{{CLb{c}}}}}CdDAn}{{{b{BLb}}{b{BLb}}}Cd}{{{b{CLf}}{b{CLf}}}Cd}{{{b{CGl}}{b{CGl}}}Cd}{{{b{CJh}}{b{CJh}}}Cd}{{{b{CIj}}{b{CIj}}}Cd}{{{b{CIh}}{b{CIh}}}Cd}{{{b{CLh}}{b{CLh}}}Cd}{{{b{CIl}}{b{CIl}}}Cd}{{{b{CLj}}{b{CLj}}}Cd}{{{b{CLl}}{b{CLl}}}Cd}{{{b{CHd}}{b{CHd}}}Cd}{{{b{CJj}}{b{CJj}}}Cd}{{{b{CHf}}{b{CHf}}}Cd}{{{b{CJl}}{b{CJl}}}Cd}{{{b{CHh}}{b{CHh}}}Cd}{{{b{CJn}}{b{CJn}}}Cd}{{{b{CKb}}{b{CKb}}}Cd}{{{b{CK`}}{b{CK`}}}Cd}{{{b{CDj}}{b{CDj}}}Cd}{{{b{CJd}}{b{CJd}}}Cd}{{{b{CEl}}{b{CEl}}}Cd}{{{b{CI`}}{b{CI`}}}Cd}{{{b{CEn}}{b{CEn}}}Cd}{{{b{CLn}}{b{CLn}}}Cd}{{{b{CGd}}{b{CGd}}}Cd}{{{b{CE`}}{b{CE`}}}Cd}{{{b{CFn}}{b{CFn}}}Cd}{{{b{CGb}}{b{CGb}}}Cd}{{{b{CHn}}{b{CHn}}}Cd}{{{b{CM`}}{b{CM`}}}Cd}{{{b{CHl}}{b{CHl}}}Cd}{{{b{CMb}}{b{CMb}}}Cd}{{{b{CDb}}{b{CDb}}}Cd}{{{b{BJh}}{b{BJh}}}Cd}{{{b{CEh}}{b{CEh}}}Cd}{{{b{CMf}}{b{CMf}}}Cd}{{{b{CF`}}{b{CF`}}}Cd}{{{b{CCf}}{b{CCf}}}Cd}{{{b{CMh}}{b{CMh}}}Cd}{{{b{CMl}}{b{CMl}}}Cd}{{{b{CIn}}{b{CIn}}}Cd}{{{b{BKd}}{b{BKd}}}Cd}{{{b{BCj}}{b{BCj}}}Cd}{{{b{CFb}}{b{CFb}}}Cd}{{{b{CMn}}{b{CMn}}}Cd}{{{b{CN`}}{b{CN`}}}Cd}{{{b{CNb}}{b{CNb}}}Cd}{{{b{CNd}}{b{CNd}}}Cd}{{{b{CEf}}{b{CEf}}}Cd}{{{b{CEb}}{b{CEb}}}Cd}{{{b{CEd}}{b{CEd}}}Cd}{{{b{CNl}}{b{CNl}}}Cd}{{{b{CDf}}{b{CDf}}}Cd}{{{b{CFd}}{b{CFd}}}Cd}{{{b{COb}}{b{COb}}}Cd}{{{b{BIb}}{b{BIb}}}Cd}{{{b{COd}}{b{COd}}}Cd}{{{b{COf}}{b{COf}}}Cd}{{{b{BDb}}{b{BDb}}}Cd}{{{b{CFf}}{b{CFf}}}Cd}{{{b{CFh}}{b{CFh}}}Cd}{{{b{CDl}}{b{CDl}}}Cd}{{{b{CDn}}{b{CDn}}}Cd}{{{b{CFj}}{b{CFj}}}Cd}{{{b{CFl}}{b{CFl}}}Cd}{{{b{D@d}}{b{D@d}}}Cd}{{{b{c}}{b{h}}}Cd{}}00000000000000000000000000000000000000000000000000000000000000000000000{{{b{c}}{b{e}}}Cd{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{{b{BKf}}}Fl}{{CKfBCj}CKf}`{{}CKf}00{{CKfCDj}CKf}`{CKfCKf}0{{{b{jCEj}}c}f{{BFd{}{{BFb{CEj}}}}}}{{{b{jCEl}}c}f{{BFd{}{{BFb{CEl}}}}}}{{{b{jCEn}}c}f{{BFd{}{{BFb{CEn}}}}}}{{{b{jCF`}}c}f{{BFd{}{{BFb{CF`}}}}}}{{{b{jCFb}}c}f{{BFd{}{{BFb{CFb}}}}}}{{{b{jCDf}}c}f{{BFd{}{{BFb{CDf}}}}}}{{{b{jCFd}}c}f{{BFd{}{{BFb{CFd}}}}}}{{{b{jBDb}}c}f{{BFd{}{{BFb{BDb}}}}}}{{{b{jCFh}}c}f{{BFd{}{{BFb{CFh}}}}}}{{{b{jCDl}}c}f{{BFd{}{{BFb{CDl}}}}}}{{{b{jCDn}}c}f{{BFd{}{{BFb{CDn}}}}}}{{{b{jCFj}}c}f{{BFd{}{{BFb{CFj}}}}}}{{{b{jCFl}}c}f{{BFd{}{{BFb{CFl}}}}}}{{{b{CCh}}}{{Bn{CCh}}}}{MfCOf}``{{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BIh}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}{b{BIh}}Fl{b{j{D@h{ce}}}}Cd}f{}{D@jCBb}}0``{{{b{CCj}}BIb}{{Cl{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}{{{b{BFj}}BIb{b{{BHd{FlBHb}}}}}{{Cl{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}{{{b{CCj}}BIb{b{{BHd{FlBHb}}}}}{{Cl{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}``````{{{b{BId}}{b{BD`}}}{{Cl{BDb}}}}{{{b{BId}}{b{BD`}}}Cd}{{{b{BHl}}Lj}Cd}{{{b{BDn}}}{{Cl{{ANn{{b{{D@h{COlCOh}}}}{b{{CMd{COh}}}}}}}}}}{{{b{jCKj}}Fl{b{CDh}}{b{BDh}}{b{BDj}}{b{D@b}}}{{Cl{Fl}}}}{{}CEh}{{{b{{CCb{c}}}}}CFdCCd}````{{{b{{CCb{BK`}}}}}{{b{{ANf{Mf}}}}}}{{{b{CCh}}}{{b{{ANf{Mf}}}}}}{{{BHd{FlBHb}}{BHd{FlBHb}}COfCOfFlCd}{{CMd{c}}}{D@jCBb}}{{{b{{CCb{c}}}}{b{jB`}}}{{Cn{fDB`}}}CCd}{{{b{CKn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{BKf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CGn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CEj}}{b{jB`}}}{{Cn{fDB`}}}}0000{{{b{CL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{CLb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{BLb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CLf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CGl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CIj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CIh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CLh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CIl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CLl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CG`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CHd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CHf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CKb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CK`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CDj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CJd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CEl}}{b{jB`}}}{{Cn{fDB`}}}}0000{{{b{CI`}}{b{jB`}}}{{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l}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}BBn}``{{{b{BIf}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{DBh}}{b{BDh}}{b{BDj}}BDl{Cl{{b{BDn}}}}}f}{{{b{BIf}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}{{{b{DBh}}Fl{b{BDh}}{b{BDj}}{b{BDn}}Fl}f}{{{b{jD@b}}{Cl{{b{jCDh}}}}{b{{ANf{BCj}}}}{b{{ANf{BCj}}}}{b{jBDj}}{b{jBDh}}{b{BIf}}}f}`{{{b{CEj}}{b{jc}}}fAMd}{{{b{CLf}}{b{jc}}}fAMd}{{{b{CIh}}{b{jc}}}fAMd}{{{b{CIl}}{b{jc}}}fAMd}{{{b{CLj}}{b{jc}}}fAMd}{{{b{CDj}}{b{jc}}}fAMd}{{{b{CEl}}{b{jc}}}fAMd}{{{b{CEn}}{b{jc}}}fAMd}{{{b{CM`}}{b{jc}}}fAMd}{{{b{CMb}}{b{jc}}}fAMd}{{{b{CF`}}{b{jc}}}fAMd}{{{b{BDl}}{b{jc}}}fAMd}{{{b{CMl}}{b{jc}}}fAMd}{{{b{BKd}}{b{jc}}}fAMd}{{{b{BCj}}{b{jc}}}fAMd}{{{b{CFb}}{b{jc}}}fAMd}{{{b{CNb}}{b{jc}}}fAMd}{{{b{CDf}}{b{jc}}}fAMd}{{{b{CFd}}{b{jc}}}fAMd}{{{b{COb}}{b{jc}}}fAMd}{{{b{BIb}}{b{jc}}}fAMd}{{{b{COd}}{b{jc}}}fAMd}{{{b{COf}}{b{jc}}}fAMd}{{{b{BDb}}{b{jc}}}fAMd}{{{b{CFf}}{b{jc}}}fAMd}{{{b{CFh}}{b{jc}}}fAMd}{{{b{CDl}}{b{jc}}}fAMd}{{{b{CDn}}{b{jc}}}fAMd}{{{b{CFj}}{b{jc}}}fAMd}{{{b{CFl}}{b{jc}}}fAMd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{Cl{Fl}}}CCn}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}BBl}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}BBn}{{{b{{CCl{c}}}}}bCCn}```{{}CEd}```````{{}CDb}{{{b{CIl}}}An}{{{b{CIb}}CLj}{{b{BKh}}}}{{{b{CDj}}}An}{{{b{BDh}}CDj}{{b{BEb}}}}{{{b{BDh}}DBj}{{b{BEb}}}}{{{b{BCj}}}An}{{{b{BDj}}BCj}{{b{CDd}}}}{{{b{BDj}}DBj}{{b{CDd}}}}{{{b{{D@`{ce}}}}D@f}{{Cl{{ANn{cc{b{e}}}}}}}CBb{}}{{{b{jBDh}}CDj}{{b{jBEb}}}}{{{b{jBDj}}BCj}{{b{jCDd}}}}{{{b{{CCb{c}}}}}bCCd}{{{b{CCh}}}{{b{{ANf{{M`{Mf}}}}}}}}``{{}An}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000````{{{b{jCEj}}CEj}f}{{{b{jCIf}}CDjCDjcCd}CIh{{DBl{CGl}}}}{{{b{jCIb}}CDjCDjcCd}{{Cl{CIl}}}{{DBl{CGl}}}}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jBDh}}c}CDj{{DBl{BEb}}}}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jBDj}}c}BCj{{DBl{CDd}}}}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{jBDj}}cCDj{b{jBDh}}}BCj{{DBl{CDd}}}}`{{{b{jCG`}}Fl{b{{ANf{Fl}}}}}f}{{{b{CE`}}Fl{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{{{b{CGb}}Fl{b{CE`}}{b{CGd}}}CE`}{{{b{CI`}}Fl{b{CGb}}{b{CE`}}{b{CGd}}}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}`{{{b{{D@`{ce}}}}DBnDBn}{{Cl{{ANn{cc{b{e}}}}}}}CBb{}}{{{b{j{D@`{ce}}}}DBnDBn}{{Cl{{ANn{cc{b{je}}}}}}}CBb{}}{{{b{{D@`{ce}}}}}{{`{{CId{}{{BFb{{b{e}}}}}}}}}CBb{}}{{{b{{D@`{ce}}}}DBn}{{`{{CId{}{{BFb{{ANn{cc{b{e}}}}}}}}}}}CBb{}}{{{b{{D@`{ce}}}}}{{`{{CId{}{{BFb{{ANn{cc{b{e}}}}}}}}}}}CBb{}}{{{b{j{D@`{ce}}}}DBn}{{`{{CId{}{{BFb{{ANn{ccD@f{b{je}}}}}}}}}}}CBb{}}{{{b{CDd}}}Mf}`{{{b{CI`}}Fl{b{{BHd{FlBHb}}}}}CE`}`{{CEjCEj}CEj}{{CElCEl}CEl}{{CEnCEn}CEn}{{CF`CF`}CF`}{{CFbCFb}CFb}{{CDfCDf}CDf}{{CFdCFd}CFd}{{BDbBDb}BDb}{{CFhCFh}CFh}{{CDlCDl}CDl}{{CDnCDn}CDn}{{CFjCFj}CFj}{{CFlCFl}CFl}{{{b{D@b}}}{{b{{D@`{BCjCOj}}}}}}`{{{b{D@b}}BCjBCj}{{Cl{Cd}}}}{{{b{D@b}}MfMf}{{Cl{Cd}}}}{{{b{D@b}}}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{D@b}}BCj}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{D@b}}Mf}{{`{{CId{}{{BFb{{ANn{BCjBCjCd}}}}}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BFj}}CKf}{{Cl{BCj}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CKfc}f{{BEl{BCj}{{BBf{Cd}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{BGf}}FlCdCKfc}f{{BEl{BCjBGh}{{BBf{Cd}}}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BFj}}CKfc}f{{BEl{BCj}{{BBf{Cd}}}}}}{{{b{BH`}}{b{BH`}}}Cd}{{{b{CEj}}CEj}Cd}{{{b{CEl}}CEl}Cd}{{{b{CEn}}CEn}Cd}{{{b{CF`}}CF`}Cd}{{{b{CFb}}CFb}Cd}{{{b{CDf}}CDf}Cd}{{{b{CFd}}CFd}Cd}{{{b{BDb}}BDb}Cd}{{{b{CFh}}CFh}Cd}{{{b{CDl}}CDl}Cd}{{{b{CDn}}CDn}Cd}{{{b{CFj}}CFj}Cd}{{{b{CFl}}CFl}Cd}{{{b{BGd}}{b{BGf}}Fl}Cd}{{{b{BGd}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{BGf}}Fl}Cd}{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{C`{c}}}{{C`{h}}}{}}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{CIh{{ANn{MfMf}}}}{CIl{{ANn{MfMf}}}}{CDj{{ANn{MfMf}}}}{BCj{{ANn{MfMf}}}}7777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777777{{{b{BKh}}}{{b{{DC`{FlBKlBKl}}}}}}`{{{b{BKf}}}Fl}``{{}CIh}{{}CIl}{{}CDj}{{}BCj}0{{{b{BFj}}}Cd}{{{b{CDb}}}Cd}{{{b{CEj}}}Cd}{{{b{CEl}}}Cd}{{{b{CEn}}}Cd}{{{b{CF`}}}Cd}{{{b{CFb}}}Cd}{{{b{CDf}}}Cd}{{{b{CFd}}}Cd}{{{b{BDb}}}Cd}{{{b{CFh}}}Cd}{{{b{CDl}}}Cd}{{{b{CDn}}}Cd}{{{b{CFj}}}Cd}{{{b{CFl}}}Cd}{{{b{{CCb{c}}}}BIb}CdCCd}{{{b{COn}}}Cd}{{{b{BEb}}}Cd}0{{{b{BFj}}}Cd}{{{b{CCf}}}Cd}{{{b{{CHb{CH`}}}}}Cd}{{{b{{CHb{CCj}}}}}Cd}{{{b{{CHb{CGj}}}}}Cd}{{{b{CCj}}}Cd}{{{b{BFn}}}Cd}{CJdCd}8{{{b{CEj}}}Cd}{{{b{CIf}}}Cd}{{{b{CEl}}}Cd}{{{b{CEn}}}Cd}{{{b{BDh}}}Cd}{{{b{CF`}}}Cd}{{{b{CFb}}}Cd}{{{b{CDf}}}Cd}{{{b{CFd}}}Cd}{{{b{BDb}}}Cd}{{{b{CFh}}}Cd}{{{b{BDj}}}Cd}{{{b{CDl}}}Cd}{{{b{CDn}}}Cd}{{{b{CFj}}}Cd}{{{b{CFl}}}Cd}{{{b{CGl}}}Cd}{{{b{BEb}}}Cd}{{{b{CDd}}}Cd}{COfCd}{CJdCd}3{{{b{c}}}Cd{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`144{{{b{CHn}}Fl{b{CE`}}{Cl{{b{CGb}}}}}Cd}`{{{b{CJ`}}}Cd}{{{b{BKj}}}Cd}7{{{b{{CCl{c}}}}An}CdCCn}{CN`Cd}8`9977{{{b{CE`}}}Cd}{{{b{BJh}}}Cd}{{{b{CIf}}}{{`{{CId{}{{BFb{{ANn{CIh{b{CIj}}}}}}}}}}}}{{{b{CIb}}}{{`{{CId{}{{BFb{{ANn{CIl{b{CLl}}{b{BKh}}{b{BKj}}}}}}}}}}}}{{{b{BDh}}}{{`{{CId{}{{BFb{{ANn{CDj{b{BEb}}}}}}}}}}}}{{{b{BDj}}}{{`{DCb}}}}{{{b{BDj}}}{{`{{CId{}{{BFb{{ANn{BCj{b{CDd}}}}}}}}}}}}{{{b{jBDj}}}{{`{{CId{}{{BFb{{ANn{BCj{b{jCDd}}}}}}}}}}}}{{{b{jCIf}}}{{`{{CId{}{{BFb{{ANn{CIh{b{jCIj}}}}}}}}}}}}{{{b{jBDh}}}{{`{{CId{}{{BFb{{ANn{CDj{b{jBEb}}}}}}}}}}}}2{{{b{CG`}}{b{{BGl{{BGj{Fl}}}}}}{b{j{BI`{FlBHbBKl{DAf{FlBHbBKlBHbBHb}}}}}}}f}{{{b{CG`}}{b{{ANf{Fl}}}}}CE`}{{{b{BKj}}}{{b{CG`}}}}`{{{b{CIb}}CDjCDj}{{Cl{{ANn{CIl{b{BKh}}{b{BKj}}}}}}}}{{{b{BKf}}}Fl}```0{{{b{CIf}}}{{b{{D@`{CDjCIj}}}}}}```{{{b{BKh}}{b{BKj}}}{{BI`{FlBKlBHb{DBf{FlBKlBHbBHbBKl}}}}}}`{{{b{CIf}}CDjCDj}{{`{{CId{}{{BFb{{ANn{CIh{b{CIj}}}}}}}}}}}}{{}CEh}0{{{b{CE`}}{b{CGd}}}Fl}{{{b{BEb}}}Fl}``{{{b{CIf}}}An}{{{b{BDh}}}An}{{{b{BDj}}}An}`{{{b{CGl}}CL`}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJhCL`{M`{Fl}}}CJh}{{{b{CHd}}}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJj{M`{Fl}}}CJj}{{{b{CHf}}}{{Cl{{b{{CLb{Fl}}}}}}}}{{CJl{M`{Fl}}}CJl}`9{{CEhFl}CEh}```{{{b{BKh}}An}{{Cl{{b{BKj}}}}}}{{{b{BKj}}}An}{{{b{jBKh}}An}{{Cl{{b{jBKj}}}}}}{{{b{BKh}}}{{`{{CId{}{{BFb{{b{BKj}}}}}}}}}}`{{{b{jBKh}}}{{`{{CId{}{{BFb{{b{jBKj}}}}}}}}}}{{{b{BEb}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CEh{BI`{FlBHbBHb{BHn{Fl}}}}}CEh}``{{{b{{CCb{c}}}}}{{b{BHf}}}CCd}{{{b{CD`}}}{{b{BHf}}}}{{{b{CCf}}}BHf}{{{b{CCh}}}{{b{BHf}}}}{{{b{CCj}}}BHf}{{{b{{CCl{c}}}}}BHfCCn}{{{b{CGn}}}{{BHd{FlBHb}}}}{{CJf{BHd{FlBHb}}}CJf}{{{b{CGl}}}{{BHd{FlBHb}}}}{{CJh{BHd{FlBHb}}}CJh}{{{b{CHd}}}{{BHd{FlBHb}}}}{{CJj{BHd{FlBHb}}}CJj}{{{b{CHf}}}{{BHd{FlBHb}}}}{{CJl{BHd{FlBHb}}}CJl}{{{b{CHh}}}{{BHd{FlBHb}}}}{{CJn{BHd{FlBHb}}}CJn}{{{b{CKb}}}{{BHd{FlBHb}}}}{{CK`{BHd{FlBHb}}}CK`};:9876543210{{{b{CGl}}}{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CJh{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJh}{{{b{CHd}}}{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{{CJj{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJj}3210{{{b{{CCb{BK`}}}}}BHh}{{{b{CD`}}}BHh}{{{b{CCf}}}BHh}{{{b{CCh}}}BHh}{{{b{CCj}}}BHh}{{{b{{CCl{c}}}}}BHhCCn}`{{{b{CGn}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{CJf{BGn{Fl{BGl{{BGj{Fl}}}}}}}CJf}{{CJh{BGn{Fl{BGl{{BGj{Fl}}}}}}}CJh}`210````````{{{b{BFn}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{CCj}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}{b{jBIh}}}f}{{{b{BG`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{{CHb{c}}}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}BG`}{{{b{CCj}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{BHd{FlBHb}}}}{{{b{BG`}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}}{{{b{{CHb{c}}}}{b{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}{{BHd{FlBHb}}}BG`}{{{b{BKj}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}`0`{{{b{jCGl}}CEj}{{b{jCGl}}}}{{{b{jBEb}}CdCd}f}{CEhCEh}10{{CJhCEj}CJh}{{{b{BEb}}}CEn}{{CEhCEn}CEh}`{{{b{jBH`}}Fl}f}{{{b{BH`}}Fl}BH`}```{{{b{jBBl}}}{{b{jBFj}}}}```{{{b{jCIf}}CDjc}f{{BEl{CDjCDjCIh{b{jCIj}}}}}}{{{b{{CCl{c}}}}{b{BHf}}{b{je}}}fCCn{{BEl{Mf{b{CHj}}}}}}{{{b{BFl}}Mf{b{jBEl}}}f}{{{b{{CCb{BK`}}}}Mf{b{jBEl}}}f}{{{b{CD`}}Mf{b{jBEl}}}f}{{{b{CCh}}Mf{b{jBEl}}}f}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{c}}}}}}{{{b{BFl}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{{CCb{c}}}}Mfe}fCCd{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{CD`}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{CCh}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}b}}}}{{{b{{BJ`{}{{BIj{c}}{BIl{e}}{BIn{g}}}}}}ei}f{BFjBJb}BJd{{BJf{e}}}{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{BFl}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{{CCb{c}}}}Mfe}fCCd{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}4{{{b{CCh}}Mfc}f{{BEl{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{b{BFj}}}}}}{{{b{CGd}}}Fl}{{{b{BJh}}}Fl}{{{b{BEb}}}Fl}{{{b{CDd}}}Fl}{{BBnFl}BBn}{{{b{BFj}}Fl}BJh}{{{b{{CCb{BK`}}}}Fl}BJh}{{{b{BEb}}}{{b{CGd}}}}{{{b{CD`}}Fl}BJh}{{{b{CCf}}Fl}BJh}{{{b{CCh}}Fl}BJh}{{{b{{CHb{CH`}}}}Fl}BJh}{{{b{{CHb{CCj}}}}Fl}BJh}{{{b{{CHb{CGj}}}}Fl}BJh}{{{b{CCj}}Fl}BJh}{{{b{{CCl{BK`}}}}Fl}BJh}{{{b{CEf}}{b{BFj}}}BJh}{{{b{CDd}}}BJh}{{BBnBJh}BBn}`{{{b{CDd}}}{{b{CNl}}}}```{{{b{CHh}}}Fl}{{CJnFl}CJn}```{{{b{BDn}}}{{ANn{Fl{BI`{FlBHbBHb{BHn{Fl}}}}}}}}`{{{b{CHn}}{b{CE`}}}Fl}``{{{b{jBH`}}{b{BH`}}}f}{{{b{BH`}}{b{BH`}}}BH`}````````{{{b{BId}}{b{jBE`}}}f}{{{b{CGl}}CL`}{{Cl{{b{BLb}}}}}}{{{b{CHd}}}{{Cl{{b{BLb}}}}}}{{{b{CHf}}}{{Cl{{b{BLb}}}}}}{{CJlFlFlFlFl}CJl}{{{b{CHh}}CL`}{{Cl{{b{BLb}}}}}}`{{CJhCL`Fl}CJh}{{CJjFl}CJj}{{CJlFl}CJl}={{{b{CGl}}CL`}{{Cl{CLh}}}}{{CJhCL`CLh}CJh}{{CJjCLh}CJj}{{CJlCLh}CJl}{{CJnCLh}CJn}{{CJhCL`FlFlFl}CJh}{{CJjFlFlFl}CJj}{{CJlFlFlFl}CJl}{{CJnFlFlFl}CJn}{{CJhCL`FlFl}CJh}{{CJjFlFl}CJj}{{CJlFlFl}CJl}{{CJnFlFl}CJn}````{{CE`Fl}CE`}{{{b{CIb}}}{{`{{CId{}{{BFb{{b{BKh}}}}}}}}}}````{{{b{BKh}}}An}{{{b{CG`}}}An}`{CFbCd}0{{}D@n}{{{DCd{BDl}}{DCd{CMh}}}DBh}{{}DA`}{{D@dCFl}DAb}{{{Bn{{BHd{FlBHb}}}}{Bn{{M`{Mf}}}}}{{CCb{BK`}}}}{{}CKj}{{}CDh}{{}CGn}{{}CJf}{CEjCGl}{CEjCJh}{{}CIf}{{}BKh}{{}CIb}{{CDjAnAnAnCG`{BGn{Fl{BGl{{BGj{Fl}}}}}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}BKj}{CGlCG`}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CHd}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CJj}{{}CHf}{{}CJl}{FlCHh}{FlCJn}{{FlFlFl}CKb}{{FlFlFl}CK`}{{{BI`{FlBHbBHb{BHn{Fl}}}}Fl}CE`}{{{BHd{FlBHb}}FlFl}BJh}{{{BHd{FlBHb}}{BHd{FlBHb}}COfCOfFl}{{CMd{c}}}{D@jCBb}}{CJdCEh}{{CDjCDj}CMf}{{}BDh}{{{Bn{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}}BBl}}}}}CD`}{{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCf}{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}CCh}{{}CMj}{{BCjBCj}CMl}{{{BI`{FlBKlBHb{BKn{FlBKlBHb}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}{{CCl{BK`}}}}{{FlFl}CNl}{cBBlBFj}{{}{{D@`{ce}}}CBb{}}{{CFhCFh}CFf}{{}D@b}{BBlBBn}{{}BDj}{{}CKd}{{}CKf}{{}CEh}00`{{{b{BEb}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}`{{}CFf}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{DCf}}{b{BFj}}FlFlCdCKf}{{Cl{{ANn{BCjCKh}}}}}}``````{{{b{CCj}}}{{b{{ANf{{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}}}}}}`{CEjCEj}{CElCEl}{CEnCEn}{CF`CF`}{CFbCFb}{CDfCDf}{CFdCFd}{BDbBDb}{CFhCFh}{CDlCDl}{CDnCDn}{CFjCFj}{CFlCFl}{{{b{COl}}}An}`{{{b{{CCl{c}}}}}AnCCn}{{{b{{CNf{c}}}}}AnCCd}`{{{b{BKh}}}An}{{{b{CCh}}}An}`{{{b{{CCb{c}}}}}AnCCd}{{{b{CG`}}}An}`{{{b{CCj}}Fl}CCj}{{}CKf}00`{{{b{CDd}}}{{Cl{CDj}}}}`{{{b{BKj}}}{{Cl{An}}}}`{{{b{CEj}}{b{CEj}}}{{Cl{ALn}}}}{{{b{CEl}}{b{CEl}}}{{Cl{ALn}}}}{{{b{CEn}}{b{CEn}}}{{Cl{ALn}}}}{{{b{CMb}}{b{CMb}}}{{Cl{ALn}}}}{{{b{CF`}}{b{CF`}}}{{Cl{ALn}}}}{{{b{CFb}}{b{CFb}}}{{Cl{ALn}}}}{{{b{CDf}}{b{CDf}}}{{Cl{ALn}}}}{{{b{CFd}}{b{CFd}}}{{Cl{ALn}}}}{{{b{BDb}}{b{BDb}}}{{Cl{ALn}}}}{{{b{CFh}}{b{CFh}}}{{Cl{ALn}}}}{{{b{CDl}}{b{CDl}}}{{Cl{ALn}}}}{{{b{CDn}}{b{CDn}}}{{Cl{ALn}}}}{{{b{CFj}}{b{CFj}}}{{Cl{ALn}}}}{{{b{CFl}}{b{CFl}}}{{Cl{ALn}}}}```{{{b{CCj}}}{{b{{ANf{{BHd{FlBHb}}}}}}}}``{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}BBl}{{{Bn{{BHd{FlBHb}}}}{Cl{{Bn{{M`{Mf}}}}}}}BBn}```{{{b{BEb}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{CEh{BGn{Fl{BGl{{BGj{Fl}}}}}}}CEh}{{{b{CDd}}}{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}{{BBn{BGn{Fl{BGl{{BGj{Fl}}}}}}}BBn}```{{{b{CDd}}}{{Cl{{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}}}}1{{CKf{b{c}}}CKf{{BBh{BCj{b{CDd}}}{{BBf{Cd}}}}}}`{{{b{jCKj}}Fl{b{CDh}}{b{BDh}}{b{BDj}}{b{D@b}}{b{BIf}}}CKl}{{{b{BEb}}Fl}{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}0`{{{b{BJh}}}Fl}{{{b{BHj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjCCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CCf}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CCh}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CHb{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjBG`}{{{b{CCj}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}Cd}BJjCCn}{{{b{BHj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}CCd}{{{b{CD`}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CCf}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CCh}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CHb{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}BG`}{{{b{CCj}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}CCn}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}CCd}{{{b{CCh}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJj}}}CCn}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJj}}}}}CCd}{{{b{CCh}}{BHd{FlBHb}}}{{ANn{BJj{ANn{MfCIn}}}}}}{{{b{BHj}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{{CCb{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}CCd}{{{b{{CCl{c}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}CCn}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}BJj}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CdCKf}{{Cl{{ANn{BCjBJj}}}}}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}}{{ANn{BJjBIb}}}}{{{b{CKd}}{b{BDh}}{b{BDj}}{b{{BHd{FlBHb}}}}CKf}{{Cl{{ANn{BCjBJjBIb}}}}}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}Cd}{{ANn{BJjc}}}{}}{{{b{{BJn{}{{BJl{c}}}}}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{{ANn{BJjc}}}}}{}}{{{b{BHj}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}{b{{BHd{FlBHb}}}}CdFl}{{Cl{BJj}}}}{{{b{BDh}}{b{jBDj}}}f}``{{{b{CE`}}}Fl}{{{b{BFl}}}{{b{{BKb{MfBK`}}}}}}{{{b{{CCb{c}}}}}{{b{{BKb{Mf}}}}}CCd}{{{b{{CCb{BK`}}}}}{{b{{BKb{MfBK`}}}}}}{{{b{CD`}}}{{b{{BKb{MfBK`}}}}}}0{{{b{CCh}}}{{b{{BKb{MfBK`}}}}}}````{{{b{D@b}}}{{b{DCh}}}}{{{b{CKd}}}{{b{DCj}}}}``````{{ChCh}f}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}0000000000000000000000000000000000000{{{b{{D@`{ce}}}}}{{b{{DCl{ce}}}}}CBb{}}{ChAMh}00000000000000000000000000000``{{{b{jCGd}}{b{BDj}}{b{CHl}}{b{{BGn{Fl{BGl{{BGj{Fl}}}}}}}}}f}{{{b{jBEb}}{b{BDj}}}f}``{{{b{BJh}}{b{BJh}}}Cd}{{{b{jCEj}}CEj}f}{{{b{jCIf}}CIhCd}{{Cl{CIj}}}}{{{b{jCIb}}CIlCd}f}{{{b{jCEl}}CEl}f}{{{b{jCEn}}CEn}f}{{{b{jBDh}}CDj{b{jCDh}}{b{jBDj}}{b{jCIf}}{b{jCIb}}Cd}{{Cl{BEb}}}}{{{b{jCF`}}CF`}f}{{{b{jCFb}}CFb}f}{{{b{jCDf}}CDf}f}{{{b{jCFd}}CFd}f}{{{b{jBDb}}BDb}f}{{{b{jCFh}}CFh}f}{{{b{jBDj}}BCj{b{jCDh}}{b{jBDh}}Cd}{{Cl{CDd}}}}{{{b{jCDl}}CDl}f}{{{b{jCDn}}CDn}f}{{{b{jCFj}}CFj}f}{{{b{jCFl}}CFl}f}{{{b{jCIf}}CDj}{{Bn{CIh}}}}{{{b{jCIb}}CDj}f}{{{b{jCIb}}CDjCd}f}{BDlCd}`{{{b{jDAb}}{b{jc}}{b{BDh}}{b{BDj}}{b{CIf}}{b{CIb}}{b{D@b}}}fBHl}{D@dDAb}{{{b{jDAb}}{b{jc}}{b{BDh}}{b{BDj}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDj}}{b{D@b}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDh}}{b{CIf}}{b{CIb}}}fBHl}{{{b{jDAb}}{b{jc}}{b{BDh}}}fBHl}`{{{b{jBEb}}Cd}f}0{{{b{CDd}}}Fl}{{BBnFl}BBn}```{{{b{CDd}}}CKn}{{BBnCKn}BBn}``{{{b{jBEb}}CdCdCdCd}f}{{{b{jBEb}}CdCdCd}f}{{CEhCdCd}CEh}{{{b{j{CCb{BK`}}}}}f}{{{b{jCCh}}}f}````````{{{b{BKj}}}CDj}{{{b{CIb}}CDj}{{Cl{{b{CLl}}}}}}{{{b{BKh}}}{{b{BKj}}}}{{{b{{CCl{c}}}}}{{b{BHf}}}CCn}`{{{b{jBKh}}}{{b{jBKj}}}}{{{b{BEb}}}{{b{{BGl{{BGj{Fl}}}}}}}}{{CEhFl}CEh}{{{b{CDd}}}{{b{{BGl{{BGj{Fl}}}}}}}}?`{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}Fl}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}Fl}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}Fl}BBl}{{{b{{ANf{{BHd{FlBHb}}}}}}{b{{ANf{{M`{Mf}}}}}}{b{D@l}}Fl}BBn}{{{b{{ANf{{BHd{FlBHb}}}}}}Fl}{{Cl{BBl}}}}{{{b{{ANf{{BHd{FlBHb}}}}}}Fl}{{Cl{BBn}}}}{{{Bn{{BHd{FlBHb}}}}Fl}{{Cl{BBl}}}}{{{Bn{{BHd{FlBHb}}}}Fl}{{Cl{BBn}}}}{{FlFlFl}BBl}{{FlFlFl}BBn}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBl}{{{BHd{FlBHb}}{BHd{FlBHb}}{BHd{FlBHb}}Fl}BBn}{{{b{{CCl{c}}}}}{{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCn}`{{{CCb{BK`}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{CCb{BK`}}}}{{CCf{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{Cl{CCf}}}}{{CCh{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}CCh}{{CCj{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{Cl{CCj}}}}{{{CCl{c}}{b{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{CCl{c}}}CCn}{{{b{CCh}}Mf}CHj}{{{BHd{FlBHb}}{BHd{FlBHb}}}BBl}{{{BHd{FlBHb}}{BHd{FlBHb}}}BBn}`{{{b{{CCl{c}}}}An}{{Cl{CHj}}}CCn}{{{b{CCh}}MfBIb}BIb}{{{b{CCh}}}{{`{DCb}}}}{{{b{{CCl{c}}}}}{{`{{CId{}{{BFb{CHj}}}}}}}CCn}{BDlCd}{{BBnCd}BBn}{{{b{jCEj}}CEjCd}f}{{{b{jCEl}}CElCd}f}{{{b{jCEn}}CEnCd}f}{{{b{jCF`}}CF`Cd}f}{{{b{jCFb}}CFbCd}f}{{{b{jCDf}}CDfCd}f}{{{b{jCFd}}CFdCd}f}{{{b{jBDb}}BDbCd}f}{{{b{jCFh}}CFhCd}f}{{{b{jCDl}}CDlCd}f}{{{b{jCDn}}CDnCd}f}{{{b{jCFj}}CFjCd}f}{{{b{jCFl}}CFlCd}f}{{{b{jCDd}}CDf}f}{{{b{jCDd}}CDl}f}{{{b{jCDd}}CDn}f}{{{b{jBEb}}FlCd}f}{{{b{jBEb}}BJhCd}f}{{{b{jBEb}}An}f}{{{b{jBEb}}Fl}f}3{{{b{jBEb}}CJdCd}f}{{{b{jCDd}}CFf}f}{{{b{jCDd}}Fl}f}{{{b{jCGn}}Cd}{{b{jCGn}}}}{{{b{jCGl}}Cd}{{b{jCGl}}}}{{{b{jCHd}}Cd}{{b{jCHd}}}}{{{b{jCHf}}Cd}{{b{jCHf}}}}{{{b{jCHh}}Cd}{{b{jCHh}}}}{{{b{jCKb}}Cd}{{b{jCKb}}}}6{{{b{jBEb}}DAh}f}{{{b{jBKf}}Fl}f}{{{b{jCGl}}Cd}f}{{{b{jBEb}}Cd}f}{{{b{jCDd}}Cd}f}{{{b{jBEb}}CdCdCdCd}f}{{{b{jBEb}}CdCdCd}f}{{{b{j{CCb{BK`}}}}CFd}{{Cn{fCNd}}}}>{{{b{jCDd}}CKn}f}{{{b{jBEb}}FlCd}f}{{{b{jCDd}}Mf}f}9{{{b{jCGl}}CL`{M`{Fl}}}{{b{jCGl}}}}{{{b{jCHd}}{M`{Fl}}}{{b{jCHd}}}}{{{b{jCHf}}{M`{Fl}}}{{b{jCHf}}}}{{{b{jBEb}}Fl}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCGn}}{BHd{FlBHb}}}{{b{jCGn}}}}{{{b{jCGl}}{BHd{FlBHb}}}{{b{jCGl}}}}{{{b{jCHd}}{BHd{FlBHb}}}{{b{jCHd}}}}{{{b{jCHf}}{BHd{FlBHb}}}{{b{jCHf}}}}{{{b{jCHh}}{BHd{FlBHb}}}{{b{jCHh}}}}{{{b{jCKb}}{BHd{FlBHb}}}{{b{jCKb}}}}543210{{{b{jCGl}}{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{b{jCGl}}}}{{{b{jCHd}}{BGl{{BI`{FlBHbBHb{BHn{Fl}}}}}}}{{b{jCHd}}}}10{{{b{jCGn}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}{{b{jCGn}}}}{{{b{jCGl}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}{{b{jCGl}}}}10{{{b{jBEb}}CEnCd}f}{{{b{jBJh}}FlCd}f}{{{b{jCDd}}Fl}f}{{{b{jCDd}}BJh}f}{{{b{jCHh}}Fl}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFlFlFl}{{b{jCGl}}}}{{CJhCL`FlFlFlFl}CJh}{{{b{jCHd}}FlFlFlFl}{{b{jCHd}}}}{{CJjFlFlFlFl}CJj}{{{b{jCHf}}FlFlFlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFlFlFl}{{b{jCHh}}}}{{CJnFlFlFlFl}CJn}{{{b{jCGl}}CL`Fl}{{b{jCGl}}}}{{{b{jCHd}}Fl}{{b{jCHd}}}}{{{b{jCHf}}Fl}{{b{jCHf}}}}:{{{b{jCGl}}CL`CLh}{{b{jCGl}}}}{{{b{jCHd}}CLh}{{b{jCHd}}}}{{{b{jCHf}}CLh}{{b{jCHf}}}}{{{b{jCHh}}CLh}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFlFl}{{b{jCGl}}}}{{{b{jCHd}}FlFlFl}{{b{jCHd}}}}{{{b{jCHf}}FlFlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFlFl}{{b{jCHh}}}}{{{b{jCGl}}CL`FlFl}{{b{jCGl}}}}{{{b{jCHd}}FlFl}{{b{jCHd}}}}{{{b{jCHf}}FlFl}{{b{jCHf}}}}{{{b{jCHh}}FlFl}{{b{jCHh}}}}{{{b{jBEb}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}f}{{{b{jBEb}}{BGl{{BGj{Fl}}}}}f}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}{{{b{jBDj}}BCj{Cl{CDj}}{b{jBDh}}}f}{{{b{jBEb}}{BGn{Fl{BGl{{BGj{Fl}}}}}}Cd}f}{{{b{jCDd}}{BGn{Fl{BGl{{BGj{Fl}}}}}}}f}0{{{b{jCDd}}Fl}f}{{{b{jCDd}}CKn}f}{{{b{jBEb}}{BGl{{BGj{Fl}}}}Cd}f}{{{b{jCDd}}{BGl{{BGj{Fl}}}}}f}3{{{b{j{CCl{c}}}}{BI`{FlBHbBHb{BHn{Fl}}}}}fCCn}{{{b{j{CCl{c}}}}AnCd}fCCn}{{{b{jCDd}}Cd}f}{{{b{jCDd}}BBl}f}{{{b{jCDd}}CFf}f}{{{b{jCKb}}CLh}{{b{jCKb}}}}{{{b{jBEb}}{BI`{FlBHbBHb{BHn{Fl}}}}Cd}f}{{{b{jCDd}}{BI`{FlBHbBHb{BHn{Fl}}}}}f}0{{{b{CDd}}}{{b{BFj}}}}``{{{b{jCDd}}}{{b{jBFj}}}}{{{b{BFj}}}BKd}{{{b{{CCb{BK`}}}}}BKd}{{{b{CD`}}}BKd}{{{b{CCf}}}BKd}{{{b{CCh}}}BKd}{{{b{{CHb{CGj}}}}}BKd}{{{b{{CHb{CH`}}}}}BKd}{{{b{{CHb{CCj}}}}}BKd}{{{b{CCj}}}BKd}{{{b{{CCl{BK`}}}}}BKd}{{{b{CD`}}}{{b{{ANf{{ANn{{BGn{Fl{BGl{{BGj{Fl}}}}}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}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BLn{DDh{DJh{DG`}}}}{{{b{{BGl{{DDn{c}}}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj}{{{b{{BGl{{BGj{c}}}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj}{{{b{{BGl{{DDl{c}}}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj}01{{{b{{DE`{c}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj}0{{{b{{BGn{ce}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj{{BOl{c}}}}{{{b{{DEh{ce}}}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOj{{BOl{c}}}}{{{b{{DEf{c}}}}}{{DEf{c}}}{DGfCAfBOn}}`{{}Cd}{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}}CdBMbBMb}{{{b{{BHn{c}}}}}Cd{}}{{{b{{DBf{cegik}}}}}Cd{}BMbBMbBMbBMb}{{{b{{DAf{cegik}}}}}Cd{}BMbBMbBMbBMb}{{{b{{BKn{ceBKl}}}}}Cd{}BMf}{{{b{{BKn{cBKle}}}}}Cd{}BMb}{{{b{e}}}Cd{}{{BNl{c}}}}{{{b{{BI`{cegi}}}}}Cd{}BMbBMb{{BN`{ceg}}}}{{{b{{BKn{ceg}}}}}Cd{}BMbBMb}{{{b{{BHd{ce}}}}}CdBOnBMf}{{{b{{DFf{c}}}}}CdBMb}{{{b{{BLl{}{{BLj{c}}}}}}}CdBLn}{{{b{{BGj{c}}}}}Cd{BLnBNh}}{{{BGj{c}}}CdE@b}{{{b{{BI`{cegi}}}}}Cd{CBhCAfE@d}BMbBMb{{BN`{ceg}}}}{{{b{c}}}Cd{}}{{{b{{BGj{e}}}}}Cd{}{{BNl{c}}}}{{{b{{DDf{cg}}}}}CdBLnDDh{{DJl{e}}}}{{{b{{BI`{c}}}}}CdBLn}3333333{{{b{{BI`{egi}}}}}CdBOn{BOn{BNl{c}}}BMbBMb}44444{{{b{{DDf{eg}}}}}CdBLn{BLn{BNl{c}}}{{DJl{DHh}}}}0{{{b{{BGl{{BGj{e}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{BGn{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{BGl{{BGj{c}}}}}}}}{{{b{{BI`{eBHbBHb{BHn{e}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{DE`{e}}}}}CdBLn{BLn{BNl{c}}}}0{{{b{{BGn{e{BGl{{DDl{e}}}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{DEh{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{BGl{{BGj{c}}}}}}}}3{{{b{{BGl{{DDl{e}}}}}}}CdBOn{BOn{BNl{c}}}}<{{{b{{DEh{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{BGl{{DDl{c}}}}}}}}8{{{b{{BGl{{DDn{e}}}}}}}CdBOj{BOj{BNl{c}}}}6{{{b{{BGn{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{BGl{{DDl{c}}}}}}}}{{{b{{DEh{e{BGl{{DDl{e}}}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{BGl{{DDn{e}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{c}}}Cd{}}{{{b{{BHd{eg}}}}}CdBOn{BOn{BNl{c}}}BMf}{{{b{{BI`{eBHb}}}}}CdBOn{BOnCBhCAfDGf{BNl{c}}}}23{{{b{{BGl{{DDl{e}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{DEh{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{DE`{c}}}}}}={{{b{{BGl{{BGj{e}}}}}}}CdBLn{BLn{BNl{c}}}}{{{b{{BI`{e}}}}}CdBLn{BLn{BNl{c}}}}6{{{b{{BGn{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}{BNl{{DE`{c}}}}}}{{{b{{DDf{eg}}}}}CdBLn{BLn{BNl{c}}}{{DJl{DHh}}}}8{{{b{{DDl{e}}}}}CdBOn{BOn{BNl{c}}}}9{{{b{{DDn{e}}}}}CdBOj{BOj{BNl{c}}}}{{{b{{DEd{e}}}}}CdBOn{BOn{BNl{c}}}}<35{{{b{{BGn{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}}}{{{b{{DEh{eg}}}}}CdBLn{BLn{BNl{c}}}{{BOl{e}}}}=5=7{{{b{{DEf{e}}}}}CdBOn{BOn{BNl{c}}}}?68>218>{{{b{{DEh{eg}}}}}Cd{BLnDLl}{BLn{BNl{c}}}{{BOl{e}}}}7??????????????????{{{BGj{c}}}CdE@b}{{{b{{BI`{ceeg}}}}}CdBLnBMb{{BNj{cee}}}}{{{b{{DHj{cee}}}}}CdBLl{{C@j{}{{BBf{}}}}}}{{{b{{DHl{cee}}}}}CdBLl{{C@j{}{{BBf{}}}}}}{{{b{{DC`{cee}}}}}CdBLl{{C@j{}{{BBf{}}}}}}{{{b{{DI`{cee}}}}}CdBLl{{C@j{}{{BBf{}}}}}}55{{{b{{BGj{c}}}}}Cd{CLdDEn}}{{{b{{BI`{cegi}}}}}Cd{CBhCAfCBdDElE@dBLl}BMbBMb{{BNj{ceg}}{BNj{ceg}}}}{{{b{{DDl{c}}}}}CdBOj}{{{b{BLn}}}Cd}0{{{b{{BI`{ceeg}}}}c}CdBLn{{C@j{}{{BBf{}}}}BMb}{{BNj{cee}}}}{{{b{{BI`{cegi}}}}}Cd{}BMbBMb{{BN`{ceg}}}}{{{b{{DGd{cge}}}}}CdBLlBMb{{C@j{e}}}}6{{{b{{BI`{ceg}}}}}Cd{BOnCBhCBd}BMfBMf}5{{{b{{DDn{c}}}}}CdBOj}`````{{{b{{BGl{{DDn{c}}}}}}{b{{BGl{{DDn{c}}}}}}}{{BGl{{DDn{c}}}}}BOj}{{{b{{BI`{cegi}}}}}{{E@f{cegi}}}{}BMbBMb{{BN`{ceg}}}}{{{b{{BHd{ce}}}}}{{E@f{ceBHb}}}BOnBMf}{{{b{j{BI`{cegi}}}}}{{E@h{cegi}}}{}BMbBMb{{BMj{ceg}}{BN`{ceg}}}}{{{b{j{BHd{ce}}}}}{{E@h{ceBHb}}}BOnBMf}{{Anc}{{BI`{ceBHb}}}{BOnCBhCAf}{BMfDDd}}{An{{BGl{{BI`{ceBHb}}}}}{BOnCBhCAf}{BMfDDd}}{{{b{{BI`{cgkm}}}}{b{{BI`{ceio}}}}}{{BI`{c}}}{DElBOnCBhCAfCBdDEl}BMb{{C@n{e}}BMb}BMb{{C@n{i}}BMb}{{BNj{cgk}}}{{BNj{cei}}}}{{{b{{DGl{ce}}}}}{{BI`{cee}}}BNfBMb}{{{b{{DHl{cge}}}}}{{BI`{cg}}}BLlBMb{{C@j{e}}}}{{{b{{DC`{cge}}}}}{{BI`{cg}}}BLlBMb{{C@j{e}}}}{{{b{{BGj{c}}}}}c{CLdBLh}}{{{b{{DGl{ce}}}}}{{b{{BI`{cee}}}}}BNfBMb}{{{DC`{cge}}}{{BI`{cg}}}BLlBMb{{C@j{e}}}}{{}An}000000000000{{{b{{BI`{cegi}}}}{b{{BI`{cegi}}}}}Cd{BOnBNh}BMbBMb{{BN`{ceg}}}}{{{b{{BHd{ce}}}}{b{{BHd{ce}}}}}Cd{BOnBNh}BMf}{{{b{{DFj{c}}}}}cBLn}{{{b{{DDl{c}}}}{b{{DDl{c}}}}}{{Cl{{DDl{c}}}}}{BLnBOj}}{{{b{{BI`{cegi}}}}}An{}BMbBMb{{BN`{ceg}}}}{{{b{{BI`{cBKlBHb{BKn{cBKlBHb}}}}}}}An{}}{{{b{{BKn{ceg}}}}}An{}BMbBMb}{{{b{{BHd{ce}}}}}AnBOnBMf}{{{b{{DFf{c}}}}}AnBMb}`{{{b{{BI`{ceBHbg}}}}{b{{BI`{ceBHbi}}}}c}{{BI`{ceBHb}}}{BOnCBhCAfCBdCBfDEl}BMb{{BNj{ce}}}{{BNj{ce}}}}{{{b{{BGl{{DDl{c}}}}}}{b{{BGl{{DDl{c}}}}}}c}{{DDl{c}}}BOj}{{{b{{BGl{{DDn{c}}}}}}{b{{BGl{{DDn{c}}}}}}c}{{DDn{c}}}BOj}{{{b{{BHd{ce}}}}{b{{BHd{ce}}}}c}{{BHd{ce}}}{BOnCBhCAfCBdCBfDElBOn}BMf}{{{b{{DDl{c}}}}{b{{DDl{c}}}}c}{{DDl{c}}}BOj}{{{b{{DDn{c}}}}{b{{DDn{c}}}}c}{{DDn{c}}}BOj}{{{b{{BGn{c{DE`{c}}}}}}{b{{BGn{c{DE`{c}}}}}}c}{{BGn{c{DE`{c}}}}}{BLnBOj}}{{{b{{BGn{c{BGl{{BGj{c}}}}}}}}{b{{BGn{c{BGl{{BGj{c}}}}}}}}c}{{BGn{c{BGl{{BGj{c}}}}}}}{BLnBOj}}{{{b{{BGn{c{BGl{{DDl{c}}}}}}}}{b{{BGn{c{BGl{{DDl{c}}}}}}}}c}{{BGn{c{BGl{{DDl{c}}}}}}}{BLnBOj}}2`{{{b{{BN`{}{{BMl{c}}{BMn{e}}}}}}AnAn}AnBMbBMb}{{{BLl{}{{BLj{c}}}}}{{BLl{}{{BLj{c}}}}}BLn}{{{BGj{c}}}{{BGj{c}}}{BLnBNh}}{{{b{{BGl{{DDl{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}{b{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}}}{{BGl{{BI`{cBHbBHb{BHn{c}}}}}}}BOn}{{{b{BOl}}{b{{BI`{cBHbBHb}}}}}{{BI`{cBHbBHb}}}BOn}````````````````2{{{b{BOl}}{b{{BI`{cBHbBHb{BHn{c}}}}}}}{{BI`{cBHbBHb{BHn{c}}}}}BOn}````````````````````````````````````````````````````````````{{{BI`{cee}}{b{j{BI`{ceeg}}}}}CdBLlBMb{{CB`{cee}}}}`````{{ccc}cBLl}{{{b{j{BI`{cee}}}}}{{BI`{ceBHb}}}BLnBMb}{{{b{j{BI`{cee}}}}{b{{BI`{ceBHb}}}}}fBLnBMb}`{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{EFl{c}}}}}{}BLl}`{{{b{{BI`{cBHbBHbe}}}}}{{Cl{{ANn{{EFl{c}}c}}}}}BLl{{BNj{cBHb}}}}0{{{b{{EFl{c}}}}}{{EFl{c}}}{CLdBLl}}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{{EFl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbBLl}}{cc{}}0{{{b{c}}}e{}{}}{{}{{EFl{c}}}BLl}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{{EFl{c}}}}}{{EFl{c}}}BLl}{{{b{c}}}Cd{}}{{cc}{{ANn{{EFl{c}}c}}}BLl}{c{{EFl{c}}}BLl}{{ChCh}f}{Chf}{{{b{{EFl{c}}}}{b{j{BI`{cegi}}}}}fBLlBMbBMb{{CB`{ceg}}}}0{{{b{{EFl{c}}}}}cBLl}`>;{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0{{cc}{{Cl{{ANn{{EFl{c}}c}}}}}BLl}{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{ce{}{}}`````````````````````{{{b{c}}d}f{}}0000000000``{{{b{c}}}{{b{h}}}{}}00000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000{{{b{c}}}{{b{Dn}}}{}}{{EFnGhCd}Jd}{{{b{c}}}{{b{e}}}{}{}}0000000000{{{b{jc}}}{{b{je}}}{}{}}0000000000`{{{b{Ib}}}Ib}{{{b{ADf}}}ADf}{{{b{EG`}}}EG`}{{{b{Jd}}}Jd}{{{b{EFn}}}EFn}{{{b{AIb}}}AIb}{{{b{EGb}}}EGb}{{{b{EGd}}}EGd}{{{b{EGf}}}EGf}{{{b{EGh}}}EGh}{{{b{EGj}}}EGj}{{{b{c}}{b{je}}}f{}{}}0000000000{{{b{c}}}f{}}000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000000{Alc{}}00000000````{{}Ib}{{}ADf}{{}EG`}{{}Jd}{{}EFn}{{}AIb}{{}EGd}{{}EGh}{{}EGj}{{{Ef{Gj}}{Gl{EGd}}{Gl{A@f}}{Gl{AA`}}}f}{{{b{Ib}}}{{b{c}}}{}}{An{{b{c}}}{}}0000000000{{{b{jIb}}}{{b{jc}}}{}}{An{{b{jc}}}{}}0000000000{Fj{{Ol{ff}}}}`{{{b{c}}}{{b{e}}}{}{}}0000000000`{Anf}00000000002{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}`{{{b{EFn}}}Mh}`{{{b{Ib}}{b{Ib}}}Cd}{{{b{EFn}}{b{EFn}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{Ej{Gj}}{Gn{A@n}}{Gn{K`}}{Gn{Gd}}{Gl{EGj}}{Ej{Bh}}A@l{Gn{ADf}}{Gn{ADj}}}f}{{{b{c}}{b{e}}}Cd{}{}}000000000`5````{{{b{Ib}}{b{jB`}}}Bb}{{{b{Jd}}{b{jB`}}}Bb}{{{b{EFn}}{b{jB`}}}Bb}{{{b{EGb}}{b{jB`}}}Bb}{{{b{EGd}}{b{jB`}}}Bb}{{{b{EGf}}{b{jB`}}}Bb}{{{b{EGh}}{b{jB`}}}Bb}{{{b{EGj}}{b{jB`}}}Bb}{cc{}}000000000000000000000{{{b{c}}}e{}{}}0000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}101001010110{{{b{Bd}}}EGf}1221{{{b{Ib}}{b{jc}}}fAMd}``{{J`{Ef{Gj}}{E`{A`}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gn{ADj}}{Gn{Hn}}{Gn{Hj}}{Gn{K`}}{Gn{Jn}}{Gn{ADf}}{Gn{Gd}}{Gn{Hh}}{Gn{EG`}}{Gn{EGd}}{Gn{Hf}}{Gn{Nn}}{Ef{EGh}}{Gn{A@j}}{Gn{A@h}}{Gn{A@f}}{Gn{EGj}}}f}``{{}An}0000000000{ce{}{}}0000000000{{{Aj{c}}}{{Aj{h}}}{}}0000000000{{{C`{c}}}{{C`{h}}}{}}0000000000{{{Cb{c}}}{{Cb{h}}}{}}000000000033333333333{{{b{c}}}Cd{}}0000000000{{Fj{Cl{Gh}}}{{Ol{ff}}}}`````{{{Ej{Gj}}{Gn{ADf}}{Gl{Hn}}{Gl{Ib}}A@l}f}{{{Ej{Gj}}{Ef{AHh}}{Ef{I`}}{Gn{EGd}}{Gl{Ib}}{Ej{Jf}}{Gl{Hh}}{Ef{EGf}}{Gn{Lf}}{Gl{K`}}{Lb{Kn}}{Ej{AAl}}{Ej{Hb}}}f}{{{b{B@j}}}BB`}{{{Ej{Hb}}{Ej{Gj}}{Gn{ADf}}{Gn{Jd}}{Gl{Hh}}{Gl{Hj}}{Gn{EG`}}J`{Gl{AIb}}{Gn{Hn}}}f}{Fj{{Ol{ff}}}}`{{{b{jFb}}}f}0`{{ChCh}f}0000000000{Chf}0000000000000000000{{ChCh}Cd}0{ChAMh}{{}{{b{Cj}}}}00000000{{Fj{Cl{Fj}}}{{Ol{ff}}}}`{{FjEFn}{{Ol{ff}}}}`8```{{{b{c}}}e{}{}}0000000000{{{b{c}}}{}{}}0{ce{}{}}0000000000{{{b{c}}}{{Cl{e}}}{}{}}000000000033333333333{c{{Cn{e}}}{}{}}000000000000000000000{{{b{c}}}D`{}}0000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000000{{{Ej{Gj}}{Ef{I`}}{Gn{Hn}}{Gn{Gd}}{Gl{ADf}}{Gl{Ib}}{Ej{Bh}}}f}{Fj{{Ol{ff}}}}66666666666``{{{Ej{Gj}}{Ej{I`}}{Gl{ADl}}{Gl{Ib}}{Gn{Hn}}{Gn{K`}}{Ej{Bh}}{Gn{Hh}}}f}{{{b{jFb}}}f}{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Ej{Bh}}{Gn{K`}}{Gn{Hh}}}f}`{{{Ej{Gj}}J`{Ej{Bh}}{Gl{Ib}}{Ej{I`}}{Gl{ADl}}{Gl{AIb}}{Gl{Hj}}{Gl{Hh}}{Gn{K`}}{Gn{Ld}}{Gn{Hn}}{E`{A`}}Jb{Ed{Eb}}}f}2{{{Ej{Gj}}{Gl{AIb}}{Gn{ADl}}}f}3{{{Ej{Gj}}{Gn{ADl}}}f}`4{{{Ej{Gj}}{Gl{ACd}}{Gn{ADl}}{Gl{AIb}}}f}`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}Jb{Gn{AGf}}}f}6{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}`{{{Ej{Gj}}{Gn{ADl}}{Gl{Ib}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}}f}8`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}}f}9{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gl{K`}}{Ed{Eb}}}f}``{{{Ej{Gj}}{Ej{Hb}}{Gn{ADl}}{Gl{Ib}}{Gn{Hh}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}{Gn{Ld}}{Gn{EGl}}{E`{A`}}JbJ`}f};``{{Fj{b{B@j}}{b{jJb}}}f}`{{{b{c}}d}f{}}{{{b{jFb}}e}f{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}0`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{ADl}}}ADl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}`{{}ADl}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{jFb}}}f}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}``<8{{{b{c}}}{{Cl{e}}}{}{}}={c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{{{Ej{Gj}}{Gn{ADl}}}f}{Mh{{Ol{ff}}}}>```{{{b{jEGn}}{Ol{ff}}}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{Alc{}}{{}EGn}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}0{{{b{EH`}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{EH`}}}BBd}{{{b{EGn}}}BBd}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{EH`}}}A@`}{{{b{EGn}}}A@`}{{}EGn}{Chf}00{{{b{jEGn}}}f}{{{b{jEGn}}{b{Bd}}}f}`::{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??``````````{{{Ej{Gj}}{Ej{I`}}{Gl{ADl}}{Gl{Ib}}{Gn{Hn}}{Gn{K`}}{Ej{Bh}}{Gn{Hh}}}f}{{{b{jFb}}}f}{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Ej{Bh}}{Gn{K`}}{Gn{Hh}}}f}`{{{Ej{Gj}}J`{Ej{Bh}}{Gl{Ib}}{Ej{I`}}{Gl{ADl}}{Gl{AIb}}{Gl{Hj}}{Gl{Hh}}{Gn{K`}}{Gn{Ld}}{Gn{Hn}}{E`{A`}}Jb{Ed{Eb}}}f}2{{{Ej{Gj}}{Gl{AIb}}{Gn{ADl}}}f}3{{{Ej{Gj}}{Gn{ADl}}}f}`4{{{Ej{Gj}}{Gl{ACd}}{Gn{ADl}}{Gl{AIb}}}f}`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}Jb{Gn{AGf}}}f}6{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}``{{{Ej{Gj}}{Gn{ADl}}{Gl{Ib}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}}f}8`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}}f}9{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Ej{Bh}}{Gn{ADl}}{Gl{K`}}{Ed{Eb}}}f}``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{EGl}}}EGl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}EGl}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{Ej{Gj}}{Ej{Hb}}{Gn{ADl}}{Gl{Ib}}{Gn{Hh}}{Ej{Bh}}{Ej{I`}}{Gl{Hj}}{Gn{Hn}}{Gn{K`}}{Gn{Ld}}{Gn{EGl}}{E`{A`}}JbJ`}f}{{}An}{{{b{jFb}}}f}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{ChCh}f}{Chf}0{{Fj{b{B@j}}{b{jJb}}}f}{{}{{b{Cj}}}}>8{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}5<`{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gl{ADl}}{Ej{Bh}}{Gn{Hj}}{Gn{Hn}}{Gn{K`}}{Ed{Eb}}}f}>{{{Ej{Gj}}{Ej{I`}}{Gl{Ib}}{Gn{ADl}}{Gl{K`}}}f}`1?0`````````````````{{{b{c}}d}f{}}00{{{b{EHb}}}EHd}0{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{EHb}}}Cd}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{{b{EHh}}}EHh}{{{b{EHj}}}EHj}{{{b{AAl}}}AAl}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}00{{}EHh}{{}EHj}{{}AAl}{An{{b{c}}}{}}00{{{b{AAl}}}{{b{c}}}{}}1{An{{b{jc}}}{}}00{{{b{jAAl}}}{{b{jc}}}{}}1{{{b{EHb}}BEn}EHd}{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{EHh}}{b{EHh}}}Cd}{{{b{EHj}}{b{EHj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EHl}}{b{j{ANf{BEn}}}}}f}{{{b{EHh}}{b{j{ANf{BEn}}}}}f}{{{b{EHj}}{b{j{ANf{BEn}}}}}f}{{{b{EHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EHn}}}EHn}{{{b{EHh}}}EHh}{{{b{EHj}}}EHj}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}0101{{{b{EI`}}}{{M`{BEn}}}}{{{b{EHh}}}{{M`{BEn}}}}{{{b{EHj}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{AlEIb}{{}EHh}{{}EHj}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}{{{b{jFb}}}f}{{ChCh}f}00{Chf}000000{{ChCh}Cd}0{{{b{{EIf{}{{EId{c}}}}}}c}f{}}{{{b{EHh}}}f}{{{b{EHj}}}f}{AMhf}{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{}{{b{Cj}}}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}0{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{b{EHb}}}EHd}{{{b{EHb}}c}An{{EHf{An}}}};;;;{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{c{{EIf{}{{EId{c}}}}}{}}{{}EHh}{{}EHj}``{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{EIh}}}EIh}{{{b{EIj}}}EIj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{{{b{jEIj}}{Cl{Ib}}}f}{Alc{}}0{{}EIh}{{}EIj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0<<{Anf}0{{{b{EIj}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}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d{}}00000000{{}EKl}`:````{{{b{EKl}}}An}{{{b{jDb}}}f}```````{{{b{EKf}}}ELb}``{{{b{jEKl}}}{{Cl{c}}}{}}0{{{b{jEKl}}An}{{Cl{c}}}{}}```?`{{ChCh}f}000000{Chf}0000000000000{{ChCh}Cd}0{ChAMh}`{{}{{b{Cj}}}}000{{{b{jc}}AnCd}f{}}{{{b{jEKf}}AnAnc}f{}}{{{b{jEKf}}Cd}f}0{{{b{jEKf}}ELb}f}111`{{{b{EKf}}}Cd}`{{{b{EKl}}}{{ANn{An{Cl{An}}}}}}`1`{{{b{c}}}e{}{}}000000{{{b{c}}}{}{}}0{ce{}{}}0000000{{{b{c}}}{{Cl{e}}}{}{}}000000033333333{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}000000000000000{{{b{c}}}D`{}}0000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000{{{b{jAKd}}{b{EKf}}}f}{{{b{jAKl}}}f}77777777```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{g}}}{{ELd{cg}}}Of{{ELf{c}}}{{ELj{}{{ELh{e}}}}}}{{{b{jg}}}{{ELl{cg}}}Of{{ELf{c}}}{{ELn{}{{ELh{e}}}}}}```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`{{{Ej{Gj}}{EMd{{EMb{EM`}}}}J`}f}``````````{{{Ed{EMf}}{Ed{Eb}}{Lb{Bh}}{Ed{Gj}}{BDf{{EMb{EM`}}}}}f}{{{b{EMh}}}Fl}{GhGh}{KjKj}{DMnDMn}{DMjDMj}{DNbDNb}{DNfDNf}{DLdDLd}{AMfAMf}{DNdDNd}{DNhDNh}{EMjEMj}{EMlEMl}{EMnEMn}{{H`H`}H`}{{{b{EN`}}EN`Fl}Cd}{{{b{ENb}}ENbFl}Cd}{{{b{DMl}}DMlFl}Cd}{{GhGhFl}Cd}{{KjKjFl}Cd}{{{b{DN`}}DN`Fl}Cd}{{{b{ENd}}ENdFl}Cd}{{{b{DMf}}DMfFl}Cd}{{CC`CC`Fl}Cd}{{DMnDMnFl}Cd}{{DMjDMjFl}Cd}{{{b{ENf}}ENfDJb}Cd}{{{b{ENh}}ENhDJb}Cd}{{{b{DNl}}DNlDJb}Cd}{{{b{DMd}}DMdDJb}Cd}{{{b{DLj}}DLjDJb}Cd}{{DNnDNnDJb}Cd}{{DNbDNbDJb}Cd}{{DNfDNfDJb}Cd}{{DLdDLdDJb}Cd}{{{b{ENj}}}{{Cn{{ENn{ENl}}EO`}}}}{{{b{ENj}}c}{{Cn{{ENn{ENl}}EO`}}}{{EOb{ENl}}}}0```{{{b{EJ`}}}{{ACl{An}}}}{{{b{EJ`}}}{{Cl{{ACl{An}}}}}}{{{b{jEOd}}e}f{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}{{EMhEMh}}{{DMlDMl}}{{GhFl}Gh}{{GhGh}Gh}{{KjKj}Kj}{{KjFl}Kj}{{DN`DN`}}{{ENdENd}}{{DMfDMf}}{{CC`CC`}CC`}{{DMnDMn}DMn}{{DMnFl}DMn}{{DMjDMj}DMj}{{DMjFl}DMj}{{DNlDNl}}{{DMdDMd}}{{DLjDLj}}{{DNnDNn}DNn}{{DNbDJb}DNb}{{DNbDNb}DNb}{{DNfDJb}DNf}{{DNfDNf}DNf}{{DLdDLd}DLd}{{DLdDJb}DLd}{{AMfCAh}AMf}{{AMfAMf}AMf}{{DNdDNd}DNd}{{DNdCAh}DNd}{{DNhCAh}DNh}{{DNhDNh}DNh}{{MjMf}Mj}{{MjMj}Mj}{{DLfMf}DLf}{{DLfDLf}DLf}{{DMbDMb}DMb}{{DMbMf}DMb}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlEMl}EMl}{{EMlDBd}EMl}{{EMnEMn}EMn}{{EMnDBd}EMn}{{EOfEOf}EOf}{{EOfAMh}EOf}{{EOhAMh}EOh}{{EOhEOh}EOh}{{EOjEOj}EOj}{{EOjAMh}EOj}{{H`EOl}}{{H`H`}H`}{{H`EOn}H`}{{{b{jEMh}}EMh}f}{{{b{jDMl}}DMl}f}{{{b{jGh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jKj}}Fl}f}{{{b{jKj}}Kj}f}{{{b{jDN`}}DN`}f}{{{b{jENd}}ENd}f}{{{b{jDMf}}DMf}f}{{{b{jDMn}}DMn}f}{{{b{jDMn}}Fl}f}{{{b{jDMj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jDNl}}DNl}f}{{{b{jDMd}}DMd}f}{{{b{jDLj}}DLj}f}{{{b{jDNb}}DNb}f}{{{b{jDNb}}DJb}f}{{{b{jDNf}}DJb}f}{{{b{jDNf}}DNf}f}{{{b{jDLd}}DLd}f}{{{b{jDLd}}DJb}f}{{{b{jAMf}}AMf}f}{{{b{jAMf}}CAh}f}{{{b{jDNd}}CAh}f}{{{b{jDNd}}DNd}f}{{{b{jDNh}}CAh}f}{{{b{jDNh}}DNh}f}{{{b{jMj}}Mj}f}{{{b{jMj}}Mf}f}{{{b{jDLf}}DLf}f}{{{b{jDLf}}Mf}f}{{{b{jDMb}}DMb}f}{{{b{jDMb}}Mf}f}{{{b{jEMj}}EMj}f}{{{b{jEMj}}DBd}f}{{{b{jEMl}}EMl}f}{{{b{jEMl}}DBd}f}{{{b{jEMn}}EMn}f}{{{b{jEMn}}DBd}f}{{{b{jEOf}}EOf}f}{{{b{jEOf}}AMh}f}{{{b{jEOh}}EOh}f}{{{b{jEOh}}AMh}f}{{{b{jEOj}}AMh}f}{{{b{jEOj}}EOj}f}{{{b{jH`}}H`}f}{{{b{jH`}}EOl}f}{{{b{jEl}}{Aj{BEd}}}f}{{{b{DN`}}{b{DN`}}}DN`}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DMl}}{b{DMl}}}DMl}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DMd}}{b{DMd}}}DMd}{{{b{DMf}}{b{DMf}}}DMf}{{{b{DLj}}{b{DLj}}}DLj}{{{b{jF@`}}MfF@bFl}f}{{{b{jF@`}}F@bFl}f}{{{b{jFf}}e}{{b{jFf}}}{}{{On{cf{Cl{f}}}{{Oj{{Ol{f{Cl{f}}}}}}}}}}{{{b{jFf}}e}{{b{jFf}}}{}{{On{cff}{{Oj{{Ol{ff}}}}}}}}{{{b{jF@d}}{Ol{ff}}}f}{{{b{jF@f}}{Ol{ff}}}f}{{{b{jFf}}cg}{{b{jFf}}}F@h{}{{On{eff}{{Oj{{Ol{ff}}}}}}}}{{{b{jJj}}Fl}f}{{{b{jHb}}H`}f}{{{b{jF@j}}}f}`{DMhCd}{DNjCd}{DLhCd}{F@lCd}{F@nCd}{{{b{Gj}}}{{Bn{Fj}}}}`{{{b{{C`{ce}}}}}{{b{e}}}BJbFA`}{{{b{EHb}}}EHd}0{{{FAb{c}}{FAb{e}}}{{FAb{e}}}{}{}}{{{FAb{c}}g}{{FAb{e}}}{}{}{{BEd{c}{{BBf{{FAb{e}}}}}}}}{{GhGh}Fl}{{KjKj}Fl}{{CC`CC`}Fl}{{DMnDMn}Fl}{{DNnDNn}DJb}{{DNbDNb}DJb}{{DNfDNf}DJb}{{{Ej{Hb}}{Ej{Gj}}{BDf{{EMb{Hj}}}}{BDf{{EMb{Hl}}}}}f}{{{b{jFb}}}f}`{DMhCd}{DNjCd}{DLhCd}{F@lCd}{F@nCd}{{{b{Kj}}}Kj}{{{b{DMn}}}DMn}{{{b{DNf}}}DNf}{{{b{Kj}}}{{ANn{KjKj}}}}{{{b{DMn}}}{{ANn{DMnDMn}}}}{{{b{DNf}}}{{ANn{DNfDNf}}}}543{{{b{jFAd}}{b{FAf}}}f}{{{b{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Ld}}}{{b{j{M`{DJb}}}}}}{{{b{jAMf}}}{{b{j{M`{CAh}}}}}}{{{b{jDNd}}}{{b{j{M`{CAh}}}}}}{{{b{jDNh}}}{{b{j{M`{CAh}}}}}}{{{b{jMj}}}{{b{j{M`{Mf}}}}}}{{{b{jDLf}}}{{b{j{M`{Mf}}}}}}{{{b{jDMb}}}{{b{j{M`{Mf}}}}}}{{{b{jEMj}}}{{b{j{M`{DBd}}}}}}{{{b{jEMl}}}{{b{j{M`{DBd}}}}}}{{{b{jEMn}}}{{b{j{M`{DBd}}}}}}{{{b{jEOf}}}{{b{j{M`{AMh}}}}}}{{{b{jEOh}}}{{b{j{M`{AMh}}}}}}{{{b{jEOj}}}{{b{j{M`{AMh}}}}}}{{{b{jDMl}}}{{b{j{M`{{M`{Fl}}}}}}}}{{{b{jGh}}}{{b{j{M`{Fl}}}}}}{{{b{jKj}}}{{b{j{M`{Fl}}}}}}{{{b{jDN`}}}{{b{j{M`{{M`{Fl}}}}}}}}{{{b{jDMf}}}{{b{j{M`{{M`{Fl}}}}}}}}{{{b{jDMj}}}{{b{j{M`{Fl}}}}}}{{{b{jAMf}}}{{b{j{M`{CAh}}}}}}{{{b{jDNd}}}{{b{j{M`{CAh}}}}}}{{{b{jDNh}}}{{b{j{M`{CAh}}}}}}{{{b{jMj}}}{{b{j{M`{Mf}}}}}}{{{b{jDLf}}}{{b{j{M`{Mf}}}}}}{{{b{jDMb}}}{{b{j{M`{Mf}}}}}}{{{b{H`}}}BCn}{{{b{{FBn{c}}}}}{}BJb}{{{b{{C`{ce}}}}}{}BJbFA`}{{{b{{C`{c}}}}}CAhFC`}{{{b{{EMd{e}}}}}{{b{c}}}{}{{EOb{c}}BJb}}{{{EMd{e}}}{{EMd{c}}}BJb{{EOb{c}}BJb}}{{{b{Mh}}}{{b{Ml}}}}{{{b{{BDf{e}}}}}{{b{c}}}{}{{EOb{c}}BJb}}{{{b{FCb}}}FCd}{{{b{{FAb{c}}}}}{{FAb{{b{c}}}}}{}}{{{b{{C`{ce}}}}}{{b{c}}}BJbFA`}{{{b{DMl}}}{{b{{M`{Fl}}}}}}{{{b{Gh}}}{{b{{M`{Fl}}}}}}{{{b{Kj}}}{{b{{M`{Fl}}}}}}{{{b{DN`}}}{{b{{M`{Fl}}}}}}{{{b{DMf}}}{{b{{M`{Fl}}}}}}{{{b{CC`}}}{{b{{M`{Fl}}}}}}{{{b{DMn}}}{{b{{M`{Fl}}}}}}{{{b{DMj}}}{{b{{M`{Fl}}}}}}{{{b{DNl}}}{{b{{M`{DJb}}}}}}{{{b{DMd}}}{{b{{M`{DJb}}}}}}{{{b{DLj}}}{{b{{M`{DJb}}}}}}{{{b{DNn}}}{{b{{M`{DJb}}}}}}{{{b{DNb}}}{{b{{M`{DJb}}}}}}{{{b{DNf}}}{{b{{M`{DJb}}}}}}{{{b{DLd}}}{{b{{M`{DJb}}}}}}{{{b{AMf}}}{{b{{M`{CAh}}}}}}{{{b{DNd}}}{{b{{M`{CAh}}}}}}{{{b{DNh}}}{{b{{M`{CAh}}}}}}{{{b{Mj}}}{{b{{M`{Mf}}}}}}{{{b{DLf}}}{{b{{M`{Mf}}}}}}{{{b{DMb}}}{{b{{M`{Mf}}}}}}{{{b{EMj}}}{{b{{M`{DBd}}}}}}{{{b{EMl}}}{{b{{M`{DBd}}}}}}{{{b{EMn}}}{{b{{M`{DBd}}}}}}{{{b{EOf}}}{{b{{M`{AMh}}}}}}{{{b{EOh}}}{{b{{M`{AMh}}}}}}{{{b{EOj}}}{{b{{M`{AMh}}}}}}{{{b{DMl}}}{{b{{M`{{M`{Fl}}}}}}}}{{{b{Gh}}}{{b{{M`{Fl}}}}}}{{{b{Kj}}}{{b{{M`{Fl}}}}}}{{{b{DN`}}}{{b{{M`{{M`{Fl}}}}}}}}{{{b{DMf}}}{{b{{M`{{M`{Fl}}}}}}}}{{{b{DMj}}}{{b{{M`{Fl}}}}}}{{{b{AMf}}}{{b{{M`{CAh}}}}}}{{{b{DNd}}}{{b{{M`{CAh}}}}}}{{{b{DNh}}}{{b{{M`{CAh}}}}}}{{{b{Mj}}}{{b{{M`{Mf}}}}}}{{{b{DLf}}}{{b{{M`{Mf}}}}}}{{{b{DMb}}}{{b{{M`{Mf}}}}}}{{{b{FAd}}}{{b{FAf}}}}{{{b{DMh}}}{{b{FAf}}}}{{{b{DNj}}}{{b{FAf}}}}{{{b{DLh}}}{{b{FAf}}}}{{{b{F@l}}}{{b{FAf}}}}{{{b{F@n}}}{{b{FAf}}}}{{{b{EN`}}}{{b{FAf}}}}{{{b{ENb}}}{{b{FAf}}}}{{{b{DMl}}}{{b{FAf}}}}{{{b{Gh}}}{{b{FAf}}}}{{{b{Kj}}}{{b{FAf}}}}{{{b{DN`}}}{{b{FAf}}}}{{{b{ENd}}}{{b{FAf}}}}{{{b{DMf}}}{{b{FAf}}}}{{{b{CC`}}}{{b{FAf}}}}{{{b{DMn}}}{{b{FAf}}}}{{{b{DMj}}}{{b{FAf}}}}{{{b{ENf}}}{{b{FAf}}}}{{{b{ENh}}}{{b{FAf}}}}{{{b{DNl}}}{{b{FAf}}}}{{{b{DMd}}}{{b{FAf}}}}{{{b{DLj}}}{{b{FAf}}}}{{{b{DNn}}}{{b{FAf}}}}{{{b{DNb}}}{{b{FAf}}}}{{{b{DNf}}}{{b{FAf}}}}{{{b{DLd}}}{{b{FAf}}}}{{{b{AMf}}}{{b{FAf}}}}{{{b{DNd}}}{{b{FAf}}}}{{{b{DNh}}}{{b{FAf}}}}{{{b{Mj}}}{{b{FAf}}}}{{{b{DLf}}}{{b{FAf}}}}{{{b{DMb}}}{{b{FAf}}}}{{{b{H`}}}{{b{FAf}}}}{{{b{jFAd}}}{{b{jFAf}}}}{{{b{jDMh}}}{{b{jFAf}}}}{{{b{jDNj}}}{{b{jFAf}}}}{{{b{jDLh}}}{{b{jFAf}}}}{{{b{jF@l}}}{{b{jFAf}}}}{{{b{jF@n}}}{{b{jFAf}}}}{{{b{jEN`}}}{{b{jFAf}}}}{{{b{jENb}}}{{b{jFAf}}}}{{{b{jDMl}}}{{b{jFAf}}}}{{{b{jGh}}}{{b{jFAf}}}}{{{b{jKj}}}{{b{jFAf}}}}{{{b{jDN`}}}{{b{jFAf}}}}{{{b{jENd}}}{{b{jFAf}}}}{{{b{jDMf}}}{{b{jFAf}}}}{{{b{jCC`}}}{{b{jFAf}}}}{{{b{jDMn}}}{{b{jFAf}}}}{{{b{jDMj}}}{{b{jFAf}}}}{{{b{jENf}}}{{b{jFAf}}}}{{{b{jENh}}}{{b{jFAf}}}}{{{b{jDNl}}}{{b{jFAf}}}}{{{b{jDMd}}}{{b{jFAf}}}}{{{b{jDLj}}}{{b{jFAf}}}}{{{b{jDNn}}}{{b{jFAf}}}}{{{b{jDNb}}}{{b{jFAf}}}}{{{b{jDNf}}}{{b{jFAf}}}}{{{b{jDLd}}}{{b{jFAf}}}}{{{b{jAMf}}}{{b{jFAf}}}}{{{b{jDNd}}}{{b{jFAf}}}}{{{b{jDNh}}}{{b{jFAf}}}}{{{b{jMj}}}{{b{jFAf}}}}{{{b{jDLf}}}{{b{jFAf}}}}{{{b{jDMb}}}{{b{jFAf}}}}{{{b{jH`}}}{{b{jFAf}}}}{{{b{EMh}}}EMh}{EMh{{M`{Fl}}}}{{{b{jOf}}}FCf}{{{b{Of}}}FCh}{{{b{H`}}}AMh}{{{b{H`}}}Fl}{{{b{H`}}}DJb}{{{b{FCj}}}{{Cn{{b{c}}FCl}}}{}}{{{b{Mh}}}{{b{Ml}}}}{{{b{Gh}}}EOf}{{{b{DNb}}}EOf}{{{b{AMf}}}EOf}{{{b{Mj}}}EOf}{{{b{EMj}}}EOf}{{{b{Kj}}}EOh}{{{b{DMn}}}EOh}{{{b{DNf}}}EOh}{{{b{DNd}}}EOh}{{{b{DLf}}}EOh}{{{b{EMl}}}EOh}{{{b{DMj}}}EOj}{{{b{DLd}}}EOj}{{{b{DNh}}}EOj}{{{b{DMb}}}EOj}{{{b{EMn}}}EOj}{{{b{Gh}}}Mj}{{{b{DNb}}}Mj}{{{b{AMf}}}Mj}{{{b{EMj}}}Mj}{{{b{EOf}}}Mj}{{{b{Kj}}}DLf}{{{b{DMn}}}DLf}{{{b{DNf}}}DLf}{{{b{DNd}}}DLf}{{{b{EMl}}}DLf}{{{b{EOh}}}DLf}{{{b{DMj}}}DMb}{{{b{DLd}}}DMb}{{{b{DNh}}}DMb}{{{b{EMn}}}DMb}{{{b{EOj}}}DMb}{{{b{DNb}}}Gh}{{{b{AMf}}}Gh}{{{b{Mj}}}Gh}{{{b{EMj}}}Gh}{{{b{EOf}}}Gh}{{{b{DNf}}}Kj}{{{b{DNd}}}Kj}{{{b{DLf}}}Kj}{{{b{EMl}}}Kj}{{{b{EOh}}}Kj}{{{b{DNf}}}DMn}{{{b{DNd}}}DMn}{{{b{DLf}}}DMn}{{{b{EMl}}}DMn}{{{b{EOh}}}DMn}{{{b{DLd}}}DMj}{{{b{DNh}}}DMj}{{{b{DMb}}}DMj}{{{b{EMn}}}DMj}{{{b{EOj}}}DMj}`````{{ce}FCn{{DBl{FD`}}}FDb}``````````{{{C`{{ANf{{DFb{c}}}}e}}}{{C`{{ANf{c}}e}}}{}FA`}{{{C`{{DFb{c}}e}}}{{C`{ce}}}{}FA`}````{{{b{EJ`}}}Fl}{{{b{EJ`}}}BCn}`{{{b{EMh}}}Fl}```{{}{{ANn{{FDd{ce}}{FDf{ce}}}}}{}{}}`{{{b{FDh}}}Cd}{{{b{jFDh}}{b{FDh}}}{{b{jFDh}}}}01{{{b{jFDh}}AnCd}{{b{jFDh}}}}{{{b{FDh}}}An}{{{b{FDh}}{b{FDh}}}Cd}0{{{b{jFDh}}An}{{b{jFDh}}}}{{{b{FDh}}}{{b{{FDj{FDh}}}}}}{{{b{jFDh}}Cd}{{b{jFDh}}}}4{{{b{jFDh}}{b{FDh}}{b{FDh}}}{{b{jFDh}}}}8{{{b{j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fDNf}DNf}{{DLdDLd}DLd}{{{b{Bh}}}{{GAd{GAbFGl}}}}``````{{}{{Cl{{b{Ml}}}}}}00000000000000000000000000000000{{}GAf}{Alc{}}00000{{}BBd}{{{b{jEl}}c}{{b{jFb}}}{{GAh{Mh}}}}2222222222222222222222{{{b{jGj}}}Fj}3333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333{{}FAj}{{{b{j{GAj{c}}}}}{{C`{e}}}GAl{GAnBJb}}{{{b{j{GAj{c}}}}}DMlGAl}{{{b{j{GAj{c}}}}}GhGAl}{{{b{j{GAj{c}}}}}KjGAl}{{{b{j{GAj{c}}}}}DN`GAl}{{{b{j{GAj{c}}}}}DMfGAl}{{{b{j{GAj{c}}}}}DMjGAl}{{{b{j{GAj{c}}}}}AMfGAl}{{{b{j{GAj{c}}}}}DNdGAl}{{{b{j{GAj{c}}}}}DNhGAl}{{{b{j{GAj{c}}}}}MjGAl}{{{b{j{GAj{c}}}}}DLfGAl}{{{b{j{GAj{c}}}}}DMbGAl}{{KjKj}Kj}{{DMnDMn}DMn}{{DNfDNf}DNf}{{DNdDNd}DNd}{{DLfDLf}DLf}{{EMlEMl}EMl}{{EOhEOh}EOh}```{{{b{EJ`}}}CAh}`````{{{b{{C`{c}}}}}GB`{G@dBJb}}````{{{b{BBd}}}GBb}`{{{b{FAd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DLh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{F@l}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{F@n}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{ENb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Gh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Kj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{ENd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{CC`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{ENf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{ENh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DLd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{AMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DNh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Mj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DLf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{DMb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{H`}}{b{jB`}}}{{Cn{fDB`}}}}``{{}f}{cfFA`}{{}cD@j}{{}{{Bl{c}}}{}}{{}Hb}{{}Fb}{{}Mh}{{}Db}{{}BBd}{{}El}{{}EIl}{{}{{GBd{c}}}D@j}{{}GBf}{{}GBh}{{}GBj}{{}FBh}{{}FBj}{{}Ff}{{}FHd}{{}FHf}{{}FHj}{{}FHl}{{}FHn}{{}FI`}{{}AEh}{{}FAj}{{}FIb}{{}{{EMb{c}}}Of}{{}FId}{{}Fj}{{}Gj}{{}{{FAb{c}}}{}}{{}Bh}{{}GBl}{{}Hl}{{}Hn}{{}EKd}{{}FIn}{{}FJ`}{{}FJb}{{}FJd}{{}FJf}{{}F@b}{{}FJl}{{}FJn}{{}FKb}{{}{{FEf{c}}}{OfD@j}}{{}F@`}{{}FKd}{{}EJn}{{}FKh}{{}FKj}{{}EOd}{{}FKl}{{}FLd}{{}FLf}{{}FLh}{{}Kb}{{}FLj}{{}Jh}{{}FLl}{{}FLn}{{}AMj}{{}FM`}{{}Jj}{{}ACh}{{}EMh}{{}Lf}{{}Mn}{{}FGd}{{}Hd}{{}Hj}{{}AMn}{{}AMl}{{}Hh}{{}FDn}{{}FMd}{{}Bd}{{}FMf}{{}FMh}{{}Eh}{{}FMl}{{}FN`}{{}FNb}{{}GBn}{{}GC`}{{}FNd}{{}FNf}{{}FNh}{{}Eb}{{}EMf}{{}FNn}{{}FO`}{{}FOb}{{}FOh}{{}FOj}{{}FOn}{{}{{C`{Ml}}}}{{}{{C`{c}}}D@j}{{}{{C`{FBb}}}}{{}{{C`{{ANf{c}}}}}{}}{{}FAd}{{}DMh}{{}DNj}{{}DLh}{{}F@l}{{}F@n}{{}EN`}{{}ENb}{{}DMl}{{}Gh}{{}Kj}{{}DN`}{{}ENd}{{}DMf}{{}CC`}{{}DMn}{{}DMj}{{}ENf}{{}ENh}{{}DNl}{{}DMd}{{}DLj}{{}DNn}{{}DNb}{{}DNf}{{}DLd}{{}AMf}{{}DNd}{{}DNh}{{}Mj}{{}DLf}{{}DMb}{{}EMj}{{}EMl}{{}EMn}{{}EOf}{{}EOh}{{}EOj}{{}H`}````{{{b{jEl}}c}f{{GAh{Mh}}}}`{{{b{Hb}}}H`}`{{{b{Hb}}}Fl}`{{{b{Hb}}}DJb}``````{An{{b{c}}}{}}0000000000000{{{b{{EMd{c}}}}}{{b{c}}}BJb}1{{{b{Fb}}}b}22{{{b{{E`{c}}}}}bOf}33{{{b{Mh}}}b}4444444444{{{b{{GBd{ce}}}}}{{b{c}}}{}{{BEd{}{{BBf{c}}}}}}55555{{{b{{BDf{c}}}}}{{b{c}}}BJb}666666666666666666666666{{{b{{Ej{c}}}}}bOf}{{{b{{Lb{c}}}}}b{OfGCb}}88{{{b{{Ed{c}}}}}bOf}99{{{b{{Ef{c}}}}}b{OfGCb}}:::::::::{{{b{FHh}}}b};;{{{b{FHj}}}b}<<<<<{{{b{FI`}}}b}=={{{b{FAj}}}b}>>>>>>>>>>>>>{{{b{Bh}}}b}???????????????????????{{{b{FKd}}}b}{An{{b{c}}}{}}00000{{{b{J`}}}b}11{{{b{{GCd{c}}}}}b{}}2222222222222{{{b{AMj}}}b}33333333333333333333{{{b{Eh}}}b}4{{{b{FMj}}}b}5{{{b{FMl}}}b}6666666666{{{b{EMf}}}b}7{{{b{Df}}}b}8888888{{{b{FEh}}}b}9{{{b{FOd}}}b}:{{{b{FOf}}}b};;{{{b{{EK`{c}}}}}b{}}<<<<{{{b{FOl}}}b}={{{b{FOn}}}b}>{{{b{{C`{ce}}}}}{{b{c}}}BJbFA`}??????{{{b{EN`}}}b}{An{{b{c}}}{}}{{{b{ENb}}}b}11111{{{b{DN`}}}b}222{{{b{CC`}}}b}3{{{b{DMn}}}b}4{{{b{DMj}}}b}{{{b{ENf}}}b}66{{{b{ENh}}}b}77777777777777777777{An{{b{jc}}}{}}000000000000000{{{b{jFb}}}{{b{j}}}}11111111111111{{{b{j{GBd{ce}}}}}{{b{jc}}}{}{{BEd{}{{BBf{c}}}}}}222{{{b{j{BDf{c}}}}}{{b{jc}}}BJb}333333333333333333333333333{{{b{j{Ed{c}}}}}{{b{j}}}Of}4{{{b{j{Ef{c}}}}}{{b{j}}}{OfGCb}}55555555555{{{b{jFHh}}}{{b{j}}}}66{{{b{jFHj}}}{{b{j}}}}7777{{{b{jFI`}}}{{b{j}}}}88{{{b{jFAj}}}{{b{j}}}}999999999999{{{b{jBh}}}{{b{j}}}}:::::::::::::::::::::::::{{{b{jFKd}}}{{b{j}}}};;;;;{{{b{jJ`}}}{{b{j}}}}<{{{b{j{GCd{c}}}}}{{b{j}}}{}}============={{{b{jAMj}}}{{b{j}}}}>>>>>>>>>>>>>>>>>>>>{{{b{jEh}}}{{b{j}}}}?{{{b{jFMj}}}{{b{j}}}}{An{{b{jc}}}{}}0{{{b{jFMl}}}{{b{j}}}}11111111111{{{b{jEMf}}}{{b{j}}}}{{{b{jDf}}}{{b{j}}}}3333333{{{b{jFEh}}}{{b{j}}}}44{{{b{jFOd}}}{{b{j}}}}{{{b{jFOf}}}{{b{j}}}}6{{{b{j{EK`{c}}}}}{{b{j}}}{}}77777{{{b{jFOn}}}{{b{j}}}}88888888{{{b{jEN`}}}{{b{j}}}}9{{{b{jENb}}}{{b{j}}}}:::::{{{b{jDN`}}}{{b{j}}}};;{{{b{jCC`}}}{{b{j}}}}<<{{{b{jDMn}}}{{b{j}}}}{{{b{jDMj}}}{{b{j}}}}>{{{b{jENf}}}{{b{j}}}}??{{{b{jENh}}}{{b{j}}}}{An{{b{jc}}}{}}0000000000000000000{{{b{{C`{c}}}}}{{b{Ml}}}{FFhBJb}}{c{{Cn{BAn}}}Oh}{c{{Cn{FGh}}}Oh}{c{{Cn{FGj}}}Oh}{{GCfc}CnOh}{{GChc}CnOh}{c{{Cn{FHb}}}Oh}{c{{C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{{b{jFAf}}}}}}{{{b{jDLf}}An}{{Cl{{b{jFAf}}}}}}{{{b{jDMb}}An}{{Cl{{b{jFAf}}}}}}``{{{b{DMh}}}An}{{{b{DNj}}}An}{{{b{DLh}}}An}{{{b{EN`}}}An}{{{b{ENb}}}An}{{{b{DMl}}}An}{{{b{Gh}}}An}{{{b{Kj}}}An}{{{b{DN`}}}An}{{{b{ENd}}}An}{{{b{DMf}}}An}{{{b{DMn}}}An}{{{b{DMj}}}An}{{{b{ENf}}}An}{{{b{ENh}}}An}{{{b{DNl}}}An}{{{b{DMd}}}An}{{{b{DLj}}}An}{{{b{DNb}}}An}{{{b{DNf}}}An}{{{b{DLd}}}An}{{{b{AMf}}}An}{{{b{DNd}}}An}{{{b{DNh}}}An}{{{b{Mj}}}An}{{{b{DLf}}}An}{{{b{DMb}}}An}{{{b{jDMh}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNj}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDLh}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jEN`}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jENb}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMl}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jGh}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jKj}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDN`}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jENd}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMf}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMn}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMj}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jENf}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jENh}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNl}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMd}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDLj}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNb}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNf}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDLd}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jAMf}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNd}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDNh}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jMj}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDLf}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}{{{b{jDMb}}{b{Ml}}}{{Cl{{b{jFAf}}}}}}```{{{FAb{c}}e}{{FAb{c}}}{}{{BEd{{b{c}}}{{BBf{Cd}}}}}}`{{{EMd{c}}g}{{Cn{{EMd{e}}{EMd{c}}}}}BJbBJb{{BEd{{b{c}}}{{BBf{{Cl{{b{e}}}}}}}}}}{{{BDf{c}}g}{{Cn{{BDf{e}}{BDf{c}}}}}BJbBJb{{BEd{{b{jc}}}{{BBf{{Cl{{b{je}}}}}}}}}}{{{ANn{{b{Ml}}{b{Ml}}{b{Ml}}}}}{{Cn{FOlGFf}}}}{{{b{FNf}}}Cd}``{{{b{Gj}}c}{{ANn{Fj}}}BBj}{{{b{Gj}}{b{FAj}}}Fj}``````{GhGh}{KjKj}{DMnDMn}{DMjDMj}{DNbDNb}{DNfDNf}{DLdDLd}`{{{b{{C`{c}}}}}f{GDhBJb}}{{{b{{C`{c}}}}}{{Cn{fFFn}}}{GFhBJb}}{{{b{j{C`{GFj}}}}}{{Cn{fEO`}}}}{{{b{{FDj{c}}}}{b{jB`}}}{{Cn{fDB`}}}{FDhBJb}}000{{{b{{FBn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DKl}{{{b{{FBn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{FGh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{GFl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{GFn}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{Bl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{}}{{{b{Hb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{EMd{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbBJb}}{{{b{{EMd{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DKlBJb}}{{{b{Fb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Mh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{BBd}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{EIl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{GBd{ce}}}}{b{jB`}}}{{Cn{fDB`}}}DBb{}}{{{b{{BDf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{BDf{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DKlBJb}}{{{b{FGj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{FEb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Ff}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FGl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FGn}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{FH`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FCb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FCd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FHn}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{AEh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Fj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FIf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Gj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{GEl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FIh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FIj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FIl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{FAb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{Hl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Hn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EKd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FIn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJ`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJf}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{FJh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{F@b}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FJn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FK`}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{FEf{c}}}}{b{jB`}}}{{Cn{fDB`}}}{OfDBb}}{{{b{EJn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FKf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FKh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FKj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FKl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FKn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Kb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Jh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FLn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Jj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{EMh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{GG`}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{Lf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FMb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Mn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FGd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Hd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Hj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{AMn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{AMl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Hh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FDn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FMd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Bd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FMh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Eh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FMl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FNb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FNd}}{b{jB`}}}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GNb}{{{b{DMl}}}GNb}{{{b{Gh}}}GNb}{{{b{Kj}}}GNb}{{{b{DN`}}}GNb}{{{b{ENd}}}GNb}{{{b{DMf}}}GNb}{{{b{DMn}}}GNb}{{{b{DMj}}}GNb}{{{b{ENf}}}GNb}{{{b{ENh}}}GNb}{{{b{DNl}}}GNb}{{{b{DMd}}}GNb}{{{b{DLj}}}GNb}{{{b{DNb}}}GNb}{{{b{DNf}}}GNb}{{{b{DLd}}}GNb}{{{b{AMf}}}GNb}{{{b{DNd}}}GNb}{{{b{DNh}}}GNb}{{{b{Mj}}}GNb}{{{b{DLf}}}GNb}{{{b{DMb}}}GNb}{{{b{jFAl}}}GNd}{{{b{jEl}}}{{GNf{MhFb}}}}{{{b{j{EMb{c}}}}}{{`{{CId{}{{BFb{{b{jc}}}}}}}}}Of}{{{b{jELf}}{Cb{FAj}}}{{GNl{GNh{GNj{FCf}{{BBf{{b{jc}}}}}}}}}Of}{{{b{jFAl}}{Cb{FAj}}}GNh}{{{b{j{EMb{c}}}}{Cb{FAj}}}{{GNl{GNh{GNj{FCf}{{BBf{{b{jc}}}}}}}}}Of}{{{b{jELf}}{Cb{FAj}}}{{GNl{GNn{GNj{{Cl{FCf}}}{{BBf{{Cl{{b{jc}}}}}}}}}}}Of}{{{b{jFAl}}{Cb{FAj}}}GNn}{{{b{j{EMb{c}}}}{Cb{FAj}}}{{GNl{GNn{GNj{{Cl{FCf}}}{{BBf{{Cl{{b{jc}}}}}}}}}}}Of}{{{b{{GO`{ce}}}}ko}{{GOb{gie{GMl{e}}m}}}OfOf{}{{CId{}{{BFb{g}}}}}{{BEl{{b{c}}}{{BBf{i}}}}}{{CId{}{{BFb{g}}}}}{{BEl{{b{e}}}{{BBf{m}}}}}}{{{b{Gj}}c}GOdBBj}{{{b{ELf}}{Cb{FAj}}}{{GNl{GOf{GNj{FCh}{{BBf{{b{c}}}}}}}}}Of}{{{BBj{}{{FAh{c}}}}{Cb{FAj}}}cCId}{{{b{{EMd{FAl}}}}{Cb{FAj}}}}{{{b{{EMd{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{FAl}}{Cb{FAj}}}GOf}{{{b{{BDf{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{j{BDf{{EMb{c}}}}}}{Cb{FAj}}}{}Of}{{{b{{ELd{cg}}}}{Cb{FAj}}}{}Of{{ELf{c}}}{{ELj{}{{ELh{e}}}}}}{{{b{j{ELl{cg}}}}{Cb{FAj}}}{}Of{{ELf{c}}}{{ELn{}{{ELh{e}}}}}}{{{b{{EMb{c}}}}{Cb{FAj}}}{{GNl{GOf{GNj{FCh}{{BBf{{b{c}}}}}}}}}Of}{{{b{Gj}}{b{FAj}}}GN`}{{{b{ELf}}{Cb{FAj}}}{{GNl{GOh{GNj{{Cl{FCh}}}{{BBf{{Cl{{b{c}}}}}}}}}}}Of}{{{b{FAl}}{Cb{FAj}}}GOh}{{{b{{EMb{c}}}}{Cb{FAj}}}{{GNl{GOh{GNj{{Cl{FCh}}}{{BBf{{Cl{{b{c}}}}}}}}}}}Of}{{CAhCAh}AMf}{{CAhCAhCAh}DNd}{{CAhCAhCAhCAh}DNh}{{{b{FNf}}}Cd}```{{{b{jGj}}Fj}f}{{{b{jGj}}}f}{{{b{Gj}}}{{b{{Bn{Fj}}}}}}````{{{b{EJ`}}}CAh}``{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{BNhBJb}FA`}{{{EMd{c}}}{{b{c}}}BJb}{{{BDf{c}}}{{b{jc}}}BJb}`{{{b{Mh}}}An}{{{b{{C`{c}}}}}An{GAlBJb}}`{GhFl}{KjFl}{CC`Fl}{DMnFl}{DMjFl}{DNnDJb}{DNbDJb}{DNfDJb}{DLdDJb}876543210876543210{AMfCAh}{DNdCAh}{DNhCAh}{MjMf}{DLfMf}{DMbMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}{{GhGhFl}Gh}{{KjKjFl}Kj}{{CC`CC`Fl}CC`}{{DMnDMnFl}DMn}{{DMjDMjFl}DMj}{{DNnDNnDJb}DNn}{{DNbDNbDJb}DNb}{{DNfDNfDJb}DNf}{{DLdDLdDJb}DLd}`{CdCd}`{{{b{FHd}}}{{GEd{{Aj{GOj}}}}}}{{{b{FDb}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{jGOn}}}{{Bn{FEd}}}}{{{b{Bj}}{C`{H@`}}{b{jGF`}}}{{Cn{fGA`}}}}{{{b{H@b}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{H@d}}GOl{b{{ANf{BEn}}}}}{{GEd{{Aj{GEb}}}}}}{{{b{H@f}}{b{jGCf}}FCfc}{{Cn{fAJl}}}Oh}{{{b{jGBn}}}f}{{{b{jGC`}}}{{Bn{FEd}}}}{{{b{jGOl}}{b{ENl}}}{{Cn{AEhGA`}}}}{{{b{Bh}}FCd}AEh}{{{b{Bh}}FCbCd}{{Cn{FHnGA`}}}}1{{{b{Bh}}}{{Cn{fGA`}}}}{{{b{Bh}}}{{Cn{FGnGA`}}}}{{{b{GE`}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEf}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEh}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{GEj}}FCd}{{GEd{{Aj{GEb}}}}}}{{{b{Bh}}{Cl{{b{Ml}}}}}{{Cn{FGnGA`}}}}`{{{b{FHd}}}Mf}```{{{b{EJ`}}}An}0{{{b{EJ`}}}{{Cl{An}}}}``{{{b{{C`{c}}}}{b{H@h}}}f{GDhBJb}}``{{KjKjKj}ENb}{{KjKjKj}DMf}{{DNfDNfDNf}ENh}{{DNfDNfDNf}DLj}321032103210{{{b{FNl}}c}FNlH@j}{{{b{EHb}}}EHd}{{{b{EJ`}}}BCn}{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{BNhBJb}FA`}{{{b{jDb}}}f}{{{b{Eb}}}Fl}`{{{b{Bd}}}f}`{{{b{j{C`{ce}}}}}{{b{jc}}}{H@lBJb}{FA`CLd}}{{{b{{C`{c}}}}}{}{}}{{{EMd{c}}g}{{EMd{e}}}BJbBJb{{BEd{{b{c}}}{{BBf{{b{e}}}}}}}}{{{BDf{c}}g}{{BDf{e}}}BJbBJb{{BEd{{b{jc}}}{{BBf{{b{je}}}}}}}}{{{FAb{c}}g}{{FAb{e}}}{}{}{{BEd{c}{{BBf{e}}}}}}`````{{{FAb{c}}eg}e{}{}{{BEd{c}{{BBf{e}}}}}}{{{FAb{c}}gi}e{}{}{{BEd{}{{BBf{e}}}}}{{BEd{c}{{BBf{e}}}}}}{{{EMd{c}}i}{{ANn{{EMd{e}}{EMd{g}}}}}BJbBJbBJb{{BEd{{b{c}}}{{BBf{{ANn{{b{e}}{b{g}}}}}}}}}}{{{BDf{c}}i}{{ANn{{BDf{e}}{BDf{g}}}}}BJbBJbBJb{{BEd{{b{jc}}}{{BBf{{ANn{{b{je}}{b{jg}}}}}}}}}}{{FDlc}FDl{{DBl{H@n}}}}{{FE`H@n}FE`}``{{GhGh}DN`}{{KjKjKj}DMl}{{DMnDMnDMn}ENd}{{DMjDMjDMjDMj}DMf}````{{GhGh}Gh}{{KjKj}Kj}{{DMnDMn}DMn}{{DMjDMj}DMj}{{DNbDNb}DNb}{{DNfDNf}DNf}{{DLdDLd}DLd}{{AMfAMf}AMf}{{DNdDNd}DNd}{{DNhDNh}DNh}{{MjMj}Mj}{{DLfDLf}DLf}{{DMbDMb}DMb}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj}``{GhFl}{KjFl}{DMnFl}{DMjFl}{DNbDJb}{DNfDJb}{DLdDJb}{AMfCAh}{DNdCAh}{DNhCAh}{MjMf}{DLfMf}{DMbMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}`{{{b{{C`{FFb}}}}}{{Cl{HA`}}}}{{{b{{C`{c}}}}}{{Cl{HA`}}}{G@dBJb}}``{{{b{{C`{c}}}}}An{FFlBJb}}{{{b{Ml}}}FCn}{{{b{HAb}}}{{GNj{Al}{{BBf{EIb}}}}}}{{GhGh}Gh}{{KjKj}Kj}{{DMnDMn}DMn}{{DMjDMj}DMj}{{DNbDNb}DNb}{{DNfDNf}DNf}{{DLdDLd}DLd}{{AMfAMf}AMf}{{DNdDNd}DNd}{{DNhDNh}DNh}{{MjMj}Mj}{{DLfDLf}DLf}{{DMbDMb}DMb}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj}`{GhFl}{KjFl}{DMnFl}{DMjFl}{DNbDJb}{DNfDJb}{DLdDJb}{AMfCAh}{DNdCAh}{DNhCAh}{MjMf}{DLfMf}{DMbMf}{EMjDBd}{EMlDBd}{EMnDBd}{EOfAMh}{EOhAMh}{EOjAMh}{{FDlGh}FDl}``{{{b{FNf}}}FNh}`{{}{{Cl{{b{Ml}}}}}}00000000000000000000000000000000```{{EMhDMj}}{{EMhKj}}{{EMh{M`{Fl}}}}{{EMhFl}}1{{EN`DMl}}{{EN`EN`}}{{EN`ENd}}{{ENbENb}}{{ENbDMf}}{{DMlKj}}{{DMlDMn}DMn}{{DMlDMl}}{{DMlEN`}}{{DMlFl}}{{GhGh}Gh}{{GhFl}Gh}{{KjKj}Kj}{{KjFl}Kj}{{DN`DN`}}{{DN`Fl}}{{DN`Gh}}{{ENdENd}}{{ENdKj}Kj}{{ENdFl}}{{ENdEN`}}{{ENdDMn}}{{DMfDMf}}{{DMfFl}}{{DMfENb}}{{DMfDMj}}{{CC`DMn}}{{CC`Fl}CC`}{{CC`CC`}CC`}{{CC`Kj}}{{DMnDMn}DMn}{{DMnFl}DMn}{{DMjFl}DMj}{{DMjDMj}DMj}{{ENfDMd}}{{ENfENf}}{{ENhENh}}{{ENhDLj}}{{DNlDNb}}{{DNlDJb}}{{DNlDNl}}{{DMdDMd}}{{DMdDJb}}{{DMdDNf}}{{DMdENf}}{{DLjDLd}}{{DLjDJb}}{{DLjENh}}{{DLjDLj}}{{DNnDJb}DNn}{{DNnDNn}DNn}{{DNnDNf}}{{DNbDNb}DNb}{{DNbDJb}DNb}{{DNfDJb}DNf}{{DNfDNf}DNf}{{DLdDJb}DLd}{{DLdDLd}DLd}{{AMfAMf}AMf}{{AMfCAh}AMf}{{DNdDNd}DNd}{{DNdCAh}DNd}{{DNhDNh}DNh}{{DNhCAh}DNh}{{MjMf}Mj}{{MjMj}Mj}{{DLfMf}DLf}{{DLfDLf}DLf}{{DMbDMb}DMb}{{DMbMf}DMb}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlDBd}EMl}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EMnDBd}EMn}{{EOfAMh}EOf}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOhAMh}EOh}{{EOjAMh}EOj}{{EOjEOj}EOj}{{H`Mf}H`}{{GhGhGh}Gh}{{KjKjKj}Kj}{{DMnDMnDMn}DMn}{{DMjDMjDMj}DMj}{{DNbDNbDNb}DNb}{{DNfDNfDNf}DNf}{{DLdDLdDLd}DLd}{{{b{jEMh}}{M`{Fl}}}f}0{{{b{jEMh}}Fl}f}{{{b{jEMh}}Kj}f}{{{b{jEMh}}DMj}f}{{{b{jEN`}}EN`}f}{{{b{jENb}}ENb}f}{{{b{jDMl}}Fl}f}{{{b{jDMl}}DMl}f}{{{b{jGh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jKj}}Kj}f}{{{b{jKj}}Fl}f}{{{b{jDN`}}Fl}f}{{{b{jDN`}}DN`}f}{{{b{jENd}}ENd}f}{{{b{jENd}}Fl}f}{{{b{jDMf}}DMf}f}{{{b{jDMf}}Fl}f}{{{b{jCC`}}CC`}f}{{{b{jDMn}}Fl}f}{{{b{jDMn}}DMn}f}{{{b{jDMj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jENf}}ENf}f}{{{b{jENh}}ENh}f}{{{b{jDNl}}DNl}f}{{{b{jDNl}}DJb}f}{{{b{jDMd}}DJb}f}{{{b{jDMd}}DMd}f}{{{b{jDLj}}DJb}f}{{{b{jDLj}}DLj}f}{{{b{jDNn}}DNn}f}{{{b{jDNb}}DNb}f}{{{b{jDNb}}DJb}f}{{{b{jDNf}}DJb}f}{{{b{jDNf}}DNf}f}{{{b{jDLd}}DLd}f}{{{b{jDLd}}DJb}f}{{{b{jAMf}}AMf}f}{{{b{jAMf}}CAh}f}{{{b{jDNd}}CAh}f}{{{b{jDNd}}DNd}f}{{{b{jDNh}}CAh}f}{{{b{jDNh}}DNh}f}{{{b{jMj}}Mf}f}{{{b{jMj}}Mj}f}{{{b{jDLf}}Mf}f}{{{b{jDLf}}DLf}f}{{{b{jDMb}}Mf}f}{{{b{jDMb}}DMb}f}{{{b{jEMj}}DBd}f}{{{b{jEMj}}EMj}f}{{{b{jEMl}}DBd}f}{{{b{jEMl}}EMl}f}{{{b{jEMn}}EMn}f}{{{b{jEMn}}DBd}f}{{{b{jEOf}}AMh}f}{{{b{jEOf}}EOf}f}{{{b{jEOh}}AMh}f}{{{b{jEOh}}EOh}f}{{{b{jEOj}}EOj}f}{{{b{jEOj}}AMh}f}{{{b{jH`}}Mf}f}{{H`Fl}H`}{{H`DJb}H`}{{{b{DN`}}{b{DN`}}}DN`}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DMl}}{b{DMl}}}DMl}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DMd}}{b{DMd}}}DMd}{{{b{DMf}}{b{DMf}}}DMf}{{{b{DLj}}{b{DLj}}}DLj}{{CC`CC`}CC`}{{DNnDNn}DNn}{{{b{DMl}}Fl}DMl}{{{b{DN`}}Fl}DN`}{{{b{ENd}}Fl}ENd}{{{b{DMf}}Fl}DMf}{{{b{DNl}}DJb}DNl}{{{b{DMd}}DJb}DMd}{{{b{DLj}}DJb}DLj}{{{b{DN`}}Gh}Gh}{{{b{DNl}}DNb}DNb}{{{b{DMl}}Kj}Kj}{{{b{ENd}}Kj}Kj}{{CC`Kj}Kj}{{{b{DMd}}DNf}DNf}{{DNnDNf}DNf}{{{b{DMl}}DMn}DMn}{{{b{ENd}}DMn}DMn}{{CC`DMn}DMn}{{{b{DMf}}DMj}DMj}{{{b{DLj}}DLd}DLd}{c{{ANn{egikmoAaAcAeAgAi}}}{}{}{}{}{}{}{}{}{}{}{}{}}{cf{}}{c{{ANn{egikmoAaAc}}}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAa}}}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAe}}}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmo}}}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAg}}}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikm}}}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAgAiAk}}}{}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egi}}}{}{}{}{}}{c{{ANn{eg}}}{}{}{}}{c{{ANn{e}}}{}{}}{c{{ANn{egik}}}{}{}{}{}{}}2{{{b{Eb}}}{{Cl{{b{EM`}}}}}}`{{{b{Eb}}}H`}`{{{b{Eb}}}{{Cl{HAd}}}}{{{b{Eb}}}Fl}`{{{b{F@d}}}A@`}{{{b{F@h}}}A@`}{{{b{HAf}}}{{b{Ml}}}}{{{b{F@f}}}A@`}{{{b{{Ol{ce}}}}}{{b{Ml}}}{}{}}{{{b{FKf}}}A@`}``````````{{{b{DMh}}An}{{Cl{{b{Ml}}}}}}{{{b{DNj}}An}{{Cl{{b{Ml}}}}}}{{{b{DLh}}An}{{Cl{{b{Ml}}}}}}{{{b{EN`}}An}{{Cl{{b{Ml}}}}}}{{{b{ENb}}An}{{Cl{{b{Ml}}}}}}{{{b{DMl}}An}{{Cl{{b{Ml}}}}}}{{{b{Gh}}An}{{Cl{{b{Ml}}}}}}{{{b{Kj}}An}{{Cl{{b{Ml}}}}}}{{{b{DN`}}An}{{Cl{{b{Ml}}}}}}{{{b{ENd}}An}{{Cl{{b{Ml}}}}}}{{{b{DMf}}An}{{Cl{{b{Ml}}}}}}{{{b{DMn}}An}{{Cl{{b{Ml}}}}}}{{{b{DMj}}An}{{Cl{{b{Ml}}}}}}{{{b{ENf}}An}{{Cl{{b{Ml}}}}}}{{{b{ENh}}An}{{Cl{{b{Ml}}}}}}{{{b{DNl}}An}{{Cl{{b{Ml}}}}}}{{{b{DMd}}An}{{Cl{{b{Ml}}}}}}{{{b{DLj}}An}{{Cl{{b{Ml}}}}}}{{{b{DNb}}An}{{Cl{{b{Ml}}}}}}{{{b{DNf}}An}{{Cl{{b{Ml}}}}}}{{{b{DLd}}An}{{Cl{{b{Ml}}}}}}{{{b{AMf}}An}{{Cl{{b{Ml}}}}}}{{{b{DNd}}An}{{Cl{{b{Ml}}}}}}{{{b{DNh}}An}{{Cl{{b{Ml}}}}}}{{{b{Mj}}An}{{Cl{{b{Ml}}}}}}{{{b{DLf}}An}{{Cl{{b{Ml}}}}}}{{{b{DMb}}An}{{Cl{{b{Ml}}}}}}`{{{b{{C`{ce}}}}{b{{C`{ce}}}}}Cd{DAnBJb}FA`}{DMl}{GhGh}{KjKj}{DN`}{ENd}{DMf}{CC`CC`}{DMnDMn}{DMjDMj}{DNl}{DMd}{DLj}{DNnDNn}{DNbDNb}{DNfDNf}{DLdDLd}{AMfAMf}{DNdDNd}{DNhDNh}{EMjEMj}{EMlEMl}{EMnEMn}{{{b{{Bl{c}}}}{b{Bh}}}{{GCj{c}}}{}}{c{{FBn{c}}}{}}{{{b{Ml}}}{{Cn{FGhGFl}}}}{HAhHb}{{{b{c}}}{{EMd{c}}}BJb}{{}Fb}{{{b{Cj}}}FAl}{{}Db}{{}BBd}{{{b{ENl}}{b{ENl}}}GEf}{{{b{Ml}}}GEh}{cGEj{{BFd{}{{BFb{{ANn{{b{Ml}}{Bn{BEn}}}}}}}}}}{c{{GBd{ec}}}{}{}}{{{b{jc}}}{{BDf{c}}}BJb}{{AMhAMhAMh}FGj}{FEdFEb}{cFDl{{DBl{HAj}}}}{{{b{FDn}}}FE`}{cF@fF@h}{{MfMf}Fj}{{cFGj}BhGE`}{{}FJl}{{}FKb}{c{{FEf{c}}}Of}{{FlGhFlFl}Jj}{{{Bl{Mn}}}Hj}{{MjGh{Bl{Mn}}}AMn}{{}Bd}{cFMj{{BBh{{b{jDb}}{b{jEL`}}}}DAlDAj}}{{}FNd}{{H`FNh}FNf}{AMhFNn}{c{{C`{c}}}{}}{{CdCd}DMh}{{CdCdCd}DNj}{{CdCdCdCd}DLh}{{CdCdCd}F@l}{{CdCdCdCd}F@n}{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DMn}{{FlFlFlFl}DMj}{{DJbDJb}DNb}{{DJbDJbDJb}DNf}{{DJbDJbDJbDJb}DLd}{{CAhCAh}AMf}{{CAhCAhCAh}DNd}{{CAhCAhCAhCAh}DNh}{{MfMf}Mj}{{MfMfMf}DLf}{{MfMfMfMf}DMb}{{DBdDBd}EMj}{{DBdDBdDBd}EMl}{{DBdDBdDBdDBd}EMn}{{AMhAMh}EOf}{{AMhAMhAMh}EOh}{{AMhAMhAMhAMh}EOj}{{AMhMf}H`}{e{{C`{c}}}{}{{BEd{{b{{GDb{c}}}}}{{BBf{c}}}}}}{{ce}{{C`{ce}}}{}FA`}{{{b{{C`{c}}}}{b{HAl}}}G@b{G@dBJb}}{{}{{C`{{DFb{c}}}}}{}}{c{{C`{{DFb{e}}c}}}FA`{}}{An{{C`{{ANf{{DFb{c}}}}}}}{}}{{Anc}{{C`{{ANf{{DFb{e}}}}c}}}FA`{}}{{{b{Ml}}BBd}{{Cn{FGhGFl}}}}4321{{{b{jGOf}}}Cl}{{{b{jGOh}}}Cl}{{{b{jGNn}}}Cl}{{{b{jGNh}}}Cl}{{{b{j{GMl{c}}}}}ClOf}{{{b{j{GOb{cegik}}}}}Cl{}{{CId{}{{BFb{c}}}}}{}{{CId{}{{BFb{{GJj{FHnFHhg}}}}}}}{{CId{}{{BFb{c}}}}}}{{{b{jGMh}}}Cl}{{{b{jGNd}}}Cl}{{{b{j{GOd{c}}}}}ClCId}{{{b{jGN`}}}Cl}````{c{{HAn{e}}}{}{}}{c{{HB`{e}}}{}{}}10{{}BBd}{GhGh}{KjKj}{CC`CC`}{DMnDMn}{DMjDMj}{DNnDNn}{DNbDNb}{DNfDNf}{DLdDLd}8754210{DMhDMh}{DNjDNj}{DLhDLh}{F@lF@l}{F@nF@n}{AMf}{DNd}{DNh}{Mj}{DLf}{DMb}{EMj}{EMl}{EMn}{EOf}{EOh}{EOj}{{{b{FNl}}}An}`{{{FAb{c}}e}{{Cn{ce}}}{}{}}{{{FAb{c}}g}{{Cn{ce}}}{}{}{{BEd{}{{BBf{e}}}}}}{{FDl{Cl{{b{FDn}}}}}FDl}`{{{b{{C`{FFb}}}}G@b{GDd{c}}}f{}}{{{b{{C`{FFb}}}}{b{G@b}}{GDd{c}}}f{}}02`{{{b{{C`{FFb}}}}{b{HAl}}{b{G@b}}{GDd{c}}}f{}}{{{b{{C`{FFb}}}}{b{G@b}}{b{HBb}}{GDd{c}}}f{}}``{{{FAb{c}}}{{Cl{c}}}{}}{{{FAb{c}}{FAb{c}}}{{FAb{c}}}{}}{{{FAb{c}}e}{{FAb{c}}}{}{{BEd{}{{BBf{{FAb{c}}}}}}}}``````{{FlFlFlFlFlFl}DMf}{{DJbDJbDJbDJbDJbDJb}DLj}1010{{{b{FNl}}c}FNl{{DBl{HBd}}}}```````````{{{b{Bh}}}{{b{{HBf{FGnFGl}}}}}}````{{FDlc}FDl{{DBl{H@n}}}}{{FE`c}FE`{{DBl{H@n}}}}````{{{b{FE`}}GJlHBh}HBj}{{{b{FNl}}c}FNl{{DBl{{HBl{DJb}}}}}}{{{b{Ml}}}{{Cn{FGjHBn}}}}{{{b{{C`{c}}}}{b{{ANf{BEn}}}}}{{Cn{HC`HCb}}}{FFlBJb}}{{{b{{C`{c}}}}{b{{ANf{BEn}}}}}{{Cn{HCdHCb}}}{FFlBJb}}{{{b{{FBn{e}}}}{b{{FBn{c}}}}}{{Cl{ALn}}}{}{{BNh{c}}}}{{{b{FGh}}{b{FGh}}}{{Cl{ALn}}}}{{{b{{EMd{e}}}}{b{c}}}{{Cl{ALn}}}{}{{BNh{c}}BJb}}{{{b{Mh}}{b{Mh}}}{{Cl{ALn}}}}{{{b{BBd}}{b{BBd}}}{{Cl{ALn}}}}{{{b{{BDf{e}}}}{b{c}}}{{Cl{ALn}}}{}{{BNh{c}}BJb}}{{{b{FGj}}{b{FGj}}}{{Cl{ALn}}}}{{{b{FHn}}{b{FHn}}}{{Cl{ALn}}}}{{{b{AEh}}{b{AEh}}}{{Cl{ALn}}}}{{{b{Fj}}{b{Fj}}}{{Cl{ALn}}}}{{{b{{FAb{c}}}}{b{{FAb{c}}}}}{{Cl{ALn}}}BNh}{{{b{{C`{ce}}}}{b{{C`{ce}}}}}{{Cl{ALn}}}{BNhBJb}FA`}{{{b{H`}}{b{EOl}}}{{Cl{ALn}}}}{{{b{H`}}{b{H`}}}{{Cl{ALn}}}}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}`````{{{b{jHb}}}f}{{{b{jFNd}}}f}{{{b{jFNf}}}f}{{{b{FNd}}}Cd}{{{b{FNf}}}Cd}``{{{b{FNf}}}Fl}0{GhGh}{DNbDNb}{AMfAMf}{EMjEMj}{{GhGh}Fl}{{DNbDNb}DJb}{{AMfAMf}CAh}{{EMjEMj}DBd}{{FlFlFl}DMf}{{DJbDJbDJb}DLj}101010{{FlFlFlFl}DMf}{{DJbDJbDJbDJb}DLj}1010```{c{{GEd{{C`{c}}}}}{}}{{ce}{{GEd{{C`{ce}}}}}{}FA`}{{{b{jEb}}{Bl{Df}}DJbCd}f}{{{b{jEb}}{Bl{Df}}DJbCdCdDJbDJbCd}f}{{{b{jEb}}{Bl{Df}}DhCd}f}0{{{b{jEb}}{Bl{Df}}DJb}f}{{{b{FNl}}c}FNl{{DBl{{HBl{HCf}}}}}}{{{b{EJ`}}An}{{Cl{HCh}}}}{{{b{EJ`}}}An}{{{b{EJ`}}}{{Cl{An}}}}{{{b{EJ`}}}{{ACl{HCh}}}}`{{{b{{C`{c}}}}}{{Cn{{Cl{HCd}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{Cl{{ANn{HCdAMh}}}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{ClFFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{Cl{{ANn{AMh}}}}FFn}}}{GFhBJb}}{{{b{AMn}}Mf}Mj}`{{GhFl}Gh}{{KjFl}Kj}{{DMnFl}DMn}{{DMjFl}DMj}{{DNbDJb}DNb}{{DNfDJb}DNf}{{DLdDJb}DLd}`{{{b{Mh}}}AMh}{{{b{{C`{c}}}}{b{Ml}}}{{Cn{fFFn}}}{FFlBJb}}{{{b{{C`{c}}}}}f{FFlBJb}}{{{b{FGh}}}{{b{Ml}}}}`{{{b{FLj}}}Cd}``{cEN`{{CId{}{{BFb{{b{EN`}}}}}}}}{cENb{{CId{}{{BFb{{b{ENb}}}}}}}}{cDMl{{CId{}{{BFb{{b{DMl}}}}}}}}{cDMl{{CId{}{{BFb{DMl}}}}}}{cGh{{CId{}{{BFb{Gh}}}}}}{cGh{{CId{}{{BFb{{b{Gh}}}}}}}}{cKj{{CId{}{{BFb{{b{Kj}}}}}}}}{cKj{{CId{}{{BFb{Kj}}}}}}{cDN`{{CId{}{{BFb{{b{DN`}}}}}}}}{cDN`{{CId{}{{BFb{DN`}}}}}}{cENd{{CId{}{{BFb{ENd}}}}}}{cENd{{CId{}{{BFb{{b{ENd}}}}}}}}{cDMf{{CId{}{{BFb{DMf}}}}}}{cDMf{{CId{}{{BFb{{b{DMf}}}}}}}}{cCC`{{CId{}{{BFb{{b{CC`}}}}}}}}{cCC`{{CId{}{{BFb{CC`}}}}}}{cDMn{{CId{}{{BFb{{b{DMn}}}}}}}}{cDMn{{CId{}{{BFb{DMn}}}}}}{cDMj{{CId{}{{BFb{DMj}}}}}}{cDMj{{CId{}{{BFb{{b{DMj}}}}}}}}{cENf{{CId{}{{BFb{{b{ENf}}}}}}}}{cENh{{CId{}{{BFb{{b{ENh}}}}}}}}{cDNl{{CId{}{{BFb{DNl}}}}}}{cDNl{{CId{}{{BFb{{b{DNl}}}}}}}}{cDMd{{CId{}{{BFb{{b{DMd}}}}}}}}{cDMd{{CId{}{{BFb{DMd}}}}}}{cDLj{{CId{}{{BFb{{b{DLj}}}}}}}}{cDLj{{CId{}{{BFb{DLj}}}}}}{cDNn{{CId{}{{BFb{DNn}}}}}}{cDNn{{CId{}{{BFb{{b{DNn}}}}}}}}{cDNb{{CId{}{{BFb{DNb}}}}}}{cDNb{{CId{}{{BFb{{b{DNb}}}}}}}}{cDNf{{CId{}{{BFb{DNf}}}}}}{cDNf{{CId{}{{BFb{{b{DNf}}}}}}}}{cDLd{{CId{}{{BFb{{b{DLd}}}}}}}}{cDLd{{CId{}{{BFb{DLd}}}}}}{cAMf{{CId{}{{BFb{{b{AMf}}}}}}}}{cAMf{{CId{}{{BFb{AMf}}}}}}{cDNd{{CId{}{{BFb{{b{DNd}}}}}}}}{cDNd{{CId{}{{BFb{DNd}}}}}}{cDNh{{CId{}{{BFb{{b{DNh}}}}}}}}{cDNh{{CId{}{{BFb{DNh}}}}}}{cMj{{CId{}{{BFb{{b{Mj}}}}}}}}{cMj{{CId{}{{BFb{Mj}}}}}}{cDLf{{CId{}{{BFb{{b{DLf}}}}}}}}{cDLf{{CId{}{{BFb{DLf}}}}}}{cDMb{{CId{}{{BFb{{b{DMb}}}}}}}}{cDMb{{CId{}{{BFb{DMb}}}}}}{cEMj{{CId{}{{BFb{{b{EMj}}}}}}}}{cEMj{{CId{}{{BFb{EMj}}}}}}{cEMl{{CId{}{{BFb{{b{EMl}}}}}}}}{cEMl{{CId{}{{BFb{EMl}}}}}}{cEMn{{CId{}{{BFb{EMn}}}}}}{cEMn{{CId{}{{BFb{{b{EMn}}}}}}}}{cEOf{{CId{}{{BFb{{b{EOf}}}}}}}}{cEOf{{CId{}{{BFb{EOf}}}}}}{cEOh{{CId{}{{BFb{EOh}}}}}}{cEOh{{CId{}{{BFb{{b{EOh}}}}}}}}{cEOj{{CId{}{{BFb{EOj}}}}}}{cEOj{{CId{}{{BFb{{b{EOj}}}}}}}}{{GhGh}Gh}{{KjKj}Kj}{{DMnDMn}DMn}{{DMjDMj}DMj}{{DNbDNb}DNb}{{DNfDNf}DNf}{{DLdDLd}DLd}6543210{{{b{DMf}}Kj}Kj}{{{b{DLj}}DNf}DNf}`{{{b{{C`{c}}}}{b{jHCj}}}f{FFhBJb}}```````{{{b{{C`{ce}}}}{b{{C`{ce}}}}}CdBJbFA`}{{{b{jEb}}FNj}f}{{FlFlFlFl}CC`}`````{{{b{EMh}}}Fl}`{{{b{BBd}}}BCn}{{{b{EJ`}}}AMh}{{ChCh}f}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}00000000000000000000000000000000000000000{ChAMh}0000000000000000000000000000000000000000{{{b{j{C`{GFj}}}}{b{j{ANf{BEn}}}}}{{Cn{AnEO`}}}}{{{b{{C`{c}}}}An}{{b{{M`{BEn}}}}}{GAlBJb}}{{{b{j{C`{GFj}}}}HCl}{{Cn{fEO`}}}}{{{b{jDMl}}{b{j{GAj{c}}}}}fGAl}{{{b{jGh}}{b{j{GAj{c}}}}}fGAl}{{{b{jKj}}{b{j{GAj{c}}}}}fGAl}{{{b{jDN`}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMf}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMj}}{b{j{GAj{c}}}}}fGAl}{{{b{jAMf}}{b{j{GAj{c}}}}}fGAl}{{{b{jDNd}}{b{j{GAj{c}}}}}fGAl}{{{b{jDNh}}{b{j{GAj{c}}}}}fGAl}{{{b{jMj}}{b{j{GAj{c}}}}}fGAl}{{{b{jDLf}}{b{j{GAj{c}}}}}fGAl}{{{b{jDMb}}{b{j{GAj{c}}}}}fGAl}{{{b{j{C`{GFj}}}}{b{j{Bn{BEn}}}}}{{Cn{AnEO`}}}}{{{b{j{C`{GFj}}}}{b{jA@`}}}{{Cn{AnEO`}}}}{{{b{j{C`{GFj}}}}{b{j{ANf{HCn}}}}}{{Cn{AnEO`}}}}{GhGh}{KjKj}{DMnDMn}{DMjDMj}{DNbDNb}{DNfDNf}{DLdDLd}{{{b{{C`{c}}}}{b{G@b}}{b{HBb}}}f{G@dBJb}}{{{b{{C`{c}}}}{b{G@b}}{b{G@b}}}f{G@dBJb}}{{{b{{FDd{ce}}}}}{{Cn{eHD`}}}{}{}}{{{b{{FDf{ce}}}}}{{Cn{cHD`}}}{}{}}10{{{b{c}}}{{Cl{{b{Ml}}}}}{}}00000000000000000000000000000000{{{b{AMf}}}{{Cl{AMh}}}}{{{b{DNd}}}{{Cl{AMh}}}}{{{b{DNh}}}{{Cl{AMh}}}}{{{b{Mj}}}{{Cl{AMh}}}}{{{b{DLf}}}{{Cl{AMh}}}}{{{b{DMb}}}{{Cl{AMh}}}}{{{b{H`}}}{{Cl{AMh}}}}777777777777777777777777777777777{{{b{jFAd}}}HDb}{{{b{jDMh}}}HDb}{{{b{jDNj}}}HDb}{{{b{jDLh}}}HDb}{{{b{jF@l}}}HDb}{{{b{jF@n}}}HDb}{{{b{jEN`}}}HDb}{{{b{jENb}}}HDb}{{{b{jDMl}}}HDb}{{{b{jGh}}}HDb}{{{b{jKj}}}HDb}{{{b{jDN`}}}HDb}{{{b{jENd}}}HDb}{{{b{jDMf}}}HDb}{{{b{jCC`}}}HDb}{{{b{jDMn}}}HDb}{{{b{jDMj}}}HDb}{{{b{jENf}}}HDb}{{{b{jENh}}}HDb}{{{b{jDNl}}}HDb}{{{b{jDMd}}}HDb}{{{b{jDLj}}}HDb}{{{b{jDNn}}}HDb}{{{b{jDNb}}}HDb}{{{b{jDNf}}}HDb}{{{b{jDLd}}}HDb}{{{b{jAMf}}}HDb}{{{b{jDNd}}}HDb}{{{b{jDNh}}}HDb}{{{b{jMj}}}HDb}{{{b{jDLf}}}HDb}{{{b{jDMb}}}HDb}{{{b{jH`}}}HDb}{{{Aj{FAd}}}HDd}{{{Aj{DMh}}}HDd}{{{Aj{DNj}}}HDd}{{{Aj{DLh}}}HDd}{{{Aj{F@l}}}HDd}{{{Aj{F@n}}}HDd}{{{Aj{EN`}}}HDd}{{{Aj{ENb}}}HDd}{{{Aj{DMl}}}HDd}{{{Aj{Gh}}}HDd}{{{Aj{Kj}}}HDd}{{{Aj{DN`}}}HDd}{{{Aj{ENd}}}HDd}{{{Aj{DMf}}}HDd}{{{Aj{CC`}}}HDd}{{{Aj{DMn}}}HDd}{{{Aj{DMj}}}HDd}{{{Aj{ENf}}}HDd}{{{Aj{ENh}}}HDd}{{{Aj{DNl}}}HDd}{{{Aj{DMd}}}HDd}{{{Aj{DLj}}}HDd}{{{Aj{DNn}}}HDd}{{{Aj{DNb}}}HDd}{{{Aj{DNf}}}HDd}{{{Aj{DLd}}}HDd}{{{Aj{AMf}}}HDd}{{{Aj{DNd}}}HDd}{{{Aj{DNh}}}HDd}{{{Aj{Mj}}}HDd}{{{Aj{DLf}}}HDd}{{{Aj{DMb}}}HDd}{{{Aj{H`}}}HDd}{{{b{DMh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{EN`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMl}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Gh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Kj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DN`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{CC`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMn}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{ENh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNl}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNn}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{AMf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNd}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DNh}}{b{FAf}}}{{Cl{Cd}}}}{{{b{Mj}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DLf}}{b{FAf}}}{{Cl{Cd}}}}{{{b{DMb}}{b{FAf}}}{{Cl{Cd}}}}{{{b{H`}}{b{FAf}}}{{Cl{Cd}}}}{{{b{c}}{b{Ml}}}{{Cn{{b{FAf}}HDf}}}{}}00000000000000000000000000000000{{{b{jc}}{b{Ml}}}{{Cn{{b{jFAf}}HDf}}}{}}00000000000000000000000000000000{{{b{FAd}}}HDh}{{{b{DMh}}}HDh}{{{b{DNj}}}HDh}{{{b{DLh}}}HDh}{{{b{F@l}}}HDh}{{{b{F@n}}}HDh}{{{b{EN`}}}HDh}{{{b{ENb}}}HDh}{{{b{DMl}}}HDh}{{{b{Gh}}}HDh}{{{b{Kj}}}HDh}{{{b{DN`}}}HDh}{{{b{ENd}}}HDh}{{{b{DMf}}}HDh}{{{b{CC`}}}HDh}{{{b{DMn}}}HDh}{{{b{DMj}}}HDh}{{{b{ENf}}}HDh}{{{b{ENh}}}HDh}{{{b{DNl}}}HDh}{{{b{DMd}}}HDh}{{{b{DLj}}}HDh}{{{b{DNn}}}HDh}{{{b{DNb}}}HDh}{{{b{DNf}}}HDh}{{{b{DLd}}}HDh}{{{b{AMf}}}HDh}{{{b{DNd}}}HDh}{{{b{DNh}}}HDh}{{{b{Mj}}}HDh}{{{b{DLf}}}HDh}{{{b{DMb}}}HDh}{{{b{H`}}}HDh}{{{b{c}}}{{b{Ml}}}{}}00000000000000000000000000000000{{{b{c}}}{{Cl{{b{Ml}}}}}{}}00000000000000000000000000000000111111111111111111111111111111111{{{b{{C`{c}}}}{b{FFd}}}FFf{G@dBJb}}{HDjHDj}{{{b{jBh}}}{{b{jBh}}}}0{{}f}{{GhGh}Gh}{{KjKj}Kj}{{DMnDMn}DMn}{{DMjDMj}DMj}{{DNbDNb}DNb}{{DNfDNf}DNf}{{DLdDLd}DLd}6543210{{GhFl}Gh}76{{KjFl}Kj}6{{DMnFl}DMn}6{{DMjFl}DMj}{{DNbDJb}DNb}7{{DNfDJb}DNf}7{{DLdDJb}DLd}7{{AMfAMf}AMf}{{AMfCAh}AMf}{{DNdDNd}DNd}{{DNdCAh}DNd}{{DNhDNh}DNh}{{DNhCAh}DNh}{{MjMf}Mj}{{MjMj}Mj}{{DLfDLf}DLf}{{DLfMf}DLf}{{DMbDMb}DMb}{{DMbMf}DMb}{{EMjDBd}EMj}{{EMjEMj}EMj}{{EMlDBd}EMl}{{EMlEMl}EMl}{{EMnDBd}EMn}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOfAMh}EOf}{{EOhAMh}EOh}{{EOhEOh}EOh}{{EOjEOj}EOj}{{EOjAMh}EOj}{{{b{jGh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jKj}}Fl}f}{{{b{jKj}}Kj}f}{{{b{jDMn}}Fl}f}{{{b{jDMn}}DMn}f}{{{b{jDMj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jDNb}}DNb}f}{{{b{jDNb}}DJb}f}{{{b{jDNf}}DNf}f}{{{b{jDNf}}DJb}f}{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NnDNn}DNn}{{DNbDJb}DNb}{{DNbDNb}DNb}{{DNfDNf}DNf}{{DNfDJb}DNf}{{DLdDJb}DLd}{{DLdDLd}DLd}{{AMfAMf}AMf}{{AMfCAh}AMf}{{DNdDNd}DNd}{{DNdCAh}DNd}{{DNhCAh}DNh}{{DNhDNh}DNh}{{MjMf}Mj}{{MjMj}Mj}{{DLfMf}DLf}{{DLfDLf}DLf}{{DMbDMb}DMb}{{DMbMf}DMb}{{EMjEMj}EMj}{{EMjDBd}EMj}{{EMlDBd}EMl}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EMnDBd}EMn}{{EOfEOf}EOf}{{EOfAMh}EOf}{{EOhAMh}EOh}{{EOhEOh}EOh}{{EOjEOj}EOj}{{EOjAMh}EOj}{{H`EOl}}{{H`H`}H`}{{{b{jDMl}}DMl}f}{{{b{jGh}}Fl}f}{{{b{jGh}}Gh}f}{{{b{jKj}}Kj}f}{{{b{jKj}}Fl}f}{{{b{jDN`}}DN`}f}{{{b{jENd}}ENd}f}{{{b{jDMf}}DMf}f}{{{b{jDMn}}DMn}f}{{{b{jDMn}}Fl}f}{{{b{jDMj}}Fl}f}{{{b{jDMj}}DMj}f}{{{b{jDNl}}DNl}f}{{{b{jDMd}}DMd}f}{{{b{jDLj}}DLj}f}{{{b{jDNb}}DNb}f}{{{b{jDNb}}DJb}f}{{{b{jDNf}}DNf}f}{{{b{jDNf}}DJb}f}{{{b{jDLd}}DJb}f}{{{b{jDLd}}DLd}f}{{{b{jAMf}}CAh}f}{{{b{jAMf}}AMf}f}{{{b{jDNd}}DNd}f}{{{b{jDNd}}CAh}f}{{{b{jDNh}}DNh}f}{{{b{jDNh}}CAh}f}{{{b{jMj}}Mf}f}{{{b{jMj}}Mj}f}{{{b{jDLf}}DLf}f}{{{b{jDLf}}Mf}f}{{{b{jDMb}}DMb}f}{{{b{jDMb}}Mf}f}{{{b{jEMj}}EMj}f}{{{b{jEMj}}DBd}f}{{{b{jEMl}}DBd}f}{{{b{jEMl}}EMl}f}{{{b{jEMn}}DBd}f}{{{b{jEMn}}EMn}f}{{{b{jEOf}}EOf}f}{{{b{jEOf}}AMh}f}{{{b{jEOh}}EOh}f}{{{b{jEOh}}AMh}f}{{{b{jEOj}}AMh}f}{{{b{jEOj}}EOj}f}{{{b{jH`}}EOl}f}{{{b{jH`}}H`}f}{{{b{DN`}}{b{DN`}}}DN`}{{{b{DNl}}{b{DNl}}}DNl}{{{b{DMl}}{b{DMl}}}DMl}{{{b{ENd}}{b{ENd}}}ENd}{{{b{DMd}}{b{DMd}}}DMd}{{{b{DMf}}{b{DMf}}}DMf}{{{b{DLj}}{b{DLj}}}DLj}{{{b{H`}}}Mf}00{cDMl{{CId{}{{BFb{{b{DMl}}}}}}}}{cDMl{{CId{}{{BFb{DMl}}}}}}{cGh{{CId{}{{BFb{{b{Gh}}}}}}}}{cGh{{CId{}{{BFb{Gh}}}}}}{cKj{{CId{}{{BFb{{b{Kj}}}}}}}}{cKj{{CId{}{{BFb{Kj}}}}}}{cDN`{{CId{}{{BFb{{b{DN`}}}}}}}}{cDN`{{CId{}{{BFb{DN`}}}}}}{cENd{{CId{}{{BFb{ENd}}}}}}{cENd{{CId{}{{BFb{{b{ENd}}}}}}}}{cDMf{{CId{}{{BFb{DMf}}}}}}{cDMf{{CId{}{{BFb{{b{DMf}}}}}}}}{cCC`{{CId{}{{BFb{CC`}}}}}}{cCC`{{CId{}{{BFb{{b{CC`}}}}}}}}{cDMn{{CId{}{{BFb{{b{DMn}}}}}}}}{cDMn{{CId{}{{BFb{DMn}}}}}}{cDMj{{CId{}{{BFb{{b{DMj}}}}}}}}{cDMj{{CId{}{{BFb{DMj}}}}}}{cDNl{{CId{}{{BFb{{b{DNl}}}}}}}}{cDNl{{CId{}{{BFb{DNl}}}}}}{cDMd{{CId{}{{BFb{DMd}}}}}}{cDMd{{CId{}{{BFb{{b{DMd}}}}}}}}{cDLj{{CId{}{{BFb{{b{DLj}}}}}}}}{cDLj{{CId{}{{BFb{DLj}}}}}}{cDNn{{CId{}{{BFb{{b{DNn}}}}}}}}{cDNn{{CId{}{{BFb{DNn}}}}}}{cDNb{{CId{}{{BFb{{b{DNb}}}}}}}}{cDNb{{CId{}{{BFb{DNb}}}}}}{cDNf{{CId{}{{BFb{DNf}}}}}}{cDNf{{CId{}{{BFb{{b{DNf}}}}}}}}{cDLd{{CId{}{{BFb{DLd}}}}}}{cDLd{{CId{}{{BFb{{b{DLd}}}}}}}}{cAMf{{CId{}{{BFb{{b{AMf}}}}}}}}{cAMf{{CId{}{{BFb{AMf}}}}}}{cDNd{{CId{}{{BFb{DNd}}}}}}{cDNd{{CId{}{{BFb{{b{DNd}}}}}}}}{cDNh{{CId{}{{BFb{{b{DNh}}}}}}}}{cDNh{{CId{}{{BFb{DNh}}}}}}{cMj{{CId{}{{BFb{{b{Mj}}}}}}}}{cMj{{CId{}{{BFb{Mj}}}}}}{cDLf{{CId{}{{BFb{{b{DLf}}}}}}}}{cDLf{{CId{}{{BFb{DLf}}}}}}{cDMb{{CId{}{{BFb{{b{DMb}}}}}}}}{cDMb{{CId{}{{BFb{DMb}}}}}}{cEMj{{CId{}{{BFb{EMj}}}}}}{cEMj{{CId{}{{BFb{{b{EMj}}}}}}}}{cEMl{{CId{}{{BFb{{b{EMl}}}}}}}}{cEMl{{CId{}{{BFb{EMl}}}}}}{cEMn{{CId{}{{BFb{EMn}}}}}}{cEMn{{CId{}{{BFb{{b{EMn}}}}}}}}{cEOf{{CId{}{{BFb{{b{EOf}}}}}}}}{cEOf{{CId{}{{BFb{EOf}}}}}}{cEOh{{CId{}{{BFb{EOh}}}}}}{cEOh{{CId{}{{BFb{{b{EOh}}}}}}}}{cEOj{{CId{}{{BFb{{b{EOj}}}}}}}}{cEOj{{CId{}{{BFb{EOj}}}}}}{cH`{{CId{}{{BFb{{b{H`}}}}}}}}{cH`{{CId{}{{BFb{H`}}}}}}{{{b{{FBn{c}}}}{b{{FBn{c}}}}}f{}}`{{{On{}{{Oj{c}}}}}c{{HAf{eg}}}{}{}}{c{}{}}````{{{b{{FBn{c}}}}}cD@j}{{{b{j{FAb{c}}}}}{{FAb{c}}}{}}{{{b{DMh}}An}Cd}{{{b{DNj}}An}Cd}{{{b{DLh}}An}Cd}{{{b{F@l}}An}Cd}{{{b{F@n}}An}Cd}```{{{b{FMd}}c}FDl{{DBl{HDl}}}}`{{{b{jFNd}}H`}{{b{FNd}}}}{{{b{jFNf}}H`}{{b{FNf}}}}`{{{b{Mn}}Mf}Gh}````{{{b{FNf}}}Mf}`{{{b{BBd}}}AMh}{{{b{Gh}}}{{M`{Fl}}}}{{{b{Kj}}}{{M`{Fl}}}}{{{b{CC`}}}{{M`{Fl}}}}{{{b{DMn}}}{{M`{Fl}}}}{{{b{DMj}}}{{M`{Fl}}}}{{{b{DNn}}}{{M`{DJb}}}}{{{b{DNb}}}{{M`{DJb}}}}{{{b{DNf}}}{{M`{DJb}}}}{{{b{DLd}}}{{M`{DJb}}}}{{{b{AMf}}}{{M`{CAh}}}}{{{b{DNd}}}{{M`{CAh}}}}{{{b{DNh}}}{{M`{CAh}}}}{{{b{Mj}}}{{M`{Mf}}}}{{{b{DLf}}}{{M`{Mf}}}}{{{b{DMb}}}{{M`{Mf}}}}{{{b{EMj}}}{{M`{DBd}}}}{{{b{EMl}}}{{M`{DBd}}}}{{{b{EMn}}}{{M`{DBd}}}}{{{b{EOf}}}{{M`{AMh}}}}{{{b{EOh}}}{{M`{AMh}}}}{{{b{EOj}}}{{M`{AMh}}}}{CC`{{ANn{KjFl}}}}{DNn{{ANn{DNfDJb}}}}{{{b{BBd}}}{{M`{BEn}}}}{{{b{EN`}}}{{M`{Fl}}}}{{{b{ENb}}}{{M`{Fl}}}}{{{b{DMl}}}{{M`{Fl}}}}{{{b{DN`}}}{{M`{Fl}}}}{{{b{ENd}}}{{M`{Fl}}}}{{{b{DMf}}}{{M`{Fl}}}}{{{b{ENf}}}{{M`{DJb}}}}{{{b{ENh}}}{{M`{DJb}}}}{{{b{DNl}}}{{M`{DJb}}}}{{{b{DMd}}}{{M`{DJb}}}}{{{b{DLj}}}{{M`{DJb}}}}{{{b{EN`}}}{{M`{{M`{Fl}}}}}}{{{b{ENb}}}{{M`{{M`{Fl}}}}}}{{{b{DMl}}}{{M`{{M`{Fl}}}}}}{{{b{DN`}}}{{M`{{M`{Fl}}}}}}{{{b{ENd}}}{{M`{{M`{Fl}}}}}}{{{b{DMf}}}{{M`{{M`{Fl}}}}}}{{{b{ENf}}}{{M`{{M`{DJb}}}}}}{{{b{ENh}}}{{M`{{M`{DJb}}}}}}{{{b{DNl}}}{{M`{{M`{DJb}}}}}}{{{b{DMd}}}{{M`{{M`{DJb}}}}}}{{{b{DLj}}}{{M`{{M`{DJb}}}}}}{{CC`FAd}{{ANn{FlFlFl}}}}{{DNnFAd}{{ANn{DJbDJbDJb}}}}{{{b{FHd}}}Mf}{{{b{c}}}e{}{}}00000{{{b{Mh}}}A@`}1111111111111{{{b{FCd}}}FCb}222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222222{{{b{c}}}{}{}}00000000000000000000000000000000000{ce{}{}}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000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}}}}`{{{b{EHb}}c}Mf{{EHf{Mf}}}}`{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{AMhAMh}EOf}{{AMhAMhAMh}EOh}{{AMhAMhAMhAMh}EOj}{{{b{EHb}}c}BEn{{EHf{BEn}}}}{{FDl{b{jGGd}}}GGf}{{{b{jFb}}}f}{{{b{FGh}}}BBd}`{{{b{j{FBn{c}}}}}{{b{jc}}}BJb}`{CdCd}{{{b{jHb}}}f}{{{b{jFNd}}}f}{{{b{jFNf}}}f}{{{Bl{c}}}AEh{}}{{{b{FKb}}}{{b{FJl}}}}```{{{b{Bh}}}{{GJj{FHnFHhFEd}}}}{{{FAb{c}}}c{}}{HJd{{M`{c}}}{}}{{{FAb{c}}c}c{}}{{{C`{ce}}}cCLdFA`}{{{FAb{c}}}cD@j}{{{FAb{c}}e}c{}{{BEd{}{{BBf{c}}}}}}5{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000<{{{b{jFHn}}{b{{ANf{BEn}}}}}f}{{{Ej{Gj}}{BDf{{EMb{Hn}}}}{BDf{{EMb{Hl}}}}}f}{{{b{j{GKh{}{{GKb{c}}{GKd{e}}{GKf{g}}}}}}{b{jc}}}f{{F@j{egi}}}Of{}{}}{{{b{jF@j}}}f}{{{b{jHb}}HAh}f}{{{b{EHb}}}EHd}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{Ml}}}Mh}{{MfMf}Mj}{{MfMfMf}DLf}{{MfMfMfMf}DMb}````````````{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DMn}{{FlFlFlFl}DMj}```````{{{b{FNl}}c}FNl{{DBl{{HBl{HJf}}}}}}`{ce{}{}}000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000`````````{{{b{{C`{c}}}}}{{Cn{HCdFFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{ANn{HCdAMh}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{FFn}}}{GFhBJb}}{{{b{{C`{c}}}}}{{Cn{{ANn{AMh}}FFn}}}{GFhBJb}}{{{b{{C`{c}}}}AMh}{{Cn{ClFFn}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{FFj}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{HJhFFn}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{{ANn{{Bn{HEf}}}}FFj}}}{FFlBJb}}{{{b{{C`{c}}}}AMh}{{Cn{{HJh{{ANn{{Bn{HEf}}}}}}FFn}}}{FFlBJb}}`{{{b{GE`}}{HJl{HJj}}}Cd}{{{b{GEf}}{HJl{HJj}}}Cd}{{{b{Bh}}}f}`{{{b{{C`{ce}}}}}AnBJbFA`}{{{b{F@b}}}Fl}`{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}``{{{Aj{GOn}}}GBn}{{{b{c}}GMb}{{EMd{c}}}BJb}{{{b{jc}}GMd}{{BDf{c}}}BJb}{{{b{FN`}}EMh}FN`}{{G@ne}{{Cn{gGA`}}}{DKlDAjDAl}{{BEd{}{{BBf{c}}}}}{}}{{}Ff}{{{FEf{Gj}}}Bd}{{{b{FNl}}Dh}FNl}{{{b{jc}}}BBdGIl}{{FlFlGhFlFl}Jj}`{{FDlCd}FDl}`{{AMfAMf}AMf}{{DNdDNd}DNd}{{DNhDNh}DNh}{{MjMj}Mj}{{DLfDLf}DLf}{{DMbDMb}DMb}{{EMjEMj}EMj}{{EMlEMl}EMl}{{EMnEMn}EMn}{{EOfEOf}EOf}{{EOhEOh}EOh}{{EOjEOj}EOj};:9876543210;:9876543210;:9876543210{{{b{j{C`{GFj}}}}{b{{ANf{BEn}}}}}{{Cn{AnEO`}}}}{{EN`{b{j{ANf{Fl}}}}}f}{{ENb{b{j{ANf{Fl}}}}}f}{{DMl{b{j{ANf{Fl}}}}}f}{{DN`{b{j{ANf{Fl}}}}}f}{{ENd{b{j{ANf{Fl}}}}}f}{{DMf{b{j{ANf{Fl}}}}}f}{{ENf{b{j{ANf{DJb}}}}}f}{{ENh{b{j{ANf{DJb}}}}}f}{{DNl{b{j{ANf{DJb}}}}}f}{{DMd{b{j{ANf{DJb}}}}}f}{{DLj{b{j{ANf{DJb}}}}}f}{{{b{{C`{c}}}}{b{j{HJn{e}}}}}f{HK`BJb}HKb}{{{b{DMl}}{b{j{HJn{c}}}}}fHKb}{{{b{Gh}}{b{j{HJn{c}}}}}fHKb}{{{b{Kj}}{b{j{HJn{c}}}}}fHKb}{{{b{DN`}}{b{j{HJn{c}}}}}fHKb}{{{b{DMf}}{b{j{HJn{c}}}}}fHKb}{{{b{DMj}}{b{j{HJn{c}}}}}fHKb}{{{b{AMf}}{b{j{HJn{c}}}}}fHKb}{{{b{DNd}}{b{j{HJn{c}}}}}fHKb}{{{b{DNh}}{b{j{HJn{c}}}}}fHKb}{{{b{Mj}}{b{j{HJn{c}}}}}fHKb}{{{b{DLf}}{b{j{HJn{c}}}}}fHKb}{{{b{DMb}}{b{j{HJn{c}}}}}fHKb}{{Gh{b{j{ANf{Fl}}}}}f}{{Kj{b{j{ANf{Fl}}}}}f}{{CC`{b{j{ANf{Fl}}}}}f}{{DMn{b{j{ANf{Fl}}}}}f}{{DMj{b{j{ANf{Fl}}}}}f}{{DNn{b{j{ANf{DJb}}}}}f}{{DNb{b{j{ANf{DJb}}}}}f}{{DNf{b{j{ANf{DJb}}}}}f}{{DLd{b{j{ANf{DJb}}}}}f}{{AMf{b{j{ANf{CAh}}}}}f}{{DNd{b{j{ANf{CAh}}}}}f}{{DNh{b{j{ANf{CAh}}}}}f}{{Mj{b{j{ANf{Mf}}}}}f}{{DLf{b{j{ANf{Mf}}}}}f}{{DMb{b{j{ANf{Mf}}}}}f}{{EMj{b{j{ANf{DBd}}}}}f}{{EMl{b{j{ANf{DBd}}}}}f}{{EMn{b{j{ANf{DBd}}}}}f}{{EOf{b{j{ANf{AMh}}}}}f}{{EOh{b{j{ANf{AMh}}}}}f}{{EOj{b{j{ANf{AMh}}}}}f}{{{b{j{C`{GFj}}}}{b{{ANf{HEd}}}}}{{Cn{AnEO`}}}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210```````````````````````````{{{FAb{c}}{FAb{c}}}{{FAb{c}}}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DMnGh}{DMjGh}{DNbDNb}{DNfDNb}{DLdDNb}{AMfAMf}{DNdAMf}{DNhAMf}{MjMj}{DLfMj}{DMbMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{GhGh}{KjGh}{DMnGh}{DMjGh}{DNbDNb}{DNfDNb}{DLdDNb}{AMfAMf}{DNdAMf}{DNhAMf}{MjMj}{DLfMj}{DMbMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{KjKj}{CC`Kj}{DMnDMn}{DMjKj}{DNnDNf}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DMnGh}{DMjGh}{DNfDNb}{DLdDNb}{DNdAMf}{DNhAMf}{DLfMj}{DMbMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DMnDMn}?{DNfDNf}?{DNdDNd}?{DLfDLf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMj}{DMnDMj}{DMjDMj}{DNfDLd}{DLdDLd}{DNdDNh}{DNhDNh}{DLfDMb}{DMbDMb}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMj}{DMnDMj}9{DNfDLd}9{DNdDNh}9{DLfDMb}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908```````````````````````````{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DMnGh}{DMjGh}{DNbDNb}{DNfDNb}{DLdDNb}{AMfAMf}{DNdAMf}{DNhAMf}{MjMj}{DLfMj}{DMbMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{GhGh}{KjGh}{DMnGh}{DMjGh}{DNbDNb}{DNfDNb}{DLdDNb}{AMfAMf}{DNdAMf}{DNhAMf}{MjMj}{DLfMj}{DMbMj}{EMjEMj}{EMlEMj}{EMnEMj}{EOfEOf}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}?{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{GhKj}{KjKj}{DMnDMn}{DMjKj}{DNbDNf}{DNfDNf}{DLdDNf}{AMfDNd}{DNdDNd}{DNhDNd}{MjDLf}{DLfDLf}{DMbDLf}{EMjEMl}{EMlEMl}{EMnEMl}{EOfEOh}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}8{GhDMj}{KjDMj}{DMnDMj}:{DNbDLd}{DNfDLd};{AMfDNh}{DNdDNh}<{MjDMb}{DLfDMb}={EMjEMn}{EMlEMn}>{EOfEOj}{EOhEOj}?>={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;{DMjDMj};:{DLdDLd}:9{DNhDNh}98{DMbDMb}87{EMnEMn}76{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8?7=6{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DMnGh}{DMjGh}{DNfDNb}{DLdDNb}{DNdAMf}{DNhAMf}{DLfMj}{DMbMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DMnDMn}?{DNfDNf}?{DNdDNd}?{DLfDLf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMj}{DMnDMj}{DMjDMj}{DNfDLd}{DLdDLd}{DNdDNh}{DNhDNh}{DLfDMb}{DMbDMb}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMj}{DMnDMj}9{DNfDLd}9{DNdDNh}9{DLfDMb}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908```````````````````{{{FAb{c}}{FAb{e}}}{{FAb{{ANn{ce}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{DMjGh}{DLdDNb}{DNhAMf}{DMbMj}{EMnEMj}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210=<;:9876543210654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DMnGh}{DMjGh}{DNfDNb}{DLdDNb}{DNdAMf}{DNhAMf}{DLfMj}{DMbMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DMnDMn}?{DNfDNf}?{DNdDNd}?{DLfDLf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMj}{DMnDMj}{DMjDMj}{DNfDLd}{DLdDLd}{DNdDNh}{DNhDNh}{DLfDMb}{DMbDMb}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMj}{DMnDMj}9{DNfDLd}9{DNdDNh}9{DLfDMb}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DMnGh}{DMjGh}{DNfDNb}{DLdDNb}{DNdAMf}{DNhAMf}{DLfMj}{DMbMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DMnDMn}?{DNfDNf}?{DNdDNd}?{DLfDLf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMj}{DMnDMj}{DMjDMj}{DNfDLd}{DLdDLd}{DNdDNh}{DNhDNh}{DLfDMb}{DMbDMb}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMj}{DMnDMj}9{DNfDLd}9{DNdDNh}9{DLfDMb}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{KjGh}{DMnGh}{DMjGh}{DNfDNb}{DLdDNb}{DNdAMf}{DNhAMf}{DLfMj}{DMbMj}{EMlEMj}{EMnEMj}{EOhEOf}{EOjEOf}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{DMjKj}{DLdDNf}{DNhDNd}{DMbDLf}{EMnEMl}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}654321065432106543210{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}>{KjKj}{DMnDMn}?{DNfDNf}?{DNdDNd}?{DLfDLf}?{EMlEMl}?{EOhEOh}?>=<;:98{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}?{KjDMj}{DMnDMj}{DMjDMj}{DNfDLd}{DLdDLd}{DNdDNh}{DNhDNh}{DLfDMb}{DMbDMb}{EMlEMn}{EMnEMn}{EOhEOj}{EOjEOj}={{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}=<;:987654321>0=<;:987654321{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}?{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{KjDMj}{DMnDMj}9{DNfDLd}9{DNdDNh}9{DLfDMb}9{EMlEMn}9{EOhEOj}98765>4=3<2;1:098765>4=3<2;1:09{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{KjKj}{DMnDMn}{DMjKj}{DNfDNf}{DLdDNf}{DNdDNd}{DNhDNd}{DLfDLf}{DMbDLf}{EMlEMl}{EMnEMl}{EOhEOh}{EOjEOh}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}{DMjDMj}{DLdDLd}{DNhDNh}{DMbDMb}{EMnEMn}{EOjEOj}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}7{KjDMj}{DMnDMj}8{DNfDLd}8{DNdDNh}8{DLfDMb}8{EMlEMn}8{EOhEOj}87>65=4<3;2:19087>65=4<3;2:1908``````````````````````````````````````````````````{c{{Cn{cGA`}}}{}}``{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{GA`}}}{{b{FFh}}}}0{{{b{GA`}}}{{b{HL`}}}}`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{GA`}}}HLb}{{{b{HLb}}}HLb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{G@nc}{{Cn{eGA`}}}{DKlDAjDAl}{}}{{GA`c}GA`{DKlDAjDAl}}{Alc{}}{{}HLb}{{{b{GA`}}}b}{An{{b{c}}}{}}0{An{{b{jc}}}{}}{{{b{jGA`}}}{{b{j}}}}1{GA`{{Cn{cGA`}}}{DKlDBbDAjDAl}}>>{{{b{jGA`}}}{{Cl{{b{jc}}}}}{DKlDBbDAjDAl}}{{{b{GA`}}}{{Cl{{b{c}}}}}{DKlDBbDAjDAl}}{Anf}{{{b{jGA`}}}f}1`{{{b{GA`}}{b{jB`}}}{{Cn{fDB`}}}}0`{cGA`{FFhDAjDAl}}{GGjc{}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0`{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}0{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}444{{{b{GA`}}}Cd}{{{b{c}}}Cd{}}0{{{b{HLb}}}An}{cGA`{DKlDBbDAjDAl}}?{{{b{FFh}}}HLb}{{{b{jHLb}}}Cl}0{{ChCh}f}{Chf}00{{{b{GA`}}}{{b{FFh}}}}{{{b{HLb}}}{{ANn{An{Cl{An}}}}}}`{{{b{c}}}e{}{}}??{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}033{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0{{G@ne}{{Cn{gGA`}}}{DKlDAjDAl}{{BEd{}{{BBf{c}}}}}{}}```````{{{Ej{Gj}}{EMd{{EMb{EM`}}}}J`}f}{{{Ed{EMf}}{Ed{Eb}}{Lb{Bh}}{Ed{Gj}}{BDf{{EMb{EM`}}}}}f}```````````````````````````````````````````````````{{{b{c}}d}f{}}000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}00000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000`{{{b{c}}}{{b{e}}}{}{}}000000{{{b{HLd}}}HLf}1{{{b{HLh}}}HLj}2222````{{{b{jc}}}{{b{je}}}{}{}}000000{{{b{HLd}}}HLl}1{{{b{HLh}}}HLn}2222{{{b{HLd}}}HLd}{{{b{HLh}}}HLh}{{{b{HM`}}}HM`}{{{b{HMb}}}HMb}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}`{{}HLd}{An{{b{c}}}{}}00000000000{An{{b{jc}}}{}}00000000000{{{b{c}}}{{b{e}}}{}{}}00000000000{Anf}00000000000`````{AlEIb}{{{b{HMd}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}00000000000000000000000{{{b{c}}}e{}{}}00000000000{{AlGJf}{{Cn{{b{HLd}}FCl}}}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}`{{}An}00000000000{ce{}{}}00000000000{{{Aj{c}}}{{Aj{h}}}{}}00000000000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000000000333333333333{{HLdAl}GJf}{{{b{c}}}Cd{}}00000000000={{{b{HLd}}}{{GNj{Al}{{BBf{EIb}}}}}}{AlHMf}```{{ChCh}f}000{Chf}000000000000{{}f}``{{}{{b{Cj}}}}{{{b{HLf}}}{{Cn{FChHMd}}}}{{{b{HLj}}}{{Cn{FChHMd}}}}{{{b{jHLl}}}{{Cn{FCfHMd}}}}{{{b{jHLn}}}{{Cn{FCfHMd}}}}``{{{b{c}}}e{}{}}000{ce{}{}}00000000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000000000444444444444{c{{Cn{e}}}{}{}}00000000000000000000000{{{b{c}}}D`{}}00000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000000666666666666```{AlEIb}0`````````````````````````````````````0```````000{AlHMf}01`````````````````````````````````````{{{b{c}}d}f{}}000000000`{{{b{c}}}{{b{h}}}{}}00000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000{{{b{c}}}{{b{Dn}}}{}}{{{b{HMh}}}{{Cl{{b{HMj}}}}}}{{{b{HMh}}}{{Cl{{b{HMl}}}}}}{{{b{jOf}}}FCf}{{{b{Of}}}FCh}{{{b{HMh}}}{{Cl{{b{HMn}}}}}}{{{b{HMh}}}{{Cl{{b{Cj}}}}}}{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000{{{b{Of}}}{{b{c}}}Of}{{{b{jOf}}}{{b{jc}}}Of}{{{b{HN`}}}HN`}{{{b{{HNb{c}}}}}{{HNb{c}}}CLd}{{{b{HMh}}}HMh}{{{b{HNd}}}HNd}{{{b{HMn}}}HMn}{{{b{HMj}}}HMj}{{{b{HNf}}}HNf}{{{b{HNh}}}HNh}{{{b{HNj}}}HNj}{{{b{HMl}}}HMl}`{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000{{{b{HMh}}}HNd}`{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000`{{{b{c}}{b{Dn}}}Cd{}}000{{{b{c}}{b{jAMd}}}f{}}{{{b{HMj}}{b{HMj}}}Cd}{{{b{HNf}}{b{HNf}}}Cd}{{{b{HNh}}{b{HNh}}}Cd}{{{b{HMl}}{b{HMl}}}Cd}`{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000000000000000000``{{{b{HN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{HNb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{HMh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HNj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HMl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{}GJb}`{{{b{{HNb{c}}}}}{{b{c}}}{}}{{{b{HMh}}}Cd}{{{b{HMl}}{b{jc}}}fAMd}`{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000`{{{b{HNf}}}HNl}````{c{{HNb{c}}}{}}``{{ChCh}f}000000000{Chf}000000000{{ChCh}Cd}000`{ChAMh}{{}f}`{{}{{b{Cj}}}}````{{{b{c}}}e{}{}}000000000{{{b{c}}}{}{}}000>>>>>>>>>>{{{b{c}}}{{Cl{e}}}{}{}}0000000002222222222{{{b{Of}}}{{Cn{{b{c}}GJd}}}Of}{{{b{jOf}}}{{Cn{{b{jc}}GJd}}}Of}{c{{Cn{e}}}{}{}}0000000000000000000`{{{b{c}}}D`{}}000000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000`{ce{}{}}000000000```````````````````{{{b{c}}d}f{}}00000````{{{b{c}}}{{b{h}}}{}}00000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000000000{{{b{HNn}}}Ch}{{{b{c}}}{{b{e}}}{}{}}0000000000000{{{b{jc}}}{{b{je}}}{}{}}0000000000000``{{{b{HO`}}}An}{{{b{HNn}}}An}{{{b{{ACl{c}}}}}AnOf}{c{{Cn{AnFG`}}}{}}0{{{b{jHO`}}}f}{{{b{j{ACl{c}}}}}fOf}{{{b{HO`}}}HO`}{{{b{{HOb{ce}}}}}{{HOb{ce}}}OfOf}{{{b{HNn}}}HNn}{{{b{{ACl{c}}}}}{{ACl{c}}}Of}{{{b{HOd}}}HOd}{{{b{HOf}}}HOf}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}0000{{{b{{HOb{ce}}}}{b{c}}}CdOfOf}{Alc{}}00{{}{{HOb{ce}}}OfOf}{{}{{ACl{c}}}Of}{{}HOf}{An{{b{c}}}{}}0000000000{{{b{{ACl{c}}}}}bOf}111{An{{b{jc}}}{}}0000000000{{{b{j{ACl{c}}}}}{{b{j}}}Of}111{{{b{c}}}{{b{e}}}{}{}}0000000000000{Anf}00{{{b{jHO`}}}f}111{{{b{j{HOh{c}}}}}fOf}222{{{b{jHNn}}}f}33333{{{b{c}}{b{Dn}}}Cd{}}0{{{b{jc}}{b{jEEl}}}{{Cn{AnEEn}}}{}}{{{b{jc}}{b{jEF`}}}{{Cn{AnEFb}}}{}}``{{{b{HO`}}{b{HO`}}}Cd}{{{b{{ACl{c}}}}{b{{ACl{c}}}}}Cd{DAnOf}}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{j{ACl{c}}}}e}fOf{{BFd{}{{BFb{c}}}}}}{{{b{{ACl{c}}}}}{{Cl{{b{c}}}}}Of}{{{b{j{ACl{c}}}}}{{Cl{{b{jc}}}}}Of}{{{b{HO`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{HOb{ce}}}}{b{jB`}}}{{Cn{f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````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000```{FChIAh}{{{b{jFCf}}}IAj}{{{b{c}}}{{b{h}}}{}}0000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}00000000000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000000000000000{{{b{FCh}}}{{Cl{FCh}}}}{{{b{c}}}{{b{Dn}}}{}}{{{b{FCh}}}{{Cl{{b{HOd}}}}}}{{{b{jFEd}}}FCf}{IAlFCf}{{{b{FCf}}}Ch}{{{b{FEd}}}Ch}{{{b{FCh}}}Ch}{{{b{FCf}}}FCh}{{{b{IAj}}}IAh}{{{b{IAn}}}IB`}{{{b{FEd}}}FCh}{{{b{IBb}}}FCh}{{{b{FCh}}}{{Cl{{b{HO`}}}}}}`{{{b{c}}}{{b{e}}}{}{}}00000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}00000000000000000000000{{{b{FCh}}}{{b{c}}}Of}{FEdcOf}{FCf{{b{jc}}}Of}{FCf{{b{jc}}}{}}2{FCh{{b{c}}}{}}{{{b{jFCf}}}{{b{jc}}}Of}{{{b{jFEd}}}{{b{jc}}}Of}{{{b{jFCf}}}{{b{jc}}}{}}{{{b{FEd}}}{{b{c}}}Of}{{{b{FCh}}}{{b{c}}}{}}{c{{Cn{AnFG`}}}{}}{{{b{FEd}}}FEd}{{{b{{IBd{c}}}}}{{IBd{c}}}Of}{{{b{FCh}}}FCh}{{{b{IAh}}}IAh}{{{b{IBf}}}IBf}{{{b{IBh}}}IBh}{{{b{IBb}}}IBb}{{{b{IBj}}}IBj}{{{b{IB`}}}IB`}{{{b{IBl}}}IBl}{{{b{c}}{b{je}}}f{}{}}000000000{{{b{FCh}}}FEd}{{{b{c}}}f{}}00000000000000000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}0{{{b{FCh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Cj}}}FEd}{{}FEd}{{}{{IBd{c}}}Of}{An{{b{c}}}{}}0000000000{{{b{{IBd{c}}}}}bOf}1111{{{b{IBf}}}b}2{{{b{IBh}}}b}333{{{b{IAl}}}b}4{{{b{IBn}}}b}5555{An{{b{jc}}}{}}000000000{{{b{j{IBd{c}}}}}{{b{j}}}Of}1111{{{b{jIBf}}}{{b{j}}}}2{{{b{jIBh}}}{{b{j}}}}3333{{{b{jIAl}}}{{b{j}}}}4{{{b{jIBn}}}{{b{j}}}}5555{{FCfc}CnOh}{{{b{c}}}{{b{e}}}{}{}}00000000000000000000000{Anf}00000000{{{b{jFEd}}}f}111111111111111{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{FEd}}{b{FEd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{jFCf}}c}{{Cl{FCf}}}{{DBl{IBl}}}}{{IAjc}{{Cn{IAjIAj}}}{{DBl{IBl}}}}{{FChc}{{Cl{FCh}}}{{DBl{IBl}}}}{{IAhc}{{Cl{IAh}}}{{DBl{IBl}}}}{{IBbc}{{Cl{IAh}}}{{DBl{IBl}}}}``{{{b{jFCf}}c}{{Cl{FCf}}}{{BFd{}{{BFb{IBl}}}}}}{{IAjc}{{Cl{IAj}}}{{BFd{}{{BFb{IBl}}}}}}{{FChc}{{Cl{FCh}}}{{BFd{}{{BFb{IBl}}}}}}{{IAhc}{{Cl{IAh}}}{{BFd{}{{BFb{IBl}}}}}}{{{b{jIC`}}}ICb}{{{b{IBb}}}ICd}{{{b{FCf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{IAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FEd}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{IBd{c}}}}{b{jB`}}}{{Cn{fDB`}}}{OfDBb}}{{{b{FCh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{IAh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{IB`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{IBl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{GJd}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{ICf}}{b{jB`}}}{{Cn{fDB`}}}}0{FEdf}{cc{}}00000000{FCfIAn}{{{IBd{c}}}FEdOf}222222222{FChIB`}333{{{b{Ml}}}IBl}{AnIBl}5{{{b{A@`}}}IBl}66{{Ch{b{Cj}}}FCf}{{Ch{b{Cj}}}FCh}{{{GM`{Ch}}{b{Cj}}}FEd}999999999999999999999999{{{b{c}}}e{}{}}00000000000000000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{FCf}}}{{Cl{AMh}}}}{{{b{FEd}}}AMh}{{{b{FEd}}{b{jc}}}fAMd}{{{b{FCh}}}{{Cl{AMh}}}}`{{{b{IC`}}}{{b{HMn}}}}{{{b{ICh}}}{{b{HMj}}}}{{{b{IBb}}}{{b{HMn}}}}{{{b{IBj}}}{{b{HMj}}}}{{}An}00000000000000000000000{ce{}{}}00000000000000000000000{FCfIAj}{{{Aj{c}}}{{Aj{h}}}{}}00000000000000000000000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000000000000000000000{FCf{{Cn{FCfFCf}}}}{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}0{{FCfc}{{Cn{FCfFCf}}}{{DBl{IBl}}}}{{IC`c}{{Cn{IAjIC`}}}{{DBl{IBl}}}}{{FCfc}{{Cl{FCf}}}{{BFd{}{{BFb{IBl}}}}}}{IC`ICb}::{{{ICj{{b{Ml}}}}}}{{{ICj{Mh}}}}{FCf{{Cn{{b{jHOd}}FCf}}}}========================{FEd{{IBd{c}}}Of}{{{IBd{c}}}FEdOf}{IAhFCh}{IBfFCh}{IBhFCh}{IAjFCf}{IBnFCf}{FCf{{Cn{{b{jHO`}}FCf}}}}{{{b{c}}}Cd{}}00000000000000000000000``{{{b{FCf}}}{{GNj{Al}{{BBf{EIb}}}}}}{{{b{FCh}}}{{GNj{Al}{{BBf{EIb}}}}}}``{{{b{jc}}}FCfOf}{FCfIAj}{cFEd{OfDAlDAj}}{c{{IBd{c}}}Of}{{{b{c}}}FChOf}{FChIAh}{{{b{jFCf}}}IAj}{{{b{FCh}}}IAh}{{{b{jICd}}}Cl}{{{b{jICb}}}Cl}```````````{{ChCh}f}000000000{Chf}0000000000000000000000000{{ChCh}Cd}{ChAMh}{{{b{jFCf}}}FCf}{{{b{FCf}}}{{b{Cj}}}}{{{b{IC`}}}{{b{Cj}}}}{{{b{ICh}}}{{b{Cj}}}}{{{b{FEd}}}{{b{Cj}}}}{{}{{b{Cj}}}}0{{{b{FCh}}}{{b{Cj}}}}{{{b{IBb}}}{{b{Cj}}}}{{{b{IBj}}}{{b{Cj}}}}```{{{b{c}}}e{}{}}000000000{{{b{c}}}{}{}}{ce{}{}}00000000000000000000000{{{b{c}}}BEh{}}0000{{{b{c}}}A@`{}}0000{{{b{c}}}{{Cl{e}}}{}{}}00000000000000000000000555555555555555555555555{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}0{{{b{FCh}}}{{Cn{{b{c}}GJd}}}Of}{FEd{{Cn{cGJd}}}Of}{FCf{{Cn{{b{jc}}GJd}}}Of}{{{b{jFCf}}}{{Cn{{b{jc}}GJd}}}Of}{{{b{jFEd}}}{{Cn{{b{jc}}GJd}}}Of}{{{b{FEd}}}{{Cn{{b{c}}GJd}}}Of}{c{{Cn{e}}}{}{}}000000000{FEd{{Cn{{IBd{c}}}}}Of}11111111111111{{{b{FEd}}}{{Cl{{Bl{ABn}}}}}}{{{b{FEd}}}{{Cl{AMh}}}}333333333333333333333333{FEd{{Cn{{IBd{c}}FEd}}}Of}{{{b{c}}}D`{}}00000000000000000000000{{{b{Cj}}}FEd}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000000000000000000{{{b{ICh}}}IC`}{{{b{IBj}}}IBb}``{{{b{ICh}}}Mf}{{{b{IBj}}}Mf}{{{b{IBj}}}{{b{HNh}}}}{{{b{ICh}}}{{b{Ml}}}}{{{b{IBj}}}{{b{Ml}}}}{{{b{IBj}}}{{b{HMn}}}}``{ce{}{}}00000000000000000000000{{{b{jFCf}}FCh}{{Cn{fGJd}}}}```````````{{ChCh}f}{{}{{HNb{{b{BBh}}}}}}{Chf}101{{ChCh}Cd}2{ChAMh}3```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{G@l}}}G@l}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{Anf}0{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{G@l}}{b{G@l}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{G@l}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{G@l}}{b{jc}}}fAMd}`{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0`{{ChCh}f}{Chf}0{{ChCh}Cd}{ChAMh}{{{b{ICl}}HN`}{{b{Cj}}}}`<{{{b{c}}}{}{}}::{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{{ICnc}CnOh}{{{b{ID`}}FCfc}{{Cn{f}}}Oh}`{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}666{Anf}00{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{cc{}}00000{{{b{c}}}e{}{}}00{{}ID`}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{Chf}00{{}{{b{Cj}}}}{{{b{IDb}}c}CnAKj}777{{{b{c}}}{{Cl{e}}}{}{}}00;;;{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;``````````````````{{{b{EHb}}}EHd}0{{{b{EHb}}}Cd}{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{}GAf}{{}cD@j}{{{b{EHb}}BEn}EHd}{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EI`}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{Ml}}}A@`}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}``{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}`=?{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}``````````````````??{{{b{EHb}}}Cd}{{{b{EHb}}DJb}Cd}{{{b{EHb}}c}EHd{{EHf{EHd}}}}{{}GAf}{{}cD@j}{{{b{EHb}}BEn}EHd}{{{b{EHb}}}Fl}0{{{b{EHb}}}DJb}0{{{b{EI`}}}{{M`{BEn}}}}{{{b{EI`}}}DOb}{{{b{EI`}}}ANl}{{{b{EI`}}}CAh}{{{b{EI`}}}DBd}{{{b{EI`}}}DAh}{{{b{EI`}}}DCn}{{{b{EI`}}}BCn}{{{b{EI`}}}CJb}{{{b{EI`}}}Mf}{{{b{EI`}}}AMh}{{{b{EI`}}}BEn}{{{b{EI`}}}An}{{{b{Ml}}}A@`}{{{b{EHb}}c}DOb{{EHf{DOb}}}}{{{b{EHb}}c}ANl{{EHf{ANl}}}}{{{b{EHb}}c}CAh{{EHf{CAh}}}}{{{b{EHb}}c}DBd{{EHf{DBd}}}}{{{b{EHb}}c}DAh{{EHf{DAh}}}}{{{b{EHb}}c}An{{EHf{An}}}}{{{b{EHb}}c}DCn{{EHf{DCn}}}}{{{b{EHb}}}EHd}{{{b{EHb}}{b{j{ANf{c}}}}An}{{ANn{{b{j{ANf{c}}}}{b{j{ANf{c}}}}}}}{}}`{{{b{EHb}}{b{{ANf{c}}}}}{{Cl{{b{c}}}}}{}}{{{b{EHb}}c}ClCId}{{{b{EHb}}{b{{ANf{c}}}}An}{{Bn{{b{c}}}}}{}}{{{b{EHb}}cAn}BnCId}{{{b{EHb}}{b{j{ANf{c}}}}An}{{Bn{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}{{Cl{{b{jc}}}}}{}}{{{b{EHb}}{b{j{ANf{c}}}}}f{}}{{{b{EHb}}c}BCn{{EHf{BCn}}}}{{{b{EHb}}c}CJb{{EHf{CJb}}}}{{{b{EHb}}c}Mf{{EHf{Mf}}}}{{{b{EHb}}c}AMh{{EHf{AMh}}}}{{{b{EHb}}c}BEn{{EHf{BEn}}}}`=?{{{b{EHb}}{b{{ANf{c}}}}e}{{Cl{{b{c}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}{{{b{EHb}}{b{j{ANf{c}}}}e}{{Cl{{b{jc}}}}}{}{{BBh{{ANn{{b{c}}An}}}{{BBf{DJb}}}}}}`````````````````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{DCnCd}0{{{b{GMb}}}GMb}{{{b{GMd}}}GMd}{{{b{IDd}}}f}0{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{{{b{jGMb}}}f}{Anf}0{{{b{jGMd}}}f}{{}GMb}{{}GMd}{cc{}}000{{{b{c}}}e{}{}}0{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{DCnCd}{{{b{c}}}Cd{}}011``{{}IDd}{Chf}0{{{b{IDd}}}f}0{{{b{IDd}}}GMb}{{{b{IDd}}}GMd}::{{{b{c}}}{{Cl{e}}}{}{}}0=={{{b{IDd}}}Cd}0{c{{Cn{e}}}{}{}}000{{{b{IDd}}}{{Cl{GMb}}}}{{{b{IDd}}}{{Cl{GMd}}}}{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0`````{{{b{c}}d}f{}}000{{{b{IDf}}{b{c}}i}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{IDf}}g}f{IDhE@`}{}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{IDf}}}An}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}f}{{{b{IDf}}{b{c}}}Cd{E@`IDhBJb}}{{{b{IDf}}c}{{IDn{ceg}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}c}{{IDn{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{b{{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{b{{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}c{CLdIDl}}{{{b{{HBf{ceg}}}}}g{IDhE@`}{}{IDlCLd}}{{{b{IDf}}ce}{{Cl{e}}}{IDhE@`}{}}{{{b{{HBf{ceg}}}}ce}{{Cl{e}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}Cd}{{{b{IDf}}}{{IEd{cegIDf}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}}{{IEd{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}{{IEf{cegIDf}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}}{{IEf{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}}An}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}i}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{IDf}}{b{c}}i}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{IDf}}g}f{IDhE@`}{}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}98{{{b{IDf}}}f}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}{{{b{IDf}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{CLdIDl}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{Cl{{IEl{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{Cl{{IEl{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{Cl{{IEn{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{Cl{{IEn{IEj{IEb{c{IE`{e}}g}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}{b{c}}k}{{Cl{i}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{}{{BEd{{b{e}}{b{g}}}{{BBf{i}}}}}}{{{b{{HBf{egi}}}}{b{c}}m}{{Cl{k}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{}{{BEd{{b{e}}{b{g}}}{{BBf{k}}}}}}{{{b{IDf}}An}{{IEl{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{IEl{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{IDf}}An}{{IEn{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{CLdIDl}}{{{b{{HBf{ceg}}}}An}{{IEn{IEj{IEb{c{IE`{e}}g}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}k}f{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}g}{{BBf{g}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}e}{{BBf{e}}}}}}{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{{HBf{egi}}}}{b{c}}}{}{E@`IDhBJb}{IDhE@`{IDj{c}}}{}{IDlCLd}}0{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{{IF`{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}An{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{c{{Cn{AnFG`}}}{}}{{{b{{IFb{ce}}}}}f{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}{{{b{{IF`{ceg}}}}}{{IF`{ceg}}}{IDhE@`CLd}CLdCLd}{{{b{{IFb{ce}}}}}{{IFb{ce}}}{IDhE@`CLd}CLd}{{{b{{HBf{ceg}}}}}{{HBf{ceg}}}{IDhE@`CLd}CLdCLd}{{{b{IFd}}}IFd}{{{b{j{IFb{ce}}}}{b{{IFb{ce}}}}}f{IDhE@`CLd}CLd}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}000{{{b{{IFb{eg}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{IF`{egi}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}Cd{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{Alc{}}0{{}{{IFb{ce}}}{IDhE@`}{D@jIDlCLd}}{{}{{HBf{ceg}}}{IDhE@`}{}{D@jIDlCLd}}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{{HBf{ceg}}}}c}{{IDn{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{IFd}}{b{IFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{j{IFb{ce}}}}g}f{IDhE@`}{IDlCLd}{{BFd{}{{BFb{c}}}}}}{{{b{j{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BFd{}{{BFb{{ANn{ce}}}}}}}}{{{b{{IF`{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBb{IDlCLd}}{{{b{{IFb{ce}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{IDlCLd}}{{{b{{HBf{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBb{IDlCLd}}{{{b{IFd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{e{{IFb{cg}}}{IDhE@`}{{BFd{}{{BFb{c}}}}}{IDlCLdD@j}}{g{{HBf{cei}}}{IDhE@`}{}{{BFd{}{{BFb{{ANn{ce}}}}}}}{IDlCLdD@j}}2222{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{{IF`{egi}}}}{b{c}}}{{Cl{{b{g}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{eg}}}}{b{c}}}{{Cl{{IFf{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IF`{egi}}}}{b{c}}}{{Cl{{ANn{{b{e}}{b{g}}}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}{b{g}}}An{IDhE@`}{IDlCLd}E@`}{{{b{{HBf{ceg}}}}{b{i}}}An{IDhE@`}{}{IDlCLd}E@`}{{{b{{HBf{ceg}}}}}{{b{g}}}{IDhE@`}{}{IDlCLd}}`{{}An}000`{{{b{{IFb{ce}}}}c}Cd{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}ce}{{Cl{e}}}{IDhE@`}{}{IDlCLd}}{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}000{{{IF`{ceg}}}{{HBf{ceg}}}{}{}{}}{{{IFb{ce}}}{}{IDhE@`}{IDlCLd}}{{{HBf{ceg}}}{}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{ceg}}}}}{}{IDhE@`}{}{IDlCLd}}{{{HBf{ceg}}}{{IF`{ceg}}}{IDhE@`}{}{IDlCLd}}8888{{{b{{IF`{ceg}}}}}Cd{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}Cd{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}Cd{IDhE@`}{}{IDlCLd}}{{{b{{HBf{cIFh}}}}}Cd{E@`IDhCLd}}{{{b{c}}}Cd{}}000`{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{ANn{{b{c}}{b{e}}}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}{{IFj{ce{HBf{cfe}}}}}{IDhE@`}{IDlCLd}}{{{b{{HBf{ceg}}}}}{{IEd{ceg}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{ceg}}}}}{{IEf{ceg}}}{IDhE@`}{}{IDlCLd}}`{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{b{c}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{IF`{ceg}}}}}An{IDhE@`}{}{IDlCLd}}{{{b{{IFb{ce}}}}}An{IDhE@`}{IDlCLd}}{{{b{{HBf{cIFh}}}}}An{E@`IDhCLd}}{{{b{{HBf{ceg}}}}}An{IDhE@`}{}{IDlCLd}}``{{{b{{HBf{cIFh}}}}bi}{{Cn{eg}}}{E@`IDhCLd}{}{}{{BBh{{Cl{EOn}}}{{BBf{{Cn{{ANn{eEOn}}g}}}}}}}}{{}{{IFb{c}}}{IDhE@`}}{{}{{HBf{ce}}}{IDhE@`}{}}{{ChCh}f}000{Chf}00000{{ChCh}Cd}{{{b{{IFb{eg}}}}{b{c}}}{{Cl{e}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{IFb{eg}}}}{b{c}}i}{{Cl{e}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{IDlCLd}{{BEd{{b{e}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{g}}}{{BBf{Cd}}}}}}{{{b{{HBf{egi}}}}{b{c}}k}{{Cl{{ANn{eg}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{{BEd{{b{e}}{b{jg}}}{{BBf{Cd}}}}}}{{{b{{IFb{ce}}}}g}f{IDhE@`}{IDlCLd}{{BEl{{b{c}}}{{BBf{Cd}}}}}}{{{b{{HBf{ceg}}}}i}f{IDhE@`}{}{IDlCLd}{{BEl{{b{c}}{b{je}}}{{BBf{Cd}}}}}}{{{b{{HBf{cIFh}}}}EOn}f{E@`IDhCLd}}```{{{b{{HBf{ceg}}}}{ANn{ce}}}{}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{}{E@`IDhBJb}{IDhE@`{IDj{c}}}{}{IDlCLd}}{{{b{{IFb{ce}}}}}f{IDhE@`}{IDlCLd}}{{{b{{HBf{cIFh}}}}}f{E@`IDhCLd}}{{{b{{HBf{ceg}}}}}f{IDhE@`}{}{IDlCLd}}3{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{{{b{{HBf{ceg}}}}c}{{Cl{{IDn{ceg}}}}}{IDhE@`}{}{IDlCLd}}{c{{Cn{e}}}{}{}}000{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GJn{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}}{{IEh{{GK`{egi}}}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}}2222{{{b{j{HBf{ceg}}}}An}{{Cn{fIFd}}}{IDhE@`}{}{IDlCLd}}`{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{{{b{{IF`{ceg}}}}}{{`{{CId{}{{BFb{{b{e}}}}}}}}}{IDhE@`}{}{IDlCLd}}{{{b{{HBf{egi}}}}{b{c}}m}{{Cl{k}}}{E@`IDhBJb}{{IDj{c}}IDhE@`}{}{IDlCLd}{}{{BEd{{b{e}}{b{g}}}{{BBf{k}}}}}}::::{An{{IFb{c}}}{IDhE@`}}{An{{HBf{ce}}}{IDhE@`}{}}{{Anc}{{IFb{ec}}}{IDlCLd}{IDhE@`}}{{Anc}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{AncAn}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{AnAn}{{HBf{ce}}}{IDhE@`}{}}{c{{IFb{ec}}}{IDlCLd}{IDhE@`}}{c{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}{{cAn}{{HBf{egc}}}{IDlCLd}{IDhE@`}{}}7```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{IEd{ceg}}}}}{{IEd{ceg}}}{CLdE@`IDh}CLd{CLdIDl}}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}```{An{{b{c}}}{}}00{An{{b{jc}}}{}}00777{Anf}00{cc{}}00000{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}00444444{{{b{c}}}Cd{}}00```{c{{ANn{eg}}}{}{}{}}{{{b{j{IFl{ceg}}}}}Cl{IDhE@`}{}{IDlCLd}}{{{b{j{IEd{cegi}}}}}Cl{IDhE@`}{}{IDlCLd}{{IDf{ceg}}}}{{{b{j{IEf{cegi}}}}}Cl{IDhE@`}{}{IDlCLd}{{IDf{ceg}}}}{{ChCh}f}{Chf}00```=;;;{{{b{c}}}{{Cl{e}}}{}{}}00>>>{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{c{{Cn{AnFG`}}}{}}{c{{FGb{e}}}{}{}}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}0{{{b{jc}}{b{jEEl}}}{{Cn{AnEEn}}}{}}{{{b{jc}}{b{jEF`}}}{{Cn{AnEFb}}}{}}{cc{}}000{{{b{c}}}e{}{}}0{{}An}0``??{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}0{ce{}{}}000{{{b{c}}}Cd{}}0{c{{ANn{egikm}}}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAgAiAk}}}{}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAe}}}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAa}}}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAc}}}{}{}{}{}{}{}{}{}{}}{c{{ANn{eg}}}{}{}{}}{c{{ANn{e}}}{}{}}{c{{ANn{egikmoAaAcAeAgAi}}}{}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egikmoAaAcAeAg}}}{}{}{}{}{}{}{}{}{}{}{}}{c{{ANn{egik}}}{}{}{}{}{}}{c{{ANn{egikmo}}}{}{}{}{}{}{}{}}{c{{ANn{egi}}}{}{}{}{}}{cf{}}{{{b{j{IFn{ce}}}}}Cl{IDhE@`}{IDlCLd}}{{{b{j{IFj{ceg}}}}}Cl{IDhE@`}{IDlCLd}{{IDf{cfe}}}}{c{{HAn{e}}}{}{}}{c{{HB`{e}}}{}{}}10{Chf}0{c{{HHl{e}}}{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}066````````{{{IDn{ceg}}i}{{IDn{ceg}}}{IDhE@`}{}IDl{{BEd{{b{je}}}}}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{An{{b{c}}}{}}00{An{{b{jc}}}{}}00333{Anf}00`{cc{}}00000>>>{{{b{{IG`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{j{IG`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{{}An}00{{{IDn{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{IGb{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{b{j{IG`{ceg}}}}e}e{IDhE@`}{}IDl}{{{IDn{ceg}}e}{{IG`{ceg}}}{CLdIDhE@`}{}IDl}{{{IGb{ceg}}e}{{IG`{ceg}}}{CLdIDhE@`}{}IDl}{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{{{IDn{ceg}}}c{IDhE@`}{}IDl}{{{IGb{ceg}}}c{IDhE@`}{}IDl}{{{IG`{ceg}}}c{IDhE@`}{}IDl}{{{IG`{ceg}}}{{GK`{ceg}}}{IDhE@`}{}IDl}777{{{b{c}}}Cd{}}00{{{b{{IDn{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGb{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IG`{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}``{{{IDn{ceg}}}{{GK`{ceg}}}{IDhE@`}D@jIDl}{{{IDn{ceg}}e}{{GK`{ceg}}}{IDhE@`}{}IDl}{{{IDn{ceg}}i}{{GK`{ceg}}}{IDhE@`}{}IDl{{BEd{}{{BBf{e}}}}}}{{{IDn{ceg}}k}{{Cn{{GK`{ceg}}i}}}{IDhE@`}{}IDl{}{{BEd{}{{BBf{{Cn{ei}}}}}}}}{Chf}00{{{IG`{ceg}}}e{IDhE@`}{}IDl}{{{IG`{ceg}}}{{ANn{ce}}}{IDhE@`}{}IDl}{{{IG`{ceg}}e}{{ANn{ce}}}{IDhE@`}{}IDl}``{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00555````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{{IGd{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{An{{b{c}}}{}}{{{b{{IGf{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}1{An{{b{jc}}}{}}0{{{b{j{IGf{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}66{Anf}0{cc{}}000??{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{{{b{{IGd{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{IGd{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{j{IGf{ceg}}}}}{{ANn{{b{c}}{b{je}}}}}{IDhE@`}{}IDl}{Chf}0::{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0``{{{b{{IGd{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{IGf{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{j{IGf{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{ce{}{}}0```````{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{{FAn{eg}}}}}{}{}FB`}{{{b{{GJj{cei}}}}}{{b{g}}}{IDhE@`}{}BJb{{EOb{g}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{{GJn{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{An{{b{c}}}{}}0{{{b{{GK`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}1{{{b{{GJj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}3{An{{b{jc}}}{}}0{{{b{j{GK`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}1{{{b{j{GKj{cegi}}}}}{{b{jg}}}{IDhE@`}{}{}IDl}29999{{{GK`{ceg}}}{{GJn{ceg}}}{IDhE@`}{}IDl}{Anf}000{{{b{c}}}e{}{{GDn{EHd}}}}0{{{b{{GJn{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBbIDl}{{{b{{GK`{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}DBbIDl}{{{b{{GJj{ceg}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`}{}DKl}{{{b{{GJj{cegi}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{}DBbIDl}{{{b{{GKj{cegi}}}}{b{jB`}}}{{Cn{fDB`}}}{IDhE@`DBb}{}DBbIDl}{cc{}}0000000{{{b{c}}}e{}{}}000`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000````{{{b{{GJn{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{b{c}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{b{c}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{b{c}}}{IDhE@`}{}{}IDl}{{{GJn{ceg}}k}{{GJj{ceig}}}{IDhE@`}{}IDl{}{{BEd{{b{e}}}{{BBf{{b{i}}}}}}}}{{{GK`{ceg}}k}{{GKj{ceig}}}{IDhE@`}{}IDl{}{{BEd{{b{je}}}{{BBf{{b{ji}}}}}}}}{{{GJj{cegi}}m}{{GJj{ceki}}}{IDhE@`}{}{}IDl{}{{BEd{{b{g}}}{{BBf{{b{k}}}}}}}}{{{GKj{cegi}}m}{{GKj{ceki}}}{IDhE@`}{}{}IDl{}{{BEd{{b{jg}}}{{BBf{{b{jk}}}}}}}}{{{b{{GJn{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{ANn{{b{c}}{b{e}}}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{ANn{{b{c}}{b{g}}}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{ANn{{b{c}}{b{g}}}}}{IDhE@`}{}{}IDl}{{{b{j{GK`{ceg}}}}}{{ANn{{b{c}}{b{je}}}}}{IDhE@`}{}IDl}{{{b{j{GKj{cegi}}}}}{{ANn{{b{c}}{b{jg}}}}}{IDhE@`}{}{}IDl}{Chf}000{ce{}{}}000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000{{{b{c}}}e{}{}}000{{{b{c}}}{{Cn{{b{{FAn{eg}}}}{HId{e}}}}}{}{}FB`}{c{{Cn{e}}}{}{}}0000000{{{GJn{ceg}}k}{{Cn{{GJj{ceig}}{GJn{ceg}}}}}{IDhE@`}{}IDl{}{{BEd{{b{e}}}{{BBf{{Cl{{b{i}}}}}}}}}}{{{GK`{ceg}}k}{{Cn{{GKj{ceig}}{GK`{ceg}}}}}{IDhE@`}{}IDl{}{{BEd{{b{je}}}{{BBf{{Cl{{b{ji}}}}}}}}}}{{{GJj{cegi}}m}{{Cn{{GJj{ceki}}{GJj{cegi}}}}}{IDhE@`}{}{}IDl{}{{BEd{{b{g}}}{{BBf{{Cl{{b{k}}}}}}}}}}{{{GKj{cegi}}m}{{Cn{{GKj{ceki}}{GKj{cegi}}}}}{IDhE@`}{}{}IDl{}{{BEd{{b{jg}}}{{BBf{{Cl{{b{jk}}}}}}}}}}{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000````{{{b{{GJn{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{GK`{ceg}}}}}{{b{e}}}{IDhE@`}{}IDl}{{{b{{GJj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{{{b{{GKj{cegi}}}}}{{b{g}}}{IDhE@`}{}{}IDl}{{{b{j{GK`{ceg}}}}}{{b{je}}}{IDhE@`}{}IDl}{{{b{j{GKj{cegi}}}}}{{b{jg}}}{IDhE@`}{}{}IDl}{ce{}{}}000```{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{{{b{{IGh{ce}}}}}{{b{c}}}{IDhE@`}IDl}{An{{b{jc}}}{}}4{Anf}{cc{}}0{{{b{c}}}e{}{}}{{}An}`<{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}?