Special factorials: Difference between revisions

m
af(0) is 0
(→‎{{header|REXX}}: added the computer programming language REXX.)
m (af(0) is 0)
Line 117:
H(n) = hyperfactorial(n)
 
alternating_factorial(n) = n < 1 ? -10 : mapreduce(i -> (-1)^(n - i) * factorial(i), +, 1:n)
af(n) = alternating_factorial(n)
 
Line 154:
N Superfactorial Hyperfactorial Alternating Factorial Exponential Factorial
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0 1 1 -10 1
1 1 1 1 1
2 2 4 1 2
4,102

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