Power Series and Polynomial Approximation
polynomial of degree ≤ 2n − 1 Hence , ƒ cannot be a polynomial identity for M when 2n > deg f , so the second possibility in Theorem 4 is not
The Polynomial Identities and Invariants of N X N Matrices polynomial polynomial of degree ≤ 2n − 1 Hence , ƒ cannot be a polynomial identity for M when 2n > deg f , so the second possibility in Theorem 4 is not polynomial Given a single root, the generated polynomial must be an equation with a degree of 1 If the root is 5, then the factor becomes , because it equals zero at
polynomial Polynomial Functions · Evaluating Functions Algebraically · Random Polynomial Self-Check · Zeros of Polynomial Functions · Discrete Fourier Transform:
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