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

• Sturm's theoremNarrower topic: The theorem applies to real polynomials and constructs its sequence from their coefficients.

• DiscriminantNarrower topic: A polynomial’s roots and coefficients determine its polynomial discriminant.

• Gauss–Lucas theoremNarrower topic: The theorem arose within the broader study of polynomial equations and their roots.

• Jia XianNarrower topic: Root extraction can be framed as finding values that satisfy polynomial equations.

• Nth rootNarrower topic: The equation xⁿ = a is a polynomial equation whose solutions are nth roots of a.

• Term (mathematics)Narrower topic: Polynomials are organized as sums of terms.

• Budan's theoremNarrower topic: Budan's theorem applies to polynomial functions and their derivative sequences.

• Complex conjugate root theoremNarrower topic: The theorem applies to polynomial roots, with the coefficient restriction selecting its guarantee.

• Even and odd functionsNarrower topic: A polynomial is even or odd according to the powers that have nonzero coefficients.

• Matching polynomialNarrower topic: The matching counts become coefficients of a polynomial in one variable.

• Trinomial (algebra)Narrower topic: A trinomial is a polynomial with exactly three nonzero terms.

• Abel's binomial theoremNarrower topic: The theorem is a finite equality between polynomials.

• Cubic functionNarrower topic: Cubic functions are formed by evaluating a polynomial at each input.

• Zhu ShijieNarrower topic: The equations Zhu's methods solve are expressed as polynomials.

• Agrawal's conjectureNarrower topic: The conjecture compares two polynomials by their coefficients modulo n.

• Casas-Alvero conjectureNarrower topic: The conjecture generalizes a question about a polynomial and its derivatives.

• Friedlander–Iwaniec theoremNarrower topic: The primes in the theorem arise as values of a specific two-variable polynomial.

• Niven's theoremNarrower topic: Polynomial equations connect rational-angle trigonometric values to algebraic-number constraints.