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{{rpl|Artin-Schreier polynomial‎}} {{rpl|Characteristic polynomial}}

...N'' has type <math>\mu</math>. Hall showed that the functions ''g'' are [[polynomial]] functions of ''p'' with integer coefficients: these are the ''Hall polyno interpreted as the [[Hall-Littlewood polynomial]] functions. The theory of [[Schur function]]s

...xtension field ''E''/''F'' is ''algebraic'' over ''F'' if it satisfies a [[polynomial]] with coefficients in ''F'', and ''transcendental'' over ''F'' if it is no ...ion field is ''separable'' over ''F'' if it is algebraic and its [[minimal polynomial]] over ''F'' has distinct roots. Every algebraic element is separable over

...quely as a combination of only finitely many powers: indeed, this is how a polynomial is defined.

...actability needs a lot of work. Are we defining intractability to mean not polynomial, or to mean not practical? They usually overlap, but many NP-hard problems,

{{r|Polynomial}}

Auto-populated based on [[Special:WhatLinksHere/Artin-Schreier polynomial]]. Needs checking by a human.

Auto-populated based on [[Special:WhatLinksHere/Hermite polynomial]]. Needs checking by a human.

{{r|Artin-Schreier polynomial}}

{{r|Hermite polynomial}}

{{r|Cyclotomic polynomial}}

Auto-populated based on [[Special:WhatLinksHere/Minimal polynomial]]. Needs checking by a human.

...sum of a constant and a constant multiple of the square of a first-degree polynomial. Thus one has ...riptstyle \Delta </math> stands for the well-known ''discriminant'' of the polynomial, that is <math> \scriptstyle \Delta = b^2 - 4ac </math>.

...can solve some problems in polynomial time that would be non deterministic polynomial time complete ([[NP complete]]) on a conventional computer.

{{r|Polynomial ring}}

{{r|Polynomial ring}}

{{r|Minimal polynomial}}

** The [[polynomial ring]] over a field #'''Hilbert's Basis Theorem''': The [[polynomial ring]] <math>A[X]</math> is Noetherian (hence so is <math>A[X_1,\ldots,X_n]

...eld extension]] ''E''/''F'' which contains all the roots of an irreducible polynomial if it contains one such root.

{{r|Polynomial ring}}