Features:

Bug Fixes/Re-organization: - Special Function Property Digamma Inequality Lemma - Alzer Difference 1997 #1 (1, 2) - Special Function Property Digamma Inequality Lemma - Alzer Difference 1997 #2 (3, 4) - Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #1 (5, 6, 7) - Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #2 (8, 9, 10) - Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #3 (11, 12) - Special Function Property Digamma Saddle Point Equality Lemma (13, 14, 15) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #1 (16, 17, 18) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #2 (19, 20, 21) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #3 (22, 23, 24) - Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #1 (25, 26, 27) - Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #2 (28, 29, 30) - Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #3 (31, 32) - Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #1 (33, 34, 35) - Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #2 (36, 37, 38) - Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #3 (39, 40) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #1 (41, 42, 43) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #2 (44, 45, 46) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #3 (47, 48) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #1 (49, 50, 51) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #2 (52, 53, 54) - Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #3 (55, 56) - Special Function Property Gamma Equality Lemma (57, 58, 59) - Special Function Property Gamma Equality Lemma - Reflection Formula (60) Samples: IdeaDRIP:
lakshmiDRIP · Mar 17, 2024 · c249c9c · c249c9c
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diff --git a/ReleaseNotes/08_29_2023.txt b/ReleaseNotes/08_29_2023.txt
@@ -0,0 +1,33 @@
+
+Features:
+
+Bug Fixes/Re-organization:
+
+	- Special Function Property Digamma Inequality Lemma - Alzer Difference 1997 #1 (1, 2)
+	- Special Function Property Digamma Inequality Lemma - Alzer Difference 1997 #2 (3, 4)
+	- Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #1 (5, 6, 7)
+	- Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #2 (8, 9, 10)
+	- Special Function Property Digamma Inequality Lemma - Alzer Jameson 2017 #3 (11, 12)
+	- Special Function Property Digamma Saddle Point Equality Lemma (13, 14, 15)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #1 (16, 17, 18)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #2 (19, 20, 21)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Reciprocal Sum #3 (22, 23, 24)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #1 (25, 26, 27)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #2 (28, 29, 30)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Cubic Reciprocal Sum #3 (31, 32)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #1 (33, 34, 35)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #2 (36, 37, 38)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quartic Reciprocal Sum #3 (39, 40)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #1 (41, 42, 43)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #2 (44, 45, 46)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 1 #3 (47, 48)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #1 (49, 50, 51)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #2 (52, 53, 54)
+	- Special Function Property Digamma Saddle Point Equality Lemma - Quadratic Polynomial Reciprocal Sum 2 #3 (55, 56)
+	- Special Function Property Gamma Equality Lemma (57, 58, 59)
+	- Special Function Property Gamma Equality Lemma - Reflection Formula (60)
+
+
+Samples:
+
+IdeaDRIP:
diff --git a/ScheduleSheet.xlsx b/ScheduleSheet.xlsx
diff --git a/src/main/java/org/drip/specialfunction/property/DigammaInequalityLemma.java b/src/main/java/org/drip/specialfunction/property/DigammaInequalityLemma.java
@@ -615,40 +615,37 @@ public static final R1ToR1Property AlzerDifference1997 (
 	 * @return The Alzer-Jameson (2017) Inequality Verifier
 	 */
 
-	public static final org.drip.function.definition.R1ToR1Property AlzerJameson2017()
+	public static final R1ToR1Property AlzerJameson2017()
 	{
-		final org.drip.specialfunction.digamma.CumulativeSeriesEstimator abramowitzStegun2007 =
-			org.drip.specialfunction.digamma.CumulativeSeriesEstimator.AbramowitzStegun2007 (1638400);
-
-		try
-		{
-			return new org.drip.function.definition.R1ToR1Property (
-				org.drip.function.definition.R1ToR1Property.LTE,
-				new org.drip.function.definition.R1ToR1 (null)
-				{
+		final CumulativeSeriesEstimator abramowitzStegun2007 =
+			CumulativeSeriesEstimator.AbramowitzStegun2007 (1638400);
+
+		try {
+			return new R1ToR1Property (
+				R1ToR1Property.LTE,
+				new R1ToR1 (null) {
 					@Override public double evaluate (
 						final double z)
-						throws java.lang.Exception
+						throws Exception
 					{
-						if (!org.drip.numerical.common.NumberUtil.IsValid (z))
-						{
-							throw new java.lang.Exception
-								("DigammaInequalityLemma::AlzerJameson2017::evaluate => Invalid Inputs");
+						if (!NumberUtil.IsValid (z)) {
+							throw new Exception (
+								"DigammaInequalityLemma::AlzerJameson2017::evaluate => Invalid Inputs"
+							);
 						}
 
-						return -1. * org.drip.specialfunction.gamma.Definitions.EULER_MASCHERONI;
+						return -1. * Definitions.EULER_MASCHERONI;
 					}
 				},
-				new org.drip.function.definition.R1ToR1 (null)
-				{
+				new R1ToR1 (null) {
 					@Override public double evaluate (
 						final double z)
-						throws java.lang.Exception
+						throws Exception
 					{
-						if (!org.drip.numerical.common.NumberUtil.IsValid (z))
-						{
-							throw new java.lang.Exception
-								("DigammaInequalityLemma::AlzerJameson2017::evaluate => Invalid Inputs");
+						if (!NumberUtil.IsValid (z)) {
+							throw new Exception (
+								"DigammaInequalityLemma::AlzerJameson2017::evaluate => Invalid Inputs"
+							);
 						}
 
 						double digammaZ = abramowitzStegun2007.evaluate (z);
@@ -658,11 +655,9 @@ public static final org.drip.function.definition.R1ToR1Property AlzerJameson2017
 						return 2. * digammaZ * digammaZInverse / (digammaZ + digammaZInverse);
 					}
 				},
-				org.drip.function.definition.R1ToR1Property.MISMATCH_TOLERANCE
+				R1ToR1Property.MISMATCH_TOLERANCE
 			);
-		}
-		catch (java.lang.Exception e)
-		{
+		} catch (Exception e) {
 			e.printStackTrace();
 		}