Fibonacci Numbers

✍ Scribed by Nicolai N. Vorobiev

Publisher: Springer
Year: 2002
Tongue: English
Leaves: 178
Category: Library

No coin nor oath required. For personal study only.

✦ Table of Contents

Contents......Page 3
Foreword......Page 4
Intro......Page 7
1 Simplest Properties of Fibonacci Nums......Page 10
2 Number-Theory Properties of Fib Nums......Page 56
3 Fibonacci Nums & Continued Fractions......Page 93
4 Fibonacci Numbers & Geometry......Page 128
5 Fibonacci Numbers & Search Theory......Page 151
Index......Page 177

📜 SIMILAR VOLUMES

Fibonacci Numbers

📁 Fibonacci Numbers

✍ Nikolai N Vorobev 📂 Library 📅 1983 🌐 English

Fibonacci numbers date back to an 800-year-old problem concerning the number of offspring born in a single year to a pair of rabbits. This book offers the solution and explores Fibonacci numbers' occurrence in number theory, continued fractions, and geometry. Its light and entertaining style will e

Fibonacci Numbers

📁 Fibonacci Numbers

✍ Nicolai N. Vorobiev (auth.) 📂 Library 📅 2002 🏛 Birkhäuser Basel 🌐 English

<p><P>Since their discovery hundreds of years ago, people have been fascinated by the wondrous properties of Fibonacci numbers. Being of mathematical significance in their own right, Fibonacci numbers have had an impact on areas like art and architecture, and their traces can be found in nature and

Fibonacci numbers

📁 Fibonacci numbers

✍ Nikolai N Vorobev 📂 Library 📅 1983 🏛 Probus Publishing Co. 🌐 English

Fibonacci Numbers

📁 Fibonacci Numbers

📂 Library 📅 1961 🏛 Pergamon 🌐 English

Fibonacci Numbers

📁 Fibonacci Numbers

✍ N.N. Vorob'ev 📂 Library 📅 1961 🏛 Pergamon Press 🌐 English

The Fabulous Fibonacci Numbers

📁 The Fabulous Fibonacci Numbers

✍ Alfred S. Posamentier, Ingmar Lehmann 📂 Library 📅 2007 🏛 Prometheus Books 🌐 English

The most ubiquitous, and perhaps the most intriguing, number pattern in mathematics is the Fibonacci sequence. In this simple pattern beginning with two ones, each succeeding number is the sum of the two numbers immediately preceding it (1, 1, 2, 3, 5, 8, 13, 21, ad infinitum). Far from being just a