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A Fundamental Relationship of Polynomials and Its Proof

A Fundamental Relationship of Polynomials and Its Proof
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摘要 A fundamental algebraic relationship for a general polynomial of degree n is given and proven by mathematical induction. The stated relationship is based on the well-known property of polynomials that the nth-differences of the subsequent values of an nth-order polynomial are constant. A fundamental algebraic relationship for a general polynomial of degree n is given and proven by mathematical induction. The stated relationship is based on the well-known property of polynomials that the nth-differences of the subsequent values of an nth-order polynomial are constant.
作者 Serdar Beji
出处 《Advances in Pure Mathematics》 2018年第6期559-563,共5页 理论数学进展(英文)
关键词 POLYNOMIALS of DEGREE n nth-Order FINITE-DIFFERENCES RECURRENCE Relationship for POLYNOMIALS Polynomials of Degree n nth-Order Finite-Differences Recurrence Relationship for Polynomials
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