{{{b{c}}}Cd{}}9{Chf}{ce{}{}}{{{b{c}}}{{Cl{e}}}{}{}}8{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}4`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{{{b{{IFf{ce}}}}}{{b{c}}}{IDhE@`}IDl}{An{{b{jc}}}{}}4{Anf}{cc{}}0{{{b{c}}}e{}{}}{{}An}`{ce{}{}}{{{Aj{c}}}{{Aj{h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b{jGGd}}c}GGf{{DBl{HDl}}}}{FlGLb}{HDlHDl}{HAjHAj}{{IJfCd}IJf}{{IJhCd}IJh}`{{{b{Cf}}IJd}f}{{IH`Fl}IH`}{{IH`IH`}IH`}{{IHbFl}IHb}{{IHbIHb}IHb}{{{b{jIHb}}Fl}f}{{{b{Cf}}}{{Cl{JBb}}}}{{{b{IIf}}}{{Cl{JBb}}}}{{{b{jIL`}}}IN`}`7{{ILlFl}ILl}`{{IJfc}IJf{{BBh{{b{jIJf}}}}}}{{{b{ILb}}}A@`}{J@l{{b{Ml}}}}``{IHbIHb}{{}ILh}{cJDf{{DBl{HAj}}}}{{ce}JFjE@`{{DBl{HAj}}}}{{JHdc}JDh{{DBl{IId}}}}{{JHfc}IMf{{DBl{IId}}}}{cIJf{{DBl{HAj}}}}{{FlFl}IHd}{{FlFl}IIj}{{{C`{{JHj{JHh}}}}GJl}ILb}{cJHbE@`}{{FlFl}IHb}{{{M`{An}}IGn}IKn}{{{M`{An}}}INj}{{ce}IKl{{DBl{Fl}}}{{DBl{IGn}}}}{{CfIJdIIdHBhHBh}GGd}{{FlINn}GLb}{cJDl{{DBl{HAj}}}}{{{b{jCd}}c}JHl{{DBl{HAj}}}}{{Cdc}JHn{{DBl{HAj}}}}{{{b{jc}}}IMbINd}{cJI`{{DBl{HAj}}}}{cJFlJD`}{cJGf{{DBl{HAj}}}}{FlIJj}{{Cdc}JIb{{DBl{HAj}}}}{{{b{jc}}{INb{c}}}IMdINd}{cIJh{{DBl{IId}}}}{{{M`{Cd}}}ILh}{{IJ`J@l}J@n}{JCdJB`}{cIIdE@`}{{IJbIId}IJd}{{CfIJdHBh}IHh}{{cGGf}{{HGb{c}}}{}}{cHDl{{DBl{A@`}}}}{cJBl{{DBl{IM`}}}}{cIM`{{DBl{JC`}}}}{{}JCh}```{cJAjJD`}``{{{b{GGd}}}IId}`{{{b{GGd}}}IHd}{{}ILf}{{}IKl}{{}ILl}{{{b{IKh}}}{{b{JG`}}}}{{{b{JBj}}}{{b{JG`}}}}{IHbIHb}{{}IId}{{JHbAn}JHb}``{{{b{IIf}}J@l}An}```{{IMbAnCd}IMb}{{IMdAnCd}IMd}``{{GGfc}GGf{{DBl{HAj}}}}{{GGfc}GGf{{BEd{{b{jGGd}}}}}}{{GGfJAn}GGf}02211{{JDf{Cl{Cd}}}JDf}{{IJf{b{jCd}}}IJf}``{{JFlCd}JFl}{{{b{jIJn}}IId}f}{{{b{Cf}}JAj}f}{{{b{jIKd}}c}fJD`}``{{{Cl{IM`}}{Cl{HAj}}}JDl}{{{b{Cf}}e}c{}{{BEd{{b{JBf}}}{{BBf{c}}}}}}`{{{b{Cf}}e}c{}{{BEd{{b{jJBf}}}{{BBf{c}}}}}}{{IJhIJb}IJh}``{{IMdJId}IMd}``{{{b{Cf}}}JIf}{{ILlc}ILl{{DBl{H@n}}}}``{{{b{GGd}}e}c{}{{BEd{{b{IKd}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{IKd}}}{{BBf{c}}}}}}{{{b{GGf}}JIh}f}{{{b{GGd}}e}c{}{{BEd{{b{jIKd}}}{{BBf{c}}}}}}{{{b{Cf}}e}c{}{{BEd{{b{jIKd}}}{{BBf{c}}}}}}```{{{b{ILl}}HBh}HBj}{{{b{IM`}}{b{jGGd}}HBh}f}{{{b{JCh}}{b{GGd}}HBh}f}{{{b{IHh}}HBh{b{JCb}}{b{JFd}}}f}{{{b{GGd}}}{{b{IHh}}}}`{{{b{GGd}}HBh}IHh}`{{{b{INn}}{b{INn}}}{{Cl{ALn}}}}{{{b{GJl}}{b{GJl}}}{{Cl{ALn}}}}{{{b{J@l}}{b{J@l}}}{{Cl{ALn}}}}{{{b{JA`}}{b{JA`}}}{{Cl{ALn}}}}{{{b{JAb}}{b{JAb}}}{{Cl{ALn}}}}{{{b{IJb}}{b{IJb}}}{{Cl{ALn}}}}{{{b{JBd}}{b{JBd}}}{{Cl{ALn}}}}{{{b{JBh}}{b{JBh}}}{{Cl{ALn}}}}{{IN`Cd}IN`}```{{{b{IIf}}}Fl}{{IJfIIl}IJf}{{IJhIIl}IJh}```{{{b{Cf}}}Fl}3``````{{IJ`IJ`}IJ`}{FlIIj}``{{{b{Cf}}}{{Cl{IHd}}}}00{{{b{IKh}}}ILl}`{{{b{GGd}}IId{b{GGf}}J@`e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{GGd}}IId{b{GGf}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{{FlFl}IHd}{{{b{IOh}}{b{JCl}}}HBh}{{{b{IOh}}JFn}HBh}`{{IIl{b{HBh}}}IHd}``{{{b{IIn}}}Cd}{{IMbc}IMbJD`}{{IMdc}IMdJD`}```{{{b{IJl}}}{{Cl{IHd}}}}`{{{b{IJl}}}{{Cl{DJb}}}}``{{{b{IJl}}}Cd}000``{FlGLb}{{{b{jGGd}}cg}{{HGb{e}}}E@`{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}{{{b{jGGd}}HBhc}GGfIHf}{{{b{IGn}}}BEn}{{{b{IH`}}}Fl}{{{b{jGGd}}Cdc}GGf{{DBl{HAj}}}}{{{b{jGGd}}{b{jc}}ce}GGfDAn{{DBl{HAj}}}}{HDlHDl}{HAjHAj}```{{ChCh}f}0000000000000000000000000000000000000000000000000000000000000000000000000000000000{Chf}0000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000{{ChCh}Cd}000000000000000000000000000000000000{ChAMh}00000000000000000000{{{b{IHh}}HBhceg}f{{DBl{ILf}}}{{DBl{IGn}}}{{DBl{IKl}}}}```{{{b{GGd}}HBh}Cd}{{HBhce}HBj{{DBl{ILf}}}{{DBl{IGn}}}}{{{b{IHh}}HBhce}f{{DBl{ILf}}}{{DBl{IGn}}}}{{HBhce}HBj{{DBl{ILf}}}{{DBl{IKl}}}}{{{b{IHh}}HBhce}f{{DBl{ILf}}}{{DBl{IKl}}}}{{{b{IKn}}{b{HBh}}{Cl{Fl}}}IKn}{{{b{INj}}{M`{An}}{M`{An}}}INj}{{ceg}cJGh{{DBl{{INb{c}}}}}{{DBl{{INb{c}}}}}}0`{{{b{jIL`}}{b{Ml}}}f}{{{b{jIJn}}IId}f}{{{b{GGf}}}f}{{{b{Cf}}}f}{{{b{Cf}}H`}f}{{{b{jIHn}}An}f}0{{{b{jIJn}}}f}{{{b{jGGd}}{b{jc}}}f{D@jDAn}}{{{b{jGGd}}{b{jc}}c}fDAn}{{{b{jGGd}}}f}{{JDhCd}JDh}{{IMfCd}IMf}{{IJfCd}IJf}{{ILjCd}ILj}```{{IJfc}IJf{{BBh{ILj}{{BBf{ILj}}}}}}``{{IKj{b{IKh}}}GLb}{{{b{JBh}}{b{IKh}}}GLb}{{JBnIHbIHb}IHb}`{cJDh{{DBl{IId}}}}{{{b{HBh}}}Fl}`{{{b{HBh}}}IHd}{{{b{H@n}}}IHb}1{{{b{jHBh}}}{{b{jFl}}}}{IIhIIn}3{IHbIHb}{{{b{jIHn}}JIjIHd}f}{{IM`FlIHb}IM`}{{HBhJIj}HBh}``{IHdIHd}4{{{b{IHh}}IHd}IHd}{{{b{IHh}}Fl}Fl}{{{b{IHh}}IHb}IHb}{{JDlc}JDl{{DBl{ILf}}}}{{ILlc}ILl{{DBl{ILf}}}}{{IM`c}IM`{{DBl{ILf}}}}````{{{b{Cf}}EL`c}IKb{{BEd{{b{Cf}}}}}}{FlILf}{FlH@n}{cJAjJD`}`{{{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{{{b{Cf}}}HBh}{{{b{IIf}}}HBh}````{{IJf{M`{Cd}}}IJf}{{ILh{M`{Cd}}}ILh}{{ILhJIl}ILh}``{{ILhIHb}ILh}{{{b{GGd}}{Cl{IIh}}}f}{{{b{GGf}}{Cl{IIh}}}f}{{{b{GGd}}HBh{Cl{IIh}}}f}{{{b{GGd}}IHb}f}``{{{b{IJl}}}Cd}{{{b{GGf}}}Cd}111{{JDfCd}JDf}`{{{b{jGGd}}Cdc}GGf{{DBl{HAj}}}}{{{b{jGGd}}{b{jc}}ce}GGfDAn{{DBl{HAj}}}}2{{JDlCd}JDl}{{JCdCdc}JB`JD`}{{JBlCd}JBl}`````{{JFjc}JFj{{DBl{HAj}}}}``{{JDlHFh}JDl}{{JGfHFh}JGf}{{JBlHFh}JBl}{{IM`HFh}IM`}`````{{{b{jGGd}}}GGf}{{{b{IGn}}c}CnAKj}{{{b{IH`}}c}CnAKj}{{{b{IIh}}c}CnAKj}{{{b{IIl}}c}CnAKj}{{{b{IHd}}c}CnAKj}{{{b{IIj}}c}CnAKj}{{{b{HBh}}c}CnAKj}{{{b{IHb}}c}CnAKj}{{{b{IMj}}c}CnAKj}{{{b{IKn}}c}CnAKj}{{{b{INj}}c}CnAKj}{{{b{IHn}}c}CnAKj}{{{b{ILf}}c}CnAKj}{{{b{IKl}}c}CnAKj}{{{b{GLb}}c}CnAKj}{{{b{INn}}c}CnAKj}{{{b{IO`}}c}CnAKj}{{{b{IOb}}c}CnAKj}{{{b{IOd}}c}CnAKj}{{{b{IOf}}c}CnAKj}{{{b{IOh}}c}CnAKj}{{{b{IOj}}c}CnAKj}{{{b{IOl}}c}CnAKj}{{{b{IK`}}c}CnAKj}{{{b{GJl}}c}CnAKj}{{{b{EL`}}c}CnAKj}{{{b{J@d}}c}CnAKj}{{{b{J@f}}c}CnAKj}{{{b{J@h}}c}CnAKj}{{{b{IMh}}c}CnAKj}{{{b{IJ`}}c}CnAKj}{{{b{J@l}}c}CnAKj}{{{b{JA`}}c}CnAKj}{{{b{JAb}}c}CnAKj}{{{b{JAd}}c}CnAKj}{{{b{JAf}}c}CnAKj}{{{b{IKd}}c}CnAKj}{{{b{JAj}}c}CnAKj}{{{b{JAn}}c}CnAKj}{{{b{JB`}}c}CnAKj}{{{b{IId}}c}CnAKj}{{{b{IJb}}c}CnAKj}{{{b{IJd}}c}CnAKj}{{{b{IMn}}c}CnAKj}{{{b{JBf}}c}CnAKj}{{{b{JBh}}c}CnAKj}{{{b{IKh}}c}CnAKj}{{{b{H@n}}c}CnAKj}{{{b{JBj}}c}CnAKj}{{{b{JBn}}c}CnAKj}{{{b{JCb}}c}CnAKj}{{{b{JCd}}c}CnAKj}{{{b{jILb}}cIOj}f{{DBl{IMj}}}}{{{b{IHh}}IHjc}f{{DBl{HBj}}}}`{{{b{jHBh}}Fl}f}{{{b{jHBh}}IHd}f}{{{b{jGGd}}HBh}f}{{{b{jIHh}}HBh}f}{{{b{Cf}}JAn}f}{{{b{Cf}}Cd}f}{{{b{jIJn}}IId}f}{{{b{jGGd}}Cd}f}{{{b{jIJn}}Cd}f}{{{b{jIJn}}IIdJAh}f}{{{b{Cf}}IOd}f}:{{{b{jGGd}}Fl}f}{{{b{jGGd}}c}f{{DBl{IIj}}}}{{{b{jIHh}}IJd}f}=2{{{b{jGGd}}IHb}f}3303{{{b{Cf}}JIf}f}{{{b{jILb}}{M`{An}}cIOj}f{{DBl{IMj}}}}{{{b{Cf}}Fl}f}{{{b{Cf}}c}f{{BBh{J@b}}DAjDAl}}{{{b{jHBh}}Fl}f}8{{{b{Cf}}c}f{CLdD@jDAlDAj}}{{{b{jGGd}}c}f{{DBl{{C`{IKh}}}}}}{{{b{Cf}}c}f{{DBl{{C`{IKh}}}}}}3?{{{b{Cf}}JBj}f}4<;{{{b{Cf}}{b{jGGd}}}f}{{ILlJIn}ILl}````{{{b{IJ`}}}Cd}{{{b{IId}}}A@`}{{{b{IJb}}}{{b{Ml}}}}{{{b{IJd}}}A@`}{{JDlc}JDl{{DBl{HAj}}}}`{{JDf{b{jGGd}}e}{{JCf{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDh{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IJf{b{Cf}}e}{{Cl{{HGb{{Cl{c}}}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JHb{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IN`{b{jGGd}}}JJ`}{{IJh{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILl{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDd{b{Cf}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILj{b{jGGd}}e}c{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{ILh{b{jGGd}}e}{{JJb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDh{b{Cf}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{Cf}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}CdJDhJDhe}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{Cf}}CdIMfIMfe}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{jGGd}}CdJDhJDhe}{{HGb{c}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{{b{jGGd}}CdIMfIMfe}{{HGb{c}}}{}{{BEd{{b{jGGd}}Fl}{{BBf{c}}}}}}{{JDh{b{jGGd}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{jGGd}}Cde}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDfCd}JDf}`{{JFj{b{jGGd}}{b{jAn}}Ane}GGf{{DBl{HAj}}}{{BBh{An}{{BBf{c}}}}}}{{JDh{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMf{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDd{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IM`Cd}IM`}`{{{b{IJh}}{b{Cf}}{b{ILl}}Cd}f}{IJjIJj}{{ILh{b{jGGd}}FlAne}{{JJb{c}}}{}{{BEd{{b{jGGd}}{DD`{An}}}{{BBf{c}}}}}}{{JDhCd}JDh}{{IMfCd}IMf}``{{{b{Cf}}IIde}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IId{Cl{IHd}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}1{{{b{Cf}}IId{b{HBh}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IIdc}{{Cl{f}}}{{DBl{HAj}}}}{{JFj{b{jGGd}}e}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JDf{b{jGGd}}e}{{JCf{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{IMdCd}IMd}`{{ILh{b{jGGd}}e}{{JJb{c}}}{}{{BEd{{b{jGGd}}HBh}{{BBf{c}}}}}}{{IIjFl}IIj}{{HBhFl}HBh}{{JDbFl}JDb}{{HBhIHb}HBh}{{{b{jGGd}}}f}{{{b{H@n}}HBh}HBh}{IM`IM`}2``{{{b{IKh}}}ILl}{{{b{HBh}}IHd}Fl}{{GLbIGn}IOf}{{{b{jIL`}}}IN`}{{{b{ILb}}}{{M`{An}}}}{{{b{HBh}}}IHb}{{{b{IMj}}}{{M`{An}}}}{{{b{IOh}}}IHb}{{HDlFl}HDl}{{{b{IM`}}}{{Cl{IHb}}}}{{JChFl}JCh}``````{{{b{ILb}}}IHb}{{{b{jGGd}}An}f}{{DJbc}JB`JD`}`{{{b{jGGd}}c}GGf{{DBl{HDl}}}}{JDlJDl}{HDlHDl}{HAjHAj}`{{{b{jGGd}}c}GGf{{DBl{HAj}}}}21{{IMdDJb}IMd}{{IMdCd}IMd}`{{{b{IM`}}}{{b{JC`}}}}`{{JHbc}JHb{{DBl{IHb}}}}{{{b{GGd}}}{{b{JJd}}}}{{JDbFl}JDb}```{{{b{jGGd}}}{{b{jJJd}}}}{IIjFl}``{{IMbc}IMb{{DBl{DJb}}}}`{{{b{jGGd}}}GGf}{FlIHb}{{{b{HBh}}Fl}{{ANn{HBhHBh}}}}0{IHn{{Bn{JJf}}}}11{{{b{HBh}}}IHb}{{{b{INj}}{Cl{Fl}}}{{`{DCb}}}}``{{JHbAn}JHb}```?{{ILhCd}ILh}`0{{{b{jIJn}}}f}0{{{b{Cf}}IIdJGn}f}{HDlHDl}{HAjHAj}``{{JHbCd}JHb}`{{JDlc}JDl{{DBl{IKl}}}}{{ILlIKl}ILl}``{{{b{jGGd}}{b{jIKl}}{b{Ml}}}f}{{{b{jGGd}}c}GGf{{DBl{HDl}}}}65`{{{b{JBj}}}IGn}`{{{b{GGd}}}{{b{{C`{IKh}}}}}}{{{b{Cf}}}{{C`{IKh}}}}``{{{b{jGGd}}}{{b{jIKh}}}}{{{b{Cf}}c}f{{BEd{{b{jIKh}}}}}}{{{b{Cf}}{b{jGGd}}}f}{{IHdIHd}IHb}{{IHdIHb}IHd}{{IHbIHb}IHb}{{{b{jIHd}}IHb}f}{{{b{jIHb}}IHb}f}{{{b{IHh}}HBh}IHh}{{IMbc}IMbJD`}{{IMdc}IMdJD`}``{{{b{H@n}}}IHb}{{{b{jIJn}}IId}f}{{{b{GGf}}}f}`{J@l{{b{Ml}}}}{{FlFl}H@n}`{{{b{jIL`}}}A@`}{{{b{jEL`}}}EL`}{{{b{jIKd}}}IKd}{{{b{Cf}}{Bn{JJh}}}{{Bn{IOn}}}}{{{b{Cf}}e}c{}{{BEd{{b{JJj}}}{{BBf{c}}}}}}`{{{b{Cf}}e}c{}{{BEd{{b{jJJj}}}{{BBf{c}}}}}}{{{b{Cf}}}{{C`{{JHj{JHh}}}}}}``{{{b{JDn}}IHdIIlcGLbIGn}HBjJD`}{{{b{JGf}}}{{b{Ml}}}}{{IJjc}IJj{{DBl{HAj}}}}{{{b{IOh}}}{{b{Ml}}}}{{IMdc}IMd{{DBl{HAj}}}}{{{b{IHh}}IHdIIlcGLbIGn}HBhJD`}{{{b{HDl}}}{{b{Ml}}}}{{{b{HAj}}}{{b{Ml}}}}````````````{{IMdIGn}IMd}{{IN`IGn}IN`}{{{b{JBj}}}IGn}``{{IN`{Cl{IGn}}}IN`}```{{ce}JB`JD`JD`}{{{b{jGGd}}{b{jc}}}GGfIL`}0`{{{INb{An}}c}JB`JD`}{{IN`JBh}IN`}{{HDlJBh}HDl}{{HAjJBh}HAj}`{{{b{GGd}}{b{JBh}}}Fl}{{{b{IKh}}}{{Bn{JBh}}}}`{{{b{HBj}}}GJl}`{{IM`IOj}IM`}`{{{b{JC`}}}{{Cl{IHb}}}}{{{b{Cf}}{b{jGGd}}}f}````{{{b{IJl}}}DJb}{{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E@`}}{{{JKj{cJKb}}}{{JK`{c}}}{}}4{g{{JKf{ce}}}{IDhE@`}{}{{BFd{}{{BFb{{ANn{ce}}}}}}}}{e{{JK`{c}}}{IDhE@`}{{BFd{}{{BFb{c}}}}}}6666{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}101001{{AMhAMhAMhAMh}JKb}{{{b{{JKf{egi}}}}{b{c}}}{{Cl{{b{g}}}}}{E@`IDhBJb}{{IDj{c}}E@`IDh}{}IDl}{{{b{{JKf{egi}}}}{b{c}}}{{Cl{{ANn{{b{e}}{b{g}}}}}}}{E@`IDhBJb}{{IDj{c}}E@`IDh}{}IDl}{{{b{j{JKf{egi}}}}{b{c}}}{{Cl{{b{jg}}}}}{E@`IDhBJb}{{IDj{c}}E@`IDh}{}IDl}{{{b{JKb}}c}AMhE@`}{{{b{{JKf{egi}}}}{b{c}}}{{b{g}}}{IDhE@`BJb}{IDhE@`{IDj{c}}}{}IDl}{{}An}000{{{b{j{JKf{ceg}}}}ce}{{Cl{e}}}{E@`IDh}{}IDl}{ce{}{}}0{{{JKf{ce}}}{{JKh{ceJKb}}}{}{}}{{{JK`{c}}}{{JKj{cJKb}}}{}}22{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}000{{{JKf{ceg}}}{}{}{}{}}{{{b{j{JKf{ceg}}}}}{}{}{}{}}{{{b{{JKf{ceg}}}}}{}{}{}{}}{{{JK`{ce}}}{}{}{}}{{{b{{JK`{ce}}}}}{}{}{}}{{{JKf{ceg}}}{{JKl{ce}}}{E@`IDh}{}IDl};;;;{{{JKf{ceg}}}{{JKn{ce}}}{E@`IDh}{}IDl}{{{b{c}}}Cd{}}000````{{}JL`}{{}JLb}{{}{{JKf{ce}}}{}{}}{{}{{JK`{c}}}{}}{{}JKb}``{{ChCh}f}000{Chf}0000000{{ChCh}Cd}0{{{b{j{JKf{egi}}}}{b{c}}}{{Cl{g}}}{E@`IDhBJb}{{IDj{c}}E@`IDh}{}IDl}{{{b{{JKf{ce}}}}g}Cn{HFjIDhE@`}HFjAKj}{{{b{{JK`{c}}}}e}Cn{HFjIDhE@`}AKj}{{{b{{JK`{ce}}}}{b{{JK`{ce}}}}}{{JK`{ce}}}{IDhE@`CLd}{IDlD@j}}{{{b{c}}}e{}{}}000{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0004444{AnJL`}{AnJLb}{An{{JKf{ce}}}{}{}}{An{{JK`{c}}}{}}{{Anc}{{JKf{egc}}}IDl{}{}}{{Anc}{{JK`{ec}}}IDl{}}{c{{JKf{egc}}}IDl{}{}}{c{{JK`{ec}}}IDl{}}{AnJKb}{{AMhAMhAMhAMh}JKb}{{{b{jJKd}}{b{{ANf{BEn}}}}}f}{{{b{jJKd}}BCn}f}{{{b{jJKd}}CJb}f}{{{b{jJKd}}Mf}f}{{{b{jJKd}}AMh}f}{{{b{jJKd}}BEn}f}{{{b{jJKd}}An}f}``{{{b{JLd}}}An}````{c{{Cn{fCd}}}{JLdDAjDAl}}``````````````````````````````````````````````````````````````````````{{{b{GGd}}IId{b{GGf}}J@`e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{GGd}}IId{b{GGf}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}````````````````{{{b{Cf}}IIde}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IId{Cl{IHd}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}1{{{b{Cf}}IId{b{HBh}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IIdc}{{Cl{f}}}{{DBl{HAj}}}}``````{{{b{Cf}}IId}Cd}``````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{JLf{c}}g}{{ANn{GGf{HGb{c}}{Cl{{HGb{e}}}}}}}{}{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}``0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{JLh}}}JLh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}`{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{Anf}0`{{{b{JLh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0```{{{b{JLh}}}IId}``{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{JLh}}}Cd}{{{b{Cf}}IId}{{Cl{JLh}}}}{{{b{Cf}}IIdCd}JLh}`{{{b{JLh}}{b{Cf}}}Fl}`{{{b{jGGd}}Fl{b{GGf}}}f}{{ChCh}f}{Chf}0{{{b{JLh}}{b{Cf}}}f}``{{{b{jJLh}}Cd}f}`{{{b{jJLh}}{b{GGf}}{b{jGGd}}e}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{jJLh}}{b{jGGd}}e}{{Cl{{HGb{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{JLh{b{jGGd}}e}{{JLf{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{jJLh}}{b{jGGd}}c}GGf{{BEd{{b{jGGd}}Fl{b{GGf}}}}}}``5`{{{b{c}}}e{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}022{{{b{jJLh}}{b{GGd}}}f}`{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}055``````````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}000000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{JLj}}}JLj}{{{b{JHd}}}JHd}{{{b{JHf}}}JHf}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00``{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{JLj}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}};;;{Anf}00{{{b{c}}{b{Dn}}}Cd{}}0{{{b{JHd}}{b{JHd}}}Cd}{{{b{JHf}}{b{JHf}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{JLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JHd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JHf}}{b{jB`}}}{{Cn{fDB`}}}}```{cc{}}00000{{{b{c}}}e{}{}}00```{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{Cf}}IId}{{Cl{JLj}}}}{{ChCh}f}00{Chf}00{{ChCh}Cd}0```{{{b{JLj}}c}CnAKj}````{{{b{JLj}}}IHb}<<<{{{b{c}}}{}{}}0;;;{{{b{c}}}{{Cl{e}}}{}{}}00>>>{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00???`{{{b{GGd}}IId{b{GGf}}J@`e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{GGd}}IId{b{GGf}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IIde}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IId{Cl{IHd}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}1{{{b{Cf}}IId{b{HBh}}e}{{Cl{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{Cf}}IIdc}{{Cl{f}}}{{DBl{HAj}}}}{{{b{Cf}}IId}Cd}```````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00`{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{JLl}}}JLl}{{{b{JIl}}}JIl}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0``{Alc{}}{{}JLl}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{JLl}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}<<<`{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{JIl}}{b{JIl}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{JLl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JIl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}```{{}An}00``{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{Cf}}IId}{{Cl{JLl}}}}`````{{ChCh}f}0{Chf}000{{ChCh}Cd}````{{{b{JLl}}c}CnAKj}```{{JLl{b{Cf}}IId}f}>>{{{b{c}}}{}{}};;;{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00`{{{b{JLl}}}IHb}{ce{}{}}00``````````````````````````````````````````````````````````````{{{b{c}}d}f{}}0000000000000``{{{b{jJHh}}A@`IMjIOj}GJl}{{{b{jJLn}}{ANn{AnAn}}}{{ANn{{ANn{AnAn}}{b{jINj}}}}}}{{{b{JHh}}}{{`{DCb}}}}`{{{b{c}}}{{b{h}}}{}}00000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}00000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000000000{{{b{JDn}}FlAn}f}`{{}JIn}0{{{b{c}}}{{b{e}}}{}{}}00000000000000000{{{b{jc}}}{{b{je}}}{}{}}00000000000000000```````{{{b{JEl}}}JEl}{{{b{JEn}}}JEn}{{{b{JM`}}}JM`}{{{b{JMb}}}JMb}{{{b{JIn}}}JIn}{{{b{JFb}}}JFb}{{{b{JF`}}}JF`}{{{b{JEj}}}JEj}{{{b{JEh}}}JEh}{{{b{JMd}}}JMd}{{{b{JJj}}}JJj}{{{b{JLn}}}JLn}{{{b{JJh}}}JJh}{{{b{JMf}}}JMf}{{{b{c}}{b{je}}}f{}{}}0000000000000{{{b{c}}}f{}}000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000000000```{{{Bn{IHd}}c}JF`{{DBl{IKl}}}}````{{{Bn{IHd}}ce}JF`{{DBl{IGn}}}{{DBl{IKl}}}}{Alc{}}0000````{{}JMb}{{}JIn}{{}JMd}{{}JJj}{{}JHh}`{An{{b{c}}}{}}00000000000000000{An{{b{jc}}}{}}00000000000000000{c{{Cn{JEl}}}Oh}{c{{Cn{JEn}}}Oh}{c{{Cn{JM`}}}Oh}{c{{Cn{JMb}}}Oh}{c{{Cn{JIn}}}Oh}{c{{Cn{JFb}}}Oh}{c{{Cn{JF`}}}Oh}{c{{Cn{JEj}}}Oh}{c{{Cn{JEh}}}Oh}{c{{Cn{JJj}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}00000000000000000{Anf}00000000000000000{{{b{c}}{b{Dn}}}Cd{}}```{{{b{JEl}}{b{JEl}}}Cd}{{{b{JEn}}{b{JEn}}}Cd}{{{b{JM`}}{b{JM`}}}Cd}{{{b{JMb}}{b{JMb}}}Cd}{{{b{JIn}}{b{JIn}}}Cd}{{{b{JFb}}{b{JFb}}}Cd}{{{b{JF`}}{b{JF`}}}Cd}{{{b{JEj}}{b{JEj}}}Cd}{{{b{JEh}}{b{JEh}}}Cd}{{{b{JJj}}{b{JJj}}}Cd}{{{b{JJh}}{b{JJh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000000000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}100110010110011010`{{{b{JDn}}}{{Bn{INn}}}}`````````{{{b{JLn}}}Fl}`{{IHdFlc}JFb{{DBl{IGn}}}}{{HBhce}JEj{{DBl{ILf}}}{{DBl{IGn}}}}{{{b{JEl}}Fl}{{Cl{Fl}}}}{{{b{JEl}}{Cl{Fl}}}{{Bn{IHd}}}}{{{b{JEn}}{Cl{Fl}}}{{Bn{IHd}}}}{{{b{JEl}}{Cl{Fl}}{Cl{Fl}}}{{Bn{{Bn{IHd}}}}}}{{{b{JEl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JMb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JIn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JF`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JEh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JJj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JJh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JDn}}}Fl}{{{b{JDn}}}{{Cl{JM`}}}}{{{b{JDn}}}{{M`{An}}}}`{{{b{JEl}}Fl{b{jc}}}f{{BEl{IHdFl}}}}{{{b{JEn}}Fl{b{jc}}}f{{BEl{IHdFl}}}}{{{b{jJHh}}GJl}f}{cc{}}00000000000000000{{{M`{IHd}}CdIGnc}JEl{{DBl{IKl}}}}{{{M`{IHd}}CdIGnc}JEn{{DBl{IKl}}}}222222222222222222{{{b{{ANf{JJh}}}}}JMd}{{{b{c}}}e{}{}}00000000000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10010101{{cIOj}JM`{{DBl{IMj}}}}`{{{b{JDn}}{b{GLb}}EHd}Fl}``{{{b{JDn}}{b{GLb}}EHd}Cd}{{{b{JDn}}{b{GLb}}{b{Ml}}}Cd}```````{{}An}00000000000000000{ce{}{}}00000000000000000{{{Aj{c}}}{{Aj{h}}}{}}00000000000000000{{{C`{c}}}{{C`{h}}}{}}00000000000000000{{{Cb{c}}}{{Cb{h}}}{}}00000000000000000333333333333333333{{{b{c}}}Cd{}}00000000000000000{{{b{JJf}}}Cd}1{{{b{JM`}}}Cd}`{{{b{JDn}}A@`GLbIGnFl}{{C`{IOh}}}}{{{b{JDn}}A@`GLbFl}{{C`{IOh}}}}{{{b{JDn}}IKf}{{C`{IOh}}}}{{{b{JDn}}A@`GLbIGn}{{C`{IOh}}}}{{{Bn{IHd}}c}JF`{{DBl{IKl}}}}{{{b{JEl}}}HBh}{{{b{JEn}}}HBh}`{{{b{JDn}}}An}`{{{b{JHh}}GJl}{{Cl{{b{JMh}}}}}}````{{FlJJj{M`{An}}{Bn{JMj}}}JMl}{{FlAnIOd}JDn}{{HBhceg}JEj{{DBl{ILf}}}{{DBl{IGn}}}{{DBl{IKl}}}}{{IHd{C`{IOh}}}JEh}{{{M`{An}}}JLn}`{{{b{JHh}}}An}`7`{{{b{JEl}}Fl}Mf}``````{{{M`{An}}cIOj}JM`{{DBl{IMj}}}}``{{{b{JDn}}}Fl}`````````{{FlFl}IHd}{{{b{JLn}}}{{Bn{JMj}}}}````{{ChCh}f}0000000000000{Chf}0000000000000000000000{{ChCh}Cd}```{{{b{jJHh}}GJl}f}`{{{b{JMl}}Fl}Fl}`{{{b{JDn}}{b{GLb}}}Fl}````{{{b{JEl}}Fl}IHd}{{{b{JEn}}Fl}IHd}````{{{b{JEl}}c}CnAKj}{{{b{JEn}}c}CnAKj}{{{b{JM`}}c}CnAKj}{{{b{JMb}}c}CnAKj}{{{b{JIn}}c}CnAKj}{{{b{JFb}}c}CnAKj}{{{b{JF`}}c}CnAKj}{{{b{JEj}}c}CnAKj}{{{b{JEh}}c}CnAKj}{{{b{JJj}}c}CnAKj}{{{b{jJHh}}GJlJM`}f}{{{b{jJMl}}HBh}f}```````{{{b{JLn}}}{{M`{An}}}}```{{}JIn}0{{{b{JEl}}{DD`{Fl}}}JEl}`{{IHdFlc}JFb{{DBl{IKl}}}}{{HBhce}JEj{{DBl{ILf}}}{{DBl{IKl}}}}``````{{{b{jJLn}}}{{Cl{JM`}}}}{{{b{jJHh}}}IK`}{{{b{JIn}}HBhc}IHn{{DBl{ILf}}}}{{{b{jJMl}}JFb{b{jIHn}}}f}{{{b{jJMl}}JJh{b{j{Bn{IOn}}}}}f}{{{b{jJMl}}JEl{b{jIHn}}}f}{{{b{jJMl}}{M`{IHd}}IKl{b{jIHn}}}f}{{{b{jJMl}}{b{IHn}}{b{jIHn}}}f}{{{b{jJMl}}{b{JF`}}{b{jIHn}}}f}{{{b{jJMl}}JEn{b{jIHn}}}f}{{{b{jJMl}}{b{JEj}}{b{jIHn}}}f}{{{b{jJMl}}HBj{b{jIHn}}}f}{{FlJJj{M`{An}}{Bn{JMj}}{Bn{JJh}}}{{Bn{IOn}}}}{{{b{jJMl}}{b{JEh}}{b{jIHn}}}f}`````{{{b{JDn}}}{{C`{{JMn{JLn}}}}}}```{{{b{c}}}e{}{}}0000000000000{{{b{c}}}{}{}}{{{b{JEn}}{Cl{Fl}}}JF`}{{{b{JEl}}{Cl{Fl}}{Cl{Fl}}}{{Bn{JF`}}}}{ce{}{}}00000000000000000{{{b{c}}}{{Cl{e}}}{}{}}00000000000000000555555555555555555{{{b{JEl}}{b{JN`}}}JEl}{{{b{JEn}}{b{JN`}}}JEn}{c{{Cn{e}}}{}{}}00000000000000000000000000000000000{{{b{c}}}D`{}}00000000000000000{{{b{JMd}}{b{jGGd}}}GGf}{{{b{jJJj}}{b{jGGd}}}GGf}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000000000000`````{{FlFl}IHb}````{{{b{JEl}}}HBh}{{{b{JEn}}}HBh}{{{b{JFb}}}HBh}{{{b{JF`}}}HBh}{{{b{JEj}}}HBh}{{{b{JEh}}}HBh}??????????????????`{{JMd{b{{ANf{IOn}}}}}JMd}``````````{{{b{c}}d}f{}}0``{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{JE`}}}JE`}{{{b{JCj}}}JCj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}JE`}{{}JCj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0`{{{b{JE`}}{b{JE`}}}Cd}{{{b{JCj}}{b{JCj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{JE`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JCj}}{b{jB`}}}{{Cn{fDB`}}}}{IH`JE`}{cc{}}{IGnJE`}{JCjJE`}{IGnJCj}{JE`JCj}{IH`JCj}5{{{M`{Fl}}}JCj}0{{FlFlFlFl}JCj}077{{{M`{BEn}}}JCj}00{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{FlFl}{FlBEn}``{{{M`{Fl}}}{{ANn{FlFlFl}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{BEnFl}098>{{ChCh}f}0{Chf}000{{{ANn{FlFlFl}}}{{M`{Fl}}}}``{{IGnIGn}IGn}{JCjJCj}{{{b{c}}}e{}{}}0{{{b{JCj}}}{{M`{Fl}}}}00<<{{{b{JCj}}}{{M`{BEn}}}}00{{{b{c}}}{{Cl{e}}}{}{}}033{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0``{ce{}{}}0````````````````````{{{b{c}}d}f{}}00{{{b{j{JNb{c}}}}DJbc}fCBb}`{{FlFlFl}Cd}{JIjFl}{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{ILdILd}ILd}0{{{b{{JNb{c}}}}}{{Cl{c}}}{CBbJNd{JNf{}{{BBf{}}}}}}{{{b{{JNb{c}}}}}{{Cl{c}}}{JNd{JNf{}{{BBf{}}}}{DGh{}{{BBf{}}}}CBb}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{j{JNb{c}}}}}fCBb}{{{b{{JNb{c}}}}}{{JNb{c}}}CLd}{{{b{JN`}}}JN`}{{{b{JIj}}}JIj}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}{{}JIj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{JN`}}}Oh}{c{{Cn{JIj}}}Oh}{{JIjFl}JIj}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}0{{{b{c}}}{{b{e}}}{}{}}00{Anf}00{{{b{{JNb{c}}}}}FlCBb}{{{b{c}}{b{Dn}}}Cd{}}`{{{b{JN`}}{b{JN`}}}Cd}{{{b{JIj}}{b{JIj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}10{{FlFlFl}Fl}{{{b{j{JNb{c}}}}DJb}fCBb}{{{b{{JNb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{JN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JIj}}{b{jB`}}}{{Cn{fDB`}}}}{{DJb{INb{An}}}A@`}{{DJbAn}A@`}{cc{}}{{{b{JN`}}}{{b{HBh}}}}11`{FlJIj}{DJbINd}333{{{b{c}}}e{}{}}00{{HBhHBh}JN`}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{HBhJN`}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{JN`}}}JN`}{JIjJIj}{{{INb{c}}c}{{Cl{c}}}{CBbDAn{JNh{}{{BBf{}}}}{JNf{}{{BBf{}}}}}}{{{b{{JNb{c}}}}}CdCBb}{JIjCd}{{{b{c}}}Cd{}}0000{{{b{{JNb{c}}}}}{{`{DCb}}}CBb}{{{b{{JNb{c}}}}}{{Cl{c}}}CBb}{{{b{j{JNb{c}}}}}{{Cl{{b{jc}}}}}CBb}{{{b{{JNb{c}}}}}AnCBb}{JIjFl}0{{eg}c{}{{DBl{{INb{c}}}}}{{JGh{}{{BBf{c}}}}{DGh{c}}}}``{{{b{{JNb{c}}}}}FlCBb}`3`{{{b{{JNb{c}}}}}{{Cl{Fl}}}CBb}```{{{b{JN`}}IHd}IHd}{{JN`IHd}IHd}{{JIjIHb}IHb}{{JIjFl}JIj}{{JIjJIj}JIj}{{{DD`{An}}Fl}{{JNb{c}}}CBb}{JIjJIj}{FlFl}{{}JNj}{{FlFl}IHd}:{{ChCh}f}00{Chf}000{{ChCh}Cd}{{ceg}cJGh{{DBl{{INb{c}}}}}{{DBl{{INb{c}}}}}}0{{DJbAn}DJb}`{{{b{JN`}}}IHb}{{{b{JN`}}c}CnAKj}{{{b{JIj}}c}CnAKj}`{{{b{{JNb{c}}}}}c{CBbJNd{JNf{}{{BBf{}}}}}}{{{b{JN`}}}{{b{HBh}}}}`{INdDJb}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00333{{{b{{JNb{c}}}}}AMhCBb}`{{{b{JN`}}IHd}IHd}0{{{b{JN`}}HBh}HBh}{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{b{{JNb{c}}}}}{{`{DCb}}}CBb}`{{FlFl}IHb}{{{b{{JNb{e}}}}}{{Cl{c}}}{{JNf{}{{BBf{}}}}}{CBb{JNh{}{{BBf{c}}}}}}:::`````````{{IHbHBh}HBh}{{DJbDJb}DJb}``````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{{JMn{c}}}}}{{JMn{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}0{{}{{JMn{c}}}D@j}{{}{{JHj{c}}}D@j}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{{JMn{c}}}}}{{JNl{GAbc}}}{}}{c{{JMn{c}}}{}}{c{{JHj{c}}}{}}{{ChCh}f}{Chf}000{{{b{{JHj{c}}}}}{{JO`{JNnc}}}{}}>::{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>{{{b{{JHj{c}}}}}{{JOb{JNnc}}}{}}{{{b{jHBj}}{b{c}}}f{{BBh{{b{jIGn}}}}}}``{{{b{c}}d}f{}}{{JOdJOd}JOd}{{{b{jJOd}}JOd}f}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{JOd}}}JOd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}JOd}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}`{{{b{JOd}}{b{JOd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{JOd}}{b{Ml}}}A@`}{cc{}}{{{b{{ANf{c}}}}}JOd{}}{{{b{IOh}}}JOd}{{{b{IHn}}}JOd}32{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}`{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{{b{JOd}}}A@`}{{{b{JOd}}}An}`0``0`{{ChCh}f}{Chf}0`````{cJOd{{CId{}{{BFb{JOd}}}}}}``=9{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`=``````{{{b{c}}d}f{}}0{{{b{jJOf}}IHdFl}f}{{{b{jJOf}}{b{{ANf{IHd}}}}}f}{{{b{jJOf}}{M`{IHd}}}f}1{{{b{jJOf}}IHdIHb}f}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{jJOf}}}f}`{{{b{JOf}}}JOf}{{{b{JOh}}}JOh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}```{{}JOf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{c}}{b{Dn}}}Cd{}}`{{{b{JOh}}{b{JOh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000```{{{b{jJOf}}FlIGn{b{jIHn}}}f}{{{b{jJOf}}FlIGnGJlc{b{jIHn}}}f{{BBh{IHd}{{BBf{IHd}}}}}}{{{b{JOf}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0`````{{ChCh}f}0{Chf}00{{ChCh}Cd}{{{b{jJOf}}An}f}```{{{b{JOf}}FlJOhIKl{b{jIHn}}}f}{{{b{JOf}}FlIKl{b{jIHn}}}f}0{{FlJJj{M`{An}}{Bn{JMj}}{Bn{JJh}}}{{Bn{IOn}}}}??{{{b{c}}}{}{}}<<{{{b{c}}}{{Cl{e}}}{}{}}0{{{b{c}}}e{}{}}0{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0{{{b{j{Bn{IHd}}}}IHdFlFl}f}{{{b{j{Bn{IHd}}}}HBhILf}f}````````````````````{{{b{c}}d}f{}}00000{{{b{jIKf}}{b{Ml}}FlIOf}f}{{{b{c}}}{{b{h}}}{}}0000000000000{{{b{jc}}}{{b{jh}}}{}}000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000````{{{b{c}}}{{b{e}}}{}{}}000000{{{b{jc}}}{{b{je}}}{}{}}000000```{{{b{JOj}}Fl}An}{{{b{JOj}}}An}0`{{{b{IKf}}}IKf}{{{b{JOl}}}JOl}{{{b{JOn}}}JOn}{{{b{JOj}}}JOj}{{{b{K@`}}}K@`}{{{b{K@b}}}K@b}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}000000{{{b{c}}}{{Aj{Ah}}}{}}00000`{Alc{}}00`{{}IKf}{{}JOn}{{}K@`}{{{b{K@d}}}{{b{IOd}}}}`{An{{b{c}}}{}}000000{An{{b{jc}}}{}}000000{c{{Cn{IKf}}}Oh}{c{{Cn{JOl}}}Oh}{c{{Cn{JOn}}}Oh}{c{{Cn{JOj}}}Oh}{c{{Cn{K@`}}}Oh}{c{{Cn{K@b}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}000000{Anf}000000{{{b{c}}{b{Dn}}}Cd{}}``{{{b{IKf}}{b{IKf}}}Cd}{{{b{JOl}}{b{JOl}}}Cd}{{{b{JOn}}{b{JOn}}}Cd}{{{b{JOj}}{b{JOj}}}Cd}{{{b{K@`}}{b{K@`}}}Cd}{{{b{K@b}}{b{K@b}}}Cd}{{{b{c}}{b{h}}}Cd{}}00000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}1010010110````{{{b{IKf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JOj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{K@`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{K@b}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{jK@d}}{b{GLb}}}{{b{jK@f}}}}``{{{b{IKf}}{b{JDn}}}Fl}```{cc{}}0000000000000{{{b{c}}}e{}{}}000000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}0101```{{{b{jK@d}}{b{GLb}}EHd}Cd}{{{b{jK@d}}{b{GLb}}{b{Ml}}}Cd}{{{b{IKf}}{b{jc}}}fAMd}{{{b{JOl}}{b{jc}}}fAMd}{{{b{JOn}}{b{jc}}}fAMd}{{{b{JOj}}}Fl}`{{}An}000000{ce{}{}}000000{{{Aj{c}}}{{Aj{h}}}{}}000000{{{C`{c}}}{{C`{h}}}{}}000000{{{Cb{c}}}{{Cb{h}}}{}}0000003333333{{{b{IKf}}}Cd}{{{b{c}}}Cd{}}000000```{{{b{jK@d}}{C`{IKf}}}IOh}``{{{b{K@b}}}HBh}```{{{b{K@b}}}Fl}:```:{{FlAnIOd}K@d}{{}JOn}```{{{b{K@d}}}Fl}```{{ChCh}f}00000{Chf}000000000{{ChCh}Cd}{ChAMh}00```````{{{b{IKf}}c}CnAKj}{{{b{JOl}}c}CnAKj}{{{b{JOn}}c}CnAKj}{{{b{JOj}}c}CnAKj}{{{b{K@`}}c}CnAKj}{{{b{K@b}}c}CnAKj}{{A@`GLbIGnFl}IKf}{{A@`GLbIGn}IKf}{{A@`IOf}IKf}````{{{b{JOj}}}A@`}`{{{b{c}}}e{}{}}00000{{{b{c}}}{}{}}{ce{}{}}000000{{{b{c}}}{{Cl{e}}}{}{}}0000003333333{FlJOn}{c{{Cn{e}}}{}{}}0000000000000`{{{b{c}}}D`{}}000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000```5555555`{{{b{JOj}}An}Fl}``````{{{b{c}}d}f{}}000{{JFhAn}}{{{b{jJFh}}An}f}{{{b{c}}}{{b{h}}}{}}00000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000`{{{b{JFh}}}JFh}{{{b{JDj}}}JDj}{{{b{JFn}}}JFn}{{{b{JCl}}}JCl}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}0000000{{{b{c}}}{{Aj{Ah}}}{}}000`{Alc{}}000{{}JFh}{{}JDj}{{}JFn}{{}JCl}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{c{{Cn{JFh}}}Oh}{c{{Cn{JDj}}}Oh}{c{{Cn{JFn}}}Oh}{c{{Cn{JCl}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{JFh}}{b{JFh}}}Cd}{{{b{JDj}}{b{JDj}}}Cd}{{{b{JFn}}{b{JFn}}}Cd}{{{b{JCl}}{b{JCl}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}101001{{{b{JFh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JDj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JCl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}101010`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{AnJFh}`````{{ChCh}f}000{Chf}0000000{{ChCh}Cd}``{{{b{JFh}}c}CnAKj}{{{b{JDj}}c}CnAKj}{{{b{JFn}}c}CnAKj}{{{b{JCl}}c}CnAKj}{{JFhAn}}{{{b{jJFh}}An}f}{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0004444```````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{JMh}}}An}{{{b{JMh}}}JMh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{JMh}}{b{JMh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JMh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``````{{ChCh}f}{Chf}{{ChCh}Cd}```9{{{b{c}}}{}{}}8{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}<``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{K@h{c}}}}}{{K@h{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}ALnK@j}{{{b{c}}{b{e}}}ALn{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}CdK@j}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{cc{}}0{{{b{c}}}e{}{}}{cAMhE@`}{{{b{{K@h{c}}}}{b{je}}}fK@jAMd}{{ce}AMhE@`AMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{{{K@h{c}}}c{K@jCBb}}4{{{b{c}}}Cd{}}{K@l{{K@h{K@l}}}}{{{b{{K@h{c}}}}{b{{K@h{c}}}}}{{Cl{ALn}}}K@j}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}{{{b{c}}}e{}{}}<{{{b{c}}}{{Cl{e}}}{}{}}1{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{ce{}{}}`{{{b{Cf}}}f}{{{b{jGGd}}{Cl{Fl}}}f}1{{{b{Cf}}{Cl{Fl}}}f}```{{{b{jGGd}}{b{jINn}}}f}{{{b{jGGd}}{b{jGLb}}}f}``````````{{{b{c}}d}f{}}0{{{b{jK@n}}HBhHBj}IHj}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{IHj}}}IHj}{{{b{K@n}}}K@n}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}{{}K@n}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{c}}{b{Dn}}}Cd{}}{{{b{IHj}}{b{IHj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{jK@n}}HBhc}f{{BFd{}{{BFb{HBj}}}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}`{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{K@n}}}Cd}{{{b{c}}}Cd{}}0`{{ChCh}f}0{Chf}00{{ChCh}Cd}{{{b{jK@n}}IHjHBhHBj}f}=={{{b{c}}}{}{}}::{{{b{c}}}{{Cl{e}}}{}{}}0??{{{b{jK@n}}IHb}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??```````````````````````````````````````````{{{b{c}}d}f{}}000000{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000{{{b{c}}}{{b{{FAn{eg}}}}}{}{}FB`}{{{b{JFf}}}{{b{{ANf{BEn}}}}}}{{{b{c}}}{{b{e}}}{}{}}00000000{{{b{jc}}}{{b{je}}}{}{}}00000000{{{b{IHl}}}An}{{{b{II`}}}An}{{{b{IIb}}}An}{{{b{KA`}}}An}{{{b{KAb}}}An}```{{{b{JGl}}}JGl}{{{b{JFf}}}JFf}{{{b{JJl}}}JJl}{{{b{JJn}}}JJn}{{{b{JFd}}}JFd}{{{b{JGj}}}JGj}{{{b{JH`}}}JH`}{{{b{c}}{b{je}}}f{}{}}000000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}000000{Alc{}}00{{}KA`}{{}KAb}{{}JH`}{An{{b{c}}}{}}00{{{b{JFf}}}b}111111{An{{b{jc}}}{}}00000000{{{b{c}}}{{b{e}}}{}{}}00000000{Anf}00000000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}}e{}{{GDn{EHd}}}}0{{{b{IHl}}An}f}{{{b{II`}}An}f}{{{b{IIb}}An}f}{{{b{KAb}}An}f}{{{b{JFd}}{b{JFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{JFf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{IHl}}{b{Ml}}}f}{{{b{II`}}{b{Ml}}}f}{{{b{IIb}}{b{Ml}}}f}{{{b{KA`}}{b{Ml}}}f}{{{b{KAb}}{b{Ml}}}f}{{{b{IHl}}}f}{{{b{II`}}}f}{{{b{IIb}}}f}{{{b{KA`}}}f}{{{b{KAb}}}f}{cc{}}00{{{Bn{BEn}}}JFf}{{{C`{{ANf{BEn}}}}}JFf}{{{b{{ANf{BEn}}}}}JFf}{{{b{{M`{BEn}}}}}JFf}444{{{ANn{GJlIHb}}}JFd}{{{b{ILb}}}JFd}6660666666666{{{b{c}}}e{}{}}00000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}0101`{{{b{IHl}}}{{b{Ml}}}}{{{b{II`}}}{{b{Ml}}}}{{{b{IIb}}}{{b{Ml}}}}{{{b{KA`}}}{{b{Ml}}}}{{{b{KAb}}}{{b{Ml}}}}```{{}An}00000000{{{b{KA`}}ce}f{{DBl{{ENn{Ml}}}}}{{DBl{JFf}}}}{ce{}{}}00000000{{{Aj{c}}}{{Aj{h}}}{}}00000000{{{C`{c}}}{{C`{h}}}{}}00000000{{{Cb{c}}}{{Cb{h}}}{}}00000000333333333{{{b{c}}}Cd{}}00000000{{{b{IHl}}{b{Cf}}{b{Ml}}}{{Cn{JJlJGl}}}}{{{b{II`}}{b{Cf}}{b{Ml}}JBd}{{Cn{JJnJGl}}}}{{{b{IIb}}{b{Cf}}{b{Ml}}IOjJBd}{{Cn{JGjJGl}}}}{{{b{KA`}}{b{Cf}}{b{Ml}}}{{Cn{JJlJGl}}}}{{{b{KAb}}{b{Cf}}{b{Ml}}IOjJBd}{{Cn{JGjJGl}}}}{{ce}JFd{{DBl{GJl}}}{{DBl{IHb}}}}{{ChCh}f}000000{Chf}00000000000{{ChCh}Cd}{JGj{{Cl{IHb}}}}``{{{b{c}}}e{}{}}000000{{{b{c}}}{}{}}{ce{}{}}00000000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000000555555555{{{b{c}}}{{Cn{{b{{FAn{eg}}}}{HId{e}}}}}{}{}FB`}{c{{Cn{e}}}{}{}}00000000000000000{{{b{c}}}D`{}}00000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000777777777``````````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{jGGd}}e}{{HGb{c}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{An{{b{c}}}{}}0{An{{b{jc}}}{}}033{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{KAdc}KAd{{DBl{HAj}}}}``{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{jGGd}}cg}{{HGb{{Cl{e}}}}}{{DBl{HAj}}}{}{{BEd{{b{jGGd}}}{{BBf{e}}}}}}{{{b{jGGd}}JBle}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`{Chf}0{{KAf{b{jGGd}}e}{{HGb{{Cl{c}}}}}{}{{BEd{{b{jGGd}}}{{BBf{c}}}}}}`88{{{b{c}}}{{Cl{e}}}{}{}}0<<{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{JIf}}}JIf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}JIf}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{JIf}}{b{JIf}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{JIf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}};{{{b{Ml}}}JIf}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{JIf}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}0{{ChCh}Cd}{ChAMh}>{{{b{c}}}{}{}}9{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````````````````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{JIh}}}JIh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}```{An{{b{c}}}{}}{An{{b{jc}}}{}}{c{{Cn{JIh}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}9{Anf}`{{{b{JIh}}{b{JIh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}`{{{b{JIh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``````{{ChCh}f}{Chf}``{{{b{JIh}}c}CnAKj}````97{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}``;{{{b{JIh}}}{{b{JB`}}}}```````````````````````````{{{b{c}}d}f{}}00000``{{{b{c}}}{{b{h}}}{}}000000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000```{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000````{{{b{JJd}}}JJd}{{{b{KAh}}}KAh}{{{b{KAj}}}KAj}{{{b{KAl}}}KAl}{{{b{JG`}}}JG`}{{{b{KAn}}}KAn}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}00000````{Alc{}}0000{{}KAl}````{{}JJd}{{}KAh}{{}KAj}3{{}KAn}{{}{{KB`{JBhGLb}}}}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000{c{{Cn{JJd}}}Oh}{c{{Cn{KAh}}}Oh}{c{{Cn{KAj}}}Oh}{c{{Cn{KAl}}}Oh}{c{{Cn{JG`}}}Oh}{c{{Cn{KAn}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000`{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{JJd}}{b{JJd}}}Cd}{{{b{KAh}}{b{KAh}}}Cd}{{{b{KAj}}{b{KAj}}}Cd}{{{b{KAl}}{b{KAl}}}Cd}{{{b{JG`}}{b{JG`}}}Cd}{{{b{KAn}}{b{KAn}}}Cd}{{{b{c}}{b{h}}}Cd{}}00000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}1010101001``````{{{b{JJd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{JG`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KAn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000000000{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01011010```{{{b{JJd}}HBh}{{ANn{HBhHBh}}}}````````{{}An}00000```{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000333333{{{b{c}}}Cd{}}00000``{{}KAl}`````````{{ChCh}f}00000{Chf}0000000000{{ChCh}Cd}``````````{{{b{JJd}}c}CnAKj}{{{b{KAh}}c}CnAKj}{{{b{KAj}}c}CnAKj}{{{b{KAl}}c}CnAKj}{{{b{JG`}}c}CnAKj}{{{b{KAn}}c}CnAKj}```````````{{{b{KAl}}{b{GGf}}}{{b{JG`}}}}{{{b{JG`}}}IGn}````{{{b{c}}}e{}{}}00000{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}{{Cl{e}}}{}{}}00000333333```{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{jJJd}}{b{jGGd}}}f}{{{b{jKAh}}{b{jGGd}}}f}{{{b{jKAj}}{b{jGGd}}}f}{{{b{jKAl}}{b{jGGd}}}f}{{{b{jJG`}}{b{jGGd}}}f}{{{b{jKAn}}{b{jGGd}}}f}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000`::::::````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}`{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}```{{{b{KBb}}}KBb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KBb}{An{{b{c}}}{}}{An{{b{jc}}}{}}{c{{Cn{KBb}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}};{Anf}`{{{b{KBb}}{b{KBb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}```{{{b{KBb}}{b{jB`}}}{{Cn{fDB`}}}}````{cc{}}0{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}```{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{{b{KBb}}}Cd}``````````{JFhKBb}````{{ChCh}f}{Chf}0````{{{b{KBb}}c}CnAKj}{{{b{KBb}}}{{M`{JFh}}}}``>:{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0`{{JFhJFh}KBb}{{{b{c}}}D`{}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`?```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{{{b{jJCn}}}f}{{{b{JCn}}}JCn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{{{b{JCn}}}An}0{Alc{}}{{}JCn}{An{{b{c}}}{}}{An{{b{jc}}}{}};{Anf}{{{b{JCn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jJCn}}IId}{{Cl{c}}}KBd}{{{b{jJCn}}IIdc}{{b{jc}}}KBd}{{{b{jJCn}}IId}{{b{jc}}}{KBdD@j}}{{{b{jJCn}}IIde}{{b{jc}}}KBd{{BEd{}{{BBf{c}}}}}}{{{b{JCn}}IId}{{Cl{c}}}CLd}{{{b{jJCn}}IIdc}{{b{jc}}}{hCLdDAjDAl}}{{{b{jJCn}}IId}{{b{jc}}}{hCLdDAjDAlD@j}}{{{b{jJCn}}IIde}{{b{jc}}}{hCLdDAjDAl}{{BEd{}{{BBf{c}}}}}}{cAMhE@`}{{ce}AMhE@`AMd}`{{}An}{{{b{jJCn}}IIdc}fKBd}{{{b{jJCn}}IIdc}f{hCLdDAjDAl}}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{JCn}}}Cd}{{{b{c}}}Cd{}}{{{b{JCn}}}An}``0```{{ChCh}f}{Chf}0{{{b{jJCn}}IId}f}{{{b{jJCn}}}f}{{{b{jJCn}}An}f}{{{b{c}}}e{}{}}<{{{b{c}}}{{Cl{e}}}{}{}}1`{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`{ce{}{}}````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0{{{b{jKBf}}}{{b{jh}}}}{{{b{jc}}}{{b{jh}}}{}}{{{b{j{KBh{ce}}}}}{{b{jh}}}{DAjDAl}{DAjDAl}}1{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{jKBj}}}{{b{jc}}}{KBfD@j}}``{{{b{KBj}}}KBj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{{{b{jKBl}}c}e{}{}}`{Alc{}}0{{}{{KBh{ce}}}{}D@j}{{}KBj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0<<{Anf}0{{{b{j{KBh{ce}}}}}f{}{}}{{{b{KBj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10`{{{b{j{KBh{cg}}}}e}cCLd{CBbE@`}{{KBl{ec}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{KBf}}}An}{{{b{{KBh{ce}}}}}An{DAjDAl}{DAjDAl}}{c{{KBh{ec}}}{}{}}{{ChCh}f}{Chf}000>99{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{{b{jKBf}}}f}{{{b{j{KBh{ce}}}}}f{DAjDAl}{DAjDAl}}{{{b{jKBj}}}f}{ce{}{}}0```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KBn}}}KBn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KBn}}{b{KBn}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KBn}}{b{jB`}}}{{Cn{fDB`}}}}{D`KBn}{cc{}}0{{{b{c}}}e{}{}}{{{b{KBn}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``{{}KBn}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>``{{{b{c}}d}f{}}0{{{b{j{KC`{c}}}}{b{c}}}f{CLdDAn}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{KCb}}}KCb}{{{b{{KC`{c}}}}}{{KC`{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0{{}KCb}{{}{{KC`{c}}}D@j}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0{c{{Cn{KCb}}}Oh}{c{{Cn{{KC`{e}}}}}Oh{BAnD@j}}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}0>>{Anf}0{{{b{KCb}}{b{KCb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}10{{{b{j{KC`{c}}}}DJb{b{c}}}f{CLdDAn}}`{{{b{KCb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{KC`{c}}}}{b{jB`}}}{{Cn{fDB`}}}{}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01{{{b{{KC`{c}}}}{b{c}}}Cd{CLdDAn}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{{KC`{c}}}}}Cd{CLdDAn}}{{{b{c}}}Cd{}}0`{{ChCh}f}0{Chf}000{{{b{KCb}}c}CnAKj}{{{b{{KC`{c}}}}e}CnHFjAKj}``>>99{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{j{KC`{c}}}}{b{c}}}{{Cl{{b{c}}}}}{CLdDAn}}`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{JGd}}}JGd}{{{b{JGb}}}JGb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0`{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{{b{JGd}}{b{JGd}}}Cd}{{{b{JGb}}{b{JGb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0``{cc{}}000{{{b{c}}}e{}{}}0{{{b{JGb}}}{{b{{C`{IOh}}}}}}``{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}0{{JGd{b{JDn}}}JGb}44{{{b{c}}}Cd{}}0````{{JGb{b{IHh}}IHdIGn}f}0{{JGb{b{IHh}}IHd{b{JG`}}}f}`{{ChCh}f}0{Chf}0{{{b{JGb}}}IHb}```{{{b{JGb}}}{{b{Ml}}}}```>>;;{{{b{c}}}{{Cl{e}}}{}{}}0??{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0??```````````````````````````````````{{{b{IL`}}}{{b{Ml}}}}`{{{b{IL`}}An}An}`{{{b{IL`}}{DD`{An}}}{{b{Ml}}}}````{{{b{jIL`}}}f}````````{{{b{jIL`}}{DD`{An}}}f}```````````````{{{b{jGGd}}}f}0```````{{{b{jIL`}}{b{Ml}}An}An}``{{{b{IL`}}}Cd}`````````````{{{b{IHh}}HBh{b{JCb}}{b{JFd}}}f}`````{{{b{jIL`}}{b{Ml}}}f}{{{b{jGGd}}{b{jc}}}f{D@jDAn}}{{{b{jGGd}}{b{jc}}c}fDAn}```````````````````````{{{b{jGGd}}{b{jIKl}}{b{Ml}}}f}``{{{b{jIL`}}}A@`}````````````````{{IHf{b{jGGd}}}GGf}````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KCd}}}KCd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{{b{jGGd}}{b{jJCj}}KCd}GGf}{{{b{jGGd}}{b{j{M`{Fl}}}}}GGf}{{{b{jGGd}}{b{jIH`}}KCd}GGf}{{{b{jGGd}}{b{j{M`{BEn}}}}}GGf}{{{b{jGGd}}{b{jIGn}}KCd}GGf}{{{b{jGGd}}{b{jIGn}}KCd}Cd}{{{b{jGGd}}{b{jJCj}}KCd}Cd}{An{{b{c}}}{}}{An{{b{jc}}}{}}>{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{KCd}}{b{KCd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{ChCh}f}{Chf}{{ChCh}Cd}{{{b{jGGd}}cIHb}GGf{{DBl{IGn}}}}{{{b{IHh}}IGnHBh}f};{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}={c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````{{{b{c}}d}f{}}00`{{{b{c}}}{{b{h}}}{}}00000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{KCf}}}KBb}{{{b{KCf}}}{{DD`{An}}}}{{{b{IL`}}}{{b{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{IL`}}An}An}{{{b{JGn}}}{{Cl{KBb}}}}``{{{b{IL`}}{DD`{An}}}{{b{Ml}}}}{{{b{jIL`}}}f}`{{{b{KCf}}}KCf}{{{b{KCh}}}KCh}{{{b{JGn}}}JGn}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}00`{{{b{jJGn}}{b{IOh}}}{{Cl{KCf}}}}``{{}KCf}{{}KCh}{{}JGn}{{{b{jIL`}}{DD`{An}}}f}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{c{{Cn{KCf}}}Oh}{c{{Cn{KCh}}}Oh}{c{{Cn{JGn}}}Oh}``{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{KCf}}{b{KCf}}}Cd}{{{b{KCh}}{b{KCh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}1010`{{{b{KCf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KCh}}{b{jB`}}}{{Cn{fDB`}}}}``{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}1010`````{{}An}000{{{b{jIL`}}{b{Ml}}An}An}`{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{KCf}}}Cd}{{{b{c}}}Cd{}}000{{{b{IL`}}}Cd}2`{{{b{Cf}}IId}{{Cl{JGn}}}}```{JClKCf}````{{ChCh}f}00{Chf}000000{{{b{jIL`}}{b{Ml}}}f}````{{{b{KCf}}c}CnAKj}{{{b{KCh}}c}CnAKj}{{{b{JGn}}c}CnAKj}{{{b{jJGn}}{Cl{KBb}}}f}{{{b{jJGn}}{Cl{KCf}}}f}{{{b{KCf}}}{{Cl{JCl}}}}`{KCfKCf}{{{b{KCf}}}{{M`{JCl}}}}`{{JGn{b{Cf}}IId}f}{{{b{jIL`}}}A@`}````{{{b{c}}}e{}{}}00{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{JClJCl}KCf}{{{b{c}}}D`{}}000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0005555```````````{{GhGh}DN`}{{KjKjKj}DMl}{{DMnDMnDMn}ENd}{{DMjDMjDMjDMj}DMf}``{{FlFlFlFl}CC`}``{{FlFl}Gh}{{FlFlFl}Kj}{{FlFlFl}DMn}{{FlFlFlFl}DMj}````````````````````````{{DNbDNb}DNl}{{DNfDNfDNf}DMd}{{DLdDLdDLdDLd}DLj}{{DJbDJbDJbDJb}DNn}{{DJbDJb}DNb}{{DJbDJbDJb}DNf}{{DJbDJbDJbDJb}DLd}`````````````````````````````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{KCj}}{b{{KCl{ce}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}{{{b{KD`}}}{{`{{CId{}{{BFb{KDb}}}}}}}}{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000`{{{b{KDd}}}KDd}{{{b{KCj}}}KCj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}GL`}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000::::::{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{FEj}}}{{`{{CId{}{{BFb{{b{{KDf{{b{Ml}}}}}}}}}}}}}}{{{b{KDd}}{b{KDd}}}Cd}{{{b{KDb}}{b{KDb}}}Cd}{{{b{KD`}}{b{KD`}}}Cd}{{{b{KCj}}{b{KCj}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{GL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KDd}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{KDb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KD`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{FEj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KCj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{KDhKDd}{KDjKDd}22{{{b{{KDl{{b{Ml}}}}}}}KDb}3{{{b{{KDn{{b{Ml}}}}}}}KD`}4{{{b{DAh}}}KCj}{CAhKCj}{{{b{A@`}}}KCj}{DAhKCj}{KE`KCj}{ANlKCj}{{{b{Fl}}}KCj}{{{b{BCn}}}KCj}{{{b{DJb}}}KCj}{{{b{An}}}KCj}{AMhKCj}{DObKCj}{{{b{Mf}}}KCj}{A@`KCj}{{{b{BEn}}}KCj}{CJbKCj}{DCnKCj}{BEnKCj}{{{b{CAh}}}KCj}{{{b{DOb}}}KCj}{{{b{DBd}}}KCj}{{{b{AMh}}}KCj}{{{Cl{c}}}KCj{{DBl{KCj}}}}{{{ENn{Ml}}}KCj}{BCnKCj}{AnKCj}{DJbKCj}{cc{}}{FlKCj}{MfKCj}{DBdKCj}{{{b{CJb}}}KCj}{{{b{ANl}}}KCj}{{{b{DCn}}}KCj}{{{b{Ml}}}KCj}{gGL`{{DBl{{ENn{Ml}}}}}{{DBl{KCj}}}{{BFd{}{{BFb{{ANn{ce}}}}}}}}888888{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{GL`}}c}{{Cl{{b{KCj}}}}}{{DBl{{ENn{Ml}}}}}}{{{b{KD`}}{b{Ml}}}{{Cl{KDb}}}}{{{b{FEj}}An}{{Cl{{b{{KDf{{b{Ml}}}}}}}}}}{{{b{KDb}}}{{b{Ml}}}}{{}An}00000{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}00000{GL`}{{{b{KCj}}}KCj}555555{{KCj{b{{KCl{ce}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}{{{b{c}}}Cd{}}00000{{{b{GL`}}}{{`{{CId{}{{BFb{{ANn{{b{Ml}}{b{KCj}}}}}}}}}}}}`{{{b{KCj}}{b{KCj}}{b{{KCl{ce}}}}}Cd{{IDj{FEj}}}KCn}{{}GL`}``{{ChCh}f}0{Chf}000000{{ChCh}Cd}{{{b{jGL`}}ce}f{{DBl{{ENn{Ml}}}}}{{DBl{KCj}}}}{{{b{FEj}}}{{b{Ml}}}}{{{b{c}}}e{}{}}0{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{A@`{{Cn{FEj{ANn{FEj{Bn{KDj}}}}}}}}{{{b{Ml}}}KCj}{{{b{c}}}D`{}}00000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000{{{b{KDb}}}{{b{{KEb{{b{Ml}}}}}}}}{{{b{KD`}}}{{Cl{{b{{KEb{{b{Ml}}}}}}}}}}::::::{AnGL`}{{{b{KCj}}{b{jc}}{b{{KCl{eg}}}}}{{Cn{fDB`}}}KEd{{IDj{FEj}}}KCn}```{{{b{j{KEf{ce}}}}{b{Ml}}g}{{Cn{fKDd}}}{}{}{{BBh{{b{{ANf{KCj}}}}{b{GL`}}}{{BBf{KCj}}}}DAlDAj}}{{{b{j{KEf{ce}}}}c}{{Cn{f{Bn{KDd}}}}}{{IDj{FEj}}}{}}{{{b{j{KEf{ce}}}}c}f{{IDj{FEj}}}{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}{{KEf{cKEh}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}5{Anf}`{{{b{{KEf{ce}}}}{b{{KEb{{b{Ml}}}}}}{Cl{{b{GL`}}}}{b{j{Bn{KDd}}}}}{{ENn{Ml}}}{{IDj{FEj}}}KCn}`{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{{KEf{ce}}}}{b{Ml}}}{{Cl{KD`}}}{{IDj{FEj}}}{}}{{{b{{KEf{ce}}}}{b{Ml}}}Cd{{IDj{FEj}}}{}}{{}An}`{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{Bn{KEj}}}{{KEf{cKEh}}}{}}{{{Bn{KEj}}}{{KEf{cKEl}}}{}}{Chf}0`{{{b{j{KEf{ce}}}}{Cl{{GNj{{b{KCj}}{b{e}}}{{BBf{{Cl{A@`}}}}}}}}}f{}{}}{{{b{j{KEf{ce}}}}{Cl{{GNj{{b{Ml}}}{{BBf{{ENn{Ml}}}}}}}}}f{}{}}{{{b{j{KEf{ce}}}}Cd}f{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}`{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}`?{{{b{{KEf{ce}}}}{b{jg}}{b{{KEb{{b{Ml}}}}}}{Cl{{b{GL`}}}}{b{j{Bn{KDd}}}}}{{Cn{fDB`}}}{{IDj{FEj}}}KCnKEd}````````````````````{{{b{c}}d}f{}}000{{{b{KEn}}}{{b{h}}}}{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}00{{{b{KF`}}{b{KEh}}}{{ENn{Ml}}}}{{{b{KE`}}}{{ENn{Ml}}}}{{{b{KF`}}{b{KEl}}}{{ENn{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{KFb}}}KFb}{{{b{KFd}}}KFd}{{{b{KFf}}}KFf}{{{b{KE`}}}KE`}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}000{Alc{}}00``{{}KFb}{{}KFd}{{}KFf}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000>>>>{Anf}000{{{b{KF`}}}{{Aj{KF`}}}}{{{b{c}}{b{Dn}}}Cd{}}00{{{b{c}}{b{jAMd}}}f{}}00{{{b{KF`}}{b{KF`}}}Cd}{{{b{KFb}}{b{KFb}}}Cd}{{{b{KFd}}{b{KFd}}}Cd}{{{b{KFf}}{b{KFf}}}Cd}{{{b{KE`}}{b{KE`}}}Cd}{{{b{KEn}}{b{h}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}00000000000000{{{b{KFb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KFf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KE`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{{{b{Ml}}}KFb}{{{b{Ml}}}KFd}22{{{b{Fl}}}KE`}{ANlKE`}{AMhKE`}{MfKE`}{BCnKE`}{DJbKE`}{DAhKE`}9{{{b{DCn}}}KE`}{{{b{BCn}}}KE`}{AnKE`}{BEnKE`}{{{b{BEn}}}KE`}{DObKE`}{{{b{DOb}}}KE`}{DBdKE`}{{{b{ANl}}}KE`}{{{b{DBd}}}KE`}{FlKE`}{CAhKE`}{{{b{DJb}}}KE`}{CJbKE`}{{{b{AMh}}}KE`}{{{b{CAh}}}KE`}{DCnKE`}{{{b{CJb}}}KE`}{{{b{DAh}}}KE`}{{{b{An}}}KE`}{{{b{Mf}}}KE`}{cc{}}000{{{b{Ml}}}{{Cn{KE`}}}}{{{b{c}}}e{}{}}000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}1001{{{b{KFb}}{b{jc}}}fAMd}{{{b{KFd}}{b{jc}}}fAMd}{{{b{KFf}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000``{{{b{jKFf}}{b{GL`}}}f}```{{DJbKFf}KE`}`{{ChCh}f}000{Chf}000000{{ChCh}Cd}00{ChAMh}00`{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}00<<<<{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000``{ce{}{}}000````{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{KFh}}}KFh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{e{{Cn{{Bn{KEj}}KFj}}}{{EOb{{ANf{BEn}}}}}{{BFd{}{{BFb{c}}}}}}{e{{Bn{KEj}}}{{EOb{{ANf{BEn}}}}}{{BFd{}{{BFb{c}}}}}}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{KFh}}{b{KFh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KFh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{{ANf{c}}}}{b{{ANf{e}}}}{Cl{{b{e}}}}KFh}{{Bn{{b{e}}}}}{{EOb{KEj}}}{{EOb{KEj}}DAn}}{{{b{Ml}}}{{Bn{KEj}}}}{{ChCh}f}{Chf}:8{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}<6````{{{b{{ANf{c}}}}{b{{ANf{e}}}}KFh}{{Bn{{b{e}}}}}{{EOb{KEj}}}{{EOb{KEj}}}}8```{{CAhCAh}AMf}{{CAhCAhCAh}DNd}{{CAhCAhCAhCAh}DNh}````````````{{DBdDBd}EMj}{{DBdDBdDBd}EMl}{{DBdDBdDBdDBd}EMn}``````````````````{{{b{KFl}}An}cKFn}{{{b{KG`}}Anc}e{}KFn}{{{b{KGb}}}cKFn}{{{b{jKFl}}An{b{c}}AKh}fKFn}{{{b{jKGb}}{b{c}}}fKFn}`````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{KEjc}{{Cn{{KGh{}{{KGd{c}}{KGf{e}}}}e}}}{IDhE@`CLd}{}}{Alc{}}{{}KGj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}066{Anf}0{{{b{KEh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jKGj}}KEj}{{Cb{KEh}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0```{KEjKEh}{Chf}0055{{{b{c}}}{{Cl{e}}}{}{}}0;;{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}099{{{b{KEh}}g}{{Cn{e}}}KGh{}{{BEd{{b{c}}}{{BBf{e}}}}}}`{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{KEl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}``{KEjKEl}{Chf}6{{{b{c}}}{{Cl{e}}}{}{}}9{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}:{{{b{KEl}}g}{{Cn{e}}}{KGhDAlDAj}{}{{BEd{{b{c}}}{{BBf{e}}}}}}```````````````{{{b{c}}d}f{}}0000{{GGhGGh}}{{{b{jGGh}}GGh}f}{{{b{HJf}}}DJb}{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}00003{{{b{c}}}{{b{Dn}}}{}}0{GGhGGh}{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000`{{{b{KGl}}}KGl}{{{b{GGh}}}GGh}{{{b{HBd}}}HBd}{{{b{HHj}}}HHj}{{{b{HJf}}}HJf}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}0000``{Alc{}}000{{}GGh}{{}HBd}{{}HHj}{{}HJf}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000{{GGhFl}}{{{b{jGGh}}Fl}f}{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0`{{{b{KGl}}{b{KGl}}}Cd}{{{b{GGh}}{b{GGh}}}Cd}{{{b{HBd}}{b{HBd}}}Cd}{{{b{HHj}}{b{HHj}}}Cd}{{{b{HJf}}{b{HJf}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{KGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{GGh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HBd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HJf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{KGnHBd}{{{b{KH`}}}HBd}{{{b{KHb}}}HBd}{KHdHBd}{KHfHBd}5{KHhHHj}6{H`HHj}7{DJbHJf}{FlGGh}99999{{{b{c}}}e{}{}}0000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}100101{{{b{KGl}}{b{jc}}}fAMd}{{{b{HBd}}{b{jc}}}fAMd}{{}An}0000{{HJfHJfDJb}HJf}{{GGhGGhGGhGGhFl}GGh}{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000```{{GGhFl}}{{{b{jGGh}}Fl}f}{GGh}{{FlFl}GGh}{{GGhFl}GGh}{{ChCh}f}0000{Chf}00000000{{ChCh}Cd}0{ChAMh}0```{{GGhGGh}}{{{b{jGGh}}GGh}f}{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}0{ce{}{}}0000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000055555`{c{{Cn{e}}}{}{}}000000000`{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000066666```````{{{b{c}}d}f{}}00{{KHhDJb}}{{KHhAMh}}{{{b{jKHh}}DJb}f}{{{b{jKHh}}AMh}f}{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{{b{KHj}}}DJb}00{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000``{{{b{KHj}}}KHj}{{{b{KHh}}}KHh}{{{b{KHl}}}KHl}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00`{An{{b{c}}}{}}000{An{{b{jc}}}{}}0009999{Anf}{{{b{jKHn}}}f}111{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KHj}}{b{KHj}}}Cd}{{{b{KHh}}{b{KHh}}}Cd}{{{b{KHl}}{b{KHl}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KHj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHl}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}00{{{b{KHn}}}KHl}11111{{{b{c}}}e{}{}}000{{cDJb}KHh{{DBl{KHl}}}}{{cAMh}KHh{{DBl{KHl}}}}{{{b{KHl}}{b{jc}}}fAMd}4`{{}An}000{{KHjKHjDJb}KHj}{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000{{{b{KHh}}{b{KHh}}}{{Cl{ALn}}}}{{{b{jKHn}}}f}{{ChCh}f}00{Chf}000{{ChCh}Cd}{ChAMh}{{{b{jKHn}}cGFd}f{{DBl{{HBl{KHj}}}}}}`55{{KHhAMh}}{{KHhDJb}}{{{b{jKHh}}DJb}f}{{{b{jKHh}}AMh}f}{{{b{KHn}}}Cd}`{{{b{KHn}}}KHh}{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}{ce{}{}}000{{{b{c}}}{{Cl{e}}}{}{}}0003333{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0004444```````{{{b{c}}d}f{}}0{{{b{jKI`}}CdAMhDJb}{{Cn{KHlKIb}}}}{{{b{c}}}{{b{h}}}{}}000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{KI`KId}`{{{b{KIf}}}KIf}{{{b{KIh}}}KIh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0{An{{b{c}}}{}}000{An{{b{jc}}}{}}0009999{Anf}000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KIf}}{b{KIf}}}Cd}{{{b{KIh}}{b{KIh}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KIf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KIh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000000{{{b{c}}}e{}{}}000{{{b{KId}}KHl}{{Cl{KIf}}}}{{{b{KIh}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{CJbKI`}{{ChCh}f}0{Chf}000{{ChCh}Cd}{ChAMh}``=={{{b{c}}}{}{}}::::{{{b{c}}}{{Cl{e}}}{}{}}000????{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000>>>>{{{b{KId}}KHh}KIh}```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{KIj{c}}}}}{{KIj{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{{}{{ANn{{KIl{c}}{KIn{c}}}}}{DAjCBb}}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00888{Anf}00{{{b{{KIj{c}}}}{b{{KIj{c}}}}}CdDAn}{{{b{c}}{b{h}}}Cd{}}{{{b{{KIl{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbDAjCBb}}{{{b{{KIn{c}}}}{b{jB`}}}{{Cn{fDB`}}}{DBbDAjCBb}}{{{b{{KIj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}00000{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{ChCh}f}{Chf}00{{{b{j{KIn{c}}}}}{{Cl{c}}}{DAjCBb}}`9777{{{b{c}}}{{Cl{e}}}{}{}}00:::{c{{Cn{e}}}{}{}}00000`{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;{{{b{j{KIl{c}}}}c}f{DAjCBb}}```{{{KJb{}{{KJ`{c}}}}}{{ANn{{Aj{KJd}}c}}}{}}`````{{{b{jKJd}}Mf}f}0{{{b{jKJd}}}f}`{{{b{jKJd}}GGhDJb{b{KId}}{b{KJf}}}GGh}````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{KJhc}KJh{{DBl{{HBl{H`}}}}}}`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KJh{{ANn{{Aj{KJd}}}}}}`{Alc{}}{{}KJh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}066{Anf}0{{{b{KJj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{KJhc}KJh{{DBl{{HBl{DJb}}}}}}`0`?0`{Chf}00{{KJhc}KJh{{DBl{{HBl{H`}}}}}}`{{{b{jKJj}}cGFd}f{{DBl{{HBl{H`}}}}}}{{{b{jKJj}}cGFd}f{{DBl{{HBl{DJb}}}}}}00104`99{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0==``{{{b{jKJl}}c}{}KJb}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{KJlDJb}KJl}`{KJl{{ANn{{Aj{KJd}}}}}}`{Alc{}}{{}KJl}{{KJlc}KJl{{DBl{{HBl{DJb}}}}}}`{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{KJlc}KJl{{DBl{{HBl{HJf}}}}}}``{{{b{KJn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0?`{{}KJl}{Chf}00{{{b{jKJn}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{jKJn}}cGFd}f{{DBl{{HBl{HJf}}}}}}188{{{b{c}}}{{Cl{e}}}{}{}}0=={c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<`````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KK`{{ANn{{Aj{KJd}}}}}}{{{b{KK`}}}KK`}{{{b{KKb}}}KKb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}0{{}KK`}{{}KKb}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00<<<{{KK`c}KK`{{DBl{{HBl{HJf}}}}}}`{Anf}00{{{b{KK`}}{b{KK`}}}Cd}{{{b{KKb}}{b{KKb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{KK`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KK`KKb}KK`}`{{KK`c}KK`{{DBl{{HBl{DJb}}}}}}`{{}KK`}{{ChCh}f}0{Chf}0000{{{b{jKKd}}cGFd}f{{DBl{{HBl{HJf}}}}}}{{{b{jKKd}}KKb}f}{{{b{jKKd}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{c}}}e{}{}}0==={{{b{c}}}{{Cl{e}}}{}{}}00111{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KKf{{ANn{{Aj{KJd}}}}}}{{{b{KKh}}}KKh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{An{{b{c}}}{}}00{An{{b{jc}}}{}}00888{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KKh}}{b{KKh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KKj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}00000{{{b{c}}}e{}{}}00`{{{b{KKh}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00`{{KKhceg}KKf{{DBl{{HBl{DJb}}}}}{{DBl{{HBl{DJb}}}}}{{DBl{{HBl{DJb}}}}}}`{{ChCh}f}{Chf}00{{ChCh}Cd}{ChAMh}{{{b{jKKj}}cGFd}f{{DBl{{HBl{DJb}}}}}}0{{{b{jKKj}}KKh}f}1>{{{b{c}}}{}{}}<<<{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00```````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{KKl{{ANn{{Aj{KJd}}}}}}{{{b{KKl}}}KKl}{{{b{KKn}}}KKn}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}0`{Alc{}}{{KKlc}KKl{{DBl{{HBl{DJb}}}}}}`{{}KKl}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00<<<{Anf}00{{{b{KKl}}{b{KKl}}}Cd}{{{b{KKn}}{b{KKn}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{KKl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KL`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KKn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KKlc}KKl{{DBl{{HBl{DJb}}}}}}`{{KKlKKn}KKl}`{{}KKl}{{ChCh}f}0{Chf}0004`{{{b{jKL`}}cGFd}f{{DBl{{HBl{DJb}}}}}}0{{{b{jKL`}}KKn}f}1??;;;{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLb{{ANn{{Aj{KJd}}}}}}{{{b{KLb}}}KLb}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KLb}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{KLb}}{b{KLb}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KLb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{ChCh}f}{Chf}00{{{b{jKLd}}cGFd}f{{DBl{{HBl{DJb}}}}}};77{{{b{c}}}{{Cl{e}}}{}{}}0<<{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0;;``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLf{{ANn{{Aj{KJd}}}}}}{{{b{KLf}}}KLf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{KLfc}KLf{{DBl{{HBl{DJb}}}}}}`{{}KLf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{KLf}}{b{KLf}}}Cd}{{{b{c}}{b{h}}}Cd{}}6`{{{b{KLf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{KLfc}KLf{{DBl{{HBl{DJb}}}}}}`{{}KLf}{{ChCh}f}{Chf}00{{{b{jKLh}}cGFd}f{{DBl{{HBl{DJb}}}}}}0004`=99{{{b{c}}}{{Cl{e}}}{}{}}0>>{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0==``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{KLj{{ANn{{Aj{KJd}}}}}}{{{b{KLj}}}KLj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KLj}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0::{Anf}0{{{b{KLj}}{b{KLj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KLj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KLl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{cKLj{{DBl{{HBl{HJf}}}}}}{{ChCh}f}{Chf}00{{{b{jKLl}}cGFd}f{{DBl{{HBl{HJf}}}}}}<88{{{b{c}}}{{Cl{e}}}{}{}}0=={c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<````{{{b{c}}d}f{}}{{{b{j{KLn{c}}}}e}{{Cn{KHnKGl}}}KM`{{DBl{{HBl{KHj}}}}}}{{{b{j{KLn{c}}}}e}{{Cn{KGl}}}KM`KMb}{{{b{j{KLn{c}}}}KMd}{{Cn{KMfKGl}}}KM`}{{{b{j{KLn{c}}}}KMh}{{Cn{KHbKGl}}}KM`}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}``{{{b{j{KLn{c}}}}}{{b{jc}}}KM`}`{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00`{{{b{{KLn{c}}}}}CJbKM`}`{{{b{KMj}}}KMj}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}0{{}{{KMl{c}}}KM`}{{}KMj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00;;;{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KMj}}{b{KMj}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{KMj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}10{{{b{KMj}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{j{KLn{c}}}}}{{b{jKHb}}}KM`}`{{{b{{KLn{c}}}}}CJbKM`}`{{{KMl{c}}}{{Cn{{KLn{c}}}}}KM`}11111{{{b{j{KLn{c}}}}e}{{Cn{KMn}}}KM`KN`}{{ChCh}f}{Chf}0000{{ChCh}Cd}{ChAMh}``6`6`6`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}>>>{{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00`````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}`{cc{}}0?{{}An}:{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}<{{{b{c}}}Cd{}}`{{{b{jHHf}}Mf}f}{{{b{jHHf}}}f}{{{b{jHHf}}}GGh}{Chf}`{c{{Cn{{ANn{{KM`{}{{KNb{c}}{KGf{e}}}}Mf}}e}}}{}{}}`{{{b{j{KM`{}{{KNb{c}}{KGf{e}}}}}}HHf}{{Cn{fe}}}{}{}}{ce{}{}}{{{b{c}}}{{Cl{e}}}{}{}}{{{b{c}}}e{}{}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}5```````{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00``{Alc{}}`{{}KNd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00`555{Anf}0{{{b{jKNf}}}f}1{{{b{KNh}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}0{KNjKNh}{KNlKNh}2{KNnKNh}333{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{Chf}000{{}{{Cn{{ANn{KNfMf}}}}}}{{{b{KNh}}}{{Cl{{b{FFh}}}}}}{{{b{jKNf}}HHf}{{Cn{f}}}}`888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00???{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00>>>``{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{KO`}}}KO`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}KO`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}099{Anf}0{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KO`}}{b{KO`}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KO`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{KO`}}{b{jc}}}fAMd}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{jKOb}}}f}{{{b{jKOb}}}GGh}{{ChCh}f}{Chf}00{{ChCh}Cd}{ChAMh}``{{{b{jKOb}}Mf}f}{{}{{Cn{{ANn{KObMf}}}}}}{{{b{jKOb}}HHf}{{Cn{f}}}}`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}??{{{b{c}}}{{Cl{e}}}{}{}}022{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{ce{}{}}0```{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{{KMn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{KMn{c}}}}{b{jB`}}}{{Cn{fDB`}}}{}}{cc{}}0{{{b{c}}}e{}{}}{{}An}={{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{ce{}{}}{{{b{c}}}Cd{}}{Chf}2{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}8````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{KMb{}{{KJ`{c}}}}KOd}{{ANn{{Aj{KOf}}c}}}{}}{{{b{KOd}}}KOd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KOd}}{b{KOd}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KOf}}}Cd}{{{b{KOd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KOh}}}KOd}{cc{}}{{{b{KOj}}}KOd}1{{{b{c}}}e{}{}}{{{b{KOd}}{b{jc}}}fAMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}`{{{b{jKOf}}}f}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<{{{b{c}}}{}{}}:{{{b{c}}}{{Cl{e}}}{}{}}>{c{{Cn{e}}}{}{}}0`{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}{{{b{jKOf}}DJb{b{KId}}{b{KJf}}}f}{{{b{KOf}}}DJb}`{ce{}{}}```````{{{b{c}}d}f{}}{{KOlc}KOl{{DBl{{HBl{DJb}}}}}}`{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{KOlKOd}{{ANn{{Aj{KOf}}}}}}{{{b{KOn}}}KOn}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}KOl}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}0{{{b{jKOj}}}f}1{{{b{KOn}}{b{KOn}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{KOj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KOn}}{b{jB`}}}{{Cn{fDB`}}}}{{KOlc}KOl{{DBl{{HBl{DJb}}}}}}`{cc{}}00000{{{b{c}}}e{}{}}00{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{KOj}}}KOd}`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{}KOl}<`{{ChCh}f}{Chf}000{{{b{jKOj}}cGFd}f{{DBl{{HBl{DJb}}}}}}00{{{b{jKOj}}DJb}f}{{{b{jKOj}}KOn}f}`{{KOlDJb}KOl}`{{{b{c}}}e{}{}}<<<{{{b{c}}}{{Cl{e}}}{}{}}00111{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00{{KOlKOn}KOl}````{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{L@`KOd}{{ANn{{Aj{KOf}}}}}}`{An{{b{c}}}{}}0{An{{b{jc}}}{}}044{Anf}{{{b{jKOh}}}f}1{{{b{KOh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{KOh}}}KOd}`{{}An}0`{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{Chf}0{{{b{jKOh}}DJbGFd}f}`66{{{b{c}}}{{Cl{e}}}{}{}}0::{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0::``{{{b{jL@b}}DJb}{{Cn{KOdKIb}}}}{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{L@bKJf}{An{{b{c}}}{}}0{An{{b{jc}}}{}}044{Anf}0{cc{}}000{{{b{c}}}e{}{}}0{{{b{KJf}}KOd}{{Cl{DJb}}}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0``{CJbL@b}{Chf}066{{{b{c}}}{{Cl{e}}}{}{}}0::{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0::````````````````````````````{{{b{c}}d}f{}}0000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{c}}}{{b{Dn}}}{}}{{{b{HCf}}}DJb}0{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000{{{b{HHh}}}HHh}{{{b{HCf}}}HCf}{{{b{HAd}}}HAd}{{{b{L@d}}}L@d}{{{b{L@f}}}L@f}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}000{{}HHh}{{}HCf}{{}L@d}{{}L@f}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000{Anf}00000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}`{{{b{HHh}}{b{HHh}}}Cd}{{{b{HCf}}{b{HCf}}}Cd}{{{b{HAd}}{b{HAd}}}Cd}{{{b{L@d}}{b{L@d}}}Cd}{{{b{L@f}}{b{L@f}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{GLn}}}Cd}{{{b{GIj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{HHh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HCf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{HAd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{L@d}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{L@f}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{EO`GIj}{L@hGIj}{DJbHHh}33{DJbHCf}4{{{DD`{c}}}L@d{{DBl{HHh}}}}{{{L@j{c}}}L@d{{DBl{HHh}}}}6{{{JEb{c}}}L@d{{DBl{HHh}}}}{JEfL@d}8888888{{{b{c}}}e{}{}}00000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}011010{{{b{HAd}}{b{jc}}}fAMd}{{}An}00000{{HCfHCfDJb}HCf}{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000{H@j{{Cl{L@d}}}}{c{{Cl{L@d}}}{}}555555{{{KN`{}{{KGf{c}}{KJ`{e}}}}}{{Cn{{ANn{{Aj{GLn}}e}}c}}}{}{}}{{{b{c}}}Cd{}}00000{{{b{jGLn}}}f}{{{b{jGLn}}}HBd}{{{b{jGLn}}DJb{b{KId}}{b{KJf}}}GGh}{{ChCh}f}0000{Chf}000000000{{ChCh}Cd}{ChAMh}{{{b{GIj}}}{{Cl{{b{FFh}}}}}}```{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000666666```{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{Dh}}}Dh}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{}Dh}{An{{b{c}}}{}}0{An{{b{jc}}}{}}099{Anf}0{{{b{Dh}}{b{Dh}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{Dhc}Dh{{DBl{{Cl{GFd}}}}}}`{{{b{L@l}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{Dh}}{b{jB`}}}{{Cn{fDB`}}}}`{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{Dhc}DhH@j}`{{}Dh}{{Dhc}Dh{{DBl{HBd}}}}`{{Dhc}Dh{{DBl{{HBl{DJb}}}}}}`{{{b{jL@l}}GFd}f}{{Dhc}Dh{{DBl{{HBl{HCf}}}}}}`{{{b{L@l}}}DJb}{{ChCh}f}{Chf}004{{{b{jL@l}}HHjGFd}f}{{DhCd}Dh}``{{{b{jL@l}}DJb}f}0{{{b{jL@l}}c}fH@j}{{{b{jL@l}}cGFd}f{{DBl{{HBl{DJb}}}}}}{{{b{jL@l}}cGFd}f{{DBl{{HBl{HCf}}}}}}{{{b{jL@l}}cGFd}f{{DBl{{HBl{HJf}}}}}}```{{Dhc}Dh{{DBl{HHh}}}}`{{Dhc}Dh{{DBl{HHj}}}}`{{{b{L@l}}}HAd}>{{{b{c}}}e{}{}}{ce{}{}}0{{{b{c}}}{{Cl{e}}}{}{}}022{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0{{Dhc}Dh{{DBl{{HBl{HJf}}}}}}`55`````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{L@n}}}L@n}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}`{Alc{}}{{{b{j{LA`{}{{KGf{c}}}}}}}{{Cn{{Bn{GGh}}c}}}{}}`{{}L@n}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}00{{{b{{LAb{c}}}}}H`DAj}{{{b{L@n}}{b{L@n}}}Cd}{{{b{c}}{b{h}}}Cd{}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{Cl{GFd}}}}}}{{L@nc}L@n{{DBl{{Cl{GFd}}}}}}`{{{b{{LAd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{L@n}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00{{{GIh{c}}}{{Cn{{LAb{GIj}}GIj}}}{{EOb{{ANf{BEn}}}}DAjDAl}}{e{{LAb{c}}}DAj{{LA`{}{{KGf{c}}}}}}{c{{Cn{{LAb{GIj}}GIj}}}{{EOb{ENl}}}}{c{{Cn{{LAb{GIj}}GIj}}}GIn}444{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}00333{{{LAb{c}}}{{Cn{{ANn{{Aj{GLn}}}}}}}DAj}{{{b{c}}}Cd{}}00{{{LAb{c}}e}{{LAb{c}}}DAjH@j}{{L@nc}L@nH@j}`{{}L@n}{{{b{{LA`{}{{KGf{c}}}}}}}An{}}{{{b{{LAb{c}}}}}AnDAj}{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HBd}}}}{{L@nc}L@n{{DBl{HBd}}}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{DJb}}}}}}{{L@nc}L@n{{DBl{{HBl{DJb}}}}}}`{{{b{j{LAd{c}}}}GFd}f{}}{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{HCf}}}}}}{{L@nc}L@n{{DBl{{HBl{HCf}}}}}}`{{{b{j{LAd{c}}}}}{{Cl{c}}}{}}{{{b{{LAd{c}}}}}DJb{}}{{ChCh}f}{Chf}0006{{{b{j{LAd{c}}}}HHjGFd}f{}}{{{b{{LA`{}{{KGf{c}}}}}}}Mf{}}{{{b{j{LA`{}{{KGf{c}}}}}}An}{{Cn{Anc}}}{}}{{{b{j{LAd{c}}}}DJb}f{}}0{{{b{j{LAd{c}}}}e}f{}H@j}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{DJb}}}}}}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{HCf}}}}}}{{{b{j{LAd{c}}}}eGFd}f{}{{DBl{{HBl{HJf}}}}}}``{{{LAb{c}}e}{{LAb{c}}}DAjH@j}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HHh}}}}{{L@nc}L@n{{DBl{HHh}}}}`{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{HHj}}}}{{L@nc}L@n{{DBl{HHj}}}}`{{{b{{LAd{c}}}}}HAd{}}{{{b{j{LAd{c}}}}GFd}f{}}{{{b{c}}}e{}{}}{ce{}{}}00{{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{LAb{c}}e}{{LAb{c}}}DAj{{DBl{{HBl{HJf}}}}}}{{L@nc}L@n{{DBl{{HBl{HJf}}}}}}`666{{{LAb{c}}L@n}{{LAb{c}}}DAj}```````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}0000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}{{LAfc}LAf{{DBl{{Cl{LAh}}}}}}`{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{LAj}}}LAj}{{{b{LAf}}}LAf}{{{b{KHd}}}KHd}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00`{Alc{}}0{{}LAj}{{}LAf}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{LAfc}LAf{{DBl{LAj}}}}`===={Anf}0{{{b{jKH`}}}f}11{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{LAfCd}LAf}`{{{b{LAj}}{b{LAj}}}Cd}{{{b{LAf}}{b{LAf}}}Cd}{{{b{KHd}}{b{KHd}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{LAj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KH`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LAf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHd}}{b{jB`}}}{{Cn{fDB`}}}}{{{INb{Fl}}}LAj}{{{ANn{FlFl}}}LAj}{{{M`{Fl}}}LAj}{cc{}}00{{{b{KH`}}}KHd}11111{{{b{c}}}e{}{}}000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{KHd}}{b{jc}}}fAMd}4`{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000```{{}LAf}{{LAfCd}LAf}`{{ChCh}f}00{Chf}00000{{ChCh}Cd}{ChAMh}{{{b{KHd}}}LAl}`{{{b{jKH`}}cGFd}f{{DBl{{HBl{{LAn{Fl}}}}}}}}`{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}>>>>{{{b{c}}}{{Cl{e}}}{}{}}0002222{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000{ce{}{}}000``{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{Alc{}}{{}LB`}{An{{b{c}}}{}}0{An{{b{jc}}}{}}055{Anf}0{{{b{jLBb}}}f}{{{b{LBb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000{{{b{c}}}e{}{}}0{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0?{Chf}00{{{b{jLBb}}cGFd}f{{DBl{{HBl{{LBd{Fl}}}}}}}}{{{b{jLBb}}cGFd}f{{DBl{{HBl{{LAn{Fl}}}}}}}}`77{{{b{c}}}{{Cl{e}}}{}{}}0<<{{LB`c}LB`{{DBl{KGn}}}}`{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```{{{b{c}}d}f{}}{{{b{jKMf}}cLAf}{{Cn{KH`KGl}}}{{DBl{{HBl{{LAn{Fl}}}}}}}}{{{b{jKMf}}ceLB`}{{Cn{LBbKGl}}}{{DBl{{HBl{{LAn{Fl}}}}}}}{{DBl{{HBl{{LBd{Fl}}}}}}}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{LAl}}}LAl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}KMd}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00999{Anf}0{{{b{jKMf}}}f}1{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{KMdCJb}KMd}``{{{b{LAl}}{b{LAl}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{KMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LAl}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{KMf}}}LAl}1111{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{LAl}}{b{jc}}}fAMd}4`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{KMdCJb}KMd}``{{}KMd}{{{b{KMf}}}CJb}0{{ChCh}f}{Chf}000{{ChCh}Cd}{ChAMh}`{{{b{c}}}e{}{}}{{{b{c}}}{}{}}==={{{b{c}}}{{Cl{e}}}{}{}}00222{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00````````{{{b{c}}d}f{}}00{{{b{jKMh}}{Aj{KJd}}}f}{{{b{jKMh}}c}{}KJb}{{{b{c}}}{{b{h}}}{}}0000000000{{{b{jc}}}{{b{jh}}}{}}00000{{{b{c}}{b{{n{l}}}}}e{}{}}00000{{{b{c}}}{{b{Dn}}}{}}0{{{b{c}}}{{b{e}}}{}{}}00000{{{b{jc}}}{{b{je}}}{}{}}00000{{{b{LBf}}}LBf}{{{b{KHf}}}KHf}{{{b{KGn}}}KGn}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}00{Alc{}}0{{}KMh}{{}LBf}{An{{b{c}}}{}}00000{An{{b{jc}}}{}}00000<<<<<<{Anf}0{{{b{jKHb}}}f}1111{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0`6{{{b{LBf}}{b{LBf}}}Cd}{{{b{KHf}}{b{KHf}}}Cd}{{{b{KGn}}{b{KGn}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}000000000{{{b{LBh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{KHb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LBf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KHf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KGn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0000{{{b{KHb}}}KGn}1{KHfKGn}222222{{{b{c}}}e{}{}}00000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10{{{b{KHf}}{b{jc}}}fAMd}{{{b{KGn}}{b{jc}}}fAMd}6`{{}An}00000{ce{}{}}00000{{{Aj{c}}}{{Aj{h}}}{}}00000{{{C`{c}}}{{C`{h}}}{}}00000{{{Cb{c}}}{{Cb{h}}}{}}00000333333{{{b{c}}}Cd{}}00000{{}KMh}{{}LBf}{cLBf{{DBl{KGn}}}}{{ChCh}f}00{Chf}0000000{{ChCh}Cd}0{ChAMh}0`{{KMhLBf}KMh}`{{{b{jKHb}}ceGFd}{{Cn{fLBh}}}{{DBl{KGn}}}{{DBl{{HBl{HJf}}}}}}{{{b{jKHb}}cGFd}f{{DBl{{HBl{HJf}}}}}}``{{{b{c}}}e{}{}}00{{{b{c}}}{}{}}0{ce{}{}}00000{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00000555555{c{{Cn{e}}}{}{}}00000000000{{{b{c}}}D`{}}00000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000{{KMhc}KMh{{DBl{{HBl{HJf}}}}}}`777777{{KMh{Aj{KJd}}}KMh}{{KMhc}KMhKJb}{{LBfce}LBf{{DBl{KGn}}}{{DBl{{HBl{HJf}}}}}}{{LBfc}LBf{{DBl{KGn}}}}```````````````{{{b{c}}d}f{}}0000{{{b{c}}}{{b{h}}}{}}00000000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000``{{{b{{HBl{c}}}}}{{HBl{c}}}CLd}{{{b{{LBj{c}}}}}{{LBj{c}}}CLd}{{{b{{LBl{c}}}}}{{LBl{c}}}{CLdLBn}}{{{b{LAh}}}LAh}{{{b{GFd}}}GFd}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}000{{}{{HBl{c}}}D@j}{{}{{LBj{Fl}}}}{{}{{LBj{DJb}}}}{{}{{LBj{HJf}}}}{{}{{LBj{HCf}}}}{{}LAh}{{}GFd}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000``{{{b{{HBl{c}}}}{b{{HBl{c}}}}}CdDAn}{{{b{{LBj{c}}}}{b{{LBj{c}}}}}CdDAn}{{{b{LAh}}{b{LAh}}}Cd}{{{b{GFd}}{b{GFd}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{{HBl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LBj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{LAh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{GFd}}{b{jB`}}}{{Cn{fDB`}}}}{KHj{{HBl{KHj}}}}{HJf{{HBl{HJf}}}}{DJb{{HBl{DJb}}}}{c{{HBl{{LBd{Fl}}}}}{{DBl{{LBd{Fl}}}}}}{c{{HBl{{LAn{Fl}}}}}{{DBl{{LAn{Fl}}}}}}{DJb{{HBl{HCf}}}}{Fl{{HBl{Fl}}}}{c{{HBl{e}}}{}{}}{cc{}}{HCf{{HBl{HCf}}}}{DJb{{HBl{HJf}}}}{H`{{HBl{H`}}}}3333{{c{LBj{e}}}{{HBl{e}}}{{DBl{KOd}}}{}}44444{{{b{c}}}e{}{}}0000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}100101{{}An}0000`{{LBnLBnDJb}LBn}{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000{{{LBj{c}}DJb}cLBn}{{{HBl{c}}c}{{LBl{c}}}LBn}`{{ChCh}f}0000{Chf}00000000`{{{b{j{LBl{c}}}}{b{j{KIn{{KIj{c}}}}}}}f{DAjLBn}}{{{b{j{LBl{c}}}}{HBl{c}}GFd}fLBn}```{{{HBl{c}}}{{HBl{e}}}{}{{DM`{c}}}}{{{LBj{c}}}{{LBj{e}}}{}{{DM`{c}}}}{{{b{c}}}e{}{}}0000====={{{b{c}}}{{Cl{e}}}{}{}}000011111{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{{{b{j{LBl{c}}}}DJb{b{KId}}{b{KJf}}}CdLBn}{{{b{{LBl{c}}}}}cLBn}{ce{}{}}0000``````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000{{{b{LC`}}}LC`}{{{b{LCb}}}LCb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}0{An{{b{c}}}{}}000{{{b{LCd}}}b}1{An{{b{jc}}}{}}00{{{b{jLCd}}}{{b{j}}}}11:::::{Anf}0000{{{b{LCf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000000000{{{b{c}}}e{}{}}0000{{}An}0000{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000{{{b{LC`}}}{{Cn{fGA`}}}}{{}f}`{{{b{j{Cl{LC`}}}}{b{Ml}}}{{ANn{Cd{b{jLC`}}}}}}{{{b{j{Bn{LC`}}}}{b{j{Cl{LCb}}}}{b{FNf}}}f}{{ChCh}f}0{Chf}0000`{{LC`Mf}f}{{{b{LC`}}}f}>><<<<<{{{b{c}}}{{Cl{e}}}{}{}}0000?????{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{ce{}{}}0000{{}{{Cl{LCh}}}}{{{b{jAn}}{b{LC`}}}{{Cl{LCh}}}}``````````````````````````````````{{{b{c}}d}f{}}00000{{{b{jLCj}}}{{Cn{{b{LCl}}GA`}}}}{{{b{c}}}{{b{h}}}{}}00000000000000{{{b{jc}}}{{b{jh}}}{}}00000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000{{{b{c}}}{{b{Dn}}}{}}00{{{b{c}}}{{b{e}}}{}{}}00000000{{{b{jc}}}{{b{je}}}{}{}}00000000{{{b{LCn}}}LCn}{{{b{LD`}}}LD`}{{{b{LDb}}}LDb}{{{b{LDd}}}LDd}{{{b{LDf}}}LDf}{{{b{LDh}}}LDh}{{{b{c}}{b{je}}}f{}{}}00000{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00000{{{b{jLCj}}}f}`{Alc{}}0{{LDjLD`}{{Cn{fGA`}}}}`{{}LDb}{{}LCj}{An{{b{c}}}{}}000000{{{b{LDl}}}b}11{An{{b{jc}}}{}}00000{{{b{jLDl}}}{{b{j}}}}111{c{{Cn{LCn}}}Oh}{c{{Cn{LD`}}}Oh}{c{{Cn{LDb}}}Oh}{c{{Cn{LDd}}}Oh}{c{{Cn{LDf}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}00000{{{b{c}}}{{b{e}}}{}{}}00000000{Anf}00000000{{{b{c}}{b{Dn}}}Cd{}}00{{{b{c}}{b{jAMd}}}f{}}00`{{{b{LCn}}{b{LCn}}}Cd}{{{b{LDb}}{b{LDb}}}Cd}{{{b{LDd}}{b{LDd}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}00000000000000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}0110100110{{{b{LCn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LD`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LDh}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000000000000000{{{b{c}}}e{}{}}00000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10````{{{b{LCn}}{b{jc}}}fAMd}{{{b{LDb}}{b{jc}}}fAMd}{{{b{LDd}}{b{jc}}}fAMd}`{{}An}00000000{ce{}{}}00000000{{{Aj{c}}}{{Aj{h}}}{}}00000000{{{C`{c}}}{{C`{h}}}{}}00000000{{{Cb{c}}}{{Cb{h}}}{}}00000000333333333{{{b{LCj}}}Cd}{{{b{c}}}Cd{}}00000000{{LDjA@`LDd{Cl{A@`}}}{{Cn{fGA`}}}}{{LDjA@`}{{Cn{fGA`}}}}```````{{}LCj}{{{b{LDn}}}LDj}````{{ChCh}f}00000{Chf}0000000000{{ChCh}Cd}00{ChAMh}00{{}{{Cl{LDh}}}}{{{b{LCn}}c}CnAKj}{{{b{LD`}}c}CnAKj}{{{b{LDb}}c}CnAKj}{{{b{LDd}}c}CnAKj}{{{b{LDf}}c}CnAKj}{{{b{LDh}}c}CnAKj}{{{b{jLCj}}LDj}f}{{LDjA@`Mf{Bn{BEn}}LDb}{{Cn{fGA`}}}}{LDj{{Cn{fGA`}}}}{{{b{c}}}e{}{}}00000{{{b{c}}}{}{}}00{ce{}{}}00000000{{{b{c}}}{{Cl{e}}}{}{}}00000000333333333{c{{Cn{e}}}{}{}}00000000000000000{{{b{c}}}D`{}}00000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00000000444444444```````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000000000000000000000000000000{{{b{{LE`{c}}}}{b{{LE`{c}}}}}{{Cl{{LE`{c}}}}}{{EOb{{ANf{BEn}}}}}}{{{b{jLEb}}CAh}f}``{{{b{c}}}{{b{h}}}{}}000000000000000000000000000000000000000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}00000000000000000000000000000000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}00000000000000000000000000000000000000000000{{{b{c}}}{{b{{FAn{eg}}}}}{}{}FB`}{LEd{{b{{ANf{BEn}}}}}}{{{b{c}}}{{b{Dn}}}{}}000000000{{{b{LEf}}}{{Cl{GJf}}}}{{{b{LEh}}}{{b{FFh}}}}{{{b{LEd}}}{{b{{ANf{BEn}}}}}}{{{b{GJf}}}{{Cn{{b{c}}FCl}}}{}}{{{b{{LE`{c}}}}}{{LE`{{b{c}}}}}{}}`{{LEj{b{LEl}}c}LEj{LEnHIbCLd}}={{{b{{LE`{c}}}}}{{Cl{{LE`{c}}}}}{{EOb{{ANf{BEn}}}}}}>>{{{b{c}}}{{b{e}}}{}{}}00000000000000000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}00000000000000000000000000000000000000000000`{{{b{LF`}}AlLFbLFd}{{Cn{LFfLFh}}}}{{HMfAlLFbLFd}{{Cn{LFfLFh}}}}`{c{{Cn{AnFG`}}}{}}`{{{b{jLFd}}}f}{{{b{jLEb}}}f}{{{b{HMf}}}HMf}{{{b{LFj}}}LFj}{{{b{LFl}}}LFl}{{{b{{LE`{c}}}}}{{LE`{c}}}CLd}{{{b{{LFn{c}}}}}{{LFn{c}}}CLd}{{{b{FCl}}}FCl}{{{b{LEh}}}LEh}{{{b{LFh}}}LFh}{{{b{LG`}}}LG`}{{{b{LGb}}}LGb}{{{b{LEb}}}LEb}{{{b{LEj}}}LEj}{{{b{Al}}}Al}{{{b{LGd}}}LGd}{{{b{LGf}}}LGf}{{{b{LGh}}}LGh}{{{b{LGj}}}LGj}{{{b{LGl}}}LGl}{{{b{LGn}}}LGn}{{{b{LH`}}}LH`}{{{b{LHb}}}LHb}{{{b{LEf}}}LEf}{{{b{LHd}}}LHd}{{{b{LEd}}}LEd}{{{b{LHf}}}LHf}{{{b{LHh}}}LHh}{{{b{EIb}}}EIb}{{{b{LHj}}}LHj}{{{b{LHl}}}LHl}{{{b{LHn}}}LHn}{{{b{LI`}}}LI`}{{{b{LIb}}}LIb}{{{b{LId}}}LId}{{{b{LIf}}}LIf}{{{b{LIh}}}LIh}{{{b{GMf}}}GMf}{{{b{GJf}}}GJf}{{{b{c}}{b{je}}}f{}{}}000000000000000000000000000000000000{{{b{c}}}f{}}000000000000000000000000000000000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000000000`{{{b{{LFn{c}}}}{b{{LFn{c}}}}}ALnC@b}{{{b{c}}{b{e}}}ALn{}{}}{{Al{b{Ml}}c}{{Cn{LIjLIl}}}LIn}`{{{b{LEl}}c}LEj{{EOb{{ANf{LEj}}}}HIb}}{{Al{b{{ANf{GJf}}}}}{{Cn{LEdLHf}}}}``{{{b{jLFd}}Al}{{Cn{cFCl}}}LJ`}{{{b{jLEb}}CAh}f}`{{}GF`}{AlLJb}{Alc{}}0{{{b{LFb}}}LJd}3{{}GJf}{An{{b{c}}}{}}000000{{{b{LJf}}}b}11111{{{b{{LFn{c}}}}}b{}}222222222{{{b{Al}}}b}33333333333{{{b{LEd}}}{{b{{ANf{BEn}}}}}}4444444444444{An{{b{jc}}}{}}00000{{{b{jLJf}}}{{b{j}}}}111111{{{b{j{LFn{c}}}}}{{b{j}}}{}}222222222222222222222222222222222{{GJfc}{{Cn{fEO`}}}LJh}{{{b{c}}}{{b{e}}}{}{}}0000000000000{{{b{LEh}}}{{Cl{{b{c}}}}}{DKlDBbDAjDAl}}11111111111111111111111111111{GMf{{Cn{bLIh}}}}22{GMf{{Cn{{b{c}}LIh}}}{}}{{GMf{b{LEl}}}{{Cn{{b{LJj}}LIh}}}}{{{b{jLFd}}c}{{LJn{GJfLJl}}}{{EHf{An}}}}{Anf}00000000000000000000000000000000000000000000{{{b{c}}{b{Dn}}}Cd{}}00000000000{{{b{c}}{b{jAMd}}}f{}}000000000{{}GF`}{{}LEb}{{{b{c}}}e{}{{GDn{EHd}}}}0{{{b{jGF`}}e}c{}{{BEd{Al}{{BBf{c}}}}}}{{{b{HMf}}{b{HMf}}}Cd}{{{b{LFj}}{b{LFj}}}Cd}{{{b{{LE`{c}}}}{b{{LE`{c}}}}}Cd{{EOb{{ANf{BEn}}}}}}{{{b{{LFn{c}}}}{b{{LFn{c}}}}}CdDAn}{{{b{LEj}}{b{LEj}}}Cd}{{{b{LGd}}{b{LGd}}}Cd}{{{b{LEd}}{b{c}}}Cd{{EOb{{ANf{BEn}}}}BJb}}{{{b{EIb}}{b{EIb}}}Cd}{{{b{LHj}}{b{LHj}}}Cd}{{{b{LHn}}{b{LHn}}}Cd}{{{b{LI`}}{b{LI`}}}Cd}{{{b{LId}}{b{LId}}}Cd}{{{b{GMf}}{b{GMf}}}Cd}{{{b{c}}{b{h}}}Cd{}}000000000000{{{b{c}}{b{e}}}Cd{}{}}00000000000000000000000000000000000000000000000000000000000`{{{b{jLK`}}AlLFbLFhLFd}{{Cn{LKbLFh}}}}{{{b{jGF`}}{b{LH`}}}{{Cn{cLG`}}}LJ`}{{{b{LFb}}}LHn}````{{{b{{LE`{c}}}}{b{{LE`{c}}}}}{{Cl{{LE`{c}}}}}{{EOb{{ANf{BEn}}}}}}{{{b{jLFd}}c}f{{BFd{}{{BFb{GJf}}}}}}{{{b{jLFd}}c}f{{BFd{}{{BFb{{b{GJf}}}}}}}}{{{b{j{b{jLFd}}}}c}f{{BFd{}{{BFb{{b{GJf}}}}}}}}{{{b{j{b{jLFd}}}}c}f{{BFd{}{{BFb{GJf}}}}}}{{Al{b{c}}}{}LKd}{{{b{LGf}}{b{LKf}}}}{{{b{LGh}}{b{LKf}}}}{{{b{LGj}}{b{LKf}}}}{{{b{LGl}}{b{LKf}}}}{{{b{LGn}}{b{LKf}}}}{{{b{LH`}}{b{LKf}}}}{{{b{LHb}}{b{LKf}}}}{{{b{LEf}}{b{LKf}}}}{{{b{LHd}}{b{c}}}{}LKd}`{AlLGb}{{{b{jGF`}}{b{LH`}}}f}`{{{b{{LE`{c}}}}{b{{LE`{c}}}}}{{Cl{{LE`{c}}}}}{{EOb{{ANf{BEn}}}}}}0{{{b{HMf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LJf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LIl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LIj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LFj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LFl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{LE`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LFn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{FCl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LEh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LFh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LG`}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LEb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LEj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LGd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LGf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LGh}}{b{jB`}}}{{Cn{fDB`}}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}}}LOl}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}00000000{{{b{c}}}{{Aj{Ah}}}{}}0000{{{b{LOl}}{b{LOl}}}ALn}{{{b{c}}{b{e}}}ALn{}{}}{{{b{LOn}}c}{{Cn{LLdLKj}}}M@`}`{An{{b{c}}}{}}000000{An{{b{jc}}}{}}000000>>>>>>>{Anf}000000{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{LOl}}{b{LOl}}}Cd}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000`{{{b{LOj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{{LOh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LOh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DKl}{{{b{{LLd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{LOl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{M@b}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKh}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}00000{M@dM@b}11111111{{{b{c}}}e{}{}}000000`{{{b{LOl}}{b{jc}}}fAMd}{{}An}000000{{{b{j{M@`{}{{M@f{c}}}}}}{b{{ANf{BEn}}}}}c{{EOb{{ANf{BEn}}}}CLd}}`{ce{}{}}000000{{{Aj{c}}}{{Aj{h}}}{}}000000{{{C`{c}}}{{C`{h}}}{}}000000{{{Cb{c}}}{{Cb{h}}}{}}0000003333333{{{b{c}}}Cd{}}000000`````{{{LOh{c}}g}{{LOh{e}}}{}{}{{BBh{c}{{BBf{e}}}}}}{{{LLd{c}}g}{{LLd{e}}}{}{}{{BBh{c}{{BBf{e}}}}}}{{}Cd}00``{{ce}{{Cn{LOnLKh}}}LInM@`}`{{{b{LOl}}{b{LOl}}}{{Cl{ALn}}}}`{{ChCh}f}0000{Chf}000000{{ChCh}Cd}{ChAMh}`{{{b{M@b}}}{{Cl{{b{FFh}}}}}}`{{{b{c}}}e{}{}}0000{{{b{c}}}{}{}}{ce{}{}}000000{{{b{c}}}BEh{}}00000{{{b{c}}}A@`{}}00000{{{b{c}}}{{Cl{e}}}{}{}}0000005555555{{{b{{LOh{c}}}}{b{HI`}}}fHIb}{{{b{{LLd{c}}}}{b{HI`}}}fHIb}{c{{Cn{e}}}{}{}}0000000000000{{{b{c}}}D`{}}000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000`8888888``````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}M@h}{An{{b{c}}}{}}{An{{b{jc}}}{}}5{Anf}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}{{{b{j{M@`{}{{M@f{c}}}}}}{b{{ANf{BEn}}}}}c{{EOb{{ANf{BEn}}}}CLd}}{{{b{jM@h}}{b{{ANf{BEn}}}}}}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}{Chf}04{{{b{c}}}{{Cl{e}}}{}{}};{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}8```````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{{M@j{c}}}}}{{M@j{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00777{Anf}00{{{b{{M@j{c}}}}{b{{M@j{c}}}}}Cd{{EOb{{ANf{BEn}}}}}}{{{b{c}}{b{h}}}Cd{}}{{{b{{M@j{c}}}}{b{jB`}}}{{Cn{fDB`}}}{{EOb{{ANf{BEn}}}}}}{{{b{M@d}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}0{EO`M@d}1111{{{b{c}}}e{}{}}00{{}An}00`{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{{b{{M@l{ce}}}}}LOlLInM@`}`{{ce}{{M@l{ce}}}LInM@`}`{{ChCh}f}{Chf}00{{{b{{ANf{BEn}}}}}{{Cl{DJb}}}}{{{b{{ANf{BEn}}}}}{{Cl{DBd}}}}1100{{{b{j{M@l{ce}}}}}{{Cn{{Cl{M@j}}M@d}}}LInM@`}{{{b{j{M@l{ce}}}}}{{Cn{fM@d}}}LInM@`}{{{b{M@d}}}{{Cl{{b{FFh}}}}}}``?==={{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}00{{{b{c}}}e{}{}}00{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00`````````````````````````````````````````````````````````````````````````````````````````````````````````{{{b{c}}d}f{}}000000000000000000000000000000{{{b{c}}}{{b{h}}}{}}0000000000000000000000000000000000{{{b{jc}}}{{b{jh}}}{}}000000000000000000000000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000000000000000000000000{{{b{c}}}{{b{Dn}}}{}}0{{{b{{M@n{c}}}}}{{b{c}}}{}}````{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000{{{b{jc}}}{{b{je}}}{}{}}000000000000000000000000000000`{{{b{{M@n{c}}}}}{{M@n{c}}}CLd}{{{b{{LOn{c}}}}}{{LOn{c}}}CLd}{{{b{{MA`{c}}}}}{{MA`{c}}}CLd}{{{b{{MAb{c}}}}}{{MAb{c}}}CLd}{{{b{{MAd{c}}}}}{{MAd{c}}}CLd}{{{b{{MAf{c}}}}}{{MAf{c}}}CLd}{{{b{{MAh{c}}}}}{{MAh{c}}}CLd}{{{b{{MAj{c}}}}}{{MAj{c}}}CLd}{{{b{{MAl{c}}}}}{{MAl{c}}}CLd}{{{b{{MAn{c}}}}}{{MAn{c}}}CLd}{{{b{{MB`{c}}}}}{{MB`{c}}}CLd}{{{b{{MBb{c}}}}}{{MBb{c}}}CLd}{{{b{{MBd{c}}}}}{{MBd{c}}}CLd}{{{b{{MBf{c}}}}}{{MBf{c}}}CLd}{{{b{MBh}}}MBh}{{{b{MBj}}}MBj}{{{b{{MBl{c}}}}}{{MBl{c}}}CLd}{{{b{{MBn{c}}}}}{{MBn{c}}}CLd}{{{b{{MC`{c}}}}}{{MC`{c}}}CLd}{{{b{{MCb{c}}}}}{{MCb{c}}}CLd}{{{b{{MCd{c}}}}}{{MCd{c}}}CLd}{{{b{{MCf{c}}}}}{{MCf{c}}}CLd}{{{b{{MCh{c}}}}}{{MCh{c}}}CLd}{{{b{{MCj{c}}}}}{{MCj{c}}}CLd}{{{b{{MCl{c}}}}}{{MCl{c}}}CLd}{{{b{{MCn{c}}}}}{{MCn{c}}}CLd}{{{b{{MD`{c}}}}}{{MD`{c}}}CLd}{{{b{{MDb{c}}}}}{{MDb{c}}}CLd}{{{b{{MDd{c}}}}}{{MDd{c}}}CLd}{{{b{{MDf{c}}}}}{{MDf{c}}}CLd}{{{b{{MDh{c}}}}}{{MDh{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}000000000000000000000000000000{{{b{c}}}f{}}00000000000000000000000000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000000000000000000000000````{An{{b{c}}}{}}{{{b{{M@n{c}}}}}b{}}111111111111111111111111111111{An{{b{jc}}}{}}000000000000000000000000000000{{{b{c}}}{{b{e}}}{}{}}000000000000000000000000000000{Anf}000000000000000000000000000000{{{b{c}}{b{Dn}}}Cd{}}0{{{b{c}}{b{jAMd}}}f{}}0``{{{b{MBh}}{b{MBh}}}Cd}{{{b{MBj}}{b{MBj}}}Cd}{{{b{c}}{b{h}}}Cd{}}0{{{b{c}}{b{e}}}Cd{}{}}000000000``{{{b{{M@n{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{LOn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MA`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MAn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MB`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{MBh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MBj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{{MBl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MBn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MC`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCl{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MCn{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MD`{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDb{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDd{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDf{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{{{b{{MDh{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}0000000000000000000000000000000000000000000000000000000000000{{{b{c}}}e{}{}}000000000000000000000000000000`{{{b{MBh}}{b{jc}}}fAMd}{{{b{MBj}}{b{jc}}}fAMd}```{{}An}000000000000000000000000000000`{ce{}{}}000000000000000000000000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000000000000000000000000{{{C`{c}}}{{C`{h}}}{}}000000000000000000000000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000000000000000000000000003333333333333333333333333333333{{{b{c}}}Cd{}}000000000000000000000000000000```{{{M@n{c}}g}{{M@n{e}}}{}{}{{BEd{c}{{BBf{e}}}}}}``````{{LOlc}{{M@n{c}}}{}}`{{ce}{{Cn{LOnLKh}}}LInM@`}`{{ChCh}f}000000000000000000000000000000{Chf}000000000000000000000000000000{{ChCh}Cd}0{ChAMh}0``````???????????????????????????????{{{b{c}}}{}{}}0<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<{{{b{c}}}{{Cl{e}}}{}{}}000000000000000000000000000000{{{b{c}}}e{}{}}000000000000000000000000000000{c{{Cn{e}}}{}{}}0000000000000000000000000000000000000000000000000000000000000{{{M@n{c}}i}{{Cn{{M@n{e}}g}}}{}{}{}{{BEd{c}{{BBf{{Cn{eg}}}}}}}}{{{b{c}}}D`{}}000000000000000000000000000000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000000000000000000000000``{ce{}{}}000000000000000000000000000000``````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{Dn}}}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{{MDj{c}}}}}{{MDj{c}}}CLd}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{{MDj{c}}}}{b{{MDj{c}}}}}Cd{{EOb{{ANf{BEn}}}}}}{{{b{c}}{b{h}}}Cd{}}{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{{MDj{c}}}}{b{jB`}}}{{Cn{fDB`}}}DBb}{cc{}}{{{LE`{c}}}{{MDj{c}}}{}}1{{{b{c}}}e{}{}}{{{b{{MDj{c}}}}{b{je}}}f{{EOb{{ANf{BEn}}}}}AMd}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{{}Cd}{{ChCh}f}{Chf}{{ChCh}Cd}{ChAMh}<9{{{b{c}}}{{Cl{e}}}{}{}}={{{b{{MDj{c}}}}{b{HI`}}}fHIb}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}>```````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}`{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{cc{}}{{Alc}{{Cn{LJ`FCl}}}{{CId{}{{BFb{GJf}}}}}}1{{{b{c}}}e{}{}}{{AlGJf}{{Cn{LLbFCl}}}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}{c{{EFd{g}}}{}{}{{CId{}{{BFb{e}}}}}}3{{{LEn{}{{FAh{c}}}}Al}c{{CId{}{{BFb{GJf}}}}}}4{{LNdAl}GJf}{{{b{c}}}Cd{}}`{{{b{j{MDl{c}}}}}ClCId}{Chf}8{{{b{c}}}{{Cl{e}}}{}{}}<{c{{EFf{i}}}{}{}{}{{CId{}{{BFb{{Cn{eg}}}}}}}}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=``````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{{b{LKl}}}LKl}{{{b{LKn}}}LKn}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0`{{{b{LKl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{LKn}}{b{jB`}}}{{Cn{fDB`}}}}0`{GJfLKl}{cc{}}{LKlLKn}111{{{b{c}}}e{}{}}0{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{}Cd}{{ChCh}f}0{Chf}09977{{{b{c}}}BEh{}}0;{{{b{c}}}A@`{}}0{{{b{c}}}{{Cl{e}}}{}{}}0<<{{{b{LKl}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>```````{c{{Cn{{MDn{c}}EO`}}}LIn}{{{b{jc}}}{{Cn{fEO`}}}ME`}`````````````````{{{b{c}}d}f{}}0`{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0{{AlGJf}{{Cn{LEjFCl}}}}{{{b{MEb}}}MEb}{{{b{MEd}}}MEd}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{An{{b{c}}}{}}0{An{{b{jc}}}{}}088{Anf}0{{AlGJfGJf}{{Cn{MEdFCl}}}}{{{b{MEb}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEd}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{GJfMEd}{MEbMEd}222{{{b{c}}}e{}{}}0`6{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0{{AlGJf}{{Cn{MEdFCl}}}}{{}Cd}0{{AlGJfGJfGJf}{{Cn{{Cl{MEb}}LEh}}}}{{ChCh}f}0{Chf}0::88{{{b{c}}}{{Cl{e}}}{}{}}0;;5{{{b{MEb}}{b{HI`}}}f}{{{b{MEd}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0>>``````````````````````````````````````````````````{{{b{c}}d}f{}}00{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{MEf}}}MEf}{{{b{MEh}}}MEh}{{{b{MEj}}}MEj}{{{b{c}}{b{je}}}f{}{}}00{{{b{c}}}f{}}00000{{{b{c}}}{{Aj{Ah}}}{}}00{MEjMEh}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00:::{Anf}00{MEhMEj}{{{b{MEf}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEj}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{MElMEf}{MEnMEf}22222{{{b{c}}}e{}{}}00{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00333{{{b{c}}}Cd{}}00{{}Cd}00{{ChCh}f}00{Chf}00999777{{{b{c}}}{{Cl{e}}}{}{}}00:::{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00;;;```````````````````````````````````````````````````````````````````````````````````````````````````````````````````{{GJfGJf}{{Cl{GJf}}}}0{GJf{{Cl{GJf}}}}11111{{GJfGJf}{{Cl{Cd}}}}0221222``````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{LL`}}}LL`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{AlLJb}{An{{b{c}}}{}}{An{{b{jc}}}{}}7{Anf}{{{b{{LKd{}{{MF`{c}}}}}}{b{LKf}}}c{}}{{{b{LL`}}{b{LKf}}}}{{{b{LL`}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}{{ChCh}f}{Chf}``{{{LNn{}{{MFb{c}}}}{b{LKf}}{b{LEl}}}c{}}86{{{b{c}}}{{Cl{e}}}{}{}}9{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}:```{Alf}00000````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{LLl}}}LLl}{{{b{LNh}}}LNh}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{An{{b{c}}}{}}0{An{{b{jc}}}{}}077{Anf}0`{cc{}}000{{{b{c}}}e{}{}}0`{{}An}0{{LNh{b{LEl}}{b{{ANf{BEn}}}}}LEd}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}022{{{b{c}}}Cd{}}0{{}Cd}0{{{b{LEl}}}LNh}{{ChCh}f}0{Chf}0`::77{{{b{c}}}{{Cl{e}}}{}{}}0;;{{{b{LNh}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}000{{{b{c}}}D`{}}0{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0<<```````````{{{b{c}}d}f{}}`{{{b{c}}}{{b{h}}}{}}00{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{{{b{LNl}}}LNl}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{An{{b{c}}}{}}00{An{{b{jc}}}{}}00666{Anf}00{{{b{LNl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LN`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{LLn}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}00000{{{b{c}}}e{}{}}00{{{b{LN`}}GJf}GJf}`{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00222{{{b{c}}}Cd{}}00{{{b{LN`}}}DBd}``{{}Cd}00{{{b{LEl}}}LN`}{{{b{LN`}}GJf}LNl}{{ChCh}f}{Chf}00`{{{b{jLN`}}An}f}0{{{b{jLN`}}GJfGJf}{{Cn{GJfLHh}}}}>;;;{{{b{c}}}{{Cl{e}}}{}{}}00???{{{b{LNl}}{b{HI`}}}f}{{{b{LN`}}{b{HI`}}}f}{{{b{LLn}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{ce{}{}}00``````````````````````````````````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000`{{{b{MFd}}}MFd}{{{b{MFf}}}MFf}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}000{{{b{c}}}{{Aj{Ah}}}{}}``{An{{b{c}}}{}}000{An{{b{jc}}}{}}0008888{Anf}000```{{{b{MFd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFf}}{b{jB`}}}{{Cn{fDB`}}}}0``{cc{}}0000000{{{b{c}}}e{}{}}000`{{MFd{b{LEl}}}GJf}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}0003333{{{b{c}}}Cd{}}000`{{}Cd}{{ChCh}f}0{Chf}000{{MFd{b{LEl}}GJf}f}````;;8888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}000>>>>{{{b{MFd}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}0000000{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000`????```````````{{{b{c}}d}f{}}0000000{{{b{c}}}{{b{h}}}{}}00000000000000000000000{{{b{jc}}}{{b{jh}}}{}}0000000{{{b{c}}{b{{n{l}}}}}e{}{}}0000000{{{b{c}}}{{b{e}}}{}{}}0000000{{{b{jc}}}{{b{je}}}{}{}}0000000{{{b{MEl}}}MEl}{{{b{MEn}}}MEn}{{{b{MFh}}}MFh}{{{b{MFj}}}MFj}{{{b{MFl}}}MFl}{{{b{MFn}}}MFn}{{{b{MG`}}}MG`}{{{b{MGb}}}MGb}{{{b{c}}{b{je}}}f{}{}}0000000{{{b{c}}}f{}}000000000000000{{{b{c}}}{{Aj{Ah}}}{}}0000000{BEnMGb}{An{{b{c}}}{}}0000000{An{{b{jc}}}{}}0000000????????{Anf}0000000{{{b{c}}{b{Dn}}}Cd{}}0000000{{{b{MEl}}{b{MEl}}}Cd}{{{b{MEn}}{b{MEn}}}Cd}{{{b{MFh}}{b{MFh}}}Cd}{{{b{MFj}}{b{MFj}}}Cd}{{{b{MFl}}{b{MFl}}}Cd}{{{b{MFn}}{b{MFn}}}Cd}{{{b{MG`}}{b{MG`}}}Cd}{{{b{MGb}}{b{MGb}}}Cd}{{{b{c}}{b{h}}}Cd{}}0000000{{{b{c}}{b{e}}}Cd{}{}}000000000000000000000000000000000000000{{{b{MEl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MEn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFh}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFj}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFl}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MFn}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MG`}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{MGb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}000000000000000{{{b{c}}}e{}{}}0000000{{}An}0000000{ce{}{}}0000000{{{Aj{c}}}{{Aj{h}}}{}}0000000{{{C`{c}}}{{C`{h}}}{}}0000000{{{Cb{c}}}{{Cb{h}}}{}}000000033333333{{{b{c}}}Cd{}}0000000{MFnCd}0{MGbCd}{{}Cd}0000000{{{Cl{BEn}}}MFn}{{}MFn}{{ChCh}f}0000000{Chf}0000000{{ChCh}Cd}0000000{BEnMFn}{MGb{{Cl{BEn}}}}{{{b{c}}}e{}{}}0000000{{{b{c}}}{}{}}0000000{ce{}{}}0000000{{{b{c}}}{{Cl{e}}}{}{}}000000033333333{MFn{{Cl{BEn}}}}{BEn{{Cl{MGb}}}}{c{{Cn{e}}}{}{}}000000000000000{{{Cl{BEn}}}{{Cl{MFn}}}}{BEn{{Cl{MFn}}}}{{{b{c}}}D`{}}0000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000000{{}MGb}99999999`````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{LMf}}}LMf}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}0{Alc{}}{{}LMf}{An{{b{c}}}{}}{An{{b{jc}}}{}}8{Anf}{{{b{LMf}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}2{{{b{c}}}Cd{}}`{{}Cd}{{ChCh}f}{Chf}0:6{{{b{c}}}{{Cl{e}}}{}{}};{{{b{LMf}}{b{HI`}}}f}{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}};```````````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{Alc{}}{{}ELb}{An{{b{c}}}{}}{{{b{ELb}}}b}{{{b{jELb}}}{{b{j}}}}{An{{b{jc}}}{}}7{Anf}{{{b{ELb}}{b{jB`}}}{{Cn{fDB`}}}}{cc{}}{MfELb}{CJbELb}2{{{b{c}}}e{}{}}{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{Chf}05{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}9```````````{{{HKh{}{{HKd{c}}{HKf{e}}}}}c{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}e{}{}}{{{HKh{}{{HKd{c}}{HKf{e}}}}}{{HKh{}{{HKd{c}}{HKf{e}}}}}{}{}}000100001000010000210000100001000010000210000100001000010000210000100001000010000210000100001000010000{{{HKl{}{{HKf{c}}{HKj{e}}}}}{{HKl{}{{HKf{c}}{HKj{e}}}}}{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}c{}{}}432222{{{HKl{}{{HKf{c}}{HKj{e}}}}}c{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}{{HKn{}{{HKd{c}}{HKj{e}}}}}{}{}}54{{{HKl{}{{HKf{c}}{HKj{e}}}}}e{}{}}{{{HKn{}{{HKd{c}}{HKj{e}}}}}e{}{}}61060632761061060627606060648576666327610610606327610610606726060606487666627606060627606060627606060687666676666766667666654876666327610610606327610610606276060606548766663276106106063276106106062760606064876666276060606276060606276060606876666766667666676666487666627606060627606060627606060648766662760606062760606062760606064876666276060606276060606276060606{{}{{Cl{A@`}}}}{{}{{`{{CId{}{{BFb{A@`}}}}}}}}```{{MfMf}Mj}{{MfMfMf}DLf}{{MfMfMfMf}DMb}````````````{{AMhAMh}EOf}{{AMhAMhAMh}EOh}{{AMhAMhAMhAMh}EOj}`````````````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}000000{{{b{jc}}}{{b{jh}}}{}}00{{{b{c}}{b{{n{l}}}}}e{}{}}00{{{b{c}}}{{b{Dn}}}{}}{{{b{KEj}}}{{b{KEj}}}}{{{b{c}}}{{b{e}}}{}{}}00{{{b{jc}}}{{b{je}}}{}{}}00{c{{Cn{A@`KFj}}}{{EOb{{ANf{BEn}}}}}}{{{b{KEj}}}MGd}{{{b{jKEj}}}f}{{{b{MGd}}}MGd}{{{b{KEj}}}KEj}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{{{b{KEj}}{b{KEj}}}ALn}{{{b{c}}{b{e}}}ALn{}{}}{Alc{}}{{}KEj}{An{{b{c}}}{}}00{An{{b{jc}}}{}}00{c{{Cn{KEj}}}Oh}{{{b{c}}{b{jAJh}}}{{Cn{fAJj}}}{}}{{{b{c}}}{{b{e}}}{}{}}00{Anf}00{{{b{c}}{b{Dn}}}Cd{}}{{{b{c}}{b{jAMd}}}f{}}{{{b{KFj}}{b{KFj}}}Cd}{{{b{MGd}}{b{MGd}}}Cd}{{{b{KEj}}{b{{b{Ml}}}}}Cd}{{{b{KEj}}{b{KEj}}}Cd}{{{b{c}}{b{h}}}Cd{}}00{{{b{c}}{b{e}}}Cd{}{}}0000{{{b{c}}{b{jAJh}}}{{Cn{fAJl}}}{}}{{{b{c}}{b{jAJn}}}{{Cn{AK`AKb}}}{}}{{{b{KFj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGd}}{b{jB`}}}{{Cn{fDB`}}}}{{{b{KEj}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}{MGfKFj}11{{{b{{ANf{BEn}}}}}{{Cn{KEjKFj}}}}{{MGh{Cl{MGj}}{Cl{MGl}}{b{{ANf{MGn}}}}}KEj}{{MGh{Cl{MGj}}{Cl{MGl}}{Cl{{Aj{{ANf{MGn}}}}}}}KEj}444{{{b{Ml}}}{{Cn{KEj}}}}{{{b{c}}}e{}{}}00{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{KEj}}MGn}Cd}{{{b{KEj}}{b{jc}}}fAMd}{{}An}00{ce{}{}}00{{{Aj{c}}}{{Aj{h}}}{}}00{{{C`{c}}}{{C`{h}}}{}}00{{{Cb{c}}}{{Cb{h}}}{}}00{KEj{{ANn{MGh{Cl{MGj}}{Cl{MGl}}{Bn{MGn}}}}}}444{{{b{c}}}Cd{}}00`{{{b{KEj}}{b{c}}CdCd}Cd{{EOb{KEj}}}}{{{b{KEj}}{b{KEj}}}{{Cl{ALn}}}}{{ChCh}f}0{Chf}000{{ChCh}Cd}{ChAMh}``{{{b{KEj}}c}CnAKj}{{{b{jKEj}}{b{{ANf{MGn}}}}}f}`{{{b{c}}}e{}{}}0{{{b{c}}}{}{}}???{{{b{c}}}BEh{}}0{{{b{c}}}A@`{}}0{{{b{c}}}{{Cl{e}}}{}{}}00444{c{{Cn{e}}}{}{}}00000{{{b{c}}}D`{}}00{{{b{c}}}{{Cl{{b{e}}}}}{}{}}00{{{b{KEj}}}{{`{DCb}}}}`{ce{}{}}00````{{{b{c}}d}f{}}000{{{b{c}}}{{b{h}}}{}}00000000000{{{b{jc}}}{{b{jh}}}{}}000{{{b{c}}{b{{n{l}}}}}e{}{}}000{{{b{c}}}{{b{Dn}}}{}}000{{{b{MGh}}}{{b{Ml}}}}{{{b{MGl}}}{{b{Ml}}}}{{{b{MGj}}}{{b{Ml}}}}{{{b{MGn}}}{{b{Ml}}}}{{{b{c}}}{{b{e}}}{}{}}000{{{b{jc}}}{{b{je}}}{}{}}000{{{b{jMGh}}}f}{{{b{MGh}}}MGh}{{{b{MGl}}}MGl}{{{b{MGj}}}MGj}{{{b{MGn}}}MGn}{{{b{c}}{b{je}}}f{}{}}000{{{b{c}}}f{}}0000000{{{b{c}}}{{Aj{Ah}}}{}}000{{{b{MGh}}{b{MGh}}}ALn}{{{b{MGl}}{b{MGl}}}ALn}{{{b{MGj}}{b{MGj}}}ALn}{{{b{MGn}}{b{MGn}}}ALn}{{{b{c}}{b{e}}}ALn{}{}}000{Alc{}}{{}MGh}{An{{b{c}}}{}}000{An{{b{jc}}}{}}000{{{b{c}}}{{b{e}}}{}{}}000{Anf}000{{{b{c}}{b{Dn}}}Cd{}}000{{{b{c}}{b{jAMd}}}f{}}000{{{b{MGh}}{b{{b{Ml}}}}}Cd}{{{b{MGh}}{b{MGh}}}Cd}{{{b{MGl}}{b{MGl}}}Cd}{{{b{MGl}}{b{{b{Ml}}}}}Cd}{{{b{MGj}}{b{MGj}}}Cd}{{{b{MGj}}{b{{b{Ml}}}}}Cd}{{{b{MGn}}{b{Ml}}}Cd}{{{b{MGn}}{b{{b{Ml}}}}}Cd}{{{b{MGn}}{b{MGn}}}Cd}{{{b{c}}{b{h}}}Cd{}}000{{{b{c}}{b{e}}}Cd{}{}}0000000000000000000{{{b{MGh}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGl}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGj}}{b{jB`}}}{{Cn{fDB`}}}}0{{{b{MGn}}{b{jB`}}}{{Cn{fDB`}}}}0{cc{}}000{{{b{{ANf{BEn}}}}}{{Cn{MGhMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGlMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGjMGf}}}}{{{b{{ANf{BEn}}}}}{{Cn{MGnMGf}}}}{AMhMGh}{MfMGl}{MfMGj}{AMhMGn}8888{{{b{Ml}}}{{Cn{MGh}}}}{{{b{Ml}}}{{Cn{MGl}}}}{{{b{Ml}}}{{Cn{MGj}}}}{{{b{Ml}}}{{Cn{MGn}}}}{{{b{c}}}e{}{}}000{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}{{{b{MGh}}{b{jc}}}fAMd}{{{b{MGl}}{b{jc}}}fAMd}{{{b{MGj}}{b{jc}}}fAMd}{{{b{MGn}}{b{jc}}}fAMd}{{}An}000{ce{}{}}000{{{Aj{c}}}{{Aj{h}}}{}}000{{{C`{c}}}{{C`{h}}}{}}000{{{Cb{c}}}{{Cb{h}}}{}}0003333{MGhCd}{{{b{c}}}Cd{}}000{{MGhcCdCd}Cd{{IDj{MGh}}}}{{{b{MGh}}{b{MGh}}}{{Cl{ALn}}}}{{{b{MGl}}{b{MGl}}}{{Cl{ALn}}}}{{{b{MGj}}{b{MGj}}}{{Cl{ALn}}}}{{{b{MGn}}{b{MGn}}}{{Cl{ALn}}}}{{ChCh}f}000{Chf}0000{{ChCh}Cd}000{ChAMh}000{{{b{c}}}e{}{}}000{{{b{c}}}{}{}}000{ce{}{}}000{{{b{c}}}BEh{}}000{{{b{c}}}A@`{}}000{{{b{c}}}{{Cl{e}}}{}{}}0005555{c{{Cn{e}}}{}{}}{{{Cl{c}}}{{Cn{MGh}}}{{EOb{{ANf{BEn}}}}}}1111111{{{b{c}}}D`{}}000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0007777``````````````````````````````````````{{{b{c}}d}f{}}{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{{{b{MH`}}}MH`}{{{b{c}}{b{je}}}f{}{}}{{{b{c}}}f{}}{{{b{c}}}{{Aj{Ah}}}{}}{Alc{}}{{}MH`}{An{{b{c}}}{}}{An{{b{jc}}}{}}9{Anf}{{{b{MH`}}{b{jB`}}}Bb}{cc{}}0{{{b{c}}}e{}{}}{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}{{{b{jDb}}}f}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}6{{{Ed{Eh}}{EK`{A`}}{Ef{MH`}}{Ej{EJn}}}f}{{ChCh}f}{Chf}0{{}{{b{Cj}}}}{{{b{jFb}}}f}`>9{{{b{c}}}{{Cl{e}}}{}{}}?{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}}=``````````{{{b{c}}}{{b{h}}}{}}{{{b{jc}}}{{b{jh}}}{}}{{{b{c}}{b{{n{l}}}}}e{}{}}{{{b{c}}}{{b{e}}}{}{}}{{{b{jc}}}{{b{je}}}{}{}}{An{{b{c}}}{}}{An{{b{jc}}}{}}3{Anf}{{{b{jMHb}}}f}{cc{}}0{{{b{c}}}e{}{}}{{}An}{ce{}{}}{{{Aj{c}}}{{Aj{h}}}{}}{{{C`{c}}}{{C`{h}}}{}}{{{Cb{c}}}{{Cb{h}}}{}}3{{{b{c}}}Cd{}}{Chf}{{{b{jMHb}}{Cl{AO`}}Cd}f}{{{b{jMHb}}F`}f};7{{{b{c}}}{{Cl{e}}}{}{}}:{c{{Cn{e}}}{}{}}0{{{b{c}}}D`{}}{{{b{c}}}{{Cl{{b{e}}}}}{}{}};``````````{{{b{c}}d}f{}}0000{{{b{EKb}}}{{`{{CId{}{{BFb{{b{MHd}}}}}}}}}}{{{b{c}}}{{b{h}}}{}}0000{{{b{jc}}}{{b{jh}}}{}}0000{{{b{c}}{b{{n{l}}}}}e{}{}}0000{{{b{c}}}{{b{e}}}{}{}}0000{{{b{jc}}}{{b{je}}}{}{}}0000{{{b{MHf}}}MHf}{{{b{EKb}}}EKb}{{{b{MHd}}}MHd}{{{b{MHh}}}MHh}{{{b{MHj}}}MHj}{{{b{c}}{b{je}}}f{}{}}0000{{{b{c}}}f{}}0000{{{b{c}}}{{Aj{Ah}}}{}}0000{Alc{}}0000{{}MHf}{{}EKb}{{}MHd}{{}MHh}{{}MHj}{An{{b{c}}}{}}0000{An{{b{jc}}}{}}0000`{{{b{c}}}{{b{e}}}{}{}}0000{Anf}0000`{{{b{MHf}}{b{jB`}}}Bb}{{{b{EKb}}{b{jB`}}}Bb}{{{b{MHd}}{b{jB`}}}Bb}{{{b{MHh}}{b{jB`}}}Bb}{{{b{MHj}}{b{jB`}}}Bb}0{cc{}}000000000{{{b{c}}}e{}{}}0000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}10010101`{{{b{jDb}}}f}``{{}An}0000{ce{}{}}0000{{{Aj{c}}}{{Aj{h}}}{}}0000{{{C`{c}}}{{C`{h}}}{}}0000{{{Cb{c}}}{{Cb{h}}}{}}000033333{{{b{c}}}Cd{}}0000````6`{{{b{EKb}}AKf}{{b{MHd}}}}``````````{{ChCh}f}0000{Chf}000000000`{{}{{b{Cj}}}}0000``=====88888{{{b{c}}}BEh{}}{{{b{c}}}A@`{}}{{{b{c}}}{{Cl{e}}}{}{}}0000{{{b{c}}}e{}{}}0000{c{{Cn{e}}}{}{}}000000000{{{b{c}}}D`{}}0000`{{{b{c}}}{{Cl{{b{e}}}}}{}{}}0000{{{b{MHf}}}FNj}{ce{}{}}0000``````````{{{b{c}}d}f{}}000000000`{{{b{c}}}{{b{h}}}{}}000000000{{{b{jc}}}{{b{jh}}}{}}000000000{{{b{c}}{b{{n{l}}}}}e{}{}}000000000`````{{{b{c}}}{{b{e}}}{}{}}000000000{{{b{jc}}}{{b{je}}}{}{}}000000000`{{{b{MHl}}}MHl}{{{b{MHn}}}MHn}{{{b{MI`}}}MI`}{{{b{MIb}}}MIb}{{{b{MId}}}MId}{{{b{MIf}}}MIf}{{{b{MIh}}}MIh}{{{b{MIj}}}MIj}{{{b{MIl}}}MIl}{{{b{MIn}}}MIn}{{{b{c}}{b{je}}}f{}{}}000000000{{{b{c}}}f{}}000000000{{{b{c}}}{{Aj{Ah}}}{}}000000000``{Alc{}}000000000{{}MHl}{{}MHn}{{}MI`}{{}MIb}{{}MId}{{}MIf}{{}MIh}{{}MIj}{{}MIl}{{}MIn}`{An{{b{c}}}{}}000000000{An{{b{jc}}}{}}000000000{{{b{c}}}{{b{e}}}{}{}}000000000{Anf}000000000``{{{b{MHl}}{b{jB`}}}Bb}{{{b{MHn}}{b{jB`}}}Bb}{{{b{MI`}}{b{jB`}}}Bb}{{{b{MIb}}{b{jB`}}}Bb}{{{b{MId}}{b{jB`}}}Bb}{{{b{MIf}}{b{jB`}}}Bb}{{{b{MIh}}{b{jB`}}}Bb}{{{b{MIj}}{b{jB`}}}Bb}{{{b{MIl}}{b{jB`}}}Bb}{{{b{MIn}}{b{jB`}}}Bb}```{cc{}}0000000000000000000{{{b{c}}}e{}{}}000000000{{{b{jBf}}}c{}}{{{b{Bd}}}c{}}011010101010011010`````{{}An}000000000{ce{}{}}000000000{{{Aj{c}}}{{Aj{h}}}{}}000000000{{{C`{c}}}{{C`{h}}}{}}000000000{{{Cb{c}}}{{Cb{h}}}{}}0000000003333333333{{{b{c}}}Cd{}}000000000```````````````{{ChCh}f}000000000{Chf}0000000000000000000`{{}{{b{Cj}}}}000000000``````;;;;;;;;;;7777777777{{{b{c}}}{{Cl{e}}}{}{}}000000000<<<<<<<<<<{c{{Cn{e}}}{}{}}0000000000000000000{{{b{c}}}D`{}}000000000{{{b{c}}}{{Cl{{b{e}}}}}{}{}}000000000;;;;;;;;;;```````````{{{b{c}}d}f{}}0{{{b{c}}}{{b{h}}}{}}0{{{b{jc}}}{{b{jh}}}{}}0{{{b{c}}{b{{n{l}}}}}e{}{}}0`{{{b{c}}}{{b{e}}}{}{}}0{{{b{jc}}}{{b{je}}}{}{}}0`{{{b{MJ`}}}MJ`}{{{b{MJb}}}MJb}{{{b{c}}{b{je}}}f{}{}}0{{{b{c}}}f{}}00{{{b{c}}}{{Aj{Ah}}}{}}0{Alc{}}0`{{}MJ`}{{}MJb}{An{{b{c}}}{}}0{An{{b{jc}}}{}}0;;{Anf}0{{{b{MJ`}}{b{jB`}}}Bb}{cc{}}000{{{b{c}}}e{}{}}0{{{b{Bd}}}c{}}{{{b{jBf}}}c{}}01{{eg}A@`{}{{BFd{}{{BFb{{Bl{c}}}}}}}{{BBh{{Bl{c}}}{{BBf{{b{Ml}}}}}}}}{{{GCd{{b{jGGd}}}}{E`{A`}}{EK`{A`}}{Cl{{Ed{FOn}}}}}f}{{}An}0{ce{}{}}0{{{Aj{c}}}{{Aj{h}}}{}}0{{{C`{c}}}{{C`{h}}}{}}0{{{Cb{c}}}{{Cb{h}}}{}}033{{{b{c}}}Cd{}}0{{{b{Bd}}}f}````{{ChCh}f}0{Chf}000{{}{{b{Cj}}}}0{{{b{jFb}}}f}`{{{E`{A`}}{Ef{FNb}}{Ed{Gj}}{Gn{Hd}}{Gn{Hh}}{G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diff --git a/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-2-.js b/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-2-.js
index a5c7e1ce2a..dc3d0f41d5 100644
--- a/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-2-.js
+++ b/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-2-.js
@@ -1 +1 @@
