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Balanced and constant functions as seen by Hadamard 1111 11 11 1 1 1 1 1 1 = 4 0 0 0 Matrix M Vector V Vector S This is number of minterms “0” in the function.

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Presentation on theme: "Balanced and constant functions as seen by Hadamard 1111 11 11 1 1 1 1 1 1 = 4 0 0 0 Matrix M Vector V Vector S This is number of minterms “0” in the function."— Presentation transcript:

1 Balanced and constant functions as seen by Hadamard 1111 11 11 1 1 1 1 1 1 = 4 0 0 0 Matrix M Vector V Vector S This is number of minterms “0” in the function This is measure of correlation with other rows of M Constant 0 Ones in map encoded by “-1”, zeros by “1”

2 Balanced and constant functions as seen by Hadamard 1111 11 11 1 1 = - 4 0 0 0 Matrix M Vector V Vector S This is number of minterms “1” in the function This is measure of correlation with other rows of M Constant 1

3 Balanced and constant functions as seen by Hadamard 1111 11 11 1 1 1 1 = 0 4 0 0 Matrix M Vector V Vector S balanced This means we have half “1” and half “0s”

4 Local patterns for Affine functions 1010 0101 1010 0101 1100 0011 1100 0011 00 01 11 10 ab cd a  b  c  d  1


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