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Acknowledgments --, Introduction --, history and introduction to the Fibonacci numbers --, Fibonacci numbers in nature --, Fibonacci numbers and the Pascal triangle --, Fibonacci numbers and the golden ratio --, Fibonacci numbers and continued fractions --, potpourri of Fibonacci number applications --, Fibonacci numbers found in art and architecture --, Fibonacci numbers and musical form --, famous Binet formula for finding a particular Fibonacci number --, Fibonacci numbers and fractals --, Epilogue --, Afterword /, Appendix A: List of the first 500 Fibonacci numbers, with the first 200 Fibonacci numbers factored --, Appendix B: Proofs of Fibonacci relationships --, References --, Index.; Herbert A. Hauptman
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