### Some articles on *polynomial, power sum, polynomials, power sum polynomials*:

Special Kinds of Symmetric Polynomials - Power-sum Symmetric Polynomials

... For each integer k ≥ 1, the monomial symmetric

... For each integer k ≥ 1, the monomial symmetric

**polynomial**m(k,0,…,0)(X1, …, Xn) is of special interest, and called the**power sum**symmetric**polynomial**pk(X1, …, Xn), so All symmetric**polynomials**can be ... More precisely, Any symmetric**polynomial**in X1, …, Xn can be expressed as a**polynomial**expression with rational coefficients in the**power sum**symmetric**polynomials**p1(X1, …, Xn ... In particular, the remaining**power sum polynomials**pk(X1, …, Xn) for k > n can be so expressed in the first n**power sum polynomials**for example In contrast to the situation for the elementary and complete ...### Famous quotes containing the words power and/or sum:

“Science, unguided by a higher abstract principle, freely hands over its secrets to a vastly developed and commercially inspired technology, and the latter, even less restrained by a supreme culture saving principle, with the means of science creates all the instruments of *power* demanded from it by the organization of Might.”

—Johan Huizinga (1872–1945)

“I was brought up to believe that the only thing worth doing was to add to the *sum* of accurate information in the world.”

—Margaret Mead (1901–1978)

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