Padovan polynomials
http://dbpedia.org/resource/Padovan_polynomials an entity of type: Abstraction100002137
In mathematics, Padovan polynomials are a generalization of Padovan sequence numbers. These polynomials are defined by: The first few Padovan polynomials are: The Padovan numbers are recovered by evaluating the polynomials Pn−3(x) at x = 1. Evaluating Pn−3(x) at x = 2 gives the nth Fibonacci number plus (−1)n. (sequence in the OEIS) The ordinary generating function for the sequence is
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Padovan polynomials
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2533474
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1080802324
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In mathematics, Padovan polynomials are a generalization of Padovan sequence numbers. These polynomials are defined by: The first few Padovan polynomials are: The Padovan numbers are recovered by evaluating the polynomials Pn−3(x) at x = 1. Evaluating Pn−3(x) at x = 2 gives the nth Fibonacci number plus (−1)n. (sequence in the OEIS) The ordinary generating function for the sequence is
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1242