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Fibonacci Lucas Relation.pdf

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Preview of Fibonacci Lucas Relation
🔗 Source: fq.math.ca
📊 Size: 290 KB
📄 Pages: 4 pages
⬇️ Downloads: 170

Summary

The relation between Fibonacci and Lucas numbers is explored, with a focus on identities that demonstrate their connection. A new identity is proven, which states that for any m ≥ 2, the sum of (−1)^i m^(n-i) (L(i+1) + (m-2) Fi) from i = 0 to n is equal to (−1)^n F_(n+1). This identity is then extended to the case of Tribonacci and Lucas numbers of order 3.

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Description

The relation between Fibonacci and Lucas numbers is explored, with a focus on identities that demonstrate their connection.

Technical Information

  • File Format: PDF
  • File Size: 290 KB
  • Pages: 4
  • Language: EN
  • Total Downloads: 170
  • Last Updated: 1 week ago

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This PDF document about Fibonacci Lucas Relation provides comprehensive information and guidance. Whether you're a beginner or advanced user, this resource offers valuable insights into Fibonacci Lucas Relation.

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Fibonacci guideFibonacci tutorialLucas guideLucas tutorialRelation guideRelation tutorial

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