-searchState.loadedDescShard("jumpy", 2, "Predicts the next position of this rigid-body, by …\nThe maximal distance separating two objects that will …\nThe angular inertia along the principal inertia axes and …\nProjects a point on self.\nProjects a point on the boundary of self and returns the …\nProjects a point on self.\nProjects a point on self, with a maximum projection …\nProjects a point on self, with a maximum projection …\nPerform a point projection assuming a solid interior based …\nProjects a point on self, unless the projection lies …\nProjects a point on self transformed by m, unless the …\nProjects a point on self transformed by m.\nFind the projection of a point on the closest collider.\nProjects a point on the boundary of self transformed by m …\nFind the projection of a point on the closest collider.\nProjects a point on self transformed by m.\nProjects a point on self transformed by m, with a maximum …\nProjects a point on self transformed by m, unless the …\nUpdate colliders positions after rigid-bodies moved.\nThe approximate kinetic energy of this rigid-body.\nGets the acceleration structure of the composite shape.\nThe acceleration structure used by this triangle-mesh.\nThe acceleration structure used by this compound shape.\nThe query dispatcher used by this narrow-phase to select …\nThe query dispatcher used by this query pipeline for …\nThe radius of the ball.\nThe radius of the capsule.\nThe range of connected components. …\nThe underlying raw graph structure of this interaction …\nRecompute the mass-properties of this rigid-bodies based …\nRecompute the mass-properties of this rigid-bodies based …\nThe relative dominance of the bodies involved in this …\nRemoves the specified flags in-place.\nRemoves a joint from this set.\nRemoves an multibody_joint from this set.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves a rigid-body, and all its attached colliders and …\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemove a collider from this set and update its parent …\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nDeletes all the impulse_joints attached to the given …\nRemoves all the multibody joints attached to a rigid-body.\nRemoves all the multibody_joints from the multibody the …\nWas at least one of the colliders involved in the …\nRender the scene.\nCreates a new debug-render pipeline that renders everything\nRender only the colliders from the scene.\nRender contact.\nRender only the joints from the scene.\nRender only the rigid-bodies from the scene.\nResets to zero all the constant (linear) forces manually …\nResets to zero all the constant torques manually applied …\nThe restitution coefficient of this collider.\nSets the restitution coefficient of the collider this …\nThe restitution coefficient of this collider.\nThe effective restitution coefficient at this contact …\nThe restitution coefficient of the collider to be built.\nThe combine rule used by this collider to combine its …\nSets the rule to be used to combine two restitution …\nThe rule applied to combine the restitution coefficients …\nThe rule used to combine two restitution coefficients.\nLocks or unlocks rotations of this rigid-body along each …\nLocks or unlocks rotations of this rigid-body along each …\nOnly allow translations of this rigid-body around specific …\nReverse the orientation of the triangle mesh.\nReverse the orientation of this polyline by swapping the …\nThe handle of the first body involved in the potential …\nThe handle of the first body involved in the potential …\nThe first rigid-body involved in this contact manifold.\nThe handle of the first body involved in the potential …\nThe handle of the first body involved in the potential …\nThe second rigid-body involved in this contact manifold.\nThe length of the local coordinate axes rendered for a …\nThe handle of the rigid-body of this link.\nReturns the link of this multibody attached to the given …\nThe first link of this multibody.\nThe Aabb of this heightfield.\nMutable reference to the first link of this multibody.\nThe rotational part of this rigid-body’s position.\nSets the initial orientation of the rigid-body to be …\nThe rotational part of this collider’s position.\nSets the initial orientation of the collider to be created.\nThe pure rotational part of this isometry.\nInitializes a compound shape obtained from the …\nInitializes a collider builder with a compound shape …\nInitializes a compound shape obtained from the …\nInitializes a collider builder with a compound shape …\nCreates a new shared shape with rounded corners that is the\nInitializes a new collider builder with a round 2D convex …\nCreates a new shared shape with round corners that is a …\nCreates a new collider builder that is a round convex …\nInitialize a round cuboid shape defined by its …\nInitialize a new collider builder with a round cuboid …\nInitializes a triangle shape with round corners.\nInitializes a collider builder with a triangle shape with …\nThe scale factor applied to this heightfield.\nReturns a scaled version of this triangle mesh.\nComputes a scaled version of this half-space.\nComputes a scaled version of this polyline.\nComputes a scaled version of this convex polygon.\nReturns a scaled version of this heightfield.\nGet the i-th segment of this mesh.\nInitialize a segment shape from its endpoints.\nInitializes a collider builder with a segment shape.\nThe endpoints of the capsule’s principal axis.\nThe i-th segment of the heightfield if it has not been …\nTransforms  the feature-id of a segment to the feature-id …\nAn iterator through all the segments of this mesh.\nIterator through all the segments of this heightfield.\nWas at least one of the colliders involved in the …\nSets whether or not the collider built by this builder is …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nSets the collision types enabled for this collider.\nSets the events enabled for this collider.\nSets the physics hooks enabled for this collider.\nSets the rigid-body’s additional mass.\nSets the rigid-body’s additional mass-properties.\nSet the additional number of solver iterations run for …\nSets the angular damping coefficient of this rigid-body.\nThe angular velocity of this rigid-body.\nSets the type of this rigid-body.\nSets the collision groups of this collider.\nSets the total force magnitude beyond which a contact …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets the uniform density of this collider.\nThe dominance group of this rigid-body.\nSets the time-stepping length.\nSet whether this joint is enabled or not.\nSets whether this rigid-body is enabled or not.\nSets whether or not this collider is enabled.\nLocks or unlocks rotations of this rigid-body along each …\nLocks or unlocks rotations of this rigid-body along each …\nSets the flags of this triangle mesh, controlling its …\nSets the friction coefficient of this collider.\nSets the combine rule used by this collider to combine its …\nSets the gravity scale facter for this rigid-body.\nSets the internal index associated to this collider by the …\nSets the inverse time-stepping length (i.e. the frequency).\nSets the joint limits along the specified axis.\nSets the [min,max] limit distances attached bodies can …\nSets the [min,max] limit angle attached bodies can …\nSets the linear damping coefficient of this rigid-body.\nThe linear velocity of this rigid-body.\nSets the joint’s anchor, expressed in the local-space of …\nSets anchor of this joint, expressed in the first …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets anchor of this joint, expressed in the second …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the principal (local X) axis of this joint, expressed …\nSets the principal axis of the joint, expressed in the …\nSets the principal (local X) axis of this joint, expressed …\nSets the principal axis of the joint, expressed in the …\nSets the joint’s frame, expressed in the first …\nSets the joint’s frame, expressed in the first …\nSets joint’s frame, expressed in the second …\nSets the joint’s frame, expressed in the second …\nSets the axes along which this rigid-body cannot translate …\nChanges the mass on these mass-properties.\nSets the mass of this collider.\nSets the mass properties of this collider.\nSets the maximum allowed distance between the attached …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nSets the maximum force the motor can deliver along the …\nSets the maximum force the motor can deliver.\nSets the maximum force the motor can deliver.\nSets the maximum force the motor can deliver.\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nIf this rigid body is kinematic, sets its future position …\nIf this rigid body is kinematic, sets its future …\nIf this rigid body is kinematic, sets its future …\nSets the parent of the given collider.\nSets the position and next_kinematic_position of this …\nSets the position of this collider.\nSets the position of this collider with respect to its …\nSets the restitution coefficient of this collider.\nSets the combine rule used by this collider to combine its …\nSets the rotational part of this rigid-body’s position.\nSets the rotational part of this collider’s position.\nSets the rotational part of this collider’s rotaiton …\nSets the scale factor applied to this heightfield.\nMark the i-th segment of this heightfield as removed or …\nSets whether or not this is a sensor collider.\nSets the shape of this collider.\nSets the solver groups of this collider.\nSet the spring model used by this joint to reach the …\nSets the translational part of this rigid-body’s …\nSets the translational part of this collider’s position.\nSets the translational part of this collider’s …\nThe geometric shape of this collider.\nThe shape of the collider to be built.\nA mutable reference to the geometric shape of this …\nGets the type tag of this shape.\nThe shapes of this compound shape.\nRetrieve the SharedShape. Also see the shape() function\nPut this rigid-body to sleep.\nPut this rigid body to sleep.\nIf a rigid-body is sleeping, its attached entities will …\nSets whether or not the rigid-body is to be created asleep.\nIs this body sleeping?\nWhether or not the rigid-body is to be created asleep.\nThe solver contacts that can be modified.\nThe contacts that will be seen by the constraints solver …\nFlags used to control some aspects of the constraints …\nThe solver groups used by this collider.\nSets the solver groups used by this collider.\nThe groups controlling the pairs of collider that have …\nThe solver groups for the collider being built.\nSet the spring used by this joint to reach the desired …\nThe left-most x-coordinate of this heightfield.\nIs this a Started collision event?\nThe way the time-of-impact computation algorithm …\nExecutes one step of the collision detection.\nExecutes one timestep of the physics simulation.\nThe stiffness coefficient of the motor’s spring-like …\nIs this a Stopped collision event?\nThe style used to compute the line colors for each element …\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nThe number of subdivision used to approximate the curved …\nThe first subshape involved in this contact manifold.\nThe second subshape involved in this contact manifold.\nIf the first shape involved is a composite shape, this …\nIf the second shape involved is a composite shape, this …\nGet the ID of the feature with a normal that maximizes the …\nSame as self.support_point except that dir is normalized.\nSwaps the two collider handles in self.\nConfigures the integration parameters to match the new “…\nConfigures the integration parameters to match the old PGS …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nThe friction impulse along the vector orthonormal to the …\nThe desired tangent relative velocity at the contact point.\nThe target position of the motor.\nThe target velocity of the motor.\nTest whether contact should be computed between two …\nCheck if interactions should be allowed based on the …\nTests if the given collider should be taken into account …\nApplies the filters described by self to a collider to …\nTighten this bounding volume.\nCreates a new, tightened version, of this bounding volume.\nSince how much time can this body sleep?\nThe amount of time the rigid-body must remain below the …\nDiscretize the boundary of this round cuboid as a …\nDiscretize the boundary of this round convex polygon as a …\nRasterize this heightfield as a (potentially …\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nThe time of impact of the ray with the object. The exact …\nThe time at which the objects touch.\nReturns the topology information of this trimesh, if it …\nAccumulation of external torques (only for dynamic bodies).\nThe sum of all the forces between the two colliders.\nThe sum of the magnitudes of each force between the two …\nThe sum of all the impulses applied by contacts on this …\nThe sum of the magnitudes of the contacts on this contact …\nTransform each element of the mass properties.\nTransforms the vertices of self by the given position pos.\nTransforms in-place the vertices of this triangle mesh.\nReturn self rotated by rotation.\nThe translational part of this rigid-body’s position.\nSets the initial translation of the rigid-body to be …\nThe translational part of this collider’s position.\nSets the initial translation of the collider to be created.\nThe pure translational part of this isometry.\nGet the i-th triangle of this mesh.\nInitializes a triangle shape.\nInitializes a collider builder with a triangle shape.\nAn iterator through all the triangles of this mesh.\nInitializes a triangle mesh shape defined by its vertex …\nInitializes a collider builder with a triangle mesh shape …\nInitializes a triangle mesh shape defined by its vertex …\nInitializes a collider builder with a triangle mesh shape …\nThis half-edge twin on the adjacent triangle.\nThe range of segment ids that may intersect the given …\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nThe width of a single cell of this heightfield, without …\nInitializes and generate the velocity constraints …\nInitializes and generate the velocity constraints …\nUnpacks this feature id into an explicit enum.\nRetrieves the value of the identifier if self is a face.\nRevries the value of the identifier if self is a vertex.\nUpdates the broad-phase.\nUpdates the broad-phase, taking into account the new …\nUpdate the acceleration structure on the query pipeline.\nHelper function to update self to emulate a …\nUpdates the set of bodies that needs CCD to be resolved.\nUpdate the query pipeline incrementally, avoiding a …\nUpdate the positions of all the colliders attached to this …\nUpdate the acceleration structure on the query pipeline.\nUpdate the world-space mass properties of self, taking …\nAn arbitrary user-defined 128-bit integer associated to …\nAn arbitrary user-defined 128-bit integer associated to …\nSets an arbitrary user-defined 128-bit integer associated …\nUser-defined data attached to the manifold.\nUser-defined data associated to this joint.\nUser-defined data associated to this rigid-body.\nAn arbitrary user-defined 128-bit integer associated to …\nA user-defined piece of data.\nUser-defined data associated to this collider.\nThe user-data of the collider being built.\nRetrieves the constant force(s) that the user has added to …\nForces applied by the user.\nRetrieves the constant torque(s) that the user has added …\nTorque applied by the user.\nThe translation coordinates, i.e., how much is added to a …\nConstruct a fixed-size column vector directly from data.\nThe velocity of the given world-space point on this …\nThe velocity of the given world-space point on this …\nInitialize and generate velocity constraints to enforce, …\nConverts a vertex feature id into a packed feature id.\nThe first vertex of this edge.\nThe vertex buffer of this mesh.\nThe vertex buffer of this mesh.\nThe vertices of this half-edge representation.\nUp to two vertices forming this polygonal feature.\nThe feature IDs of this polygon’s vertices.\nThe volume (or surface in 2D) of this collider.\nForces the specified rigid-body to wake up if it is …\nWakes up this rigid-body.\nWakes up this rigid body if it is sleeping.\nSets the interaction mask of this filter.\nCreates a new triangle mesh from a vertex buffer and an …\nSets the group this filter is part of.\nInitializes a CCD solver with a custom QueryDispatcher …\nCreates a new empty narrow-phase with a custom query …\nInitializes an empty query pipeline with a custom …\nThe local-space closest point on the first shape at the …\nThe local-space closest point on the second shape at the …\nThe world-space center of mass of the rigid-body.\nThe world-space center of mass of the rigid-body.\nThe world-space inverse angular inertia tensor of the …\nVelocities set to zero.\nConstructs a pair of artificial handles that are not …\nThe time used to integrate the rigid-body’s velocity and …\nThe edge shared between the two triangles.\nThe first triangle, with an orientation opposite to the …\nThe second triangle, with an orientation opposite to the …\nTrait implemented by rotations that can be used inside of …\nA 2D affine transformation. Stored as a homogeneous 3x3 …\nA 3D affine transformation. Stored as a homogeneous 4x4 …\nA array-based statically sized matrix data storage.\nThe bidiagonalization of a general matrix.\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nThe Cholesky decomposition of a …\nTrait alias for Add and AddAssign with result of type Self.\nTrait alias for Div and DivAssign with result of type Self.\nTrait alias for Mul and MulAssign with result of type Self.\nTrait alias for Sub and SubAssign with result of type Self.\nThe QR decomposition (with column pivoting) of a general …\nA complex number in Cartesian form.\nTrait shared by all complex fields and its subfields (like …\nA dynamically sized column-major matrix.\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA dynamically sized column vector.\nA column vector slice dynamic numbers of rows and columns.\nA column vector slice dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nA range with a size that may be known at compile-time.\nA dual quaternion.\nDim of dynamically-sized algebraic entities.\nThe type of the elements of each lane of this SIMD value.\nEuclidean norm.\nTrait implemented by fields, i.e., complex numbers and …\nLU decomposition with full row and column pivoting.\nHessenberg decomposition of a general matrix.\nA constant Complex i, the imaginary unit.\nMarker trait indicating that a storage is stored …\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nA direct isometry, i.e., a rotation followed by a …\nA 2-dimensional direct isometry using a unit complex …\nA 3-dimensional direct isometry using a unit quaternion …\nA 2-dimensional direct isometry using a rotation matrix …\nA 3-dimensional direct isometry using a rotation matrix …\nLU decomposition with partial (row) pivoting.\nLp norm.\nThe most generic column-major matrix (and vector) type.\nA stack-allocated, column-major, 1x1 square matrix.\nA stack-allocated, column-major, 1x2 matrix.\nA stack-allocated, column-major, 1x3 matrix.\nA stack-allocated, column-major, 1x4 matrix.\nA stack-allocated, column-major, 1x5 matrix.\nA stack-allocated, column-major, 1x6 matrix.\nA heap-allocated, column-major, matrix with 1 rows and a …\nA stack-allocated, column-major, 2x2 square matrix.\nA stack-allocated, column-major, 2x1 matrix.\nA stack-allocated, column-major, 2x3 matrix.\nA stack-allocated, column-major, 2x4 matrix.\nA stack-allocated, column-major, 2x5 matrix.\nA stack-allocated, column-major, 2x6 matrix.\nA heap-allocated, column-major, matrix with 2 rows and a …\nA stack-allocated, column-major, 3x3 square matrix.\nA stack-allocated, column-major, 3x1 matrix.\nA stack-allocated, column-major, 3x2 matrix.\nA stack-allocated, column-major, 3x4 matrix.\nA stack-allocated, column-major, 3x5 matrix.\nA stack-allocated, column-major, 3x6 matrix.\nA heap-allocated, column-major, matrix with 3 rows and a …\nA stack-allocated, column-major, 4x4 square matrix.\nA stack-allocated, column-major, 4x1 matrix.\nA stack-allocated, column-major, 4x2 matrix.\nA stack-allocated, column-major, 4x3 matrix.\nA stack-allocated, column-major, 4x5 matrix.\nA stack-allocated, column-major, 4x6 matrix.\nA heap-allocated, column-major, matrix with 4 rows and a …\nA stack-allocated, column-major, 5x5 square matrix.\nA stack-allocated, column-major, 5x1 matrix.\nA stack-allocated, column-major, 5x2 matrix.\nA stack-allocated, column-major, 5x3 matrix.\nA stack-allocated, column-major, 5x4 matrix.\nA stack-allocated, column-major, 5x6 matrix.\nA heap-allocated, column-major, matrix with 5 rows and a …\nA stack-allocated, column-major, 6x6 square matrix.\nA stack-allocated, column-major, 6x1 matrix.\nA stack-allocated, column-major, 6x2 matrix.\nA stack-allocated, column-major, 6x3 matrix.\nA stack-allocated, column-major, 6x4 matrix.\nA stack-allocated, column-major, 6x5 matrix.\nA heap-allocated, column-major, matrix with 6 rows and a …\nThe type of the result of a matrix cross product.\nAn owned matrix column-major matrix with R rows and C …\nAn owned matrix column-major matrix with D columns.\nA matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA mutable matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA column-major matrix slice with R rows and C columns.\nA column-major matrix slice with D rows and columns.\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nThe type of the result of a matrix sum.\nRenamed to VecStorage.\nA matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA mutable matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA trait for abstract matrix norms.\nThe type of the norm.\nTrait implemented by entities scan be be normalized and …\nAn owned matrix column-major matrix with R rows and C …\nA constant Complex 1.\nA point in an euclidean space.\nAn owned D-dimensional column vector.\nA 3D orthographic projection stored as a homogeneous 4x4 …\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nA sequence of row or column permutations.\nA 3D perspective projection stored as a homogeneous 4x4 …\nA point with D elements.\nA statically sized 1-dimensional column point.\nA statically sized 2-dimensional column point.\nA statically sized 3-dimensional column point.\nA statically sized 4-dimensional column point.\nA statically sized 5-dimensional column point.\nA statically sized 6-dimensional column point.\nAn invertible 2D general transformation. Stored as a …\nAn invertible 3D general transformation. Stored as a …\nThe QR decomposition of a general matrix.\nA quaternion. See the type alias …\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nTrait shared by all reals.\nA reflection wrt. a plane.\nA 1-dimensional reflection.\nA 2-dimensional reflection.\nA 3-dimensional reflection.\nA 4-dimensional reflection.\nA 5-dimensional reflection.\nA 6-dimensional reflection.\nThe transform category that results from the …\nA matrix storage that can be reshaped in-place.\nA rotation matrix.\nA 2-dimensional rotation matrix.\nA 3-dimensional rotation matrix.\nA dynamically sized row vector.\nAn owned D-dimensional row vector.\nA statically sized D-dimensional row vector.\nA matrix with one row and D columns .\nA stack-allocated, 1-dimensional row vector.\nA stack-allocated, 2-dimensional row vector.\nA stack-allocated, 3-dimensional row vector.\nA stack-allocated, 4-dimensional row vector.\nA stack-allocated, 5-dimensional row vector.\nA stack-allocated, 6-dimensional row vector.\nA statically sized column-major matrix with R rows and C …\nA column-major matrix slice with dimensions known at …\nA column-major matrix slice with dimensions known at …\nA column-major matrix view with dimensions known at …\nA column-major matrix view with dimensions known at …\nSingular Value Decomposition of a general matrix.\nA statically sized D-dimensional column vector.\nA column vector slice with dimensions known at …\nA column vector slice with dimensions known at …\nA column vector view with dimensions known at compile-time.\nA column vector view with dimensions known at compile-time.\nThe data storage for the sum of two matrices with …\nThe basic scalar type for all structures of nalgebra.\nA scale which supports non-uniform scaling.\nA 1-dimensional scale.\nA 2-dimensional scale.\nA 3-dimensional scale.\nA 4-dimensional scale.\nA 5-dimensional scale.\nA 6-dimensional scale.\nSchur decomposition of a square matrix.\nLane-wise generalization of bool for SIMD booleans.\nType of the result of comparing two SIMD values like self.\nLane-wise generalisation of ComplexField for SIMD complex …\nLane-wise generalization of the standard PartialOrd for …\nLanewise generalization of RealField for SIMD reals.\nType of the coefficients of a complex number.\nBase trait for every SIMD types.\nA similarity, i.e., an uniform scaling, followed by a …\nA 2-dimensional similarity.\nA 3-dimensional similarity.\nA 2-dimensional similarity using a rotation matrix for its …\nA 3-dimensional similarity using a rotation matrix for its …\nType of the range size. May be a type-level integer.\nA range with a size that may be known at compile-time.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA square matrix.\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nIndicates that Self is a more specific Transform category …\nIndicates that Self is a more general Transform category …\nEigendecomposition of a symmetric matrix.\nTridiagonalization of a symmetric matrix.\nTag representing an affine Transform. Its bottom-row is …\nTrait implemented by phantom types identifying the …\nTraits that gives the Transform category that is …\nTag representing the most general (not necessarily …\nTag representing the most general inversible Transform …\nA transformation matrix in homogeneous coordinates.\nA 2D general transformation that may not be invertible. …\nA 3D general transformation that may not be inversible. …\nA translation.\nA 1-dimensional translation.\nA 2-dimensional translation.\nA 3-dimensional translation.\nA 4-dimensional translation.\nA 5-dimensional translation.\nA 6-dimensional translation.\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nUDU factorization.\nL-infinite norm aka. Chebytchev norm aka. uniform norm …\nAn owned matrix with uninitialized data.\nAn owned matrix with uninitialized data.\nA wrapper that ensures the underlying algebraic entity has …\nA 2D rotation represented as a complex number with …\nA unit dual quaternion. May be used to represent a …\nA unit quaternions. May be used to represent a rotation.\nA stack-allocated, 1-dimensional unit vector.\nA stack-allocated, 2-dimensional unit vector.\nA stack-allocated, 3-dimensional unit vector.\nA stack-allocated, 4-dimensional unit vector.\nA stack-allocated, 5-dimensional unit vector.\nA stack-allocated, 6-dimensional unit vector.\nA Vec-based matrix data storage. It may be …\nA matrix with one column and D rows.\nA stack-allocated, 1-dimensional column vector.\nA stack-allocated, 2-dimensional column vector.\nA stack-allocated, 3-dimensional column vector.\nA stack-allocated, 4-dimensional column vector.\nA stack-allocated, 5-dimensional column vector.\nA stack-allocated, 6-dimensional column vector.\nAn owned matrix column-major matrix with R rows and C …\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nThe type of the result of a matrix sum.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA constant Complex 0.\nThe column vector with a 1 as its fifth component, and …\nThe unit column vector with a 1 as its fifth component, …\nThe absolute value of a.\nThe absolute value of this complex number: …\nComputes the component-wise absolute value.\nComputes the principal value of the inverse cosine of self.\nCalculates the quaternionic arccosinus.\nComputes the principal value of inverse hyperbolic cosine …\nCalculates the hyperbolic quaternionic arccosinus.\nEquivalent to self.adjoint() * rhs.\nEquivalent to self.adjoint() * rhs but stores the result …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nAdds a scalar to self.\nAdds a scalar to self in-place.\nEquivalent to self + rhs but stores the result into out to …\nThe adjoint (aka. conjugate-transpose) of self.\nSets self to its adjoint (aka. conjugate-transpose).\nTakes the adjoint (aka. conjugate-transpose) of self and …\nAre all vector lanes true?\nReturns the absolute value of the component with the …\nReturns the absolute value of the component with the …\nLane-wise bitwise and of the vector elements.\nThe smallest angle between two vectors.\nThe rotation angle in [0; pi] of this unit quaternion.\nThe rotation angle in ]-pi; pi] of this unit complex …\nThe rotation angle.\nThe rotation angle in [0; pi].\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nIs any vector lane true?\nAppends to self a rotation given in the axis-angle form, …\nComputes the transformation equal to self followed by a …\nComputes in-place the transformation equal to self …\nAdds the interchange of the row (or column) i with the row …\nAppends to self the given rotation in-place.\nAppends to self the given rotation in-place.\nAppends in-place to self a rotation centered at the point …\nAppends in-place to self a rotation centered at the point …\nAppends in-place to self a rotation centered at the point p…\nAppends in-place to self a rotation centered at the point p…\nComputes the transformation equal to self followed by an …\nThe similarity transformation that applies a scaling …\nComputes in-place the transformation equal to self …\nSets self to the similarity transformation that applies a …\nComputes the transformation equal to self followed by a …\nComputes the transformation equal to self followed by a …\nAppends to self the given translation in-place.\nAppends to self the given translation in-place.\nApplies a closure f to modify each component of self.\nReplaces each component of self by the result of a closure …\nReturns self with each of its components replaced by the …\nUses the metric induced by the given norm to compute the …\nUses the given norm to compute the norm of self.\nComputes the index and value of the vector component with …\nComputes the index and value of the vector component with …\nThe argument of this complex number.\nA reference to the underlying homogeneous transformation …\nA reference to the underlying homogeneous transformation …\nReturns a mutable pointer to the start of the matrix.\nConverts this array storage to a mutable slice.\nExtracts a mutable slice containing the entire matrix …\nA mutable slice containing all the components stored in …\nRetrieves the mutable data buffer as a contiguous slice.\nReturns a mutable reference to the underlying value. This …\nA reference to this transformation seen as a Projective3.\nA reference to this transformation seen as a Projective3.\nReturns a pointer to the start of the matrix.\nReturns a reference to the single element in this matrix.\nGet a mutable reference to the single element in this …\nConverts this array storage to a slice.\nExtracts a slice containing the entire matrix entries …\nA slice containing all the components stored in this …\nRetrieves the data buffer as a contiguous slice.\nThe underlying data storage.\nThe underlying mutable data storage.\nReinterprets this quaternion as a 4D vector.\nTransforms this quaternion into its 4D vector form (Vector …\nReturns this matrix as a view.\nReturns this matrix as a mutable view.\nComputes the principal value of the inverse sine of self.\nCalculates the quaternionic arcsinus.\nComputes the principal value of inverse hyperbolic sine of …\nCalculates the hyperbolic quaternionic arcsinus.\nGets the width / height aspect ratio of the view frustum.\nAssumes a matrix’s entries to be initialized. This …\nComputes the principal value of the inverse tangent of self…\nCalculates the quaternionic arctangent.\nComputes the principal value of inverse hyperbolic tangent …\nCalculates the hyperbolic quaternionic arctangent.\nComputes self = a * x * c + b * self.\nThe reflection axis.\nThe rotation axis of this unit quaternion or None if the …\nThe rotation axis. Returns None if the rotation angle is …\nThe rotation axis and angle in (0, pi] of this unit …\nThe rotation axis and angle in (0, pi] of this complex …\nThe rotation axis and angle in (0, pi] of this rotation …\nComputes self = a * x + b * self.\nThe column vector with a 1 as its sixth component, and …\nThe unit column vector with a 1 as its sixth component, …\n[Reexported at the root of this crate.] Data structures …\nThe start index of the range.\nThe reflection bias.\nComputes the bidiagonalization using householder …\nA bit mask representing the boolean state of each lanes of …\nThe bottom offset of the view cuboid.\nReturns the the 1-norm of the complex component with the …\nReturns the the 1-norm of the complex component with the …\nReturns a new vector with the same magnitude as self …\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nComputes componentwise …\nThe center of two points.\nChecks that the given matrix is a valid homogeneous …\nAttempts to compute the Cholesky decomposition of this …\nReturns a reference to the input value clamped to the …\nClones this data storage to one that does not contain any …\nClones this transform into one that owns its data.\nClones this matrix to one that owns its data.\nClones this unit quaternion into one that owns its data.\nClones this matrix into one that owns its data. The actual …\nComputes componentwise …\nComputes the QR decomposition (with column pivoting) of …\nReturns a view containing the i-th column of this matrix.\nIterate through the columns of this matrix.\nMutably iterates through this matrix columns.\nThe mean of all the columns of this matrix.\nReturns a view containing the i-th column of this matrix.\nReturns a view containing the n first elements of the i-th …\nReturns a view containing the n first elements of the i-th …\nThe product of all the columns of this matrix.\nThe sum of all the columns of this matrix.\nThe variance of all the columns of this matrix.\nExtracts from this matrix a set of consecutive columns.\nExtracts from this matrix ncols columns. The number of …\nExtracts from this matrix ncols columns. The number of …\nExtracts from this matrix ncols columns skipping step …\nExtracts from this matrix ncols columns skipping step …\nExtracts from this matrix a set of consecutive columns.\nView containing all the columns indexed by the range rows.\nMutable view containing all the columns indexed by the …\nSplits this NxM matrix into two parts delimited by two …\nSplits this NxM matrix into two parts delimited by two …\nExtracts from this matrix a set of consecutive columns …\nExtracts from this matrix a set of consecutive columns …\nThe underlying complex number.\nComputes the eigenvalues of this matrix.\nComputes the complex eigenvalues of the decomposed matrix.\nComponentwise matrix or vector division.\nInplace componentwise matrix or vector division.\nInplace componentwise matrix or vector division.\nComponentwise matrix or vector multiplication.\nInplace componentwise matrix or vector multiplication.\nInplace componentwise matrix or vector multiplication.\nReturns a column vector resulting from the folding of f on …\nReturns a row vector where each element is the result of …\nReturns a column vector where each element is the result …\nReturns the complex conjugate. i.e. re - i im\nThe conjugate of self.\nCompute the conjugate of this unit quaternion.\nCompute the conjugate of this unit quaternion.\nCompute the conjugate of this unit complex number.\nThe conjugate of this quaternion.\nThe conjugate of this dual quaternion, containing the …\nThe conjugate of the complex matrix self computed in-place.\nCompute in-place the conjugate of this unit complex number.\nCompute the conjugate of this unit quaternion in-place.\nCompute the conjugate of this unit quaternion in-place.\nReplaces this quaternion by its conjugate.\nReplaces this quaternion by its conjugate.\nSets self to its adjoint.\nThe conjugate transposition of self.\nTakes the conjugate and transposes self and store the …\nConverts an object from one type to an equivalent or more …\nConverts an object from one type to an equivalent or more …\nUse with care! Same as try_convert but without any …\nUse with care! Same as try_convert but without any …\nReturns the convolution of the target vector and a kernel.\nReturns the convolution of the target vector and a kernel.\nReturns the convolution of the target vector and a kernel.\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThis quaternion as a 4D vector of coordinates in the …\nFills this matrix with the content of another one. Both …\nFills this matrix with the content of a slice. Both must …\nCopies the sign of sign to self.\nComputes the cosine of self.\nCalculates the quaternionic cosinus.\nThe cosine of the rotation angle.\nCardinal cos\nComputes the hyperbolic cosine of self.\nCalculates the hyperbolic quaternionic cosinus.\nThe 3D cross product between two vectors.\nComputes the matrix M such that for all vector v we have …\nRetrieves the upper trapezoidal submatrix R of this …\nThe diagonal matrix resulting from the factorization\nReturns the diagonal elements as a matrix\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nComputes the matrix determinant.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nThe determinant of the matrix corresponding to this …\nThe diagonal of this matrix.\nThe diagonal part of this decomposed matrix.\nThe diagonal components of this decomposition.\nThe value of this dimension.\nThe distance between two points.\nThe squared distance between two points.\nConstruct a dynamic matrix directly from data.\nThe dot product between two vectors or matrices (seen as …\nThe dot product of two quaternions.\nThe conjugate-linear dot product between two vectors or …\nThe dual component of the quaternion\nThe underlying dual quaternion.\nConstruct a dynamic column vector directly from data.\nComputes the eigenvalues of this matrix.\nComputes the real eigenvalues of the decomposed matrix.\nThe unsorted eigenvalues of the decomposed matrix.\nThe eigenvectors of the decomposed matrix.\nThe index immediately after the last index inside of the …\nTests whether self and rhs are exactly equal.\nRetrieves the euler angles corresponding to this unit …\nEuler angles corresponding to this rotation from a …\nRepresent this rotation as Euler angles.\nComputes e^(self), where e is the base of the natural …\nComputes exponential of this matrix\nCompute the exponential of a quaternion.\nCompute the exponential of a quaternion.\nCompute the exponential of a quaternion. Returns the …\nExtend the number of rows of a Vector with elements from …\nExtends the number of columns of a Matrix with Vectors …\nExtend the number of columns of the Matrix with elements …\nExtends the number of rows of the VecStorage with elements …\nExtends the number of columns of the VecStorage with …\nExtends the number of columns of the VecStorage with …\nExtends the number of columns of the VecStorage with …\nExtracts the i-th lane of self.\nExtracts the i-th lane of self without bound-checking.\nCreates an isometry that corresponds to the local frame of …\nCreates an unit quaternion that corresponds to the local …\nCreates a rotation that corresponds to the local frame of …\nCreates an isometry that corresponds to the local frame of …\nCreates an isometry that corresponds to the local frame of …\nCreates an similarity that corresponds to a scaling factor …\nCreates an similarity that corresponds to a scaling factor …\nSets all the elements of this matrix to val.\nSets all the elements of the selected column to val.\nSets all the diagonal elements of this matrix to val.\nSets all the elements of the lower-triangular part of this …\nCopies the upper-triangle of this matrix to its …\nSets all the elements of the selected row to val.\nSets all the elements of the lower-triangular part of this …\nCopies the upper-triangle of this matrix to its …\nSets all the elements of this matrix to the value returned …\nFills self with the identity matrix.\nExtracts a compile-time number of consecutive columns from …\nExtracts a compile-time number of consecutive columns from …\nExtracts from this matrix a compile-time number of columns …\nExtracts from this matrix a compile-time number of columns …\nResizes this matrix so that it contains R2::value() rows …\nExtracts a compile-time number of consecutive rows from …\nExtracts a compile-time number of consecutive rows from …\nExtracts from this matrix a compile-time number of rows …\nExtracts from this matrix a compile-time number of rows …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component …\nSlices this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturns a view of this matrix starting at its component …\nReturns a view of this matrix starting at its component …\nFolds a function f on each entry of self.\nSimilar to self.iter().fold(init, f) except that init is …\nGets the y field of view of the view frustum.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nBuilds the unit complex number corresponding to the …\nCreates a new statically-allocated matrix from the given …\nBuilds a 3D homogeneous rotation matrix from an axis and a …\nCreates a new quaternion from a unit vector (the rotation …\nBuilds a 3D rotation matrix from an axis and a rotation …\nBuilds a rotation from a basis assumed to be orthonormal.\nBuilds an unit quaternion from a basis assumed to be …\nBuilds a rotation from a basis assumed to be orthonormal.\nBuilds a rotation from a basis assumed to be orthonormal.\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nBuilds a new matrix from its columns.\nCreates a new unit complex number from a complex number.\nCreates a new unit complex number from a complex number.\nCreates a new point with the given coordinates.\nBuilds the unit complex number from the sinus and cosinus …\nCreates a new matrix with the given data.\nCreates a new matrix with the given data without …\nCreates a square matrix with its diagonal set to diag and …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a new matrix with its diagonal filled with copies …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix with all its elements set to elem.\nCreates a new rotation from Euler angles.\nCreates a new unit quaternion from Euler angles.\nCreates a new rotation from Euler angles.\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix filled with the results of a function …\nCreates a new orthographic projection matrix from an …\nConstructs a vector from coordinates in projective space, …\nCreates a new point from its homogeneous vector …\nConstructs a pure quaternion.\nReturn a unit dual quaternion representing the translation …\nCreates a new similarity from its rotational and …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix with all its elements filled by an …\nBuilds an unit quaternion by extracting the rotation part …\nBuilds an unit complex by extracting the rotation part of …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds an unit complex by extracting the rotation part of …\nBuilds an unit quaternion by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nCreates a new transformation from the given homogeneous …\nCreates a new rotation from the given square matrix.\nWraps the given matrix to interpret it as a 3D …\nWraps the given matrix to interpret it as a 3D perspective …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nReturn a dual quaternion representing the translation and …\nCreates a new quaternion from its scalar and vector parts. …\nCreates a new isometry from its rotational and …\nCreates a new similarity from its rotational and …\nCreates a new quaternion from its polar decomposition.\nCreates a new unit quaternion from a quaternion.\nCreate a new matrix view without bounds checking and from …\nCreate a new matrix view without bounds checking and from …\nBuilds a pure-real complex number from the given value.\nConstructs a real quaternion.\nCreates a dual quaternion from only its real part, with no …\nCreates a dual quaternion from its rotation and …\nWraps the given reference, assuming it is already …\nCreates a dual quaternion from a unit quaternion rotation.\nBuilds an unit quaternion from a rotation matrix.\nBuilds the unit complex number from the corresponding 2D …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix with all its elements filled by an …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nBuilds a new matrix from its rows.\nBuilds a 3D homogeneous rotation matrix from an axis and …\nBuilds a unit complex rotation from an angle in radian …\nCreates a new unit quaternion rotation from a rotation …\nBuilds a 3D rotation matrix from an axis scaled by the …\nBuilds a 2 dimensional rotation matrix from an angle in …\nCreates a new unit quaternion rotation from a rotation …\nCreates a new similarity that applies only a scaling …\nBuilds a pure-real complex number from the given value.\nCreates a new matrix view from the given data array.\nCreates a new mutable matrix view from the given data …\nCreates a new matrix view from the given data array.\nCreates a new mutable matrix view from the given data …\nCreates a new matrix view from the given data array.\nCreates a new matrix view from the given data array.\nCreates a new mutable matrix view from the given data …\nCreates a new mutable matrix view from the given data …\nCreates a new point from a slice.\nCreates a matrix view from an array and with dimensions …\nCreates a mutable matrix view from an array and with …\nCreates, without bound-checking, a matrix view from an …\nCreates, without bound-checking, a mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a matrix view from an array and with dimensions …\nCreates a mutable matrix view from an array and with …\nCreates, without bounds checking, a matrix view from an …\nCreates, without bound-checking, a mutable matrix view …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view with …\nParses a +/- bi; ai +/- b; a; or bi where a and b are of …\nParses a +/- bi; ai +/- b; a; or bi where a and b are of …\nBuilds an instance of Self from a run-time value. Panics …\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a new heap-allocated matrix from the given …\nCreates a new heap-allocated matrix from the given …\nCreates a new heap-allocated matrix from the given …\nCreates a quaternion from a 4D vector. The quaternion …\nCreates a new translation from the given vector.\nComputes the LU decomposition with full pivoting of matrix.\nComputes self = alpha * a * b + beta * self, where …\nComputes self = alpha * a.adjoint() * b + beta * self, …\nComputes self = alpha * a.transpose() * b + beta * self, …\nComputes self = alpha * a * x + beta * self, where a is a …\nComputes self = alpha * a.adjoint() * x + beta * self, …\nComputes self = alpha * a.transpose() * x + beta * self, …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\n[Reexported at the root of this crate.] Data structures …\nComputes self = alpha * x * y.transpose() + beta * self.\nComputes self = alpha * x * y.transpose() + beta * self, …\nComputes self = alpha * x * y.adjoint() + beta * self.\nProduces a view of the data at the given index, or None if …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nProduces a mutable view of the data at the given index, or …\nRetrieves a reference to the i-th element without …\nProduces a view of the data at the given index, without …\nGets a reference to i-th element of this point without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nReturns a mutable view of the data at the given index, …\nGets a mutable reference to i-th element of this point …\nRetrieves the upper trapezoidal submatrix H of this …\nDivides quaternion into two.\nIndicates whether a Transform with the category Self has a …\nComputes self = alpha * a * x + beta * self, where a is an …\nComputes self = alpha * x * y.adjoint() + beta * self, …\nThe hermitian part of self, i.e., …\nComputes the Hessenberg decomposition of this matrix using …\nComputes (self.conjugate() * self + other.conjugate() * …\nReturns the imaginary unit.\nComputes the index of the vector component with the …\nComputes the index of the matrix component with the …\nComputes the index of the vector component with the …\nComputes the index of the vector component with the …\nComputes the index of the matrix component with the …\nThe rotation identity.\nCreates a new identity transform.\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nThe unit dual quaternion multiplicative identity, which …\nThe rotation identity.\nThe unit complex number multiplicative identity.\nCreates a new square identity rotation of the given …\nThe quaternion multiplicative identity.\nThe dual quaternion multiplicative identity.\nCreates a new identity translation.\nCreates a new identity scale.\nCreates a new identity isometry.\nCreates a new identity similarity.\nCreates a new dynamically-allocated sequence of n identity …\nCreates a new statically-allocated sequence of D identity …\nCreates a new identity matrix.\nCreates a new sequence of D identity permutations.\nMerges the value of if_value() and else_value() depending …\nMerges the value of if_value() and else_if.1() and …\nMerges the value of if_value() and else_if.1() and …\nImaginary portion of the complex number\nThe imaginary part of this quaternion.\nThe imaginary part of this complex number.\nComputes the index of the vector component with the …\nComputes the index of the vector component with the …\nProduces a view of the data at the given index, or panics …\nProduces a mutable view of the data at the given index, or …\nReturns the infimum of a and b.\nComputes the infimum (aka. componentwise min) of two …\nComputes the infimum (aka. componentwise min) of two …\nReturns simultaneously the infimum and supremum of a and b.\nComputes the (infimum, supremum) of two matrices/vectors.\nComputes the (infimum, supremum) of two points.\nCalculates the inner product (also known as the dot …\nInserts a column filled with val at the i-th position.\nUpdates the decomposition such that we get the …\nInserts n columns filled with val starting at the i-th …\nInserts ninsert.value() columns starting at the i-th place …\nInserts D columns filled with val starting at the i-th …\nInserts D::dim() rows filled with val starting at the i-th …\nInserts a row filled with val at the i-th position.\nInserts n rows filled with val starting at the i-th …\nInserts ninsert.value() rows at the i-th place of this …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nRetrieves the underlying matrix.\nRetrieves the underlying value.\nUnwraps the underlying matrix.\nRetrieves the underlying homogeneous matrix.\nRetrieves the underlying homogeneous matrix.\nBuilds a matrix data storage that does not contain any …\nMoves this matrix into one that owns its data.\nMoves this unit quaternion into one that owns its data.\nMoves this matrix into one that owns its data. The actual …\nConvert this 1x1 matrix into a scalar.\nExtracts the original slice from this storage.\nExtracts the original slice from this storage.\nExtracts the original slice from this storage\nReturns 1/self\nComputes self.inverse() * rhs in a more efficient way.\nApplies this sequence of permutations in reverse to the …\nApplies this sequence of permutations in reverse to the …\nThe rotation inverse.\nInverts this transformation. Use .try_inverse if this …\nInverts this complex number if it is not zero.\nInverts this dual quaternion if it is not zero.\nInverts this quaternion if it is not zero.\nInverts self.\nInverts self.\nInverts self.\nInverts self.\nRetrieves the inverse of the underlying homogeneous matrix.\nRetrieves the inverse of the underlying homogeneous matrix.\nComputes the inverse of the decomposed matrix.\nChange self to its inverse.\nInverts this transformation in-place. Use .try_inverse_mut …\nInverts this quaternion if it is not zero.\nInverts in-place this unit complex number.\nInverts this dual quaternion in place if it is not zero.\nInverts self in-place.\nInverts self in-place.\nInverts self in-place.\nInverts self in-place.\nApply the inverse rotation to the given point.\nTransform the given point by the inverse of this …\nRotate the given point by the inverse of this unit complex …\nRotate and translate a point by the inverse of this unit …\nRotate a point by the inverse of this unit quaternion. …\nRotate the given point by the inverse of this rotation. …\nTranslate the given point by the inverse of this …\nTransform the given point by the inverse of this isometry. …\nTransform the given point by the inverse of this …\nApply the inverse rotation to the given unit vector.\nRotate a unit vector by the inverse of this unit …\nRotate a vector by the inverse of this unit quaternion. …\nRotate the given vector by the inverse of this unit …\nRotate the given vector by the inverse of this rotation. …\nTransform the given unit vector by the inverse of this …\nApply the inverse rotation to the given vector.\nTransform the given vector by the inverse of this …\nRotate a vector by the inverse of this unit quaternion, …\nRotate a vector by the inverse of this unit quaternion. …\nRotate the given vector by the inverse of this unit …\nRotate the given vector by the inverse of this rotation. …\nTransform the given vector by the inverse of this …\nTransform the given vector by the inverse of this …\nInverts self.\nIndicates whether this data buffer stores its elements …\nIndicates if try_convert will succeed without actually …\nReturns true if the matrix contains no elements.\nReturns true if the underlying vector contains no elements.\nReturns true if the point contains no elements.\nReturns true if the permutation sequence contains no …\nChecks if the given complex number is finite\nIndicated if this is the identity matrix within a relative …\nChecks if the given complex number is infinite\nReturns true if this matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nChecks if the given complex number is NaN\nChecks if the given complex number is normal\nChecks that Mᵀ × M = Id.\nCheck if the quaternion is pure.\nIs the sign of this real number negative?\nIs the sign of this real number positive?\nChecks that this matrix is orthogonal and has a …\nIndicates if this is a square matrix.\nIndicates whether this decomposition contains an …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe unit dual quaternion needed to make self and other …\nIterates through this matrix coordinates in column-major …\nIterates through this point coordinates.\nMutably iterates through this matrix coordinates.\nMutably iterates through this point coordinates.\nThe column vector with val as its i-th component.\nThe column unit vector with T::one() as its i-th component.\nThe kronecker product of two matrices (aka. tensor product …\nRetrieves the lower-triangular factor of the Cholesky …\nThe lower triangular matrix of this decomposition.\nThe lower triangular matrix of this decomposition.\nReturns the L1 norm |re| + |im| – the Manhattan distance …\nRetrieves the lower-triangular factor of the Cholesky …\nThe lower triangular matrix of this decomposition.\nThe number of lanes of this SIMD value.\nThe left offset of the view cuboid.\nLeft quaternionic division.\nThe total number of elements of this matrix.\nThe number of elements on the underlying vector.\nThe dimension of this point.\nThe number of non-identity permutations applied by this …\nReturns self * (1.0 - t) + rhs * t, i.e., the linear blend …\nLinear interpolation between two unit quaternions.\nLinear interpolation between two unit dual quaternions.\nLinear interpolation between two points.\nLinear interpolation between two quaternion.\nLinear interpolation between two dual quaternions.\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\n[Reexported at the root of this crate.] Factorization of …\nCompute the index corresponding to the irow-th row and …\nComputes the principal value of natural logarithm of self.\nCompute the natural logarithm of a quaternion.\nCompute the natural logarithm of a quaternion.\nComputes the natural logarithm of determinant of the …\nReturns the logarithm of self with respect to an arbitrary …\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix without …\nBuilds a left-handed look-at view matrix without …\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix including a …\nBuilds a left-handed look-at view matrix including a …\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix without …\nBuilds a right-handed look-at view matrix without …\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix including …\nBuilds a right-handed look-at view matrix including …\nExtracts the lower triangular part of this matrix …\nThe Lp norm of this matrix.\nComputes the LU decomposition with partial (row) pivoting …\nA synonym for the norm of this matrix.\nA synonym for the norm of this quaternion.\nA synonym for the squared norm of this matrix.\nA synonym for the squared norm of this quaternion.\nReturns a matrix containing the result of f applied to …\nReturns a point containing the result of f applied to each …\nApply the given function to this matrix’s diagonal and …\nApplies a function to each lane of self.\nReturns a matrix containing the result of f applied to …\nA reference to the underlying matrix.\nA reference to the underlying matrix representation of …\nConstruct a fixed-size matrix directly from data.\nA mutable reference to underlying matrix. Use …\nA mutable reference to the underlying matrix …\nA mutable reference to the underlying matrix.\nA mutable reference to the underlying matrix …\nSame as cmp::max.\nReturns the component with the largest value.\nThe largest finite positive value representable using this …\nThe mean of all the elements of this matrix.\nCreate the mean unit quaternion from a data structure …\nUse the metric induced by this norm to compute the metric …\nCompute the distance between self and rhs using the metric …\nSame as cmp::min.\nReturns the component with the smallest value.\nThe smallest finite positive value representable using …\nThe modulus of this complex number.\nThe squared modulus of this complex number.\nEquivalent to self * rhs but stores the result into out to …\nThe name of this dimension, i.e., the singleton Self.\nThe number of columns of this matrix.\nNegates self in-place.\nCreate a new Complex\nCreates a new reflection wrt. the plane orthogonal to the …\nA dynamic size equal to value.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nCreates a new unit quaternion rotation from a rotation …\nBuilds the unit complex number corresponding to the …\nCreates a new dynamic matrix data storage from the given …\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nBuilds a 3 dimensional rotation matrix from an axis and an …\nBuilds a 2 dimensional rotation matrix from an angle in …\nCreates a new quaternion from its individual components. …\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nCreates a new 2D isometry from a translation and a …\nCreates a new isometry from a translation and a rotation …\nCreates a new 2D isometry from a translation and a …\nCreates a new isometry from a translation and a rotation …\nCreates a new similarity from a translation and a rotation …\nCreates a new similarity from a translation, rotation …\nCreates a new similarity from a translation, a rotation, …\nCreates a new similarity from a translation, rotation …\nCreates a new orthographic projection matrix.\nCreates a new perspective matrix from the aspect ratio, y …\nComputes the Bidiagonal decomposition using householder …\nAttempts to compute the Cholesky decomposition of matrix.\nComputes the ColPivQR decomposition using householder …\nComputes the LU decomposition with full pivoting of matrix.\nComputes the Hessenberg decomposition using householder …\nComputes the LU decomposition with partial (row) pivoting …\nComputes the QR decomposition using householder …\nComputes the Schur decomposition of a square matrix.\nComputes the Singular Value Decomposition of matrix using …\nComputes the eigendecomposition of the given symmetric …\nComputes the tridiagonalization of the symmetric matrix m.\nComputes the UDU^T factorization.\nNormalize the given vector and return it wrapped on a Unit …\nCreates a new reflection wrt. the plane orthogonal to the …\nCreates a new unit quaternion rotation from a rotation …\nCreates a new homogeneous matrix that applies a distinct …\nCreates a new homogeneous matrix that applies a scaling …\nCreates a new homogeneous matrix that applies a scaling …\nNormalize the given vector and return it wrapped on a Unit …\nDeprecated: Use Matrix4::face_towards instead.\nDeprecated: Use Isometry::face_towards instead.\nDeprecated: Use Isometry::face_towards instead.\nDeprecated: Use UnitQuaternion::face_towards instead.\nDeprecated: Use Rotation3::face_towards instead.\nDeprecated: Use SimilarityMatrix3::face_towards instead.\nDeprecated: Use SimilarityMatrix3::face_towards instead.\nCreates a new homogeneous matrix for an orthographic …\nCreates a new homogeneous matrix for a perspective …\nBuilds a 2 dimensional homogeneous rotation matrix from an …\nBuilds a 3D homogeneous rotation matrix from an axis and …\nBuilds a 3D homogeneous rotation matrix from an axis and …\nCreates a new homogeneous matrix that applies the same …\nCreates a new homogeneous matrix that applies a pure …\nCreate a new matrix view without bounds checking.\nCreate a new matrix view without bounds checking.\nWraps the given value, assuming it is already normalized.\nComputes the Cholesky decomposition of matrix without …\nComputes the Singular Value Decomposition of matrix using …\nCreate a new matrix view without bounds checking.\nCreate a new matrix view without bounds checking.\nAttempts to approximate the Cholesky decomposition of …\nComputes the Hessenberg decomposition using householder …\nNormalized linear interpolation between two unit …\nNormalized linear interpolation between two unit …\nAre all vector lanes false?\nApply this norm to the given matrix.\nComputes the norm.\nThe L2 norm of this matrix.\nThe norm of this quaternion.\nThe sum of the absolute value of this complex number’s …\nReturns the square of the norm (since T doesn’t …\nComputes the squared norm.\nThe squared L2 norm of this vector.\nThe squared norm of this quaternion.\nReturns a normalized version of this matrix.\nNormalizes this quaternion.\nNormalizes this quaternion.\nNormalizes this matrix in-place and returns its norm.\nNormalizes this quaternion.\nNormalizes this quaternion.\nThe number of rows of this matrix.\nThe off-diagonal part of this decomposed matrix.\nThe off-diagonal components of this decomposition.\nGets the multiplicative identity element.\nCreates a new identity transform.\nCreates a new identity isometry.\nCreates a new identity similarity.\nLane-wise bitwise or of the vector elements.\nCreates a new point with all coordinates equal to zero.\nApplies the given closure to each element of the …\nOrthonormalizes the given family of vectors. The largest …\nCalculates the outer product (also known as the wedge …\nRetrieves the column permutation of this decomposition.\nThe row permutations of this decomposition.\nThe row permutations of this decomposition.\nUses the given matrix as-is without any checks or …\nClamp value between min and max. Returns None if value is …\nCompare a and b using a partial ordering relation.\nReturns true iff a and b are comparable and a >= b.\nReturns true iff a and b are comparable and a > b.\nReturns true iff a and b are comparable and a <= b.\nReturns true iff a and b are comparable and a < b.\nReturn the maximum of a and b if they are comparable.\nReturn the minimum of a and b if they are comparable.\nSorts two values in increasing order using a partial …\nApplies this sequence of permutations to the columns of rhs…\nApplies this sequence of permutations to the rows of rhs.\nThe perpendicular product between two 2D column vectors, …\nConstruct a fixed-size point directly from data.\nComputes the Polar Decomposition of  a matrix (indirectly …\nThe polar decomposition of this quaternion.\nRaise this matrix to an integral power exp.\nRaises this matrix to an integral power exp in-place.\nRaises self to a complex power.\nRaises self to a floating point power.\nRaise this unit complex number to a given floating power.\nRaise the quaternion to a given floating power.\nRaise the rotation to a given floating power, i.e., …\nRaise the rotation to a given floating power, i.e., …\nRaise the quaternion to a given floating power.\nRaises self to a signed integer power.\nRaises self to an unsigned integer power.\nComputes the transformation equal to a non-uniform scaling …\nComputes in-place the transformation equal to a …\nComputes the transformation equal to an uniform scaling …\nThe similarity transformation that applies a scaling …\nComputes in-place the transformation equal to an uniform …\nSets self to the similarity transformation that applies a …\nComputes the transformation equal to a translation …\nComputes the transformation equal to a translation …\nThe product of all the elements of this matrix.\nCalculates the projection of self onto other (also known …\nProjects a point. Faster than matrix multiplication.\nProjects a point. Faster than matrix multiplication.\nProjects a vector. Faster than matrix multiplication.\nProjects a vector. Faster than matrix multiplication.\nComputes the pseudo-inverse of this matrix.\nInverts self.\nComputes the pseudo-inverse of the decomposed matrix.\nThe matrix data pointer.\nThe matrix mutable data pointer.\nConvert quaternion to pure quaternion.\nConstructs a new vector of higher dimension by appending …\nComputes the orthogonal matrix Q of this decomposition.\nThe column permutations of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nMultiplies the provided matrix by the transpose of the Q …\nMultiplies the provided matrix by the transpose of the Q …\nComputes the QR decomposition of this matrix.\nComputes the quadratic form …\nComputes the quadratic form …\nComputes the quadratic form …\nComputes the quadratic form …\nThe underlying quaternion.\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieves the upper trapezoidal submatrix R of this …\nComputes the rank of this matrix.\nComputes the rank of the decomposed matrix, i.e., the …\nGiven the Cholesky decomposition of a matrix M, a scalar …\nReal portion of the complex number\nThe real part of this complex number.\nThe real component of the quaternion\nRebuild the original matrix.\nRebuild the original matrix.\nRecomputes the original symmetric matrix.\nApplies the reflection to the columns of rhs.\nApplies the reflection to the rows of lhs.\nApplies the reflection to the rows of lhs.\nApplies the reflection to the columns of rhs.\nCalculates the rejection of self from other (also known as …\nTests whether self and rhs are equal up to a given epsilon.\nRemoves the i-th column from this matrix.\nUpdates the decomposition such that we get the …\nRemoves n consecutive columns from this matrix, starting …\nRemoves all columns in indices\nRemoves nremove.value() columns from this matrix, starting …\nRemoves D::dim() consecutive columns from this matrix, …\nRemoves D::dim() consecutive rows from this matrix, …\nRemoves the i-th row from this matrix.\nRemoves n consecutive rows from this matrix, starting with …\nRemoves all rows in indices\nRemoves nremove.value() rows from this matrix, starting …\nNormalizes this vector again. This is useful when repeated …\nEnsure this rotation is an orthonormal rotation matrix. …\nEnsure this rotation is an orthonormal rotation matrix. …\nNormalizes this vector again using a first-order Taylor …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix with all its elements set to elem.\nReplaces the i-th lane of self by val.\nReplaces the i-th lane of self by val without …\nReshapes the storage into the output storage type.\nReshapes self such that it has dimensions …\nResizes this matrix so that it contains new_nrows rows and …\nResizes the underlying mutable data storage and unwraps it.\nResizes self such that it has dimensions …\nResizes this matrix horizontally, i.e., so that it …\nChanges the number of column of this matrix in-place.\nResizes this matrix in-place.\nResizes this matrix vertically, i.e., so that it contains …\nChanges the number of rows of this matrix in-place.\nThe right offset of the view cuboid.\nRight quaternionic division.\nReturn the rotation part of this unit dual quaternion.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe unit complex needed to make a and b be collinear and …\nThe unit quaternion needed to make a and b be collinear …\nThe rotation matrix required to align a and b but with its …\nThe rotation matrix required to align a and b but with its …\nThe unit complex needed to make a and b be collinear and …\nThe unit quaternion needed to make a and b be collinear …\nThe unit quaternion needed to make self and other coincide.\nThe unit complex number needed to make self and other …\nThe rotation matrix needed to make self and other coincide.\nThe rotation matrix needed to make self and other coincide.\nThe isometry that applies the rotation r with its axis …\nThe similarity that applies the scaling factor scaling, …\nReturns a view containing the i-th row of this matrix.\nIterate through the rows of this matrix.\nMutably iterates through this matrix rows.\nThe mean of all the rows of this matrix.\nThe mean of all the rows of this matrix. The result is …\nReturns a view containing the i-th row of this matrix.\nReturns a view containing the n first elements of the i-th …\nReturns a view containing the n first elements of the i-th …\nThe product of all the rows of this matrix.\nThe product of all the rows of this matrix. The result is …\nThe sum of all the rows of this matrix.\nThe sum of all the rows of this matrix. The result is …\nThe variance of all the rows of this matrix.\nThe variance of all the rows of this matrix. The result is …\nExtracts from this matrix a set of consecutive rows.\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix a set of consecutive rows.\nView containing all the rows indexed by the range rows.\nMutable view containing all the rows indexed by the range …\nSplits this NxM matrix into two parts delimited by two …\nSplits this NxM matrix into two parts delimited by two …\nExtracts from this matrix a set of consecutive rows …\nExtracts from this matrix a set of consecutive rows …\nThe scalar part w of this quaternion.\nMultiplies this complex number by factor.\nMultiplies self by the scalar t.\nMultiplies each component of the complex matrix self by …\nMultiply self by n.\nMultiplies each component of the complex matrix self by …\nThe rotation axis of this unit quaternion multiplied by …\nThe rotation angle returned as a 1-dimensional vector.\nThe rotation axis multiplied by the rotation angle.\nThe rotation angle returned as a 1-dimensional vector.\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe scaling factor of this similarity transformation.\nComputes the Schur decomposition of a square matrix.\nScrew linear interpolation between two unit quaternions. …\nMerges self and other depending on the lanes of cond.\nCreates a new matrix by extracting the given set of …")
\ No newline at end of file
+searchState.loadedDescShard("jumpy", 2, "Predicts the next position of this rigid-body, by …\nThe maximal distance separating two objects that will …\nThe angular inertia along the principal inertia axes and …\nProjects a point on self.\nProjects a point on the boundary of self and returns the …\nProjects a point on self.\nProjects a point on self, with a maximum projection …\nProjects a point on self, with a maximum projection …\nPerform a point projection assuming a solid interior based …\nProjects a point on self, unless the projection lies …\nProjects a point on self transformed by m, unless the …\nProjects a point on self transformed by m.\nFind the projection of a point on the closest collider.\nProjects a point on the boundary of self transformed by m …\nFind the projection of a point on the closest collider.\nProjects a point on self transformed by m.\nProjects a point on self transformed by m, with a maximum …\nProjects a point on self transformed by m, unless the …\nUpdate colliders positions after rigid-bodies moved.\nThe approximate kinetic energy of this rigid-body.\nGets the acceleration structure of the composite shape.\nThe acceleration structure used by this triangle-mesh.\nThe acceleration structure used by this compound shape.\nThe query dispatcher used by this narrow-phase to select …\nThe query dispatcher used by this query pipeline for …\nThe radius of the ball.\nThe radius of the capsule.\nThe range of connected components. …\nThe underlying raw graph structure of this interaction …\nRecompute the mass-properties of this rigid-bodies based …\nRecompute the mass-properties of this rigid-bodies based …\nThe relative dominance of the bodies involved in this …\nRemoves the specified flags in-place.\nRemoves a joint from this set.\nRemoves an multibody_joint from this set.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves a rigid-body, and all its attached colliders and …\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemove a collider from this set and update its parent …\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nRemoves the specified flags in-place.\nDeletes all the impulse_joints attached to the given …\nRemoves all the multibody joints attached to a rigid-body.\nRemoves all the multibody_joints from the multibody the …\nWas at least one of the colliders involved in the …\nRender the scene.\nCreates a new debug-render pipeline that renders everything\nRender only the colliders from the scene.\nRender contact.\nRender only the joints from the scene.\nRender only the rigid-bodies from the scene.\nResets to zero all the constant (linear) forces manually …\nResets to zero all the constant torques manually applied …\nThe restitution coefficient of this collider.\nSets the restitution coefficient of the collider this …\nThe restitution coefficient of this collider.\nThe effective restitution coefficient at this contact …\nThe restitution coefficient of the collider to be built.\nThe combine rule used by this collider to combine its …\nSets the rule to be used to combine two restitution …\nThe rule applied to combine the restitution coefficients …\nThe rule used to combine two restitution coefficients.\nLocks or unlocks rotations of this rigid-body along each …\nLocks or unlocks rotations of this rigid-body along each …\nOnly allow translations of this rigid-body around specific …\nReverse the orientation of the triangle mesh.\nReverse the orientation of this polyline by swapping the …\nThe handle of the first body involved in the potential …\nThe handle of the first body involved in the potential …\nThe first rigid-body involved in this contact manifold.\nThe handle of the first body involved in the potential …\nThe handle of the first body involved in the potential …\nThe second rigid-body involved in this contact manifold.\nThe length of the local coordinate axes rendered for a …\nThe handle of the rigid-body of this link.\nReturns the link of this multibody attached to the given …\nThe first link of this multibody.\nThe Aabb of this heightfield.\nMutable reference to the first link of this multibody.\nThe rotational part of this rigid-body’s position.\nSets the initial orientation of the rigid-body to be …\nThe rotational part of this collider’s position.\nSets the initial orientation of the collider to be created.\nThe pure rotational part of this isometry.\nInitializes a compound shape obtained from the …\nInitializes a collider builder with a compound shape …\nInitializes a compound shape obtained from the …\nInitializes a collider builder with a compound shape …\nCreates a new shared shape with rounded corners that is the\nInitializes a new collider builder with a round 2D convex …\nCreates a new shared shape with round corners that is a …\nCreates a new collider builder that is a round convex …\nInitialize a round cuboid shape defined by its …\nInitialize a new collider builder with a round cuboid …\nInitializes a triangle shape with round corners.\nInitializes a collider builder with a triangle shape with …\nThe scale factor applied to this heightfield.\nReturns a scaled version of this triangle mesh.\nComputes a scaled version of this half-space.\nComputes a scaled version of this polyline.\nComputes a scaled version of this convex polygon.\nReturns a scaled version of this heightfield.\nGet the i-th segment of this mesh.\nInitialize a segment shape from its endpoints.\nInitializes a collider builder with a segment shape.\nThe endpoints of the capsule’s principal axis.\nThe i-th segment of the heightfield if it has not been …\nTransforms  the feature-id of a segment to the feature-id …\nAn iterator through all the segments of this mesh.\nIterator through all the segments of this heightfield.\nWas at least one of the colliders involved in the …\nSets whether or not the collider built by this builder is …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nInserts or removes the specified flags depending on the …\nSets the collision types enabled for this collider.\nSets the events enabled for this collider.\nSets the physics hooks enabled for this collider.\nSets the rigid-body’s additional mass.\nSets the rigid-body’s additional mass-properties.\nSet the additional number of solver iterations run for …\nSets the angular damping coefficient of this rigid-body.\nThe angular velocity of this rigid-body.\nSets the type of this rigid-body.\nSets the collision groups of this collider.\nSets the total force magnitude beyond which a contact …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets whether contacts between the attached rigid-bodies …\nSets the uniform density of this collider.\nThe dominance group of this rigid-body.\nSets the time-stepping length.\nSet whether this joint is enabled or not.\nSets whether this rigid-body is enabled or not.\nSets whether or not this collider is enabled.\nLocks or unlocks rotations of this rigid-body along each …\nLocks or unlocks rotations of this rigid-body along each …\nSets the flags of this triangle mesh, controlling its …\nSets the friction coefficient of this collider.\nSets the combine rule used by this collider to combine its …\nSets the gravity scale facter for this rigid-body.\nSets the internal index associated to this collider by the …\nSets the inverse time-stepping length (i.e. the frequency).\nSets the joint limits along the specified axis.\nSets the [min,max] limit distances attached bodies can …\nSets the [min,max] limit angle attached bodies can …\nSets the linear damping coefficient of this rigid-body.\nThe linear velocity of this rigid-body.\nSets the joint’s anchor, expressed in the local-space of …\nSets anchor of this joint, expressed in the first …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets anchor of this joint, expressed in the second …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the joint’s anchor, expressed in the local-space of …\nSets the principal (local X) axis of this joint, expressed …\nSets the principal axis of the joint, expressed in the …\nSets the principal (local X) axis of this joint, expressed …\nSets the principal axis of the joint, expressed in the …\nSets the joint’s frame, expressed in the first …\nSets the joint’s frame, expressed in the first …\nSets joint’s frame, expressed in the second …\nSets the joint’s frame, expressed in the second …\nSets the axes along which this rigid-body cannot translate …\nChanges the mass on these mass-properties.\nSets the mass of this collider.\nSets the mass properties of this collider.\nSets the maximum allowed distance between the attached …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nConfigure both the target angle and target velocity of the …\nSets the maximum force the motor can deliver along the …\nSets the maximum force the motor can deliver.\nSets the maximum force the motor can deliver.\nSets the maximum force the motor can deliver.\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSet the spring-like model used by the motor to reach the …\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target angle this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nSets the target velocity this motor needs to reach.\nIf this rigid body is kinematic, sets its future position …\nIf this rigid body is kinematic, sets its future …\nIf this rigid body is kinematic, sets its future …\nSets the parent of the given collider.\nSets the position and next_kinematic_position of this …\nSets the position of this collider.\nSets the position of this collider with respect to its …\nSets the restitution coefficient of this collider.\nSets the combine rule used by this collider to combine its …\nSets the rotational part of this rigid-body’s position.\nSets the rotational part of this collider’s position.\nSets the rotational part of this collider’s rotaiton …\nSets the scale factor applied to this heightfield.\nMark the i-th segment of this heightfield as removed or …\nSets whether or not this is a sensor collider.\nSets the shape of this collider.\nSets the solver groups of this collider.\nSet the spring model used by this joint to reach the …\nSets the translational part of this rigid-body’s …\nSets the translational part of this collider’s position.\nSets the translational part of this collider’s …\nThe geometric shape of this collider.\nThe shape of the collider to be built.\nA mutable reference to the geometric shape of this …\nGets the type tag of this shape.\nThe shapes of this compound shape.\nRetrieve the SharedShape. Also see the shape() function\nPut this rigid-body to sleep.\nPut this rigid body to sleep.\nIf a rigid-body is sleeping, its attached entities will …\nSets whether or not the rigid-body is to be created asleep.\nIs this body sleeping?\nWhether or not the rigid-body is to be created asleep.\nThe solver contacts that can be modified.\nThe contacts that will be seen by the constraints solver …\nFlags used to control some aspects of the constraints …\nThe solver groups used by this collider.\nSets the solver groups used by this collider.\nThe groups controlling the pairs of collider that have …\nThe solver groups for the collider being built.\nSet the spring used by this joint to reach the desired …\nThe left-most x-coordinate of this heightfield.\nIs this a Started collision event?\nThe way the time-of-impact computation algorithm …\nExecutes one step of the collision detection.\nExecutes one timestep of the physics simulation.\nThe stiffness coefficient of the motor’s spring-like …\nIs this a Stopped collision event?\nThe style used to compute the line colors for each element …\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nReturns the set difference of the two sets of flags.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nDisables all flags enabled in the set.\nThe number of subdivision used to approximate the curved …\nThe first subshape involved in this contact manifold.\nThe second subshape involved in this contact manifold.\nIf the first shape involved is a composite shape, this …\nIf the second shape involved is a composite shape, this …\nGet the ID of the feature with a normal that maximizes the …\nSame as self.support_point except that dir is normalized.\nSwaps the two collider handles in self.\nConfigures the integration parameters to match the new “…\nConfigures the integration parameters to match the old PGS …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nReturns the symmetric difference between the flags in self …\nThe friction impulse along the vector orthonormal to the …\nThe desired tangent relative velocity at the contact point.\nThe target position of the motor.\nThe target velocity of the motor.\nTest whether contact should be computed between two …\nCheck if interactions should be allowed based on the …\nTests if the given collider should be taken into account …\nApplies the filters described by self to a collider to …\nTighten this bounding volume.\nCreates a new, tightened version, of this bounding volume.\nSince how much time can this body sleep?\nThe amount of time the rigid-body must remain below the …\nDiscretize the boundary of this round cuboid as a …\nDiscretize the boundary of this round convex polygon as a …\nRasterize this heightfield as a (potentially …\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nToggles the specified flags in-place.\nThe time of impact of the ray with the object. The exact …\nThe time at which the objects touch.\nReturns the topology information of this trimesh, if it …\nAccumulation of external torques (only for dynamic bodies).\nThe sum of all the forces between the two colliders.\nThe sum of the magnitudes of each force between the two …\nThe sum of all the impulses applied by contacts on this …\nThe sum of the magnitudes of the contacts on this contact …\nTransform each element of the mass properties.\nTransforms the vertices of self by the given position pos.\nTransforms in-place the vertices of this triangle mesh.\nReturn self rotated by rotation.\nThe translational part of this rigid-body’s position.\nSets the initial translation of the rigid-body to be …\nThe translational part of this collider’s position.\nSets the initial translation of the collider to be created.\nThe pure translational part of this isometry.\nGet the i-th triangle of this mesh.\nInitializes a triangle shape.\nInitializes a collider builder with a triangle shape.\nAn iterator through all the triangles of this mesh.\nInitializes a triangle mesh shape defined by its vertex …\nInitializes a collider builder with a triangle mesh shape …\nInitializes a triangle mesh shape defined by its vertex …\nInitializes a collider builder with a triangle mesh shape …\nThis half-edge twin on the adjacent triangle.\nThe range of segment ids that may intersect the given …\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nReturns the union of between the flags in self and other.\nThe width of a single cell of this heightfield, without …\nInitializes and generate the velocity constraints …\nInitializes and generate the velocity constraints …\nUnpacks this feature id into an explicit enum.\nRetrieves the value of the identifier if self is a face.\nRevries the value of the identifier if self is a vertex.\nUpdates the broad-phase.\nUpdates the broad-phase, taking into account the new …\nUpdate the acceleration structure on the query pipeline.\nHelper function to update self to emulate a …\nUpdates the set of bodies that needs CCD to be resolved.\nUpdate the query pipeline incrementally, avoiding a …\nUpdate the positions of all the colliders attached to this …\nUpdate the acceleration structure on the query pipeline.\nUpdate the world-space mass properties of self, taking …\nAn arbitrary user-defined 128-bit integer associated to …\nAn arbitrary user-defined 128-bit integer associated to …\nSets an arbitrary user-defined 128-bit integer associated …\nUser-defined data attached to the manifold.\nUser-defined data associated to this joint.\nUser-defined data associated to this rigid-body.\nAn arbitrary user-defined 128-bit integer associated to …\nA user-defined piece of data.\nUser-defined data associated to this collider.\nThe user-data of the collider being built.\nRetrieves the constant force(s) that the user has added to …\nForces applied by the user.\nRetrieves the constant torque(s) that the user has added …\nTorque applied by the user.\nThe translation coordinates, i.e., how much is added to a …\nConstruct a fixed-size column vector directly from data.\nThe velocity of the given world-space point on this …\nThe velocity of the given world-space point on this …\nInitialize and generate velocity constraints to enforce, …\nConverts a vertex feature id into a packed feature id.\nThe first vertex of this edge.\nThe vertex buffer of this mesh.\nThe vertex buffer of this mesh.\nThe vertices of this half-edge representation.\nUp to two vertices forming this polygonal feature.\nThe feature IDs of this polygon’s vertices.\nThe volume (or surface in 2D) of this collider.\nForces the specified rigid-body to wake up if it is …\nWakes up this rigid-body.\nWakes up this rigid body if it is sleeping.\nSets the interaction mask of this filter.\nCreates a new triangle mesh from a vertex buffer and an …\nSets the group this filter is part of.\nInitializes a CCD solver with a custom QueryDispatcher …\nCreates a new empty narrow-phase with a custom query …\nInitializes an empty query pipeline with a custom …\nThe local-space closest point on the first shape at the …\nThe local-space closest point on the second shape at the …\nThe world-space center of mass of the rigid-body.\nThe world-space center of mass of the rigid-body.\nThe world-space inverse angular inertia tensor of the …\nVelocities set to zero.\nConstructs a pair of artificial handles that are not …\nThe time used to integrate the rigid-body’s velocity and …\nThe edge shared between the two triangles.\nThe first triangle, with an orientation opposite to the …\nThe second triangle, with an orientation opposite to the …\nTrait implemented by rotations that can be used inside of …\nA 2D affine transformation. Stored as a homogeneous 3x3 …\nA 3D affine transformation. Stored as a homogeneous 4x4 …\nA array-based statically sized matrix data storage.\nThe bidiagonalization of a general matrix.\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nThe Cholesky decomposition of a …\nTrait alias for Add and AddAssign with result of type Self.\nTrait alias for Div and DivAssign with result of type Self.\nTrait alias for Mul and MulAssign with result of type Self.\nTrait alias for Sub and SubAssign with result of type Self.\nThe QR decomposition (with column pivoting) of a general …\nA complex number in Cartesian form.\nTrait shared by all complex fields and its subfields (like …\nA dynamically sized column-major matrix.\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA dynamically sized column vector.\nA column vector slice dynamic numbers of rows and columns.\nA column vector slice dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nA range with a size that may be known at compile-time.\nA dual quaternion.\nDim of dynamically-sized algebraic entities.\nThe type of the elements of each lane of this SIMD value.\nEuclidean norm.\nTrait implemented by fields, i.e., complex numbers and …\nLU decomposition with full row and column pivoting.\nHessenberg decomposition of a general matrix.\nA constant Complex i, the imaginary unit.\nMarker trait indicating that a storage is stored …\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nA direct isometry, i.e., a rotation followed by a …\nA 2-dimensional direct isometry using a unit complex …\nA 3-dimensional direct isometry using a unit quaternion …\nA 2-dimensional direct isometry using a rotation matrix …\nA 3-dimensional direct isometry using a rotation matrix …\nLU decomposition with partial (row) pivoting.\nLp norm.\nThe most generic column-major matrix (and vector) type.\nA stack-allocated, column-major, 1x1 square matrix.\nA stack-allocated, column-major, 1x2 matrix.\nA stack-allocated, column-major, 1x3 matrix.\nA stack-allocated, column-major, 1x4 matrix.\nA stack-allocated, column-major, 1x5 matrix.\nA stack-allocated, column-major, 1x6 matrix.\nA heap-allocated, column-major, matrix with 1 rows and a …\nA stack-allocated, column-major, 2x2 square matrix.\nA stack-allocated, column-major, 2x1 matrix.\nA stack-allocated, column-major, 2x3 matrix.\nA stack-allocated, column-major, 2x4 matrix.\nA stack-allocated, column-major, 2x5 matrix.\nA stack-allocated, column-major, 2x6 matrix.\nA heap-allocated, column-major, matrix with 2 rows and a …\nA stack-allocated, column-major, 3x3 square matrix.\nA stack-allocated, column-major, 3x1 matrix.\nA stack-allocated, column-major, 3x2 matrix.\nA stack-allocated, column-major, 3x4 matrix.\nA stack-allocated, column-major, 3x5 matrix.\nA stack-allocated, column-major, 3x6 matrix.\nA heap-allocated, column-major, matrix with 3 rows and a …\nA stack-allocated, column-major, 4x4 square matrix.\nA stack-allocated, column-major, 4x1 matrix.\nA stack-allocated, column-major, 4x2 matrix.\nA stack-allocated, column-major, 4x3 matrix.\nA stack-allocated, column-major, 4x5 matrix.\nA stack-allocated, column-major, 4x6 matrix.\nA heap-allocated, column-major, matrix with 4 rows and a …\nA stack-allocated, column-major, 5x5 square matrix.\nA stack-allocated, column-major, 5x1 matrix.\nA stack-allocated, column-major, 5x2 matrix.\nA stack-allocated, column-major, 5x3 matrix.\nA stack-allocated, column-major, 5x4 matrix.\nA stack-allocated, column-major, 5x6 matrix.\nA heap-allocated, column-major, matrix with 5 rows and a …\nA stack-allocated, column-major, 6x6 square matrix.\nA stack-allocated, column-major, 6x1 matrix.\nA stack-allocated, column-major, 6x2 matrix.\nA stack-allocated, column-major, 6x3 matrix.\nA stack-allocated, column-major, 6x4 matrix.\nA stack-allocated, column-major, 6x5 matrix.\nA heap-allocated, column-major, matrix with 6 rows and a …\nThe type of the result of a matrix cross product.\nAn owned matrix column-major matrix with R rows and C …\nAn owned matrix column-major matrix with D columns.\nA matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA mutable matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA column-major matrix slice with R rows and C columns.\nA column-major matrix slice with D rows and columns.\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nThe type of the result of a matrix sum.\nRenamed to VecStorage.\nA matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA mutable matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA trait for abstract matrix norms.\nThe type of the norm.\nTrait implemented by entities scan be be normalized and …\nAn owned matrix column-major matrix with R rows and C …\nA constant Complex 1.\nA point in an euclidean space.\nAn owned D-dimensional column vector.\nA 3D orthographic projection stored as a homogeneous 4x4 …\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nA sequence of row or column permutations.\nA 3D perspective projection stored as a homogeneous 4x4 …\nA point with D elements.\nA statically sized 1-dimensional column point.\nA statically sized 2-dimensional column point.\nA statically sized 3-dimensional column point.\nA statically sized 4-dimensional column point.\nA statically sized 5-dimensional column point.\nA statically sized 6-dimensional column point.\nAn invertible 2D general transformation. Stored as a …\nAn invertible 3D general transformation. Stored as a …\nThe QR decomposition of a general matrix.\nA quaternion. See the type alias …\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nTrait shared by all reals.\nA reflection wrt. a plane.\nA 1-dimensional reflection.\nA 2-dimensional reflection.\nA 3-dimensional reflection.\nA 4-dimensional reflection.\nA 5-dimensional reflection.\nA 6-dimensional reflection.\nThe transform category that results from the …\nA matrix storage that can be reshaped in-place.\nA rotation matrix.\nA 2-dimensional rotation matrix.\nA 3-dimensional rotation matrix.\nA dynamically sized row vector.\nAn owned D-dimensional row vector.\nA statically sized D-dimensional row vector.\nA matrix with one row and D columns .\nA stack-allocated, 1-dimensional row vector.\nA stack-allocated, 2-dimensional row vector.\nA stack-allocated, 3-dimensional row vector.\nA stack-allocated, 4-dimensional row vector.\nA stack-allocated, 5-dimensional row vector.\nA stack-allocated, 6-dimensional row vector.\nA statically sized column-major matrix with R rows and C …\nA column-major matrix slice with dimensions known at …\nA column-major matrix slice with dimensions known at …\nA column-major matrix view with dimensions known at …\nA column-major matrix view with dimensions known at …\nSingular Value Decomposition of a general matrix.\nA statically sized D-dimensional column vector.\nA column vector slice with dimensions known at …\nA column vector slice with dimensions known at …\nA column vector view with dimensions known at compile-time.\nA column vector view with dimensions known at compile-time.\nThe data storage for the sum of two matrices with …\nThe basic scalar type for all structures of nalgebra.\nA scale which supports non-uniform scaling.\nA 1-dimensional scale.\nA 2-dimensional scale.\nA 3-dimensional scale.\nA 4-dimensional scale.\nA 5-dimensional scale.\nA 6-dimensional scale.\nSchur decomposition of a square matrix.\nLane-wise generalization of bool for SIMD booleans.\nType of the result of comparing two SIMD values like self.\nLane-wise generalisation of ComplexField for SIMD complex …\nLane-wise generalization of the standard PartialOrd for …\nLanewise generalization of RealField for SIMD reals.\nType of the coefficients of a complex number.\nBase trait for every SIMD types.\nA similarity, i.e., an uniform scaling, followed by a …\nA 2-dimensional similarity.\nA 3-dimensional similarity.\nA 2-dimensional similarity using a rotation matrix for its …\nA 3-dimensional similarity using a rotation matrix for its …\nType of the range size. May be a type-level integer.\nA range with a size that may be known at compile-time.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA square matrix.\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nIndicates that Self is a more specific Transform category …\nIndicates that Self is a more general Transform category …\nEigendecomposition of a symmetric matrix.\nTridiagonalization of a symmetric matrix.\nTag representing an affine Transform. Its bottom-row is …\nTrait implemented by phantom types identifying the …\nTraits that gives the Transform category that is …\nTag representing the most general (not necessarily …\nTag representing the most general inversible Transform …\nA transformation matrix in homogeneous coordinates.\nA 2D general transformation that may not be invertible. …\nA 3D general transformation that may not be inversible. …\nA translation.\nA 1-dimensional translation.\nA 2-dimensional translation.\nA 3-dimensional translation.\nA 4-dimensional translation.\nA 5-dimensional translation.\nA 6-dimensional translation.\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nUDU factorization.\nL-infinite norm aka. Chebytchev norm aka. uniform norm …\nAn owned matrix with uninitialized data.\nAn owned matrix with uninitialized data.\nA wrapper that ensures the underlying algebraic entity has …\nA 2D rotation represented as a complex number with …\nA unit dual quaternion. May be used to represent a …\nA unit quaternions. May be used to represent a rotation.\nA stack-allocated, 1-dimensional unit vector.\nA stack-allocated, 2-dimensional unit vector.\nA stack-allocated, 3-dimensional unit vector.\nA stack-allocated, 4-dimensional unit vector.\nA stack-allocated, 5-dimensional unit vector.\nA stack-allocated, 6-dimensional unit vector.\nA Vec-based matrix data storage. It may be …\nA matrix with one column and D rows.\nA stack-allocated, 1-dimensional column vector.\nA stack-allocated, 2-dimensional column vector.\nA stack-allocated, 3-dimensional column vector.\nA stack-allocated, 4-dimensional column vector.\nA stack-allocated, 5-dimensional column vector.\nA stack-allocated, 6-dimensional column vector.\nAn owned matrix column-major matrix with R rows and C …\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nThe type of the result of a matrix sum.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA constant Complex 0.\nThe column vector with a 1 as its fifth component, and …\nThe unit column vector with a 1 as its fifth component, …\nThe absolute value of a.\nThe absolute value of this complex number: …\nComputes the component-wise absolute value.\nComputes the principal value of the inverse cosine of self.\nCalculates the quaternionic arccosinus.\nComputes the principal value of inverse hyperbolic cosine …\nCalculates the hyperbolic quaternionic arccosinus.\nEquivalent to self.adjoint() * rhs.\nEquivalent to self.adjoint() * rhs but stores the result …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nComputes the solution of the linear system …\nSolves the linear system self.adjoint() . x = b where x is …\nAdds a scalar to self.\nAdds a scalar to self in-place.\nEquivalent to self + rhs but stores the result into out to …\nThe adjoint (aka. conjugate-transpose) of self.\nSets self to its adjoint (aka. conjugate-transpose).\nTakes the adjoint (aka. conjugate-transpose) of self and …\nAre all vector lanes true?\nReturns the absolute value of the component with the …\nReturns the absolute value of the component with the …\nLane-wise bitwise and of the vector elements.\nThe smallest angle between two vectors.\nThe rotation angle in [0; pi] of this unit quaternion.\nThe rotation angle in ]-pi; pi] of this unit complex …\nThe rotation angle.\nThe rotation angle in [0; pi].\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nThe rotation angle needed to make self and other coincide.\nIs any vector lane true?\nAppends to self a rotation given in the axis-angle form, …\nComputes the transformation equal to self followed by a …\nComputes in-place the transformation equal to self …\nAdds the interchange of the row (or column) i with the row …\nAppends to self the given rotation in-place.\nAppends to self the given rotation in-place.\nAppends in-place to self a rotation centered at the point …\nAppends in-place to self a rotation centered at the point …\nAppends in-place to self a rotation centered at the point p…\nAppends in-place to self a rotation centered at the point p…\nComputes the transformation equal to self followed by an …\nThe similarity transformation that applies a scaling …\nComputes in-place the transformation equal to self …\nSets self to the similarity transformation that applies a …\nComputes the transformation equal to self followed by a …\nComputes the transformation equal to self followed by a …\nAppends to self the given translation in-place.\nAppends to self the given translation in-place.\nApplies a closure f to modify each component of self.\nReplaces each component of self by the result of a closure …\nReturns self with each of its components replaced by the …\nUses the metric induced by the given norm to compute the …\nUses the given norm to compute the norm of self.\nComputes the index and value of the vector component with …\nComputes the index and value of the vector component with …\nThe argument of this complex number.\nA reference to the underlying homogeneous transformation …\nA reference to the underlying homogeneous transformation …\nReturns a mutable pointer to the start of the matrix.\nConverts this array storage to a mutable slice.\nExtracts a mutable slice containing the entire matrix …\nA mutable slice containing all the components stored in …\nRetrieves the mutable data buffer as a contiguous slice.\nReturns a mutable reference to the underlying value. This …\nA reference to this transformation seen as a Projective3.\nA reference to this transformation seen as a Projective3.\nReturns a pointer to the start of the matrix.\nReturns a reference to the single element in this matrix.\nGet a mutable reference to the single element in this …\nConverts this array storage to a slice.\nExtracts a slice containing the entire matrix entries …\nA slice containing all the components stored in this …\nRetrieves the data buffer as a contiguous slice.\nThe underlying data storage.\nThe underlying mutable data storage.\nReinterprets this quaternion as a 4D vector.\nTransforms this quaternion into its 4D vector form (Vector …\nReturns this matrix as a view.\nReturns this matrix as a mutable view.\nComputes the principal value of the inverse sine of self.\nCalculates the quaternionic arcsinus.\nComputes the principal value of inverse hyperbolic sine of …\nCalculates the hyperbolic quaternionic arcsinus.\nGets the width / height aspect ratio of the view frustum.\nAssumes a matrix’s entries to be initialized. This …\nComputes the principal value of the inverse tangent of self…\nCalculates the quaternionic arctangent.\nComputes the principal value of inverse hyperbolic tangent …\nCalculates the hyperbolic quaternionic arctangent.\nComputes self = a * x * c + b * self.\nThe reflection axis.\nThe rotation axis of this unit quaternion or None if the …\nThe rotation axis. Returns None if the rotation angle is …\nThe rotation axis and angle in (0, pi] of this complex …\nThe rotation axis and angle in (0, pi] of this unit …\nThe rotation axis and angle in (0, pi] of this rotation …\nComputes self = a * x + b * self.\nThe column vector with a 1 as its sixth component, and …\nThe unit column vector with a 1 as its sixth component, …\n[Reexported at the root of this crate.] Data structures …\nThe start index of the range.\nThe reflection bias.\nComputes the bidiagonalization using householder …\nA bit mask representing the boolean state of each lanes of …\nThe bottom offset of the view cuboid.\nReturns the the 1-norm of the complex component with the …\nReturns the the 1-norm of the complex component with the …\nReturns a new vector with the same magnitude as self …\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nCast the components of self to another type.\nComputes componentwise …\nThe center of two points.\nChecks that the given matrix is a valid homogeneous …\nAttempts to compute the Cholesky decomposition of this …\nReturns a reference to the input value clamped to the …\nClones this data storage to one that does not contain any …\nClones this transform into one that owns its data.\nClones this matrix to one that owns its data.\nClones this unit quaternion into one that owns its data.\nClones this matrix into one that owns its data. The actual …\nComputes componentwise …\nComputes the QR decomposition (with column pivoting) of …\nReturns a view containing the i-th column of this matrix.\nIterate through the columns of this matrix.\nMutably iterates through this matrix columns.\nThe mean of all the columns of this matrix.\nReturns a view containing the i-th column of this matrix.\nReturns a view containing the n first elements of the i-th …\nReturns a view containing the n first elements of the i-th …\nThe product of all the columns of this matrix.\nThe sum of all the columns of this matrix.\nThe variance of all the columns of this matrix.\nExtracts from this matrix a set of consecutive columns.\nExtracts from this matrix ncols columns. The number of …\nExtracts from this matrix ncols columns. The number of …\nExtracts from this matrix ncols columns skipping step …\nExtracts from this matrix ncols columns skipping step …\nExtracts from this matrix a set of consecutive columns.\nView containing all the columns indexed by the range rows.\nMutable view containing all the columns indexed by the …\nSplits this NxM matrix into two parts delimited by two …\nSplits this NxM matrix into two parts delimited by two …\nExtracts from this matrix a set of consecutive columns …\nExtracts from this matrix a set of consecutive columns …\nThe underlying complex number.\nComputes the eigenvalues of this matrix.\nComputes the complex eigenvalues of the decomposed matrix.\nComponentwise matrix or vector division.\nInplace componentwise matrix or vector division.\nInplace componentwise matrix or vector division.\nComponentwise matrix or vector multiplication.\nInplace componentwise matrix or vector multiplication.\nInplace componentwise matrix or vector multiplication.\nReturns a column vector resulting from the folding of f on …\nReturns a row vector where each element is the result of …\nReturns a column vector where each element is the result …\nReturns the complex conjugate. i.e. re - i im\nThe conjugate of self.\nCompute the conjugate of this unit complex number.\nCompute the conjugate of this unit quaternion.\nCompute the conjugate of this unit quaternion.\nThe conjugate of this quaternion.\nThe conjugate of this dual quaternion, containing the …\nThe conjugate of the complex matrix self computed in-place.\nCompute in-place the conjugate of this unit complex number.\nCompute the conjugate of this unit quaternion in-place.\nCompute the conjugate of this unit quaternion in-place.\nReplaces this quaternion by its conjugate.\nReplaces this quaternion by its conjugate.\nSets self to its adjoint.\nThe conjugate transposition of self.\nTakes the conjugate and transposes self and store the …\nConverts an object from one type to an equivalent or more …\nConverts an object from one type to an equivalent or more …\nUse with care! Same as try_convert but without any …\nUse with care! Same as try_convert but without any …\nReturns the convolution of the target vector and a kernel.\nReturns the convolution of the target vector and a kernel.\nReturns the convolution of the target vector and a kernel.\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThis quaternion as a 4D vector of coordinates in the …\nFills this matrix with the content of another one. Both …\nFills this matrix with the content of a slice. Both must …\nCopies the sign of sign to self.\nComputes the cosine of self.\nCalculates the quaternionic cosinus.\nThe cosine of the rotation angle.\nCardinal cos\nComputes the hyperbolic cosine of self.\nCalculates the hyperbolic quaternionic cosinus.\nThe 3D cross product between two vectors.\nComputes the matrix M such that for all vector v we have …\nRetrieves the upper trapezoidal submatrix R of this …\nThe diagonal matrix resulting from the factorization\nReturns the diagonal elements as a matrix\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nComputes the matrix determinant.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nComputes the determinant of the decomposed matrix.\nThe determinant of the matrix corresponding to this …\nThe diagonal of this matrix.\nThe diagonal part of this decomposed matrix.\nThe diagonal components of this decomposition.\nThe value of this dimension.\nThe distance between two points.\nThe squared distance between two points.\nConstruct a dynamic matrix directly from data.\nThe dot product between two vectors or matrices (seen as …\nThe dot product of two quaternions.\nThe conjugate-linear dot product between two vectors or …\nThe dual component of the quaternion\nThe underlying dual quaternion.\nConstruct a dynamic column vector directly from data.\nComputes the eigenvalues of this matrix.\nComputes the real eigenvalues of the decomposed matrix.\nThe unsorted eigenvalues of the decomposed matrix.\nThe eigenvectors of the decomposed matrix.\nThe index immediately after the last index inside of the …\nTests whether self and rhs are exactly equal.\nRetrieves the euler angles corresponding to this unit …\nEuler angles corresponding to this rotation from a …\nRepresent this rotation as Euler angles.\nComputes e^(self), where e is the base of the natural …\nComputes exponential of this matrix\nCompute the exponential of a quaternion.\nCompute the exponential of a quaternion.\nCompute the exponential of a quaternion. Returns the …\nExtend the number of columns of the Matrix with elements …\nExtend the number of rows of a Vector with elements from …\nExtends the number of columns of a Matrix with Vectors …\nExtends the number of columns of the VecStorage with …\nExtends the number of rows of the VecStorage with elements …\nExtends the number of columns of the VecStorage with …\nExtends the number of columns of the VecStorage with …\nExtracts the i-th lane of self.\nExtracts the i-th lane of self without bound-checking.\nCreates an isometry that corresponds to the local frame of …\nCreates an unit quaternion that corresponds to the local …\nCreates a rotation that corresponds to the local frame of …\nCreates an isometry that corresponds to the local frame of …\nCreates an isometry that corresponds to the local frame of …\nCreates an similarity that corresponds to a scaling factor …\nCreates an similarity that corresponds to a scaling factor …\nSets all the elements of this matrix to val.\nSets all the elements of the selected column to val.\nSets all the diagonal elements of this matrix to val.\nSets all the elements of the lower-triangular part of this …\nCopies the upper-triangle of this matrix to its …\nSets all the elements of the selected row to val.\nSets all the elements of the lower-triangular part of this …\nCopies the upper-triangle of this matrix to its …\nSets all the elements of this matrix to the value returned …\nFills self with the identity matrix.\nExtracts a compile-time number of consecutive columns from …\nExtracts a compile-time number of consecutive columns from …\nExtracts from this matrix a compile-time number of columns …\nExtracts from this matrix a compile-time number of columns …\nResizes this matrix so that it contains R2::value() rows …\nExtracts a compile-time number of consecutive rows from …\nExtracts a compile-time number of consecutive rows from …\nExtracts from this matrix a compile-time number of rows …\nExtracts from this matrix a compile-time number of rows …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component …\nSlices this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturns a view of this matrix starting at its component …\nReturns a view of this matrix starting at its component …\nFolds a function f on each entry of self.\nSimilar to self.iter().fold(init, f) except that init is …\nGets the y field of view of the view frustum.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nBuilds the unit complex number corresponding to the …\nCreates a new statically-allocated matrix from the given …\nBuilds a 3D homogeneous rotation matrix from an axis and a …\nCreates a new quaternion from a unit vector (the rotation …\nBuilds a 3D rotation matrix from an axis and a rotation …\nBuilds a rotation from a basis assumed to be orthonormal.\nBuilds an unit quaternion from a basis assumed to be …\nBuilds a rotation from a basis assumed to be orthonormal.\nBuilds a rotation from a basis assumed to be orthonormal.\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nBuilds a new matrix from its columns.\nCreates a new unit complex number from a complex number.\nCreates a new unit complex number from a complex number.\nCreates a new point with the given coordinates.\nBuilds the unit complex number from the sinus and cosinus …\nCreates a new matrix with the given data.\nCreates a new matrix with the given data without …\nCreates a square matrix with its diagonal set to diag and …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a matrix filled with its diagonal filled with elt …\nCreates a new matrix with its diagonal filled with copies …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix with all its elements set to elem.\nCreates a new rotation from Euler angles.\nCreates a new unit quaternion from Euler angles.\nCreates a new rotation from Euler angles.\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix or vector filled with the results of a …\nCreates a matrix filled with the results of a function …\nCreates a new orthographic projection matrix from an …\nConstructs a vector from coordinates in projective space, …\nCreates a new point from its homogeneous vector …\nConstructs a pure quaternion.\nReturn a unit dual quaternion representing the translation …\nCreates a new similarity from its rotational and …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix with all its elements filled by an …\nBuilds an unit complex by extracting the rotation part of …\nBuilds an unit quaternion by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds an unit complex by extracting the rotation part of …\nBuilds an unit quaternion by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nBuilds a rotation matrix by extracting the rotation part …\nCreates a new transformation from the given homogeneous …\nCreates a new rotation from the given square matrix.\nWraps the given matrix to interpret it as a 3D …\nWraps the given matrix to interpret it as a 3D perspective …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nCreates a new matrix that may be rectangular. The first …\nReturn a dual quaternion representing the translation and …\nCreates a new quaternion from its scalar and vector parts. …\nCreates a new isometry from its rotational and …\nCreates a new similarity from its rotational and …\nCreates a new quaternion from its polar decomposition.\nCreates a new unit quaternion from a quaternion.\nCreate a new matrix view without bounds checking and from …\nCreate a new matrix view without bounds checking and from …\nBuilds a pure-real complex number from the given value.\nConstructs a real quaternion.\nCreates a dual quaternion from only its real part, with no …\nCreates a dual quaternion from its rotation and …\nWraps the given reference, assuming it is already …\nCreates a dual quaternion from a unit quaternion rotation.\nBuilds the unit complex number from the corresponding 2D …\nBuilds an unit quaternion from a rotation matrix.\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix or vector with all its elements filled by …\nCreates a matrix with all its elements filled by an …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nCreates a matrix with its elements filled with the …\nBuilds a new matrix from its rows.\nBuilds a 3D homogeneous rotation matrix from an axis and …\nBuilds a unit complex rotation from an angle in radian …\nCreates a new unit quaternion rotation from a rotation …\nBuilds a 2 dimensional rotation matrix from an angle in …\nBuilds a 3D rotation matrix from an axis scaled by the …\nCreates a new unit quaternion rotation from a rotation …\nCreates a new similarity that applies only a scaling …\nBuilds a pure-real complex number from the given value.\nCreates a new matrix view from the given data array.\nCreates a new mutable matrix view from the given data …\nCreates a new mutable matrix view from the given data …\nCreates a new mutable matrix view from the given data …\nCreates a new matrix view from the given data array.\nCreates a new matrix view from the given data array.\nCreates a new matrix view from the given data array.\nCreates a new mutable matrix view from the given data …\nCreates a new point from a slice.\nCreates a matrix view from an array and with dimensions …\nCreates a mutable matrix view from an array and with …\nCreates, without bound-checking, a matrix view from an …\nCreates, without bound-checking, a mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view from …\nCreates, without bound checking, a new mutable matrix view …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a new matrix view with the specified strides from …\nCreates a mutable matrix view from an array and with …\nCreates a matrix view from an array and with dimensions …\nCreates, without bounds checking, a matrix view from an …\nCreates, without bound-checking, a mutable matrix view …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates a new mutable matrix view with the specified …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new mutable matrix view …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new matrix view with …\nCreates, without bound checking, a new mutable matrix view …\nParses a +/- bi; ai +/- b; a; or bi where a and b are of …\nParses a +/- bi; ai +/- b; a; or bi where a and b are of …\nBuilds an instance of Self from a run-time value. Panics …\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a matrix backed by a given Vec.\nCreates a new heap-allocated matrix from the given …\nCreates a new heap-allocated matrix from the given …\nCreates a new heap-allocated matrix from the given …\nCreates a quaternion from a 4D vector. The quaternion …\nCreates a new translation from the given vector.\nComputes the LU decomposition with full pivoting of matrix.\nComputes self = alpha * a * b + beta * self, where …\nComputes self = alpha * a.adjoint() * b + beta * self, …\nComputes self = alpha * a.transpose() * b + beta * self, …\nComputes self = alpha * a * x + beta * self, where a is a …\nComputes self = alpha * a.adjoint() * x + beta * self, …\nComputes self = alpha * a.transpose() * x + beta * self, …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a slice that may or may not have a fixed size and …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\nCreates a matrix view that may or may not have a fixed …\n[Reexported at the root of this crate.] Data structures …\nComputes self = alpha * x * y.transpose() + beta * self.\nComputes self = alpha * x * y.transpose() + beta * self, …\nComputes self = alpha * x * y.adjoint() + beta * self.\nProduces a view of the data at the given index, or None if …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nProduces a mutable view of the data at the given index, or …\nRetrieves a reference to the i-th element without …\nProduces a view of the data at the given index, without …\nGets a reference to i-th element of this point without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nReturns a mutable view of the data at the given index, …\nGets a mutable reference to i-th element of this point …\nRetrieves the upper trapezoidal submatrix H of this …\nDivides quaternion into two.\nIndicates whether a Transform with the category Self has a …\nComputes self = alpha * a * x + beta * self, where a is an …\nComputes self = alpha * x * y.adjoint() + beta * self, …\nThe hermitian part of self, i.e., …\nComputes the Hessenberg decomposition of this matrix using …\nComputes (self.conjugate() * self + other.conjugate() * …\nReturns the imaginary unit.\nComputes the index of the vector component with the …\nComputes the index of the matrix component with the …\nComputes the index of the vector component with the …\nComputes the index of the vector component with the …\nComputes the index of the matrix component with the …\nThe rotation identity.\nCreates a new identity transform.\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nCreates an identity matrix. If the matrix is not square, …\nThe unit complex number multiplicative identity.\nThe unit dual quaternion multiplicative identity, which …\nThe rotation identity.\nCreates a new square identity rotation of the given …\nThe quaternion multiplicative identity.\nThe dual quaternion multiplicative identity.\nCreates a new identity translation.\nCreates a new identity scale.\nCreates a new identity isometry.\nCreates a new identity similarity.\nCreates a new dynamically-allocated sequence of n identity …\nCreates a new statically-allocated sequence of D identity …\nCreates a new identity matrix.\nCreates a new sequence of D identity permutations.\nMerges the value of if_value() and else_value() depending …\nMerges the value of if_value() and else_if.1() and …\nMerges the value of if_value() and else_if.1() and …\nImaginary portion of the complex number\nThe imaginary part of this quaternion.\nThe imaginary part of this complex number.\nComputes the index of the vector component with the …\nComputes the index of the vector component with the …\nProduces a view of the data at the given index, or panics …\nProduces a mutable view of the data at the given index, or …\nReturns the infimum of a and b.\nComputes the infimum (aka. componentwise min) of two …\nComputes the infimum (aka. componentwise min) of two …\nReturns simultaneously the infimum and supremum of a and b.\nComputes the (infimum, supremum) of two matrices/vectors.\nComputes the (infimum, supremum) of two points.\nCalculates the inner product (also known as the dot …\nInserts a column filled with val at the i-th position.\nUpdates the decomposition such that we get the …\nInserts n columns filled with val starting at the i-th …\nInserts ninsert.value() columns starting at the i-th place …\nInserts D columns filled with val starting at the i-th …\nInserts D::dim() rows filled with val starting at the i-th …\nInserts a row filled with val at the i-th position.\nInserts n rows filled with val starting at the i-th …\nInserts ninsert.value() rows at the i-th place of this …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nRetrieves the underlying matrix.\nRetrieves the underlying value.\nUnwraps the underlying matrix.\nRetrieves the underlying homogeneous matrix.\nRetrieves the underlying homogeneous matrix.\nBuilds a matrix data storage that does not contain any …\nMoves this matrix into one that owns its data.\nMoves this unit quaternion into one that owns its data.\nMoves this matrix into one that owns its data. The actual …\nConvert this 1x1 matrix into a scalar.\nExtracts the original slice from this storage.\nExtracts the original slice from this storage.\nExtracts the original slice from this storage\nReturns 1/self\nComputes self.inverse() * rhs in a more efficient way.\nApplies this sequence of permutations in reverse to the …\nApplies this sequence of permutations in reverse to the …\nThe rotation inverse.\nInverts this transformation. Use .try_inverse if this …\nInverts this dual quaternion if it is not zero.\nInverts this quaternion if it is not zero.\nInverts this complex number if it is not zero.\nInverts self.\nInverts self.\nInverts self.\nInverts self.\nRetrieves the inverse of the underlying homogeneous matrix.\nRetrieves the inverse of the underlying homogeneous matrix.\nComputes the inverse of the decomposed matrix.\nChange self to its inverse.\nInverts this transformation in-place. Use .try_inverse_mut …\nInverts this dual quaternion in place if it is not zero.\nInverts in-place this unit complex number.\nInverts this quaternion if it is not zero.\nInverts self in-place.\nInverts self in-place.\nInverts self in-place.\nInverts self in-place.\nApply the inverse rotation to the given point.\nTransform the given point by the inverse of this …\nRotate a point by the inverse of this unit quaternion. …\nRotate and translate a point by the inverse of this unit …\nRotate the given point by the inverse of this unit complex …\nRotate the given point by the inverse of this rotation. …\nTranslate the given point by the inverse of this …\nTransform the given point by the inverse of this isometry. …\nTransform the given point by the inverse of this …\nApply the inverse rotation to the given unit vector.\nRotate a vector by the inverse of this unit quaternion. …\nRotate the given vector by the inverse of this unit …\nRotate a unit vector by the inverse of this unit …\nRotate the given vector by the inverse of this rotation. …\nTransform the given unit vector by the inverse of this …\nApply the inverse rotation to the given vector.\nTransform the given vector by the inverse of this …\nRotate a vector by the inverse of this unit quaternion, …\nRotate the given vector by the inverse of this unit …\nRotate a vector by the inverse of this unit quaternion. …\nRotate the given vector by the inverse of this rotation. …\nTransform the given vector by the inverse of this …\nTransform the given vector by the inverse of this …\nInverts self.\nIndicates whether this data buffer stores its elements …\nIndicates if try_convert will succeed without actually …\nReturns true if the matrix contains no elements.\nReturns true if the underlying vector contains no elements.\nReturns true if the point contains no elements.