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An example of how ‼︎ can be extended to the signed integers is found on Wikipedia at Ellipse § Circumference:
where $n‼︎$ is the double factorial (extended to negative odd integers
by the recurrence relation $(2n-1)‼︎ = (2n+1)‼︎ / (2n+1)$, for $n ≤ 0$).
Would this be a useful addition to the library? Alternatively, if there are multiple distinct analytical continuations of ‼︎ for the negative integers, could I have a lead for how to implement it in Julia? Would this issue be a better fit for the SpecialFunctions library?
The text was updated successfully, but these errors were encountered:
The following error may be averted, or such functionality made possible with an additional method:
Combinatorics.jl/src/factorials.jl
Lines 47 to 54 in c2114a7
An example of how
‼︎
can be extended to the signed integers is found on Wikipedia at Ellipse § Circumference:Would this be a useful addition to the library? Alternatively, if there are multiple distinct analytical continuations of
‼︎
for the negative integers, could I have a lead for how to implement it in Julia? Would this issue be a better fit for the SpecialFunctions library?The text was updated successfully, but these errors were encountered: