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i wrote this python code, which from wolfram says that its supposed to return the factorial of any positive value (i probably messed up somewhere), integer or not: Code:from math import *
def double_factorial(n):
if int(n) == n:
n = int(n)
if [0,1].__contains__(n):
return 1
a = (n&1) + 2 # checks if its even or odd and starts the a value at 2 or 3
b = 1
while a<=n:
b*=a
a+= 2
return float(b)
else:
return factorials(n/2) * 2**(n/2) *(pi/2)**(.25 *(-1+cos(n * pi))) # go to the next definition
def factorials(n):
return pi**(.5 * sin(n*pi)**2) * 2**(-n + .25 * (-1 + cos(2*n*pi))) * double_factorial(2*n) # go back upthe problem is , say i input pi to 6 decimal places. 2*n will not become a float with 0 as its decimals any time soon, so the equation turns out to be Code:pi**(.5 * sin(n*pi)**2) * 2**(-n + .25 * (-1 + cos(2*n*pi))) * double_factorial(loop(loop(loop(...))))) how would i stop the recursion and still get the answer? |