Fast Walsh Hadamard Transform, is an Hadamard ordered efiicient algorithm to compute the Walsh Hadamard transform (WHT). Normal WHT computation has N = 2m complexity but using FWHT reduces the computation to O(n2). The FWHT requires O(n logn) additions and subtraction operations. It is a divide and conquer algorithm which breaks down the WHT recursively.
sympy.discrete.transforms.fwht( ) : It can perform Walsh Hadamard Transform (WHT). This method uses Hadamard sequence ordering.
Automatically the sequence is padded with zero to the right because the radix-2 FWHT requires the sample point number as a power of 2.
Parameters : -> seq : [iterable] sequence on which WHT is to be applied. Returns : Fast Walsh Hadamard Transform Transform
Example #1 :
Transform : [646, -576, -488, 510]
Example #2 :
Transform : [93, -37, -21, 25]
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