\nReturns true if the permutation sequence contains no …\nChecks if the given complex number is finite\nIndicated if this is the identity matrix within a relative …\nChecks if the given complex number is infinite\nReturns true if this matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nIndicates if the decomposed matrix is invertible.\nChecks if the given complex number is NaN\nChecks if the given complex number is normal\nChecks that Mᵀ × M = Id.\nCheck if the quaternion is pure.\nIs the sign of this real number negative?\nIs the sign of this real number positive?\nChecks that this matrix is orthogonal and has a …\nIndicates if this is a square matrix.\nIndicates whether this decomposition contains an …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe unit dual quaternion needed to make self and other …\nIterates through this matrix coordinates in column-major …\nIterates through this point coordinates.\nMutably iterates through this matrix coordinates.\nMutably iterates through this point coordinates.\nThe column vector with val as its i-th component.\nThe column unit vector with T::one() as its i-th component.\nThe kronecker product of two matrices (aka. tensor product …\nRetrieves the lower-triangular factor of the Cholesky …\nThe lower triangular matrix of this decomposition.\nThe lower triangular matrix of this decomposition.\nReturns the L1 norm |re| + |im| – the Manhattan distance …\nRetrieves the lower-triangular factor of the Cholesky …\nThe lower triangular matrix of this decomposition.\nThe number of lanes of this SIMD value.\nThe left offset of the view cuboid.\nLeft quaternionic division.\nThe total number of elements of this matrix.\nThe number of elements on the underlying vector.\nThe dimension of this point.\nThe number of non-identity permutations applied by this …\nReturns self * (1.0 - t) + rhs * t, i.e., the linear blend …\nLinear interpolation between two unit quaternions.\nLinear interpolation between two unit dual quaternions.\nLinear interpolation between two points.\nLinear interpolation between two quaternion.\nLinear interpolation between two dual quaternions.\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\nInterpolates between two isometries using a linear …\n[Reexported at the root of this crate.] Factorization of …\nCompute the index corresponding to the irow-th row and …\nComputes the principal value of natural logarithm of self.\nCompute the natural logarithm of a quaternion.\nCompute the natural logarithm of a quaternion.\nComputes the natural logarithm of determinant of the …\nReturns the logarithm of self with respect to an arbitrary …\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix without …\nBuilds a left-handed look-at view matrix without …\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix.\nBuilds a left-handed look-at view matrix including a …\nBuilds a left-handed look-at view matrix including a …\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix without …\nBuilds a right-handed look-at view matrix without …\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix.\nBuilds a right-handed look-at view matrix including …\nBuilds a right-handed look-at view matrix including …\nExtracts the lower triangular part of this matrix …\nThe Lp norm of this matrix.\nComputes the LU decomposition with partial (row) pivoting …\nA synonym for the norm of this matrix.\nA synonym for the norm of this quaternion.\nA synonym for the squared norm of this matrix.\nA synonym for the squared norm of this quaternion.\nReturns a matrix containing the result of f applied to …\nReturns a point containing the result of f applied to each …\nApply the given function to this matrix’s diagonal and …\nApplies a function to each lane of self.\nReturns a matrix containing the result of f applied to …\nA reference to the underlying matrix.\nA reference to the underlying matrix representation of …\nConstruct a fixed-size matrix directly from data.\nA mutable reference to underlying matrix. Use …\nA mutable reference to the underlying matrix …\nA mutable reference to the underlying matrix.\nA mutable reference to the underlying matrix …\nSame as cmp::max.\nReturns the component with the largest value.\nThe largest finite positive value representable using this …\nThe mean of all the elements of this matrix.\nCreate the mean unit quaternion from a data structure …\nUse the metric induced by this norm to compute the metric …\nCompute the distance between self and rhs using the metric …\nSame as cmp::min.\nReturns the component with the smallest value.\nThe smallest finite positive value representable using …\nThe modulus of this complex number.\nThe squared modulus of this complex number.\nEquivalent to self * rhs but stores the result into out to …\nThe name of this dimension, i.e., the singleton Self.\nThe number of columns of this matrix.\nNegates self in-place.\nCreate a new Complex\nCreates a new reflection wrt. the plane orthogonal to the …\nA dynamic size equal to value.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nInitializes this matrix from its components.\nBuilds the unit complex number corresponding to the …\nCreates a new unit quaternion rotation from a rotation …\nCreates a new dynamic matrix data storage from the given …\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nInitializes this point from its components.\nBuilds a 3 dimensional rotation matrix from an axis and an …\nBuilds a 2 dimensional rotation matrix from an angle in …\nCreates a new quaternion from its individual components. …\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this translation from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nInitializes this Scale from its components.\nCreates a new 2D isometry from a translation and a …\nCreates a new isometry from a translation and a rotation …\nCreates a new 2D isometry from a translation and a …\nCreates a new isometry from a translation and a rotation …\nCreates a new similarity from a translation, a rotation, …\nCreates a new similarity from a translation, rotation …\nCreates a new similarity from a translation and a rotation …\nCreates a new similarity from a translation, rotation …\nCreates a new orthographic projection matrix.\nCreates a new perspective matrix from the aspect ratio, y …\nComputes the Bidiagonal decomposition using householder …\nAttempts to compute the Cholesky decomposition of matrix.\nComputes the ColPivQR decomposition using householder …\nComputes the LU decomposition with full pivoting of matrix.\nComputes the Hessenberg decomposition using householder …\nComputes the LU decomposition with partial (row) pivoting …\nComputes the QR decomposition using householder …\nComputes the Schur decomposition of a square matrix.\nComputes the Singular Value Decomposition of matrix using …\nComputes the eigendecomposition of the given symmetric …\nComputes the tridiagonalization of the symmetric matrix m.\nComputes the UDU^T factorization.\nNormalize the given vector and return it wrapped on a Unit …\nCreates a new reflection wrt. the plane orthogonal to the …\nCreates a new unit quaternion rotation from a rotation …\nCreates a new homogeneous matrix that applies a distinct …\nCreates a new homogeneous matrix that applies a scaling …\nCreates a new homogeneous matrix that applies a scaling …\nNormalize the given vector and return it wrapped on a Unit …\nDeprecated: Use Matrix4::face_towards instead.\nDeprecated: Use Isometry::face_towards instead.\nDeprecated: Use Isometry::face_towards instead.\nDeprecated: Use UnitQuaternion::face_towards instead.\nDeprecated: Use Rotation3::face_towards instead.\nDeprecated: Use SimilarityMatrix3::face_towards instead.\nDeprecated: Use SimilarityMatrix3::face_towards instead.\nCreates a new homogeneous matrix for an orthographic …\nCreates a new homogeneous matrix for a perspective …\nBuilds a 2 dimensional homogeneous rotation matrix from an …\nBuilds a 3D homogeneous rotation matrix from an axis and …\nBuilds a 3D homogeneous rotation matrix from an axis and …\nCreates a new homogeneous matrix that applies the same …\nCreates a new homogeneous matrix that applies a pure …\nCreate a new matrix view without bounds checking.\nCreate a new matrix view without bounds checking.\nWraps the given value, assuming it is already normalized.\nComputes the Cholesky decomposition of matrix without …\nComputes the Singular Value Decomposition of matrix using …\nCreate a new matrix view without bounds checking.\nCreate a new matrix view without bounds checking.\nAttempts to approximate the Cholesky decomposition of …\nComputes the Hessenberg decomposition using householder …\nNormalized linear interpolation between two unit …\nNormalized linear interpolation between two unit …\nAre all vector lanes false?\nApply this norm to the given matrix.\nComputes the norm.\nThe L2 norm of this matrix.\nThe norm of this quaternion.\nThe sum of the absolute value of this complex number’s …\nReturns the square of the norm (since T doesn’t …\nComputes the squared norm.\nThe squared L2 norm of this vector.\nThe squared norm of this quaternion.\nReturns a normalized version of this matrix.\nNormalizes this quaternion.\nNormalizes this quaternion.\nNormalizes this matrix in-place and returns its norm.\nNormalizes this quaternion.\nNormalizes this quaternion.\nThe number of rows of this matrix.\nThe off-diagonal part of this decomposed matrix.\nThe off-diagonal components of this decomposition.\nGets the multiplicative identity element.\nCreates a new identity transform.\nCreates a new identity isometry.\nCreates a new identity similarity.\nLane-wise bitwise or of the vector elements.\nCreates a new point with all coordinates equal to zero.\nApplies the given closure to each element of the …\nOrthonormalizes the given family of vectors. The largest …\nCalculates the outer product (also known as the wedge …\nRetrieves the column permutation of this decomposition.\nThe row permutations of this decomposition.\nThe row permutations of this decomposition.\nUses the given matrix as-is without any checks or …\nClamp value between min and max. Returns None if value is …\nCompare a and b using a partial ordering relation.\nReturns true iff a and b are comparable and a >= b.\nReturns true iff a and b are comparable and a > b.\nReturns true iff a and b are comparable and a <= b.\nReturns true iff a and b are comparable and a < b.\nReturn the maximum of a and b if they are comparable.\nReturn the minimum of a and b if they are comparable.\nSorts two values in increasing order using a partial …\nApplies this sequence of permutations to the columns of rhs…\nApplies this sequence of permutations to the rows of rhs.\nThe perpendicular product between two 2D column vectors, …\nConstruct a fixed-size point directly from data.\nComputes the Polar Decomposition of  a matrix (indirectly …\nThe polar decomposition of this quaternion.\nRaise this matrix to an integral power exp.\nRaises this matrix to an integral power exp in-place.\nRaises self to a complex power.\nRaises self to a floating point power.\nRaise the quaternion to a given floating power.\nRaise this unit complex number to a given floating power.\nRaise the rotation to a given floating power, i.e., …\nRaise the rotation to a given floating power, i.e., …\nRaise the quaternion to a given floating power.\nRaises self to a signed integer power.\nRaises self to an unsigned integer power.\nComputes the transformation equal to a non-uniform scaling …\nComputes in-place the transformation equal to a …\nComputes the transformation equal to an uniform scaling …\nThe similarity transformation that applies a scaling …\nComputes in-place the transformation equal to an uniform …\nSets self to the similarity transformation that applies a …\nComputes the transformation equal to a translation …\nComputes the transformation equal to a translation …\nThe product of all the elements of this matrix.\nCalculates the projection of self onto other (also known …\nProjects a point. Faster than matrix multiplication.\nProjects a point. Faster than matrix multiplication.\nProjects a vector. Faster than matrix multiplication.\nProjects a vector. Faster than matrix multiplication.\nComputes the pseudo-inverse of this matrix.\nInverts self.\nComputes the pseudo-inverse of the decomposed matrix.\nThe matrix data pointer.\nThe matrix mutable data pointer.\nConvert quaternion to pure quaternion.\nConstructs a new vector of higher dimension by appending …\nComputes the orthogonal matrix Q of this decomposition.\nThe column permutations of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nComputes the orthogonal matrix Q of this decomposition.\nMultiplies the provided matrix by the transpose of the Q …\nMultiplies the provided matrix by the transpose of the Q …\nComputes the QR decomposition of this matrix.\nComputes the quadratic form …\nComputes the quadratic form …\nComputes the quadratic form …\nComputes the quadratic form …\nThe underlying quaternion.\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieves the upper trapezoidal submatrix R of this …\nComputes the rank of this matrix.\nComputes the rank of the decomposed matrix, i.e., the …\nGiven the Cholesky decomposition of a matrix M, a scalar …\nReal portion of the complex number\nThe real part of this complex number.\nThe real component of the quaternion\nRebuild the original matrix.\nRebuild the original matrix.\nRecomputes the original symmetric matrix.\nApplies the reflection to the columns of rhs.\nApplies the reflection to the rows of lhs.\nApplies the reflection to the rows of lhs.\nApplies the reflection to the columns of rhs.\nCalculates the rejection of self from other (also known as …\nTests whether self and rhs are equal up to a given epsilon.\nRemoves the i-th column from this matrix.\nUpdates the decomposition such that we get the …\nRemoves n consecutive columns from this matrix, starting …\nRemoves all columns in indices\nRemoves nremove.value() columns from this matrix, starting …\nRemoves D::dim() consecutive columns from this matrix, …\nRemoves D::dim() consecutive rows from this matrix, …\nRemoves the i-th row from this matrix.\nRemoves n consecutive rows from this matrix, starting with …\nRemoves all rows in indices\nRemoves nremove.value() rows from this matrix, starting …\nNormalizes this vector again. This is useful when repeated …\nEnsure this rotation is an orthonormal rotation matrix. …\nEnsure this rotation is an orthonormal rotation matrix. …\nNormalizes this vector again using a first-order Taylor …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix or vector with all its elements set to …\nCreates a matrix with all its elements set to elem.\nReplaces the i-th lane of self by val.\nReplaces the i-th lane of self by val without …\nReshapes the storage into the output storage type.\nReshapes self such that it has dimensions …\nResizes this matrix so that it contains new_nrows rows and …\nResizes the underlying mutable data storage and unwraps it.\nResizes self such that it has dimensions …\nResizes this matrix horizontally, i.e., so that it …\nChanges the number of column of this matrix in-place.\nResizes this matrix in-place.\nResizes this matrix vertically, i.e., so that it contains …\nChanges the number of rows of this matrix in-place.\nThe right offset of the view cuboid.\nRight quaternionic division.\nReturn the rotation part of this unit dual quaternion.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nCreates a new isometry from the given rotation angle.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe unit quaternion needed to make a and b be collinear …\nThe unit complex needed to make a and b be collinear and …\nThe rotation matrix required to align a and b but with its …\nThe rotation matrix required to align a and b but with its …\nThe unit complex needed to make a and b be collinear and …\nThe unit quaternion needed to make a and b be collinear …\nThe unit quaternion needed to make self and other coincide.\nThe unit complex number needed to make self and other …\nThe rotation matrix needed to make self and other coincide.\nThe rotation matrix needed to make self and other coincide.\nThe isometry that applies the rotation r with its axis …\nThe similarity that applies the scaling factor scaling, …\nReturns a view containing the i-th row of this matrix.\nIterate through the rows of this matrix.\nMutably iterates through this matrix rows.\nThe mean of all the rows of this matrix.\nThe mean of all the rows of this matrix. The result is …\nReturns a view containing the i-th row of this matrix.\nReturns a view containing the n first elements of the i-th …\nReturns a view containing the n first elements of the i-th …\nThe product of all the rows of this matrix.\nThe product of all the rows of this matrix. The result is …\nThe sum of all the rows of this matrix.\nThe sum of all the rows of this matrix. The result is …\nThe variance of all the rows of this matrix.\nThe variance of all the rows of this matrix. The result is …\nExtracts from this matrix a set of consecutive rows.\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix nrows rows regularly skipping …\nExtracts from this matrix a set of consecutive rows.\nView containing all the rows indexed by the range rows.\nMutable view containing all the rows indexed by the range …\nSplits this NxM matrix into two parts delimited by two …\nSplits this NxM matrix into two parts delimited by two …\nExtracts from this matrix a set of consecutive rows …\nExtracts from this matrix a set of consecutive rows …\nThe scalar part w of this quaternion.\nMultiplies this complex number by factor.\nMultiplies self by the scalar t.\nMultiplies each component of the complex matrix self by …\nMultiply self by n.\nMultiplies each component of the complex matrix self by …\nThe rotation axis of this unit quaternion multiplied by …\nThe rotation angle returned as a 1-dimensional vector.\nThe rotation axis multiplied by the rotation angle.\nThe rotation angle returned as a 1-dimensional vector.\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe smallest rotation needed to make a and b collinear and …\nThe scaling factor of this similarity transformation.\nComputes the Schur decomposition of a square matrix.\nScrew linear interpolation between two unit quaternions. …\nMerges self and other depending on the lanes of cond.\nCreates a new matrix by extracting the given set of …")
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-searchState.loadedDescShard("jumpy", 3, "Creates a new matrix by extracting the given set of rows …\nUpdates this perspective matrix with a new width / height …\nSets the bottom offset of the view cuboid.\nSets the view cuboid offsets along the y axis.\nSets the category of this transform.\nFills the selected column of this matrix with the content …\nFills the diagonal of this matrix with the content of the …\nUpdates this perspective with a new y field of view of the …\nSets the left offset of the view cuboid.\nSets the view cuboid offsets along the x axis.\nSets the magnitude of this vector.\nFills the diagonal of this matrix with the content of the …\nSets the right offset of the view cuboid.\nFills the selected row of this matrix with the content of …\nThe scaling factor of this similarity transformation.\nSets the top offset of the view cuboid.\nSets the far plane offset of the view cuboid.\nUpdates this perspective matrix with a new far plane …\nSets the near plane offset of the view cuboid.\nUpdates this perspective matrix with a new near plane …\nSets the near and far plane offsets of the view cuboid.\nUpdates this perspective matrix with new near and far …\nThe dimension of the matrix at run-time. Arr length of …\nThe shape of this matrix returned as the tuple (number of …\nThe shape of this matrix wrapped into their representative …\nThe exponential part of this complex number: …\nThe absolute value of this complex number: …\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nThe argument of this complex number.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nReturns a new vector with the same magnitude as self …\nClamps each lane of self between the corresponding lane of …\nCopies the sign of sign to self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nCardinal cos\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nLanewise equal == comparison.\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nLanewise greater or equal >= comparison.\nLanewise greater than > comparison.\nThe max value among all lanes of self.\nThe min value among all lanes of self.\nComputes the product of all the lanes of self.\nComputes the sum of all the lanes of self.\nComputes (self.conjugate() * self + other.conjugate() * …\nThe imaginary part of this complex number.\nLanewise less or equal <= comparison.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nLanewise less than < comparison.\nLanewise max value.\nLanewise min value.\nThe modulus of this complex number.\nThe squared modulus of this complex number.\nLanewise not equal != comparison.\nThe sum of the absolute value of this complex number’s …\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nThe real part of this complex number.\nMultiplies this complex number by factor.\nThe exponential part of this complex number: …\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nCardinal sine\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nThe exponential form of this complex number: (modulus, …\nThe polar form of this complex number: (modulus, arg)\nAttempt to inverse this quaternion.\nAttempts to normalize self.\nNormalizes this matrix in-place and return its norm.\nDivides this complex number by factor.\nComputes the sine of self.\nCalculates the quaternionic sinus.\nThe sine of the rotation angle.\nCardinal sine\nComputes the singular values of this matrix. The singular …\nThe singular values of this SVD.\nComputes the singular values of this matrix. The singular …\nComputes the hyperbolic sine of self.\nCalculates the hyperbolic quaternionic sinus.\nThe number of elements of the range, i.e., …\nComputes the spherical linear interpolation between two …\nComputes the spherical linear interpolation between two …\nSpherical linear interpolation between two unit …\nSpherical linear interpolation between two rotations …\nSpherical linear interpolation between two rotation …\nSpherical linear interpolation between two rotation …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component (irow, icol) …\nSlices a sub-matrix containing the rows indexed by the …\nSlices a mutable sub-matrix containing the rows indexed by …\nSlices this matrix starting at its component …\nSlices this matrix starting at its component …\nReturns the solution of the system self * x = b where self …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the system self * x = b where self is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nSolves the linear system self . x = b where x is the …\nSolves the linear system self . x = b where x is the …\nSolves the system self * x = b where self is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nSort the estimated components of the SVD by its singular …\nInitializes an SIMD value with each lanes set to val.\nComputes the principal value of the square root of self.\nCalculates square root.\nCalculates square of a quaternion.\nThe stride of this point. This is the number of buffer …\nThe spacing between consecutive row elements and …\nThe strides (row stride, column stride) of this matrix.\nEquivalent to self + rhs but stores the result into out to …\nExample\nExample\nThe sum of all the elements of this matrix.\nReturns the supremum of a and b.\nComputes the supremum (aka. componentwise max) of two …\nComputes the supremum (aka. componentwise max) of two …\nComputes the Singular Value Decomposition using implicit …\nComputes the Singular Value Decomposition using implicit …\nSwaps two entries.\nSwaps two columns in-place.\nSwaps two rows in-place.\nSwaps two elements without bound-checking.\nSwaps two entries without bound-checking.\nSwaps two entries without bound-checking.\nSwaps two elements using their linear index without …\nComputes self = alpha * a * x + beta * self, where a is a …\nComputes self = alpha * x * y.transpose() + beta * self, …\nComputes the eigendecomposition of this symmetric matrix.\nComputes the eigenvalues of this symmetric matrix.\nThe symmetric part of self, i.e., …\nComputes the tridiagonalization of this symmetric matrix.\nComputes the tangent of self.\nCalculates the quaternionic tangent.\nComputes the hyperbolic tangent of self.\nCalculates the hyperbolic quaternionic tangent.\nConverts this unit quaternion into its equivalent Euler …\nCreates Euler angles from a rotation.\nThe exponential form of this complex number: (modulus, …\nConverts this transform into its equivalent homogeneous …\nComputes the coordinates in projective space of this …\nYields the homogeneous matrix for this matrix, i.e., …\nConverts this unit dual quaternion interpreted as an …\nConverts this unit complex number into its equivalent …\nConverts this unit quaternion into its equivalent …\nConverts this point into a vector in homogeneous …\nConverts this rotation into its equivalent homogeneous …\nConverts this translation into its equivalent homogeneous …\nConverts this Scale into its equivalent homogeneous …\nConverts this isometry into its equivalent homogeneous …\nConverts this similarity into its equivalent homogeneous …\nComputes the corresponding homogeneous matrix.\nComputes the corresponding homogeneous matrix.\nBuilds an isometry from this unit dual quaternion.\nConverts this isometry into its equivalent homogeneous …\nThe polar form of this complex number: (modulus, arg)\nconverts SVD results to Polar decomposition form of the …\nThis transformation seen as a Projective3.\nThis transformation seen as a Projective3.\nBuilds a rotation matrix from this unit quaternion.\nBuilds the rotation matrix corresponding to this unit …\nConvert this 1x1 matrix by reference into a scalar.\nThe top offset of the view cuboid.\nFills this matrix with the content of the transpose …\nThe dot product between the transpose of self and rhs.\nEquivalent to self.transpose() * rhs.\nEquivalent to self.transpose() * rhs but stores the result …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes a trace of a square matrix, i.e., the sum of its …\nApply the rotation to the given point.\nTransform the given point by this transformation.\nTransforms the given point, assuming the matrix self uses …\nTransforms the given point, assuming the matrix self uses …\nRotate the given point by this unit complex number.\nRotate a point by this unit quaternion.\nRotate and translate a point by this unit dual quaternion …\nRotate the given point.\nTranslate the given point.\nTranslate the given point.\nTransform the given point by this isometry.\nTransform the given point by this similarity.\nApply the rotation to the given vector.\nTransform the given vector by this transformation, …\nTransforms the given vector, assuming the matrix self uses …\nRotate the given vector by this unit complex number.\nRotate a vector by this unit dual quaternion, ignoring the …\nRotate a vector by this unit quaternion.\nRotate the given vector.\nTransform the given vector by this isometry, ignoring the …\nTransform the given vector by this similarity, ignoring …\nReturn the translation part of this unit dual quaternion.\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nTransposes self.\nTransposes self.\nTransposes the square matrix self in-place.\nTransposes self in-place.\nTransposes self and store the result into out.\nAttempts to cast the components of self to another type.\nAttempts to convert an object to a more specific one.\nAttempts to convert an object to a more specific one.\nAttempts to invert this transformation. You may use …\nAttempts to invert this square matrix.\nInverts this quaternion if it is not zero.\nInverts this dual quaternion if it is not zero.\nInverts self.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nAttempts to invert this transformation in-place. You may …\nAttempts to invert this square matrix in-place. Returns …\nInverts this quaternion in-place if it is not zero.\nInverts this dual quaternion in-place if it is not zero.\nInverts self in-place.\nComputes the inverse of the decomposed matrix and outputs …\nTranslate the given point by the inverse of this Scale.\nPerforms a LU decomposition to overwrite out with the …\nAttempts to interpolate between two isometries using a …\nAttempts to interpolate between two isometries using a …\nAttempts to normalize the given vector and return it …\nAttempts to compute the Schur decomposition of a square …\nAttempts to compute the Singular Value Decomposition of …\nComputes the eigendecomposition of the given symmetric …\nNormalize the given vector and return it wrapped on a Unit …\nAttempts to compute the Singular Value Decomposition of …\nReturns a normalized version of this matrix unless its …\nNormalizes this matrix in-place or does nothing if its …\nAttempts to compute the Polar Decomposition of  a matrix …\nAttempts to compute the Schur decomposition of a square …\nComputes the screw-linear interpolation between two unit …\nSets the magnitude of this vector unless it is smaller …\nComputes the spherical linear interpolation between two …\nComputes the spherical linear interpolation between two …\nComputes the spherical linear interpolation between two …\nAttempts to compute the Singular Value Decomposition of …\nAttempts to compute the Singular Value Decomposition of …\nComputes the eigendecomposition of the given symmetric …\nGets the compile-time value of Self. Returns None if it is …\nComputes the orthogonal matrix U of this U * D * V …\nThe upper triangular matrix of this decomposition.\nThe upper triangular matrix of this decomposition.\nThe left-singular vectors U of this SVD.\nThe upper triangular matrix resulting from the …\nAttempts to compute the UDU decomposition of this matrix.\nBuilds a matrix with uninitialized elements of type …\nUnpacks this decomposition into its three matrix factors …\nRetrieves the lower-triangular factor of the Cholesky …\nUnpacks this decomposition into its two matrix factors.\nThe two matrices of this decomposition and the row and …\nRetrieves (q, h) with q the orthogonal matrix of this …\nThe row permutations and two triangular matrices of this …\nUnpacks this decomposition into its two matrix factors.\nRetrieves the unitary matrix Q and the …\nRetrieve the orthogonal transformation, diagonal, and off …\nRetrieves the lower-triangular factor of the Cholesky …\nRetrieves the upper trapezoidal submatrix H of this …\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieve the diagonal, and off diagonal elements of this …\nUn-projects a point. Faster than multiplication by the …\nUn-projects a point. Faster than multiplication by the …\nDivides this complex number by factor.\nDivides self by the scalar t.\nDivides each component of the complex matrix self by the …\nDivides self by n.\nDivides each component of the complex matrix self by the …\nRetrieves the underlying matrix. Deprecated: Use …\nRetrieves the underlying value. Deprecated: use …\nUnwraps the underlying matrix. Deprecated: Use …\nRetrieves the underlying homogeneous matrix. Deprecated: …\nRetrieves the underlying homogeneous matrix. Deprecated: …\nExtracts the upper triangular part of this matrix …\nComputes the orthogonal matrix V_t of this U * D * V_t …\nThe right-singular vectors V^t of this SVD.\nGets the run-time value of self. For type-level integers, …\nThe variance of all the elements of this matrix.\nThe vector part (i, j, k) of this quaternion.\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nConstruct a fixed-size column vector directly from data.\nThe mutable vector part (i, j, k) of this quaternion.\nComputes the row and column coordinates of the i-th …\nGets a reference to the i-th element of this column vector …\nGets a mutable reference to the i-th element of this …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturns a view containing the rows indexed by the range …\nReturn a mutable view containing the rows indexed by the …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nThe column vector with a 1 as its fourth component, and …\nThe unit column vector with a 1 as its fourth component, …\nComputes the wilkinson shift, i.e., the 2x2 symmetric …\nWraps val into the range [min, max] using modular …\nThe column vector with a 1 as its first component, and …\nThe unit column vector with a 1 as its first component, …\nLane-wise bitwise xor of the vector elements.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nThe column vector with a 1 as its second component, and …\nThe unit column vector with a 1 as its second component, …\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nThe column vector with a 1 as its third component, and …\nThe unit column vector with a 1 as its third component, …\nGets the additive identity element.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix with all its elements set to 0.\nThe far plane offset of the view cuboid.\nGets the far plane offset of the view frustum.\nReplaces each component of self by the result of a closure …\nFolds a function f on each pairs of entries from self and …\nReturns a matrix containing the result of f applied to …\nApplies a function to each lane of self paired with the …\nReplaces each component of self by the result of a closure …\nReturns a matrix containing the result of f applied to …\nThe near plane offset of the view cuboid.\nGets the near plane offset of the view frustum.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nA array-based statically sized matrix data storage.\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nA dynamically sized column-major matrix.\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA dynamically sized column vector.\nA column vector slice dynamic numbers of rows and columns.\nA column vector slice dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nA range with a size that may be known at compile-time.\nDim of dynamically-sized algebraic entities.\nEuclidean norm.\nMarker trait indicating that a storage is stored …\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nLp norm.\nThe most generic column-major matrix (and vector) type.\nA stack-allocated, column-major, 1x1 square matrix.\nA stack-allocated, column-major, 1x2 matrix.\nA stack-allocated, column-major, 1x3 matrix.\nA stack-allocated, column-major, 1x4 matrix.\nA stack-allocated, column-major, 1x5 matrix.\nA stack-allocated, column-major, 1x6 matrix.\nA heap-allocated, column-major, matrix with 1 rows and a …\nA stack-allocated, column-major, 2x2 square matrix.\nA stack-allocated, column-major, 2x1 matrix.\nA stack-allocated, column-major, 2x3 matrix.\nA stack-allocated, column-major, 2x4 matrix.\nA stack-allocated, column-major, 2x5 matrix.\nA stack-allocated, column-major, 2x6 matrix.\nA heap-allocated, column-major, matrix with 2 rows and a …\nA stack-allocated, column-major, 3x3 square matrix.\nA stack-allocated, column-major, 3x1 matrix.\nA stack-allocated, column-major, 3x2 matrix.\nA stack-allocated, column-major, 3x4 matrix.\nA stack-allocated, column-major, 3x5 matrix.\nA stack-allocated, column-major, 3x6 matrix.\nA heap-allocated, column-major, matrix with 3 rows and a …\nA stack-allocated, column-major, 4x4 square matrix.\nA stack-allocated, column-major, 4x1 matrix.\nA stack-allocated, column-major, 4x2 matrix.\nA stack-allocated, column-major, 4x3 matrix.\nA stack-allocated, column-major, 4x5 matrix.\nA stack-allocated, column-major, 4x6 matrix.\nA heap-allocated, column-major, matrix with 4 rows and a …\nA stack-allocated, column-major, 5x5 square matrix.\nA stack-allocated, column-major, 5x1 matrix.\nA stack-allocated, column-major, 5x2 matrix.\nA stack-allocated, column-major, 5x3 matrix.\nA stack-allocated, column-major, 5x4 matrix.\nA stack-allocated, column-major, 5x6 matrix.\nA heap-allocated, column-major, matrix with 5 rows and a …\nA stack-allocated, column-major, 6x6 square matrix.\nA stack-allocated, column-major, 6x1 matrix.\nA stack-allocated, column-major, 6x2 matrix.\nA stack-allocated, column-major, 6x3 matrix.\nA stack-allocated, column-major, 6x4 matrix.\nA stack-allocated, column-major, 6x5 matrix.\nA heap-allocated, column-major, matrix with 6 rows and a …\nThe type of the result of a matrix cross product.\nAn owned matrix column-major matrix with R rows and C …\nAn owned matrix column-major matrix with D columns.\nA matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA mutable matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA column-major matrix slice with R rows and C columns.\nA column-major matrix slice with D rows and columns.\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nThe type of the result of a matrix sum.\nRenamed to VecStorage.\nA matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA mutable matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA trait for abstract matrix norms.\nThe type of the norm.\nTrait implemented by entities scan be be normalized and …\nAn owned matrix column-major matrix with R rows and C …\nAn owned D-dimensional column vector.\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nA matrix storage that can be reshaped in-place.\nA dynamically sized row vector.\nAn owned D-dimensional row vector.\nA statically sized D-dimensional row vector.\nA matrix with one row and D columns .\nA stack-allocated, 1-dimensional row vector.\nA stack-allocated, 2-dimensional row vector.\nA stack-allocated, 3-dimensional row vector.\nA stack-allocated, 4-dimensional row vector.\nA stack-allocated, 5-dimensional row vector.\nA stack-allocated, 6-dimensional row vector.\nA statically sized column-major matrix with R rows and C …\nA column-major matrix slice with dimensions known at …\nA column-major matrix slice with dimensions known at …\nA column-major matrix view with dimensions known at …\nA column-major matrix view with dimensions known at …\nA statically sized D-dimensional column vector.\nA column vector slice with dimensions known at …\nA column vector slice with dimensions known at …\nA column vector view with dimensions known at compile-time.\nA column vector view with dimensions known at compile-time.\nThe data storage for the sum of two matrices with …\nThe basic scalar type for all structures of nalgebra.\nType of the range size. May be a type-level integer.\nA range with a size that may be known at compile-time.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA square matrix.\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nL-infinite norm aka. Chebytchev norm aka. uniform norm …\nAn owned matrix with uninitialized data.\nAn owned matrix with uninitialized data.\nA wrapper that ensures the underlying algebraic entity has …\nA stack-allocated, 1-dimensional unit vector.\nA stack-allocated, 2-dimensional unit vector.\nA stack-allocated, 3-dimensional unit vector.\nA stack-allocated, 4-dimensional unit vector.\nA stack-allocated, 5-dimensional unit vector.\nA stack-allocated, 6-dimensional unit vector.\nA Vec-based matrix data storage. It may be …\nA matrix with one column and D rows.\nA stack-allocated, 1-dimensional column vector.\nA stack-allocated, 2-dimensional column vector.\nA stack-allocated, 3-dimensional column vector.\nA stack-allocated, 4-dimensional column vector.\nA stack-allocated, 5-dimensional column vector.\nA stack-allocated, 6-dimensional column vector.\nAn owned matrix column-major matrix with R rows and C …\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nThe type of the result of a matrix sum.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nAbstract definition of a matrix data storage allocator.\nRetrieves the mutable data buffer as a contiguous slice.\nRetrieves the data buffer as a contiguous slice.\nThe start index of the range.\nClones this data storage to one that does not contain any …\nCompatibility constraints between matrix shapes, e.g., for …\nStructures to which matrices and vector can be …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe default matrix data storage allocator.\nThe value of this dimension.\nTraits and tags for identifying the dimension of all …\nThe index immediately after the last index inside of the …\nBuilds an instance of Self from a run-time value. Panics …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nRetrieves a reference to the i-th element without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nIndexing\nBuilds a matrix data storage that does not contain any …\nIndicates whether this data buffer stores its elements …\nMatrix iterators.\nCompute the index corresponding to the irow-th row and …\nUse the metric induced by this norm to compute the metric …\nThe name of this dimension, i.e., the singleton Self.\nApply this norm to the given matrix.\nComputes the norm.\nComputes the squared norm.\nThe matrix data pointer.\nThe matrix mutable data pointer.\nReshapes the storage into the output storage type.\nMultiply self by n.\nThe dimension of the matrix at run-time. Arr length of …\nThe number of elements of the range, i.e., …\nAbstract definition of a matrix data storage.\nThe spacing between consecutive row elements and …\nSwaps two elements without bound-checking.\nSwaps two elements using their linear index without …\nGets the compile-time value of Self. Returns None if it is …\nMechanisms for working with values that may not be …\nDivides self by n.\nGets the run-time value of self. For type-level integers, …\nA matrix allocator of a memory buffer that may contain …\nThe type of buffer this allocator can instantiate.\nThe type of buffer with uninitialized components this …\nA matrix reallocator. Changes the size of the memory …\nRestricts the given number of rows and columns to be …\nThe number of columns of the result of a componentwise …\nThe number of rows of the result of a componentwise …\nRestricts the given number of rows to be equal.\nAllocates a buffer initialized with the content of the …\nAllocates a buffer initialized with the content of the …\nAllocates a buffer with the given number of rows and …\nAssumes a data buffer to be initialized.\nReallocates a buffer of shape (RTo, CTo), possibly reusing …\nConstraints C1 and R2 to be equivalent.\nConstraints D1 and D2 to be equivalent.\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nConstraints D1 and D2 to be equivalent, where they both …\nConstraints D1 and D2 to be equivalent. They are both …\nConstraints D1 and D2 to be equivalent. They are both …\nA type used in where clauses for enforcing constraints.\nReturns the argument unchanged.\nCalls U::from(self).\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nDim of dynamically-sized algebraic entities.\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nThe value of this dimension.\nBuilds an instance of Self from a run-time value. Panics …\nThe name of this dimension, i.e., the singleton Self.\nGets the compile-time value of Self. Returns None if it is …\nGets the run-time value of self. For type-level integers, …\nA helper trait used for indexing operations.\nA helper trait used for indexing operations.\nThe output type returned by methods.\nThe output type returned by methods.\nAn iterator through the columns of a matrix.\nAn iterator through the mutable columns of a matrix.\nAn iterator through a dense matrix with arbitrary strides …\nAn iterator through a dense matrix with arbitrary strides …\nAn iterator through the rows of a matrix.\nAn iterator through the mutable rows of a matrix.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nCreates a new iterator for the given matrix storage.\nCreates a new iterator for the given matrix storage.\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nMarker trait indicating that a storage is stored …\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nA matrix storage that can be reshaped in-place.\nThe data storage for the sum of two matrices with …\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nRetrieves the mutable data buffer as a contiguous slice.\nRetrieves the data buffer as a contiguous slice.\nClones this data storage to one that does not contain any …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nRetrieves a reference to the i-th element without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nBuilds a matrix data storage that does not contain any …\nIndicates whether this data buffer stores its elements …\nCompute the index corresponding to the irow-th row and …\nThe matrix data pointer.\nThe matrix mutable data pointer.\nReshapes the storage into the output storage type.\nThe dimension of the matrix at run-time. Arr length of …\nThe spacing between consecutive row elements and …\nSwaps two elements without bound-checking.\nSwaps two elements using their linear index without …\nA type implementing InitStatus indicating that the value …\nThis trait is used to write code that may work on matrices …\nA type implementing InitStatus indicating that the value …\nThe type of the values with the initialization status …\nRetrieve a mutable reference to the element, assuming that …\nRetrieve a reference to the element, assuming that it is …\nReturns the argument unchanged.\nReturns the argument unchanged.\nInitialize the given element.\nCalls U::from(self).\nCalls U::from(self).\nTrait implemented by rotations that can be used inside of …\nA 2D affine transformation. Stored as a homogeneous 3x3 …\nA 3D affine transformation. Stored as a homogeneous 4x4 …\nA dual quaternion.\nA direct isometry, i.e., a rotation followed by a …\nA 2-dimensional direct isometry using a unit complex …\nA 3-dimensional direct isometry using a unit quaternion …\nA 2-dimensional direct isometry using a rotation matrix …\nA 3-dimensional direct isometry using a rotation matrix …\nA point in an euclidean space.\nA 3D orthographic projection stored as a homogeneous 4x4 …\nA 3D perspective projection stored as a homogeneous 4x4 …\nA point with D elements.\nA statically sized 1-dimensional column point.\nA statically sized 2-dimensional column point.\nA statically sized 3-dimensional column point.\nA statically sized 4-dimensional column point.\nA statically sized 5-dimensional column point.\nA statically sized 6-dimensional column point.\nAn invertible 2D general transformation. Stored as a …\nAn invertible 3D general transformation. Stored as a …\nA quaternion. See the type alias …\nA reflection wrt. a plane.\nA 1-dimensional reflection.\nA 2-dimensional reflection.\nA 3-dimensional reflection.\nA 4-dimensional reflection.\nA 5-dimensional reflection.\nA 6-dimensional reflection.\nThe transform category that results from the …\nA rotation matrix.\nA 2-dimensional rotation matrix.\nA 3-dimensional rotation matrix.\nA scale which supports non-uniform scaling.\nA 1-dimensional scale.\nA 2-dimensional scale.\nA 3-dimensional scale.\nA 4-dimensional scale.\nA 5-dimensional scale.\nA 6-dimensional scale.\nA similarity, i.e., an uniform scaling, followed by a …\nA 2-dimensional similarity.\nA 3-dimensional similarity.\nA 2-dimensional similarity using a rotation matrix for its …\nA 3-dimensional similarity using a rotation matrix for its …\nIndicates that Self is a more specific Transform category …\nIndicates that Self is a more general Transform category …\nTag representing an affine Transform. Its bottom-row is …\nTrait implemented by phantom types identifying the …\nTraits that gives the Transform category that is …\nTag representing the most general (not necessarily …\nTag representing the most general inversible Transform …\nA transformation matrix in homogeneous coordinates.\nA 2D general transformation that may not be invertible. …\nA 3D general transformation that may not be inversible. …\nA translation.\nA 1-dimensional translation.\nA 2-dimensional translation.\nA 3-dimensional translation.\nA 4-dimensional translation.\nA 5-dimensional translation.\nA 6-dimensional translation.\nA 2D rotation represented as a complex number with …\nA unit dual quaternion. May be used to represent a …\nA unit quaternions. May be used to represent a rotation.\nChecks that the given matrix is a valid homogeneous …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThis quaternion as a 4D vector of coordinates in the …\nThe dual component of the quaternion\nIndicates whether a Transform with the category Self has a …\nThe rotation identity.\nThe rotation inverse.\nChange self to its inverse.\nApply the inverse rotation to the given point.\nApply the inverse rotation to the given unit vector.\nApply the inverse rotation to the given vector.\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe real component of the quaternion\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nApply the rotation to the given point.\nApply the rotation to the given vector.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe bidiagonalization of a general matrix.\nThe Cholesky decomposition of a …\nThe QR decomposition (with column pivoting) of a general …\nLU decomposition with full row and column pivoting.\nHessenberg decomposition of a general matrix.\nLU decomposition with partial (row) pivoting.\nA sequence of row or column permutations.\nThe QR decomposition of a general matrix.\nSingular Value Decomposition of a general matrix.\nSchur decomposition of a square matrix.\nEigendecomposition of a symmetric matrix.\nTridiagonalization of a symmetric matrix.\nUDU factorization.\nFunctions for balancing a matrix.\nThe diagonal matrix resulting from the factorization\nThe unsorted eigenvalues of the decomposed matrix.\nThe eigenvectors of the decomposed matrix.\nConstruction of givens rotations.\nConstruction of householder elementary reflections.\nThe singular values of this SVD.\nPerforms a LU decomposition to overwrite out with the …\nThe left-singular vectors U of this SVD.\nThe upper triangular matrix resulting from the …\nThe right-singular vectors V^t of this SVD.\nComputes the wilkinson shift, i.e., the 2x2 symmetric …\nApplies in-place a modified Parlett and Reinsch matrix …\nComputes in-place D * m * D.inverse(), where D is the …\nA Givens rotation.\nThe cos part of this roration.\nComputes the rotation R required such that the x component …\nComputes the rotation R required such that the y component …\nReturns the argument unchanged.\nThe Givents rotation that does nothing.\nCalls U::from(self).\nThe inverse of this givens rotation.\nInitializes a Givens rotation from its non-normalized …\nInitializes a Givens rotation from its components.\nPerforms the multiplication rhs = self * rhs in-place.\nPerforms the multiplication lhs = lhs * self in-place.\nThe sin part of this roration.\nInitializes a Givens rotation form its non-normalized …\nThe player is alarmed!! Like a lit grenade was just thrown …\nA kind of emote the player can make.\nA component representing a region in which a player should …\nA component representing the current emote state of a …\nThe player is emoting.\nMarker component for a player hat.\nThe player is not emoting\nEvents that can be used to trigger player actions, such as …\nThe player index, for example Player 1, Player 2, and so …\nMarker component indicating that a player has been killed.\nContains the entities of the extra player layers, such as …\nThe state of the player controller.\nResource that tracks which players have already been …\nWhether or not this emote region is active. This provides …\nThe number of frames that this state has been active.\nA buffer to prevent the player from spamming emotes.\nThe ID for the current state.\nSystem that makes sure the swords held by AI are despawned …\nDespawn a player.\nWhether or not the player must be looking at the center of …\nDrop the player’s hat and reset its state.\nThe emote the player should make\nEquip player hats that have been picked up and used.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nKill a player.\nThe ID of the state that the player was in in the last …\nBuffers planned AI movements\nThe entity that owns this emote region.\nIndicates the player is taking pause for the given number …\nAnimate the player’s fins while\nBuild ColliderShape for player from PlayerMeta.\nFor each player, whether they have spawned before.\nSet the player’s inventory\nThe size of the emote region\nThe player that the AI is targeting.\nTick timer that is used for AI pausing logic.\nSystem that reads the PlayerLayers component and updates …\nHave the player use the item they are carrying, if any.\nTrack state of ragdoll.\nIf ticking, cannot twitch\nSwitch entity to a capsule collider based on collider from …\nThe state of the player controller.\nAdds a system to the appropriate stage in a Session for a …\nAdds a system to the appropriate stage in a Session for a …\nThe number of frames that this state has been active.\nThe ID for the current state.\nReturns the argument unchanged.\nCalls U::from(self).\nThe ID of the state that the player was in in the last …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nTrack state of ragdoll.\nReturns the argument unchanged.\nCalls U::from(self).\nRestore player shape back to default from PlayerMeta.\nIf ticking, cannot twitch\nSwitch entity to a capsule collider based on collider from …\nA Random Number generator, powered by the WyRand …\nVariant for fast PRNGs, like Wyrand.\nTrait for enabling creating new TurboCore instances from …\nDetermines the kind of PRNG. TurboKind::FAST RNGs are …\nThis trait provides the means to easily generate all …\nResource that can produce deterministic, pseudo-random …\nA Random Number generator, powered by the WyRand algorithm.\nVariant for slower PRNGs, like ChaCha8.\nA marker trait to be applied to anything that implements …\nAssociated type for accepting valid Seed values. Must be …\nTrait for implementing Seedable PRNGs, requiring that the …\nBase trait for implementing a PRNG. Only one method must be\nEnum for determining the kind of PRNG, whether a fast one, …\nExtension trait for automatically implementing all …\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nReturns a random boolean value.\nReturns a boolean value based on a rate. rate represents …\nGenerates a random char in the given range.\nClones the AtomicRng by deterministically deriving a new …\nInitialises a default instance of Rng. Warning, the …\nInitialises a default instance of AtomicRng. Warning, the …\nGenerate a random digit in the given radix.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nFills a mutable buffer with random bytes.\nForks a TurboCore instance by deterministically deriving a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns an array of constant SIZE containing random u8 …\nReturns a random i128 value.\nReturns a random i16 value.\nReturns a random i32 value.\nReturns a random i64 value.\nReturns a random i8 value.\nReturns a random isize value.\nReturns a random u128 value.\nReturns a random u16 value.\nReturns a random u32 value.\nReturns a random u64 value.\nReturns a random u8 value.\nReturns a random usize value.\nReturns a random i128 within a given range bound.\nReturns a random i16 value.\nReturns a random i32 value.\nReturns a random i64 value.\nReturns a random i8 value.\nReturns a usize value for stable indexing across different …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns a random isize within a given range bound.\nGenerates a random char in the range a-z.\nCreates a new Rng with a randomised seed.\nCreates a new AtomicRng with a randomised seed.\nPartially shuffles a slice by a given amount and returns …\nReseeds the SeededCore with a new seed/state.\nReseeds the current thread-local generator.\nSamples a random item from a slice of values.\nSamples a random item from an iterator of values. O(1) if …\nSamples multiple unique items from a slice of values.\nSamples multiple unique items from an iterator of values.\nSamples multiple unique items from a mutable slice of …\nSamples a random &mut item from a slice of values.\nShuffles a slice randomly in O(n) time.\nReturns a random u128 within a given range bound.\nReturns a random u16 value.\nReturns a random u32 value.\nReturns a random u64 value.\nReturns a random u8 value.\nGenerates a random char in the range A-Z.\nReturns a random usize within a given range bound.\nStochastic Acceptance implementation of Roulette Wheel …\nStochastic Acceptance implementation of Roulette Wheel …\nCreates a new SeededCore with a specific seed value.\nStore player’s match score’s (rounds won)\nTimer tracking how long until round is scored once one or …\nMark round as completed and increment score of winner. …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSave the frame round was marked to transition on in …\nSave MapPool state to transitin with when determining …\nMap player to score, if no entry is 0.\nIf true: round has been scored, timer counts down to round …\nHow many rounds have been played in this match\nHow many rounds have completed this match\nGet player’s score\nIs scoring timer complete but round not yet scored?\nTimer used to count down to scoring, or to round …\nAre timers for round scoring + linger before transition …\nSimple easing calculator\nError type for failure to resolve UntypedHandle to …\nMacro to “derive” ( not really a derive macro ) …\nUtilities for asset and meta data handling.\nClamps a sin wave between a minimum and maximum value.\nTry to get metadata handle from UntypedHandle that may …\nSimple easing calculator\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nClamps a sin wave between a minimum and maximum value.\nError type for failure to resolve UntypedHandle to …\nReturns the argument unchanged.\nCalls U::from(self).\nTry to get metadata handle from UntypedHandle that may …\nReturns the argument unchanged.\nCalls U::from(self).\nUse value significantly father than map layers to make …\nReturns the argument unchanged.\nCalls U::from(self).\nCommand to spawn a win indicator and attach to entity\nReturns the argument unchanged.\nCalls U::from(self).\nThe source of player control inputs\nAn iterator over the variants of ControlSource\nA player’s controller inputs densely packed into a …\nSettings to configure the handle_egui_input system\nA gamepad control with the given index\nResource containing the global player control inputs.\nThe first keyboard controls\nThe second keyboard controls\nUsed to implement input type config for bones networking.\nPlayer control input state\nUpdate the internal state with new inputs. This must be …\nIf set to true, gamepad inputs will not be converted to …\nIf set to true, then all keyboard inputs will be sucked …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nIterator over inputs that originated from gamepads.\nGame system that takes the raw input events and converts …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nThe A key.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe AbntC1 key.\nThe AbntC2 key.\nLet Path and PathBuf have absolutize and …\nRequest to add rumble to a gamepad.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA helper system param that allows for iteration over data …\nA flattened iterator of items of type T from data within …\nThe Left Alt key. Maps to Left Option on Mac.\nThe Right Alt key. Maps to Right Option on Mac.\nComponent that may be added to entities with an AtlasSprite…\nComponent that may be added to an AtlasSprite to control …\nThe Apostrophe / ' key.\nThe Apps key.\nA thread-safe reference-counting pointer. ‘Arc’ stands …\nHelper type for storing asset extensions.\nAn identifier for an asset.\nAssetIo is a trait that is implemented for backends …\nA type data that indicates how to load a type as an asset.\nContext provided to custom asset loaders in the …\nThe progress that has been made loading the game assets.\nA custom assset loader.\nContains that path to an asset, and the pack_dir that it …\nA borrowed version of AssetLoc.\nAn asset pack contains assets that are loaded by the game.\nThe unique ID for an asset pack.\nA requirement specifier for an asset pack, made up of the …\nSpecifies an asset pack, and it’s exact version.\nStruct responsible for loading assets into it’s …\nExtension trait for the bones AssetServer.\nThe inner state of the asset server.\nStores assets for later retrieval.\nThe Asterisk / * key.\nThe At / @ key.\nAtlas image component.\nMetadata to define collider an atlas’s tile.\nAn animated sprite component.\nA mutable memory location with dynamically checked borrow …\nAn atomic component store.\nA handle to a resource from a Resources collection.\nAn untyped, atomic resource cell.\nHolds the handles and the volume to be played for a piece …\nA resource that can be used to control game audios.\nAn audio event that may be sent to the AudioCenter …\nThe audio file asset loader.\nThe audio manager resource which can be used to play …\nThe audio source asset type, contains no data, but …\nThe Ax key.\nAn axis event.\nThe B key.\nA 2-dimensional bool vector mask.\nA 3-dimensional bool vector mask.\nA 3-dimensional SIMD vector mask.\nA 4-dimensional bool vector mask.\nA 4-dimensional SIMD vector mask.\nThe Back / Backspace key.\nThe Backslash / \\ key.\nA bi_channel client.\nA bi_channel server.\nBitSet formatter.\nThe BitSet API.\nThe type of bitsets used to track entities in component …\nA bool\nA boolean.\nA bool\nMetadata describing a border image.\nA button rendered with a BorderImageMeta\nA 9-patch style bordered frame.\nThe represents a SchemaBox with given type inside.\nType alias for …\nThe Left Bracket / [ key.\nThe Right Bracket / ] key.\nA button event.\nThe border images to use for a ButtonThemeMeta when the …\nThe state of a button, ether pressed or released.\nMetadata describing a themed button.\nThe C key.\nThe AssetPackId of the core pack.\nThe Calculator key.\nMakes an entity behave like a camera.\nComponent for an entity with camera shake.\nA size setting for a camera.\nQueue that can be used to send camera trauma events.\nThe Capital key.\nThe Caret / ^ key.\nError thrown when a resource cell cannot be inserted …\nAn ID for an asset that has changed.\nA unique content ID.\nResource for controlling the clear color.\nThe Colon / : key.\nColor type.\nThe Comma / , key.\nA resource containing the Commands command queue.\nA SystemParam that can be used to schedule systems that …\nSystemParam for getting read access to a ComponentStore.\nSystemParam for getting mutable access to a ComponentStore.\nRead-only iterator over components matching a given bitset\nMutable iterator over components matching a given bitset\nRead-only iterator over components matching a given bitset.\nMutable iterator over components matching a given bitset. …\nThis trait factors out functions for iterating with bitset …\nA typed wrapper around UntypedComponentStore.\nA collection of ComponentStore<T>.\nThe Compose key on Linux.\nThe gamepad was connected.\nA connection event.\nProvides the context method for Result.\nThe Left Control key.\nControl mapping from raw input, expected to be able to be …\nThe Right Control key.\nType used to map source of input to control.\nThe Convert key.\nThe Copy key.\nYAML format for the core asset pack’s pack.yaml file.\nA StageLabel for the 5 core stages.\nThis is a working Cpal backend.\nKira audio backend that will fall back to a dummy backend …\nError creating ID\nExtension trait for the Context that makes it easier to …\nResource that is automatically added to the world while a …\nAn asset with a custom asset loader.\nThe Cut key.\nThe D key.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nName of the default bones audio session\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nLoaded image data\nDefault plugins for bones framework games.\nDefault plugins for bones framework sessions.\nThe Delete key.\nDerive macro for deriving Deref on structs with one field.\nDerive macro for deriving DerefMut on structs with one …\nA data structure that can be deserialized from any data …\nThe gamepad was disconnected.\nResource tracking which players have been disconnected. …\nThe Down / Down Arrow key.\nThis is a dummy backend since Cpal didn’t work.\nDummy AssetIo implementation used for debugging or as a …\nA Duration type to represent a span of time, typically …\nThe E key.\nExtension trait with helpers for the egui context\nResource containing the egui::Context that can be used to …\nShared resource that, if inserted, allows you to modify …\nExtension trait with helpers for egui responses\nResource for configuring egui rendering.\nResource that maps image handles to their associated egui …\nThe End key.\nHolds a list of alive entities.\nIterator over entities returned by Entities::iter_with.\nAn entity index.\nIterator over entities using the provided bitset.\nAccess an enum.\nType represents an enum, which in the C layout is called a …\nAccess an enum.\nHelper for accessing the inner data of a schema ref at …\nHelper for accessing the inner data of a schema ref at …\nSchema data for an enum.\nA type for an enum tag for EnumSchemaInfo.\nThe Equals / = key.\nThe Escape / ESC key, next to the F1 key.\nEuler rotation sequences.\nResource for exiting bones games.\nA reference to image data stored in the external bones …\nThe F key.\nThe F1 key.\nThe F10 key.\nThe F11 key.\nThe F12 key.\nThe F13 key.\nThe F14 key.\nThe F15 key.\nThe F16 key.\nThe F17 key.\nThe F18 key.\nThe F19 key.\nThe F2 key.\nThe F20 key.\nThe F21 key.\nThe F22 key.\nThe F23 key.\nThe F24 key.\nThe F3 key.\nAn f32\nf32\nAn f32\nThe F4 key.\nThe F5 key.\nThe F6 key.\nAn f64\nf64\nAn f64\nThe F7 key.\nThe F8 key.\nThe F9 key.\nAll false.\nAll false.\nAll false.\nAll false.\nAll false.\nThe index of a field in a struct in a Schema.\nA wrapper type that implements […\nAssetIo implementation that loads from the filesystem.\nThe first stage\nThe camera will be a fixed height with a width dependent …\nThe camera will be a fixed width with a height dependent …\nSpecialization of of the fluent bundle that is used by …\nAn asset containing a FluentBundle.\nAn asset containing a FluentResource.\nA font asset.\nThe Font asset loader.\nFont metadata for buttons, headings, etc, describing the …\nTrait implemented for types that can produce an instance …\nCreates an instance of the type this trait is implemented …\nThe G key.\nDetermines the kind of PRNG. TurboKind::FAST RNGs are …\nThe Game encompasses a complete bones game’s logic, …\nTrait for plugins that can be installed into a Game.\nA specific gamepad axis that may have changed.\nA gamepad axis event.\nA specific button on a gamepad.\nA gamepad button event.\nA gamepad connection event.\nThe kind of gamepad connection event.\nA gamepad event.\nResource containing the gamepad input events detected this …\nStruct that represents intensity of a rumble\nRepresents a request to either add, set, or stop rumble on …\nResource that provides an interface for triggering rumble …\nThis trait provides the means to easily generate all …\nThe Grave / Backtick / ` key.\nThe H key.\nA typed handle to an asset.\nThe Cid of an asset that has changed.\nTrait implemented for types that have a Schema.\nDerive macro for the HasSchema trait.\nA HashMap implementing aHash, a high speed keyed hashing …\nA HashSet implementing aHash, a high speed keyed hashing …\nError for hex crate errors\nError type for hex color decoding\nThe Home key.\nThe I key.\nAn i128\ni128\nAn i128\nAn i16\ni16\nAn i16\nAn i32\ni32\nAn i32\nAn i64\ni64\nAn i64\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nAn i8\ni8\nAn i8\nThe identity transform.\nThe identity transform.\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 2x2 identity matrix, where all diagonal elements are 1, …\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 4x4 identity matrix, where all diagonal elements are 1, …\nThe identity quaternion. Corresponds to no rotation.\nThe identity transform.\nThe identity transform.\nA 2x2 identity matrix, where all diagonal elements are 1, …\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 4x4 identity matrix, where all diagonal elements are 1, …\nThe identity quaternion. Corresponds to no rotation.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f64::INFINITY.\nAll f64::INFINITY.\nAll f64::INFINITY.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nThe index of a field. Works for tuple fields and named …\nImage component.\nThe system input parameter.\nAn error returned when an asset pack does not support the …\nMaps raw inputs to game controls and exposes controls for …\nInputCollector used to update controls.\nThe Insert key, next to the Backspace key.\nConverts a function into a System.\nThe ID is in the wrong format.\nThe type of iterator this query item creates\nThe J key.\nThe K key.\nThe Kana key.\nThe Kanji key.\nThe 0 key over the letters.\nThe 1 key over the letters.\nThe 2 key over the letters.\nThe 3 key over the letters.\nThe 4 key over the letters.\nThe 5 key over the letters.\nThe 6 key over the letters.\nThe 7 key over the letters.\nThe 8 key over the letters.\nThe 9 key over the letters.\nThe key code of a keyboard key.\nA keyboard input event.\nResource containing the keyboard input events detected on …\nThe L key.\nRepresents light rumble intensity for both motors.\nRepresents light rumble intensity for the strong motor …\nRepresents light rumble intensity for the weak motor only.\nA Ulid with a human-readable ascii prefix.\nError creating a LabeledId.\nErrors that can happen while parsing a LabeledId.\nThe fifth stage\nA value which is initialized on the first access.\nThe Left / Left Arrow key.\nThe left mouse button.\nError for unexpected length of hex string\nThe number of lines scrolled.\nThe systems have been loaded.\nAn asset that has been loaded.\nStruct containing all the game’s loaded assets, …\nThe location of an asset that has changed.\nBorrow the localization field from the root asset.\nAsset containing all loaded localizations, and functions …\nFailed to determine a log directory.\nSettings to enable writing tracing output to files.\nError for file logging.\nHow often to rotate log file.\nPath to save log files. LogPath::find_app_data_dir may be …\nPlugin to enable tracing. Configures global tracing …\nResource used to access the lua scripting engine.\nA lua plugin asset.\nA `SessionPlugin that will run the provided lua plugins\nThe systems that have been registered by a lua plugin.\nAn atomic cell containing the LuaPluginSystemsState.\nThe load state of the [`LuaPluginSystems\nResource containing the lua plugins that have been …\nA Lua script asset.\nStruct for accessing and initializing lua singletons.\nThe M key.\nAll f32::MAX.\nAll f32::MAX.\nAll f32::MAX.\nAll f32::MAX.\nAll f64::MAX.\nAll f64::MAX.\nAll f64::MAX.\nAll i32::MAX.\nAll i32::MAX.\nAll i32::MAX.\nAll u32::MAX.\nAll u32::MAX.\nAll u32::MAX.\nAll i64::MAX.\nAll i64::MAX.\nAll i64::MAX.\nAll u64::MAX.\nAll u64::MAX.\nAll u64::MAX.\nThe maximum duration.\nRepresents maximum rumble intensity for both motors.\nRepresents maximum rumble intensity for the strong motor …\nRepresents maximum rumble intensity for the weak motor …\nRepresents medium rumble intensity for both motors.\nRepresents medium rumble intensity for the strong motor …\nRepresents medium rumble intensity for the weak motor only.\nThe duration of one microsecond.\nThe duration of one millisecond.\nAll f32::MIN.\nAll f32::MIN.\nAll f32::MIN.\nAll f32::MIN.\nAll f64::MIN.\nAll f64::MIN.\nAll f64::MIN.\nAll i32::MIN.\nAll i32::MIN.\nAll i32::MIN.\nAll u32::MIN.\nAll u32::MIN.\nAll u32::MIN.\nAll i64::MIN.\nAll i64::MIN.\nAll i64::MIN.\nAll u64::MIN.\nAll u64::MIN.\nAll u64::MIN.\nThe Mail key.\nAccess a map.\nType represents a SchemaMap.\nAccess a map.\nA margin specification.\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nAn equivalent to Option<T> that has a stable memory layout …\nThe MediaSelect key.\nThe MediaStop key.\nNon-persistent Storage backend.\nContext provided while loading a metadata asset.\nThis is a metadata asset that can be loaded from JSON or …\nHelper trait to get a singleton fn pointer for the …\nThe middle mouse button.\nThe Minus / - key.\nA button on the mouse.\nA mouse button input event.\nResource containing the mouse input events made this frame.\nThe position of the mouse in screen-space.\nMouse scroll-wheel input event.\nThe unit that a MouseScrollEvent is in.\nThe position of the mouse in world-space.\nMore than one entity matches the query.\nThe Mute key.\nThe MyComputer key.\nThe N key.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll f32::NAN.\nAll f32::NAN.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NANs.\nAll f32::NAN.\nAll f32::NAN.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NANs.\nAll f64::NAN.\nAll f64::NAN.\nAll f64::NAN.\nThe duration of one nanosecond.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nThe name of a field.\nThe NavigateBackward / Next key.\nThe NavigateForward / Prior key.\nUsed as state in EguiCtx such that a menu in bones or game …\nAsset handle that may be replicated over network and …\nThe NextTrack key.\nThe NoConvert key.\nNo entity matches the query.\nThe systems have not been loaded yet.\nThe Numlock key.\nThe Numpad0 / 0 key.\nThe Numpad1 / 1 key.\nThe Numpad2 / 2 key.\nThe Numpad3 / 3 key.\nThe Numpad4 / 4 key.\nThe Numpad5 / 5 key.\nThe Numpad6 / 6 key.\nThe Numpad7 / 7 key.\nThe Numpad8 / 8 key.\nThe Numpad9 / 9 key.\nThe NumpadAdd / + key.\nThe NumpadComma / , key.\nThe NumpadDecimal / . key.\nThe NumpadDivide / / key.\nThe NumpadEnter key.\nThe NumpadEquals / = key.\nThe NumpadMultiply / * key.\nThe NumpadSubtract / - key.\nThe O key.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nThe Oem102 key.\nHolds data for an offline session\nRun once and stop.\nHolds data for an online session\nAn opaque type\nOpaque data that cannot described by a schema.")
\ No newline at end of file
+searchState.loadedDescShard("jumpy", 3, "Creates a new matrix by extracting the given set of rows …\nUpdates this perspective matrix with a new width / height …\nSets the bottom offset of the view cuboid.\nSets the view cuboid offsets along the y axis.\nSets the category of this transform.\nFills the selected column of this matrix with the content …\nFills the diagonal of this matrix with the content of the …\nUpdates this perspective with a new y field of view of the …\nSets the left offset of the view cuboid.\nSets the view cuboid offsets along the x axis.\nSets the magnitude of this vector.\nFills the diagonal of this matrix with the content of the …\nSets the right offset of the view cuboid.\nFills the selected row of this matrix with the content of …\nThe scaling factor of this similarity transformation.\nSets the top offset of the view cuboid.\nSets the far plane offset of the view cuboid.\nUpdates this perspective matrix with a new far plane …\nSets the near plane offset of the view cuboid.\nUpdates this perspective matrix with a new near plane …\nSets the near and far plane offsets of the view cuboid.\nUpdates this perspective matrix with new near and far …\nThe dimension of the matrix at run-time. Arr length of …\nThe shape of this matrix returned as the tuple (number of …\nThe shape of this matrix wrapped into their representative …\nThe exponential part of this complex number: …\nThe absolute value of this complex number: …\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of the inverse cosine of self.\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nComputes the principal value of inverse hyperbolic cosine …\nThe argument of this complex number.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of the inverse sine of self.\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of inverse hyperbolic sine of …\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of the inverse tangent of self…\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nComputes the principal value of inverse hyperbolic tangent …\nReturns a new vector with the same magnitude as self …\nClamps each lane of self between the corresponding lane of …\nCopies the sign of sign to self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nComputes the cosine of self.\nCardinal cos\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nComputes the hyperbolic cosine of self.\nLanewise equal == comparison.\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nComputes e^(self), where e is the base of the natural …\nLanewise greater or equal >= comparison.\nLanewise greater than > comparison.\nThe max value among all lanes of self.\nThe min value among all lanes of self.\nComputes the product of all the lanes of self.\nComputes the sum of all the lanes of self.\nComputes (self.conjugate() * self + other.conjugate() * …\nThe imaginary part of this complex number.\nLanewise less or equal <= comparison.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nComputes the principal value of natural logarithm of self.\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nReturns the logarithm of self with respect to an arbitrary …\nLanewise less than < comparison.\nLanewise max value.\nLanewise min value.\nThe modulus of this complex number.\nThe squared modulus of this complex number.\nLanewise not equal != comparison.\nThe sum of the absolute value of this complex number’s …\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a complex power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nRaises self to a floating point power.\nThe real part of this complex number.\nMultiplies this complex number by factor.\nThe exponential part of this complex number: …\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nComputes the sine of self.\nCardinal sine\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the hyperbolic sine of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the principal value of the square root of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nComputes the hyperbolic tangent of self.\nThe exponential form of this complex number: (modulus, …\nThe polar form of this complex number: (modulus, arg)\nAttempt to inverse this quaternion.\nAttempts to normalize self.\nNormalizes this matrix in-place and return its norm.\nDivides this complex number by factor.\nComputes the sine of self.\nCalculates the quaternionic sinus.\nThe sine of the rotation angle.\nCardinal sine\nComputes the singular values of this matrix. The singular …\nThe singular values of this SVD.\nComputes the singular values of this matrix. The singular …\nComputes the hyperbolic sine of self.\nCalculates the hyperbolic quaternionic sinus.\nThe number of elements of the range, i.e., …\nComputes the spherical linear interpolation between two …\nSpherical linear interpolation between two unit …\nSpherical linear interpolation between two rotations …\nComputes the spherical linear interpolation between two …\nSpherical linear interpolation between two rotation …\nSpherical linear interpolation between two rotation …\nSlices this matrix starting at its component (irow, icol) …\nSlices this matrix starting at its component (irow, icol) …\nSlices a sub-matrix containing the rows indexed by the …\nSlices a mutable sub-matrix containing the rows indexed by …\nSlices this matrix starting at its component …\nSlices this matrix starting at its component …\nReturns the solution of the system self * x = b where self …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the system self * x = b where self is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nSolves the linear system self . x = b where x is the …\nSolves the linear system self . x = b where x is the …\nSolves the system self * x = b where self is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nSolves the linear system self * x = b, where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nComputes the solution of the linear system self . x = b …\nSolves the linear system self . x = b where x is the …\nSort the estimated components of the SVD by its singular …\nInitializes an SIMD value with each lanes set to val.\nComputes the principal value of the square root of self.\nCalculates square root.\nCalculates square of a quaternion.\nThe stride of this point. This is the number of buffer …\nThe spacing between consecutive row elements and …\nThe strides (row stride, column stride) of this matrix.\nEquivalent to self + rhs but stores the result into out to …\nExample\nExample\nThe sum of all the elements of this matrix.\nReturns the supremum of a and b.\nComputes the supremum (aka. componentwise max) of two …\nComputes the supremum (aka. componentwise max) of two …\nComputes the Singular Value Decomposition using implicit …\nComputes the Singular Value Decomposition using implicit …\nSwaps two entries.\nSwaps two columns in-place.\nSwaps two rows in-place.\nSwaps two elements without bound-checking.\nSwaps two entries without bound-checking.\nSwaps two entries without bound-checking.\nSwaps two elements using their linear index without …\nComputes self = alpha * a * x + beta * self, where a is a …\nComputes self = alpha * x * y.transpose() + beta * self, …\nComputes the eigendecomposition of this symmetric matrix.\nComputes the eigenvalues of this symmetric matrix.\nThe symmetric part of self, i.e., …\nComputes the tridiagonalization of this symmetric matrix.\nComputes the tangent of self.\nCalculates the quaternionic tangent.\nComputes the hyperbolic tangent of self.\nCalculates the hyperbolic quaternionic tangent.\nConverts this unit quaternion into its equivalent Euler …\nCreates Euler angles from a rotation.\nThe exponential form of this complex number: (modulus, …\nConverts this transform into its equivalent homogeneous …\nYields the homogeneous matrix for this matrix, i.e., …\nComputes the coordinates in projective space of this …\nConverts this unit dual quaternion interpreted as an …\nConverts this unit quaternion into its equivalent …\nConverts this unit complex number into its equivalent …\nConverts this point into a vector in homogeneous …\nConverts this rotation into its equivalent homogeneous …\nConverts this translation into its equivalent homogeneous …\nConverts this Scale into its equivalent homogeneous …\nConverts this isometry into its equivalent homogeneous …\nConverts this similarity into its equivalent homogeneous …\nComputes the corresponding homogeneous matrix.\nComputes the corresponding homogeneous matrix.\nBuilds an isometry from this unit dual quaternion.\nConverts this isometry into its equivalent homogeneous …\nThe polar form of this complex number: (modulus, arg)\nconverts SVD results to Polar decomposition form of the …\nThis transformation seen as a Projective3.\nThis transformation seen as a Projective3.\nBuilds the rotation matrix corresponding to this unit …\nBuilds a rotation matrix from this unit quaternion.\nConvert this 1x1 matrix by reference into a scalar.\nThe top offset of the view cuboid.\nFills this matrix with the content of the transpose …\nThe dot product between the transpose of self and rhs.\nEquivalent to self.transpose() * rhs.\nEquivalent to self.transpose() * rhs but stores the result …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes the solution of the linear system …\nSolves the linear system self.transpose() . x = b where x …\nComputes a trace of a square matrix, i.e., the sum of its …\nApply the rotation to the given point.\nTransform the given point by this transformation.\nTransforms the given point, assuming the matrix self uses …\nTransforms the given point, assuming the matrix self uses …\nRotate a point by this unit quaternion.\nRotate the given point by this unit complex number.\nRotate and translate a point by this unit dual quaternion …\nRotate the given point.\nTranslate the given point.\nTranslate the given point.\nTransform the given point by this isometry.\nTransform the given point by this similarity.\nApply the rotation to the given vector.\nTransform the given vector by this transformation, …\nTransforms the given vector, assuming the matrix self uses …\nRotate a vector by this unit dual quaternion, ignoring the …\nRotate the given vector by this unit complex number.\nRotate a vector by this unit quaternion.\nRotate the given vector.\nTransform the given vector by this isometry, ignoring the …\nTransform the given vector by this similarity, ignoring …\nReturn the translation part of this unit dual quaternion.\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nCreates a new isometry from the given translation …\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nTransposes self.\nTransposes self.\nTransposes the square matrix self in-place.\nTransposes self in-place.\nTransposes self and store the result into out.\nAttempts to cast the components of self to another type.\nAttempts to convert an object to a more specific one.\nAttempts to convert an object to a more specific one.\nAttempts to invert this transformation. You may use …\nAttempts to invert this square matrix.\nInverts this quaternion if it is not zero.\nInverts this dual quaternion if it is not zero.\nInverts self.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nComputes the inverse of the decomposed matrix.\nAttempts to invert this transformation in-place. You may …\nAttempts to invert this square matrix in-place. Returns …\nInverts this quaternion in-place if it is not zero.\nInverts this dual quaternion in-place if it is not zero.\nInverts self in-place.\nComputes the inverse of the decomposed matrix and outputs …\nTranslate the given point by the inverse of this Scale.\nPerforms a LU decomposition to overwrite out with the …\nAttempts to interpolate between two isometries using a …\nAttempts to interpolate between two isometries using a …\nAttempts to normalize the given vector and return it …\nAttempts to compute the Schur decomposition of a square …\nAttempts to compute the Singular Value Decomposition of …\nComputes the eigendecomposition of the given symmetric …\nNormalize the given vector and return it wrapped on a Unit …\nAttempts to compute the Singular Value Decomposition of …\nReturns a normalized version of this matrix unless its …\nNormalizes this matrix in-place or does nothing if its …\nAttempts to compute the Polar Decomposition of  a matrix …\nAttempts to compute the Schur decomposition of a square …\nComputes the screw-linear interpolation between two unit …\nSets the magnitude of this vector unless it is smaller …\nComputes the spherical linear interpolation between two …\nComputes the spherical linear interpolation between two …\nComputes the spherical linear interpolation between two …\nAttempts to compute the Singular Value Decomposition of …\nAttempts to compute the Singular Value Decomposition of …\nComputes the eigendecomposition of the given symmetric …\nGets the compile-time value of Self. Returns None if it is …\nComputes the orthogonal matrix U of this U * D * V …\nThe upper triangular matrix of this decomposition.\nThe upper triangular matrix of this decomposition.\nThe left-singular vectors U of this SVD.\nThe upper triangular matrix resulting from the …\nAttempts to compute the UDU decomposition of this matrix.\nBuilds a matrix with uninitialized elements of type …\nUnpacks this decomposition into its three matrix factors …\nRetrieves the lower-triangular factor of the Cholesky …\nUnpacks this decomposition into its two matrix factors.\nThe two matrices of this decomposition and the row and …\nRetrieves (q, h) with q the orthogonal matrix of this …\nThe row permutations and two triangular matrices of this …\nUnpacks this decomposition into its two matrix factors.\nRetrieves the unitary matrix Q and the …\nRetrieve the orthogonal transformation, diagonal, and off …\nRetrieves the lower-triangular factor of the Cholesky …\nRetrieves the upper trapezoidal submatrix H of this …\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieves the upper trapezoidal submatrix R of this …\nRetrieve the diagonal, and off diagonal elements of this …\nUn-projects a point. Faster than multiplication by the …\nUn-projects a point. Faster than multiplication by the …\nDivides this complex number by factor.\nDivides self by the scalar t.\nDivides each component of the complex matrix self by the …\nDivides self by n.\nDivides each component of the complex matrix self by the …\nRetrieves the underlying matrix. Deprecated: Use …\nRetrieves the underlying value. Deprecated: use …\nUnwraps the underlying matrix. Deprecated: Use …\nRetrieves the underlying homogeneous matrix. Deprecated: …\nRetrieves the underlying homogeneous matrix. Deprecated: …\nExtracts the upper triangular part of this matrix …\nComputes the orthogonal matrix V_t of this U * D * V_t …\nThe right-singular vectors V^t of this SVD.\nGets the run-time value of self. For type-level integers, …\nThe variance of all the elements of this matrix.\nThe vector part (i, j, k) of this quaternion.\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nConstruct a fixed-size column vector directly from data.\nThe mutable vector part (i, j, k) of this quaternion.\nComputes the row and column coordinates of the i-th …\nGets a reference to the i-th element of this column vector …\nGets a mutable reference to the i-th element of this …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nReturns a view containing the rows indexed by the range …\nReturn a mutable view containing the rows indexed by the …\nReturn a view of this matrix starting at its component …\nReturn a view of this matrix starting at its component …\nThe column vector with a 1 as its fourth component, and …\nThe unit column vector with a 1 as its fourth component, …\nComputes the wilkinson shift, i.e., the 2x2 symmetric …\nWraps val into the range [min, max] using modular …\nThe column vector with a 1 as its first component, and …\nThe unit column vector with a 1 as its first component, …\nLane-wise bitwise xor of the vector elements.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nThe column vector with a 1 as its second component, and …\nThe unit column vector with a 1 as its second component, …\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nThe column vector with a 1 as its third component, and …\nThe unit column vector with a 1 as its third component, …\nGets the additive identity element.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix or vector with all its elements set to 0.\nCreates a matrix with all its elements set to 0.\nThe far plane offset of the view cuboid.\nGets the far plane offset of the view frustum.\nReplaces each component of self by the result of a closure …\nFolds a function f on each pairs of entries from self and …\nReturns a matrix containing the result of f applied to …\nApplies a function to each lane of self paired with the …\nReplaces each component of self by the result of a closure …\nReturns a matrix containing the result of f applied to …\nThe near plane offset of the view cuboid.\nGets the near plane offset of the view frustum.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nBuilds a new vector from components of self.\nBuilds a new point from components of self.\nA array-based statically sized matrix data storage.\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nA dynamically sized column-major matrix.\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix slice dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA column-major matrix view dynamic numbers of rows and …\nA dynamically sized column vector.\nA column vector slice dynamic numbers of rows and columns.\nA column vector slice dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nA column vector view dynamic numbers of rows and columns.\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nA range with a size that may be known at compile-time.\nDim of dynamically-sized algebraic entities.\nEuclidean norm.\nMarker trait indicating that a storage is stored …\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nLp norm.\nThe most generic column-major matrix (and vector) type.\nA stack-allocated, column-major, 1x1 square matrix.\nA stack-allocated, column-major, 1x2 matrix.\nA stack-allocated, column-major, 1x3 matrix.\nA stack-allocated, column-major, 1x4 matrix.\nA stack-allocated, column-major, 1x5 matrix.\nA stack-allocated, column-major, 1x6 matrix.\nA heap-allocated, column-major, matrix with 1 rows and a …\nA stack-allocated, column-major, 2x2 square matrix.\nA stack-allocated, column-major, 2x1 matrix.\nA stack-allocated, column-major, 2x3 matrix.\nA stack-allocated, column-major, 2x4 matrix.\nA stack-allocated, column-major, 2x5 matrix.\nA stack-allocated, column-major, 2x6 matrix.\nA heap-allocated, column-major, matrix with 2 rows and a …\nA stack-allocated, column-major, 3x3 square matrix.\nA stack-allocated, column-major, 3x1 matrix.\nA stack-allocated, column-major, 3x2 matrix.\nA stack-allocated, column-major, 3x4 matrix.\nA stack-allocated, column-major, 3x5 matrix.\nA stack-allocated, column-major, 3x6 matrix.\nA heap-allocated, column-major, matrix with 3 rows and a …\nA stack-allocated, column-major, 4x4 square matrix.\nA stack-allocated, column-major, 4x1 matrix.\nA stack-allocated, column-major, 4x2 matrix.\nA stack-allocated, column-major, 4x3 matrix.\nA stack-allocated, column-major, 4x5 matrix.\nA stack-allocated, column-major, 4x6 matrix.\nA heap-allocated, column-major, matrix with 4 rows and a …\nA stack-allocated, column-major, 5x5 square matrix.\nA stack-allocated, column-major, 5x1 matrix.\nA stack-allocated, column-major, 5x2 matrix.\nA stack-allocated, column-major, 5x3 matrix.\nA stack-allocated, column-major, 5x4 matrix.\nA stack-allocated, column-major, 5x6 matrix.\nA heap-allocated, column-major, matrix with 5 rows and a …\nA stack-allocated, column-major, 6x6 square matrix.\nA stack-allocated, column-major, 6x1 matrix.\nA stack-allocated, column-major, 6x2 matrix.\nA stack-allocated, column-major, 6x3 matrix.\nA stack-allocated, column-major, 6x4 matrix.\nA stack-allocated, column-major, 6x5 matrix.\nA heap-allocated, column-major, matrix with 6 rows and a …\nThe type of the result of a matrix cross product.\nAn owned matrix column-major matrix with R rows and C …\nAn owned matrix column-major matrix with D columns.\nA matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA mutable matrix slice.\nA column-major 1x1 matrix slice.\nA column-major 1x2 matrix slice.\nA column-major 1x3 matrix slice.\nA column-major 1x4 matrix slice.\nA column-major 1x5 matrix slice.\nA column-major 1x6 matrix slice.\nA column-major matrix slice with 1 row and a number of …\nA column-major 2x2 matrix slice.\nA column-major 2x1 matrix slice.\nA column-major 2x3 matrix slice.\nA column-major 2x4 matrix slice.\nA column-major 2x5 matrix slice.\nA column-major 2x6 matrix slice.\nA column-major matrix slice with 2 rows and a number of …\nA column-major 3x3 matrix slice.\nA column-major 3x1 matrix slice.\nA column-major 3x2 matrix slice.\nA column-major 3x4 matrix slice.\nA column-major 3x5 matrix slice.\nA column-major 3x6 matrix slice.\nA column-major matrix slice with 3 rows and a number of …\nA column-major 4x4 matrix slice.\nA column-major 4x1 matrix slice.\nA column-major 4x2 matrix slice.\nA column-major 4x3 matrix slice.\nA column-major 4x5 matrix slice.\nA column-major 4x6 matrix slice.\nA column-major matrix slice with 4 rows and a number of …\nA column-major 5x5 matrix slice.\nA column-major 5x1 matrix slice.\nA column-major 5x2 matrix slice.\nA column-major 5x3 matrix slice.\nA column-major 5x4 matrix slice.\nA column-major 5x6 matrix slice.\nA column-major matrix slice with 5 rows and a number of …\nA column-major 6x6 matrix slice.\nA column-major 6x1 matrix slice.\nA column-major 6x2 matrix slice.\nA column-major 6x3 matrix slice.\nA column-major 6x4 matrix slice.\nA column-major 6x5 matrix slice.\nA column-major matrix slice with 6 rows and a number of …\nA column-major matrix slice with R rows and C columns.\nA column-major matrix slice with D rows and columns.\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nA column-major matrix slice with a number of rows chosen …\nThe type of the result of a matrix sum.\nRenamed to VecStorage.\nA matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA mutable matrix view.\nA column-major 1x1 matrix view.\nA column-major 1x2 matrix view.\nA column-major 1x3 matrix view.\nA column-major 1x4 matrix view.\nA column-major 1x5 matrix view.\nA column-major 1x6 matrix view.\nA column-major matrix view with 1 row and a number of …\nA column-major 2x2 matrix view.\nA column-major 2x1 matrix view.\nA column-major 2x3 matrix view.\nA column-major 2x4 matrix view.\nA column-major 2x5 matrix view.\nA column-major 2x6 matrix view.\nA column-major matrix view with 2 rows and a number of …\nA column-major 3x3 matrix view.\nA column-major 3x1 matrix view.\nA column-major 3x2 matrix view.\nA column-major 3x4 matrix view.\nA column-major 3x5 matrix view.\nA column-major 3x6 matrix view.\nA column-major matrix view with 3 rows and a number of …\nA column-major 4x4 matrix view.\nA column-major 4x1 matrix view.\nA column-major 4x2 matrix view.\nA column-major 4x3 matrix view.\nA column-major 4x5 matrix view.\nA column-major 4x6 matrix view.\nA column-major matrix view with 4 rows and a number of …\nA column-major 5x5 matrix view.\nA column-major 5x1 matrix view.\nA column-major 5x2 matrix view.\nA column-major 5x3 matrix view.\nA column-major 5x4 matrix view.\nA column-major 5x6 matrix view.\nA column-major matrix view with 5 rows and a number of …\nA column-major 6x6 matrix view.\nA column-major 6x1 matrix view.\nA column-major 6x2 matrix view.\nA column-major 6x3 matrix view.\nA column-major 6x4 matrix view.\nA column-major 6x5 matrix view.\nA column-major matrix view with 6 rows and a number of …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA column-major matrix view with a number of rows chosen at …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA heap-allocated, column-major, matrix with a dynamic …\nA trait for abstract matrix norms.\nThe type of the norm.\nTrait implemented by entities scan be be normalized and …\nAn owned matrix column-major matrix with R rows and C …\nAn owned D-dimensional column vector.\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nA matrix storage that can be reshaped in-place.\nA dynamically sized row vector.\nAn owned D-dimensional row vector.\nA statically sized D-dimensional row vector.\nA matrix with one row and D columns .\nA stack-allocated, 1-dimensional row vector.\nA stack-allocated, 2-dimensional row vector.\nA stack-allocated, 3-dimensional row vector.\nA stack-allocated, 4-dimensional row vector.\nA stack-allocated, 5-dimensional row vector.\nA stack-allocated, 6-dimensional row vector.\nA statically sized column-major matrix with R rows and C …\nA column-major matrix slice with dimensions known at …\nA column-major matrix slice with dimensions known at …\nA column-major matrix view with dimensions known at …\nA column-major matrix view with dimensions known at …\nA statically sized D-dimensional column vector.\nA column vector slice with dimensions known at …\nA column vector slice with dimensions known at …\nA column vector view with dimensions known at compile-time.\nA column vector view with dimensions known at compile-time.\nThe data storage for the sum of two matrices with …\nThe basic scalar type for all structures of nalgebra.\nType of the range size. May be a type-level integer.\nA range with a size that may be known at compile-time.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nA square matrix.\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nL-infinite norm aka. Chebytchev norm aka. uniform norm …\nAn owned matrix with uninitialized data.\nAn owned matrix with uninitialized data.\nA wrapper that ensures the underlying algebraic entity has …\nA stack-allocated, 1-dimensional unit vector.\nA stack-allocated, 2-dimensional unit vector.\nA stack-allocated, 3-dimensional unit vector.\nA stack-allocated, 4-dimensional unit vector.\nA stack-allocated, 5-dimensional unit vector.\nA stack-allocated, 6-dimensional unit vector.\nA Vec-based matrix data storage. It may be …\nA matrix with one column and D rows.\nA stack-allocated, 1-dimensional column vector.\nA stack-allocated, 2-dimensional column vector.\nA stack-allocated, 3-dimensional column vector.\nA stack-allocated, 4-dimensional column vector.\nA stack-allocated, 5-dimensional column vector.\nA stack-allocated, 6-dimensional column vector.\nAn owned matrix column-major matrix with R rows and C …\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nA column vector slice with dimensions known at …\nA 1D column vector slice.\nA 2D column vector slice.\nA 3D column vector slice.\nA 4D column vector slice.\nA 5D column vector slice.\nA 6D column vector slice.\nThe type of the result of a matrix sum.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA column vector view with dimensions known at compile-time.\nA 1D column vector view.\nA 2D column vector view.\nA 3D column vector view.\nA 4D column vector view.\nA 5D column vector view.\nA 6D column vector view.\nA matrix data storage for a matrix view. Only contains an …\nA mutable matrix data storage for mutable matrix view. …\nAbstract definition of a matrix data storage allocator.\nRetrieves the mutable data buffer as a contiguous slice.\nRetrieves the data buffer as a contiguous slice.\nThe start index of the range.\nClones this data storage to one that does not contain any …\nCompatibility constraints between matrix shapes, e.g., for …\nStructures to which matrices and vector can be …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe data storage that contains all the matrix components. …\nThe default matrix data storage allocator.\nThe value of this dimension.\nTraits and tags for identifying the dimension of all …\nThe index immediately after the last index inside of the …\nBuilds an instance of Self from a run-time value. Panics …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nRetrieves a reference to the i-th element without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nIndexing\nBuilds a matrix data storage that does not contain any …\nIndicates whether this data buffer stores its elements …\nMatrix iterators.\nCompute the index corresponding to the irow-th row and …\nUse the metric induced by this norm to compute the metric …\nThe name of this dimension, i.e., the singleton Self.\nApply this norm to the given matrix.\nComputes the norm.\nComputes the squared norm.\nThe matrix data pointer.\nThe matrix mutable data pointer.\nReshapes the storage into the output storage type.\nMultiply self by n.\nThe dimension of the matrix at run-time. Arr length of …\nThe number of elements of the range, i.e., …\nAbstract definition of a matrix data storage.\nThe spacing between consecutive row elements and …\nSwaps two elements without bound-checking.\nSwaps two elements using their linear index without …\nGets the compile-time value of Self. Returns None if it is …\nMechanisms for working with values that may not be …\nDivides self by n.\nGets the run-time value of self. For type-level integers, …\nA matrix allocator of a memory buffer that may contain …\nThe type of buffer this allocator can instantiate.\nThe type of buffer with uninitialized components this …\nA matrix reallocator. Changes the size of the memory …\nRestricts the given number of rows and columns to be …\nThe number of columns of the result of a componentwise …\nThe number of rows of the result of a componentwise …\nRestricts the given number of rows to be equal.\nAllocates a buffer initialized with the content of the …\nAllocates a buffer initialized with the content of the …\nAllocates a buffer with the given number of rows and …\nAssumes a data buffer to be initialized.\nReallocates a buffer of shape (RTo, CTo), possibly reusing …\nConstraints C1 and R2 to be equivalent.\nConstraints D1 and D2 to be equivalent.\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nThis is either equal to D1 or D2, always choosing the one …\nConstraints D1 and D2 to be equivalent, where they both …\nConstraints D1 and D2 to be equivalent. They are both …\nConstraints D1 and D2 to be equivalent. They are both …\nA type used in where clauses for enforcing constraints.\nReturns the argument unchanged.\nCalls U::from(self).\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nData structure used to provide access to matrix and vector …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nAn allocator based on ArrayStorage and VecStorage for …\nTrait implemented by any type that can be used as a …\nTrait implemented exclusively by type-level integers.\nDim of dynamically-sized algebraic entities.\nTrait implemented by Dyn.\nTrait implemented by Dyn and type-level integers different …\nThe constant dimension 0 .\nThe constant dimension 1.\nThe constant dimension 10 .\nThe constant dimension 100 .\nThe constant dimension 101 .\nThe constant dimension 102 .\nThe constant dimension 103 .\nThe constant dimension 104 .\nThe constant dimension 105 .\nThe constant dimension 106 .\nThe constant dimension 107 .\nThe constant dimension 108 .\nThe constant dimension 109 .\nThe constant dimension 11 .\nThe constant dimension 110 .\nThe constant dimension 111 .\nThe constant dimension 112 .\nThe constant dimension 113 .\nThe constant dimension 114 .\nThe constant dimension 115 .\nThe constant dimension 116 .\nThe constant dimension 117 .\nThe constant dimension 118 .\nThe constant dimension 119 .\nThe constant dimension 12 .\nThe constant dimension 120 .\nThe constant dimension 121 .\nThe constant dimension 122 .\nThe constant dimension 123 .\nThe constant dimension 124 .\nThe constant dimension 125 .\nThe constant dimension 126 .\nThe constant dimension 127 .\nThe constant dimension 13 .\nThe constant dimension 14 .\nThe constant dimension 15 .\nThe constant dimension 16 .\nThe constant dimension 17 .\nThe constant dimension 18 .\nThe constant dimension 19 .\nThe constant dimension 2 .\nThe constant dimension 20 .\nThe constant dimension 21 .\nThe constant dimension 22 .\nThe constant dimension 23 .\nThe constant dimension 24 .\nThe constant dimension 25 .\nThe constant dimension 26 .\nThe constant dimension 27 .\nThe constant dimension 28 .\nThe constant dimension 29 .\nThe constant dimension 3 .\nThe constant dimension 30 .\nThe constant dimension 31 .\nThe constant dimension 32 .\nThe constant dimension 33 .\nThe constant dimension 34 .\nThe constant dimension 35 .\nThe constant dimension 36 .\nThe constant dimension 37 .\nThe constant dimension 38 .\nThe constant dimension 39 .\nThe constant dimension 4 .\nThe constant dimension 40 .\nThe constant dimension 41 .\nThe constant dimension 42 .\nThe constant dimension 43 .\nThe constant dimension 44 .\nThe constant dimension 45 .\nThe constant dimension 46 .\nThe constant dimension 47 .\nThe constant dimension 48 .\nThe constant dimension 49 .\nThe constant dimension 5 .\nThe constant dimension 50 .\nThe constant dimension 51 .\nThe constant dimension 52 .\nThe constant dimension 53 .\nThe constant dimension 54 .\nThe constant dimension 55 .\nThe constant dimension 56 .\nThe constant dimension 57 .\nThe constant dimension 58 .\nThe constant dimension 59 .\nThe constant dimension 6 .\nThe constant dimension 60 .\nThe constant dimension 61 .\nThe constant dimension 62 .\nThe constant dimension 63 .\nThe constant dimension 64 .\nThe constant dimension 65 .\nThe constant dimension 66 .\nThe constant dimension 67 .\nThe constant dimension 68 .\nThe constant dimension 69 .\nThe constant dimension 7 .\nThe constant dimension 70 .\nThe constant dimension 71 .\nThe constant dimension 72 .\nThe constant dimension 73 .\nThe constant dimension 74 .\nThe constant dimension 75 .\nThe constant dimension 76 .\nThe constant dimension 77 .\nThe constant dimension 78 .\nThe constant dimension 79 .\nThe constant dimension 8 .\nThe constant dimension 80 .\nThe constant dimension 81 .\nThe constant dimension 82 .\nThe constant dimension 83 .\nThe constant dimension 84 .\nThe constant dimension 85 .\nThe constant dimension 86 .\nThe constant dimension 87 .\nThe constant dimension 88 .\nThe constant dimension 89 .\nThe constant dimension 9 .\nThe constant dimension 90 .\nThe constant dimension 91 .\nThe constant dimension 92 .\nThe constant dimension 93 .\nThe constant dimension 94 .\nThe constant dimension 95 .\nThe constant dimension 96 .\nThe constant dimension 97 .\nThe constant dimension 98 .\nThe constant dimension 99 .\nThe value of this dimension.\nBuilds an instance of Self from a run-time value. Panics …\nThe name of this dimension, i.e., the singleton Self.\nGets the compile-time value of Self. Returns None if it is …\nGets the run-time value of self. For type-level integers, …\nA helper trait used for indexing operations.\nA helper trait used for indexing operations.\nThe output type returned by methods.\nThe output type returned by methods.\nAn iterator through the columns of a matrix.\nAn iterator through the mutable columns of a matrix.\nAn iterator through a dense matrix with arbitrary strides …\nAn iterator through a dense matrix with arbitrary strides …\nAn iterator through the rows of a matrix.\nAn iterator through the mutable rows of a matrix.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nCreates a new iterator for the given matrix storage.\nCreates a new iterator for the given matrix storage.\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nThe column-stride of the owned data storage for a buffer …\nThe static stride of this storage’s columns.\nMarker trait indicating that a storage is stored …\nThe reshaped storage type.\nThe owned data storage that can be allocated from S.\nThe owned data storage that can be allocated from S.\nThe row-stride of the owned data storage for a buffer of …\nThe static stride of this storage’s rows.\nThe trait shared by all matrix data storage.\nTrait implemented by matrix data storage that can provide …\nA matrix storage that can be reshaped in-place.\nThe data storage for the sum of two matrices with …\nTrait shared by all matrix data storage that don’t …\nTrait shared by all mutable matrix data storage that …\nRetrieves the mutable data buffer as a contiguous slice.\nRetrieves the data buffer as a contiguous slice.\nClones this data storage to one that does not contain any …\nGets the address of the i-th matrix component without …\nGets the address of the i-th matrix component without …\nGets the mutable address of the i-th matrix component …\nGets the mutable address of the i-th matrix component …\nRetrieves a reference to the i-th element without …\nRetrieves a reference to the i-th element without …\nRetrieves a mutable reference to the i-th element without …\nRetrieves a mutable reference to the element at …\nBuilds a matrix data storage that does not contain any …\nIndicates whether this data buffer stores its elements …\nCompute the index corresponding to the irow-th row and …\nThe matrix data pointer.\nThe matrix mutable data pointer.\nReshapes the storage into the output storage type.\nThe dimension of the matrix at run-time. Arr length of …\nThe spacing between consecutive row elements and …\nSwaps two elements without bound-checking.\nSwaps two elements using their linear index without …\nA type implementing InitStatus indicating that the value …\nThis trait is used to write code that may work on matrices …\nA type implementing InitStatus indicating that the value …\nThe type of the values with the initialization status …\nRetrieve a mutable reference to the element, assuming that …\nRetrieve a reference to the element, assuming that it is …\nReturns the argument unchanged.\nReturns the argument unchanged.\nInitialize the given element.\nCalls U::from(self).\nCalls U::from(self).\nTrait implemented by rotations that can be used inside of …\nA 2D affine transformation. Stored as a homogeneous 3x3 …\nA 3D affine transformation. Stored as a homogeneous 4x4 …\nA dual quaternion.\nA direct isometry, i.e., a rotation followed by a …\nA 2-dimensional direct isometry using a unit complex …\nA 3-dimensional direct isometry using a unit quaternion …\nA 2-dimensional direct isometry using a rotation matrix …\nA 3-dimensional direct isometry using a rotation matrix …\nA point in an euclidean space.\nA 3D orthographic projection stored as a homogeneous 4x4 …\nA 3D perspective projection stored as a homogeneous 4x4 …\nA point with D elements.\nA statically sized 1-dimensional column point.\nA statically sized 2-dimensional column point.\nA statically sized 3-dimensional column point.\nA statically sized 4-dimensional column point.\nA statically sized 5-dimensional column point.\nA statically sized 6-dimensional column point.\nAn invertible 2D general transformation. Stored as a …\nAn invertible 3D general transformation. Stored as a …\nA quaternion. See the type alias …\nA reflection wrt. a plane.\nA 1-dimensional reflection.\nA 2-dimensional reflection.\nA 3-dimensional reflection.\nA 4-dimensional reflection.\nA 5-dimensional reflection.\nA 6-dimensional reflection.\nThe transform category that results from the …\nA rotation matrix.\nA 2-dimensional rotation matrix.\nA 3-dimensional rotation matrix.\nA scale which supports non-uniform scaling.\nA 1-dimensional scale.\nA 2-dimensional scale.\nA 3-dimensional scale.\nA 4-dimensional scale.\nA 5-dimensional scale.\nA 6-dimensional scale.\nA similarity, i.e., an uniform scaling, followed by a …\nA 2-dimensional similarity.\nA 3-dimensional similarity.\nA 2-dimensional similarity using a rotation matrix for its …\nA 3-dimensional similarity using a rotation matrix for its …\nIndicates that Self is a more specific Transform category …\nIndicates that Self is a more general Transform category …\nTag representing an affine Transform. Its bottom-row is …\nTrait implemented by phantom types identifying the …\nTraits that gives the Transform category that is …\nTag representing the most general (not necessarily …\nTag representing the most general inversible Transform …\nA transformation matrix in homogeneous coordinates.\nA 2D general transformation that may not be invertible. …\nA 3D general transformation that may not be inversible. …\nA translation.\nA 1-dimensional translation.\nA 2-dimensional translation.\nA 3-dimensional translation.\nA 4-dimensional translation.\nA 5-dimensional translation.\nA 6-dimensional translation.\nA 2D rotation represented as a complex number with …\nA unit dual quaternion. May be used to represent a …\nA unit quaternions. May be used to represent a rotation.\nChecks that the given matrix is a valid homogeneous …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThe coordinates of this point, i.e., the shift from the …\nThis quaternion as a 4D vector of coordinates in the …\nThe dual component of the quaternion\nIndicates whether a Transform with the category Self has a …\nThe rotation identity.\nThe rotation inverse.\nChange self to its inverse.\nApply the inverse rotation to the given point.\nApply the inverse rotation to the given unit vector.\nApply the inverse rotation to the given vector.\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe part of this similarity that does not include the …\nThe real component of the quaternion\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nThe pure rotational part of this isometry.\nApply the rotation to the given point.\nApply the rotation to the given vector.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe pure translational part of this isometry.\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe translation coordinates, i.e., how much is added to a …\nThe scale coordinates, i.e., how much is multiplied to a …\nThe bidiagonalization of a general matrix.\nThe Cholesky decomposition of a …\nThe QR decomposition (with column pivoting) of a general …\nLU decomposition with full row and column pivoting.\nHessenberg decomposition of a general matrix.\nLU decomposition with partial (row) pivoting.\nA sequence of row or column permutations.\nThe QR decomposition of a general matrix.\nSingular Value Decomposition of a general matrix.\nSchur decomposition of a square matrix.\nEigendecomposition of a symmetric matrix.\nTridiagonalization of a symmetric matrix.\nUDU factorization.\nFunctions for balancing a matrix.\nThe diagonal matrix resulting from the factorization\nThe unsorted eigenvalues of the decomposed matrix.\nThe eigenvectors of the decomposed matrix.\nConstruction of givens rotations.\nConstruction of householder elementary reflections.\nThe singular values of this SVD.\nPerforms a LU decomposition to overwrite out with the …\nThe left-singular vectors U of this SVD.\nThe upper triangular matrix resulting from the …\nThe right-singular vectors V^t of this SVD.\nComputes the wilkinson shift, i.e., the 2x2 symmetric …\nApplies in-place a modified Parlett and Reinsch matrix …\nComputes in-place D * m * D.inverse(), where D is the …\nA Givens rotation.\nThe cos part of this roration.\nComputes the rotation R required such that the x component …\nComputes the rotation R required such that the y component …\nReturns the argument unchanged.\nThe Givents rotation that does nothing.\nCalls U::from(self).\nThe inverse of this givens rotation.\nInitializes a Givens rotation from its non-normalized …\nInitializes a Givens rotation from its components.\nPerforms the multiplication rhs = self * rhs in-place.\nPerforms the multiplication lhs = lhs * self in-place.\nThe sin part of this roration.\nInitializes a Givens rotation form its non-normalized …\nThe player is alarmed!! Like a lit grenade was just thrown …\nA kind of emote the player can make.\nA component representing a region in which a player should …\nA component representing the current emote state of a …\nThe player is emoting.\nMarker component for a player hat.\nThe player is not emoting\nEvents that can be used to trigger player actions, such as …\nThe player index, for example Player 1, Player 2, and so …\nMarker component indicating that a player has been killed.