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- 2006035406 alternative "Fibonacci numbers".
- 2006035406 contributor B10448161.
- 2006035406 contributor B10448162.
- 2006035406 created "2007.".
- 2006035406 date "2007".
- 2006035406 date "2007.".
- 2006035406 dateCopyrighted "2007.".
- 2006035406 description "Acknowledgments -- Introduction -- ch. 1. A history and introduction to the Fibonacci numbers -- ch. 2. The Fibonacci numbers in nature -- ch. 3. The Fibonacci numbers and the Pascal triangle -- ch. 4. The Fibonacci numbers and the golden ratio -- ch. 5. The Fibonacci numbers and continued fractions -- ch. 6. A potpourri of Fibonacci number applications -- ch. 7. The Fibonacci numbers found in art and architecture -- ch. 8. The Fibonacci numbers and musical form -- ch. 9. The famous Binet formula for finding a particular Fibonacci number -- ch. 10. The Fibonacci numbers and fractals -- Epilogue -- Afterword / Herbert A. Hauptman -- Appendix A : List of the first 500 Fibonacci numbers, with the first 200 Fibonacci numbers factored -- Appendix B : Proofs of Fibonacci relationships -- References -- Index.".
- 2006035406 description "Includes bibliographical references (p. 371-373) and index.".
- 2006035406 extent "385 p. :".
- 2006035406 identifier "1591024757 (alk. paper)".
- 2006035406 identifier "9781591024750 (alk. paper)".
- 2006035406 issued "2007".
- 2006035406 issued "2007.".
- 2006035406 language "eng".
- 2006035406 publisher "Amherst, N.Y. : Prometheus Books,".
- 2006035406 subject "512.7/2 22".
- 2006035406 subject "Fibonacci numbers.".
- 2006035406 subject "QA241 .P665 2007".
- 2006035406 tableOfContents "Acknowledgments -- Introduction -- ch. 1. A history and introduction to the Fibonacci numbers -- ch. 2. The Fibonacci numbers in nature -- ch. 3. The Fibonacci numbers and the Pascal triangle -- ch. 4. The Fibonacci numbers and the golden ratio -- ch. 5. The Fibonacci numbers and continued fractions -- ch. 6. A potpourri of Fibonacci number applications -- ch. 7. The Fibonacci numbers found in art and architecture -- ch. 8. The Fibonacci numbers and musical form -- ch. 9. The famous Binet formula for finding a particular Fibonacci number -- ch. 10. The Fibonacci numbers and fractals -- Epilogue -- Afterword / Herbert A. Hauptman -- Appendix A : List of the first 500 Fibonacci numbers, with the first 200 Fibonacci numbers factored -- Appendix B : Proofs of Fibonacci relationships -- References -- Index.".
- 2006035406 title "Fibonacci numbers".
- 2006035406 title "The fabulous Fibonacci numbers / Alfred S. Posamentier, Ingmar Lehmann ; afterword by Herbert A. Hauptman.".
- 2006035406 type "text".