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Algorithmic Manipulation of Fibonacci Identities

In: Applications of Fibonacci Numbers

Author

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  • Stanley Rabinowitz

Abstract

Methods for manipulating trigonometric expressions, such as changing sums to products, changing products to sums, expanding functions of multiple angles, etc., are well-known [1], In fact, the process of verifying trigonometric identities is algorithmic (see [2] or [5]). Roughly speaking, all trigonometric identities can be derived from the basic identity sin2x cos2x = 1.

Suggested Citation

  • Stanley Rabinowitz, 1996. "Algorithmic Manipulation of Fibonacci Identities," Springer Books, in: Gerald E. Bergum & Andreas N. Philippou & Alwyn F. Horadam (ed.), Applications of Fibonacci Numbers, pages 389-408, Springer.
    • Handle: RePEc:spr:sprchp:978-94-009-0223-7_33
    DOI: 10.1007/978-94-009-0223-7_33
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