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The 92 pages that link to Polynomial, each with the reason it gives.

• Finite fieldRelated: Irreducible polynomials construct finite fields larger than their prime subfields.

• AlgebraRelated: Polynomial equations are a major class of problems studied and solved by algebra.

• Positional notationRelated: A positional numeral can be evaluated like a polynomial in its base.

• MultisetRelated: A polynomial’s monomials can be viewed as a multiset of variable factors.

• Lindemann–Weierstrass theoremRelated: Algebraicity is defined by being a root of a polynomial over the rationals.

• Complex conjugateRelated: Real-coefficient polynomials give conjugate roots whenever they have nonreal roots.

• Imaginary unitRelated: The equation x² + 1 = 0 has no real root but has roots involving i.

• Algebraically closed fieldRelated: The closure condition quantifies over every nonconstant polynomial over the field.

• François VièteRelated: Viète used letters to formulate general relationships among polynomial coefficients and roots.

• Field automorphismRelated: Applying a field automorphism to coefficients carries polynomial roots to other roots.

• Leopold KroneckerRelated: Kronecker studied algebra through polynomials and their roots.

• Runge's theoremRelated: Polynomials suffice when the compact set's complement is connected.

• Zero of a functionRelated: Polynomial zeros are roots of a particularly structured class of functions.

• Hadamard factorization theoremRelated: The logarithm of the residual factor is a polynomial when the original function has finite order.

• Al-KarajiRelated: His work treated expressions in powers of an unknown as objects for calculation.

• Axiom (computer algebra)Related: Polynomial arithmetic is a basic symbolic task supported by Axiom’s algebraic domains.