\nContains the entities of the extra player layers, such as …\nThe state of the player controller.\nResource that tracks which players have already been …\nWhether or not this emote region is active. This provides …\nThe number of frames that this state has been active.\nA buffer to prevent the player from spamming emotes.\nThe ID for the current state.\nSystem that makes sure the swords held by AI are despawned …\nDespawn a player.\nWhether or not the player must be looking at the center of …\nDrop the player’s hat and reset its state.\nThe emote the player should make\nEquip player hats that have been picked up and used.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nKill a player.\nThe ID of the state that the player was in in the last …\nBuffers planned AI movements\nThe entity that owns this emote region.\nIndicates the player is taking pause for the given number …\nAnimate the player’s fins while\nBuild ColliderShape for player from PlayerMeta.\nFor each player, whether they have spawned before.\nSet the player’s inventory\nThe size of the emote region\nThe player that the AI is targeting.\nTick timer that is used for AI pausing logic.\nSystem that reads the PlayerLayers component and updates …\nHave the player use the item they are carrying, if any.\nTrack state of ragdoll.\nIf ticking, cannot twitch\nSwitch entity to a capsule collider based on collider from …\nThe state of the player controller.\nAdds a system to the appropriate stage in a Session for a …\nAdds a system to the appropriate stage in a Session for a …\nThe number of frames that this state has been active.\nThe ID for the current state.\nReturns the argument unchanged.\nCalls U::from(self).\nThe ID of the state that the player was in in the last …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nTrack state of ragdoll.\nReturns the argument unchanged.\nCalls U::from(self).\nRestore player shape back to default from PlayerMeta.\nIf ticking, cannot twitch\nSwitch entity to a capsule collider based on collider from …\nA Random Number generator, powered by the WyRand …\nVariant for fast PRNGs, like Wyrand.\nTrait for enabling creating new TurboCore instances from …\nDetermines the kind of PRNG. TurboKind::FAST RNGs are …\nThis trait provides the means to easily generate all …\nResource that can produce deterministic, pseudo-random …\nA Random Number generator, powered by the WyRand algorithm.\nVariant for slower PRNGs, like ChaCha8.\nA marker trait to be applied to anything that implements …\nAssociated type for accepting valid Seed values. Must be …\nTrait for implementing Seedable PRNGs, requiring that the …\nBase trait for implementing a PRNG. Only one method must be\nEnum for determining the kind of PRNG, whether a fast one, …\nExtension trait for automatically implementing all …\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nReturns a random boolean value.\nReturns a boolean value based on a rate. rate represents …\nGenerates a random char in the given range.\nClones the AtomicRng by deterministically deriving a new …\nInitialises a default instance of Rng. Warning, the …\nInitialises a default instance of AtomicRng. Warning, the …\nGenerate a random digit in the given radix.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nFills a mutable buffer with random bytes.\nForks a TurboCore instance by deterministically deriving a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns an array of constant SIZE containing random u8 …\nReturns a random i128 value.\nReturns a random i16 value.\nReturns a random i32 value.\nReturns a random i64 value.\nReturns a random i8 value.\nReturns a random isize value.\nReturns a random u128 value.\nReturns a random u16 value.\nReturns a random u32 value.\nReturns a random u64 value.\nReturns a random u8 value.\nReturns a random usize value.\nReturns a random i128 within a given range bound.\nReturns a random i16 value.\nReturns a random i32 value.\nReturns a random i64 value.\nReturns a random i8 value.\nReturns a usize value for stable indexing across different …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns a random isize within a given range bound.\nGenerates a random char in the range a-z.\nCreates a new Rng with a randomised seed.\nCreates a new AtomicRng with a randomised seed.\nPartially shuffles a slice by a given amount and returns …\nReseeds the SeededCore with a new seed/state.\nReseeds the current thread-local generator.\nSamples a random item from a slice of values.\nSamples a random item from an iterator of values. O(1) if …\nSamples multiple unique items from a slice of values.\nSamples multiple unique items from an iterator of values.\nSamples multiple unique items from a mutable slice of …\nSamples a random &mut item from a slice of values.\nShuffles a slice randomly in O(n) time.\nReturns a random u128 within a given range bound.\nReturns a random u16 value.\nReturns a random u32 value.\nReturns a random u64 value.\nReturns a random u8 value.\nGenerates a random char in the range A-Z.\nReturns a random usize within a given range bound.\nStochastic Acceptance implementation of Roulette Wheel …\nStochastic Acceptance implementation of Roulette Wheel …\nCreates a new SeededCore with a specific seed value.\nStore player’s match score’s (rounds won)\nTimer tracking how long until round is scored once one or …\nMark round as completed and increment score of winner. …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSave the frame round was marked to transition on in …\nSave MapPool state to transitin with when determining …\nMap player to score, if no entry is 0.\nIf true: round has been scored, timer counts down to round …\nHow many rounds have been played in this match\nHow many rounds have completed this match\nGet player’s score\nIs scoring timer complete but round not yet scored?\nTimer used to count down to scoring, or to round …\nAre timers for round scoring + linger before transition …\nSimple easing calculator\nError type for failure to resolve UntypedHandle to …\nMacro to “derive” ( not really a derive macro ) …\nUtilities for asset and meta data handling.\nClamps a sin wave between a minimum and maximum value.\nTry to get metadata handle from UntypedHandle that may …\nSimple easing calculator\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nClamps a sin wave between a minimum and maximum value.\nError type for failure to resolve UntypedHandle to …\nReturns the argument unchanged.\nCalls U::from(self).\nTry to get metadata handle from UntypedHandle that may …\nReturns the argument unchanged.\nCalls U::from(self).\nUse value significantly father than map layers to make …\nReturns the argument unchanged.\nCalls U::from(self).\nCommand to spawn a win indicator and attach to entity\nReturns the argument unchanged.\nCalls U::from(self).\nThe source of player control inputs\nAn iterator over the variants of ControlSource\nA player’s controller inputs densely packed into a …\nSettings to configure the handle_egui_input system\nA gamepad control with the given index\nResource containing the global player control inputs.\nThe first keyboard controls\nThe second keyboard controls\nUsed to implement input type config for bones networking.\nPlayer control input state\nUpdate the internal state with new inputs. This must be …\nIf set to true, gamepad inputs will not be converted to …\nIf set to true, then all keyboard inputs will be sucked …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nIterator over inputs that originated from gamepads.\nGame system that takes the raw input events and converts …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of Results into FallibleIterator by …\nThe A key.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe unit axes.\nThe AbntC1 key.\nThe AbntC2 key.\nLet Path and PathBuf have absolutize and …\nRequest to add rumble to a gamepad.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA helper system param that allows for iteration over data …\nA flattened iterator of items of type T from data within …\nThe Left Alt key. Maps to Left Option on Mac.\nThe Right Alt key. Maps to Right Option on Mac.\nComponent that may be added to entities with an AtlasSprite…\nComponent that may be added to an AtlasSprite to control …\nThe Apostrophe / ' key.\nThe Apps key.\nA thread-safe reference-counting pointer. ‘Arc’ stands …\nHelper type for storing asset extensions.\nAn identifier for an asset.\nAssetIo is a trait that is implemented for backends …\nA type data that indicates how to load a type as an asset.\nContext provided to custom asset loaders in the …\nThe progress that has been made loading the game assets.\nA custom assset loader.\nContains that path to an asset, and the pack_dir that it …\nA borrowed version of AssetLoc.\nAn asset pack contains assets that are loaded by the game.\nThe unique ID for an asset pack.\nA requirement specifier for an asset pack, made up of the …\nSpecifies an asset pack, and it’s exact version.\nStruct responsible for loading assets into it’s …\nExtension trait for the bones AssetServer.\nThe inner state of the asset server.\nStores assets for later retrieval.\nThe Asterisk / * key.\nThe At / @ key.\nAtlas image component.\nMetadata to define collider an atlas’s tile.\nAn animated sprite component.\nA mutable memory location with dynamically checked borrow …\nAn atomic component store.\nA handle to a resource from a Resources collection.\nAn untyped, atomic resource cell.\nHolds the handles and the volume to be played for a piece …\nA resource that can be used to control game audios.\nAn audio event that may be sent to the AudioCenter …\nThe audio file asset loader.\nThe audio manager resource which can be used to play …\nThe audio source asset type, contains no data, but …\nThe Ax key.\nAn axis event.\nThe B key.\nA 2-dimensional bool vector mask.\nA 3-dimensional bool vector mask.\nA 3-dimensional SIMD vector mask.\nA 4-dimensional bool vector mask.\nA 4-dimensional SIMD vector mask.\nThe Back / Backspace key.\nThe Backslash / \\ key.\nA bi_channel client.\nA bi_channel server.\nBitSet formatter.\nThe BitSet API.\nThe type of bitsets used to track entities in component …\nA bool\nA boolean.\nA bool\nMetadata describing a border image.\nA button rendered with a BorderImageMeta\nA 9-patch style bordered frame.\nThe represents a SchemaBox with given type inside.\nType alias for …\nThe Left Bracket / [ key.\nThe Right Bracket / ] key.\nA button event.\nThe border images to use for a ButtonThemeMeta when the …\nThe state of a button, ether pressed or released.\nMetadata describing a themed button.\nThe C key.\nThe AssetPackId of the core pack.\nThe Calculator key.\nMakes an entity behave like a camera.\nComponent for an entity with camera shake.\nA size setting for a camera.\nQueue that can be used to send camera trauma events.\nThe Capital key.\nThe Caret / ^ key.\nError thrown when a resource cell cannot be inserted …\nAn ID for an asset that has changed.\nA unique content ID.\nResource for controlling the clear color.\nThe Colon / : key.\nColor type.\nThe Comma / , key.\nA resource containing the Commands command queue.\nA SystemParam that can be used to schedule systems that …\nSystemParam for getting read access to a ComponentStore.\nSystemParam for getting mutable access to a ComponentStore.\nRead-only iterator over components matching a given bitset\nMutable iterator over components matching a given bitset\nRead-only iterator over components matching a given bitset.\nMutable iterator over components matching a given bitset. …\nThis trait factors out functions for iterating with bitset …\nA typed wrapper around UntypedComponentStore.\nA collection of ComponentStore<T>.\nThe Compose key on Linux.\nThe gamepad was connected.\nA connection event.\nProvides the context method for Result.\nThe Left Control key.\nControl mapping from raw input, expected to be able to be …\nThe Right Control key.\nType used to map source of input to control.\nThe Convert key.\nThe Copy key.\nYAML format for the core asset pack’s pack.yaml file.\nA StageLabel for the 5 core stages.\nThis is a working Cpal backend.\nKira audio backend that will fall back to a dummy backend …\nError creating ID\nExtension trait for the Context that makes it easier to …\nResource that is automatically added to the world while a …\nAn asset with a custom asset loader.\nThe Cut key.\nThe D key.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nName of the default bones audio session\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nLoaded image data\nDefault plugins for bones framework games.\nDefault plugins for bones framework sessions.\nThe Delete key.\nDerive macro for deriving Deref on structs with one field.\nDerive macro for deriving DerefMut on structs with one …\nA data structure that can be deserialized from any data …\nThe gamepad was disconnected.\nResource tracking which players have been disconnected. …\nThe Down / Down Arrow key.\nThis is a dummy backend since Cpal didn’t work.\nDummy AssetIo implementation used for debugging or as a …\nA Duration type to represent a span of time, typically …\nThe E key.\nExtension trait with helpers for the egui context\nResource containing the egui::Context that can be used to …\nShared resource that, if inserted, allows you to modify …\nExtension trait with helpers for egui responses\nResource for configuring egui rendering.\nResource that maps image handles to their associated egui …\nThe End key.\nHolds a list of alive entities.\nIterator over entities returned by Entities::iter_with.\nAn entity index.\nIterator over entities using the provided bitset.\nAccess an enum.\nType represents an enum, which in the C layout is called a …\nAccess an enum.\nHelper for accessing the inner data of a schema ref at …\nHelper for accessing the inner data of a schema ref at …\nSchema data for an enum.\nA type for an enum tag for EnumSchemaInfo.\nThe Equals / = key.\nThe Escape / ESC key, next to the F1 key.\nEuler rotation sequences.\nResource for exiting bones games.\nA reference to image data stored in the external bones …\nThe F key.\nThe F1 key.\nThe F10 key.\nThe F11 key.\nThe F12 key.\nThe F13 key.\nThe F14 key.\nThe F15 key.\nThe F16 key.\nThe F17 key.\nThe F18 key.\nThe F19 key.\nThe F2 key.\nThe F20 key.\nThe F21 key.\nThe F22 key.\nThe F23 key.\nThe F24 key.\nThe F3 key.\nAn f32\nf32\nAn f32\nThe F4 key.\nThe F5 key.\nThe F6 key.\nAn f64\nf64\nAn f64\nThe F7 key.\nThe F8 key.\nThe F9 key.\nAll false.\nAll false.\nAll false.\nAll false.\nAll false.\nThe index of a field in a struct in a Schema.\nA wrapper type that implements […\nAssetIo implementation that loads from the filesystem.\nThe first stage\nThe camera will be a fixed height with a width dependent …\nThe camera will be a fixed width with a height dependent …\nSpecialization of of the fluent bundle that is used by …\nAn asset containing a FluentBundle.\nAn asset containing a FluentResource.\nA font asset.\nThe Font asset loader.\nFont metadata for buttons, headings, etc, describing the …\nTrait implemented for types that can produce an instance …\nCreates an instance of the type this trait is implemented …\nThe G key.\nDetermines the kind of PRNG. TurboKind::FAST RNGs are …\nThe Game encompasses a complete bones game’s logic, …\nTrait for plugins that can be installed into a Game.\nA specific gamepad axis that may have changed.\nA gamepad axis event.\nA specific button on a gamepad.\nA gamepad button event.\nA gamepad connection event.\nThe kind of gamepad connection event.\nA gamepad event.\nResource containing the gamepad input events detected this …\nStruct that represents intensity of a rumble\nRepresents a request to either add, set, or stop rumble on …\nResource that provides an interface for triggering rumble …\nThis trait provides the means to easily generate all …\nThe Grave / Backtick / ` key.\nThe H key.\nA typed handle to an asset.\nThe Cid of an asset that has changed.\nTrait implemented for types that have a Schema.\nDerive macro for the HasSchema trait.\nA HashMap implementing aHash, a high speed keyed hashing …\nA HashSet implementing aHash, a high speed keyed hashing …\nError for hex crate errors\nError type for hex color decoding\nThe Home key.\nThe I key.\nAn i128\ni128\nAn i128\nAn i16\ni16\nAn i16\nAn i32\ni32\nAn i32\nAn i64\ni64\nAn i64\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nAn i8\ni8\nAn i8\nThe identity transform.\nThe identity transform.\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 2x2 identity matrix, where all diagonal elements are 1, …\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 4x4 identity matrix, where all diagonal elements are 1, …\nThe identity quaternion. Corresponds to no rotation.\nThe identity transform.\nThe identity transform.\nA 2x2 identity matrix, where all diagonal elements are 1, …\nA 3x3 identity matrix, where all diagonal elements are 1, …\nA 4x4 identity matrix, where all diagonal elements are 1, …\nThe identity quaternion. Corresponds to no rotation.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f32::INFINITY.\nAll f64::INFINITY.\nAll f64::INFINITY.\nAll f64::INFINITY.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nThe index of a field. Works for tuple fields and named …\nImage component.\nThe system input parameter.\nAn error returned when an asset pack does not support the …\nMaps raw inputs to game controls and exposes controls for …\nInputCollector used to update controls.\nThe Insert key, next to the Backspace key.\nConverts a function into a System.\nThe ID is in the wrong format.\nThe type of iterator this query item creates\nThe J key.\nThe K key.\nThe Kana key.\nThe Kanji key.\nThe 0 key over the letters.\nThe 1 key over the letters.\nThe 2 key over the letters.\nThe 3 key over the letters.\nThe 4 key over the letters.\nThe 5 key over the letters.\nThe 6 key over the letters.\nThe 7 key over the letters.\nThe 8 key over the letters.\nThe 9 key over the letters.\nThe key code of a keyboard key.\nA keyboard input event.\nResource containing the keyboard input events detected on …\nThe L key.\nRepresents light rumble intensity for both motors.\nRepresents light rumble intensity for the strong motor …\nRepresents light rumble intensity for the weak motor only.\nA Ulid with a human-readable ascii prefix.\nError creating a LabeledId.\nErrors that can happen while parsing a LabeledId.\nThe fifth stage\nA value which is initialized on the first access.\nThe Left / Left Arrow key.\nThe left mouse button.\nError for unexpected length of hex string\nThe number of lines scrolled.\nThe systems have been loaded.\nAn asset that has been loaded.\nStruct containing all the game’s loaded assets, …\nThe location of an asset that has changed.\nBorrow the localization field from the root asset.\nAsset containing all loaded localizations, and functions …\nFailed to determine a log directory.\nSettings to enable writing tracing output to files.\nError for file logging.\nHow often to rotate log file.\nPath to save log files. LogPath::find_app_data_dir may be …\nPlugin to enable tracing. Configures global tracing …\nResource used to access the lua scripting engine.\nA lua plugin asset.\nA `SessionPlugin that will run the provided lua plugins\nThe systems that have been registered by a lua plugin.\nAn atomic cell containing the LuaPluginSystemsState.\nThe load state of the [`LuaPluginSystems\nResource containing the lua plugins that have been …\nA Lua script asset.\nStruct for accessing and initializing lua singletons.\nThe M key.\nAll f32::MAX.\nAll f32::MAX.\nAll f32::MAX.\nAll f32::MAX.\nAll f64::MAX.\nAll f64::MAX.\nAll f64::MAX.\nAll i32::MAX.\nAll i32::MAX.\nAll i32::MAX.\nAll u32::MAX.\nAll u32::MAX.\nAll u32::MAX.\nAll i64::MAX.\nAll i64::MAX.\nAll i64::MAX.\nAll u64::MAX.\nAll u64::MAX.\nAll u64::MAX.\nThe maximum duration.\nRepresents maximum rumble intensity for both motors.\nRepresents maximum rumble intensity for the strong motor …\nRepresents maximum rumble intensity for the weak motor …\nRepresents medium rumble intensity for both motors.\nRepresents medium rumble intensity for the strong motor …\nRepresents medium rumble intensity for the weak motor only.\nThe duration of one microsecond.\nThe duration of one millisecond.\nAll f32::MIN.\nAll f32::MIN.\nAll f32::MIN.\nAll f32::MIN.\nAll f64::MIN.\nAll f64::MIN.\nAll f64::MIN.\nAll i32::MIN.\nAll i32::MIN.\nAll i32::MIN.\nAll u32::MIN.\nAll u32::MIN.\nAll u32::MIN.\nAll i64::MIN.\nAll i64::MIN.\nAll i64::MIN.\nAll u64::MIN.\nAll u64::MIN.\nAll u64::MIN.\nThe Mail key.\nAccess a map.\nType represents a SchemaMap.\nAccess a map.\nA margin specification.\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nAn equivalent to Option<T> that has a stable memory layout …\nThe MediaSelect key.\nThe MediaStop key.\nNon-persistent Storage backend.\nContext provided while loading a metadata asset.\nThis is a metadata asset that can be loaded from JSON or …\nHelper trait to get a singleton fn pointer for the …\nThe middle mouse button.\nThe Minus / - key.\nA button on the mouse.\nA mouse button input event.\nResource containing the mouse input events made this frame.\nThe position of the mouse in screen-space.\nMouse scroll-wheel input event.\nThe unit that a MouseScrollEvent is in.\nThe position of the mouse in world-space.\nMore than one entity matches the query.\nThe Mute key.\nThe MyComputer key.\nThe N key.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll f32::NAN.\nAll f32::NAN.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NANs.\nAll f32::NAN.\nAll f32::NAN.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NAN:s.\nAll NANs.\nAll f64::NAN.\nAll f64::NAN.\nAll f64::NAN.\nThe duration of one nanosecond.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f32::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll f64::NEG_INFINITY.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nAll negative ones.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative W axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative X axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Y axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nA unit vector pointing along the negative Z axis.\nThe name of a field.\nThe NavigateBackward / Next key.\nThe NavigateForward / Prior key.\nUsed as state in EguiCtx such that a menu in bones or game …\nAsset handle that may be replicated over network and …\nThe NextTrack key.\nThe NoConvert key.\nNo entity matches the query.\nThe systems have not been loaded yet.\nThe Numlock key.\nThe Numpad0 / 0 key.\nThe Numpad1 / 1 key.\nThe Numpad2 / 2 key.\nThe Numpad3 / 3 key.\nThe Numpad4 / 4 key.\nThe Numpad5 / 5 key.\nThe Numpad6 / 6 key.\nThe Numpad7 / 7 key.\nThe Numpad8 / 8 key.\nThe Numpad9 / 9 key.\nThe NumpadAdd / + key.\nThe NumpadComma / , key.\nThe NumpadDecimal / . key.\nThe NumpadDivide / / key.\nThe NumpadEnter key.\nThe NumpadEquals / = key.\nThe NumpadMultiply / * key.\nThe NumpadSubtract / - key.\nThe O key.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nAll ones.\nThe Oem102 key.\nHolds data for an offline session\nRun once and stop.\nHolds data for an online session\nAn opaque type\nOpaque data that cannot described by a schema.")
\ No newline at end of file
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-searchState.loadedDescShard("jumpy", 4, "An opaque type\nHelper func to construct a OptionalQueryItem wrapping a …\nHelper func to construct a OptionalQueryItemMut wrapping a …\nWrapper for the Comp SystemParam used as QueryItem to …\nWrapper for the CompMut SystemParam used as QueryItem to …\nAnother mouse button with the associated number.\nThe P key.\nYAML format for asset packs’ pack.yaml file.\nA helper system param for iterating over the root assets …\nA typed iterator over asset pack roots.\nThe PageDown key.\nThe PageUp key.\nThe type of the parameter, ranging over the lifetime of …\nThe Paste key.\nA component for rendering a 2D line path, made up of a …\nThe Pause / Break key, next to the Scroll key.\nThe Period / . key.\nThe number of pixels scrolled.\nPlay some music.\nThe PlayPause key.\nPlay a sound.\nTrait that tracks player control state. Provides …\nThe Plus / + key.\nThe fourth stage\nThe Power key.\nThe second stage\nThe prefix was not ASCII.\nThe prefix was too long ( greater than 63 chars ).\nThe button is pressed.\nThe PrevTrack key.\nA type of primitive.\nAccess a struct.\nThe type represents a primitive value.\nAccess a struct.\nHelper for accessing the inner data of a schema ref at …\nHelper for accessing the inner data of a schema ref at …\nThe Q key.\nA quaternion representing an orientation.\nA type representing a component-joining entity query.\nAn error that may occur when querying for a single entity. …\nThe R key.\nThe number of bits in a Ulid’s random portion\nRuntime, needed to execute network related calls.\nWrapper for a borrowed AtomicCell that will released lock …\nWrapper for mutably borrowed AtomicCell that will released …\nThe button is released.\nReset when finished.\nSystemParam for getting read access to a resource.\nSystemParam for getting read access to a resource and …\nSystemParam for getting mutable access to a resource.\nSystemParam for getting mutable access to a resource and …\nA collection of resources.\nThe Return / Enter key.\nsRGBA color\nThe Right / Right Arrow key.\nThe right mouse button.\nResource that produces deterministic pseudo-random …\nGet the root asset of the core asset pack and cast it to …\nInternal resource used to cache the field of the root …\nThe S key.\nA typed version of SchemaBox.\nGlobal SchemaRegistry used to register SchemaDatas and …\nThe duration of one second.\nTyped version of a SchemaMap.\nA typed version of a SchemaVec.\nType data for asset handles.\nA owning, type-erased Box-like container for types with a …\nSchema information describing the memory layout of a type.\nDerivable schema type_data for types that implement …\nA struct that implements DeserializeSeed and can be used …\nError returned when a field is not found in a schema.\nA unique identifier for a schema registered in the …\nA schema describes the data layout of a type, to enable …\nLayout information computed for SchemaData.\nUntyped schema-aware “HashMap”.\nAccess helper for a SchemaMap.\nMutable SchemaMap access helper.\nA custom asset loader implementation for a metadata asset.\nError type when attempting to cast between types with …\nA schema reference, containing the ID of the pack that …\nThe load context for a SchemaRefMut.\nAn untyped reference that knows the Schema of the pointee …\nHelper for accessing the inner data of a schema ref at …\nAn untyped mutable reference that knows the Schema of the …\nAccess a schema\nA schema registry that alloates SchemaIds for SchemaDatas …\nA struct that implements Serialize and wraps around a …\nA type-erased Vec-like collection that for items with the …\nAccess helper for a SchemaVec.\nMutable SchemaVec access helper.\nScripting plugin for the bones framework.\nThe Scroll / Scroll Lock key.\nThe Semicolon / ; key.\nA data structure that can be serialized into any data …\nA bones game. This includes all of the game worlds, and …\nType of session command\nResource that allows you to configure the current session.\nTrait for plugins that can be installed into a Session.\nA session runner is in charge of advancing a Session …\nContainer for multiple game sessions.\nThe value is set.\nRequest to set rumble on a gamepad, replacing any existing …\nResource providing a noise source for CameraShake entities …\nThe Left Shift key.\nThe Right Shift key.\nA collection of systems that will be run in order.\nThe Slash / / key.\nThe Sleep key.\nThe Snapshot / Print Screen key.\nThe Space / Spacebar /   key.\nA 2D sprite component\nTrait for things that may be used to identify a system …\nThe intermediate state for the parameter, that may be …\nA piece of audio loaded into memory all at once.\nStruct containing a static system.\nRequest to stop rumble on a gamepad.\nThe Stop key.\nStop all currently playing sounds.\nStop the currently playing music.\nA Stopwatch is a struct that track elapsed time when …\nPersitent storage resource.\nTrait implemented by storage backends.\nA String\nA Rust String. Must be manipulated with Rust string …\nA String\nAccess a struct.\nThe type represents a struct.\nAccess a struct.\nA field in a StructSchemaInfo.\nHelper for accessing the inner data of a schema ref at …\nIterator for StructRefAccess::fields().\nA field returned by StructRefFieldIter.\nHelper for accessing the inner data of a schema ref at …\nIterator for StructRefAccess::fields().\nA field returned by StructRefFieldIter.\nSchema data for a struct.\nThe Left Super key. Generic keyboards usually display this …\nThe Right Super key. Generic keyboards usually display …\nResource updated each frame exposing syncing/networking …\nThe type of the system that is output\nThe Sysrq key.\nTrait implemented by systems.\nTrait used to implement parameters for System functions.\nTrait for system stages. A stage is a\nThe ID of a system stage.\nAn ordered collection of SystemStages.\nThe T key.\nA fast, non-cryptographic, thread-local random number …\nThe number of bits in a Ulid’s time portion\nAll true.\nAll true.\nAll true.\nAll true.\nAll true.\nThe Tab /     key.\nA tilemap tile component.\nA tilemap layer component.\nA clock that tracks how much it has advanced (and how much …\nTracks elapsed time. Enters the finished state once …\nSpecifies Timer behavior.\nThe main transform component.\nExtension trait for automatically implementing all …\nThe U key.\nA u128\nu128\nA u128\nA u16\nA u16.\nu16\nA u16\nA u32\nA u32.\nu32\nA u32\nA u64\nu64\nA u64\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nA u8\nA u8.\nu8\nA u8\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nA Ulid is a unique 128-bit lexicographically sortable …\nThe ULID could not be parsed.\nExtension trait for Ulid.\nThe Underline / _ key.\nThe Unlabeled key.\nThe LuaPlugin has been dropped and it’s systems have …\nA wrapper struct that marks it unsafe to both create and …\nThe value is not set.\nAttempted to setup file logging on unsupported platform.\nAn untyped atomic component store.\nIterates over components using a provided bitset. Each …\nIterates over components using a provided bitset. Each …\nIterate over component store returning …\nIterate mutably over component store returning …\nHolds components of a given type indexed by Entity.\nMutable iterator over pointers in an untyped component …\nMutable iterator over pointers in an untyped component …\nAn untyped handle to an asset.\nAn untyped resource that may be inserted into …\nStorage for un-typed resources.\nHelper trait for unwraping each item in an array.\nThe Up / Up Arrow key.\nThe third stage\nA handle representing a string in the global string cache.\nA standard HashMap using Ustr as the key type with a …\nA standard HashSet using Ustr as the key type with a …\nThe V key.\nRepresents very light rumble intensity for both motors.\nRepresents very light rumble intensity for the strong …\nRepresents very light rumble intensity for the weak motor …\nExtension trait on top of Value to add helper functions.\nInformation about an enum variant for EnumSchemaInfo.\nAccess a vec.\nType represents a SchemaVec, where each item in the vec …\nAccess a vec.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nSemVer version as defined by https://semver.org.\nA custom viewport specification for a Camera.\nThe VolumeDown key.\nUpdate the volume of all audios using the new scale values.\nThe VolumeUp key.\nThe W key.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nThe Wake key.\nAsset IO implementation that loads assets from a URL.\nThe WebBack key.\nThe WebFavorites key.\nThe WebForward key.\nThe WebHome key.\nThe WebRefresh key.\nThe WebSearch key.\nThe WebStop key.\nInformation about the window the game is running in.\nThe World is simply a collection of Resources, and …\nA frozen reference to the ECS World.\nThe X key.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nIntrinsic three-axis rotation XYZ\nIntrinsic three-axis rotation XZY\nThe Y key.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nIntrinsic three-axis rotation YXZ\nIntrinsic three-axis rotation YZX\nThe Yen key.\nThe Z key.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nRepresents no rumble intensity.\nThe degenerate zero transform.\nThe degenerate zero transform.\nA 3x3 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nA 2x2 matrix with all elements set to 0.0.\nA 3x3 matrix with all elements set to 0.0.\nA 4x4 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nThe degenerate zero transform.\nThe degenerate zero transform.\nA 2x2 matrix with all elements set to 0.0.\nA 3x3 matrix with all elements set to 0.0.\nA 4x4 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nA duration of zero time.\nIntrinsic three-axis rotation ZXY\nIntrinsic three-axis rotation ZYX\nInternally used sytem for killing finished audios …\nInternally used sytem for processing audio events in the …\nGet alpha.\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nComputes the absolute difference between self and other.\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nGet an absolute path. This works even if the path does not …\nGet an absolute path. This works even if the path does not …\nGet an absolute path. This works even if the path does not …\nWhether or not this session should have it’s systems run.\nWhether or not this session should be active after this …\nWhether or not the camera is enabled and rendering.\nGetter for the list of active players (idx) which are …\nGetter for the list of active players (idx) which are …\nAdd a system to be run at the end of the stage.\nAdds two quaternions.\nAdds two quaternions.\nPanics\nAdd a SessionCommand to queue.\nAdds two 2x2 matrices.\nAdds two 2x2 matrices.\nAdds two 3x3 matrices.\nAdds two 3x3 matrices.\nAdds two 3x3 matrices.\nAdds two 4x4 matrices.\nAdds two 4x4 matrices.\nAdds rumble to a specific gamepad. Ignores if the gamepad …\nAdds rumble to all enabled gamepads.\nAdd a system that will run each frame until it succeeds …\nAdd a system that will run only once, before all of the …\nAdd a system to this stage.\nAdd a System to the stage with the given label.\nAdds trauma to the camera, capping it at 1.0\nAdvance the time exactly by the given duration.\nIndicate input for this frame has been consumed. An …\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns a list of all Entitys cloned into a new vec.\nReturns a reference to the underlying allocator.\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nReturns Unset if the option is Unset, otherwise returns …\nReturns Unset if the option is Unset, otherwise calls f …\nReturns the angle (in radians) between self and rhs in the …\nReturns the angle (in radians) between two vectors.\nReturns the angle (in radians) for the minimal rotation …\nReturns the angle (in radians) between two vectors.\nReturns the angle (in radians) for the minimal rotation …\nReturns the angle (in radians) between self and rhs in the …\nReturns the angle (in radians) between two vectors.\nSystem for automatically animating sprites with the …\nInstall animation utilities into the given SystemStages.\nThe collection of animations in this animation bank.\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns some vector that is orthogonal to the given one.\nReturns some vector that is orthogonal to the given one.\nReturns some vector that is orthogonal to the given one.\nGiven a unit vector return two other vectors that together …\nGiven a unit vector return two other vectors that together …\nGiven a unit vector return two other vectors that together …\nReturns any unit vector that is orthogonal to the given …\nReturns any unit vector that is orthogonal to the given …\nReturns any unit vector that is orthogonal to the given …\nModify the iteration bitset\nUpdate the internal state with new inputs. This must be …\nCreates a Crockford Base32 encoded string that represents …\nGet the cached string as a C char*.\nGet this ustr as a CStr\nDereferences and returns result wrapped in the Ref.\nDereferences and returns result wrapped in the RefMut.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nHelper to get the loaded systems.\nHelper to get the loaded systems mutably.\nReturns the total number of whole microseconds contained …\nReturns the total number of whole milliseconds contained …\nReturns the number of milliseconds contained by this …\nReturns the number of milliseconds contained by this …\nConverts reference and returns result wrapped in the RefMut…\nConverts from &mut Maybe<T> to Maybe<&mut T>.\nReturns the total number of nanoseconds contained by this …\nReturns a raw pointer to the underlying data in this cell.\nProvides a raw pointer to the data.\nConverts reference and returns result wrapped in the Ref.\nBorrow as an AssetLocRef.\nConverts from &Maybe<T> to Maybe<&T>.\nConverts a Color to variant Color::Rgba\nConverts a Color to a [f32; 4] from sRGB colorspace\nConverts a reference of T to a SchemaRefMut\nConverts a reference of T to a SchemaRef\nReturns the number of whole seconds contained by this …\nReturns the number of seconds contained by this Duration …\nReturns the number of seconds contained by this Duration …\nConvert to a static user data type.\nGet the cached string as a &str\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nReceiver for asset changes, used to implement hot reloads.\nSender for asset changes, used by the AssetIo …\nContent addressed cache of raw bytes for asset data.\nMaps the handle of the asset to it’s content ID.\nHelper function to return type data for a custom asset …\nThe asset server.\nThe base URL to load assets from.\nMaps asset content IDs, to assets that have been loaded by …\nConverts to Arc<T>.\nConverts to Arc<[T]>.\nThe atlas handle.\nThe texture atlas to use for the layer\nAudio Center resource and systems.\nAudio Manager resource and systems.\nCalculates the average kilobits per second sent across all …\nCalculates the average ping across all remote players.\nThe axis that has changed.\nGet blue in sRGB colorspace.\nThe backend storage API.\nCreate a bi-directional channel with a given request and …\nReturns if all bits are set.\nBitwise AND.\nBitwise AND after NOT of rhs.\nReturns if any bits are set.\nConditionally sets or resets the given bit.\nCounts the number of set bits.\nReturns if the two bitsets have no bits in common.\nReturns if the two bitsets are equal.\nFlips the given bit.\nFormat the bits.\nInitializes all bits.\nReturns total number of bits.\nBitwise combine with MASK.\nReturns if none of the bits are set.\nBitwise NOT.\nBitwise OR.\nResets the given bit.\nSets the given bit.\nReturns if self is a subset of rhs.\nReturns if self is a superset of rhs.\nReturns if the given bit is set.\nBitwise XOR.\nReturns a bitmask with the lowest 2 bits set from the …\nReturns a bitmask with the lowest 3 bits set from the …\nReturns a bitmask with the lowest 4 bits set from the …\nReturns a bitmask with the lowest 3 bits set from the …\nReturns a bitmask with the lowest 4 bits set from the …\nShorthand for combining bitsets with bit_or.\nGet bitset of ComponentStore / implementor.\nReturns the bitset indicating which entity indices have a …\nRead the bitset containing the list of entites with this …\nReturns a bitset where each index where the bit is set to …\nShorthand for setting bits on the bitset container.\nbool vector mask types.\nReturns a random boolean value.\nSet the button border image\nIf border_only is set to true, then the middle section of …\nSet the scale of the border image.\nThe size of the border on each side.\nThe border images to use for different button states.\nThis module contains types that can be used to implement …\nThis is used create an instance of the system parame, …\nImmutably borrows the wrapped value.\nBorrow the resource.\nLock the resource for reading.\nMutably borrows the wrapped value.\nMutably borrow the resource.\nLock the resource for read-writing.\nThe bottom margin.\nThe bundles for all loaded languages.\nThe gamepad button.\nThe button that the event refers to.\nThe mouse button events sent this frame.\nThe state of the keyboard button.\nThe cache of objects that have been read\nCast a reference of this type to a reference of another …\nCast a mutable reference of this type to a reference of …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nThe camera will always restore to this position.\nReturns a boolean value based on a rate. rate represents …\nGenerates a random char in the given range.\nChecked Duration addition. Computes self + other, …\nChecked Duration division. Computes self / other, …\nChecked Duration multiplication. Computes self * other, …\nChecked Duration subtraction. Computes self - other, …\nThe content ID of the loaded asset.\nContent id of the asset, used to lookup asset from …\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nClamp values between range (0,0) and (1,1).\nClear the UI focus\nClears the killed entity list.\nWhen the button is clicked on.\nMakes a clone of the Arc pointer.\nClone the inner data, creating a new copy instead of …\nThe function pointer that may be used to clone data with …\nComparison for two Arcs.\nCompare the major, minor, patch, and pre-release value of …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nThe color of the path.\nThe sprite’s color tint\nThe sprite’s color tint\nThe font color.\nThe number of columns in the atlas.\nBorrow a component store from the world.\nMutably borrow a component store from the world.\nGet ComponentStore for usage with generic types …\nStores the world components.\nThe number of components (enabled bits in the inner …\nThe number of components (enabled bits in the inner …\nReturns the quaternion conjugate of self. For a unit …\nReturns the quaternion conjugate of self. For a unit …\nCheck whether or not this component store has data for the …\nCheck whether or not the bitset contains the given entity.\nCheck whether or not this component store has data for the …\nReturns true if the option is a Set value containing the …\nCheck whether or not the resource with the given ID is …\nCheck whether or not a resource is in the store.\nCheck whether or not a cell for the given resource has …\nWrap the error value with additional context.\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nRead the core asset pack.\nThe directory to load the core asset pack.\nThe core asset pack, if it’s been loaded.\nSystems that run in the core stages.\nConstructor that) is the same as Ulid::new(), but that …\nCreate a new session, and borrow it mutably so it can be …\nCreates a new Entity and returns it.\nCreates a bitset big enough to contain the index of each …\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nThe metadata asset load context.\nThe current animation.\nThe bundle selected as the current language.\nGetter for the current frame (number).\nOptionally add an extra Layer to the tracing subscriber\nThe loaded data of the asset.\nThe egui font data.\nGets the datetime of when this Ulid was created accurate …\nImplements bones egui debug windows and tools. Requires ‘…\nConstructs an event at the debug level.\nThe the length of time in seconds for the camera trauma to …\nDecrements the strong reference count on the Arc<T> …\nDecrements the strong reference count on the Arc<T> …\nAn ergonomic abbreviation for Default::default() to make …\nCreates a new lazy value using Default as the initializing …\nInitialize the Lua engine.\nCreates a new RngGenerator, initializing it with a …\nCreates an empty [T] inside an Arc\nCreates a new Arc<T>, with the Default value for T.\nCreates an empty str inside an Arc\nCreates an empty CStr inside an Arc\nDefault YXZ as yaw (y-axis), pitch (x-axis), roll (z-axis).\nThe game’s default asset pack.\nThe default button state.\nThe function pointer that may be used to write a default …\nDelete a session.\nWhether or not this session should be deleted.\nReturns how much time has advanced since the last update, …\nReturns how much time has advanced since the last update, …\nReturns how much time has advanced since the last update, …\nThe Cids of the assets this asset depends on.\nThe dependency list of this asset. This should be updated …\nThe content IDs of any assets needed by this asset as a …\nThe maximum depth to render (on a scale from 0.0 to 1.0).\nThe minimum depth to render (on a scale from 0.0 to 1.0).\nDeserialize this value from the given Serde deserializer.\nThe function that may be used to deserialize the type.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nGenerate a random digit in the given radix.\nDisables rumble for a specific gamepad (no rumble requests …\nDisables rumble for all gamepads (no rumble requests will …\nDisable the capture of local input by this session.\nGetter for the list of players which have been …\nHandles of players that have been disconnected.\nGetter for the list of players which have been …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nDivides a quaternion by a scalar value. The quotient is …\nDivides a quaternion by a scalar value. The quotient is …\nDivide Duration by Duration and return f32.\nDivide Duration by Duration and return f64.\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nDivide Duration by f32.\nDivide Duration by f64.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs. The dot product …\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs. The dot product …\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nAttempt to downcast the Arc<dyn Any + Send + Sync> to a …\nDowncasts the Arc<dyn Any + Send + Sync> to a concrete …\nCreates a new Weak pointer to this allocation.\nGet the number of assets that have had their data …\nCreates a quaternion from x, y, z and w values.\nDrops the Arc.\nThe function pointer that may be used to drop data with …\nReturns the duration of the timer.\nReturns the duration of the audio.\nThe internal duration between this point and another.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns the volume scale for sound effects.\nReturns how much time has advanced since startup, as …\nReturns the elapsed time since the last reset of the …\nReturns the time elapsed on the timer. Guaranteed to be …\nReturns how much time has advanced since startup, as f32 …\nReturns how much time has advanced since startup, as f64 …\nReturns the elapsed time since the last reset of the …\nReturns the time elapsed on the timer as an f32. See also …\nReturns the elapsed time since the last reset of the …\nInitialize a new, empty UntypedResource.\nCreate a new, empty resource cell.\nRe-enables rumble for a specific gamepad.\nEnables rumble for all gamepads.\nGet an entity’s components.\nList the names of the non-core asset pack folders that are …\nEquality for two Arcs.\nThe function pointer that may be used to compare two …\nConstructs an event at the error level.\nGet the number of assets that have errored while loading.\nThe type of connection event.\nAccess the lua engine to run code on it.\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns the contained Set value, consuming the self value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nf32 vector, quaternion and matrix types.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nf64 vector, quaternion and matrix types.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nSets the tween used to fade in the sound from silence.\nThe font-family to use.\nThe name of the loaded font family.\nIf this is a struct, then the field offsets will contain …\nThe fields in the struct, in the order they are defined.\nBeginning of log file name (e.g. “Jumpy.log”), …\nReturns Unset if the option is Unset, otherwise calls …\nFilters logs using the EnvFilter format\nMakes a new Ref for an optional component of the borrowed …\nMakes a new RefMut for an optional component of the …\nFind OS app data path for provided app namespace (e.g. (“…\nReturns true if the timer has reached its duration at …\nGet the first entity and components in the given query.\nGet the first entity in the given bitset.\nWhether or not the flip the sprite horizontally.\nWhether or not the flip the sprite horizontally.\nWhether or not to flip the tile horizontally.\nWhether or not the flip the sprite vertically.\nWhether or not the flip the sprite vertically.\nWhether or not to flip tile vertically.\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nA helper macro to simplify creation of FluentArgs.\nSet this response to focused if nothing else is focused\nSet whether or not the button focuses itself automatically …\nWhen the button is hovered for focused on.\nThe font family, size, and color to use for the button.\nCreate an UntypedComponentStore that is valid for the …\nForces the evaluation of this lazy value and returns a …\nForces the evaluation of this lazy value and returns a …\nThe number of enabled bits discovered in the query bitset. …\nThe number of enabled bits discovered in the query bitset. …\nThe frames per second to play the animation at.\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns the nth Frame of audio in the StaticSoundData.\nThe frames in the animation.\nThe raw samples that make up the audio.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreate a new Ustr from the given &str.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nConverts a PathBuf into an Arc<Path> by moving the PathBuf …\nConverts an atomically reference-counted string slice into …\nCopies the string into a newly allocated Arc<OsStr>.\nConverts an OsString into an Arc<OsStr> by moving the …\nReturns the argument unchanged.\nConverts a T into an Arc<T>\nAllocate a reference-counted str and copy v into it.\nConverts a CString into an Arc<CStr> by moving the CString …\nAllocate a reference-counted slice and move v’s items …\nCreate an atomically reference-counted pointer from a …\nConverts a &CStr into a Arc<CStr>, by copying the contents …\nConverts a [T; N] into an Arc<[T]>.\nMove a boxed object to a new, reference-counted allocation.\nAllocate a reference-counted slice and fill it by cloning v…\nAllocate a reference-counted str and copy v into it.\nConverts a Path into an Arc by copying the Path data into …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a Vec3A from the x, y and z elements of self …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a quaternion from a 3x3 rotation matrix inside a …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nCreates an affine transform from the given rotation angle.\nCreates an affine transformation matrix from the given 2D …\nCreates a 2D vector containing [angle.cos(), angle.sin()]. …\nCreates a 2x2 matrix containing a rotation of angle (in …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given rotation angle.\nCreates a 2x2 matrix containing a rotation of angle (in …\nCreates an affine transformation matrix from the given 2D …\nCreates a 2D vector containing [angle.cos(), angle.sin()]. …\nCreates an affine transform from the given 2D rotation …\nCreates an affine transform from the given 2D rotation …\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a rotation quaternion from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a rotation quaternion from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates an affine transformation matrix containing a 3D …\nCreate a quaternion for a normalized rotation axis and …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates an affine transformation matrix containing a 3D …\nCreate a quaternion for a normalized rotation axis and …\nCreates a Ulid using the provided bytes array.\nCreate NetworkHandle from content id (Cid).\nCreates an affine transform from three column vectors.\nCreates an affine transform from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates an affine transform from three column vectors.\nCreates an affine transform from three column vectors.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates an affine transform from a [f32; 6] array stored …\nCreates an affine transform from a [f32; 12] array stored …\nCreates a 3x3 matrix from a [f32; 9] array stored in …\nCreates a 2x2 matrix from a [f32; 4] array stored in …\nCreates a 3x3 matrix from a [f32; 9] array stored in …\nCreates a 4x4 matrix from a [f32; 16] array stored in …\nCreates an affine transform from a [f64; 6] array stored …\nCreates an affine transform from a [f64; 12] array stored …\nCreates a 2x2 matrix from a [f64; 4] array stored in …\nCreates a 3x3 matrix from a [f64; 9] array stored in …\nCreates a 4x4 matrix from a [f64; 16] array stored in …\nCreates an affine transform from a [[f32; 2]; 3] 2D array …\nCreates an affine transform from a [[f32; 3]; 4] 3D array …\nCreates a 3x3 matrix from a [[f32; 3]; 3] 3D array stored …\nCreates a 2x2 matrix from a [[f32; 2]; 2] 2D array stored …\nCreates a 3x3 matrix from a [[f32; 3]; 3] 3D array stored …\nCreates a 4x4 matrix from a [[f32; 4]; 4] 4D array stored …\nCreates an affine transform from a [[f64; 2]; 3] 2D array …\nCreates an affine transform from a [[f64; 3]; 4] 3D array …\nCreates a 2x2 matrix from a [[f64; 2]; 2] 2D array stored …\nCreates a 3x3 matrix from a [[f64; 3]; 3] 3D array stored …\nCreates a 4x4 matrix from a [[f64; 4]; 4] 4D array stored …\nCreates an affine transform from the first 6 values in …\nCreates an affine transform from the first 12 values in …\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 2x2 matrix from the first 4 values in slice.\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 4x4 matrix from the first 16 values in slice.\nCreates an affine transform from the first 6 values in …\nCreates an affine transform from the first 12 values in …\nCreates a 2x2 matrix from the first 4 values in slice.\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 4x4 matrix from the first 16 values in slice.\nLoads a cursor wrapping audio file data into a …\nCreates a new Ulid with the given datetime\nCreates a new Ulid with the given datetime and random …\nCreates a new Duration from the specified number of days.\nCreate a new UntypedResource for the given schema, …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 2x2 matrix with its diagonal set to diagonal and …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 4x4 matrix with its diagonal set to diagonal and …\nCreates a 2x2 matrix with its diagonal set to diagonal and …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 4x4 matrix with its diagonal set to diagonal and …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a affine transformation matrix containing a …\nCreates a quaternion from the given Euler rotation …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a affine transformation matrix containing a …\nCreates a quaternion from the given Euler rotation …\nLoads an audio file into a StaticSoundData.\nCreates a new Duration from the specified number of hours.\nTakes each element in the Iterator and collects it into an …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transform from a 2x2 matrix (expressing …\nThe given Mat3 must be an affine transform,\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 rotation matrix.\nThe given DMat3 must be an affine transform,\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 rotation matrix.\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates an affine transform from a 3x3 matrix (expressing …\nThe given Mat3A must be an affine transform,\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 SIMD aligned rotation …\nThe given Mat4 must be an affine transform, i.e. contain …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nThe given DMat4 must be an affine transform, i.e. contain …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nLoads an audio file from a type that implements Symphonia…\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreate a Ulid from separated parts.\nCreates an affine transform from the given rotation …\nCreates a 3D rotation matrix from the given quaternion.\nCreates a 3D rotation matrix from the given quaternion.\nCreates an affine transformation matrix from the given …\nCreates an affine transform from the given rotation …\nCreates a 3D rotation matrix from the given quaternion.\nCreates an affine transformation matrix from the given …\nConstructs an Arc<T> from a raw pointer.\nConstructs an Arc<T, A> from a raw pointer.\nCreate a transform from a rotation.\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to either …\nGets the minimal rotation for transforming from to either …\nCreates an affine transform from the given 3D rotation and …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform from the given 3D rotation and …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreate a transform from a scale.\nCreates an affine transform that changes scale. Note that …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix containing the …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix containing the …\nCreates a 2x2 matrix containing the combining non-uniform …\nCreates a 2x2 matrix containing the combining non-uniform …\nCreates an affine transform from the given 2D scale, …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given 2D scale, …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given 3D scale, …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform from the given 3D scale, …\nCreates an affine transformation matrix from the given 3D …\nCreate a quaternion that rotates v.length() radians around …\nCreate a quaternion that rotates v.length() radians around …\nCreates a new timer with a given duration in seconds.\nCreates a new Duration from the specified number of whole …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a rotation quaternion from a slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a rotation quaternion from a slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a Ulid from a Crockford Base32 encoded string\nCreate a transform from a translation.\nCreates an affine transformation from the given 2D …\nCreates an affine transformation from the given 3D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transformation from the given 2D …\nCreates an affine transformation from the given 3D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 3D …\nReturn the data for the type.\nCreates a ComponentStore from an UntypedComponentStore.\nCreate from an UntypedResource.\nCreates a new rotation quaternion from a 4D vector.\nCreates a new rotation quaternion from a 4D vector.\nCreates a new Duration from the specified number of weeks.\nCreates Self using data from the given World.\nCreates a new rotation quaternion.\nCreates a new rotation quaternion.\nThe full name of the type, including any module specifiers.\nMay be set to change whether or not the game is displayed …\nGet green in sRGB colorspace.\nGet the game version config, used when making sure asset …\nThe version of the game. This is used to evaluate whether …\nThe game VersionReq this asset pack is compatible with.\nThe required game version to be compatible with this asset …\nThe version of the game that the pack is not compatible …\nThe ID of the gamepad.\nThe ID of the gamepad.\nThe ID of the gamepad.\nThe gampad events.\n‘Greater than or equal to’ comparison for two Arcs.\nReturns an array of constant SIZE containing random u8 …\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nGenerate a random bool\nReturns a boolean, where success_rate represents the …\nGenerates a random char in the given range.\nGenerate a random digit in the given radix. Digits are …\nGenerate a random f32\nGenerate a random f32 within the given range\nGenerate a random f64\nGenerate a random f64 within the given range\nReturns a random i128 value.\nReturns a random i16 value.\nGenerate a random i16\nGenerate a random i16 within the given range\nReturns a random i32 value.\nGenerate a random i32\nGenerate a random i32 within the given range\nReturns a random i64 value.\nGenerate a random i64\nGenerate a random i64 within the given range\nReturns a random i8 value.\nGenerate a random i8\nGenerate a random i8 within the given range\nReturns a random isize value.\nGenerate a random isize\nGenerate a random isize within the given range\nGenerates a random char in the range a-z.\nGenerate a random printable ASCII character\nGenerate a random ASCII string of the specified length\nSamples a random item from a slice of values.\nSamples a random item from an iterator of values.\nSamples multiple unique items from a slice of values.\nSamples multiple unique items from an iterator of values.\nSamples multiple unique items from a mutable slice of …\nSamples a random &mut item from a slice of values.\nReturns a random u128 value.\nReturns a random u16 value.\nGenerate a random u16\nGenerate a random u16 within the given range\nReturns a random u32 value.\nGenerate a random u32\nGenerate a random u32 within the given range\nReturns a random u64 value.\nGenerate a random u64\nGenerate a random u64 within the given range\nReturns a random u8 value.\nGenerate a random u8\nGenerate a random u8 within the given range\nGenerates a random char in the range A-Z.\nReturns a random usize value.\nGenerate a random usize\nGenerate a random usize within the given range\nGenerate a random Vec2\nGenerate a random Vec2 within the given ranges for each …\nGenerate a random Vec3\nGenerate a random Vec3 within the given ranges for each …\nStochastic Acceptance implementation of Roulette Wheel …\nStochastic Acceptance implementation of Roulette Wheel …\nReturns the generation of this Entity.\nGet a reference to the component storage for the given …\nBorrow a session from the sessions list.\nGets the reference to the result of this lazy value if it …\nGets an immutable reference to the component of Entity.\nBorrow a component store.\nBorrow a loaded asset.\nBorrow the resource for the given schema.\nBorrow a resource.\nGet’s the tile at the given position in the layer, …\nGet the egui::TextureId for the given bones Handle<Image>.\nGet data from the storage cache.\nGet a localized message.\nGet a reference to an animation in the bank\nGet a mutable reference to an animation in the bank\nBorrow a LoadedAsset associated to the given handle.\nBorrow a LoadedAsset associated to the given handle.\nGet the untyped component storage by the component’s …\nGet the components of a certain type\nGet a cell for the resource with the given schema.\nGets a clone of the resource cell for the resource of the …\nGet the untyped component storage by the component’s …\nGet control for player based on provided ControlSource.\nGet control for player.\nGet mutable control for player.\nGet ControlSource for player (only present for local …\nGet the current animation\nGet a mutable reference to the current animation\nGet an entity’s components.\nGet the first entity and components in the given query.\nGet the first entity in the given bitset.\nGet handle of loaded asset from content id Cid.\nGet mutable references s to the component data for …\nGet mutable references to the component data for multiple …\nGet SchemaRefMuts to the component data for multiple …\nReturns a mutable reference to the underlying data.\nGet a mutable reference to the component storage for the …\nBorrow a session from the sessions list.\nGets the reference to the result of this lazy value if it …\nGets a mutable reference to the component of Entity.\nMutably borrow a loaded asset.\nBorrow a resource.\nGet data mutably from the storage cache.\nReturns a mutable reference into the given Arc, if there …\nGet a mutable reference to component storage for the given …\nGet a mutable reference to component if it exists. …\nReturns a mutable reference into the given Arc, without …\nInserts v into the option if it is Unset, then returns a …\nGet data from the storage cache or insert it’s default …\nGet data mutably from the storage cache or insert it’s …\nInserts a value computed from f into the option if it is …\nGet a SchemaRef to the component for the given Entity if …\nGet a SchemaRefMut to the component for the given Entity\nBorrow a resource from the world, if it exists.\nBorrow a resource from the world, if it exists.\nShortens a type name to remove all module paths.\nGets a mutable reference to the component if there is …\nGets a mutable reference to the component if there is …\nGet a single entity and components in the given query if …\nGets an immutable reference to the component if there is …\nReturn the item that matches the query within the given …\nGet a reference to the component store if there is exactly …\nGets an immutable reference to the component if there is …\nGets an immutable reference to the component if there is …\nGet a mutable reference to the component store if there is …\nGets a mutable reference to the component if there is …\nGet a global runtime state from the EGUI context, …\nThis is called to produce the intermediate state of the …\nBorrow a loaded asset.\nGet untyped handle of loaded asset from content id Cid.\nBorrow a loaded asset.\nGet a localized message with the provided arguments.\nThe size of the layer in tiles.\nGreater-than comparison for two Arcs.\nResponds to any asset changes reported by the AssetIo …\nReturn true if both components of max are greater than min.\nWhether or not the plugin has loaded it’s systems.\nWhether or not the startup systems have been run yet.\nThe function pointer that may be used to hash the value.\nNew Color from sRGB colorspace.\nReturns the highest number of local frames behind across …\nReturns the highest ping across all remote players.\nReturns the highest number of remote frames behind across …\nReturns a random i128 within a given range bound.\nReturns a random i16 value.\ni32 vector types.\nReturns a random i32 value.\ni64 vector types.\nReturns a random i64 value.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns a random i8 value.\nThe unique identifier for the stage.\nReturns a unique identifier for the stage.\nGet the Egui font ID.\nThe runtime ID of the asset.\nThe unique identifier for the stage.\nThe unique ID of the asset pack.\nThe ID of the asset pack.\nThe asset pack ID.\nThe unique ID of the asset pack.\nGet the index of the tile at the given position.\nThe tile index in the tilemap texture.\nThe image for the atlas.\nThe sprite image handle.\nThe image for the border.\nThe size of the border image in pixels.\nImplements the BitSet trait members for your type through …\nIncrement the number of assets that have been downloaded …\nIncrement the number of assets that have errored during …\nIncrement the number of assets that have been loaded by …\nIncrement the number of assets that need to be loaded by …\nLists the packs that have not been loaded due to an …\nIncrement the random number, make sure that the ts millis …\nIncrements the strong reference count on the Arc<T> …\nIncrements the strong reference count on the Arc<T> …\nReturns a usize value for stable indexing across different …\nReturns the index of this Entity.\nThe current frame in the animation.\nThis is the current index in the animation, with an idx of …\nConstructs an event at the info level.\nInitialize the resource using it’s FromWorld …\nBorrow the resource, initializing it if it doesn’t exist.\nBorrow the resource, initializing it if it doesn’t exist.\nInitialize a resource of type T by inserting it’s …\nInitialize a resource that will be shared across game …\nThe component bitset iterator.\nThe component bitset iterator.\nThe asset server inner state.\nReturns the schema of the type pointed to by the handle, …\nInput traits required by networking. These traits are …\nInsert component data for the given entity and get the …\nInsert resource data into the cell, returning the previous …\nInserts a component for the given Entity index. Returns …\nInsert a resource.\nInsert the data into storage cache.\nInsert a new animation into the bank\nInsert component data for the given entity and get the …\nThis is an advanced use-case function that allows you to …\nReturns true if the entity already had a component of this …\nInsert a resource.\nInsert a resource that will be shared across all game …\nInsert a new stage, after another existing stage\nInsert a new stage, before another existing stage\nInstall the plugin into the Session.\nInstall the plugin into the Game.\nInstall a plugin.\nInstall a GamePlugin.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls 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U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nCreate asset Handle by looking up NetworkHandle’s Cid in …\nConsumes the AtomicCell, returning the wrapped value.\nReturns the inner value, if the Arc has exactly one strong …\nConsumes the Arc, returning the wrapped pointer.\nConsumes the Arc, returning the wrapped pointer and …\nSplits wrapper into two parts. One is reference to the …\nSplits wrapper into two parts. One is reference to the …\nConvert into a typed ComponentStore.\nConverts to the internal, untyped ComponentStore.\nConsume Resources and extract the underlying …\nConvert into an untyped resource.\nConvert into UntypedHandle. Panics if AssetServer fails to …\nConvert this WorldRef into a Lua userdata.\nConsumes this Lazy returning the stored value.\nReturn the inverse of this transform.\nReturn the inverse of this transform.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of a normalized quaternion.\nReturn the inverse of this transform.\nReturn the inverse of this transform.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of a normalized quaternion.\nThe AssetIo implementation used to load assets.\nChecks if the Entity is still alive.\nChecks if a specific gamepad is disabled for rumble (no …\nReturns true if the length is zero.\nChecks if a specific gamepad is enabled for rumble.\nGet whether or not all the assets are done loading.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nTest if the Ulid is nil\nReturns true if the option is an Unset value.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self of length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self of length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nChecks if the session is offline.\nChecks if the session is online.\nReturns true if the clock is currently paused.\nReturns true if the option is a Set value.\nReturns true if the option is a Set value.\nReturns true if the option is an Unset value.\nReturns true if this Duration spans no time.\nReturns a random isize within a given range bound.\nIterates immutably over all components of this type.\nGet the typed asset pack roots iterator.\nIterate over sessions.\nIterates immutably over all components of this type. Very …\nIterates over all alive entities.\nIterates mutably over all components of this type.\nMutably iterate over sessions.\nIterates mutably over all components of this type. Very …\nIterates mutable over the components of this type where …\nIterates mutable over the components of this type where …\nIterates mutable over the components of this type where …\nIterates mutably over the components of this type where …\nIterates mutably over the components of this type where …\nIterates mutably over the components of this type where …\nGet the iterator over the core and supplementary asset …\nIterate over the entities and components in the given …\nIterates immutably over the components of this type where …\nReturn an iterator over the provided bitset.\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nIterates over entities using the provided bitset.\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns true only on the tick the timer reached its …\nThe key code of the pressed key, if applicable.\nThe key events that have been detected this frame.\nKill an entity.\nKills all entities.\nReturns entities in the killed list.\nThe kind of schema.\nLAN matchmaking and socket implementation.\nThe last animation that was playing.\nGetter for the last confirmed frame (number).\nThe layout of the type.\n‘Less than or equal to’ comparison for two Arcs.\nConvert into a reference to the underlying data.\nConvert into a reference to the underlying data.\nThe left margin.\nGet the length (in bytes) of this string.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nFilters out logs that are “less than” the given level. …\nHints to the compiler that the branch condition is likely …\nList of indexes into the points vector, for which that …\nGet an event listener that will be notified each time …\nLoad the asset from raw bytes.\nRead the entire collection of objects from storage with …\nLoad the lua plugin’s systems.\nLoad the asset\nLoad the data from the storage backend.\nLoad another asset as a child of this asset.\nLoad an asset.\nLoad the bytes of the asset at the given path, but return …\nLike load_asset() but forces the asset to reload, even it …\nLoad all assets. This is usually done in an async task.\nLoad the core asset pack.\nGet the binary contents of an asset.\nLoad the asset pack with the given folder name, or else …\nThe asset load progress.\nGet the number of assets that have been downloaded and …\nThe location of the asset.\nThe location that the asset is being loaded from.\nThe pack and path the asset was loaded from.\nGetter for the local frame delay.\nGetter for the local player index, if offline defaults to …\nGetter for the local player index, if offline defaults to …\nThe (qualifier, organization, application) that will be …\nPath to store log files - use LogPath’s helper function …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nSets the portion of the sound that should be looped.\nGenerates a random char in the range a-z.\nReturns the lowest ping across all remote players.\nLess-than comparison for two Arcs.\nInstall the lua scripting plugin.\nReturns the main volume scale (which impacts all other …\nRemove the component info for dead entities.\nMakes a mutable reference into the given Arc.\nMakes a new Ref for a component of the borrowed data.\nMakes a new RefMut for a component of the borrowed data.\nMaps a Maybe<T> to Maybe<U> by applying a function to a …\nMaps a Maybe<T> to U by applying a function to a contained …\nMaps a Maybe<T> to U by applying a function to a contained …\nSplits a Ref into multiple Refs for different components …\nSplits a RefMut into multiple RefMuts for different …\nSet the margin. This will be applied on the outside of the …\nSet the margin. This will be applied on the outside of the …\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nmax point on AABB\nThe maximum offset angle in radians that the camera shake …\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nIf set, will cleanup the oldest log files in directory …\nThe maximum offset position that the camera shake can …\nHelper function to return type data for a metadata asset.\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nmin point on AABB\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nSet the minimum size for the button\nReturns the mode of the timer.\nWhether or not this is a monospace font.\nThe movement of the mouse this frame.\nthe scroll movement.\nMultiplies a quaternion and a 3D vector, returning the …\nMultiplies two quaternions. If they each represent a …\nMultiplies a quaternion by a scalar value.\nMultiplies a quaternion by a scalar value.\nMultiplies two quaternions. If they each represent a …\nMultiplies a quaternion and a 3D vector, returning the …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nMultiplies two quaternions. If they each represent a …\nMultiplies two quaternions. If they each represent a …\nMultiplies Duration by f32.\nMultiplies Duration by f64.\nMultiplies two 2x2 matrices.\nMultiplies two 2x2 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 4x4 matrices.\nMultiplies two 4x4 matrices.\nMultiplies two quaternions. If they each represent a …\nMultiplies two quaternions. If they each represent a …\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 2x2 matrix by a scalar.\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 4x4 matrix by a scalar.\nMultiplies a 2x2 matrix by a scalar.\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 4x4 matrix by a scalar.\nTransforms a 2D vector.\nTransforms a 2D vector.\nTransforms a 3D vector.\nTransforms a 3D vector.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a 3D vector.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a Vec3A.\nTransforms a Vec3A.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a 4D vector.\nTransforms a 4D vector.\nReturns the currently played music.\nReturns the duration for music fade out.\nGet the playback state of the current music.\nReturns the music volume scale.\nThe human-readable name for the stage, used for error …\nReturns the human-readable name of the label, used in …\nGet a best-effort name for the system, used in diagnostics.\nThe human-readable name for the stage, used for error …\nA best-effort name for the system, for diagnostic purposes.\nThe display name of the asset pack.\nThe name of the schema.\nThe name of the field, if set.\nThe name of the field, if set.\nUser friendly pack name.\nThe short name of the type.\nThe name of the enum variant.\nThe name of the field. Will be None if this is a field of …\nInequality for two Arcs.\nGet a NetworkHandle that can be Serialized and replicated …\nCreates a new AtomicCell containing value.\nCreate a new labeled ID with the given prefix.\nConstructs a new Time instance with a specific startup …\nWraps external reference into Ref.\nCreate an empty Session.\nCreate a arbitrary UntypedComponentStore.\nCreate an empty game with an asset server.\nCreates a new Ulid with the current time (UTC)\nCreate a new FileAssetIo.\nCreate a new WebAssetIo with the given URL as the core …\nInitialize a new DummyIo from an iterator of …\nCreates a new lazy value with the given initializing …\nWraps external reference into RefMut.\nCreate Version with an empty pre-release and build …\nCreates a new UntypedResource storing the given data.\nCreate a new button\nCreate a new frame with the given BorderImageMeta\nCreate a new, empty stage, for the given label.\nCreates a new Entity from the provided index and …\nInitialize a new AssetServer.\nCreate an empty UntypedResources.\nCreate an empty Resources.\nCreate a new resource cell with the given data.\nCreate a new CameraShake component with the provided …\nCreate a new AtlasSprite from the given atlas handle.\nCreate a new tile layer\nCreate a new World.\nCreate a new egui input hook.\nCreate a new unpaused Stopwatch with no elapsed time.\nCreates a new timer with a given duration.\nCreates a new RngGenerator, initializing it with the …\nConstructs a new Arc<T>.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new Duration from the specified number of whole …\nConstructs a new Arc<T> while giving you a Weak<T> to the …\nConstructs a new Arc<T> in the provided allocator.\nConstructs a new Arc with uninitialized contents.\nConstructs a new Arc with uninitialized contents in the …\nConstructs a new atomically reference-counted slice with …\nConstructs a new atomically reference-counted slice with …\nCreate a new labeled ID with the given prefix and ULID.\nConstructs a new Arc with uninitialized contents, with the …\nConstructs a new Arc with uninitialized contents, with the …\nConstructs a new atomically reference-counted slice with …\nConstructs a new atomically reference-counted slice with …\nThe ‘nil Ulid’.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …")
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+searchState.loadedDescShard("jumpy", 4, "An opaque type\nHelper func to construct a OptionalQueryItem wrapping a …\nHelper func to construct a OptionalQueryItemMut wrapping a …\nWrapper for the Comp SystemParam used as QueryItem to …\nWrapper for the CompMut SystemParam used as QueryItem to …\nAnother mouse button with the associated number.\nThe P key.\nYAML format for asset packs’ pack.yaml file.\nA helper system param for iterating over the root assets …\nA typed iterator over asset pack roots.\nThe PageDown key.\nThe PageUp key.\nThe type of the parameter, ranging over the lifetime of …\nThe Paste key.\nA component for rendering a 2D line path, made up of a …\nThe Pause / Break key, next to the Scroll key.\nThe Period / . key.\nThe number of pixels scrolled.\nPlay some music.\nThe PlayPause key.\nPlay a sound.\nTrait that tracks player control state. Provides …\nThe Plus / + key.\nThe fourth stage\nThe Power key.\nThe second stage\nThe prefix was not ASCII.\nThe prefix was too long ( greater than 63 chars ).\nThe button is pressed.\nThe PrevTrack key.\nA type of primitive.\nAccess a struct.\nThe type represents a primitive value.\nAccess a struct.\nHelper for accessing the inner data of a schema ref at …\nHelper for accessing the inner data of a schema ref at …\nThe Q key.\nA quaternion representing an orientation.\nA type representing a component-joining entity query.\nAn error that may occur when querying for a single entity. …\nThe R key.\nThe number of bits in a Ulid’s random portion\nRuntime, needed to execute network related calls.\nWrapper for a borrowed AtomicCell that will released lock …\nWrapper for mutably borrowed AtomicCell that will released …\nThe button is released.\nReset when finished.\nSystemParam for getting read access to a resource.\nSystemParam for getting read access to a resource and …\nSystemParam for getting mutable access to a resource.\nSystemParam for getting mutable access to a resource and …\nA collection of resources.\nThe Return / Enter key.\nsRGBA color\nThe Right / Right Arrow key.\nThe right mouse button.\nResource that produces deterministic pseudo-random …\nGet the root asset of the core asset pack and cast it to …\nInternal resource used to cache the field of the root …\nThe S key.\nA typed version of SchemaBox.\nGlobal SchemaRegistry used to register SchemaDatas and …\nThe duration of one second.\nTyped version of a SchemaMap.\nA typed version of a SchemaVec.\nType data for asset handles.\nA owning, type-erased Box-like container for types with a …\nSchema information describing the memory layout of a type.\nDerivable schema type_data for types that implement …\nA struct that implements DeserializeSeed and can be used …\nError returned when a field is not found in a schema.\nA unique identifier for a schema registered in the …\nA schema describes the data layout of a type, to enable …\nLayout information computed for SchemaData.\nUntyped schema-aware “HashMap”.\nAccess helper for a SchemaMap.\nMutable SchemaMap access helper.\nA custom asset loader implementation for a metadata asset.\nError type when attempting to cast between types with …\nA schema reference, containing the ID of the pack that …\nThe load context for a SchemaRefMut.\nAn untyped reference that knows the Schema of the pointee …\nHelper for accessing the inner data of a schema ref at …\nAn untyped mutable reference that knows the Schema of the …\nAccess a schema\nA schema registry that alloates SchemaIds for SchemaDatas …\nA struct that implements Serialize and wraps around a …\nA type-erased Vec-like collection that for items with the …\nAccess helper for a SchemaVec.\nMutable SchemaVec access helper.\nScripting plugin for the bones framework.\nThe Scroll / Scroll Lock key.\nThe Semicolon / ; key.\nA data structure that can be serialized into any data …\nA bones game. This includes all of the game worlds, and …\nType of session command\nResource that allows you to configure the current session.\nTrait for plugins that can be installed into a Session.\nA session runner is in charge of advancing a Session …\nContainer for multiple game sessions.\nThe value is set.\nRequest to set rumble on a gamepad, replacing any existing …\nResource providing a noise source for CameraShake entities …\nThe Left Shift key.\nThe Right Shift key.\nA collection of systems that will be run in order.\nThe Slash / / key.\nThe Sleep key.\nThe Snapshot / Print Screen key.\nThe Space / Spacebar /   key.\nA 2D sprite component\nTrait for things that may be used to identify a system …\nThe intermediate state for the parameter, that may be …\nA piece of audio loaded into memory all at once.\nStruct containing a static system.\nRequest to stop rumble on a gamepad.\nThe Stop key.\nStop all currently playing sounds.\nStop the currently playing music.\nA Stopwatch is a struct that track elapsed time when …\nPersitent storage resource.\nTrait implemented by storage backends.\nA String\nA Rust String. Must be manipulated with Rust string …\nA String\nAccess a struct.\nThe type represents a struct.\nAccess a struct.\nA field in a StructSchemaInfo.\nHelper for accessing the inner data of a schema ref at …\nIterator for StructRefAccess::fields().\nA field returned by StructRefFieldIter.\nHelper for accessing the inner data of a schema ref at …\nIterator for StructRefAccess::fields().\nA field returned by StructRefFieldIter.\nSchema data for a struct.\nThe Left Super key. Generic keyboards usually display this …\nThe Right Super key. Generic keyboards usually display …\nResource updated each frame exposing syncing/networking …\nThe type of the system that is output\nThe Sysrq key.\nTrait implemented by systems.\nTrait used to implement parameters for System functions.\nTrait for system stages. A stage is a\nThe ID of a system stage.\nAn ordered collection of SystemStages.\nThe T key.\nA fast, non-cryptographic, thread-local random number …\nThe number of bits in a Ulid’s time portion\nAll true.\nAll true.\nAll true.\nAll true.\nAll true.\nThe Tab /     key.\nA tilemap tile component.\nA tilemap layer component.\nA clock that tracks how much it has advanced (and how much …\nTracks elapsed time. Enters the finished state once …\nSpecifies Timer behavior.\nThe main transform component.\nExtension trait for automatically implementing all …\nThe U key.\nA u128\nu128\nA u128\nA u16\nA u16.\nu16\nA u16\nA u32\nA u32.\nu32\nA u32\nA u64\nu64\nA u64\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nA u8\nA u8.\nu8\nA u8\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nA Ulid is a unique 128-bit lexicographically sortable …\nThe ULID could not be parsed.\nExtension trait for Ulid.\nThe Underline / _ key.\nThe Unlabeled key.\nThe LuaPlugin has been dropped and it’s systems have …\nA wrapper struct that marks it unsafe to both create and …\nThe value is not set.\nAttempted to setup file logging on unsupported platform.\nAn untyped atomic component store.\nIterates over components using a provided bitset. Each …\nIterates over components using a provided bitset. Each …\nIterate over component store returning …\nIterate mutably over component store returning …\nHolds components of a given type indexed by Entity.\nMutable iterator over pointers in an untyped component …\nMutable iterator over pointers in an untyped component …\nAn untyped handle to an asset.\nAn untyped resource that may be inserted into …\nStorage for un-typed resources.\nHelper trait for unwraping each item in an array.\nThe Up / Up Arrow key.\nThe third stage\nA handle representing a string in the global string cache.\nA standard HashMap using Ustr as the key type with a …\nA standard HashSet using Ustr as the key type with a …\nThe V key.\nRepresents very light rumble intensity for both motors.\nRepresents very light rumble intensity for the strong …\nRepresents very light rumble intensity for the weak motor …\nExtension trait on top of Value to add helper functions.\nInformation about an enum variant for EnumSchemaInfo.\nAccess a vec.\nType represents a SchemaVec, where each item in the vec …\nAccess a vec.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nSemVer version as defined by https://semver.org.\nA custom viewport specification for a Camera.\nThe VolumeDown key.\nUpdate the volume of all audios using the new scale values.\nThe VolumeUp key.\nThe W key.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nA unit vector pointing along the positive W axis.\nThe Wake key.\nAsset IO implementation that loads assets from a URL.\nThe WebBack key.\nThe WebFavorites key.\nThe WebForward key.\nThe WebHome key.\nThe WebRefresh key.\nThe WebSearch key.\nThe WebStop key.\nInformation about the window the game is running in.\nThe World is simply a collection of Resources, and …\nA frozen reference to the ECS World.\nThe X key.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nA unit vector pointing along the positive X axis.\nIntrinsic three-axis rotation XYZ\nIntrinsic three-axis rotation XZY\nThe Y key.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nA unit vector pointing along the positive Y axis.\nIntrinsic three-axis rotation YXZ\nIntrinsic three-axis rotation YZX\nThe Yen key.\nThe Z key.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nA unit vector pointing along the positive Z axis.\nRepresents no rumble intensity.\nThe degenerate zero transform.\nThe degenerate zero transform.\nA 3x3 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nA 2x2 matrix with all elements set to 0.0.\nA 3x3 matrix with all elements set to 0.0.\nA 4x4 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nThe degenerate zero transform.\nThe degenerate zero transform.\nA 2x2 matrix with all elements set to 0.0.\nA 3x3 matrix with all elements set to 0.0.\nA 4x4 matrix with all elements set to 0.0.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nAll zeroes.\nA duration of zero time.\nIntrinsic three-axis rotation ZXY\nIntrinsic three-axis rotation ZYX\nInternally used sytem for killing finished audios …\nInternally used sytem for processing audio events in the …\nGet alpha.\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nReturns a vector containing the absolute value of each …\nComputes the absolute difference between self and other.\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nReturns true if the absolute difference of all elements …\nGet an absolute path. This works even if the path does not …\nGet an absolute path. This works even if the path does not …\nGet an absolute path. This works even if the path does not …\nWhether or not this session should have it’s systems run.\nWhether or not this session should be active after this …\nWhether or not the camera is enabled and rendering.\nGetter for the list of active players (idx) which are …\nGetter for the list of active players (idx) which are …\nAdd a system to be run at the end of the stage.\nAdds two quaternions.\nAdds two quaternions.\nPanics\nAdd a SessionCommand to queue.\nAdds two 2x2 matrices.\nAdds two 2x2 matrices.\nAdds two 3x3 matrices.\nAdds two 3x3 matrices.\nAdds two 3x3 matrices.\nAdds two 4x4 matrices.\nAdds two 4x4 matrices.\nAdds rumble to a specific gamepad. Ignores if the gamepad …\nAdds rumble to all enabled gamepads.\nAdd a system that will run each frame until it succeeds …\nAdd a system that will run only once, before all of the …\nAdd a system to this stage.\nAdd a System to the stage with the given label.\nAdds trauma to the camera, capping it at 1.0\nAdvance the time exactly by the given duration.\nIndicate input for this frame has been consumed. An …\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns true if all the elements are true, false otherwise.\nReturns a list of all Entitys cloned into a new vec.\nReturns a reference to the underlying allocator.\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nReturns Unset if the option is Unset, otherwise returns …\nReturns Unset if the option is Unset, otherwise calls f …\nReturns the angle (in radians) between self and rhs in the …\nReturns the angle (in radians) between two vectors.\nReturns the angle (in radians) for the minimal rotation …\nReturns the angle (in radians) between two vectors.\nReturns the angle (in radians) for the minimal rotation …\nReturns the angle (in radians) between self and rhs in the …\nReturns the angle (in radians) between two vectors.\nSystem for automatically animating sprites with the …\nInstall animation utilities into the given SystemStages.\nThe collection of animations in this animation bank.\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns true if any of the elements are true, false …\nReturns some vector that is orthogonal to the given one.\nReturns some vector that is orthogonal to the given one.\nReturns some vector that is orthogonal to the given one.\nGiven a unit vector return two other vectors that together …\nGiven a unit vector return two other vectors that together …\nGiven a unit vector return two other vectors that together …\nReturns any unit vector that is orthogonal to the given …\nReturns any unit vector that is orthogonal to the given …\nReturns any unit vector that is orthogonal to the given …\nModify the iteration bitset\nUpdate the internal state with new inputs. This must be …\nCreates a Crockford Base32 encoded string that represents …\nGet the cached string as a C char*.\nGet this ustr as a CStr\nDereferences and returns result wrapped in the Ref.\nDereferences and returns result wrapped in the RefMut.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to f64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i64.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nCasts all elements of self to i32.\nHelper to get the loaded systems.\nHelper to get the loaded systems mutably.\nReturns the total number of whole microseconds contained …\nReturns the total number of whole milliseconds contained …\nReturns the number of milliseconds contained by this …\nReturns the number of milliseconds contained by this …\nConverts reference and returns result wrapped in the RefMut…\nConverts from &mut Maybe<T> to Maybe<&mut T>.\nReturns the total number of nanoseconds contained by this …\nReturns a raw pointer to the underlying data in this cell.\nProvides a raw pointer to the data.\nConverts reference and returns result wrapped in the Ref.\nBorrow as an AssetLocRef.\nConverts from &Maybe<T> to Maybe<&T>.\nConverts a Color to variant Color::Rgba\nConverts a Color to a [f32; 4] from sRGB colorspace\nConverts a reference of T to a SchemaRefMut\nConverts a reference of T to a SchemaRef\nReturns the number of whole seconds contained by this …\nReturns the number of seconds contained by this Duration …\nReturns the number of seconds contained by this Duration …\nConvert to a static user data type.\nGet the cached string as a &str\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u64.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to u32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nCasts all elements of self to f32.\nReceiver for asset changes, used to implement hot reloads.\nSender for asset changes, used by the AssetIo …\nContent addressed cache of raw bytes for asset data.\nMaps the handle of the asset to it’s content ID.\nHelper function to return type data for a custom asset …\nThe asset server.\nThe base URL to load assets from.\nMaps asset content IDs, to assets that have been loaded by …\nConverts to Arc<[T]>.\nConverts to Arc<T>.\nThe atlas handle.\nThe texture atlas to use for the layer\nAudio Center resource and systems.\nAudio Manager resource and systems.\nCalculates the average kilobits per second sent across all …\nCalculates the average ping across all remote players.\nThe axis that has changed.\nGet blue in sRGB colorspace.\nThe backend storage API.\nCreate a bi-directional channel with a given request and …\nReturns if all bits are set.\nBitwise AND.\nBitwise AND after NOT of rhs.\nReturns if any bits are set.\nConditionally sets or resets the given bit.\nCounts the number of set bits.\nReturns if the two bitsets have no bits in common.\nReturns if the two bitsets are equal.\nFlips the given bit.\nFormat the bits.\nInitializes all bits.\nReturns total number of bits.\nBitwise combine with MASK.\nReturns if none of the bits are set.\nBitwise NOT.\nBitwise OR.\nResets the given bit.\nSets the given bit.\nReturns if self is a subset of rhs.\nReturns if self is a superset of rhs.\nReturns if the given bit is set.\nBitwise XOR.\nReturns a bitmask with the lowest 2 bits set from the …\nReturns a bitmask with the lowest 3 bits set from the …\nReturns a bitmask with the lowest 4 bits set from the …\nReturns a bitmask with the lowest 3 bits set from the …\nReturns a bitmask with the lowest 4 bits set from the …\nShorthand for combining bitsets with bit_or.\nGet bitset of ComponentStore / implementor.\nReturns the bitset indicating which entity indices have a …\nRead the bitset containing the list of entites with this …\nReturns a bitset where each index where the bit is set to …\nShorthand for setting bits on the bitset container.\nbool vector mask types.\nReturns a random boolean value.\nSet the button border image\nIf border_only is set to true, then the middle section of …\nSet the scale of the border image.\nThe size of the border on each side.\nThe border images to use for different button states.\nThis module contains types that can be used to implement …\nThis is used create an instance of the system parame, …\nImmutably borrows the wrapped value.\nBorrow the resource.\nLock the resource for reading.\nMutably borrows the wrapped value.\nMutably borrow the resource.\nLock the resource for read-writing.\nThe bottom margin.\nThe bundles for all loaded languages.\nThe gamepad button.\nThe button that the event refers to.\nThe mouse button events sent this frame.\nThe state of the keyboard button.\nThe cache of objects that have been read\nCast a reference of this type to a reference of another …\nCast a mutable reference of this type to a reference of …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nReturns a vector containing the smallest integer greater …\nThe camera will always restore to this position.\nReturns a boolean value based on a rate. rate represents …\nGenerates a random char in the given range.\nChecked Duration addition. Computes self + other, …\nChecked Duration division. Computes self / other, …\nChecked Duration multiplication. Computes self * other, …\nChecked Duration subtraction. Computes self - other, …\nThe content ID of the loaded asset.\nContent id of the asset, used to lookup asset from …\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f32::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to f64::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to i32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to u32::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to i64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nComponent-wise clamping of values, similar to u64::clamp.\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no less than min and no …\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no more than max\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nReturns a vector with a length no less than min\nClamp values between range (0,0) and (1,1).\nClear the UI focus\nClears the killed entity list.\nWhen the button is clicked on.\nMakes a clone of the Arc pointer.\nClone the inner data, creating a new copy instead of …\nThe function pointer that may be used to clone data with …\nComparison for two Arcs.\nCompare the major, minor, patch, and pre-release value of …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a == …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a >= …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a > …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a <= …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a < …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns a vector mask containing the result of a != …\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns the matrix column for the given index.\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nReturns a mutable reference to the matrix column for the …\nThe color of the path.\nThe sprite’s color tint\nThe sprite’s color tint\nThe font color.\nThe number of columns in the atlas.\nBorrow a component store from the world.\nMutably borrow a component store from the world.\nGet ComponentStore for usage with generic types …\nStores the world components.\nThe number of components (enabled bits in the inner …\nThe number of components (enabled bits in the inner …\nReturns the quaternion conjugate of self. For a unit …\nReturns the quaternion conjugate of self. For a unit …\nCheck whether or not this component store has data for the …\nCheck whether or not the bitset contains the given entity.\nCheck whether or not this component store has data for the …\nReturns true if the option is a Set value containing the …\nCheck whether or not the resource with the given ID is …\nCheck whether or not a resource is in the store.\nCheck whether or not a cell for the given resource has …\nWrap the error value with additional context.\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nReturns a vector with signs of rhs and the magnitudes of …\nRead the core asset pack.\nThe directory to load the core asset pack.\nThe core asset pack, if it’s been loaded.\nSystems that run in the core stages.\nConstructor that) is the same as Ulid::new(), but that …\nCreate a new session, and borrow it mutably so it can be …\nCreates a new Entity and returns it.\nCreates a bitset big enough to contain the index of each …\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nComputes the cross product of self and rhs.\nThe metadata asset load context.\nThe current animation.\nThe bundle selected as the current language.\nGetter for the current frame (number).\nOptionally add an extra Layer to the tracing subscriber\nThe loaded data of the asset.\nThe egui font data.\nGets the datetime of when this Ulid was created accurate …\nImplements bones egui debug windows and tools. Requires ‘…\nConstructs an event at the debug level.\nThe the length of time in seconds for the camera trauma to …\nDecrements the strong reference count on the Arc<T> …\nDecrements the strong reference count on the Arc<T> …\nAn ergonomic abbreviation for Default::default() to make …\nCreates a new lazy value using Default as the initializing …\nInitialize the Lua engine.\nCreates a new RngGenerator, initializing it with a …\nCreates an empty str inside an Arc\nCreates a new Arc<T>, with the Default value for T.\nCreates an empty CStr inside an Arc\nCreates an empty [T] inside an Arc\nDefault YXZ as yaw (y-axis), pitch (x-axis), roll (z-axis).\nThe game’s default asset pack.\nThe default button state.\nThe function pointer that may be used to write a default …\nDelete a session.\nWhether or not this session should be deleted.\nReturns how much time has advanced since the last update, …\nReturns how much time has advanced since the last update, …\nReturns how much time has advanced since the last update, …\nThe Cids of the assets this asset depends on.\nThe dependency list of this asset. This should be updated …\nThe content IDs of any assets needed by this asset as a …\nThe maximum depth to render (on a scale from 0.0 to 1.0).\nThe minimum depth to render (on a scale from 0.0 to 1.0).\nDeserialize this value from the given Serde deserializer.\nThe function that may be used to deserialize the type.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nReturns the determinant of self.\nGenerate a random digit in the given radix.\nDisables rumble for a specific gamepad (no rumble requests …\nDisables rumble for all gamepads (no rumble requests will …\nDisable the capture of local input by this session.\nGetter for the list of players which have been …\nHandles of players that have been disconnected.\nGetter for the list of players which have been …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nComputes the Euclidean distance between two points in …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nCompute the squared euclidean distance between two points …\nDivides a quaternion by a scalar value. The quotient is …\nDivides a quaternion by a scalar value. The quotient is …\nDivide Duration by Duration and return f32.\nDivide Duration by Duration and return f64.\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nReturns the element-wise quotient of [Euclidean division] …\nDivide Duration by f32.\nDivide Duration by f64.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs. The dot product …\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs. The dot product …\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nComputes the dot product of self and rhs.\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nReturns a vector where every component is the dot product …\nAttempt to downcast the Arc<dyn Any + Send + Sync> to a …\nDowncasts the Arc<dyn Any + Send + Sync> to a concrete …\nCreates a new Weak pointer to this allocation.\nGet the number of assets that have had their data …\nCreates a quaternion from x, y, z and w values.\nDrops the Arc.\nThe function pointer that may be used to drop data with …\nReturns the duration of the timer.\nReturns the duration of the audio.\nThe internal duration between this point and another.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns the volume scale for sound effects.\nReturns how much time has advanced since startup, as …\nReturns the elapsed time since the last reset of the …\nReturns the time elapsed on the timer. Guaranteed to be …\nReturns how much time has advanced since startup, as f32 …\nReturns how much time has advanced since startup, as f64 …\nReturns the elapsed time since the last reset of the …\nReturns the time elapsed on the timer as an f32. See also …\nReturns the elapsed time since the last reset of the …\nInitialize a new, empty UntypedResource.\nCreate a new, empty resource cell.\nRe-enables rumble for a specific gamepad.\nEnables rumble for all gamepads.\nGet an entity’s components.\nList the names of the non-core asset pack folders that are …\nEquality for two Arcs.\nThe function pointer that may be used to compare two …\nConstructs an event at the error level.\nGet the number of assets that have errored while loading.\nThe type of connection event.\nAccess the lua engine to run code on it.\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns a vector containing e^self (the exponential …\nReturns the contained Set value, consuming the self value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nCreates a 3D vector from self and the given z value.\nCreates a 4D vector from self and the given w value.\nf32 vector, quaternion and matrix types.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nf64 vector, quaternion and matrix types.\nReturns a random f32 value between 0.0 and 1.0.\nReturns a random f32 value between -1.0 and 1.0.\nSets the tween used to fade in the sound from silence.\nThe font-family to use.\nThe name of the loaded font family.\nIf this is a struct, then the field offsets will contain …\nThe fields in the struct, in the order they are defined.\nBeginning of log file name (e.g. “Jumpy.log”), …\nReturns Unset if the option is Unset, otherwise calls …\nFilters logs using the EnvFilter format\nMakes a new Ref for an optional component of the borrowed …\nMakes a new RefMut for an optional component of the …\nFind OS app data path for provided app namespace (e.g. (“…\nReturns true if the timer has reached its duration at …\nGet the first entity and components in the given query.\nGet the first entity in the given bitset.\nWhether or not the flip the sprite horizontally.\nWhether or not the flip the sprite horizontally.\nWhether or not to flip the tile horizontally.\nWhether or not the flip the sprite vertically.\nWhether or not the flip the sprite vertically.\nWhether or not to flip tile vertically.\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nReturns a vector containing the largest integer less than …\nA helper macro to simplify creation of FluentArgs.\nSet this response to focused if nothing else is focused\nSet whether or not the button focuses itself automatically …\nWhen the button is hovered for focused on.\nThe font family, size, and color to use for the button.\nCreate an UntypedComponentStore that is valid for the …\nForces the evaluation of this lazy value and returns a …\nForces the evaluation of this lazy value and returns a …\nThe number of enabled bits discovered in the query bitset. …\nThe number of enabled bits discovered in the query bitset. …\nThe frames per second to play the animation at.\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns a vector containing the fractional part of the …\nReturns the nth Frame of audio in the StaticSoundData.\nThe frames in the animation.\nThe raw samples that make up the audio.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreate a new Ustr from the given &str.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nMove a boxed object to a new, reference-counted allocation.\nConverts a PathBuf into an Arc<Path> by moving the PathBuf …\nConverts a Path into an Arc by copying the Path data into …\nCopies the string into a newly allocated Arc<OsStr>.\nConverts an OsString into an Arc<OsStr> by moving the …\nConverts a CString into an Arc<CStr> by moving the CString …\nConverts an atomically reference-counted string slice into …\nCreate an atomically reference-counted pointer from a …\nAllocate a reference-counted str and copy v into it.\nAllocate a reference-counted slice and fill it by cloning v…\nConverts a [T; N] into an Arc<[T]>.\nReturns the argument unchanged.\nConverts a &CStr into a Arc<CStr>, by copying the contents …\nAllocate a reference-counted slice and move v’s items …\nAllocate a reference-counted str and copy v into it.\nConverts a T into an Arc<T>\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a Vec3A from the x, y and z elements of self …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a quaternion from a 3x3 rotation matrix inside a …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nCreates an affine transform from the given rotation angle.\nCreates an affine transformation matrix from the given 2D …\nCreates a 2D vector containing [angle.cos(), angle.sin()]. …\nCreates a 2x2 matrix containing a rotation of angle (in …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given rotation angle.\nCreates a 2x2 matrix containing a rotation of angle (in …\nCreates an affine transformation matrix from the given 2D …\nCreates a 2D vector containing [angle.cos(), angle.sin()]. …\nCreates an affine transform from the given 2D rotation …\nCreates an affine transform from the given 2D rotation …\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a rotation quaternion from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a rotation quaternion from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates a new vector from an array.\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates an affine transformation matrix containing a 3D …\nCreate a quaternion for a normalized rotation axis and …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from a normalized rotation …\nCreates an affine transformation matrix containing a 3D …\nCreate a quaternion for a normalized rotation axis and …\nCreates a Ulid using the provided bytes array.\nCreate NetworkHandle from content id (Cid).\nCreates an affine transform from three column vectors.\nCreates an affine transform from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates an affine transform from three column vectors.\nCreates an affine transform from three column vectors.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates an affine transform from a [f32; 6] array stored …\nCreates an affine transform from a [f32; 12] array stored …\nCreates a 3x3 matrix from a [f32; 9] array stored in …\nCreates a 2x2 matrix from a [f32; 4] array stored in …\nCreates a 3x3 matrix from a [f32; 9] array stored in …\nCreates a 4x4 matrix from a [f32; 16] array stored in …\nCreates an affine transform from a [f64; 6] array stored …\nCreates an affine transform from a [f64; 12] array stored …\nCreates a 2x2 matrix from a [f64; 4] array stored in …\nCreates a 3x3 matrix from a [f64; 9] array stored in …\nCreates a 4x4 matrix from a [f64; 16] array stored in …\nCreates an affine transform from a [[f32; 2]; 3] 2D array …\nCreates an affine transform from a [[f32; 3]; 4] 3D array …\nCreates a 3x3 matrix from a [[f32; 3]; 3] 3D array stored …\nCreates a 2x2 matrix from a [[f32; 2]; 2] 2D array stored …\nCreates a 3x3 matrix from a [[f32; 3]; 3] 3D array stored …\nCreates a 4x4 matrix from a [[f32; 4]; 4] 4D array stored …\nCreates an affine transform from a [[f64; 2]; 3] 2D array …\nCreates an affine transform from a [[f64; 3]; 4] 3D array …\nCreates a 2x2 matrix from a [[f64; 2]; 2] 2D array stored …\nCreates a 3x3 matrix from a [[f64; 3]; 3] 3D array stored …\nCreates a 4x4 matrix from a [[f64; 4]; 4] 4D array stored …\nCreates an affine transform from the first 6 values in …\nCreates an affine transform from the first 12 values in …\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 2x2 matrix from the first 4 values in slice.\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 4x4 matrix from the first 16 values in slice.\nCreates an affine transform from the first 6 values in …\nCreates an affine transform from the first 12 values in …\nCreates a 2x2 matrix from the first 4 values in slice.\nCreates a 3x3 matrix from the first 9 values in slice.\nCreates a 4x4 matrix from the first 16 values in slice.\nLoads a cursor wrapping audio file data into a …\nCreates a new Ulid with the given datetime\nCreates a new Ulid with the given datetime and random …\nCreates a new Duration from the specified number of days.\nCreate a new UntypedResource for the given schema, …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 2x2 matrix with its diagonal set to diagonal and …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 4x4 matrix with its diagonal set to diagonal and …\nCreates a 2x2 matrix with its diagonal set to diagonal and …\nCreates a 3x3 matrix with its diagonal set to diagonal and …\nCreates a 4x4 matrix with its diagonal set to diagonal and …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a affine transformation matrix containing a …\nCreates a quaternion from the given Euler rotation …\nCreates a 3D rotation matrix from the given euler rotation …\nCreates a affine transformation matrix containing a …\nCreates a quaternion from the given Euler rotation …\nLoads an audio file into a StaticSoundData.\nCreates a new Duration from the specified number of hours.\nTakes each element in the Iterator and collects it into an …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transformation matrix from the given 2x2 …\nCreates an affine transform from a 2x2 matrix (expressing …\nCreates an affine transform from a 2x2 matrix (expressing …\nThe given Mat3 must be an affine transform,\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 rotation matrix.\nThe given DMat3 must be an affine transform,\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 rotation matrix.\nCreates an affine transform from a 3x3 matrix (expressing …\nCreates an affine transform from a 3x3 matrix (expressing …\nThe given Mat3A must be an affine transform,\nCreates a 2x2 matrix from a 3x3 matrix, discarding the 2nd …\nCreates an affine transformation matrix from the given 3x3 …\nCreates a quaternion from a 3x3 SIMD aligned rotation …\nThe given Mat4 must be an affine transform, i.e. contain …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nThe given DMat4 must be an affine transform, i.e. contain …\nCreates a 3x3 matrix from a 4x4 matrix, discarding the 4th …\nCreates a quaternion from a 3x3 rotation matrix inside a …\nLoads an audio file from a type that implements Symphonia…\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreate a Ulid from separated parts.\nCreates an affine transform from the given rotation …\nCreates a 3D rotation matrix from the given quaternion.\nCreates a 3D rotation matrix from the given quaternion.\nCreates an affine transformation matrix from the given …\nCreates an affine transform from the given rotation …\nCreates a 3D rotation matrix from the given quaternion.\nCreates an affine transformation matrix from the given …\nConstructs an Arc<T> from a raw pointer.\nConstructs an Arc<T, A> from a raw pointer.\nCreate a transform from a rotation.\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to to.  …\nGets the minimal rotation for transforming from to either …\nGets the minimal rotation for transforming from to either …\nCreates an affine transform from the given 3D rotation and …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform from the given 3D rotation and …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreates an affine transform containing a 3D rotation …\nCreates a 3D rotation matrix from angle (in radians) …\nCreates an affine transformation matrix containing a 3D …\nCreates a quaternion from the angle (in radians) around …\nCreate a transform from a scale.\nCreates an affine transform that changes scale. Note that …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix containing the …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transform that changes scale. Note that …\nCreates an affine transformation matrix from the given …\nCreates an affine transformation matrix containing the …\nCreates a 2x2 matrix containing the combining non-uniform …\nCreates a 2x2 matrix containing the combining non-uniform …\nCreates an affine transform from the given 2D scale, …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given 2D scale, …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transform from the given 3D scale, …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transform from the given 3D scale, …\nCreates an affine transformation matrix from the given 3D …\nCreate a quaternion that rotates v.length() radians around …\nCreate a quaternion that rotates v.length() radians around …\nCreates a new timer with a given duration in seconds.