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  2. Newton's identities - Wikipedia

    en.wikipedia.org/wiki/Newton's_identities

    Applied to the monic polynomial + = with all coefficients a k considered as free parameters, this means that every symmetric polynomial expression S(x 1,...,x n) in its roots can be expressed instead as a polynomial expression P(a 1,...,a n) in terms of its coefficients only, in other words without requiring knowledge of the roots.

  3. Equating coefficients - Wikipedia

    en.wikipedia.org/wiki/Equating_coefficients

    In mathematics, the method of equating the coefficients is a way of solving a functional equation of two expressions such as polynomials for a number of unknown parameters. It relies on the fact that two expressions are identical precisely when corresponding coefficients are equal for each different type of term.

  4. List of eponyms of special functions - Wikipedia

    en.wikipedia.org/wiki/List_of_eponyms_of_special...

    Waleed Al-Salam (1926–1996): Al-Salam polynomial - Al Salam–Carlitz polynomial - Al Salam–Chihara polynomial; C. T. Anger: Anger–Weber function; Kazuhiko Aomoto: Aomoto–Gel'fand hypergeometric function - Aomoto integral; Paul Émile Appell (1855–1930): Appell hypergeometric series, Appell polynomial, Generalized Appell polynomials

  5. Exercise (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Exercise_(mathematics)

    Later most exercises involve at least two digits. A common exercise in elementary algebra calls for factorization of polynomials. Another exercise is completing the square in a quadratic polynomial. An artificially produced word problem is a genre of exercise intended to keep mathematics relevant. Stephen Leacock described this type: [1]

  6. Polynomial - Wikipedia

    en.wikipedia.org/wiki/Polynomial

    The degree of the zero polynomial 0 (which has no terms at all) is generally treated as not defined (but see below). [9] For example: is a term. The coefficient is −5, the indeterminates are x and y, the degree of x is two, while the degree of y is one.

  7. Bézout's identity - Wikipedia

    en.wikipedia.org/wiki/Bézout's_identity

    For example, when working in the polynomial ring of integers: the greatest common divisor of 2x and x 2 is x, but there does not exist any integer-coefficient polynomials p and q satisfying 2xp + x 2 q = x. However, Bézout's identity works for univariate polynomials over a field exactly in the same ways as for integers

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