Moore determinants
Abstract
I will present an interesting identity in the ring $F_p[x_1,...,x_k]$ of polynomials over the finite field on integers modulo a prime p. The result appeared in "A two-fold generalization of Fermat's theorem", by E. H. Moore, in 1896. It has connections to my recent work (joint with C Carlet and S Feukoua) on the stability of the degree of monomial vectorial functions over finite fields with $2^n$ elements.
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