Supplementary Problems[removed]Let f (x, y) be a polynomial, which is symmetric in x and y, that is, f (x, y) = f (y, x). Put s = x y and t = xy. Prove that there exists a polynomial g(s, t) in s and t such that g(s, t) - Irreducibility - Document - PDFSEARCH.IO

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	Supplementary Problems[removed]Let f (x, y) be a polynomial, which is symmetric in x and y, that is, f (x, y) = f (y, x). Put s = x + y and t = xy. Prove that there exists a polynomial g(s, t) in s and t such that g(s, t) Add to Reading List Document Date: 2003-09-16 13:43:36 Open Document File Size: 42,41 KB Share Result on Facebook SocialTag Polynomials Algebraic number theory Tutte polynomial Factorization of polynomials over a finite field and irreducibility tests Mathematics Abstract algebra Mathematical analysis

Supplementary Problems[removed]Let f (x, y) be a polynomial, which is symmetric in x and y, that is, f (x, y) = f (y, x). Put s = x + y and t = xy. Prove that there exists a polynomial g(s, t) in s and t such that g(s, t) Add to Reading List