Gamma Function - 5.10 Continued Fractions

DLMF	Formula	Constraints	Maple	Mathematica	Symbolic Maple	Symbolic Mathematica	Numeric Maple	Numeric Mathematica
5.10#Ex1	${\displaystyle{\displaystyle a_{0}=\tfrac{1}{12}}}$ a_{0} = \tfrac{1}{12}		a[0] = (1)/(12)	Subscript[a, 0] == Divide[1,12]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex2	${\displaystyle{\displaystyle a_{1}=\tfrac{1}{30}}}$ a_{1} = \tfrac{1}{30}		a[1] = (1)/(30)	Subscript[a, 1] == Divide[1,30]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex3	${\displaystyle{\displaystyle a_{2}=\tfrac{53}{210}}}$ a_{2} = \tfrac{53}{210}		a[2] = (53)/(210)	Subscript[a, 2] == Divide[53,210]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex4	${\displaystyle{\displaystyle a_{3}=\tfrac{195}{371}}}$ a_{3} = \tfrac{195}{371}		a[3] = (195)/(371)	Subscript[a, 3] == Divide[195,371]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex5	${\displaystyle{\displaystyle a_{4}=\tfrac{22999}{22737}}}$ a_{4} = \tfrac{22999}{22737}		a[4] = (22999)/(22737)	Subscript[a, 4] == Divide[22999,22737]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex6	${\displaystyle{\displaystyle a_{5}=\tfrac{299\;44523}{197\;33142}}}$ a_{5} = \tfrac{299\;44523}{197\;33142}		a[5] = (29944523)/(19733142)	Subscript[a, 5] == Divide[29944523,19733142]	Skipped - no semantic math	Skipped - no semantic math	-	-
5.10#Ex7	${\displaystyle{\displaystyle a_{6}=\tfrac{10\;95352\;41009}{4\;82642\;75462}}}$ a_{6} = \tfrac{10\;95352\;41009}{4\;82642\;75462}		a[6] = (109535241009)/(48264275462)	Subscript[a, 6] == Divide[109535241009,48264275462]	Skipped - no semantic math	Skipped - no semantic math	-	-