\nCreates a new Duration from the specified number of whole …\nCreates a new Duration from the specified number of …\nCreates a new Duration from the specified number of …\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a rotation quaternion from a slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a rotation quaternion from a slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a vector from the first 2 values in slice.\nCreates a vector from the first 3 values in slice.\nCreates a vector from the first 4 values in slice.\nCreates a Ulid from a Crockford Base32 encoded string\nCreate a transform from a translation.\nCreates an affine transformation from the given 2D …\nCreates an affine transformation from the given 3D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 3D …\nCreates an affine transformation from the given 2D …\nCreates an affine transformation from the given 3D …\nCreates an affine transformation matrix from the given 2D …\nCreates an affine transformation matrix from the given 3D …\nReturn the data for the type.\nCreates a ComponentStore from an UntypedComponentStore.\nCreate from an UntypedResource.\nCreates a new rotation quaternion from a 4D vector.\nCreates a new rotation quaternion from a 4D vector.\nCreates a new Duration from the specified number of weeks.\nCreates Self using data from the given World.\nCreates a new rotation quaternion.\nCreates a new rotation quaternion.\nThe full name of the type, including any module specifiers.\nMay be set to change whether or not the game is displayed …\nGet green in sRGB colorspace.\nGet the game version config, used when making sure asset …\nThe version of the game. This is used to evaluate whether …\nThe game VersionReq this asset pack is compatible with.\nThe required game version to be compatible with this asset …\nThe version of the game that the pack is not compatible …\nThe ID of the gamepad.\nThe ID of the gamepad.\nThe ID of the gamepad.\nThe gampad events.\n‘Greater than or equal to’ comparison for two Arcs.\nReturns an array of constant SIZE containing random u8 …\nGenerates a random char in ranges a-z and A-Z.\nGenerates a random char in ranges a-z, A-Z and 0-9.\nGenerate a random bool\nReturns a boolean, where success_rate represents the …\nGenerates a random char in the given range.\nGenerate a random digit in the given radix. Digits are …\nGenerate a random f32\nGenerate a random f32 within the given range\nGenerate a random f64\nGenerate a random f64 within the given range\nReturns a random i128 value.\nReturns a random i16 value.\nGenerate a random i16\nGenerate a random i16 within the given range\nReturns a random i32 value.\nGenerate a random i32\nGenerate a random i32 within the given range\nReturns a random i64 value.\nGenerate a random i64\nGenerate a random i64 within the given range\nReturns a random i8 value.\nGenerate a random i8\nGenerate a random i8 within the given range\nReturns a random isize value.\nGenerate a random isize\nGenerate a random isize within the given range\nGenerates a random char in the range a-z.\nGenerate a random printable ASCII character\nGenerate a random ASCII string of the specified length\nSamples a random item from a slice of values.\nSamples a random item from an iterator of values.\nSamples multiple unique items from a slice of values.\nSamples multiple unique items from an iterator of values.\nSamples multiple unique items from a mutable slice of …\nSamples a random &mut item from a slice of values.\nReturns a random u128 value.\nReturns a random u16 value.\nGenerate a random u16\nGenerate a random u16 within the given range\nReturns a random u32 value.\nGenerate a random u32\nGenerate a random u32 within the given range\nReturns a random u64 value.\nGenerate a random u64\nGenerate a random u64 within the given range\nReturns a random u8 value.\nGenerate a random u8\nGenerate a random u8 within the given range\nGenerates a random char in the range A-Z.\nReturns a random usize value.\nGenerate a random usize\nGenerate a random usize within the given range\nGenerate a random Vec2\nGenerate a random Vec2 within the given ranges for each …\nGenerate a random Vec3\nGenerate a random Vec3 within the given ranges for each …\nStochastic Acceptance implementation of Roulette Wheel …\nStochastic Acceptance implementation of Roulette Wheel …\nReturns the generation of this Entity.\nGet a reference to the component storage for the given …\nBorrow a session from the sessions list.\nGets the reference to the result of this lazy value if it …\nGets an immutable reference to the component of Entity.\nBorrow a component store.\nBorrow a loaded asset.\nBorrow the resource for the given schema.\nBorrow a resource.\nGet’s the tile at the given position in the layer, …\nGet the egui::TextureId for the given bones Handle<Image>.\nGet data from the storage cache.\nGet a localized message.\nGet a reference to an animation in the bank\nGet a mutable reference to an animation in the bank\nBorrow a LoadedAsset associated to the given handle.\nBorrow a LoadedAsset associated to the given handle.\nGet the untyped component storage by the component’s …\nGet the components of a certain type\nGet a cell for the resource with the given schema.\nGets a clone of the resource cell for the resource of the …\nGet the untyped component storage by the component’s …\nGet control for player based on provided ControlSource.\nGet control for player.\nGet mutable control for player.\nGet ControlSource for player (only present for local …\nGet the current animation\nGet a mutable reference to the current animation\nGet an entity’s components.\nGet the first entity and components in the given query.\nGet the first entity in the given bitset.\nGet handle of loaded asset from content id Cid.\nGet mutable references s to the component data for …\nGet mutable references to the component data for multiple …\nGet SchemaRefMuts to the component data for multiple …\nReturns a mutable reference to the underlying data.\nGet a mutable reference to the component storage for the …\nBorrow a session from the sessions list.\nGets the reference to the result of this lazy value if it …\nGets a mutable reference to the component of Entity.\nMutably borrow a loaded asset.\nBorrow a resource.\nGet data mutably from the storage cache.\nReturns a mutable reference into the given Arc, if there …\nGet a mutable reference to component storage for the given …\nGet a mutable reference to component if it exists. …\nReturns a mutable reference into the given Arc, without …\nInserts v into the option if it is Unset, then returns a …\nGet data from the storage cache or insert it’s default …\nGet data mutably from the storage cache or insert it’s …\nInserts a value computed from f into the option if it is …\nGet a SchemaRef to the component for the given Entity if …\nGet a SchemaRefMut to the component for the given Entity\nBorrow a resource from the world, if it exists.\nBorrow a resource from the world, if it exists.\nShortens a type name to remove all module paths.\nGets a mutable reference to the component if there is …\nGets a mutable reference to the component if there is …\nGet a single entity and components in the given query if …\nGets an immutable reference to the component if there is …\nReturn the item that matches the query within the given …\nGet a reference to the component store if there is exactly …\nGets an immutable reference to the component if there is …\nGets an immutable reference to the component if there is …\nGet a mutable reference to the component store if there is …\nGets a mutable reference to the component if there is …\nGet a global runtime state from the EGUI context, …\nThis is called to produce the intermediate state of the …\nBorrow a loaded asset.\nGet untyped handle of loaded asset from content id Cid.\nBorrow a loaded asset.\nGet a localized message with the provided arguments.\nThe size of the layer in tiles.\nGreater-than comparison for two Arcs.\nResponds to any asset changes reported by the AssetIo …\nReturn true if both components of max are greater than min.\nWhether or not the plugin has loaded it’s systems.\nWhether or not the startup systems have been run yet.\nThe function pointer that may be used to hash the value.\nNew Color from sRGB colorspace.\nReturns the highest number of local frames behind across …\nReturns the highest ping across all remote players.\nReturns the highest number of remote frames behind across …\nReturns a random i128 within a given range bound.\nReturns a random i16 value.\ni32 vector types.\nReturns a random i32 value.\ni64 vector types.\nReturns a random i64 value.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns a random i8 value.\nThe unique identifier for the stage.\nReturns a unique identifier for the stage.\nGet the Egui font ID.\nThe runtime ID of the asset.\nThe unique identifier for the stage.\nThe unique ID of the asset pack.\nThe ID of the asset pack.\nThe asset pack ID.\nThe unique ID of the asset pack.\nGet the index of the tile at the given position.\nThe tile index in the tilemap texture.\nThe image for the atlas.\nThe sprite image handle.\nThe image for the border.\nThe size of the border image in pixels.\nImplements the BitSet trait members for your type through …\nIncrement the number of assets that have been downloaded …\nIncrement the number of assets that have errored during …\nIncrement the number of assets that have been loaded by …\nIncrement the number of assets that need to be loaded by …\nLists the packs that have not been loaded due to an …\nIncrement the random number, make sure that the ts millis …\nIncrements the strong reference count on the Arc<T> …\nIncrements the strong reference count on the Arc<T> …\nReturns a usize value for stable indexing across different …\nReturns the index of this Entity.\nThe current frame in the animation.\nThis is the current index in the animation, with an idx of …\nConstructs an event at the info level.\nInitialize the resource using it’s FromWorld …\nBorrow the resource, initializing it if it doesn’t exist.\nBorrow the resource, initializing it if it doesn’t exist.\nInitialize a resource of type T by inserting it’s …\nInitialize a resource that will be shared across game …\nThe component bitset iterator.\nThe component bitset iterator.\nThe asset server inner state.\nReturns the schema of the type pointed to by the handle, …\nInput traits required by networking. These traits are …\nInsert component data for the given entity and get the …\nInsert resource data into the cell, returning the previous …\nInserts a component for the given Entity index. Returns …\nInsert a resource.\nInsert the data into storage cache.\nInsert a new animation into the bank\nInsert component data for the given entity and get the …\nThis is an advanced use-case function that allows you to …\nReturns true if the entity already had a component of this …\nInsert a resource.\nInsert a resource that will be shared across all game …\nInsert a new stage, after another existing stage\nInsert a new stage, before another existing stage\nInstall the plugin into the Session.\nInstall the plugin into the Game.\nInstall a plugin.\nInstall a GamePlugin.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls 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U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nConvert an iterator of anything into FallibleIterator by …\nCreate asset Handle by looking up NetworkHandle’s Cid in …\nConsumes the AtomicCell, returning the wrapped value.\nReturns the inner value, if the Arc has exactly one strong …\nConsumes the Arc, returning the wrapped pointer.\nConsumes the Arc, returning the wrapped pointer and …\nSplits wrapper into two parts. One is reference to the …\nSplits wrapper into two parts. One is reference to the …\nConvert into a typed ComponentStore.\nConverts to the internal, untyped ComponentStore.\nConsume Resources and extract the underlying …\nConvert into an untyped resource.\nConvert into UntypedHandle. Panics if AssetServer fails to …\nConvert this WorldRef into a Lua userdata.\nConsumes this Lazy returning the stored value.\nReturn the inverse of this transform.\nReturn the inverse of this transform.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of a normalized quaternion.\nReturn the inverse of this transform.\nReturn the inverse of this transform.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of self.\nReturns the inverse of a normalized quaternion.\nThe AssetIo implementation used to load assets.\nChecks if the Entity is still alive.\nChecks if a specific gamepad is disabled for rumble (no …\nReturns true if the length is zero.\nChecks if a specific gamepad is enabled for rumble.\nGet whether or not all the assets are done loading.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite.\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite. If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if, and only if, all elements are finite.  If …\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nReturns true if any elements are NaN.\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nPerforms is_nan on each element of self, returning a …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nReturns a bitmask with the lowest 2 bits set to the sign …\nReturns a bitmask with the lowest 3 bits set to the sign …\nReturns a bitmask with the lowest 4 bits set to the sign …\nTest if the Ulid is nil\nReturns true if the option is an Unset value.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self of length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self of length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nReturns whether self is length 1.0 or not.\nChecks if the session is offline.\nChecks if the session is online.\nReturns true if the clock is currently paused.\nReturns true if the option is a Set value.\nReturns true if the option is a Set value.\nReturns true if the option is an Unset value.\nReturns true if this Duration spans no time.\nReturns a random isize within a given range bound.\nIterates immutably over all components of this type.\nGet the typed asset pack roots iterator.\nIterate over sessions.\nIterates immutably over all components of this type. Very …\nIterates over all alive entities.\nIterates mutably over all components of this type.\nMutably iterate over sessions.\nIterates mutably over all components of this type. Very …\nIterates mutable over the components of this type where …\nIterates mutable over the components of this type where …\nIterates mutable over the components of this type where …\nIterates mutably over the components of this type where …\nIterates mutably over the components of this type where …\nIterates mutably over the components of this type where …\nGet the iterator over the core and supplementary asset …\nIterate over the entities and components in the given …\nIterates immutably over the components of this type where …\nReturn an iterator over the provided bitset.\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nIterates over entities using the provided bitset.\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nIterates immutably over the components of this type where …\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nReturns true only on the tick the timer reached its …\nThe key code of the pressed key, if applicable.\nThe key events that have been detected this frame.\nKill an entity.\nKills all entities.\nReturns entities in the killed list.\nThe kind of schema.\nLAN matchmaking and socket implementation.\nThe last animation that was playing.\nGetter for the last confirmed frame (number).\nThe layout of the type.\n‘Less than or equal to’ comparison for two Arcs.\nConvert into a reference to the underlying data.\nConvert into a reference to the underlying data.\nThe left margin.\nGet the length (in bytes) of this string.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes the length of self.\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes 1.0 / length().\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nComputes the squared length of self.\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nPerforms a linear interpolation between self and rhs based …\nFilters out logs that are “less than” the given level. …\nHints to the compiler that the branch condition is likely …\nList of indexes into the points vector, for which that …\nGet an event listener that will be notified each time …\nLoad the asset from raw bytes.\nRead the entire collection of objects from storage with …\nLoad the lua plugin’s systems.\nLoad the asset\nLoad the data from the storage backend.\nLoad another asset as a child of this asset.\nLoad an asset.\nLoad the bytes of the asset at the given path, but return …\nLike load_asset() but forces the asset to reload, even it …\nLoad all assets. This is usually done in an async task.\nLoad the core asset pack.\nGet the binary contents of an asset.\nLoad the asset pack with the given folder name, or else …\nThe asset load progress.\nGet the number of assets that have been downloaded and …\nThe location of the asset.\nThe location that the asset is being loaded from.\nThe pack and path the asset was loaded from.\nGetter for the local frame delay.\nGetter for the local player index, if offline defaults to …\nGetter for the local player index, if offline defaults to …\nThe (qualifier, organization, application) that will be …\nPath to store log files - use LogPath’s helper function …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a left-handed view transform using a camera …\nCreates a left-handed view matrix using a camera position, …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nCreates a right-handed view transform using a camera …\nCreates a right-handed view matrix using a camera …\nSets the portion of the sound that should be looped.\nGenerates a random char in the range a-z.\nReturns the lowest ping across all remote players.\nLess-than comparison for two Arcs.\nInstall the lua scripting plugin.\nReturns the main volume scale (which impacts all other …\nRemove the component info for dead entities.\nMakes a mutable reference into the given Arc.\nMakes a new Ref for a component of the borrowed data.\nMakes a new RefMut for a component of the borrowed data.\nMaps a Maybe<T> to Maybe<U> by applying a function to a …\nMaps a Maybe<T> to U by applying a function to a contained …\nMaps a Maybe<T> to U by applying a function to a contained …\nSplits a Ref into multiple Refs for different components …\nSplits a RefMut into multiple RefMuts for different …\nSet the margin. This will be applied on the outside of the …\nSet the margin. This will be applied on the outside of the …\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nReturns a vector containing the maximum values for each …\nmax point on AABB\nThe maximum offset angle in radians that the camera shake …\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nReturns the horizontal maximum of self.\nIf set, will cleanup the oldest log files in directory …\nThe maximum offset position that the camera shake can …\nHelper function to return type data for a metadata asset.\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nReturns a vector containing the minimum values for each …\nmin point on AABB\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nReturns the horizontal minimum of self.\nSet the minimum size for the button\nReturns the mode of the timer.\nWhether or not this is a monospace font.\nThe movement of the mouse this frame.\nthe scroll movement.\nMultiplies a quaternion by a scalar value.\nMultiplies two quaternions. If they each represent a …\nMultiplies a quaternion and a 3D vector, returning the …\nMultiplies a quaternion by a scalar value.\nMultiplies two quaternions. If they each represent a …\nMultiplies a quaternion and a 3D vector, returning the …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nFused multiply-add. Computes (self * a) + b element-wise …\nMultiplies two quaternions. If they each represent a …\nMultiplies two quaternions. If they each represent a …\nMultiplies Duration by f32.\nMultiplies Duration by f64.\nMultiplies two 2x2 matrices.\nMultiplies two 2x2 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 3x3 matrices.\nMultiplies two 4x4 matrices.\nMultiplies two 4x4 matrices.\nMultiplies two quaternions. If they each represent a …\nMultiplies two quaternions. If they each represent a …\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 2x2 matrix by a scalar.\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 4x4 matrix by a scalar.\nMultiplies a 2x2 matrix by a scalar.\nMultiplies a 3x3 matrix by a scalar.\nMultiplies a 4x4 matrix by a scalar.\nTransforms a 2D vector.\nTransforms a 2D vector.\nTransforms a 3D vector.\nTransforms a 3D vector.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a 3D vector.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a Vec3A.\nTransforms a Vec3A.\nMultiplies a quaternion and a 3D vector, returning the …\nTransforms a 4D vector.\nTransforms a 4D vector.\nReturns the currently played music.\nReturns the duration for music fade out.\nGet the playback state of the current music.\nReturns the music volume scale.\nThe human-readable name for the stage, used for error …\nReturns the human-readable name of the label, used in …\nGet a best-effort name for the system, used in diagnostics.\nThe human-readable name for the stage, used for error …\nA best-effort name for the system, for diagnostic purposes.\nThe display name of the asset pack.\nThe name of the schema.\nThe name of the field, if set.\nThe name of the field, if set.\nUser friendly pack name.\nThe short name of the type.\nThe name of the enum variant.\nThe name of the field. Will be None if this is a field of …\nInequality for two Arcs.\nGet a NetworkHandle that can be Serialized and replicated …\nCreates a new AtomicCell containing value.\nCreate a new labeled ID with the given prefix.\nConstructs a new Time instance with a specific startup …\nWraps external reference into Ref.\nCreate an empty Session.\nCreate a arbitrary UntypedComponentStore.\nCreate an empty game with an asset server.\nCreates a new Ulid with the current time (UTC)\nCreate a new FileAssetIo.\nCreate a new WebAssetIo with the given URL as the core …\nInitialize a new DummyIo from an iterator of …\nCreates a new lazy value with the given initializing …\nWraps external reference into RefMut.\nCreate Version with an empty pre-release and build …\nCreates a new UntypedResource storing the given data.\nCreate a new button\nCreate a new frame with the given BorderImageMeta\nCreate a new, empty stage, for the given label.\nCreates a new Entity from the provided index and …\nInitialize a new AssetServer.\nCreate an empty UntypedResources.\nCreate an empty Resources.\nCreate a new resource cell with the given data.\nCreate a new CameraShake component with the provided …\nCreate a new AtlasSprite from the given atlas handle.\nCreate a new tile layer\nCreate a new World.\nCreate a new egui input hook.\nCreate a new unpaused Stopwatch with no elapsed time.\nCreates a new timer with a given duration.\nCreates a new RngGenerator, initializing it with the …\nConstructs a new Arc<T>.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector mask.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new vector.\nCreates a new Duration from the specified number of whole …\nConstructs a new Arc<T> while giving you a Weak<T> to the …\nConstructs a new Arc<T> in the provided allocator.\nConstructs a new Arc with uninitialized contents.\nConstructs a new Arc with uninitialized contents in the …\nConstructs a new atomically reference-counted slice with …\nConstructs a new atomically reference-counted slice with …\nCreate a new labeled ID with the given prefix and ULID.\nConstructs a new Arc with uninitialized contents, with the …\nConstructs a new Arc with uninitialized contents, with the …\nConstructs a new atomically reference-counted slice with …\nConstructs a new atomically reference-counted slice with …\nThe ‘nil Ulid’.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0.\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …\nReturns self normalized to length 1.0 if possible, else …")
\ No newline at end of file
diff --git a/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-6-.js b/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-6-.js
index a69e91607b..56f9598c25 100644
--- a/book/developers/rustdoc/search.desc/jumpy/jumpy-desc-6-.js
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@@ -1 +1 @@
-searchState.loadedDescShard("jumpy", 6, "Returns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nTransparent black\nLoad the image from some raw bytes.\nCreate a ColorImage from flat opaque gray data.\nWithout label.\nLabel shown next to the combo box\nleft-top corner plus a size (stretching right-down).\nBounding-box around the points.\nCreate a ColorImage from flat RGB data.\nFrom sRGBA with premultiplied alpha.\nFrom sRGBA WITHOUT premultiplied alpha.\nCreate a ColorImage from flat un-multiplied RGBA data.\nLoad the image from an existing texture.\nReturns the bounding rectangle of the two points.\nLoad the image from a URI.\nTransparent white\nWas the CollapsingHeader fully closed (and not being …\nWas the CollapsingHeader fully open (and not being …\nTrue if this widget has keyboard focus this frame, but didn…\nPaint text that has already been laid out in a Galley.\nThe text color in the Galley will be replaced with the …\nPaint text that has already been laid out in a Galley.\nMultiply with 0.5 to make color half as opaque, …\nUsed to get a unique ID when implementing one of the …\nCreate a Hyperlink to the current file!() on github.\nCreate a Hyperlink to the current file!() (and line) on …\nShow larger buttons for switching between light and dark …\nShow a small button to switch to/from dark/light mode …\nReturned a “grayed out” version of the given color.\nPut into a Frame::group, visually grouping the contents …\nFor when you want to group a few widgets together within a …\nExtend each end of the separator line by this much.\nHelpers for zooming the whole GUI of an app (changing …\nDoes this widget have keyboard focus?\nThis widget has the keyboard focus (i.e. is receiving key …\nDo we have a pointer?\nResponse of the actual clickable header.\nShow large text.\nUse TextStyle::Heading.\nPrefer using RichText directly!\nThe allowable height range for the panel.\nSet custom_formatter and custom_parser to display and …\nSet custom_formatter and custom_parser to display and …\nHighlight this widget, to make it look like it is hovered, …\nHighlight this widget, to make it look like it is hovered, …\nSize hint for e.g. rasterizing an svg.\nShow a faint hint text when the text field is empty.\nA horizontal line.\nPaints a horizontal line.\nStart a ui with horizontal layout. After you have called …\nExplicitly ask for a horizontal line.\nCreate a horizontal scroll area.\nSet the horizontal align of the inner text.\ne.g. for when aligning text within a button.\nLike Self::horizontal, but allocates the full vertical …\ne.g. for adjusting the placement of something.\nSet the horizontal scroll offset position.\nLike Self::horizontal, but aligns content with top.\nStart a ui with horizontal layout that wraps to a new row …\nSenses no clicks or drags. Only senses mouse hover.\nIf it is a good idea to show a tooltip, where is pointer?\nIf it is a good idea to show a tooltip, where is pointer? …\nThe pointer is hovering above this widget or the widget …\nDragged files hovering over egui.\nEnable/disable horizontal scrolling. false by default.\nTurn on/off scrolling on the horizontal axis.\nLink to a web page.\nThe color used for Hyperlink,\nShortcut for add(Hyperlink::new(url).text(label)).\nUse the provided function to render a different …\nUse the provided function to render a different ComboBox …\nAssign a unique id to the Window. Required if the title …\nA unique identity of this Ui.\nUse if you want to set an explicit Id for this widget.\nAssign an explicit and globally unique id.\nThe Id of the widget/area this response pertains.\nExplicitly set the source of the Id of this widget, …\nA source for the unique Id, e.g. …\nA source for the unique Id, e.g. …\nA source for the unique Id, e.g. …\nAn image at the given position.\nShow an image available at the given uri.\nCreates a button with an image. The size of the image as …\nAn image at the given position.\nCreates a button with an image to the left of the text. …\nShow a spinner when loading an image.\nAssociate some static bytes with a uri.\nInclude an image in the binary.\nCreate a child ui which is indented to the right.\nDraw a vertical lien left of indented region, in e.g. …\nWhich font face in the file to use. When in doubt, use 0.\nDraw as triangles (i.e. the length is always multiple of …\nWhat the user closure returned.\nMargin within the painted frame.\nMargin within the painted frame.\nRead-only access to the shared InputState.\nRead-only access to InputState.\nRead-write access to the shared InputState.\nRead-write access to InputState.\nInserts text text into this buffer at character index …\nShow the state of egui, including its input and output.\nHelper: equivalent to …\nHow perceptually intense (bright) is the color?\nCheck for clicks, drags and/or hover on a specific region …\nCheck for more interactions (e.g. sense clicks on a …\nUse this style for interactive things. Note that you must …\nShould the cursor change when the user hovers over an …\nWhere the pointer (mouse/touch) were when when this widget …\nIf you detect a click or drag and wants to know where it …\nCheck for clicks, and drags on a specific region that is …\nIf false the window will be non-interactive.\nIf false, clicks goes straight through to what is behind …\nHow and when interaction happens.\nDefault is true. If set to false then you cannot interact …\nReturns true if we sense either clicks or drags.\nRegister this widget as being interested in getting …\nThe intersection of two Rect, i.e. the area covered by …\nThe overlap of two ranges, i.e. the range that is …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nLayout with wrap mode based on the containing Ui.\nShowing UI:s for egui/epaint types.\nIs the alpha=0 ?\nIs the alpha=0 ?\nIs any widget being dragged?\nIs this specific widget being dragged?\nIs an egui context menu open?\nJust because the mouse is down doesn’t mean we are …\nTrue if width is zero or color is transparent\nIf false, the Ui does not allow any interaction and the …\nTrue if all members are also finite.\nTrue if all members are also finite.\nTrue if all members are also finite.\nReturns true if the chain of bytes, image, or texture …\nIs the pointer currently moving? This is smoothed so a few …\nCan this text be edited?\nwidth < 0 || height < 0\nIs the pointer button currently down on this widget? This …\nIs the pointer (mouse/touch) over any egui area?\nIs the given popup open?\nwidth > 0 && height > 0\nCan be used for culling: if false, then no part of rect …\nDo all corners have the same rounding?\nIs the pointer currently still? This is smoothed so a few …\nWas the tooltip open last frame?\nIs egui currently using the pointer position (e.g. …\nAre all indices within the bounds of the contained …\nIf false, any widgets added to the Ui will be invisible …\nTilt the characters to the right.\nPrefer using RichText directly!\nThe job that this galley is the result of. Contains the …\nIs the given key currently held down?\nWas the given key pressed this frame?\nWas the given key released this frame?\nShow some text.\nThe text on labels, buttons, checkboxes etc.\nAssociate a label with a control for accessibility.\nFor logarithmic sliders, the largest positive value we are …\nSet by the eframe web backend.\nLatest reported pointer position. When tapping a touch …\nUse this to paint stuff within this Ui.\nWhere we paint\nWhich layer the widget is part of.\nTop-most layer at the given position.\nTop-most layer at the given position.\nAn iterator over all layers. Back-to-front. Top is last.\nGet a full-screen painter for a new or existing layer\nHandles paint layers, i.e. how things are sometimes …\nRead the Layout.\nWill wrap text at the given width and line break at \\n.\nDo layout and position the galley in the ui, without …\nWill line break at \\n.\nOverride how text is being shown inside the TextEdit.\nThe id should be globally unique, e.g. …\nmin.x\nmin.x\nPlace elements horizontally, left to right.\nLinear interpolation.\nLinearly interpolate towards another point, so that …\nLinearly interpolate so that [0, 0] is Self::min and [1, 1]…\nLinearly interpolate so that [0, 0] is Self::min and [1, 1]…\nLinearly self towards other rect.\nDefault light theme.\nShow radio-buttons to switch between light and dark mode.\nShow small toggle-button for light and dark mode.\nA line through many points.\nExplicit line height of the text in points.\nExplicit line height of the text in points.\nA line between two points. More efficient than calling …\nPaints a line from the first point to the second.\nMultiply with 0.5 to make color half as opaque in linear …\nLooks like a hyperlink.\nImage loading\nErrors\nLoad the image from its Image::source, returning the …\nAllocate a texture.\nThe loaders of bytes, images, and textures.\nWhen false (default), pressing TAB will move focus to the …\nSet an event filter for a widget.\nMake this a logarithmic slider. This is great for when the …\nThe widget had keyboard focus and lost it, either because …\nThe Mac ⌘ Command key. Should always be set to false on …\nHow to filter when magnifying (when texels are larger than …\nHow to align things on the main axis.\nMain axis direction\nJustify the main axis?\nIf true, wrap around when reading the end of the main …\nWhether or not the ImageFit should maintain the image’s …\nWhether or not the final size should maintain the original …\nUse this to generate widget ids for widgets that have …\nSet margin of text. Default is [4.0,2.0]\nReport the data shown by this widget changed.\nCheck for equality but with proper handling of …\nThe other corner, opposing Self::min. Usually the right …\nSet soft maximum width (wrapping width) of each column.\nSet a maximum number of decimals to display. Values will …\nSet a maximum number of decimals to display.\nReturns the maximum of self.x and self.y.\nMaximum height of the panel.\nThe maximum height of the outer frame of the scroll area.\nSet the max height of the image.\nNew widgets will try to fit within this rectangle.\nWon’t expand to larger than this\nSet the max size of the image.\nDetermines the maximum size of the image.\nMaximum size of one side of the font texture.\nMaximum size of one side of a texture.\nMaximum width of the panel.\nThe maximum width of the outer frame of the scroll area.\nSet the max width of the image.\nRead-only access to the shared Memory.\nRead-only access to Memory.\nRead-write access to the shared Memory.\nRead-write access to Memory.\nShows the contents of Self::memory.\nMenu bar functionality (very basic so far).\nCreate a menu button that when clicked will show the given …\nCreate a menu button with an image that when clicked will …\nTight bounding box around all the meshes in all the rows. …\nReturns true if this widget was clicked this frame by the …\nIs the middle button currently down?\nWith the eframe web backend, this is set to the mime-type …\nWith the eframe web backend, this is set to the mime-type …\nOne of the corners of the rectangle, usually the left top …\nSet minimum width of each column. Default: …\nSet a minimum number of decimals to display. Normally you …\nSet a minimum number of decimals to display.\nReturns the minimum of self.x and self.y.\nMinimum height of the panel.\nSet minimum height of the window.\nWon’t shrink to smaller than this\nWhere and how large the Ui is already. All widgets that …\nSet minimum height of each row. Default: …\nThe minimum height of a vertical scroll area which …\nThe minimum width of a horizontal scroll area which …\nSize of content; same as min_rect().size()\nSet the minimum size of the button.\nSet the minimum size of the TextEdit.\nWon’t shrink to smaller than this\nMinimum width of the panel.\nSet minimum width of the window.\nWon’t shrink to smaller than this\nHow to filter when minifying (when texels are smaller than …\nWhich modifier keys are down at the start of the frame?\nWhich modifier keys are down at the start of the frame?\nShow monospace (fixed width) text.\nUse TextStyle::Monospace.\nPrefer using RichText directly!\nIf false the window will be immovable.\nmoveable by dragging the area?\nMoves the given area to the top in its Order.\nCalls InputState::multi_touch.\nReturns details about the currently ongoing multi-touch …\nA TextEdit for multiple lines. Pressing enter key will …\nMultiply with e.g. 0.5 to make us half transparent\nIs there a mutable TextEdit under the cursor? Use by eframe…\nUsage: …\nDebug-name.\nHuman-readable English name.\nName of the file. Set by the eframe web backend.\nRadius of the rounding of the North-East (right top) …\nCreate a scroll area where both direction of scrolling is …\nThe CollapsingHeader starts out collapsed unless you call …\nCreate new ComboBox with id and label\nThe id should be globally unique, e.g. Id::new("my_panel").\nThe id should be globally unique, e.g. Id::new("my_panel").\nThe window title is used as a unique Id and must be …\nIf you are using egui, use egui::Context::load_texture …\nCreate a new Grid with a locally unique identifier.\nCreate an image filled with the given color.\nCreate a new Ui.\nProgress in the [0, 1] range, where 1 means “completed”…\nCreates a new horizontal slider.\nCreate a scroll area where you decide which axis has …\nGenerate a new Id by hashing some source (e.g. a string or …\nCreate a painter to a specific layer within a certain clip …\nLoad the image from some source.\nCreate a new spinner that uses the style’s interact_size …\nIf true, open the url in a new tab. If false open it in …\nThis is the Id that will be assigned to the next widget …\nWhere do we expect a zero-sized widget to be placed?\nStyle to use for non-interactive widgets.\nSafe normalize: returns zero if input is zero.\nA special Id, in particular as a key to crate::Memory::data\nSetting this will allow the last column to expand to take …\nTotal number of indices in all the row meshes.\nHow many times was the given key pressed this frame?\nNumber of touches (fingers) on the surface. Value is ≥ 2 …\nTotal number of vertices in all the row meshes.\nRadius of the rounding of the North-West (left top) corner.\nSet custom_formatter and custom_parser to display and …\nSet custom_formatter and custom_parser to display and …\nShow this text when hovering if the widget is disabled.\nShow this UI when hovering if the widget is disabled.\nWhen hovered or dragged, use this icon for the mouse …\nWhen hovered, use this icon for the mouse cursor.\nShow this text if the widget was hovered (i.e. a tooltip).\nLike on_hover_text, but show the text next to cursor.\nShow this UI if the widget was hovered (i.e. a tooltip).\nLike on_hover_ui, but show the ui next to cursor.\nCalling .open(Some(true)) will make the collapsing header …\nCall this to add a close-button to the window title bar.\nAlways open this hyperlink in a new browser tab.\nOpen the given popup, and close all other.\nOpen an URL in a browser.\nOpen the given url in a web browser.\nIf set, open this url.\n0.0 if fully closed, 1.0 if fully open, and something …\nRead-only access to Options.\nGlobal egui options.\nRead-write access to Options.\norder(Order::Foreground) for an Area that should always be …\nVertical or horizontal slider? The default is horizontal.\nWhat operating system are we running on?\nMargin outside the painted frame.\nMargin outside the painted frame.\nAll the data egui returns to the backend at the end of …\nRead-only access to the shared PlatformOutput.\nRead-only access to PlatformOutput.\nRead-write access to the shared PlatformOutput.\nRead-write access to PlatformOutput.\nIf set this will change the font family and size for all …\nOverride default text color for all text.\nIf set this will change the default TextStyle for all …\nPaint the image in the given rectangle.\nPaint the spinner in the given rectangle.\nUse this to paint stuff within this Ui.\nCreate a painter for a sub-region of this Ui.\nPanel background color\nIf true, hide the letters from view and prevent copying …\nSet by the egui-winit backend.\nSet by the egui-winit backend.\nSize of a physical pixel in logical gui coordinates …\nWhere the “root” of the window is.\nWhere the “root” of the area is.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nThe number of physical pixels for each logical point.\nAlso known as device pixel ratio, > 1 for high resolution …\nPixels per point.\nThe number of physical pixels for each logical point. …\nAlso known as device pixel ratio, > 1 for high resolution …\nAlso known as device pixel ratio, > 1 for high resolution …\nNon-rendering related output.\nState of the mouse or simple touch gestures which can be …\nIf it is a good idea to show a tooltip, where is pointer?\nIf you detect a click or drag and wants to know where it …\nLatest reported pointer position.\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\npos2(x, y) == Pos2::new(x, y)\nReturns a 0-width Rect.\nReturns a 0-width Rect.\nReturns the point on the rect’s frame or in the center …\nShould be set to the expected time between frames when …\nEstimated time until next frame (provided we repaint right …\nShow a prefix before the number, e.g. “x: “\nShow a prefix before the number, e.g. “x: “\nIf true, the most common glyphs (ASCII) are pre-rendered …\nWhere did the current click/drag originate? None if no …\nWhen did the current click/drag originate? None if no …\nThe previous text value.\nWas the primary button clicked this frame?\nIs the primary button currently down?\nWas the primary button pressed this frame?\nWas the primary button released this frame?\nWhat to paint - either a Mesh or a PaintCallback.\nCreate a child Ui with an explicit Id.\nAdd a Widget to this Ui at a specific location (manual …\nShow a RadioButton. Often you want to use Self::radio_value…\nShow a RadioButton. It is selected if …\nAlign text to top. Only applicable together with …\nPrefer using RichText directly!\nThe raw input we got this frame from the backend.\nWhere to paint.\nBounding rect.\nThe area of the screen we are talking about.\nIs the pointer (mouse/touch) above this rectangle in this …\nCreate a new Image from a patch of the current image. This …\nClone a sub-region as a new image.\nLinearly remap a value from one range to another, so that …\nLike remap, but also clamps the value so that the returned …\nIf Duration::is_zero(), egui is requesting immediate …\nReplaces all contents of this string with text\nGive keyboard focus to a specific widget. See also …\nRequest that this widget get keyboard focus.\nCall this if there is need to repaint the UI, i.e. if you …\nRequest repaint after at most the specified duration …\nMake room for this many additional triangles (will reserve …\nMake room for this many additional vertices. See also …\nForget window positions, sizes etc. Can be used to …\nShow a button to reset a value to its default. The button …\nShow a button to reset a value to its default. The button …\nReset to the default style set in Context.\nCan panel be resized by dragging the edge of it?\nCan panel be resized by dragging the edge of it?\nCan the user resize the window by dragging its edges?\nCan you resize it with the mouse?\nUsage: …\nLook up this TextStyle in Style::text_styles.\nThe response of the area.\nThe id should be globally unique, e.g. …\nmax.x\nmax.x\nPlace elements horizontally, right to left.\nRotates the vector by 90°, i.e positive X to positive Y …\nRotate by some angle about an origin, in-place.\nRotate the image about an origin by some angle\nRotate the bounds (will expand the Rect)\nRotate the image about an origin by some angle\nRotation in radians. Moving fingers around each other will …\nUseful for pixel-perfect rendering.\nUseful for pixel-perfect rendering.\nUseful for pixel-perfect rendering.\nSet the rounding of the button.\nRound the corners of the image.\nRound the corners of the image.\nRows of text, from top to bottom.\nRun the ui code for one frame.\nScale the font’s glyphs by this much. this is only a …\nCreate a scoped child ui.\nThis is a signal to any backend that we want the …\nPosition and size of the egui area.\nPosition and size of the area that egui should use, in …\nPosition and size of the egui area.\nFull size of the screen, in pixels.\nEnable/disable horizontal/vertical scrolling. false by …\nTurn on/off scrolling on the horizontal/vertical axes.\nSet the visibility of both horizontal and vertical scroll …\nHow many points the user scrolled.\nSet the horizontal and vertical scroll offset position.\nAdjust the scroll position of any parent ScrollArea so …\nAdjust the scroll position until this UI becomes visible.\nAdjust the scroll position of any parent ScrollArea so …\nScroll this many points in the given direction, in the …\nRadius of the rounding of the South-East (right bottom) …\nWas the secondary button clicked this frame?\nReturns true if this widget was clicked this frame by the …\nIs the secondary button currently down?\nWas the secondary button pressed this frame?\nWas the secondary button released this frame?\nCan the CollapsingHeader be selected by clicking it? …\nShow a label which can be selected or not.\nShow selectable text. It is selected if …\nIf you set this to ‘true’, the CollapsingHeader will …\nIf true, mark this button as “selected”.\ncheckboxes, radio-buttons etc\nIf true, mark this button as “selected”.\nThe current value of checkboxes and radio buttons.\nWhat we show as the currently selected value\nBy default, buttons senses clicks. Change this to a …\nMake the label respond to clicks and/or drags.\nBy default, buttons senses clicks. Change this to a …\nMake the image respond to clicks and/or drags.\nThe senses (click and/or drag) that the widget was …\nShortcut for add(Separator::default())\nAssign a new image to an existing texture.\nModify an existing Shape.\nNew or changed textures. Apply before painting.\nmax.y\nKeep size\nScreen-space rectangle for clipping what we paint in this …\nEverything painted in this Painter will be clipped against …\nSet the cursor icon.\nTurn on/off whether or not to debug widget layout on hover.\nSet which widget is being dragged.\nCalling set_enabled(false) will cause the Ui to deny all …\nIf true, all windows, menus, tooltips etc are to be …\nSet an event filter for a widget.\nTell egui which fonts to use.\nkeep min\nSet both the minimum and maximum height.\nui.set_height_range(min..=max); is equivalent to …\nRedirect where you are painting.\nmin.x\nSet the maximum height of the ui. You won’t be able to …\nSet the maximum size of the ui. You won’t be able to …\nSet the maximum width of the ui. You won’t be able to …\nSet the minimum height of the ui. This can’t shrink the …\nSet the minimum size of the ui. This can’t shrink the …\nSet the minimum width of the ui. This can’t shrink the …\nSet the operating system we are running on.\nAssign a new image to a subregion of the whole texture.\nSet the number of physical pixels for each logical point. …\nFor integrations: this callback will be called when an …\nmax.x\nSet row height in horizontal wrapping layout.\nChanges apply to this Ui and its subsequent children.\nThe Style used by all new windows, panels etc.\nmin.y\nCalling set_visible(false) will cause all further widgets …\nThe Visuals used by all subsequent windows, panels etc.\nkeep min\nSet both the minimum and maximum width.\nui.set_width_range(min..=max); is equivalent to …\nShow a ui for settings (style and tessellation options).\nWhat to paint.\nEither of the shift keys are down.\nIs shift the only pressed button?\nShort and readable summary\nShort and readable summary\nShort and readable summary\nShow some text on the right side of the button, in weak …\nShow the panel at the top level.\nShow the panel at the top level.\nReturns None if the window is not open (if Window::open …\nShow the TextEdit, returning a rich TextEditOutput.\nShow the panel at the top level.\nShow the ScrollArea, and add the contents to the viewport.\nShow the panel if is_expanded is true, otherwise don’t …\nShow the panel if is_expanded is true, otherwise don’t …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow the panel if is_expanded is true, otherwise don’t …\nShow the panel if is_expanded is true, otherwise don’t …\nShould the CollapsingHeader show a background behind it? …\nShow a list of items with the given selected index.\nShow the panel inside a Ui.\nShow the panel inside a Ui.\nShow the panel inside a Ui.\nShow a spinner when the image is loading.\nShow the progress in percent on the progress bar.\nEfficiently show only the visible part of a large number …\nShow a separator line, even when not interacting with it?\nShow a separator line, even when not interacting with it?\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nShow the combo box, with the given ui code for the menu …\nControl whether or not the slider shows the current value. …\nThis can be used to only paint the visible part of the …\nShrink by this much on each side, keeping the center\nShrink by this much in each direction, keeping the center\nContract each end of the separator line by this much.\nShrink by this much in each direction, keeping the center\nHelper: shrinks the max height to the current height, so …\nFit the image to 100% of its available size, shrinking it …\nHelper: shrinks the max width to the current width, so …\nSigned distance to the edge of the box.\nNo newlines (\\n) allowed. Pressing enter key will result …\nwidth x height\nrect.size() == Vec2 { x: rect.width(), y: rect.height() }\nSelect the font size (in points). This overrides the value …\nSets the spinner’s size. The size sets both the height …\nwidth, height.\nwidth, height\nHeight in points.\nwidth x height\nPretend like count widgets have been allocated.\nShow trailing color behind the circle of a Slider. Default …\nShow small text.\nMake this a small button, suitable for embedding into text.\nSmaller text.\nPrefer using RichText directly!\nA button as small as normal body text.\nFor e.g. exponents.\nPrefer using RichText directly!\nFor logarithmic sliders that includes zero: what is the …\nTurn smart aim on/off. Default is ON. There is almost no …\nSet spacing between columns/rows. Default: …\nThe current spacing options for this Ui. Short for …\nHow much space we take up. The line is painted in the …\nSizes and distances between widgets\nMutably borrow internal Spacing. Changes apply to this Ui …\nThe length of the range, i.e. max - min.\nThe default egui fonts supports around 1216 emojis in …\nHow much the value changes when dragged one point (logical …\nShortcut for add(Spinner::new())\nSet both x and y to the same value.\nSplit rectangle in left and right halves. t is expected to …\nSplit rectangle in left and right halves at the given x …\nThis is for platforms that only support 16-bit index …\nSplit rectangle in top and bottom halves. t is expected to …\nSplit rectangle in top and bottom halves at the given y …\n[2, 1] for wide screen, and [1, 2] for portrait, etc. At …\nReturns the textures as sRGBA premultiplied pixels, row by …\nTime since last frame (in seconds), but gracefully handles …\nPosition of the pointer at the time the gesture started.\nChange which row number the grid starts on. This can be …\nPoint in time when the gesture started.\nSets the minimal change of the value.\nThe scroll handle will stick to the bottom position even …\nThe scroll handle will stick to the rightmost position …\nStop dragging any widget.\nStop editing of active TextEdit (if any).\nDraw a line through the text, crossing it out.\nPrefer using RichText directly!\nIf true, add a subtle background color to every other row.\nWhether or not Grids and Tables should be striped by …\nOverride button stroke. Note that this will override any …\nShow text that stand out a bit (e.g. slightly brighter).\nExtra strong text (stronger color).\nPrefer using RichText directly!\negui theme (spacing, colors, etc).\nStyle options for this Ui and its children.\nThe Style used by all subsequent windows, panels etc.\nMutably borrow internal Style. Changes apply to this Ui …\nMutate the Style used by all subsequent windows, panels …\nEdit the active Style.\nAdd a suffix to the number, this can be e.g. a unit (“°…\nAdd a suffix to the number, this can be e.g. a unit (“°…\nTotal margins on both sides\nSurrender keyboard focus for a specific widget. See also …\nSurrender keyboard focus for this widget.\nRadius of the rounding of the South-West (left bottom) …\nEmoji or name representing the key\nMargins with the same size on opposing sides\nIf true, pressing tab will act on the widget, and NOT move …\nClears all characters in this buffer and returns a string …\nHelper: move volatile (deltas and events), clone the rest.\nTake everything ephemeral (everything except cursor_icon …\nTessellate the given shapes into triangle meshes.\nRead-only access to TessellationOptions.\nControls the tessellator.\nRead-write access to TessellationOptions.\nLow-level texture manager.\nA custom text to display on the progress bar.\nThe full, non-elided text of the input job.\nShow a text next to the slider (e.g. explaining what the …\nLay out and paint some text.\nThe color and width of the text cursor\nScreen-space position of text edit cursor (used for IME).\nshow where the text cursor would be if you clicked\nA TextEdit for multiple lines. Pressing enter key will …\nNo newlines (\\n) allowed. Pressing enter key will result …\nSelected range of characters in Self::current_text_value.\nOverride the TextStyle.\nOverride the TextStyle if, and only if, this is a RichText.\nThe height of text of this text style\nAll known text styles.\nThe FontFamily and size you want to use for a specific …\nThe texture to use when drawing these triangles.\nTexture options used when creating the texture.\nSize of the texture, if known.\nShow stats about the allocated textures.\nTexture changes since last frame (including the font …\nMonotonically increasing time, in seconds. Relative to …\nTime in seconds. Relative to whatever. Used for animation.\nHow long has it been (in seconds) since the pointer was …\nMultiply image color with this. Default is WHITE (no tint).\nMultiply image color with this. Default is WHITE (no tint).\nMultiply image color with this. Default is WHITE (no tint).\nShow title bar on top of the window? If false, the window …\nPremultiplied RGBA\nPremultiplied RGBA\nConvert Min => 0.0, Center => 0.5 or Max => 1.0.\nConverts to floating point values in the range 0-1 without …\nReturns an opaque version of self\nReturns an opaque version of self\nTreat this vector as a position. v.to_pos2() is equivalent …\nunmultiply the alpha\nConvert Min => -1.0, Center => 0.0 or Max => 1.0.\n-1, 0, or +1 for each axis\nunmultiply the alpha\nPremultiplied RGBA\nPremultiplied RGBA\nThe vector from origin to this position. p.to_vec2() is …\nToggle the given popup between closed and open.\nActs like a checkbox, but looks like a SelectableLabel.\nThe id should be globally unique, e.g. …\nmin.y\nPlace elements vertically, top to bottom.\nTop-down layout justified so that buttons etc fill the …\nmin.y\ninner margin plus outer margin.\nDisplay trailing color behind the slider’s circle. …\nTranslate location by this much, in-place\nMove the shape by this many points, in-place.\nMove all the graphics at the given layer.\nRelative movement (comparing previous frame and current …\nReturns true if this widget was triple-clicked this frame …\nReturns true if this widget was triple-clicked this frame …\nIf true, the text will stop at the max width of the Ui, …\nTry loading the bytes from the given uri using any …\nTry loading the image from the given uri using any …\nTry loading the texture from the given uri using any …\nExtra scale and vertical tweak to apply to all text of …\nThe type of widget this is.\nAllocate space, interact, paint, and return a Response.\nIs the pointer (mouse/touch) above this Ui? Equivalent to …\nDraw a line under the text.\nPrefer using RichText directly!\nThe union of two bounding rectangle, i.e. the minimum Rect …\nA logical “or” operation. For instance …\nThe logical “or” of two Senses.\nTime since last frame, in seconds.\nUpdate the value on each key press when text-editing the …\nGet the uri that this image was constructed from.\nHow much space is used by panels and windows.\nHow much space is used by panels and windows.\nMiscellaneous tools used by the rest of egui.\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nIf you use a small font and Align::TOP you can get the …\nThe current value of sliders etc.\nvec2(x, y) == Vec2::new(x, y)\nCurrent velocity of pointer.\nStart a ui with vertical layout. Widgets will be …\nExplicitly ask for a vertical line.\nMake this a vertical slider.\nCreate a vertical scroll area.\nSet the vertical align of the inner text.\ne.g. for when aligning text within a button.\nStart a ui with vertical layout. Widgets will be …\nStart a ui with vertical layout. Widgets will be …\nSet the vertical scroll offset position.\nThe vertex data indexed by indices.\nViewport in points.\nThe viewport rectangle. This is what you would use in e.g. …\nThe visual bounding rectangle (includes stroke widths)\nThe current visuals settings of this Ui. Short for …\nColors etc.\nMutably borrow internal visuals. Changes apply to this Ui …\nA vertical line.\nPaints a vertical line.\nEnable/disable vertical scrolling. false by default.\nTurn on/off scrolling on the vertical axis.\nIf true, egui is currently listening on text input (e.g. …\nTrue if egui is currently interested in the pointer (mouse …\nA good color for warning text (e.g. orange).\nHelper function that adds a label when compiling with …\nCheck reusing of Ids, and show a visual warning on screen …\nWas this popup visible last frame?\nShow text that is weaker (fainter color).\nExtra weak text (fainter color).\nPrefer using RichText directly!\nFor accessibility.\nWidgets are pieces of GUI such as Label, Button, Slider …\nVisual styles of widgets\nSet the outer width of the button and menu.\nThe allowable width range for the panel.\nWindow background color.\nGenerate a new Id by hashing the parent Id and the given …\nCall the provided function with the given ID pushed on the …\nCreate a painter for a sub-region of this Painter.\nThe alignment to use on the cross axis.\nJustify widgets along the cross axis?\nRedirect shapes to another paint layer.\nRedirect where you are painting.\nThe new layout will take up all available space.\nThe alignment to use on the main axis.\nJustify widgets on the main axis?\nWrap widgets when we overflow the main axis?\nReturns a response with a modified Self::rect.\nSetting this will allow for dynamic coloring of rows of …\nControls whether text wrap is used for the selected text\nIf true, the text will wrap to stay within the max width …\nIf true, the text will wrap to stay within the max width …\nIf set, labels buttons wtc will use this to determine …\nShould text wrap in this Ui?\nReturns an alignment by the X (horizontal) axis\nHow far to the right.\nRightwards. Width.\nReturns an alignment by the Y (vertical) axis\nHow far down.\nDownwards. Height.\nShift font’s glyphs downwards by this amount of logical …\nShift font’s glyphs downwards by this fraction of the …\nZoom scale factor this frame (e.g. from ctrl-scroll or …\nProportional zoom factor (pinch gesture).\n2D non-proportional zoom scale factor this frame (e.g. …\n2D non-proportional zoom factor (pinch gesture).\nWhat mouse button? For touches, use PointerButton::Primary.\nThe amount scrolled horizontally and vertically. The …\nHashed device identifier (if available; may be zero). Can …\nDescribes how hard the touch device was pressed. May …\nUnique identifier of a finger/pen. Value is stable from …\nThe state of the modifier keys at the time of the event.\nThe state of the modifier keys at the time of the event.\nThe state of the modifier keys at the time of the event.\nOne of: start move end cancel.\nWhere is the pointer?\nPosition of the touch (or where the touch was last …\nWas it pressed or released?\nWas it the button/touch pressed this frame, or released?\nIf this is a pressed event, is it a key-repeat?\nThe unit of scrolling: points, lines, or pages.\nThe unique identifier for this image, e.g. …\nA HashMap using RandomState to hash the items. (Requires …\nA HashSet using RandomState to hash the items. (Requires …\nA Hasher for hashing an arbitrary stream of bytes.\nType alias for HashMap<K, V, ahash::RandomState>\nA convenience trait that can be used together with the …\nType alias for HashSet<K, ahash::RandomState>\nA convenience trait that can be used together with the …\nProvides a Hasher factory. This is typically used (e.g. by …\nReturns the intersection of self and rhs as a new …\nReturns the union of self and rhs as a new AHashSet<T, S>.\nReturns the symmetric difference of self and rhs as a new …\nConstructs a new AHasher with keys based on this …\nConstructs a new AHasher with fixed keys. If std is …\nCreates an empty AHashSet<T, S> with the Default value for …\nReturns the argument unchanged.\nReturns the argument unchanged.\nExamples\nExamples\nReturns the argument unchanged.\nReturns the argument unchanged.\nThis crates a hashmap from the provided iterator using …\nThis crates a hashset from the provided iterator using …\nCreate a new RandomState BuildHasher based on the provided …\nReturns a reference to the value corresponding to the key.\nReturns the key-value pair corresponding to the supplied …\nReturns a mutable reference to the value corresponding to …\nCalculates the hash of a single value. This provides a …\nReturns a reference to the value corresponding to the …\nInserts a key-value pair into the map.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a consuming iterator visiting all the keys in …\nCreates a consuming iterator visiting all the values in …\nConstructs a new HashMap\nConstructs a new HashSet\nThis crates a hashmap using RandomState::new which obtains …\nThis crates a hashset using RandomState::new. See the …\nCreate a new RandomState BuildHasher using random keys.\nRemoves a key from the map, returning the value at the key …\nReturns the difference of self and rhs as a new …\nConstructs a new HashMap with a given initial capacity\nConstructs a new HashSet with a given initial capacity\nThis crates a hashmap with the specified capacity using …\nThis crates a hashset with the specified capacity using …\nBuild a RandomState from a single key. The provided key …\nAllows for explicitly setting the seeds to used. All …\nA supplier of Randomness used for different hashers. See …\nProvides a Hasher factory. This is typically used (e.g. by …\nProvides an optional way to manually supply a source of …\nIndicate whether or not a popup will be shown above or …\nAn area on the screen that can be moved by dragging.\nA panel that covers the remainder of the screen, i.e. …\nA header which can be collapsed/expanded, revealing a …\nThe response from showing a CollapsingHeader.\nA drop-down selection menu with a descriptive label.\nAdd a background, frame and/or margin to a rectangular …\nA function that paints the ComboBox icon\nA region that can be resized by dragging the bottom right …\nAdd vertical and/or horizontal scrolling to a contained Ui.\nA panel that covers the entire left or right side of a Ui …\nA panel that covers the entire top or bottom of a Ui or …\nBuilder for a floating window which can be dragged, …\nNone iff collapsed.\nNone iff collapsed.\nResponse of the actual clickable header.\nMargin within the painted frame.\n0.0 if fully closed, 1.0 if fully open, and something …\nMargin outside the painted frame.\nPanels are Ui regions taking up e.g. the left side of a Ui …\nShow popup windows, tooltips, context menus etc.\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\nCoordinate system names:\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nWas this popup visible last frame?\nA header which can be collapsed/expanded, revealing a …\nThe response from showing a CollapsingHeader.\nThis is a a building block for building collapsing regions.\nFrom CollapsingState::show_header.\nA function that paints an icon indicating if the region is …\nReturns the response of the collapsing button, the custom …\nNone iff collapsed.\nNone iff collapsed.\nReturns the response of the collapsing button, the custom …\nReturns the argument unchanged.\nReturns the argument unchanged.\nResponse of the actual clickable header.\nCalls U::from(self).\nCalls U::from(self).\n0 for closed, 1 for open, with tweening\n0.0 if fully closed, 1.0 if fully open, and something …\nPaint the arrow icon that indicated if the region is open …\nShow body if we are open, with a nice animation between …\nShow body if we are open, with a nice animation between …\nShows header and body (if expanded).\nPaint this CollapsingState’s toggle button. Takes an …\nA panel that covers the remainder of the screen, i.e. …\nState regarding panels.\nLeft or Right\nA panel that covers the entire left or right side of a Ui …\nA panel that covers the entire top or bottom of a Ui or …\nTop or Bottom\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe size of the panel (from previous frame).\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nWas this popup visible last frame?\nAdd vertical and/or horizontal scrolling to a contained Ui.\nIndicate whether the horizontal and vertical scroll bars …\nThe size of the content. If this is larger than …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nId of the ScrollArea.\nWhat the user closure returned.\nWhere on the screen the content is (excludes scroll bars).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nPositive offset means scrolling down/right\nThe current state of the scroll area.\nGet the current kinetic scrolling velocity.\nBackend-specific painting.\nCircle with optional outline and fill.\nHow to paint a circle.\nA Mesh or PaintCallback within a clip rectangle.\nA Shape within a clip rectangle.\nRGBA image.\nThis format is used for space-efficient color …\nA 2D RGBA color image in RAM.\nA cubic Bézier Curve.\nA cubic Bézier Curve.\nUsed for the font texture.\nFont of unknown size.\nHow to select a sized font.\nA single-channel image designed for the font texture.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nHue, saturation, value, alpha. All in the range [0, 1]. No …\nLike Hsva but with the v value (brightness) being gamma …\nAn image stored in RAM.\nA change to an image.\nA line between two points.\nTextures allocated using TextureManager.\nTextured triangles in two dimensions.\nA general triangle mesh.\nA version of Mesh that uses 16-bit indices.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nPaint nothing. This can be useful as a placeholder.\nIf you want to paint some 3D shapes inside an egui region, …\nInformation passed along with PaintCallback (…\nCollected allocation statistics for shapes and meshes.\nA series of lines between points. The path can have a …\nA path which can be stroked and/or filled (if closed).\nA position on screen.\nA rendering primitive - either a Mesh or a PaintCallback.\nA font where some characters are wider than other (e.g. ‘…\nA quadratic Bézier Curve.\nA quadratic Bézier Curve.\nA rectangular region of space.\nRectangle with optional outline and fill.\nHow to paint a rectangle.\n0-1 linear space RGBA color with premultiplied alpha.\nHow rounded the corners of things should be\nThe color and fuzziness of a fuzzy shape. Can be used for …\nA paint primitive such as a circle or a piece of text. …\nDescribes the width and color of a line.\nTessellation quality options\nConverts Shapes into triangles (Mesh).\nText.\nHow to paint some text on screen.\nContains font data in an atlas, where each character …\nUsed to paint images.\nWhat texture to use in a Mesh mesh.\nLow-level manager for allocating textures.\nYour own texture, defined in any which way you want. The …\nRecursively nest more shapes - sometimes a convenience to …\nA vector has a direction and length. A Vec2 is often used …\nThe 2D vertex type.\nThe UV coordinate of a white region of the texture mesh. …\nalpha 0-1. A negative value signifies an additive color …\nalpha 0-1. A negative value signifies an additive color …\nAllocate a new texture.\nReturns the coordinates of where the rect ended up, and …\nGet meta-data about all allocated textures in some …\nRotate text by this many radians clockwise. The pivot is …\nCall at the start of each frame with the latest known …\nThe maximum distance between the original curve and the …\nUsed for egui windows in dark mode.\nUsed for egui windows in light mode.\nPaint something custom (e.g. 3D stuff).\nClip rectangle in points.\nClip / scissor rectangle. Only show the part of the Shape …\nClip / scissor rectangle. Only show the part of the Mesh …\nNumber of separate clip rectangles\nIf true, connect the first and last of the points together.\nA line that closes back to the start point again.\nIf true (default) cull certain primitives before …\nsRGBA with premultiplied alpha\nColor of the opaque center of the shadow.\nA convex polygon with a fill and optional stroke.\nIf true, no clipping will be done.\nOutput the clip rectangles to be painted.\nOutput the text-containing rectangles.\nSet to true the text was truncated due to …\nAn assert that is only active when epaint is compiled with …\nThe default value will be 1.0e-5, it will be used during …\nThe shadow extends this much outside the rect. The size of …\nList of all known font families.\nWhat font family to use.\nUse “feathering” to smooth out the edges of shapes as …\nThe size of the the feathering, in physical pixels.\nFill is only supported for convex polygons.\nHow to fill the rectangle.\nWhen this get high, it might be time to clear and start …\nIf the rect should be filled with a texture, which one?\nFind out the t value for the point where the curve is …\nfind a set of points that approximate the cubic Bézier …\nfind a set of points that approximate the quadratic …\nfind a set of points that approximate the cubic Bézier …\nHow full is the font atlas?\nCall at the end of each frame (before painting) to get the …\nCurrent size of the font image. Pass this to …\nIterates through the curve invoking a callback at each …\nCompute a flattened approximation of the curve, invoking a …\nFree an existing texture.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a cubic Bézier curve based on 4 points and stroke.\nCreate a new quadratic Bézier shape based on the 3 points …\nUpdate the whole texture.\nThe laid out text, from Fonts::layout_job.\nWidth of this character in points.\nhue 0-1\nhue 0-1\nCan we display this glyph?\nCan we display all the glyphs in this text?\nWhat to set the texture to.\nDraw as triangles (i.e. the length is always multiple of …\nDraw as triangles (i.e. the length is always multiple of …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nAre all indices within the bounds of the contained …\nIs this affecting the whole texture? If false, this is a …\nThe job that this galley is the result of. Contains the …\nWill wrap text at the given width and line break at \\n.\nLike Self::layout, made for when you want to pick a color …\nLayout some text.\nWill line break at \\n.\nA line through many points.\nLogical bounding rectangle (ignoring stroke width)\nLogical bounding rectangle (ignoring stroke width)\nThe other corner, opposing Self::min. Usually the right …\nTight bounding box around all the meshes in all the rows. …\nGet meta-data about a specific texture.\nOne of the corners of the rectangle, usually the left top …\nHelper module that adds extra checks when the …\nRadius of the rounding of the North-East (right top) …\nCreate a new Tessellator.\nCreate a new Fonts for text layout. This call is …\nTotal number of allocated textures.\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nRadius of the rounding of the North-West (left top) corner.\nIf set, the text color in the galley will be ignored and …\nUpdate a sub-region of an existing texture.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nPixels per point.\nThe number of physical pixels for each logical point. …\nThe first point is the starting point and the last one is …\nThe first point is the starting point and the last one is …\nFilled paths should prefer clockwise order.\nIf None, set the whole texture to Self::image.\nLogical pixel coordinates (points). (0,0) is the top left …\nTop left corner of the first character.\npos2(x, y) == Pos2::new(x, y)\nReturns the locations and sizes of pre-rasterized discs …\nIf true, small filled circled will be optimized by using …\nWhat to paint - either a Mesh or a PaintCallback.\nWhere to paint.\nBounding rect.\nIncrease the retain-count of the given texture.\nIf true (default) align text to mesh grid. This makes the …\nHow rounded the corners are. Use Rounding::ZERO for no …\nHeight of one row of text in points\nRows of text, from top to bottom.\nsaturation 0-1\nsaturation 0-1\nCalculate the point (x,y) at t based on the cubic Bézier …\nCalculate the point (x,y) at t based on the quadratic …\nFull size of the screen, in pixels.\nRadius of the rounding of the South-East (right bottom) …\nAssign a new image to an existing texture, or update a …\nSet the Rect to use for culling.\nThe shape\nwidth, height.\nwidth, height\nHeight in points.\nTooltips, menus, …, for dark mode.\nTooltips, menus, …, for light mode.\nsplit the original cubic curve into a new one within a …\nCollect statistics about what is being painted.\nColor and thickness of the line.\nThe thickness and color of the outline.\nRadius of the rounding of the South-West (left bottom) …\nCall to get the change to the image since last call.\nTake and reset changes since last frame.\nTessellate a single CircleShape into a Mesh.\nTessellate a clipped shape into a list of primitives.\nTessellate a single CubicBezierShape into a Mesh.\nTessellate a line segment between the two points with the …\nTessellate a single Mesh into a Mesh.\nTessellate a single PathShape into a Mesh.\nTessellate a single QuadraticBezierShape into a Mesh.\nTessellate a single Rect into a Mesh.\nTessellate a single Shape into a Mesh.\nTurns Shape:s into sets of triangles.\nTessellate a single TextShape into a Mesh.\nConverts graphics primitives into textured triangles.\nEverything related to text, fonts, text layout, cursors …\nThe font atlas. Pass this to crate::Tessellator.\nThe texture to use when drawing these triangles.\nThe texture to use when drawing these triangles.\nConvert the quadratic Bézier curve to one PathShape. The …\nConvert the cubic Bézier curve to one or two PathShape’…\nTransform the curve with the given transform.\nTransform the curve with the given transform.\nAdd this underline to the whole text. You can also set an …\nNormalized texture coordinates. (0, 0) is the top left …\nWhat UV coordinates to use for the texture?\nvalue 0-1, in gamma-space (~perceptually even)\nvalue 0-1\nvec2(x, y) == Vec2::new(x, y)\nThe vertex data indexed by indices.\nThe vertex data indexed by indices.\nViewport in points.\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle\nHow far to the right.\nRightwards. Width.\nHow far down.\nDownwards. Height.\nThis format is used for space-efficient color …\nHue, saturation, value, alpha. All in the range [0, 1]. No …\nLike Hsva but with the v value (brightness) being gamma …\n0-1 linear space RGBA color with premultiplied alpha.\nalpha 0-1. A negative value signifies an additive color …\nalpha 0-1. A negative value signifies an additive color …\nAn assert that is only active when epaint is compiled with …\nReturns the argument unchanged.\nReturns the argument unchanged.\nFrom linear RGBA with premultiplied alpha\nFrom linear RGBA without premultiplied alpha\nFrom sRGBA with premultiplied alpha\nFrom sRGBA without premultiplied alpha\nlinear [0, 1] -> gamma [0, 1] (not clamped). Works for …\nlinear [0, 1] -> gamma [0, 255] (clamped). Values outside …\nhue 0-1\nhue 0-1\nAll ranges in 0-1, rgb is linear.\nCalls U::from(self).\nCalls U::from(self).\ngamma [0, 255] -> linear [0, 1].\nlinear [0, 255] -> linear [0, 1]. Useful for alpha-channel.\ngamma [0, 1] -> linear [0, 1] (not clamped). Works for …\nlinear [0, 1] -> linear [0, 255] (clamped). Useful for …\nAll ranges in 0-1, rgb is linear.\nsaturation 0-1\nsaturation 0-1\nCheap and ugly. Made for graying out disabled Uis.\nRepresents additive colors using a negative alpha.\nvalue 0-1, in gamma-space (~perceptually even)\nvalue 0-1\nleft/center/right or top/center/bottom alignment for e.g. …\nTwo-dimension alignment, e.g. Align2::LEFT_TOP.\nHorizontal or vertical center.\nThis struct tracks recent values of some time series.\nThe identity rotation: nothing rotates\nIs this an integer type?\nLargest finite value\nSmallest finite value\nRight or bottom.\nLeft or top.\nExtends f32, Vec2 etc with at_least and at_most as aliases …\nImplemented for all builtin numeric types\nHelper trait to implement lerp and remap.\nA position on screen.\nIncludive range of floats, i.e. min..=max, but more …\nHelper trait to implement lerp and remap.\nA rectangular region of space.\nLinearly transforms positions from one Rect to another.\nRepresents a rotation in the 2D plane. A rotation of …\nA vector has a direction and length. A Vec2 is often used …\nValues must be added with a monotonically increasing time, …\nOne- and two-dimensional alignment (Align::Center, …\nReturn true when arguments are the same within some …\nMore readable version of self.max(lower_limit)\nMore readable version of self.min(upper_limit)\nAverage times rate. If you are keeping track of individual …\nIdentity rotation\nAmount of time contained from start to end in this History.\nAn assert that is only active when emath is compiled with …\nCalculate a lerp-factor for exponential smoothing using a …\nRemove samples that are too old.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nAngle is clockwise in radians. A 𝞃/4 = 90° rotation …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nWhere in the range is this value? Returns 0-1 if within …\n(time, value) pairs Time difference between values can be …\nCurrent number of values kept in history\nThe factor by which vectors will be scaled.\nLinear interpolation.\nThe other corner, opposing Self::min. Usually the right …\nMean time difference between values in this History.\nOne of the corners of the rectangle, usually the left top …\nExample:\nWrap angle to [-PI, PI] range.\npos2(x, y) == Pos2::new(x, y)\nLinearly remap a value from one range to another, so that …\nLike remap, but also clamps the value so that the returned …\nRound a value to the given number of decimal places.\nThe scale factors.\nFind “simple” numbers is some range. Used by sliders.\nTotal number of values seen. Includes those that have been …\nTransforms the given coordinate in the from space to the to…\nTransforms the given coordinate in the from space to the to…\nTransforms the given rectangle in the in-space to a …\nvec2(x, y) == Vec2::new(x, y)\nCalculate a smooth velocity (per second) over the entire …\nHow far to the right.\nRightwards. Width.\nHow far down.\nDownwards. Height.\nleft/center/right or top/center/bottom alignment for e.g. …\nTwo-dimension alignment, e.g. Align2::LEFT_TOP.\nHorizontal or vertical center.\nRight or bottom.\nLeft or top.\nAllocates a rectangle of the specified size inside the …\nFind the “simplest” number in a closed range [min, max]…\nRGBA image.\nA 2D RGBA color image in RAM.\nUsed for the font texture.\nA single-channel image designed for the font texture.\nAn image stored in RAM.\nA change to an image.\nWhat to set the texture to.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nIf None, set the whole texture to Self::image.\nwidth, height.\nwidth, height\nProvides interior mutability.\nAn RAII implementation of a “scoped lock” of a mutex. …\nProvides interior mutability.\nAn RAII read lock guard returned by RwLockReadGuard::map, …\nAn RAII write lock guard returned by RwLockWriteGuard::map…\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nAggregate information about a bunch of allocations.\nCollected allocation statistics for shapes and meshes.\nNumber of separate clip rectangles\nReturns the argument unchanged.\nCalls U::from(self).\nA connected line (without thickness or gaps) which can be …\nTessellation quality options\nConverts Shapes into triangles (Mesh).\nThe maximum distance between the original curve and the …\nIf true (default) cull certain primitives before …\nIf true, no clipping will be done.\nOutput the clip rectangles to be painted.\nOutput the text-containing rectangles.\nThe default value will be 1.0e-5, it will be used during …\nUse “feathering” to smooth out the edges of shapes as …\nThe size of the the feathering, in physical pixels.\nThe path is taken to be closed (i.e. returning to the …\nLike Self::fill but with texturing.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nHelpers for constructing paths\nIf true, small filled circled will be optimized by using …\nIf true (default) align text to mesh grid. This makes the …\nA closed path (returning to the first point).\nOpen-ended.\nTurns Shape:s into sets of triangles.\nAdd one quadrant of a circle\noverwrites existing points\nA .ttf or .otf file and a font face index.\nDescribes the font data and the sizes to use.\nFont of unknown size.\nHow to select a sized font.\nExtra scale and vertical tweak to apply to all text of a …\nThe collection of fonts used by epaint.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nDescribes the task of laying out text.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nSuggested character to use to replace those in password …\nA font where some characters are wider than other (e.g. ‘…\nThe tessellated output of a row.\nOne \\t character is this many spaces wide.\nFormatting option for a section of text.\nControls the text wrapping and elision of a LayoutJob.\nHelper for adding a new section when building a LayoutJob.\nascent value from the font\nWhen using this font’s metrics to layout a row, shift …\nIf true: Allow breaking between any characters. If false …\nIf true, all \\n characters will result in a new paragraph, …\nRange into the galley text\nClosest char at the desired x coordinate. Returns …\nExcludes the implicit \\n after the Row, if any.\nIncludes the implicit \\n after the Row, if any.\nThe character this glyph represents.\nText color\nDifferent types of text cursors, i.e. ways to point into a …\nSet to true the text was truncated due to …\nIf true, this Row came from a paragraph ending with a \\n. …\nExtra spacing between letters, in points.\nWhich fonts (names) to use for each FontFamily.\nWhat font family to use.\nThe first row must be at least this high. This is in case …\nGet the right font implementation from size and FontFamily.\nThe content of a .ttf or .otf file.\nList of font names and their definitions.\nThe height of the tallest font used in the job.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nThe range of vertices in the mesh the contain glyphs. …\nOne for each char.\nHow to horizontally align the text (Align::LEFT, …\nCan we display this glyph?\nCan we display all the glyphs in this text?\nWhich font face in the file to use. When in doubt, use 0.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe job that this galley is the result of. Contains the …\nJustify text so that word-wrapped rows fill the whole …\nLayout text into a Galley.\nCan be used for first row indentation.\nExplicit line height of the text in points.\nSame y range for all characters with the same TextFormat.\nMaximum amount of rows the text galley should have.\nWrap text so that no row is wider than this.\nThe tessellated text, using non-normalized (texel) UV …\nTight bounding box around all the meshes in all the rows. …\nBounds of the mesh, and can be used for culling. Does NOT …\nCreate a new FontsImpl for text layout. This call is …\nA row can be as long as it need to be.\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nCharacter to use to represent elided text.\nThe number of physical pixels for each logical point. …\nBaseline position, relative to the galley. Logical …\nBounding rect.\nLogical bounding rectangle based on font heights etc. Use …\nRows of text, from top to bottom.\nScale the font’s glyphs by this much. this is only a …\nIndex into LayoutJob::sections. Decides color etc.\nThis is included in case there are no glyphs\nThe different section, which can have different fonts, …\nBreak on \\n and at the given wrap width.\nDoes not break on \\n, but shows the replacement character …\nHeight in points.\nAdvance width and line height.\nThe text on this row, excluding the implicit \\n if any.\nThe complete text of this job, referenced by LayoutSection.\nElide text that doesn’t fit within the given width, …\nExtra scale and vertical tweak to apply to all text of …\nPosition and size of the glyph in the font texture, in …\nIf you use a small font and Align::TOP you can get the …\nThe mesh, ready to be rendered.\nControls the text wrapping and elision.\nShift font’s glyphs downwards by this amount of logical …\nShift font’s glyphs downwards by this fraction of the …\nCharacter cursor\nAll different types of cursors together. They all point to …\nParagraph Cursor\nRow Cursor\nCharacter based (NOT bytes). It is fine if this points to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCharacter offset (NOT byte offset!).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCharacter based (NOT bytes). It is fine if this points to …\n0 is first paragraph, and so on. Note that a single …\nIf this cursors sits right at the border of a wrapped row …\nIf this cursors sits right at the border of a wrapped row …\n0 is first row, and so on. Note that a single paragraph …\nLinearly interpolate the nearest neighbors, creating a …\nShow the nearest pixel value.\nHow the texture texels are filtered.\nLow-level manager for allocating textures.\nMeta-data about an allocated texture.\nHow the texture texels are filtered.\nWhat has been allocated and freed during the last period.\n4 or 1\nSize in bytes. width x height x Self::bytes_per_pixel.\nTextures to free after painting.\nReturns the argument unchanged.\nCalls U::from(self).\nHow to filter when magnifying (when texels are larger than …\nHow to filter when minifying (when texels are smaller than …\nA human-readable name useful for debugging.\nThe texture filtering mode to use when rendering.\nFree when this reaches zero.\nNew or changed textures. Apply before painting.\nwidth x height\nExtension trait to provide ord() method.\nWraps a floating-point value to add total order and hash. …\nReturns the argument unchanged.\nHash the given value with a predictable hasher.\nHash the given value with the given hasher.\nCalls U::from(self).\nType to provide total order, useful as key in sorted …\nThe suggested keyboard shortcuts for global gui zooming.\nMake everything larger.\nShow buttons for zooming the ui.\nMake everything smaller.\nLet the user scale the GUI (change …\nPainted behind all floating windows\nDebug layer, always painted last / on top\nPopups, menus etc that should always be painted on top of …\nAn identifier for a paint layer. Also acts as an …\nNormal moveable windows that you reorder by click\nDifferent layer categories\nA list of Shapes paired with a clip rectangle.\nSpecial layer between panels and windows\nA unique identifier of a specific Shape in a PaintList.\nThings floating on top of everything else, like tooltips. …\nReturns the index of the new Shape that can be used with …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nModify an existing Shape.\nTranslate each Shape and clip rectangle by this much, …\nRepresents a byte buffer.\nRepresents a loader capable of loading raw unstructured …\nRepresents bytes which are currently being loaded.\nMaps URI:s to Bytes, e.g. found with include_bytes!.\nContains the error value\nContains the error value\nContains the error value\nContains the error value\nScale to height.\nAn ImageLoader decodes raw bytes into a ColorImage.\nRepresents an image which is currently being loaded.\nRepresents a failed attempt at loading an image.\nThe loaders of bytes, images, and textures.\nRuntime error: Loading was attempted, but failed (e.g. “…\nProgrammer error: There are no image loaders installed.\nProgrammer error: Failed to find the bytes for this image …\nProgrammer error: Failed to parse the bytes as an image …\nProgrammer error: no matching TextureLoader. Because of …\nA specific loader does not support this scheme, protocol …\nContains the success value\nContains the success value\nContains the success value\nContains the success value\nBytes are being loaded.\nImage is loading.\nTexture is loading.\nBytes are loaded.\nImage is loaded.\nTexture is loaded.\nScale original size by some factor.\nScale to size.\nGiven as a hint for image loading requests.\nA texture with a known size.\nA TextureLoader uploads a ColorImage to the GPU, returning …\nRepresents a texture is currently being loaded.\nScale to width.\nIf the loader caches any data, this should return the size …\nIf the loader caches any data, this should return the size …\nIf the loader caches any data, this should return the size …\nImplementations may use this to perform work at the end of …\nImplementations may use this to perform work at the end of …\nImplementations may use this to perform work at the end of …\nForget the given uri.\nForget the given uri.\nForget the given uri.\nForget all URIs ever given to this loader.\nForget all URIs ever given to this loader.\nForget all URIs ever given to this loader.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nFetch the id and size from a TextureHandle.\nUsed to get a unique ID when implementing one of the …\nUnique ID of this loader.\nUnique ID of this loader.\nUnique ID of this loader.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nTry loading the bytes from the given uri.\nTry loading the image from the given uri.\nTry loading the texture from the given uri.\nCreate a SizedTexture from a texture id with a specific …\nFile contents, e.g. the contents of a .png.\nMime type of the content, e.g. image/png.\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nThe menu bar goes well in a TopBottomPanel::top, but can …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nConstruct a top level menu in a menu bar. This would be …\nConstruct a top level menu with an image in a menu bar. …\nAndroid OS.\nApple iPhone OS.\nMacOS.\nLinux or Unix other than Android.\nAn enum of common operating systems.\nUnknown OS - could be wasm\nWindows.\nReturns the argument unchanged.\nUses the compile-time target_arch to identify the OS.\nHelper: try to guess from the user-agent of a browser.\nCalls U::from(self).\nIndicated an alias, e.g. a shortcut\nSomething can be scrolled in any direction (panned).\nHover a cell in a table\nA widget was clicked.\nA context menu is available\nIndicate that a copy will be made\nRequest an elevated amount of animations and flair for the …\nFor precision work\nA mouse cursor icon.\nNormal cursor icon, whatever that is.\nA widget was double-clicked.\nA widget gained keyboard focus (by tab key).\nWhat egui emits each frame from crate::Context::run.\nThe thing you are hovering can be grabbed\nYou are grabbing the thing you are hovering\nQuestion mark\nRequest a standard amount of attention-grabbing actions.\nOmnidirectional move icon (e.g. arrows in all cardinal …\nCan’t drop here\nShow no cursor\nForbidden\nWhat URL to open, and how.\nThings that happened during this frame that the …\nThe non-rendering part of what egui emits each frame.\nPointing hand, used for e.g. web links\nShows that processing is being done, but that the program …\nReset the attention request and interrupt related …\nResize a column\nResize something rightwards (e.g. when dragging the …\nHorizontal resize - to make something wider or more narrow …\nDiagonal resize / (right-up to/from left-down)\nResize something up (e.g. when dragging the top edge of …\nResize something up and right (e.g. when dragging the …\nResize something up and left (e.g. when dragging the …\nDiagonal resize \\ (left-up to/from right-down)\nResize a row\nResize something downwards (e.g. when dragging the bottom …\nResize something down and right (e.g. when dragging the …\nResize something down and left (e.g. when dragging the …\nVertical resize | (up-down or down-up)\nResize something leftwards (e.g. when dragging the left …\nText caret, e.g. “Click here to edit text”\nText selection was updated.\nA widget was triple-clicked.\nTypes of attention to request from a user when a native …\nA widget’s value changed.\nVertical text caret, e.g. “Click here to edit vertical …\nNot yet ready, try later.\nDescribes a widget such as a crate::Button or a …\nEnhance!\nLet’s get a better overview\nIf set, put this text in the system clipboard. Ignore if …\nThe contents of some editable text (for TextEdit fields).\nSet the cursor to this icon.\nWhether the widget is enabled.\nEvents that may be useful to e.g. a screen reader.\nReturns the argument unchanged.\nCalls U::from(self).\nThe text on labels, buttons, checkboxes etc.\nIs there a mutable TextEdit under the cursor? Use by eframe…\nIf true, open the url in a new tab. If false open it in …\nIf set, open this url.\nNon-rendering related output.\nThe previous text value.\nIf Duration::is_zero(), egui is requesting immediate …\nThe current value of checkboxes and radio buttons.\nWhat to paint.\nScreen-space position of text edit cursor (used for IME).\nSelected range of characters in Self::current_text_value.\nTexture changes since last frame (including the font …\nThe type of widget this is.\nThe current value of sliders etc.\nThe word git.\nThe Github logo.\nThe Android logo.\nThe Apple logo.\nTux, the Linux penguin.\nThe Windows logo.\nThe Twitter bird.\nNormal labels. Easily readable, doesn’t take up too much …\nButtons. Maybe slightly bigger than Self::Body.\nOptions for help debug egui by adding extra visualization\nDefault text style - will use TextStyle::Body, unless …\nDirectly select size and font family\nA way to select FontId, either by picking one directly or …\nHeading. Probably larger than Self::Body.\nHow and when interaction happens.\nSame size as Self::Body, but used when monospace is …\nA user-chosen style, found in Style::text_styles.\nSelected text, selected elements etc\nUsed when small text is needed.\nControls the sizes and distances between widgets.\nSpecifies the look and feel of egui.\nUse a TextStyle to look up the FontId in Style::text_styles…\nAlias for a FontId (font of a certain size).\nControls the visual style (colors etc) of egui.\nbg = background, fg = foreground.\nThe visuals of widgets for different states of interaction.\nThe style of an interactive widget as you are clicking or …\nHow many seconds a typical animation should last.\nBackground color of widgets that must have a background …\nFor surrounding rectangle of things that need it, like …\nShow a background behind buttons.\nButton size is text size plus this on each side\nAllow child widgets to be just on the border and still …\nBackground color behind code-styled monospaced labels.\nShow a background behind collapsing headers.\nHeight of a combo-box before showing scroll bars.\nDefault (minimum) width of a ComboBox.\nIf true, the visuals are overall dark with light text. If …\nOptions to help debug why egui behaves strangely.\nAlways show callstack to ui on hover.\nShow callstack for the current widget on hover if all …\nThe default text styles of the default egui theme.\nThe style to use for DragValue text.\nA good color for error text (e.g. red).\nMake the frame this much larger.\nShow tooltips explaining DragValue:s etc when hovered.\nVery dark or light color (for corresponding theme). Used …\nSomething just barely different from the background color. …\nStroke and text color of the interactive part of a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nIf we show the hover ui, include where the next widget is …\nThe style of an interactive widget while you hover it, or …\nThe color used for Hyperlink,\nReturns small icon rectangle and big icon rectangle\nCheckboxes, radio button and collapsing headers have an …\nCheckboxes, radio button and collapsing headers have an …\nCheckboxes, radio button and collapsing headers have an …\nShow a spinner when loading an image.\nThe style of an interactive widget, such as a button, at …\nIndent collapsing regions etc by this much.\nEnd indented regions with a horizontal line\nDraw a vertical lien left of indented region, in e.g. …\nShould the cursor change when the user hovers over an …\nMinimum size of a DragValue, color picker button, and …\nHow and when interaction happens.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nHorizontal and vertical spacing between widgets.\nHorizontal and vertical margins within a menu frame.\nThe style of a widget that you cannot interact with.\nThe style of a button that has an open menu beneath it …\nIf set this will change the font family and size for all …\nOverride default text color for all text.\nIf set this will change the default TextStyle for all …\nPanel background color\nMouse must be this close to the corner of a window to …\nMouse must be this close to the side of a window to resize\nButton frames etc.\nMargin between contents and scroll bar.\nMargin between scroll bar and the outer container (e.g. …\nMake sure the scroll handle is at least this big\nShow what widget blocks the interaction of another widget.\nShow which widgets make their parent higher\nShow which widgets make their parent wider\nShow an overlay on all interactive widgets.\nIf false, tooltips will show up anytime you hover …\nShow trailing color behind the circle of a Slider. Default …\nDefault width of a Slider.\nSizes and distances between widgets\nWhether or not Grids and Tables should be striped by …\nThe color and width of the text cursor\nshow where the text cursor would be if you clicked\nDefault width of a TextEdit.\nThe FontFamily and size you want to use for a specific …\nDelay in seconds before showing tooltips after the mouse …\nWidth of a tooltip (on_hover_ui, on_hover_text etc).\nColors etc.\nA good color for warning text (e.g. orange).\nBackground color of widgets that can optionally have a …\nVisual styles of widgets\nHorizontal and vertical margins within a window frame.\nIf set, labels buttons wtc will use this to determine …\nCharacter cursor\nA selected text range (could be a range of length zero).\nA .ttf or .otf file and a font face index.\nDescribes the font data and the sizes to use.\nFont of unknown size.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nDescribes the task of laying out text.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nA font where some characters are wider than other (e.g. ‘…\nOne \\t character is this many spaces wide.\nFormatting option for a section of text.\nControls the text wrapping and elision of a LayoutJob.\nIf true: Allow breaking between any characters. If false …\nIf true, all \\n characters will result in a new paragraph, …\nRange into the galley text\nText color\nSet to true the text was truncated due to …\nExtra spacing between letters, in points.\nWhich fonts (names) to use for each FontFamily.\nThe first row must be at least this high. This is in case …\nThe content of a .ttf or .otf file.\nList of font names and their definitions.\nReturns the argument unchanged.\nHow to horizontally align the text (Align::LEFT, …\nCharacter offset (NOT byte offset!).\nWhich font face in the file to use. When in doubt, use 0.\nCalls U::from(self).\nThe job that this galley is the result of. Contains the …\nJustify text so that word-wrapped rows fill the whole …\nCan be used for first row indentation.\nExplicit line height of the text in points.\nMaximum amount of rows the text galley should have.\nWrap text so that no row is wider than this.\nTight bounding box around all the meshes in all the rows. …\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nThe empty range.\nCharacter to use to represent elided text.\nThe number of physical pixels for each logical point. …\nIf this cursors sits right at the border of a wrapped row …\nWhen selecting with a mouse, this is where the mouse was …\nBounding rect.\nRows of text, from top to bottom.\nWhen selecting with a mouse, this is where the mouse was …\nThe different section, which can have different fonts, …\nreturns the two ends ordered\nThe complete text of this job, referenced by LayoutSection.\nExtra scale and vertical tweak to apply to all text of …\nIf you use a small font and Align::TOP you can get the …\nControls the text wrapping and elision.\nThis struct tracks recent values of some time series.\nStores values identified by an Id AND a the …\nComputing the same thing each frame can be expensive, so …\nCount the number of values are stored with the given type.\nCount how many values are stored but not yet deserialized.\nReturns the argument unchanged.\nRead a value, optionally deserializing it if available.\nRead a value without trying to deserialize a persisted …\nHash the given value with a predictable hasher.\nHash the given value with the given hasher.\nInsert a value that will be persisted next time you start …\nInsert a value that will not be persisted.\nCalls U::from(self).\nThe maximum number of bytes that will be used to store the …\nRemove the state of this type an id.\nNote all state of the given type.\nSee Self::max_bytes_per_type.\nSomething that does an expensive computation that we want …\nCaches the results of a computation for one frame. If it …\nMust be called once per frame to clear the cache.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGet from cache (if the same key was used last frame) or …\nCalls U::from(self).\nCalls U::from(self).\nNumber of values currently in the cache.\nCall once per frame to evict cache.\nCall once per frame to evict cache.\nStores values identified by an Id AND a the …\nLike std::any::TypeId, but can be serialized and …\nReturns the argument unchanged.\nCalls U::from(self).\nAutomatic undo system.\nAdd an undo point if, and only if, there has been a change …\nIf the state is changing so often that we never get to …\nCall this as often as you want (e.g. every frame) and …\nReturns the argument unchanged.\nReturns the argument unchanged.\nDo we have an undo point different from the given state?\nCalls U::from(self).\nCalls U::from(self).\nReturn true if the state is currently changing\nMaximum number of undos. If your state is resource …\nWhen that state hasn’t changed for this many seconds, …\nUse exactly this galley when painting the text.\nUse this LayoutJob when laying out the text.\nText and optional style choices for it.\nThis is how you specify text for a widget.\nText that has been laid out and ready to be painted.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nPaint with this specific color.\nUse the colors in the original WidgetText if any, else …\nUse the colors in the original WidgetText if any, else …\nSize of the laid out text.\nThe full, non-elided text of the input job.\nClickable button with text.\nLoad the image from some raw bytes.\nBoolean on/off control with text label.\nA numeric value that you can change by dragging the …\nFit the image to an exact size.\nFit the image to a fraction of the available size.\nA clickable hyperlink, e.g. to …\nA widget which displays an image.\nA clickable image within a frame.\nThis type determines how the image should try to fit …\nThis type determines the constraints on how the size of an …\nThis type tells the Ui how to load an image.\nStatic text.\nClickable text, that looks like a hyperlink.\nFit the image to its original size, scaled by some factor.\nA simple progress bar.\nOne out of several alternatives, either selected or not.\nOne out of several alternatives, either selected or not. …\nA visual separator. A horizontal or vertical line …\nControl a number with a slider.\nSpecifies the orientation of a Slider.\nA spinner widget used to indicate loading.\nTrait constraining what types crate::TextEdit may use as …\nA text region that the user can edit the contents of.\nLoad the image from an existing texture.\nLoad the image from a URI, e.g. …\nAnything implementing Widget can be added to a Ui with …\nHelper so that you can do TextEdit::State::read…\nReturns this buffer as a str.\nA solid color to put behind the image. Useful for …\nReads the given character range.\nClears all characters in this buffer\nColor picker widgets.\nDeletes a range of text char_range from this buffer.\nDetermines how the image should shrink/expand/stretch/etc. …\nShow larger buttons for switching between light and dark …\nShow a small button to switch to/from dark/light mode …\nInserts text text into this buffer at character index …\nCan this text be edited?\nWhether or not the final size should maintain the original …\nDetermines the maximum size of the image.\nReplaces all contents of this string with text\nShow a button to reset a value to its default. The button …\nShow a button to reset a value to its default. The button …\nRotate the image about an origin by some angle\nRound the corners of the image.\nClears all characters in this buffer and returns a string …\nMultiply image color with this. Default is WHITE (no tint).\nAllocate space, interact, paint, and return a Response.\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nThe unique identifier for this image, e.g. …\nWhat options to show for alpha\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a color picker where the user can change the given …\nReturns true on change.\nReturns the argument unchanged.\nCalls U::from(self).\nShow a color with background checkers to demonstrate …\nShow a color with background checkers to demonstrate …\nA selected text range (could be a range of length zero).\nA selected text range (could be a range of length zero).\nTrait constraining what types crate::TextEdit may use as …\nA text region that the user can edit the contents of.\nThe output from a TextEdit.\nThe text edit state stored between frames.\nThe range of selected character indices.\nReturns this buffer as a str.\nThe the currently selected range of characters.\nReads the given character range.\nClears all characters in this buffer\nWhere the text cursor is.\nDeletes a range of text char_range from this buffer.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nHow the text was displayed.\nInserts text text into this buffer at character index …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nTrue if the selected range contains no characters.\nCan this text be edited?\nThe empty range.\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nReplaces all contents of this string with text\nThe interaction response.\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nSets the currently selected range of characters.\nIf there is a selection, None is returned. If the two ends …\nreturns the two ends ordered\nThe state we stored after the run.\nClears all characters in this buffer and returns a string …\nThe text was clipped to this rectangle when painted.\nWhere the text in Self::galley ended up on the screen.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates a quaternion from x, y, z and w values.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates a quaternion from x, y, z and w values.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nFluent messages can use arguments in order to …\nFluentAttribute is a component of a compound FluentMessage.\nSpecialized FluentBundle over non-concurrent …\nCore error type for Fluent runtime system.\nFluentMessage is a basic translation unit of the Fluent …\nA resource containing a list of localization messages.\nThe FluentValue enum represents values which can be …\nAn error which occurs when FluentBundle::add_resource adds …\nConverts the FluentValue to a string.\nAn iterator over FluentAttribute elements.\nFluentBundle is a collection of localization messages in …\nReturns an iterator over entries of the FluentResource.\nA helper macro to simplify creation of FluentArgs.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets the FluentValue at the key if it exists.\nRetrieve a single FluentAttribute element.\nReturns an Entry at the given index out of the …\nRetrieves an id of an attribute.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConverts the FluentValue to a string.\nIterate over a tuple of the key an FluentValue.\nChecks to see if two FluentValues match each other by …\nCreates a new empty argument map.\nSets the key value pair.\nReturns a reference to the source string that was used to …\nA fallible constructor of a new FluentResource.\nAttempts to parse the string representation of a value …\ntypes module contains types necessary for Fluent runtime …\nRetrieves an value of an attribute.\nRetrieves an option of a ast::Pattern.\nPre-allocates capacity for arguments.\nWrite out a string version of the FluentValue to W.\nA collection of localization messages for a single locale, …\nMakes the provided rust function available to messages …\nAdds a resource to the bundle, returning an empty Result<T>…\nAdds a resource to the bundle, returning an empty Result<T>…\nFormats a pattern which comes from a FluentMessage.\nReturns the argument unchanged.\nRetrieves a FluentMessage from a bundle.\nReturns true if this bundle contains a message with the …\nCalls U::from(self).\nConstructs a FluentBundle. The first element in locales …\nA constructor analogous to FluentBundle::new but operating …\nThis method allows to specify a function that will be …\nThis method allows to specify a function that will be …\nWhen formatting patterns, FluentBundle inserts Unicode …\nWrites a formatted pattern which comes from a FluentMessage…\nSpecialized FluentBundle over concurrent IntlLangMemoizer.\nCustom types can implement the FluentType trait in order …\nThe FluentValue enum represents values which can be …\nConvert the custom type into a string value, for instance …\nConvert the custom type into a string value, for instance …\nCreate a clone of the underlying type.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThis function parses Accept-Language string into a list of …\nReturns the argument unchanged.\nCalls U::from(self).\nLanguage Negotiation is a process in which locales from …\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nDense input for network replication.\nExtension of InputCollector exposing dense control for …\nDefine input types used by game for use in networking.\nTrait allowing for creating and applying DenseInput from …\nRequired for use of PlayerControls in networking.\nGet dense control for player.\nGet dense control\nGet DenseInput for control.\nUpdate control of player from dense input.\nUpdate control from DenseInput.\nType of the arguments that are used to construct the …\nType of any errors that can occur during the construction …\nThe IntlLangMemoizer can memoize multiple constructed …\nIntlMemoizer is designed to handle lazily-initialized …\nThe trait that needs to be implemented for each intl …\nContains thread-safe variants.\nConstruct a formatter. This maps the Self::Args type to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nGet a IntlLangMemoizer for a given language. If one does …\nCalls U::from(self).\nCalls U::from(self).\nCreate a new IntlLangMemoizer that is unique to a specific …\nwith_try_get means with an internationalization formatter, …\nA thread-safe version of the …\nReturns the argument unchanged.\nCalls U::from(self).\nCreate a new IntlLangMemoizer that is unique to a specific …\nLazily initialize and run a formatter. See …\nAll samples are multiplied by the specified factor.\nThe action should occur when a clock reaches a specific …\nThe volume is adjusted by the given number of decibels.\nThe action should occur a certain amount of time from now.\nAn emitter in a spatial scene.\nA stereo audio sample.\nThe action should occur immediately.\nRoute audio to the main mixer track.\nThe minimum decibel value at which a sound is considered …\nWhere a source of audio should be routed to.\nAn error that is returned when a resource cannot be added …\nDescribes when an action should occur.\nA mixer track.\nA change in volume of a sound.\nA Frame with both the left and right samples set to 0.0.\nReturns the volume as an amplitude.\nReturns the volume as a difference in the number of …\nReturns the frame mixed down to mono.\nPrecise timing for audio events.\nHelpers for sending commands from the gameplay thread to …\nCreates a set of command writers and readers and a …\nModifies audio signals.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a frame with both the left and right channels set …\nGiven a previous frame, a current frame, the two next …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe sample for the left channel.\nThe main entrypoint for controlling audio from gameplay …\nGlobal values that parameters (like volume and playback …\nCreates a frame with the given left and right values.\nPans a frame to the left or right.\nThe sample for the right channel.\nSources of audio.\nPositions audio in 3D space.\nOrganizes and applies effects to audio.\nSmooth interpolation between values.\nControls a clock.\nA unique identifier for a clock.\nThe rate that a clock ticks at.\nAn instant in time associated with a clock.\nThe clock ticks every x seconds.\nThe clock ticks x times per minute.\nThe clock ticks x times per second.\nReturns the ClockSpeed as a number of seconds between each …\nReturns the ClockSpeed as a number of ticks per minute.\nReturns the ClockSpeed as a number of ticks per second.\nThe clock this time is associated with.\nContains types for reporting information about clocks.\nThe amount of time since the last tick as a fraction of a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a ClockTime for a clock with the specified number …\nCreates a ClockTime for a clock with the specified number …\nReturns the unique identifier for the clock.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nPauses the clock.\nSets the speed of the clock.\nStarts or resumes the clock.\nStops and resets the clock.\nReturns true if the clock is currently ticking and false …\nThe elapsed time in whole ticks.\nReturns the current time of the clock.\nInformation about the current state of a clock.\nProvides information about any clock that currently exists.\nThe thing should start later because the appropriate clock …\nBuilds a ClockInfoProvider that provides fake clock info.\nThe thing will never start because the clock it depends on …\nThe thing should start now.\nWhen something should start given the current state of the …\nAdds a new fake clock to the builder and returns the …\nConsumes the builder and returns a ClockInfoProvider.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets information about the clock with the given ID if it …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a new MockClockInfoProviderBuilder with room for …\nWhether the clock is currently running.\nThe current time of the clock.\nReturns whether something with the given start time should …\nReads values that were written to a CommandWriter.\nWrites values that can be sent to a CommandReader.\nA command that holds a target Value and a Tween.\nCreates a command writer/reader pair.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns the latest value that was written to the …\nThe new value to set something to.\nThe tween to use to smoothly transition the value.\nWrites a new value, overwriting any previous values.\nReceives input audio from a mixer track and outputs …\nConfigures an effect.\nAllows the user to control the effect from gameplay code.\nCreates the effect and a handle to the effect.\nReduces (or increases) the dynamic range of audio.\nAdds echoes to a sound.\nMakes a sound harsher and noisier.\nAdjusts the volume of a frequency range of a sound.\nRemoves frequencies from a sound.\nCalled when the effect is first sent to the renderer.\nCalled when the sample rate of the renderer is changed.\nCalled whenever a new batch of audio samples is requested …\nAdjusts the panning of audio.\nTransforms an input Frame.\nAdds reverberations to a sound. Useful for simulating room …\nAdjusts the volume of audio.\nConfigures a compressor.\nControls a compressor.\nSets how much time it takes for the volume attenuation to …\nHow much time it takes for the volume attenuation to ramp …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets the amount to change the volume after processing (in …\nThe amount to change the volume after processing (in dB).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new CompressorBuilder with the default settings.\nSets how much the signal will be compressed.\nHow much the signal will be compressed.\nSets how much time it takes for the volume attenuation to …\nHow much time it takes for the volume attenuation to relax …\nSets how much time it takes for the volume attenuation to …\nSets the amount to change the volume after processing (in …\nSets how much dry (unprocessed) signal should be blended …\nSets how much the signal will be compressed.\nSets how much time it takes for the volume attenuation to …\nSets the volume above which volume will start to be …\nSets the volume above which volume will start to be …\nThe volume above which volume will start to be decreased …\nConfigures a delay effect.\nControls a delay effect.\nAdds an effect to the feedback loop.\nSets the amount of audio the delay can store.\nSets the delay time (in seconds).\nSets the amount of feedback.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nCreates a new DelayBuilder with the default settings.\nSets the delay time (in seconds).\nSets the amount of feedback.\nSets how much dry (unprocessed) signal should be blended …\nConfigures a distortion effect.\nControls a distortion effect.\nDifferent types of distortion.\nThe signal will be clamped to the -1.0 to 1.0 range.\nThe signal will be kept in the -1.0 to 1.0 range, and the …\nSets the factor to multiply the signal by before applying …\nThe factor to multiply the signal by before applying the …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nSets the kind of distortion to use.\nThe kind of distortion to use.\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new DistortionBuilder with the default settings.\nSets how much distortion should be applied.\nSets the kind of distortion to use.\nSets how much dry (unprocessed) signal should be blended …\nFrequencies around the user-defined frequency are adjusted.\nConfigures an EQ filter.\nControls an EQ filter.\nThe shape of the frequency adjustment curve.\nFrequencies around and higher than the user-defined …\nFrequencies around and lower than the user-defined …\nThe “center” or “corner” of the frequency range to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nThe volume adjustment for frequencies in the specified …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe shape of the frequency adjustment curve.\nCreates a new EqFilterBuilder.\nThe width of the frequency range to adjust.\nSets the “center” or “corner” of the frequency …\nSets the volume adjustment for frequencies in the …\nSets the shape of the frequency adjustment curve.\nSets the width of the frequency range to adjust.\nRemoves frequencies above and below the cutoff frequency.\nConfigures a filter effect.\nControls a filter effect.\nThe frequencies that the filter will remove.\nRemoves frequencies below the cutoff frequency.\nRemoves frequencies above the cutoff frequency.\nRemoves frequencies around the cutoff frequency.\nSets the cutoff frequency of the filter (in hertz).\nThe cutoff frequency of the filter (in hertz).\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nSets the frequencies that the filter will remove.\nThe frequencies that the filter will remove.\nCreates a new FilterBuilder with the default settings.\nSets the resonance of the filter.\nThe resonance of the filter.\nSets the cutoff frequency of the filter (in hertz).\nSets how much dry (unprocessed) signal should be blended …\nSets the frequencies that the filter will remove.\nSets the resonance of the filter.\nConfigures a panning control effect.\nControls a panning control effect.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets the panning adjustment to apply to input audio.\nConfigures a reverb effect.\nControls a reverb effect.\nSets how quickly high frequencies disappear from the …\nHow quickly high frequencies disappear from the …\nSets how much the room reverberates. A higher value will …\nHow much the room reverberates. A higher value will result …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new ReverbBuilder with the default settings.\nSets how quickly high frequencies disappear from the …\nSets how much the room reverberates. A higher value will …\nSets how much dry (unprocessed) signal should be blended …\nSets the stereo width of the reverb effect (0.0 being …\nSets the stereo width of the reverb effect (0.0 being …\nThe stereo width of the reverb effect (0.0 being fully …\nConfigures a volume control effect.\nControls a volume control effect.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCreates a new VolumeControlBuilder.\nSets the volume adjustment to apply to input audio.\nControls audio from gameplay code.\nSettings for an AudioManager.\nSpecifies how many of each resource type an audio context …\nThe default backend used by AudioManagers.\nCreates a clock.\nCreates a modulator.\nCreates a spatial scene.\nCreates a mixer sub-track.\nCommunication between Kira and a low-level audio API.\nReturns a mutable reference to this manager’s backend.\nConfigures the backend.\nSpecifies how many of each resource type an audio context …\nReturns the number of clocks that can exist at a time.\nThe maximum number of clocks that can exist at a time.\nThe number of commands that be sent to the renderer at a …\nErrors that can occur when using an AudioManager.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns a handle to the main mixer track.\nConfigures the main mixer track.\nReturns the number of modulators that can exist at a time.\nThe maximum number of modulators that can exist at a time.\nCreates a new AudioManager.\nReturns the number of clocks that currently exist.\nReturns the number of modulators that currently exist.\nReturns the number of sounds that are currently loaded.\nReturns the number of spatial scenes that currently exist.\nReturns the number of mixer sub-tracks that currently …\nPlays a sound.\nReturns the number of sounds that can be loaded at a time.\nThe maximum number of sounds that can be playing at a time.\nReturns the number of spatial scenes that can exist at a …\nThe maximum number of spatial scenes that can exist at a …\nReturns the number of mixer sub-tracks that can exist at a …\nThe maximum number of mixer sub-tracks that can exist at a …\nConnects a Renderer to a lower level audio API.\nThe default backend used by AudioManagers.\nErrors that can occur when using this backend.\nProduces Frames of audio data to be consumed by a …\nSettings for this backend.\nPlays audio using cpal.\nReturns the argument unchanged.\nCalls U::from(self).\nUseful for testing and benchmarking.\nCalled by the backend when the sample rate of the audio …\nCalled by the backend when it’s time to process a new …\nProduces the next Frame of audio.\nStarts the backend and returns itself and the initial …\nSends the renderer to the backend to start audio playback.\nAn error occurred when building the audio stream.\nA backend that uses cpal to connect a Renderer to the …\nSettings for the cpal backend.\nAn error occurred when getting the default output …\nErrors that can occur when using the cpal backend.\nA default audio output device could not be determined.\nAn error occurred when starting the audio stream.\nThe buffer size used by the device. If it is set to …\nThe output audio device to use. If None, the default output\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nA backend that does not connect to any lower-level audio …\nSettings for the mock backend.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls the on_start_processing callback of the Renderer.\nCalls the process callback of the Renderer.\nThe sample rate that the Renderer should run at.\nChanges the sample rate of the Renderer.\nAn error occurred when initializing the sound.\nErrors that can occur when playing a sound.\nCould not play a sound because the maximum number of …\nReturns the argument unchanged.\nCalls U::from(self).\nAllows the user to control the modulator from gameplay …\nProduces a stream of values that a parameter can be linked …\nConfigures a modulator.\nA unique identifier for a modulator.\nCreates the modulator and a handle to the modulator.\nWhether the modulator can be removed from the audio …\nReturns the argument unchanged.\nCalls U::from(self).\nOscillates back and forth.\nCalled whenever a new batch of audio samples is requested …\nSmoothly transitions values to other values.\nUpdates the modulator.\nReturns the current output of the modulator.\nContains types for reporting values of modulators.\nConfigures an LFO modulator.\nControls an LFO modulator.\nThe value jumps back and forth between two values.\nThe value moves gradually in one direction, then abruptly …\nThe value moves back and forth smoothly.\nThe value moves back and forth at a constant speed.\nDescribes an oscillation pattern.\nSets how much the value oscillates.\nHow much the value oscillates.\nSets how quickly the value oscillates.\nHow quickly the value oscillates.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the unique identifier for the modulator.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a new LfoBuilder with the default settings.\nSets a constant value that the modulator is offset by.\nThe constant value the modulator is offset by.\nSets how much the value oscillates.\nSets how quickly the value oscillates.\nSets a constant value that the modulator is offset by.\nSets the phase of the LFO (in radians).\nSets the oscillation pattern.\nSets the phase the LFO should start at (in radians).\nThe phase the LFO should start at (in radians).\nSets the oscillation pattern.\nThe oscillation pattern.\nThe ratio between how much time the oscillator spends on …\nConfigures a tweener.\nControls a tweener.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the unique identifier for the modulator.\nThe initial value of the tweener.\nCalls U::from(self).\nCalls U::from(self).\nStarts a transition from the current value to a target …\nBuilds a ModulatorValueProvider that provides fake …\nProvides values of any modulator that currently exists.\nAdds a new fake modulator to the builder and returns the …\nConsumes the builder and returns a ModulatorValueProvider.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets the value of the modulator with the given ID if it …\nCalls U::from(self).\nCalls U::from(self).\nCreates a new MockModulatorValueProviderBuilder with room …\nA user-defined time in seconds.\nThe end of the audio data.\nThe ending time of a region of audio.\nErrors that can occur when starting the sound.\nThe sound is played at a speed factor of the original …\nErrors that can occur when loading or streaming an audio …\nThe type that can be used to control the sound once it has …\nA trait for types that can be converted into an …\nAn error occurred while reading the file from the …\nCould not determine the default audio track in the file.\nPlayback is paused.\nThe sound is fading out, and when the fade-out is …\nA point in time in a piece of audio.\nHow quickly a sound is played.\nThe playback state of a sound.\nThe sound is playing normally.\nA portion of audio.\nThe time in samples (individual audio data points).\nThe time in seconds.\nThe sound is played faster or slower so that the pitch of …\nAn actively playing sound.\nA source of audio that is loaded, but not yet playing.\nThe sound has stopped and can no longer be resumed.\nThe sound is fading out, and when the fade-out is …\nAn error occurred when parsing the file.\nCould not determine the duration of the audio.\nCould not determine the sample rate of the audio.\nThe audio uses an unsupported channel configuration. Only …\nReturns the playback rate as a factor of the original …\nReturns the number of semitones of pitch difference this …\nThe (exclusive) ending time of the region.\nReturns true if the sound is finished and can be unloaded.\nReturns the argument unchanged.")
