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Add custom-set exercise #405

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8 changes: 8 additions & 0 deletions config.json
Original file line number Diff line number Diff line change
Expand Up @@ -869,6 +869,14 @@
"practices": [],
"prerequisites": [],
"difficulty": 1
},
{
"slug": "custom-set",
"name": "Custom Set",
"uuid": "09393e30-a635-48f1-89f8-e41c5ccba265",
"practices": [],
"prerequisites": [],
"difficulty": 1
}
],
"foregone": [
Expand Down
7 changes: 7 additions & 0 deletions exercises/practice/custom-set/.docs/instructions.md
Original file line number Diff line number Diff line change
@@ -0,0 +1,7 @@
# Instructions

Create a custom set type.

Sometimes it is necessary to define a custom data structure of some type, like a set.
In this exercise you will define your own set.
How it works internally doesn't matter, as long as it behaves like a set of unique elements.
17 changes: 17 additions & 0 deletions exercises/practice/custom-set/.meta/config.json
Original file line number Diff line number Diff line change
@@ -0,0 +1,17 @@
{
"authors": [
"erikschierboom"
],
"files": {
"solution": [
"custom_set.pl"
],
"test": [
"custom_set_tests.plt"
],
"example": [
".meta/custom_set.example.pl"
]
},
"blurb": "Create a custom set type."
}
22 changes: 22 additions & 0 deletions exercises/practice/custom-set/.meta/custom_set.example.pl
Original file line number Diff line number Diff line change
@@ -0,0 +1,22 @@
create_set(set([])) :- !.
create_set(Data, set(Sorted)) :- sort(Data, Sorted).

add(Value, set(Data), Added) :- create_set([Value|Data], Added).

is_empty(set([])).

in_set(Value, set(Data)) :- member(Value, Data), !.
is_subset(set(Data1), Set2) :- maplist([Data]>>(in_set(Data, Set2)), Data1), !.
is_disjoint(set(Data1), Set2) :- maplist([Data]>>(\+ in_set(Data, Set2)), Data1), !.

difference(set(Data1), Set2, Difference) :-
exclude([Data]>>(in_set(Data, Set2)), Data1, Elements),
create_set(Elements, Difference).

intersection(set(Data1), Set2, Intersection) :-
include([Data]>>(in_set(Data, Set2)), Data1, Elements),
create_set(Elements, Intersection).

union(set(Data1), set(Data2), Union) :-
append(Data1, Data2, Data),
create_set(Data, Union).
127 changes: 127 additions & 0 deletions exercises/practice/custom-set/.meta/tests.toml
Original file line number Diff line number Diff line change
@@ -0,0 +1,127 @@
# This is an auto-generated file.
#
# Regenerating this file via `configlet sync` will:
# - Recreate every `description` key/value pair
# - Recreate every `reimplements` key/value pair, where they exist in problem-specifications
# - Remove any `include = true` key/value pair (an omitted `include` key implies inclusion)
# - Preserve any other key/value pair
#
# As user-added comments (using the # character) will be removed when this file
# is regenerated, comments can be added via a `comment` key.

[20c5f855-f83a-44a7-abdd-fe75c6cf022b]
description = "Returns true if the set contains no elements -> sets with no elements are empty"

[d506485d-5706-40db-b7d8-5ceb5acf88d2]
description = "Returns true if the set contains no elements -> sets with elements are not empty"

[759b9740-3417-44c3-8ca3-262b3c281043]
description = "Sets can report if they contain an element -> nothing is contained in an empty set"

[f83cd2d1-2a85-41bc-b6be-80adbff4be49]
description = "Sets can report if they contain an element -> when the element is in the set"

[93423fc0-44d0-4bc0-a2ac-376de8d7af34]
description = "Sets can report if they contain an element -> when the element is not in the set"

[c392923a-637b-4495-b28e-34742cd6157a]
description = "A set is a subset if all of its elements are contained in the other set -> empty set is a subset of another empty set"

[5635b113-be8c-4c6f-b9a9-23c485193917]
description = "A set is a subset if all of its elements are contained in the other set -> empty set is a subset of non-empty set"

[832eda58-6d6e-44e2-92c2-be8cf0173cee]
description = "A set is a subset if all of its elements are contained in the other set -> non-empty set is not a subset of empty set"

[c830c578-8f97-4036-b082-89feda876131]
description = "A set is a subset if all of its elements are contained in the other set -> set is a subset of set with exact same elements"

[476a4a1c-0fd1-430f-aa65-5b70cbc810c5]
description = "A set is a subset if all of its elements are contained in the other set -> set is a subset of larger set with same elements"

[d2498999-3e46-48e4-9660-1e20c3329d3d]
description = "A set is a subset if all of its elements are contained in the other set -> set is not a subset of set that does not contain its elements"

[7d38155e-f472-4a7e-9ad8-5c1f8f95e4cc]
description = "Sets are disjoint if they share no elements -> the empty set is disjoint with itself"

