Prove that, for any structure function , (x) = xi(1i, x) + (1 xi)(0i, x) where
Question:
Prove that, for any structure function φ,
φ(x) = xiφ(1i, x) + (1 − xi)φ(0i, x)
where
(1i, x) = (x1,..., xi−1, 1, xi+1,..., xn),
(0i, x) = (x1,..., xi−1, 0, xi+1,..., xn)
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