\ No newline at end of file
+searchState.loadedDescShard("jumpy", 6, "Returns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nTransparent black\nLoad the image from some raw bytes.\nCreate a ColorImage from flat opaque gray data.\nWithout label.\nLabel shown next to the combo box\nleft-top corner plus a size (stretching right-down).\nBounding-box around the points.\nCreate a ColorImage from flat RGB data.\nFrom sRGBA with premultiplied alpha.\nFrom sRGBA WITHOUT premultiplied alpha.\nCreate a ColorImage from flat un-multiplied RGBA data.\nLoad the image from an existing texture.\nReturns the bounding rectangle of the two points.\nLoad the image from a URI.\nTransparent white\nWas the CollapsingHeader fully closed (and not being …\nWas the CollapsingHeader fully open (and not being …\nTrue if this widget has keyboard focus this frame, but didn…\nPaint text that has already been laid out in a Galley.\nThe text color in the Galley will be replaced with the …\nPaint text that has already been laid out in a Galley.\nMultiply with 0.5 to make color half as opaque, …\nUsed to get a unique ID when implementing one of the …\nCreate a Hyperlink to the current file!() on github.\nCreate a Hyperlink to the current file!() (and line) on …\nShow larger buttons for switching between light and dark …\nShow a small button to switch to/from dark/light mode …\nReturned a “grayed out” version of the given color.\nPut into a Frame::group, visually grouping the contents …\nFor when you want to group a few widgets together within a …\nExtend each end of the separator line by this much.\nHelpers for zooming the whole GUI of an app (changing …\nDoes this widget have keyboard focus?\nThis widget has the keyboard focus (i.e. is receiving key …\nDo we have a pointer?\nResponse of the actual clickable header.\nShow large text.\nUse TextStyle::Heading.\nPrefer using RichText directly!\nThe allowable height range for the panel.\nSet custom_formatter and custom_parser to display and …\nSet custom_formatter and custom_parser to display and …\nHighlight this widget, to make it look like it is hovered, …\nHighlight this widget, to make it look like it is hovered, …\nSize hint for e.g. rasterizing an svg.\nShow a faint hint text when the text field is empty.\nA horizontal line.\nPaints a horizontal line.\nStart a ui with horizontal layout. After you have called …\nExplicitly ask for a horizontal line.\nCreate a horizontal scroll area.\nSet the horizontal align of the inner text.\ne.g. for when aligning text within a button.\nLike Self::horizontal, but allocates the full vertical …\ne.g. for adjusting the placement of something.\nSet the horizontal scroll offset position.\nLike Self::horizontal, but aligns content with top.\nStart a ui with horizontal layout that wraps to a new row …\nSenses no clicks or drags. Only senses mouse hover.\nIf it is a good idea to show a tooltip, where is pointer?\nIf it is a good idea to show a tooltip, where is pointer? …\nThe pointer is hovering above this widget or the widget …\nDragged files hovering over egui.\nEnable/disable horizontal scrolling. false by default.\nTurn on/off scrolling on the horizontal axis.\nLink to a web page.\nThe color used for Hyperlink,\nShortcut for add(Hyperlink::new(url).text(label)).\nUse the provided function to render a different …\nUse the provided function to render a different ComboBox …\nAssign a unique id to the Window. Required if the title …\nA unique identity of this Ui.\nUse if you want to set an explicit Id for this widget.\nAssign an explicit and globally unique id.\nThe Id of the widget/area this response pertains.\nExplicitly set the source of the Id of this widget, …\nA source for the unique Id, e.g. …\nA source for the unique Id, e.g. …\nA source for the unique Id, e.g. …\nAn image at the given position.\nShow an image available at the given uri.\nCreates a button with an image. The size of the image as …\nAn image at the given position.\nCreates a button with an image to the left of the text. …\nShow a spinner when loading an image.\nAssociate some static bytes with a uri.\nInclude an image in the binary.\nCreate a child ui which is indented to the right.\nDraw a vertical lien left of indented region, in e.g. …\nWhich font face in the file to use. When in doubt, use 0.\nDraw as triangles (i.e. the length is always multiple of …\nWhat the user closure returned.\nMargin within the painted frame.\nMargin within the painted frame.\nRead-only access to the shared InputState.\nRead-only access to InputState.\nRead-write access to the shared InputState.\nRead-write access to InputState.\nInserts text text into this buffer at character index …\nShow the state of egui, including its input and output.\nHelper: equivalent to …\nHow perceptually intense (bright) is the color?\nCheck for clicks, drags and/or hover on a specific region …\nCheck for more interactions (e.g. sense clicks on a …\nUse this style for interactive things. Note that you must …\nShould the cursor change when the user hovers over an …\nWhere the pointer (mouse/touch) were when when this widget …\nIf you detect a click or drag and wants to know where it …\nCheck for clicks, and drags on a specific region that is …\nIf false the window will be non-interactive.\nIf false, clicks goes straight through to what is behind …\nHow and when interaction happens.\nDefault is true. If set to false then you cannot interact …\nReturns true if we sense either clicks or drags.\nRegister this widget as being interested in getting …\nThe intersection of two Rect, i.e. the area covered by …\nThe overlap of two ranges, i.e. the range that is …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nLayout with wrap mode based on the containing Ui.\nShowing UI:s for egui/epaint types.\nIs the alpha=0 ?\nIs the alpha=0 ?\nIs any widget being dragged?\nIs this specific widget being dragged?\nIs an egui context menu open?\nJust because the mouse is down doesn’t mean we are …\nTrue if width is zero or color is transparent\nIf false, the Ui does not allow any interaction and the …\nTrue if all members are also finite.\nTrue if all members are also finite.\nTrue if all members are also finite.\nReturns true if the chain of bytes, image, or texture …\nIs the pointer currently moving? This is smoothed so a few …\nCan this text be edited?\nwidth < 0 || height < 0\nIs the pointer button currently down on this widget? This …\nIs the pointer (mouse/touch) over any egui area?\nIs the given popup open?\nwidth > 0 && height > 0\nCan be used for culling: if false, then no part of rect …\nDo all corners have the same rounding?\nIs the pointer currently still? This is smoothed so a few …\nWas the tooltip open last frame?\nIs egui currently using the pointer position (e.g. …\nAre all indices within the bounds of the contained …\nIf false, any widgets added to the Ui will be invisible …\nTilt the characters to the right.\nPrefer using RichText directly!\nThe job that this galley is the result of. Contains the …\nIs the given key currently held down?\nWas the given key pressed this frame?\nWas the given key released this frame?\nShow some text.\nThe text on labels, buttons, checkboxes etc.\nAssociate a label with a control for accessibility.\nFor logarithmic sliders, the largest positive value we are …\nSet by the eframe web backend.\nLatest reported pointer position. When tapping a touch …\nUse this to paint stuff within this Ui.\nWhere we paint\nWhich layer the widget is part of.\nTop-most layer at the given position.\nTop-most layer at the given position.\nAn iterator over all layers. Back-to-front. Top is last.\nGet a full-screen painter for a new or existing layer\nHandles paint layers, i.e. how things are sometimes …\nRead the Layout.\nWill wrap text at the given width and line break at \\n.\nDo layout and position the galley in the ui, without …\nWill line break at \\n.\nOverride how text is being shown inside the TextEdit.\nThe id should be globally unique, e.g. …\nmin.x\nmin.x\nPlace elements horizontally, left to right.\nLinear interpolation.\nLinearly interpolate towards another point, so that …\nLinearly interpolate so that [0, 0] is Self::min and [1, 1]…\nLinearly interpolate so that [0, 0] is Self::min and [1, 1]…\nLinearly self towards other rect.\nDefault light theme.\nShow radio-buttons to switch between light and dark mode.\nShow small toggle-button for light and dark mode.\nA line through many points.\nExplicit line height of the text in points.\nExplicit line height of the text in points.\nA line between two points. More efficient than calling …\nPaints a line from the first point to the second.\nMultiply with 0.5 to make color half as opaque in linear …\nLooks like a hyperlink.\nImage loading\nErrors\nLoad the image from its Image::source, returning the …\nAllocate a texture.\nThe loaders of bytes, images, and textures.\nWhen false (default), pressing TAB will move focus to the …\nSet an event filter for a widget.\nMake this a logarithmic slider. This is great for when the …\nThe widget had keyboard focus and lost it, either because …\nThe Mac ⌘ Command key. Should always be set to false on …\nHow to filter when magnifying (when texels are larger than …\nHow to align things on the main axis.\nMain axis direction\nJustify the main axis?\nIf true, wrap around when reading the end of the main …\nWhether or not the ImageFit should maintain the image’s …\nWhether or not the final size should maintain the original …\nUse this to generate widget ids for widgets that have …\nSet margin of text. Default is [4.0,2.0]\nReport the data shown by this widget changed.\nCheck for equality but with proper handling of …\nThe other corner, opposing Self::min. Usually the right …\nSet soft maximum width (wrapping width) of each column.\nSet a maximum number of decimals to display. Values will …\nSet a maximum number of decimals to display.\nReturns the maximum of self.x and self.y.\nMaximum height of the panel.\nThe maximum height of the outer frame of the scroll area.\nSet the max height of the image.\nNew widgets will try to fit within this rectangle.\nWon’t expand to larger than this\nSet the max size of the image.\nDetermines the maximum size of the image.\nMaximum size of one side of the font texture.\nMaximum size of one side of a texture.\nMaximum width of the panel.\nThe maximum width of the outer frame of the scroll area.\nSet the max width of the image.\nRead-only access to the shared Memory.\nRead-only access to Memory.\nRead-write access to the shared Memory.\nRead-write access to Memory.\nShows the contents of Self::memory.\nMenu bar functionality (very basic so far).\nCreate a menu button that when clicked will show the given …\nCreate a menu button with an image that when clicked will …\nTight bounding box around all the meshes in all the rows. …\nReturns true if this widget was clicked this frame by the …\nIs the middle button currently down?\nWith the eframe web backend, this is set to the mime-type …\nWith the eframe web backend, this is set to the mime-type …\nOne of the corners of the rectangle, usually the left top …\nSet minimum width of each column. Default: …\nSet a minimum number of decimals to display. Normally you …\nSet a minimum number of decimals to display.\nReturns the minimum of self.x and self.y.\nMinimum height of the panel.\nSet minimum height of the window.\nWon’t shrink to smaller than this\nWhere and how large the Ui is already. All widgets that …\nSet minimum height of each row. Default: …\nThe minimum height of a vertical scroll area which …\nThe minimum width of a horizontal scroll area which …\nSize of content; same as min_rect().size()\nSet the minimum size of the button.\nSet the minimum size of the TextEdit.\nWon’t shrink to smaller than this\nMinimum width of the panel.\nSet minimum width of the window.\nWon’t shrink to smaller than this\nHow to filter when minifying (when texels are smaller than …\nWhich modifier keys are down at the start of the frame?\nWhich modifier keys are down at the start of the frame?\nShow monospace (fixed width) text.\nUse TextStyle::Monospace.\nPrefer using RichText directly!\nIf false the window will be immovable.\nmoveable by dragging the area?\nMoves the given area to the top in its Order.\nCalls InputState::multi_touch.\nReturns details about the currently ongoing multi-touch …\nA TextEdit for multiple lines. Pressing enter key will …\nMultiply with e.g. 0.5 to make us half transparent\nIs there a mutable TextEdit under the cursor? Use by eframe…\nUsage: …\nDebug-name.\nHuman-readable English name.\nName of the file. Set by the eframe web backend.\nRadius of the rounding of the North-East (right top) …\nCreate a scroll area where both direction of scrolling is …\nThe CollapsingHeader starts out collapsed unless you call …\nCreate new ComboBox with id and label\nThe id should be globally unique, e.g. Id::new("my_panel").\nThe id should be globally unique, e.g. Id::new("my_panel").\nThe window title is used as a unique Id and must be …\nIf you are using egui, use egui::Context::load_texture …\nCreate a new Grid with a locally unique identifier.\nCreate an image filled with the given color.\nCreate a new Ui.\nProgress in the [0, 1] range, where 1 means “completed”…\nCreates a new horizontal slider.\nCreate a scroll area where you decide which axis has …\nGenerate a new Id by hashing some source (e.g. a string or …\nCreate a painter to a specific layer within a certain clip …\nLoad the image from some source.\nCreate a new spinner that uses the style’s interact_size …\nIf true, open the url in a new tab. If false open it in …\nThis is the Id that will be assigned to the next widget …\nWhere do we expect a zero-sized widget to be placed?\nStyle to use for non-interactive widgets.\nSafe normalize: returns zero if input is zero.\nA special Id, in particular as a key to crate::Memory::data\nSetting this will allow the last column to expand to take …\nTotal number of indices in all the row meshes.\nHow many times was the given key pressed this frame?\nNumber of touches (fingers) on the surface. Value is ≥ 2 …\nTotal number of vertices in all the row meshes.\nRadius of the rounding of the North-West (left top) corner.\nSet custom_formatter and custom_parser to display and …\nSet custom_formatter and custom_parser to display and …\nShow this text when hovering if the widget is disabled.\nShow this UI when hovering if the widget is disabled.\nWhen hovered or dragged, use this icon for the mouse …\nWhen hovered, use this icon for the mouse cursor.\nShow this text if the widget was hovered (i.e. a tooltip).\nLike on_hover_text, but show the text next to cursor.\nShow this UI if the widget was hovered (i.e. a tooltip).\nLike on_hover_ui, but show the ui next to cursor.\nCalling .open(Some(true)) will make the collapsing header …\nCall this to add a close-button to the window title bar.\nAlways open this hyperlink in a new browser tab.\nOpen the given popup, and close all other.\nOpen an URL in a browser.\nOpen the given url in a web browser.\nIf set, open this url.\n0.0 if fully closed, 1.0 if fully open, and something …\nRead-only access to Options.\nGlobal egui options.\nRead-write access to Options.\norder(Order::Foreground) for an Area that should always be …\nVertical or horizontal slider? The default is horizontal.\nWhat operating system are we running on?\nMargin outside the painted frame.\nMargin outside the painted frame.\nAll the data egui returns to the backend at the end of …\nRead-only access to the shared PlatformOutput.\nRead-only access to PlatformOutput.\nRead-write access to the shared PlatformOutput.\nRead-write access to PlatformOutput.\nIf set this will change the font family and size for all …\nOverride default text color for all text.\nIf set this will change the default TextStyle for all …\nPaint the image in the given rectangle.\nPaint the spinner in the given rectangle.\nUse this to paint stuff within this Ui.\nCreate a painter for a sub-region of this Ui.\nPanel background color\nIf true, hide the letters from view and prevent copying …\nSet by the egui-winit backend.\nSet by the egui-winit backend.\nSize of a physical pixel in logical gui coordinates …\nWhere the “root” of the window is.\nWhere the “root” of the area is.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nThe number of physical pixels for each logical point.\nAlso known as device pixel ratio, > 1 for high resolution …\nPixels per point.\nThe number of physical pixels for each logical point. …\nAlso known as device pixel ratio, > 1 for high resolution …\nAlso known as device pixel ratio, > 1 for high resolution …\nNon-rendering related output.\nState of the mouse or simple touch gestures which can be …\nIf it is a good idea to show a tooltip, where is pointer?\nIf you detect a click or drag and wants to know where it …\nLatest reported pointer position.\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\npos2(x, y) == Pos2::new(x, y)\nReturns a 0-width Rect.\nReturns a 0-width Rect.\nReturns the point on the rect’s frame or in the center …\nShould be set to the expected time between frames when …\nEstimated time until next frame (provided we repaint right …\nShow a prefix before the number, e.g. “x: “\nShow a prefix before the number, e.g. “x: “\nIf true, the most common glyphs (ASCII) are pre-rendered …\nWhere did the current click/drag originate? None if no …\nWhen did the current click/drag originate? None if no …\nThe previous text value.\nWas the primary button clicked this frame?\nIs the primary button currently down?\nWas the primary button pressed this frame?\nWas the primary button released this frame?\nWhat to paint - either a Mesh or a PaintCallback.\nCreate a child Ui with an explicit Id.\nAdd a Widget to this Ui at a specific location (manual …\nShow a RadioButton. Often you want to use Self::radio_value…\nShow a RadioButton. It is selected if …\nAlign text to top. Only applicable together with …\nPrefer using RichText directly!\nThe raw input we got this frame from the backend.\nWhere to paint.\nBounding rect.\nThe area of the screen we are talking about.\nIs the pointer (mouse/touch) above this rectangle in this …\nCreate a new Image from a patch of the current image. This …\nClone a sub-region as a new image.\nLinearly remap a value from one range to another, so that …\nLike remap, but also clamps the value so that the returned …\nIf Duration::is_zero(), egui is requesting immediate …\nReplaces all contents of this string with text\nGive keyboard focus to a specific widget. See also …\nRequest that this widget get keyboard focus.\nCall this if there is need to repaint the UI, i.e. if you …\nRequest repaint after at most the specified duration …\nMake room for this many additional triangles (will reserve …\nMake room for this many additional vertices. See also …\nForget window positions, sizes etc. Can be used to …\nShow a button to reset a value to its default. The button …\nShow a button to reset a value to its default. The button …\nReset to the default style set in Context.\nCan panel be resized by dragging the edge of it?\nCan panel be resized by dragging the edge of it?\nCan the user resize the window by dragging its edges?\nCan you resize it with the mouse?\nUsage: …\nLook up this TextStyle in Style::text_styles.\nThe response of the area.\nThe id should be globally unique, e.g. …\nmax.x\nmax.x\nPlace elements horizontally, right to left.\nRotates the vector by 90°, i.e positive X to positive Y …\nRotate by some angle about an origin, in-place.\nRotate the image about an origin by some angle\nRotate the bounds (will expand the Rect)\nRotate the image about an origin by some angle\nRotation in radians. Moving fingers around each other will …\nUseful for pixel-perfect rendering.\nUseful for pixel-perfect rendering.\nUseful for pixel-perfect rendering.\nSet the rounding of the button.\nRound the corners of the image.\nRound the corners of the image.\nRows of text, from top to bottom.\nRun the ui code for one frame.\nScale the font’s glyphs by this much. this is only a …\nCreate a scoped child ui.\nThis is a signal to any backend that we want the …\nPosition and size of the egui area.\nPosition and size of the area that egui should use, in …\nPosition and size of the egui area.\nFull size of the screen, in pixels.\nEnable/disable horizontal/vertical scrolling. false by …\nTurn on/off scrolling on the horizontal/vertical axes.\nSet the visibility of both horizontal and vertical scroll …\nHow many points the user scrolled.\nSet the horizontal and vertical scroll offset position.\nAdjust the scroll position of any parent ScrollArea so …\nAdjust the scroll position until this UI becomes visible.\nAdjust the scroll position of any parent ScrollArea so …\nScroll this many points in the given direction, in the …\nRadius of the rounding of the South-East (right bottom) …\nWas the secondary button clicked this frame?\nReturns true if this widget was clicked this frame by the …\nIs the secondary button currently down?\nWas the secondary button pressed this frame?\nWas the secondary button released this frame?\nCan the CollapsingHeader be selected by clicking it? …\nShow a label which can be selected or not.\nShow selectable text. It is selected if …\nIf you set this to ‘true’, the CollapsingHeader will …\nIf true, mark this button as “selected”.\ncheckboxes, radio-buttons etc\nIf true, mark this button as “selected”.\nThe current value of checkboxes and radio buttons.\nWhat we show as the currently selected value\nBy default, buttons senses clicks. Change this to a …\nMake the label respond to clicks and/or drags.\nBy default, buttons senses clicks. Change this to a …\nMake the image respond to clicks and/or drags.\nThe senses (click and/or drag) that the widget was …\nShortcut for add(Separator::default())\nAssign a new image to an existing texture.\nModify an existing Shape.\nNew or changed textures. Apply before painting.\nmax.y\nKeep size\nScreen-space rectangle for clipping what we paint in this …\nEverything painted in this Painter will be clipped against …\nSet the cursor icon.\nTurn on/off whether or not to debug widget layout on hover.\nSet which widget is being dragged.\nCalling set_enabled(false) will cause the Ui to deny all …\nIf true, all windows, menus, tooltips etc are to be …\nSet an event filter for a widget.\nTell egui which fonts to use.\nkeep min\nSet both the minimum and maximum height.\nui.set_height_range(min..=max); is equivalent to …\nRedirect where you are painting.\nmin.x\nSet the maximum height of the ui. You won’t be able to …\nSet the maximum size of the ui. You won’t be able to …\nSet the maximum width of the ui. You won’t be able to …\nSet the minimum height of the ui. This can’t shrink the …\nSet the minimum size of the ui. This can’t shrink the …\nSet the minimum width of the ui. This can’t shrink the …\nSet the operating system we are running on.\nAssign a new image to a subregion of the whole texture.\nSet the number of physical pixels for each logical point. …\nFor integrations: this callback will be called when an …\nmax.x\nSet row height in horizontal wrapping layout.\nChanges apply to this Ui and its subsequent children.\nThe Style used by all new windows, panels etc.\nmin.y\nCalling set_visible(false) will cause all further widgets …\nThe Visuals used by all subsequent windows, panels etc.\nkeep min\nSet both the minimum and maximum width.\nui.set_width_range(min..=max); is equivalent to …\nShow a ui for settings (style and tessellation options).\nWhat to paint.\nEither of the shift keys are down.\nIs shift the only pressed button?\nShort and readable summary\nShort and readable summary\nShort and readable summary\nShow some text on the right side of the button, in weak …\nShow the panel at the top level.\nShow the panel at the top level.\nReturns None if the window is not open (if Window::open …\nShow the TextEdit, returning a rich TextEditOutput.\nShow the panel at the top level.\nShow the ScrollArea, and add the contents to the viewport.\nShow the panel if is_expanded is true, otherwise don’t …\nShow the panel if is_expanded is true, otherwise don’t …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow either a collapsed or a expanded panel, with a nice …\nShow the panel if is_expanded is true, otherwise don’t …\nShow the panel if is_expanded is true, otherwise don’t …\nShould the CollapsingHeader show a background behind it? …\nShow a list of items with the given selected index.\nShow the panel inside a Ui.\nShow the panel inside a Ui.\nShow the panel inside a Ui.\nShow a spinner when the image is loading.\nShow the progress in percent on the progress bar.\nEfficiently show only the visible part of a large number …\nShow a separator line, even when not interacting with it?\nShow a separator line, even when not interacting with it?\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nShow the combo box, with the given ui code for the menu …\nControl whether or not the slider shows the current value. …\nThis can be used to only paint the visible part of the …\nShrink by this much on each side, keeping the center\nShrink by this much in each direction, keeping the center\nContract each end of the separator line by this much.\nShrink by this much in each direction, keeping the center\nHelper: shrinks the max height to the current height, so …\nFit the image to 100% of its available size, shrinking it …\nHelper: shrinks the max width to the current width, so …\nSigned distance to the edge of the box.\nNo newlines (\\n) allowed. Pressing enter key will result …\nwidth x height\nrect.size() == Vec2 { x: rect.width(), y: rect.height() }\nSelect the font size (in points). This overrides the value …\nSets the spinner’s size. The size sets both the height …\nwidth, height.\nwidth, height\nHeight in points.\nwidth x height\nPretend like count widgets have been allocated.\nShow trailing color behind the circle of a Slider. Default …\nShow small text.\nMake this a small button, suitable for embedding into text.\nSmaller text.\nPrefer using RichText directly!\nA button as small as normal body text.\nFor e.g. exponents.\nPrefer using RichText directly!\nFor logarithmic sliders that includes zero: what is the …\nTurn smart aim on/off. Default is ON. There is almost no …\nSet spacing between columns/rows. Default: …\nThe current spacing options for this Ui. Short for …\nHow much space we take up. The line is painted in the …\nSizes and distances between widgets\nMutably borrow internal Spacing. Changes apply to this Ui …\nThe length of the range, i.e. max - min.\nThe default egui fonts supports around 1216 emojis in …\nHow much the value changes when dragged one point (logical …\nShortcut for add(Spinner::new())\nSet both x and y to the same value.\nSplit rectangle in left and right halves. t is expected to …\nSplit rectangle in left and right halves at the given x …\nThis is for platforms that only support 16-bit index …\nSplit rectangle in top and bottom halves. t is expected to …\nSplit rectangle in top and bottom halves at the given y …\n[2, 1] for wide screen, and [1, 2] for portrait, etc. At …\nReturns the textures as sRGBA premultiplied pixels, row by …\nTime since last frame (in seconds), but gracefully handles …\nPosition of the pointer at the time the gesture started.\nChange which row number the grid starts on. This can be …\nPoint in time when the gesture started.\nSets the minimal change of the value.\nThe scroll handle will stick to the bottom position even …\nThe scroll handle will stick to the rightmost position …\nStop dragging any widget.\nStop editing of active TextEdit (if any).\nDraw a line through the text, crossing it out.\nPrefer using RichText directly!\nIf true, add a subtle background color to every other row.\nWhether or not Grids and Tables should be striped by …\nOverride button stroke. Note that this will override any …\nShow text that stand out a bit (e.g. slightly brighter).\nExtra strong text (stronger color).\nPrefer using RichText directly!\negui theme (spacing, colors, etc).\nStyle options for this Ui and its children.\nThe Style used by all subsequent windows, panels etc.\nMutably borrow internal Style. Changes apply to this Ui …\nMutate the Style used by all subsequent windows, panels …\nEdit the active Style.\nAdd a suffix to the number, this can be e.g. a unit (“°…\nAdd a suffix to the number, this can be e.g. a unit (“°…\nTotal margins on both sides\nSurrender keyboard focus for a specific widget. See also …\nSurrender keyboard focus for this widget.\nRadius of the rounding of the South-West (left bottom) …\nEmoji or name representing the key\nMargins with the same size on opposing sides\nIf true, pressing tab will act on the widget, and NOT move …\nClears all characters in this buffer and returns a string …\nHelper: move volatile (deltas and events), clone the rest.\nTake everything ephemeral (everything except cursor_icon …\nTessellate the given shapes into triangle meshes.\nRead-only access to TessellationOptions.\nControls the tessellator.\nRead-write access to TessellationOptions.\nLow-level texture manager.\nA custom text to display on the progress bar.\nThe full, non-elided text of the input job.\nShow a text next to the slider (e.g. explaining what the …\nLay out and paint some text.\nThe color and width of the text cursor\nScreen-space position of text edit cursor (used for IME).\nshow where the text cursor would be if you clicked\nA TextEdit for multiple lines. Pressing enter key will …\nNo newlines (\\n) allowed. Pressing enter key will result …\nSelected range of characters in Self::current_text_value.\nOverride the TextStyle.\nOverride the TextStyle if, and only if, this is a RichText.\nThe height of text of this text style\nAll known text styles.\nThe FontFamily and size you want to use for a specific …\nThe texture to use when drawing these triangles.\nTexture options used when creating the texture.\nSize of the texture, if known.\nShow stats about the allocated textures.\nTexture changes since last frame (including the font …\nMonotonically increasing time, in seconds. Relative to …\nTime in seconds. Relative to whatever. Used for animation.\nHow long has it been (in seconds) since the pointer was …\nMultiply image color with this. Default is WHITE (no tint).\nMultiply image color with this. Default is WHITE (no tint).\nMultiply image color with this. Default is WHITE (no tint).\nShow title bar on top of the window? If false, the window …\nPremultiplied RGBA\nPremultiplied RGBA\nConvert Min => 0.0, Center => 0.5 or Max => 1.0.\nConverts to floating point values in the range 0-1 without …\nReturns an opaque version of self\nReturns an opaque version of self\nTreat this vector as a position. v.to_pos2() is equivalent …\nunmultiply the alpha\nConvert Min => -1.0, Center => 0.0 or Max => 1.0.\n-1, 0, or +1 for each axis\nunmultiply the alpha\nPremultiplied RGBA\nPremultiplied RGBA\nThe vector from origin to this position. p.to_vec2() is …\nToggle the given popup between closed and open.\nActs like a checkbox, but looks like a SelectableLabel.\nThe id should be globally unique, e.g. …\nmin.y\nPlace elements vertically, top to bottom.\nTop-down layout justified so that buttons etc fill the …\nmin.y\ninner margin plus outer margin.\nDisplay trailing color behind the slider’s circle. …\nTranslate location by this much, in-place\nMove the shape by this many points, in-place.\nMove all the graphics at the given layer.\nRelative movement (comparing previous frame and current …\nReturns true if this widget was triple-clicked this frame …\nReturns true if this widget was triple-clicked this frame …\nIf true, the text will stop at the max width of the Ui, …\nTry loading the bytes from the given uri using any …\nTry loading the image from the given uri using any …\nTry loading the texture from the given uri using any …\nExtra scale and vertical tweak to apply to all text of …\nThe type of widget this is.\nAllocate space, interact, paint, and return a Response.\nIs the pointer (mouse/touch) above this Ui? Equivalent to …\nDraw a line under the text.\nPrefer using RichText directly!\nThe union of two bounding rectangle, i.e. the minimum Rect …\nA logical “or” operation. For instance …\nThe logical “or” of two Senses.\nTime since last frame, in seconds.\nUpdate the value on each key press when text-editing the …\nGet the uri that this image was constructed from.\nHow much space is used by panels and windows.\nHow much space is used by panels and windows.\nMiscellaneous tools used by the rest of egui.\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nIf you use a small font and Align::TOP you can get the …\nThe current value of sliders etc.\nvec2(x, y) == Vec2::new(x, y)\nCurrent velocity of pointer.\nStart a ui with vertical layout. Widgets will be …\nExplicitly ask for a vertical line.\nMake this a vertical slider.\nCreate a vertical scroll area.\nSet the vertical align of the inner text.\ne.g. for when aligning text within a button.\nStart a ui with vertical layout. Widgets will be …\nStart a ui with vertical layout. Widgets will be …\nSet the vertical scroll offset position.\nThe vertex data indexed by indices.\nViewport in points.\nThe viewport rectangle. This is what you would use in e.g. …\nThe visual bounding rectangle (includes stroke widths)\nThe current visuals settings of this Ui. Short for …\nColors etc.\nMutably borrow internal visuals. Changes apply to this Ui …\nA vertical line.\nPaints a vertical line.\nEnable/disable vertical scrolling. false by default.\nTurn on/off scrolling on the vertical axis.\nIf true, egui is currently listening on text input (e.g. …\nTrue if egui is currently interested in the pointer (mouse …\nA good color for warning text (e.g. orange).\nHelper function that adds a label when compiling with …\nCheck reusing of Ids, and show a visual warning on screen …\nWas this popup visible last frame?\nShow text that is weaker (fainter color).\nExtra weak text (fainter color).\nPrefer using RichText directly!\nFor accessibility.\nWidgets are pieces of GUI such as Label, Button, Slider …\nVisual styles of widgets\nSet the outer width of the button and menu.\nThe allowable width range for the panel.\nWindow background color.\nGenerate a new Id by hashing the parent Id and the given …\nCall the provided function with the given ID pushed on the …\nCreate a painter for a sub-region of this Painter.\nThe alignment to use on the cross axis.\nJustify widgets along the cross axis?\nRedirect shapes to another paint layer.\nRedirect where you are painting.\nThe new layout will take up all available space.\nThe alignment to use on the main axis.\nJustify widgets on the main axis?\nWrap widgets when we overflow the main axis?\nReturns a response with a modified Self::rect.\nSetting this will allow for dynamic coloring of rows of …\nControls whether text wrap is used for the selected text\nIf true, the text will wrap to stay within the max width …\nIf true, the text will wrap to stay within the max width …\nIf set, labels buttons wtc will use this to determine …\nShould text wrap in this Ui?\nReturns an alignment by the X (horizontal) axis\nHow far to the right.\nRightwards. Width.\nReturns an alignment by the Y (vertical) axis\nHow far down.\nDownwards. Height.\nShift font’s glyphs downwards by this amount of logical …\nShift font’s glyphs downwards by this fraction of the …\nZoom scale factor this frame (e.g. from ctrl-scroll or …\nProportional zoom factor (pinch gesture).\n2D non-proportional zoom scale factor this frame (e.g. …\n2D non-proportional zoom factor (pinch gesture).\nWhat mouse button? For touches, use PointerButton::Primary.\nThe amount scrolled horizontally and vertically. The …\nHashed device identifier (if available; may be zero). Can …\nDescribes how hard the touch device was pressed. May …\nUnique identifier of a finger/pen. Value is stable from …\nThe state of the modifier keys at the time of the event.\nThe state of the modifier keys at the time of the event.\nThe state of the modifier keys at the time of the event.\nOne of: start move end cancel.\nWhere is the pointer?\nPosition of the touch (or where the touch was last …\nWas it pressed or released?\nWas it the button/touch pressed this frame, or released?\nIf this is a pressed event, is it a key-repeat?\nThe unit of scrolling: points, lines, or pages.\nThe unique identifier for this image, e.g. …\nA HashMap using RandomState to hash the items. (Requires …\nA HashSet using RandomState to hash the items. (Requires …\nA Hasher for hashing an arbitrary stream of bytes.\nType alias for HashMap<K, V, ahash::RandomState>\nA convenience trait that can be used together with the …\nType alias for HashSet<K, ahash::RandomState>\nA convenience trait that can be used together with the …\nProvides a Hasher factory. This is typically used (e.g. by …\nReturns the intersection of self and rhs as a new …\nReturns the union of self and rhs as a new AHashSet<T, S>.\nReturns the symmetric difference of self and rhs as a new …\nConstructs a new AHasher with keys based on this …\nConstructs a new AHasher with fixed keys. If std is …\nCreates an empty AHashSet<T, S> with the Default value for …\nReturns the argument unchanged.\nExamples\nReturns the argument unchanged.\nReturns the argument unchanged.\nExamples\nReturns the argument unchanged.\nThis crates a hashmap from the provided iterator using …\nThis crates a hashset from the provided iterator using …\nCreate a new RandomState BuildHasher based on the provided …\nReturns a reference to the value corresponding to the key.\nReturns the key-value pair corresponding to the supplied …\nReturns a mutable reference to the value corresponding to …\nCalculates the hash of a single value. This provides a …\nReturns a reference to the value corresponding to the …\nInserts a key-value pair into the map.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a consuming iterator visiting all the keys in …\nCreates a consuming iterator visiting all the values in …\nConstructs a new HashMap\nConstructs a new HashSet\nThis crates a hashmap using RandomState::new which obtains …\nThis crates a hashset using RandomState::new. See the …\nCreate a new RandomState BuildHasher using random keys.\nRemoves a key from the map, returning the value at the key …\nReturns the difference of self and rhs as a new …\nConstructs a new HashMap with a given initial capacity\nConstructs a new HashSet with a given initial capacity\nThis crates a hashmap with the specified capacity using …\nThis crates a hashset with the specified capacity using …\nBuild a RandomState from a single key. The provided key …\nAllows for explicitly setting the seeds to used. All …\nA supplier of Randomness used for different hashers. See …\nProvides a Hasher factory. This is typically used (e.g. by …\nProvides an optional way to manually supply a source of …\nIndicate whether or not a popup will be shown above or …\nAn area on the screen that can be moved by dragging.\nA panel that covers the remainder of the screen, i.e. …\nA header which can be collapsed/expanded, revealing a …\nThe response from showing a CollapsingHeader.\nA drop-down selection menu with a descriptive label.\nAdd a background, frame and/or margin to a rectangular …\nA function that paints the ComboBox icon\nA region that can be resized by dragging the bottom right …\nAdd vertical and/or horizontal scrolling to a contained Ui.\nA panel that covers the entire left or right side of a Ui …\nA panel that covers the entire top or bottom of a Ui or …\nBuilder for a floating window which can be dragged, …\nNone iff collapsed.\nNone iff collapsed.\nResponse of the actual clickable header.\nMargin within the painted frame.\n0.0 if fully closed, 1.0 if fully open, and something …\nMargin outside the painted frame.\nPanels are Ui regions taking up e.g. the left side of a Ui …\nShow popup windows, tooltips, context menus etc.\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\nCoordinate system names:\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nWas this popup visible last frame?\nA header which can be collapsed/expanded, revealing a …\nThe response from showing a CollapsingHeader.\nThis is a a building block for building collapsing regions.\nFrom CollapsingState::show_header.\nA function that paints an icon indicating if the region is …\nReturns the response of the collapsing button, the custom …\nNone iff collapsed.\nNone iff collapsed.\nReturns the response of the collapsing button, the custom …\nReturns the argument unchanged.\nReturns the argument unchanged.\nResponse of the actual clickable header.\nCalls U::from(self).\nCalls U::from(self).\n0 for closed, 1 for open, with tweening\n0.0 if fully closed, 1.0 if fully open, and something …\nPaint the arrow icon that indicated if the region is open …\nShow body if we are open, with a nice animation between …\nShow body if we are open, with a nice animation between …\nShows header and body (if expanded).\nPaint this CollapsingState’s toggle button. Takes an …\nA panel that covers the remainder of the screen, i.e. …\nState regarding panels.\nLeft or Right\nA panel that covers the entire left or right side of a Ui …\nA panel that covers the entire top or bottom of a Ui or …\nTop or Bottom\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe size of the panel (from previous frame).\nShows a popup above or below another widget.\nHelper for popup_above_or_below_widget.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip at the given position.\nShow a tooltip at the current pointer position (if any).\nShow a tooltip under the given area.\nShow some text at the current pointer position (if any).\nWas this popup visible last frame?\nAdd vertical and/or horizontal scrolling to a contained Ui.\nIndicate whether the horizontal and vertical scroll bars …\nThe size of the content. If this is larger than …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nId of the ScrollArea.\nWhat the user closure returned.\nWhere on the screen the content is (excludes scroll bars).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nPositive offset means scrolling down/right\nThe current state of the scroll area.\nGet the current kinetic scrolling velocity.\nBackend-specific painting.\nCircle with optional outline and fill.\nHow to paint a circle.\nA Mesh or PaintCallback within a clip rectangle.\nA Shape within a clip rectangle.\nRGBA image.\nThis format is used for space-efficient color …\nA 2D RGBA color image in RAM.\nA cubic Bézier Curve.\nA cubic Bézier Curve.\nUsed for the font texture.\nFont of unknown size.\nHow to select a sized font.\nA single-channel image designed for the font texture.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nHue, saturation, value, alpha. All in the range [0, 1]. No …\nLike Hsva but with the v value (brightness) being gamma …\nAn image stored in RAM.\nA change to an image.\nA line between two points.\nTextures allocated using TextureManager.\nTextured triangles in two dimensions.\nA general triangle mesh.\nA version of Mesh that uses 16-bit indices.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nPaint nothing. This can be useful as a placeholder.\nIf you want to paint some 3D shapes inside an egui region, …\nInformation passed along with PaintCallback (…\nCollected allocation statistics for shapes and meshes.\nA series of lines between points. The path can have a …\nA path which can be stroked and/or filled (if closed).\nA position on screen.\nA rendering primitive - either a Mesh or a PaintCallback.\nA font where some characters are wider than other (e.g. ‘…\nA quadratic Bézier Curve.\nA quadratic Bézier Curve.\nA rectangular region of space.\nRectangle with optional outline and fill.\nHow to paint a rectangle.\n0-1 linear space RGBA color with premultiplied alpha.\nHow rounded the corners of things should be\nThe color and fuzziness of a fuzzy shape. Can be used for …\nA paint primitive such as a circle or a piece of text. …\nDescribes the width and color of a line.\nTessellation quality options\nConverts Shapes into triangles (Mesh).\nText.\nHow to paint some text on screen.\nContains font data in an atlas, where each character …\nUsed to paint images.\nWhat texture to use in a Mesh mesh.\nLow-level manager for allocating textures.\nYour own texture, defined in any which way you want. The …\nRecursively nest more shapes - sometimes a convenience to …\nA vector has a direction and length. A Vec2 is often used …\nThe 2D vertex type.\nThe UV coordinate of a white region of the texture mesh. …\nalpha 0-1. A negative value signifies an additive color …\nalpha 0-1. A negative value signifies an additive color …\nAllocate a new texture.\nReturns the coordinates of where the rect ended up, and …\nGet meta-data about all allocated textures in some …\nRotate text by this many radians clockwise. The pivot is …\nCall at the start of each frame with the latest known …\nThe maximum distance between the original curve and the …\nUsed for egui windows in dark mode.\nUsed for egui windows in light mode.\nPaint something custom (e.g. 3D stuff).\nClip rectangle in points.\nClip / scissor rectangle. Only show the part of the Shape …\nClip / scissor rectangle. Only show the part of the Mesh …\nNumber of separate clip rectangles\nIf true, connect the first and last of the points together.\nA line that closes back to the start point again.\nIf true (default) cull certain primitives before …\nsRGBA with premultiplied alpha\nColor of the opaque center of the shadow.\nA convex polygon with a fill and optional stroke.\nIf true, no clipping will be done.\nOutput the clip rectangles to be painted.\nOutput the text-containing rectangles.\nSet to true the text was truncated due to …\nAn assert that is only active when epaint is compiled with …\nThe default value will be 1.0e-5, it will be used during …\nThe shadow extends this much outside the rect. The size of …\nList of all known font families.\nWhat font family to use.\nUse “feathering” to smooth out the edges of shapes as …\nThe size of the the feathering, in physical pixels.\nFill is only supported for convex polygons.\nHow to fill the rectangle.\nWhen this get high, it might be time to clear and start …\nIf the rect should be filled with a texture, which one?\nFind out the t value for the point where the curve is …\nfind a set of points that approximate the cubic Bézier …\nfind a set of points that approximate the quadratic …\nfind a set of points that approximate the cubic Bézier …\nHow full is the font atlas?\nCall at the end of each frame (before painting) to get the …\nCurrent size of the font image. Pass this to …\nIterates through the curve invoking a callback at each …\nCompute a flattened approximation of the curve, invoking a …\nFree an existing texture.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a cubic Bézier curve based on 4 points and stroke.\nCreate a new quadratic Bézier shape based on the 3 points …\nUpdate the whole texture.\nThe laid out text, from Fonts::layout_job.\nWidth of this character in points.\nhue 0-1\nhue 0-1\nCan we display this glyph?\nCan we display all the glyphs in this text?\nWhat to set the texture to.\nDraw as triangles (i.e. the length is always multiple of …\nDraw as triangles (i.e. the length is always multiple of …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nAre all indices within the bounds of the contained …\nIs this affecting the whole texture? If false, this is a …\nThe job that this galley is the result of. Contains the …\nWill wrap text at the given width and line break at \\n.\nLike Self::layout, made for when you want to pick a color …\nLayout some text.\nWill line break at \\n.\nA line through many points.\nLogical bounding rectangle (ignoring stroke width)\nLogical bounding rectangle (ignoring stroke width)\nThe other corner, opposing Self::min. Usually the right …\nTight bounding box around all the meshes in all the rows. …\nGet meta-data about a specific texture.\nOne of the corners of the rectangle, usually the left top …\nHelper module that adds extra checks when the …\nRadius of the rounding of the North-East (right top) …\nCreate a new Tessellator.\nCreate a new Fonts for text layout. This call is …\nTotal number of allocated textures.\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nRadius of the rounding of the North-West (left top) corner.\nIf set, the text color in the galley will be ignored and …\nUpdate a sub-region of an existing texture.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nPixels per point.\nThe number of physical pixels for each logical point. …\nThe first point is the starting point and the last one is …\nThe first point is the starting point and the last one is …\nFilled paths should prefer clockwise order.\nIf None, set the whole texture to Self::image.\nLogical pixel coordinates (points). (0,0) is the top left …\nTop left corner of the first character.\npos2(x, y) == Pos2::new(x, y)\nReturns the locations and sizes of pre-rasterized discs …\nIf true, small filled circled will be optimized by using …\nWhat to paint - either a Mesh or a PaintCallback.\nWhere to paint.\nBounding rect.\nIncrease the retain-count of the given texture.\nIf true (default) align text to mesh grid. This makes the …\nHow rounded the corners are. Use Rounding::ZERO for no …\nHeight of one row of text in points\nRows of text, from top to bottom.\nsaturation 0-1\nsaturation 0-1\nCalculate the point (x,y) at t based on the cubic Bézier …\nCalculate the point (x,y) at t based on the quadratic …\nFull size of the screen, in pixels.\nRadius of the rounding of the South-East (right bottom) …\nAssign a new image to an existing texture, or update a …\nSet the Rect to use for culling.\nThe shape\nwidth, height.\nwidth, height\nHeight in points.\nTooltips, menus, …, for dark mode.\nTooltips, menus, …, for light mode.\nsplit the original cubic curve into a new one within a …\nCollect statistics about what is being painted.\nColor and thickness of the line.\nThe thickness and color of the outline.\nRadius of the rounding of the South-West (left bottom) …\nCall to get the change to the image since last call.\nTake and reset changes since last frame.\nTessellate a single CircleShape into a Mesh.\nTessellate a clipped shape into a list of primitives.\nTessellate a single CubicBezierShape into a Mesh.\nTessellate a line segment between the two points with the …\nTessellate a single Mesh into a Mesh.\nTessellate a single PathShape into a Mesh.\nTessellate a single QuadraticBezierShape into a Mesh.\nTessellate a single Rect into a Mesh.\nTessellate a single Shape into a Mesh.\nTurns Shape:s into sets of triangles.\nTessellate a single TextShape into a Mesh.\nConverts graphics primitives into textured triangles.\nEverything related to text, fonts, text layout, cursors …\nThe font atlas. Pass this to crate::Tessellator.\nThe texture to use when drawing these triangles.\nThe texture to use when drawing these triangles.\nConvert the quadratic Bézier curve to one PathShape. The …\nConvert the cubic Bézier curve to one or two PathShape’…\nTransform the curve with the given transform.\nTransform the curve with the given transform.\nAdd this underline to the whole text. You can also set an …\nNormalized texture coordinates. (0, 0) is the top left …\nWhat UV coordinates to use for the texture?\nvalue 0-1, in gamma-space (~perceptually even)\nvalue 0-1\nvec2(x, y) == Vec2::new(x, y)\nThe vertex data indexed by indices.\nThe vertex data indexed by indices.\nViewport in points.\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle (includes stroke width)\nThe visual bounding rectangle\nHow far to the right.\nRightwards. Width.\nHow far down.\nDownwards. Height.\nThis format is used for space-efficient color …\nHue, saturation, value, alpha. All in the range [0, 1]. No …\nLike Hsva but with the v value (brightness) being gamma …\n0-1 linear space RGBA color with premultiplied alpha.\nalpha 0-1. A negative value signifies an additive color …\nalpha 0-1. A negative value signifies an additive color …\nAn assert that is only active when epaint is compiled with …\nReturns the argument unchanged.\nReturns the argument unchanged.\nFrom linear RGBA with premultiplied alpha\nFrom linear RGBA without premultiplied alpha\nFrom sRGBA with premultiplied alpha\nFrom sRGBA without premultiplied alpha\nlinear [0, 1] -> gamma [0, 1] (not clamped). Works for …\nlinear [0, 1] -> gamma [0, 255] (clamped). Values outside …\nhue 0-1\nhue 0-1\nAll ranges in 0-1, rgb is linear.\nCalls U::from(self).\nCalls U::from(self).\ngamma [0, 255] -> linear [0, 1].\nlinear [0, 255] -> linear [0, 1]. Useful for alpha-channel.\ngamma [0, 1] -> linear [0, 1] (not clamped). Works for …\nlinear [0, 1] -> linear [0, 255] (clamped). Useful for …\nAll ranges in 0-1, rgb is linear.\nsaturation 0-1\nsaturation 0-1\nCheap and ugly. Made for graying out disabled Uis.\nRepresents additive colors using a negative alpha.\nvalue 0-1, in gamma-space (~perceptually even)\nvalue 0-1\nleft/center/right or top/center/bottom alignment for e.g. …\nTwo-dimension alignment, e.g. Align2::LEFT_TOP.\nHorizontal or vertical center.\nThis struct tracks recent values of some time series.\nThe identity rotation: nothing rotates\nIs this an integer type?\nLargest finite value\nSmallest finite value\nRight or bottom.\nLeft or top.\nExtends f32, Vec2 etc with at_least and at_most as aliases …\nImplemented for all builtin numeric types\nHelper trait to implement lerp and remap.\nA position on screen.\nIncludive range of floats, i.e. min..=max, but more …\nHelper trait to implement lerp and remap.\nA rectangular region of space.\nLinearly transforms positions from one Rect to another.\nRepresents a rotation in the 2D plane. A rotation of …\nA vector has a direction and length. A Vec2 is often used …\nValues must be added with a monotonically increasing time, …\nOne- and two-dimensional alignment (Align::Center, …\nReturn true when arguments are the same within some …\nMore readable version of self.max(lower_limit)\nMore readable version of self.min(upper_limit)\nAverage times rate. If you are keeping track of individual …\nIdentity rotation\nAmount of time contained from start to end in this History.\nAn assert that is only active when emath is compiled with …\nCalculate a lerp-factor for exponential smoothing using a …\nRemove samples that are too old.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nAngle is clockwise in radians. A 𝞃/4 = 90° rotation …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nWhere in the range is this value? Returns 0-1 if within …\n(time, value) pairs Time difference between values can be …\nCurrent number of values kept in history\nThe factor by which vectors will be scaled.\nLinear interpolation.\nThe other corner, opposing Self::min. Usually the right …\nMean time difference between values in this History.\nOne of the corners of the rectangle, usually the left top …\nExample:\nWrap angle to [-PI, PI] range.\npos2(x, y) == Pos2::new(x, y)\nLinearly remap a value from one range to another, so that …\nLike remap, but also clamps the value so that the returned …\nRound a value to the given number of decimal places.\nThe scale factors.\nFind “simple” numbers is some range. Used by sliders.\nTotal number of values seen. Includes those that have been …\nTransforms the given coordinate in the from space to the to…\nTransforms the given coordinate in the from space to the to…\nTransforms the given rectangle in the in-space to a …\nvec2(x, y) == Vec2::new(x, y)\nCalculate a smooth velocity (per second) over the entire …\nHow far to the right.\nRightwards. Width.\nHow far down.\nDownwards. Height.\nleft/center/right or top/center/bottom alignment for e.g. …\nTwo-dimension alignment, e.g. Align2::LEFT_TOP.\nHorizontal or vertical center.\nRight or bottom.\nLeft or top.\nAllocates a rectangle of the specified size inside the …\nFind the “simplest” number in a closed range [min, max]…\nRGBA image.\nA 2D RGBA color image in RAM.\nUsed for the font texture.\nA single-channel image designed for the font texture.\nAn image stored in RAM.\nA change to an image.\nWhat to set the texture to.\nThe pixels, row by row, from top to bottom.\nThe coverage value.\nIf None, set the whole texture to Self::image.\nwidth, height.\nwidth, height\nProvides interior mutability.\nAn RAII implementation of a “scoped lock” of a mutex. …\nProvides interior mutability.\nAn RAII read lock guard returned by RwLockReadGuard::map, …\nAn RAII write lock guard returned by RwLockWriteGuard::map…\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nAggregate information about a bunch of allocations.\nCollected allocation statistics for shapes and meshes.\nNumber of separate clip rectangles\nReturns the argument unchanged.\nCalls U::from(self).\nA connected line (without thickness or gaps) which can be …\nTessellation quality options\nConverts Shapes into triangles (Mesh).\nThe maximum distance between the original curve and the …\nIf true (default) cull certain primitives before …\nIf true, no clipping will be done.\nOutput the clip rectangles to be painted.\nOutput the text-containing rectangles.\nThe default value will be 1.0e-5, it will be used during …\nUse “feathering” to smooth out the edges of shapes as …\nThe size of the the feathering, in physical pixels.\nThe path is taken to be closed (i.e. returning to the …\nLike Self::fill but with texturing.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nHelpers for constructing paths\nIf true, small filled circled will be optimized by using …\nIf true (default) align text to mesh grid. This makes the …\nA closed path (returning to the first point).\nOpen-ended.\nTurns Shape:s into sets of triangles.\nAdd one quadrant of a circle\noverwrites existing points\nA .ttf or .otf file and a font face index.\nDescribes the font data and the sizes to use.\nFont of unknown size.\nHow to select a sized font.\nExtra scale and vertical tweak to apply to all text of a …\nThe collection of fonts used by epaint.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nDescribes the task of laying out text.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nSuggested character to use to replace those in password …\nA font where some characters are wider than other (e.g. ‘…\nThe tessellated output of a row.\nOne \\t character is this many spaces wide.\nFormatting option for a section of text.\nControls the text wrapping and elision of a LayoutJob.\nHelper for adding a new section when building a LayoutJob.\nascent value from the font\nWhen using this font’s metrics to layout a row, shift …\nIf true: Allow breaking between any characters. If false …\nIf true, all \\n characters will result in a new paragraph, …\nRange into the galley text\nClosest char at the desired x coordinate. Returns …\nExcludes the implicit \\n after the Row, if any.\nIncludes the implicit \\n after the Row, if any.\nThe character this glyph represents.\nText color\nDifferent types of text cursors, i.e. ways to point into a …\nSet to true the text was truncated due to …\nIf true, this Row came from a paragraph ending with a \\n. …\nExtra spacing between letters, in points.\nWhich fonts (names) to use for each FontFamily.\nWhat font family to use.\nThe first row must be at least this high. This is in case …\nGet the right font implementation from size and FontFamily.\nThe content of a .ttf or .otf file.\nList of font names and their definitions.\nThe height of the tallest font used in the job.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nThe range of vertices in the mesh the contain glyphs. …\nOne for each char.\nHow to horizontally align the text (Align::LEFT, …\nCan we display this glyph?\nCan we display all the glyphs in this text?\nWhich font face in the file to use. When in doubt, use 0.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe job that this galley is the result of. Contains the …\nJustify text so that word-wrapped rows fill the whole …\nLayout text into a Galley.\nCan be used for first row indentation.\nExplicit line height of the text in points.\nSame y range for all characters with the same TextFormat.\nMaximum amount of rows the text galley should have.\nWrap text so that no row is wider than this.\nThe tessellated text, using non-normalized (texel) UV …\nTight bounding box around all the meshes in all the rows. …\nBounds of the mesh, and can be used for culling. Does NOT …\nCreate a new FontsImpl for text layout. This call is …\nA row can be as long as it need to be.\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nCharacter to use to represent elided text.\nThe number of physical pixels for each logical point. …\nBaseline position, relative to the galley. Logical …\nBounding rect.\nLogical bounding rectangle based on font heights etc. Use …\nRows of text, from top to bottom.\nScale the font’s glyphs by this much. this is only a …\nIndex into LayoutJob::sections. Decides color etc.\nThis is included in case there are no glyphs\nThe different section, which can have different fonts, …\nBreak on \\n and at the given wrap width.\nDoes not break on \\n, but shows the replacement character …\nHeight in points.\nAdvance width and line height.\nThe text on this row, excluding the implicit \\n if any.\nThe complete text of this job, referenced by LayoutSection.\nElide text that doesn’t fit within the given width, …\nExtra scale and vertical tweak to apply to all text of …\nPosition and size of the glyph in the font texture, in …\nIf you use a small font and Align::TOP you can get the …\nThe mesh, ready to be rendered.\nControls the text wrapping and elision.\nShift font’s glyphs downwards by this amount of logical …\nShift font’s glyphs downwards by this fraction of the …\nCharacter cursor\nAll different types of cursors together. They all point to …\nParagraph Cursor\nRow Cursor\nCharacter based (NOT bytes). It is fine if this points to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCharacter offset (NOT byte offset!).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCharacter based (NOT bytes). It is fine if this points to …\n0 is first paragraph, and so on. Note that a single …\nIf this cursors sits right at the border of a wrapped row …\nIf this cursors sits right at the border of a wrapped row …\n0 is first row, and so on. Note that a single paragraph …\nLinearly interpolate the nearest neighbors, creating a …\nShow the nearest pixel value.\nHow the texture texels are filtered.\nLow-level manager for allocating textures.\nMeta-data about an allocated texture.\nHow the texture texels are filtered.\nWhat has been allocated and freed during the last period.\n4 or 1\nSize in bytes. width x height x Self::bytes_per_pixel.\nTextures to free after painting.\nReturns the argument unchanged.\nCalls U::from(self).\nHow to filter when magnifying (when texels are larger than …\nHow to filter when minifying (when texels are smaller than …\nA human-readable name useful for debugging.\nThe texture filtering mode to use when rendering.\nFree when this reaches zero.\nNew or changed textures. Apply before painting.\nwidth x height\nExtension trait to provide ord() method.\nWraps a floating-point value to add total order and hash. …\nReturns the argument unchanged.\nHash the given value with a predictable hasher.\nHash the given value with the given hasher.\nCalls U::from(self).\nType to provide total order, useful as key in sorted …\nThe suggested keyboard shortcuts for global gui zooming.\nMake everything larger.\nShow buttons for zooming the ui.\nMake everything smaller.\nLet the user scale the GUI (change …\nPainted behind all floating windows\nDebug layer, always painted last / on top\nPopups, menus etc that should always be painted on top of …\nAn identifier for a paint layer. Also acts as an …\nNormal moveable windows that you reorder by click\nDifferent layer categories\nA list of Shapes paired with a clip rectangle.\nSpecial layer between panels and windows\nA unique identifier of a specific Shape in a PaintList.\nThings floating on top of everything else, like tooltips. …\nReturns the index of the new Shape that can be used with …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nModify an existing Shape.\nTranslate each Shape and clip rectangle by this much, …\nRepresents a byte buffer.\nRepresents a loader capable of loading raw unstructured …\nRepresents bytes which are currently being loaded.\nMaps URI:s to Bytes, e.g. found with include_bytes!.\nContains the error value\nContains the error value\nContains the error value\nContains the error value\nScale to height.\nAn ImageLoader decodes raw bytes into a ColorImage.\nRepresents an image which is currently being loaded.\nRepresents a failed attempt at loading an image.\nThe loaders of bytes, images, and textures.\nRuntime error: Loading was attempted, but failed (e.g. “…\nProgrammer error: There are no image loaders installed.\nProgrammer error: Failed to find the bytes for this image …\nProgrammer error: Failed to parse the bytes as an image …\nProgrammer error: no matching TextureLoader. Because of …\nA specific loader does not support this scheme, protocol …\nContains the success value\nContains the success value\nContains the success value\nContains the success value\nBytes are being loaded.\nImage is loading.\nTexture is loading.\nBytes are loaded.\nImage is loaded.\nTexture is loaded.\nScale original size by some factor.\nScale to size.\nGiven as a hint for image loading requests.\nA texture with a known size.\nA TextureLoader uploads a ColorImage to the GPU, returning …\nRepresents a texture is currently being loaded.\nScale to width.\nIf the loader caches any data, this should return the size …\nIf the loader caches any data, this should return the size …\nIf the loader caches any data, this should return the size …\nImplementations may use this to perform work at the end of …\nImplementations may use this to perform work at the end of …\nImplementations may use this to perform work at the end of …\nForget the given uri.\nForget the given uri.\nForget the given uri.\nForget all URIs ever given to this loader.\nForget all URIs ever given to this loader.\nForget all URIs ever given to this loader.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nFetch the id and size from a TextureHandle.\nUsed to get a unique ID when implementing one of the …\nUnique ID of this loader.\nUnique ID of this loader.\nUnique ID of this loader.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nTry loading the bytes from the given uri.\nTry loading the image from the given uri.\nTry loading the texture from the given uri.\nCreate a SizedTexture from a texture id with a specific …\nFile contents, e.g. the contents of a .png.\nMime type of the content, e.g. image/png.\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nSet if known (e.g. from a HTTP header, or by parsing the …\nThe menu bar goes well in a TopBottomPanel::top, but can …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nConstruct a top level menu in a menu bar. This would be …\nConstruct a top level menu with an image in a menu bar. …\nAndroid OS.\nApple iPhone OS.\nMacOS.\nLinux or Unix other than Android.\nAn enum of common operating systems.\nUnknown OS - could be wasm\nWindows.\nReturns the argument unchanged.\nUses the compile-time target_arch to identify the OS.\nHelper: try to guess from the user-agent of a browser.\nCalls U::from(self).\nIndicated an alias, e.g. a shortcut\nSomething can be scrolled in any direction (panned).\nHover a cell in a table\nA widget was clicked.\nA context menu is available\nIndicate that a copy will be made\nRequest an elevated amount of animations and flair for the …\nFor precision work\nA mouse cursor icon.\nNormal cursor icon, whatever that is.\nA widget was double-clicked.\nA widget gained keyboard focus (by tab key).\nWhat egui emits each frame from crate::Context::run.\nThe thing you are hovering can be grabbed\nYou are grabbing the thing you are hovering\nQuestion mark\nRequest a standard amount of attention-grabbing actions.\nOmnidirectional move icon (e.g. arrows in all cardinal …\nCan’t drop here\nShow no cursor\nForbidden\nWhat URL to open, and how.\nThings that happened during this frame that the …\nThe non-rendering part of what egui emits each frame.\nPointing hand, used for e.g. web links\nShows that processing is being done, but that the program …\nReset the attention request and interrupt related …\nResize a column\nResize something rightwards (e.g. when dragging the …\nHorizontal resize - to make something wider or more narrow …\nDiagonal resize / (right-up to/from left-down)\nResize something up (e.g. when dragging the top edge of …\nResize something up and right (e.g. when dragging the …\nResize something up and left (e.g. when dragging the …\nDiagonal resize \\ (left-up to/from right-down)\nResize a row\nResize something downwards (e.g. when dragging the bottom …\nResize something down and right (e.g. when dragging the …\nResize something down and left (e.g. when dragging the …\nVertical resize | (up-down or down-up)\nResize something leftwards (e.g. when dragging the left …\nText caret, e.g. “Click here to edit text”\nText selection was updated.\nA widget was triple-clicked.\nTypes of attention to request from a user when a native …\nA widget’s value changed.\nVertical text caret, e.g. “Click here to edit vertical …\nNot yet ready, try later.\nDescribes a widget such as a crate::Button or a …\nEnhance!\nLet’s get a better overview\nIf set, put this text in the system clipboard. Ignore if …\nThe contents of some editable text (for TextEdit fields).\nSet the cursor to this icon.\nWhether the widget is enabled.\nEvents that may be useful to e.g. a screen reader.\nReturns the argument unchanged.\nCalls U::from(self).\nThe text on labels, buttons, checkboxes etc.\nIs there a mutable TextEdit under the cursor? Use by eframe…\nIf true, open the url in a new tab. If false open it in …\nIf set, open this url.\nNon-rendering related output.\nThe previous text value.\nIf Duration::is_zero(), egui is requesting immediate …\nThe current value of checkboxes and radio buttons.\nWhat to paint.\nScreen-space position of text edit cursor (used for IME).\nSelected range of characters in Self::current_text_value.\nTexture changes since last frame (including the font …\nThe type of widget this is.\nThe current value of sliders etc.\nThe word git.\nThe Github logo.\nThe Android logo.\nThe Apple logo.\nTux, the Linux penguin.\nThe Windows logo.\nThe Twitter bird.\nNormal labels. Easily readable, doesn’t take up too much …\nButtons. Maybe slightly bigger than Self::Body.\nOptions for help debug egui by adding extra visualization\nDefault text style - will use TextStyle::Body, unless …\nDirectly select size and font family\nA way to select FontId, either by picking one directly or …\nHeading. Probably larger than Self::Body.\nHow and when interaction happens.\nSame size as Self::Body, but used when monospace is …\nA user-chosen style, found in Style::text_styles.\nSelected text, selected elements etc\nUsed when small text is needed.\nControls the sizes and distances between widgets.\nSpecifies the look and feel of egui.\nUse a TextStyle to look up the FontId in Style::text_styles…\nAlias for a FontId (font of a certain size).\nControls the visual style (colors etc) of egui.\nbg = background, fg = foreground.\nThe visuals of widgets for different states of interaction.\nThe style of an interactive widget as you are clicking or …\nHow many seconds a typical animation should last.\nBackground color of widgets that must have a background …\nFor surrounding rectangle of things that need it, like …\nShow a background behind buttons.\nButton size is text size plus this on each side\nAllow child widgets to be just on the border and still …\nBackground color behind code-styled monospaced labels.\nShow a background behind collapsing headers.\nHeight of a combo-box before showing scroll bars.\nDefault (minimum) width of a ComboBox.\nIf true, the visuals are overall dark with light text. If …\nOptions to help debug why egui behaves strangely.\nAlways show callstack to ui on hover.\nShow callstack for the current widget on hover if all …\nThe default text styles of the default egui theme.\nThe style to use for DragValue text.\nA good color for error text (e.g. red).\nMake the frame this much larger.\nShow tooltips explaining DragValue:s etc when hovered.\nVery dark or light color (for corresponding theme). Used …\nSomething just barely different from the background color. …\nStroke and text color of the interactive part of a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nIf we show the hover ui, include where the next widget is …\nThe style of an interactive widget while you hover it, or …\nThe color used for Hyperlink,\nReturns small icon rectangle and big icon rectangle\nCheckboxes, radio button and collapsing headers have an …\nCheckboxes, radio button and collapsing headers have an …\nCheckboxes, radio button and collapsing headers have an …\nShow a spinner when loading an image.\nThe style of an interactive widget, such as a button, at …\nIndent collapsing regions etc by this much.\nEnd indented regions with a horizontal line\nDraw a vertical lien left of indented region, in e.g. …\nShould the cursor change when the user hovers over an …\nMinimum size of a DragValue, color picker button, and …\nHow and when interaction happens.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nHorizontal and vertical spacing between widgets.\nHorizontal and vertical margins within a menu frame.\nThe style of a widget that you cannot interact with.\nThe style of a button that has an open menu beneath it …\nIf set this will change the font family and size for all …\nOverride default text color for all text.\nIf set this will change the default TextStyle for all …\nPanel background color\nMouse must be this close to the corner of a window to …\nMouse must be this close to the side of a window to resize\nButton frames etc.\nMargin between contents and scroll bar.\nMargin between scroll bar and the outer container (e.g. …\nMake sure the scroll handle is at least this big\nShow what widget blocks the interaction of another widget.\nShow which widgets make their parent higher\nShow which widgets make their parent wider\nShow an overlay on all interactive widgets.\nIf false, tooltips will show up anytime you hover …\nShow trailing color behind the circle of a Slider. Default …\nDefault width of a Slider.\nSizes and distances between widgets\nWhether or not Grids and Tables should be striped by …\nThe color and width of the text cursor\nshow where the text cursor would be if you clicked\nDefault width of a TextEdit.\nThe FontFamily and size you want to use for a specific …\nDelay in seconds before showing tooltips after the mouse …\nWidth of a tooltip (on_hover_ui, on_hover_text etc).\nColors etc.\nA good color for warning text (e.g. orange).\nBackground color of widgets that can optionally have a …\nVisual styles of widgets\nHorizontal and vertical margins within a window frame.\nIf set, labels buttons wtc will use this to determine …\nCharacter cursor\nA selected text range (could be a range of length zero).\nA .ttf or .otf file and a font face index.\nDescribes the font data and the sizes to use.\nFont of unknown size.\nThe collection of fonts used by epaint.\nText that has been laid out, ready for painting.\nDescribes the task of laying out text.\nA font where each character is the same width (w is the …\nOne of the names in FontDefinitions::families.\nA font where some characters are wider than other (e.g. ‘…\nOne \\t character is this many spaces wide.\nFormatting option for a section of text.\nControls the text wrapping and elision of a LayoutJob.\nIf true: Allow breaking between any characters. If false …\nIf true, all \\n characters will result in a new paragraph, …\nRange into the galley text\nText color\nSet to true the text was truncated due to …\nExtra spacing between letters, in points.\nWhich fonts (names) to use for each FontFamily.\nThe first row must be at least this high. This is in case …\nThe content of a .ttf or .otf file.\nList of font names and their definitions.\nReturns the argument unchanged.\nHow to horizontally align the text (Align::LEFT, …\nCharacter offset (NOT byte offset!).\nWhich font face in the file to use. When in doubt, use 0.\nCalls U::from(self).\nThe job that this galley is the result of. Contains the …\nJustify text so that word-wrapped rows fill the whole …\nCan be used for first row indentation.\nExplicit line height of the text in points.\nMaximum amount of rows the text galley should have.\nWrap text so that no row is wider than this.\nTight bounding box around all the meshes in all the rows. …\nTotal number of indices in all the row meshes.\nTotal number of vertices in all the row meshes.\nThe empty range.\nCharacter to use to represent elided text.\nThe number of physical pixels for each logical point. …\nIf this cursors sits right at the border of a wrapped row …\nWhen selecting with a mouse, this is where the mouse was …\nBounding rect.\nRows of text, from top to bottom.\nWhen selecting with a mouse, this is where the mouse was …\nThe different section, which can have different fonts, …\nreturns the two ends ordered\nThe complete text of this job, referenced by LayoutSection.\nExtra scale and vertical tweak to apply to all text of …\nIf you use a small font and Align::TOP you can get the …\nControls the text wrapping and elision.\nThis struct tracks recent values of some time series.\nStores values identified by an Id AND a the …\nComputing the same thing each frame can be expensive, so …\nCount the number of values are stored with the given type.\nCount how many values are stored but not yet deserialized.\nReturns the argument unchanged.\nRead a value, optionally deserializing it if available.\nRead a value without trying to deserialize a persisted …\nHash the given value with a predictable hasher.\nHash the given value with the given hasher.\nInsert a value that will be persisted next time you start …\nInsert a value that will not be persisted.\nCalls U::from(self).\nThe maximum number of bytes that will be used to store the …\nRemove the state of this type an id.\nNote all state of the given type.\nSee Self::max_bytes_per_type.\nSomething that does an expensive computation that we want …\nCaches the results of a computation for one frame. If it …\nMust be called once per frame to clear the cache.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGet from cache (if the same key was used last frame) or …\nCalls U::from(self).\nCalls U::from(self).\nNumber of values currently in the cache.\nCall once per frame to evict cache.\nCall once per frame to evict cache.\nStores values identified by an Id AND a the …\nLike std::any::TypeId, but can be serialized and …\nReturns the argument unchanged.\nCalls U::from(self).\nAutomatic undo system.\nAdd an undo point if, and only if, there has been a change …\nIf the state is changing so often that we never get to …\nCall this as often as you want (e.g. every frame) and …\nReturns the argument unchanged.\nReturns the argument unchanged.\nDo we have an undo point different from the given state?\nCalls U::from(self).\nCalls U::from(self).\nReturn true if the state is currently changing\nMaximum number of undos. If your state is resource …\nWhen that state hasn’t changed for this many seconds, …\nUse exactly this galley when painting the text.\nUse this LayoutJob when laying out the text.\nText and optional style choices for it.\nThis is how you specify text for a widget.\nText that has been laid out and ready to be painted.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nPaint with this specific color.\nUse the colors in the original WidgetText if any, else …\nUse the colors in the original WidgetText if any, else …\nSize of the laid out text.\nThe full, non-elided text of the input job.\nClickable button with text.\nLoad the image from some raw bytes.\nBoolean on/off control with text label.\nA numeric value that you can change by dragging the …\nFit the image to an exact size.\nFit the image to a fraction of the available size.\nA clickable hyperlink, e.g. to …\nA widget which displays an image.\nA clickable image within a frame.\nThis type determines how the image should try to fit …\nThis type determines the constraints on how the size of an …\nThis type tells the Ui how to load an image.\nStatic text.\nClickable text, that looks like a hyperlink.\nFit the image to its original size, scaled by some factor.\nA simple progress bar.\nOne out of several alternatives, either selected or not.\nOne out of several alternatives, either selected or not. …\nA visual separator. A horizontal or vertical line …\nControl a number with a slider.\nSpecifies the orientation of a Slider.\nA spinner widget used to indicate loading.\nTrait constraining what types crate::TextEdit may use as …\nA text region that the user can edit the contents of.\nLoad the image from an existing texture.\nLoad the image from a URI, e.g. …\nAnything implementing Widget can be added to a Ui with …\nHelper so that you can do TextEdit::State::read…\nReturns this buffer as a str.\nA solid color to put behind the image. Useful for …\nReads the given character range.\nClears all characters in this buffer\nColor picker widgets.\nDeletes a range of text char_range from this buffer.\nDetermines how the image should shrink/expand/stretch/etc. …\nShow larger buttons for switching between light and dark …\nShow a small button to switch to/from dark/light mode …\nInserts text text into this buffer at character index …\nCan this text be edited?\nWhether or not the final size should maintain the original …\nDetermines the maximum size of the image.\nReplaces all contents of this string with text\nShow a button to reset a value to its default. The button …\nShow a button to reset a value to its default. The button …\nRotate the image about an origin by some angle\nRound the corners of the image.\nClears all characters in this buffer and returns a string …\nMultiply image color with this. Default is WHITE (no tint).\nAllocate space, interact, paint, and return a Response.\nSelect UV range. Default is (0,0) in top-left, (1,1) …\nThe unique identifier for this image, e.g. …\nWhat options to show for alpha\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a button with the given color. If the user clicks …\nShows a color picker where the user can change the given …\nReturns true on change.\nReturns the argument unchanged.\nCalls U::from(self).\nShow a color with background checkers to demonstrate …\nShow a color with background checkers to demonstrate …\nA selected text range (could be a range of length zero).\nA selected text range (could be a range of length zero).\nTrait constraining what types crate::TextEdit may use as …\nA text region that the user can edit the contents of.\nThe output from a TextEdit.\nThe text edit state stored between frames.\nThe range of selected character indices.\nReturns this buffer as a str.\nThe the currently selected range of characters.\nReads the given character range.\nClears all characters in this buffer\nWhere the text cursor is.\nDeletes a range of text char_range from this buffer.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nHow the text was displayed.\nInserts text text into this buffer at character index …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nTrue if the selected range contains no characters.\nCan this text be edited?\nThe empty range.\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nReplaces all contents of this string with text\nThe interaction response.\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nWhen selecting with a mouse, this is where the mouse was …\nSets the currently selected range of characters.\nIf there is a selection, None is returned. If the two ends …\nreturns the two ends ordered\nThe state we stored after the run.\nClears all characters in this buffer and returns a string …\nThe text was clipped to this rectangle when painted.\nWhere the text in Self::galley ended up on the screen.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates a quaternion from x, y, z and w values.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nA 2D affine transform, which can represent translation, …\nA 3D affine transform, which can represent translation, …\nA 2x2 column major matrix.\nA 3x3 column major matrix.\nA 4x4 column major matrix.\nA quaternion representing an orientation.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2x2 matrix from two column vectors.\nCreates a 3x3 matrix from three column vectors.\nCreates a 4x4 matrix from four column vectors.\nCreates a quaternion from x, y, z and w values.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nFluent messages can use arguments in order to …\nFluentAttribute is a component of a compound FluentMessage.\nSpecialized FluentBundle over non-concurrent …\nCore error type for Fluent runtime system.\nFluentMessage is a basic translation unit of the Fluent …\nA resource containing a list of localization messages.\nThe FluentValue enum represents values which can be …\nAn error which occurs when FluentBundle::add_resource adds …\nConverts the FluentValue to a string.\nAn iterator over FluentAttribute elements.\nFluentBundle is a collection of localization messages in …\nReturns an iterator over entries of the FluentResource.\nA helper macro to simplify creation of FluentArgs.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets the FluentValue at the key if it exists.\nRetrieve a single FluentAttribute element.\nReturns an Entry at the given index out of the …\nRetrieves an id of an attribute.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nConverts the FluentValue to a string.\nIterate over a tuple of the key an FluentValue.\nChecks to see if two FluentValues match each other by …\nCreates a new empty argument map.\nSets the key value pair.\nReturns a reference to the source string that was used to …\nA fallible constructor of a new FluentResource.\nAttempts to parse the string representation of a value …\ntypes module contains types necessary for Fluent runtime …\nRetrieves an value of an attribute.\nRetrieves an option of a ast::Pattern.\nPre-allocates capacity for arguments.\nWrite out a string version of the FluentValue to W.\nA collection of localization messages for a single locale, …\nMakes the provided rust function available to messages …\nAdds a resource to the bundle, returning an empty Result<T>…\nAdds a resource to the bundle, returning an empty Result<T>…\nFormats a pattern which comes from a FluentMessage.\nReturns the argument unchanged.\nRetrieves a FluentMessage from a bundle.\nReturns true if this bundle contains a message with the …\nCalls U::from(self).\nConstructs a FluentBundle. The first element in locales …\nA constructor analogous to FluentBundle::new but operating …\nThis method allows to specify a function that will be …\nThis method allows to specify a function that will be …\nWhen formatting patterns, FluentBundle inserts Unicode …\nWrites a formatted pattern which comes from a FluentMessage…\nSpecialized FluentBundle over concurrent IntlLangMemoizer.\nCustom types can implement the FluentType trait in order …\nThe FluentValue enum represents values which can be …\nConvert the custom type into a string value, for instance …\nConvert the custom type into a string value, for instance …\nCreate a clone of the underlying type.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThis function parses Accept-Language string into a list of …\nReturns the argument unchanged.\nCalls U::from(self).\nLanguage Negotiation is a process in which locales from …\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nA 2-dimensional vector.\nA 3-dimensional vector.\nA 4-dimensional vector.\nCreates a 2-dimensional vector.\nCreates a 3-dimensional vector.\nCreates a 4-dimensional vector.\nDense input for network replication.\nExtension of InputCollector exposing dense control for …\nDefine input types used by game for use in networking.\nTrait allowing for creating and applying DenseInput from …\nRequired for use of PlayerControls in networking.\nGet dense control for player.\nGet dense control\nGet DenseInput for control.\nUpdate control of player from dense input.\nUpdate control from DenseInput.\nType of the arguments that are used to construct the …\nType of any errors that can occur during the construction …\nThe IntlLangMemoizer can memoize multiple constructed …\nIntlMemoizer is designed to handle lazily-initialized …\nThe trait that needs to be implemented for each intl …\nContains thread-safe variants.\nConstruct a formatter. This maps the Self::Args type to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nGet a IntlLangMemoizer for a given language. If one does …\nCalls U::from(self).\nCalls U::from(self).\nCreate a new IntlLangMemoizer that is unique to a specific …\nwith_try_get means with an internationalization formatter, …\nA thread-safe version of the …\nReturns the argument unchanged.\nCalls U::from(self).\nCreate a new IntlLangMemoizer that is unique to a specific …\nLazily initialize and run a formatter. See …\nAll samples are multiplied by the specified factor.\nThe action should occur when a clock reaches a specific …\nThe volume is adjusted by the given number of decibels.\nThe action should occur a certain amount of time from now.\nAn emitter in a spatial scene.\nA stereo audio sample.\nThe action should occur immediately.\nRoute audio to the main mixer track.\nThe minimum decibel value at which a sound is considered …\nWhere a source of audio should be routed to.\nAn error that is returned when a resource cannot be added …\nDescribes when an action should occur.\nA mixer track.\nA change in volume of a sound.\nA Frame with both the left and right samples set to 0.0.\nReturns the volume as an amplitude.\nReturns the volume as a difference in the number of …\nReturns the frame mixed down to mono.\nPrecise timing for audio events.\nHelpers for sending commands from the gameplay thread to …\nCreates a set of command writers and readers and a …\nModifies audio signals.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a frame with both the left and right channels set …\nGiven a previous frame, a current frame, the two next …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe sample for the left channel.\nThe main entrypoint for controlling audio from gameplay …\nGlobal values that parameters (like volume and playback …\nCreates a frame with the given left and right values.\nPans a frame to the left or right.\nThe sample for the right channel.\nSources of audio.\nPositions audio in 3D space.\nOrganizes and applies effects to audio.\nSmooth interpolation between values.\nControls a clock.\nA unique identifier for a clock.\nThe rate that a clock ticks at.\nAn instant in time associated with a clock.\nThe clock ticks every x seconds.\nThe clock ticks x times per minute.\nThe clock ticks x times per second.\nReturns the ClockSpeed as a number of seconds between each …\nReturns the ClockSpeed as a number of ticks per minute.\nReturns the ClockSpeed as a number of ticks per second.\nThe clock this time is associated with.\nContains types for reporting information about clocks.\nThe amount of time since the last tick as a fraction of a …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCreates a ClockTime for a clock with the specified number …\nCreates a ClockTime for a clock with the specified number …\nReturns the unique identifier for the clock.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nPauses the clock.\nSets the speed of the clock.\nStarts or resumes the clock.\nStops and resets the clock.\nReturns true if the clock is currently ticking and false …\nThe elapsed time in whole ticks.\nReturns the current time of the clock.\nInformation about the current state of a clock.\nProvides information about any clock that currently exists.\nThe thing should start later because the appropriate clock …\nBuilds a ClockInfoProvider that provides fake clock info.\nThe thing will never start because the clock it depends on …\nThe thing should start now.\nWhen something should start given the current state of the …\nAdds a new fake clock to the builder and returns the …\nConsumes the builder and returns a ClockInfoProvider.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets information about the clock with the given ID if it …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a new MockClockInfoProviderBuilder with room for …\nWhether the clock is currently running.\nThe current time of the clock.\nReturns whether something with the given start time should …\nReads values that were written to a CommandWriter.\nWrites values that can be sent to a CommandReader.\nA command that holds a target Value and a Tween.\nCreates a command writer/reader pair.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns the latest value that was written to the …\nThe new value to set something to.\nThe tween to use to smoothly transition the value.\nWrites a new value, overwriting any previous values.\nReceives input audio from a mixer track and outputs …\nConfigures an effect.\nAllows the user to control the effect from gameplay code.\nCreates the effect and a handle to the effect.\nReduces (or increases) the dynamic range of audio.\nAdds echoes to a sound.\nMakes a sound harsher and noisier.\nAdjusts the volume of a frequency range of a sound.\nRemoves frequencies from a sound.\nCalled when the effect is first sent to the renderer.\nCalled when the sample rate of the renderer is changed.\nCalled whenever a new batch of audio samples is requested …\nAdjusts the panning of audio.\nTransforms an input Frame.\nAdds reverberations to a sound. Useful for simulating room …\nAdjusts the volume of audio.\nConfigures a compressor.\nControls a compressor.\nSets how much time it takes for the volume attenuation to …\nHow much time it takes for the volume attenuation to ramp …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets the amount to change the volume after processing (in …\nThe amount to change the volume after processing (in dB).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new CompressorBuilder with the default settings.\nSets how much the signal will be compressed.\nHow much the signal will be compressed.\nSets how much time it takes for the volume attenuation to …\nHow much time it takes for the volume attenuation to relax …\nSets how much time it takes for the volume attenuation to …\nSets the amount to change the volume after processing (in …\nSets how much dry (unprocessed) signal should be blended …\nSets how much the signal will be compressed.\nSets how much time it takes for the volume attenuation to …\nSets the volume above which volume will start to be …\nSets the volume above which volume will start to be …\nThe volume above which volume will start to be decreased …\nConfigures a delay effect.\nControls a delay effect.\nAdds an effect to the feedback loop.\nSets the amount of audio the delay can store.\nSets the delay time (in seconds).\nSets the amount of feedback.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nCreates a new DelayBuilder with the default settings.\nSets the delay time (in seconds).\nSets the amount of feedback.\nSets how much dry (unprocessed) signal should be blended …\nConfigures a distortion effect.\nControls a distortion effect.\nDifferent types of distortion.\nThe signal will be clamped to the -1.0 to 1.0 range.\nThe signal will be kept in the -1.0 to 1.0 range, and the …\nSets the factor to multiply the signal by before applying …\nThe factor to multiply the signal by before applying the …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nSets the kind of distortion to use.\nThe kind of distortion to use.\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new DistortionBuilder with the default settings.\nSets how much distortion should be applied.\nSets the kind of distortion to use.\nSets how much dry (unprocessed) signal should be blended …\nFrequencies around the user-defined frequency are adjusted.\nConfigures an EQ filter.\nControls an EQ filter.\nThe shape of the frequency adjustment curve.\nFrequencies around and higher than the user-defined …\nFrequencies around and lower than the user-defined …\nThe “center” or “corner” of the frequency range to …\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nThe volume adjustment for frequencies in the specified …\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nThe shape of the frequency adjustment curve.\nCreates a new EqFilterBuilder.\nThe width of the frequency range to adjust.\nSets the “center” or “corner” of the frequency …\nSets the volume adjustment for frequencies in the …\nSets the shape of the frequency adjustment curve.\nSets the width of the frequency range to adjust.\nRemoves frequencies above and below the cutoff frequency.\nConfigures a filter effect.\nControls a filter effect.\nThe frequencies that the filter will remove.\nRemoves frequencies below the cutoff frequency.\nRemoves frequencies above the cutoff frequency.\nRemoves frequencies around the cutoff frequency.\nSets the cutoff frequency of the filter (in hertz).\nThe cutoff frequency of the filter (in hertz).\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nSets the frequencies that the filter will remove.\nThe frequencies that the filter will remove.\nCreates a new FilterBuilder with the default settings.\nSets the resonance of the filter.\nThe resonance of the filter.\nSets the cutoff frequency of the filter (in hertz).\nSets how much dry (unprocessed) signal should be blended …\nSets the frequencies that the filter will remove.\nSets the resonance of the filter.\nConfigures a panning control effect.\nControls a panning control effect.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets the panning adjustment to apply to input audio.\nConfigures a reverb effect.\nControls a reverb effect.\nSets how quickly high frequencies disappear from the …\nHow quickly high frequencies disappear from the …\nSets how much the room reverberates. A higher value will …\nHow much the room reverberates. A higher value will result …\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nSets how much dry (unprocessed) signal should be blended …\nHow much dry (unprocessed) signal should be blended with …\nCreates a new ReverbBuilder with the default settings.\nSets how quickly high frequencies disappear from the …\nSets how much the room reverberates. A higher value will …\nSets how much dry (unprocessed) signal should be blended …\nSets the stereo width of the reverb effect (0.0 being …\nSets the stereo width of the reverb effect (0.0 being …\nThe stereo width of the reverb effect (0.0 being fully …\nConfigures a volume control effect.\nControls a volume control effect.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCreates a new VolumeControlBuilder.\nSets the volume adjustment to apply to input audio.\nControls audio from gameplay code.\nSettings for an AudioManager.\nSpecifies how many of each resource type an audio context …\nThe default backend used by AudioManagers.\nCreates a clock.\nCreates a modulator.\nCreates a spatial scene.\nCreates a mixer sub-track.\nCommunication between Kira and a low-level audio API.\nReturns a mutable reference to this manager’s backend.\nConfigures the backend.\nSpecifies how many of each resource type an audio context …\nReturns the number of clocks that can exist at a time.\nThe maximum number of clocks that can exist at a time.\nThe number of commands that be sent to the renderer at a …\nErrors that can occur when using an AudioManager.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nReturns a handle to the main mixer track.\nConfigures the main mixer track.\nReturns the number of modulators that can exist at a time.\nThe maximum number of modulators that can exist at a time.\nCreates a new AudioManager.\nReturns the number of clocks that currently exist.\nReturns the number of modulators that currently exist.\nReturns the number of sounds that are currently loaded.\nReturns the number of spatial scenes that currently exist.\nReturns the number of mixer sub-tracks that currently …\nPlays a sound.\nReturns the number of sounds that can be loaded at a time.\nThe maximum number of sounds that can be playing at a time.\nReturns the number of spatial scenes that can exist at a …\nThe maximum number of spatial scenes that can exist at a …\nReturns the number of mixer sub-tracks that can exist at a …\nThe maximum number of mixer sub-tracks that can exist at a …\nConnects a Renderer to a lower level audio API.\nThe default backend used by AudioManagers.\nErrors that can occur when using this backend.\nProduces Frames of audio data to be consumed by a …\nSettings for this backend.\nPlays audio using cpal.\nReturns the argument unchanged.\nCalls U::from(self).\nUseful for testing and benchmarking.\nCalled by the backend when the sample rate of the audio …\nCalled by the backend when it’s time to process a new …\nProduces the next Frame of audio.\nStarts the backend and returns itself and the initial …\nSends the renderer to the backend to start audio playback.\nAn error occurred when building the audio stream.\nA backend that uses cpal to connect a Renderer to the …\nSettings for the cpal backend.\nAn error occurred when getting the default output …\nErrors that can occur when using the cpal backend.\nA default audio output device could not be determined.\nAn error occurred when starting the audio stream.\nThe buffer size used by the device. If it is set to …\nThe output audio device to use. If None, the default output\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nA backend that does not connect to any lower-level audio …\nSettings for the mock backend.\nReturns the argument unchanged.\nReturns the argument unchanged.\nCalls U::from(self).\nCalls U::from(self).\nCalls the on_start_processing callback of the Renderer.\nCalls the process callback of the Renderer.\nThe sample rate that the Renderer should run at.\nChanges the sample rate of the Renderer.\nAn error occurred when initializing the sound.\nErrors that can occur when playing a sound.\nCould not play a sound because the maximum number of …\nReturns the argument unchanged.\nCalls U::from(self).\nAllows the user to control the modulator from gameplay …\nProduces a stream of values that a parameter can be linked …\nConfigures a modulator.\nA unique identifier for a modulator.\nCreates the modulator and a handle to the modulator.\nWhether the modulator can be removed from the audio …\nReturns the argument unchanged.\nCalls U::from(self).\nOscillates back and forth.\nCalled whenever a new batch of audio samples is requested …\nSmoothly transitions values to other values.\nUpdates the modulator.\nReturns the current output of the modulator.\nContains types for reporting values of modulators.\nConfigures an LFO modulator.\nControls an LFO modulator.\nThe value jumps back and forth between two values.\nThe value moves gradually in one direction, then abruptly …\nThe value moves back and forth smoothly.\nThe value moves back and forth at a constant speed.\nDescribes an oscillation pattern.\nSets how much the value oscillates.\nHow much the value oscillates.\nSets how quickly the value oscillates.\nHow quickly the value oscillates.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the unique identifier for the modulator.\nCalls U::from(self).\nCalls U::from(self).\nCalls U::from(self).\nCreates a new LfoBuilder with the default settings.\nSets a constant value that the modulator is offset by.\nThe constant value the modulator is offset by.\nSets how much the value oscillates.\nSets how quickly the value oscillates.\nSets a constant value that the modulator is offset by.\nSets the phase of the LFO (in radians).\nSets the oscillation pattern.\nSets the phase the LFO should start at (in radians).\nThe phase the LFO should start at (in radians).\nSets the oscillation pattern.\nThe oscillation pattern.\nThe ratio between how much time the oscillator spends on …\nConfigures a tweener.\nControls a tweener.\nReturns the argument unchanged.\nReturns the argument unchanged.\nReturns the unique identifier for the modulator.\nThe initial value of the tweener.\nCalls U::from(self).\nCalls U::from(self).\nStarts a transition from the current value to a target …\nBuilds a ModulatorValueProvider that provides fake …\nProvides values of any modulator that currently exists.\nAdds a new fake modulator to the builder and returns the …\nConsumes the builder and returns a ModulatorValueProvider.\nReturns the argument unchanged.\nReturns the argument unchanged.\nGets the value of the modulator with the given ID if it …\nCalls U::from(self).\nCalls U::from(self).\nCreates a new MockModulatorValueProviderBuilder with room …\nA user-defined time in seconds.\nThe end of the audio data.\nThe ending time of a region of audio.\nErrors that can occur when starting the sound.\nThe sound is played at a speed factor of the original …\nErrors that can occur when loading or streaming an audio …\nThe type that can be used to control the sound once it has …\nA trait for types that can be converted into an …\nAn error occurred while reading the file from the …\nCould not determine the default audio track in the file.\nPlayback is paused.\nThe sound is fading out, and when the fade-out is …\nA point in time in a piece of audio.\nHow quickly a sound is played.\nThe playback state of a sound.\nThe sound is playing normally.\nA portion of audio.\nThe time in samples (individual audio data points).\nThe time in seconds.\nThe sound is played faster or slower so that the pitch of …\nAn actively playing sound.\nA source of audio that is loaded, but not yet playing.\nThe sound has stopped and can no longer be resumed.\nThe sound is fading out, and when the fade-out is …\nAn error occurred when parsing the file.\nCould not determine the duration of the audio.\nCould not determine the sample rate of the audio.\nThe audio uses an unsupported channel configuration. Only …\nReturns the playback rate as a factor of the original …\nReturns the number of semitones of pitch difference this …\nThe (exclusive) ending time of the region.\nReturns true if the sound is finished and can be unloaded.\nReturns the argument unchanged.")
\ No newline at end of file
diff --git a/book/developers/rustdoc/src/jumpy/core/metadata/player.rs.html b/book/developers/rustdoc/src/jumpy/core/metadata/player.rs.html
index 21bf8eadf0..70d20143c8 100644
--- a/book/developers/rustdoc/src/jumpy/core/metadata/player.rs.html
+++ b/book/developers/rustdoc/src/jumpy/core/metadata/player.rs.html
@@ -294,6 +294,9 @@
 199
 200
 201
+202
+203
+204
 