[7a2b3938-64b6-4b32-901a-fe16891998a6]
description = "Sets are disjoint if they share no elements -> empty set is disjoint with non-empty set"

[589574a0-8b48-48ea-88b0-b652c5fe476f]
description = "Sets are disjoint if they share no elements -> non-empty set is disjoint with empty set"

[febeaf4f-f180-4499-91fa-59165955a523]
description = "Sets are disjoint if they share no elements -> sets are not disjoint if they share an element"

[0de20d2f-c952-468a-88c8-5e056740f020]
description = "Sets are disjoint if they share no elements -> sets are disjoint if they share no elements"

[4bd24adb-45da-4320-9ff6-38c044e9dff8]
description = "Sets with the same elements are equal -> empty sets are equal"

[f65c0a0e-6632-4b2d-b82c-b7c6da2ec224]
description = "Sets with the same elements are equal -> empty set is not equal to non-empty set"

[81e53307-7683-4b1e-a30c-7e49155fe3ca]
description = "Sets with the same elements are equal -> non-empty set is not equal to empty set"

[d57c5d7c-a7f3-48cc-a162-6b488c0fbbd0]
description = "Sets with the same elements are equal -> sets with the same elements are equal"

[dd61bafc-6653-42cc-961a-ab071ee0ee85]
description = "Sets with the same elements are equal -> sets with different elements are not equal"

[06059caf-9bf4-425e-aaff-88966cb3ea14]
description = "Sets with the same elements are equal -> set is not equal to larger set with same elements"

[d4a1142f-09aa-4df9-8b83-4437dcf7ec24]
description = "Sets with the same elements are equal -> set is equal to a set constructed from an array with duplicates"

[8a677c3c-a658-4d39-bb88-5b5b1a9659f4]
description = "Unique elements can be added to a set -> add to empty set"

[0903dd45-904d-4cf2-bddd-0905e1a8d125]
description = "Unique elements can be added to a set -> add to non-empty set"

[b0eb7bb7-5e5d-4733-b582-af771476cb99]
description = "Unique elements can be added to a set -> adding an existing element does not change the set"

[893d5333-33b8-4151-a3d4-8f273358208a]
description = "Intersection returns a set of all shared elements -> intersection of two empty sets is an empty set"

[d739940e-def2-41ab-a7bb-aaf60f7d782c]
description = "Intersection returns a set of all shared elements -> intersection of an empty set and non-empty set is an empty set"

[3607d9d8-c895-4d6f-ac16-a14956e0a4b7]
description = "Intersection returns a set of all shared elements -> intersection of a non-empty set and an empty set is an empty set"

[b5120abf-5b5e-41ab-aede-4de2ad85c34e]
description = "Intersection returns a set of all shared elements -> intersection of two sets with no shared elements is an empty set"

[af21ca1b-fac9-499c-81c0-92a591653d49]
description = "Intersection returns a set of all shared elements -> intersection of two sets with shared elements is a set of the shared elements"

[c5e6e2e4-50e9-4bc2-b89f-c518f015b57e]
description = "Difference (or Complement) of a set is a set of all elements that are only in the first set -> difference of two empty sets is an empty set"

[2024cc92-5c26-44ed-aafd-e6ca27d6fcd2]
description = "Difference (or Complement) of a set is a set of all elements that are only in the first set -> difference of empty set and non-empty set is an empty set"

[e79edee7-08aa-4c19-9382-f6820974b43e]
description = "Difference (or Complement) of a set is a set of all elements that are only in the first set -> difference of a non-empty set and an empty set is the non-empty set"

[c5ac673e-d707-4db5-8d69-7082c3a5437e]
description = "Difference (or Complement) of a set is a set of all elements that are only in the first set -> difference of two non-empty sets is a set of elements that are only in the first set"

[c45aed16-5494-455a-9033-5d4c93589dc6]
description = "Union returns a set of all elements in either set -> union of empty sets is an empty set"

[9d258545-33c2-4fcb-a340-9f8aa69e7a41]
description = "Union returns a set of all elements in either set -> union of an empty set and non-empty set is the non-empty set"

[3aade50c-80c7-4db8-853d-75bac5818b83]
description = "Union returns a set of all elements in either set -> union of a non-empty set and empty set is the non-empty set"

[a00bb91f-c4b4-4844-8f77-c73e2e9df77c]
description = "Union returns a set of all elements in either set -> union of non-empty sets contains all unique elements"
18 changes: 18 additions & 0 deletions exercises/practice/custom-set/custom_set.pl
Original file line number Diff line number Diff line change
@@ -0,0 +1,18 @@
create_set(Set).
create_set(Data, Set).

add(Value, Set, Added).

is_empty(Set).

in_set(Value, Set).

is_subset(Set1, Set2).

is_disjoint(Set1, Set2).

difference(Set1, Set2, Difference).

intersection(Set1, Set2, Intersection).

union(Set1, Set2, Union).
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