feat: add math/base/special/factorial2f#6736
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The above coverage report was generated for the changes in this PR. |
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|
@kgryte Sorry if my recent comments cause any confusion. Just wanted to summarize everything I found so far. |
| } | ||
| out = 1.0f; | ||
| for ( i = n; i >= last; i -= 2 ) { | ||
| out *= i; |
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In C, this is equivalent to out = out * (float)i;.
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---
Signed-off-by: Athan <kgryte@gmail.com>
Signed-off-by: Athan <kgryte@gmail.com>
Signed-off-by: Athan <kgryte@gmail.com>
Signed-off-by: Athan <kgryte@gmail.com>
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| def main(): | ||
| """Generate fixture data.""" | ||
| x = np.arange(1, 57, dtype=np.int32) |
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You may be able to adjust the precision here by using np.float32. np.int32 is likely to cause factorial2 to be evaluated in double-precision. NumPy is typically good about preserving float precision.
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Thanks @kgryte for the review, and sorry for the mistakes.
Also, I tried using np.float32, which requires the factorial2 function to be called with the additional parameter extend='complex'. As the documentation mentions, this changes the values of the double factorial for even integers by reducing them by a factor of sqrt(2/π). But even if we ignore that, the results for odd integers don't match perfectly either.
After a bit of head-twisting and surfing through the source code, I found that SciPy uses the gamma function to approximate the double factorial, rather than the straightforward iterative method we typically use. They have a wrapper function that generalizes the implementation for all types of factorials.
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I could just generate the expected values locally using MATLAB.
Update: No luck with that :(
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No worries. Just add a note to the tests explaining why we are using approximate equality.
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Progresses #649
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