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International Journal of Mathematical Education in Science and Technology Volume 43, 2012 - Issue 6
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Classroom Notes

Fibonacci–Pell hybridities

Thomas Koshy Department of Mathematics, Framingham State University, 100 State Street, Framingham, MA 01701-9101, USACorrespondence[email protected]
&
Zhenguang Gao Department of Computer Science, Framingham State University, Framingham, MA 01701-9101, USA
Pages 779-783 | Received 04 May 2011, Published online: 12 Oct 2011

References

  • Benjamin , AT and Quinn , JJ . 2003 . Proofs That Really Count: The Art of Combinatorial Proof , Washington DC : Mathematical Association of America .
  • Koshy , T . 2001 . Fibonacci and Lucas Numbers with Applications , New York : Wiley .
  • Koshy , T . 2011 . Pell numbers: a Fibonacci-like treasure for creative exploration . Math. Teach. , 104 : 550 – 555 .
  • Nkwante , A and Shapiro , LW . 2005 . Pell walks and Riordan matrices . Fibonacci Quarte. , 43 : 170 – 180 .
  • Sellers , JA . 2002 . Domino tilings and products of Fibonacci and Pell numbers . J. Integer Seq. , 5 : 1 – 6 .
  • Faase , FJ . 1998 . On the number of specific spanning subgraphs of the graphs G × P n . Ars. Combin. , 49 : 129 – 154 .
  • Seiffert , H-J . 1988 . Problem B-625 . Fibonacci Quart. , 26 : 278
  • Tripathi , A . 1989 . Solution to problem B-625 . Fibonacci Quart. , 27 : 376
  • Koshy , T . 2004 . Discrete Mathematics with Applications , Boston , MA : Elsevier .
  • Tripathi , A . 1989 . Solution to problem B-626 . Fibonacci Quart. , 27 : 376 – 377 .
  • Seiffert , H-J . 1988 . Problem B-626 . Fibonacci Quart. , 26 : 279

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