We can now generalize the factorial of a given number which is any thing other than zero and one as the product of all the numbers ranging from given number to 1. This more generalized definition is used by advanced calculators and mathematical software such as Maple or Mathematica.įinding Factorial of a given number is another interesting problem. The factorial function can also be defined for non-integer values using more advanced mathematics. When N is an N -dimensional array, factorial(N) is the factorial for each element of N. the factorial of any number is that number times the factorial of (1 smaller than that number), factorial(N), for scalar N, is the product of all the integers from 1 to N, i.e. For instance, "four factorial" is written as "4!" and means 1x2x3x4 = 24. They're just products, indicated by an exclamation mark.
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