Question: For any permutation Ï let g(Ï) be the integer defined in this way. (This is the product, over all indices i and j with i

For any permutation Ï• let g(Ï•) be the integer defined in this way.
For any permutation Ï• let g(Ï•) be the integer defined

(This is the product, over all indices i and j with i (a) Compute the value of g on all 2-permutations.
(b) Compute the value of g on all 3-permutations.
(c) Prove that g(Ï•) is not 0.
(d) Prove this.

For any permutation Ï• let g(Ï•) be the integer defined

lg(4)|

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