use super::*;
 
 #[derive(HasSchema, Clone, Debug, Default)]
@@ -389,6 +392,9 @@
 
     pub drop_volume: f64,
     pub drop: Handle<AudioSource>,
+
+    pub death_volume: f64,
+    pub death: Handle<AudioSource>,
 }
 
 fn deserialize_arc<'de, T: Deserialize<'de>, D: Deserializer<'de>>(
diff --git a/book/developers/rustdoc/src/jumpy/core/player/state/states/dead.rs.html b/book/developers/rustdoc/src/jumpy/core/player/state/states/dead.rs.html
index 62db6137ce..219d59deb5 100644
--- a/book/developers/rustdoc/src/jumpy/core/player/state/states/dead.rs.html
+++ b/book/developers/rustdoc/src/jumpy/core/player/state/states/dead.rs.html
@@ -197,6 +197,9 @@
 102
 103
 104
+105
+106
+107
 
use super::*;
 
 pub static ID: Lazy<Ustr> = Lazy::new(|| ustr("core::dead"));
@@ -231,6 +234,7 @@
     mut animations: CompMut<AnimationBankSprite>,
     game_meta: Root<GameMeta>,
     mut collision_world: CollisionWorld,
+    mut audio_center: ResMut<AudioCenter>,
 ) {
     for (player_ent, (state, animation, _killed_player, player_idx)) in entities.iter_with((
         &player_states,
@@ -278,6 +282,8 @@
             let player_meta = &*assets.get(player_meta_handle);
             ragdoll::use_ragdoll_collider(player_ent, player_meta, &mut collision_world);
 
+            audio_center.play_sound(player_meta.sounds.death, player_meta.sounds.death_volume);
+
             // animation.current = match killed_player.hit_from {
             //     Some(hit_from)
             //         if {
diff --git a/book/developers/rustdoc/src/jumpy/home/runner/work/jumpy/jumpy/target/debug/build/jumpy-bf087bc6388f7ec0/out/shadow.rs.html b/book/developers/rustdoc/src/jumpy/home/runner/work/jumpy/jumpy/target/debug/build/jumpy-bf087bc6388f7ec0/out/shadow.rs.html
index 617bad727c..deed8f8962 100644
--- a/book/developers/rustdoc/src/jumpy/home/runner/work/jumpy/jumpy/target/debug/build/jumpy-bf087bc6388f7ec0/out/shadow.rs.html
+++ b/book/developers/rustdoc/src/jumpy/home/runner/work/jumpy/jumpy/target/debug/build/jumpy-bf087bc6388f7ec0/out/shadow.rs.html
@@ -2429,7 +2429,7 @@
 2334
 
// Code automatically generated by `shadow-rs` (https://github.com/baoyachi/shadow-rs), do not edit.
 // Author: https://www.github.com/baoyachi
-// Generation time: 2024-11-27 20:46:28 +00:00
+// Generation time: 2024-12-05 20:38:26 +00:00
 
 
 
@@ -2474,19 +2474,19 @@
 The project build time, formatted in modified ISO 8601 format (`YYYY-MM-DD HH-MM ±hh-mm` where hh-mm is the offset from UTC)."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const BUILD_TIME :&str = r#"2024-11-27 20:46:27 +00:00"#;
+pub const BUILD_TIME :&str = r#"2024-12-05 20:38:25 +00:00"#;
 
 #[doc=r#"
 The project build time, formatted according to [RFC 2822](https://datatracker.ietf.org/doc/html/rfc2822#section-3.3) (e.g. HTTP Headers)."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const BUILD_TIME_2822 :&str = r#"Wed, 27 Nov 2024 20:46:27 +0000"#;
+pub const BUILD_TIME_2822 :&str = r#"Thu, 05 Dec 2024 20:38:25 +0000"#;
 
 #[doc=r#"
 The project build time, formatted according to [RFC 3339 and ISO 8601](https://datatracker.ietf.org/doc/html/rfc3339#section-5.6)."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const BUILD_TIME_3339 :&str = r#"2024-11-27T20:46:27Z"#;
+pub const BUILD_TIME_3339 :&str = r#"2024-12-05T20:38:25Z"#;
 
 #[doc=r#"
 The directory of the Cargo.toml manifest file of the project during build.
@@ -4541,7 +4541,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_AUTHOR :&str = r#"Zicklag"#;
+pub const COMMIT_AUTHOR :&str = r#"elliay"#;
 
 #[doc=r#"The time of the Git commit that this project was built from.
 The time is formatted in modified ISO 8601 format (`YYYY-MM-DD HH-MM ±hh-mm` where hh-mm is the offset from UTC).
@@ -4549,7 +4549,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_DATE :&str = r#"2024-11-27 20:43:57 +00:00"#;
+pub const COMMIT_DATE :&str = r#"2024-12-05 20:37:38 +00:00"#;
 
 #[doc=r#"
 The name of the Git branch that this project was built from.
@@ -4558,7 +4558,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_DATE_2822 :&str = r#"Wed, 27 Nov 2024 20:43:57 +0000"#;
+pub const COMMIT_DATE_2822 :&str = r#"Thu, 05 Dec 2024 20:37:38 +0000"#;
 
 #[doc=r#"
 The name of the Git branch that this project was built from.
@@ -4567,7 +4567,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_DATE_3339 :&str = r#"2024-11-27T20:43:57Z"#;
+pub const COMMIT_DATE_3339 :&str = r#"2024-12-05T20:37:38Z"#;
 
 #[doc=r#"
 The e-mail address of the author of the Git commit that this project was built from.
@@ -4575,7 +4575,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_EMAIL :&str = r#"zicklag@katharostech.com"#;
+pub const COMMIT_EMAIL :&str = r#"91764038+elliay@users.noreply.github.com"#;
 
 #[doc=r#"
 The full commit hash of the Git commit that this project was built from.
@@ -4584,7 +4584,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const COMMIT_HASH :&str = r#"5d92c7d78ceb1c7a969c40cd57260fe798fe5b36"#;
+pub const COMMIT_HASH :&str = r#"1ec5db624bf3238e703e02a1133260df689cf7a0"#;
 
 #[doc=r#"
 Whether the Git working tree was clean at the time of project build (`true`), or not (`false`).
@@ -4680,7 +4680,7 @@
 This constant will be empty if the last commit cannot be determined."#]
 #[allow(dead_code)]
 #[allow(clippy::all)]
-pub const SHORT_COMMIT :&str = r#"5d92c7d7"#;
+pub const SHORT_COMMIT :&str = r#"1ec5db62"#;
 
 #[doc=r#"
 The name of the Git tag that this project was built from.