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Fibonacci

Leonardo Pisano Fibonacci, or more commonly known as Fibonacci, was born in Pisa, Italy in 1175. He was the son of Guilielmo Bonacci, a secretary of the Republic of Pisa. His father was only a secretary, so he was often sent to do work in Pisan trading colonies. He did this for many years until 1192. In 1192, his dad got a permanent job as the director of the Pisan trading colony in Bugia, Algeria. Sometime after 1192, Bonacci brought Fibonacci with him to Bugia. Bonnaci expected Fibonacci to become a merchant and so arranged for him in instruction of calculation techniques. One of the major themes in this involved the Hindu-Arabic numerals which had not yet been introduced into Europe. Eventually, Bonacci enlisted his son's help in carrying out business for the Pisan republic and sent him on trips to Egypt, Syria, Greece, Sicily, and Provence. Fibonacci

. . .

The Fibonacci sequence is a sequence in which each term is the sum of two terms immediately preceding it. Next he prepared a theory on series from which was derived what is now called the "Fibonacci series. In 1220 he published Practica geometriae, a book on geometry that was very significant to future studies of the subject.

Fibonacci produced his most famous book, Liber abaci (the book of the Calculator). It was a thorough article on algebraic methods and problems which strongly emphasized and advocated the introduction of the Indo-Arabic numeral system, comprising the figures one to nine, and the innovation of the "zephirum" the figure zero. At the end of the first part of the book, he presented tables for multiplication, prime numbers and factor numbers. Around 1200, Fibonacci returned to Pisa where, for at least the next twenty-five years, he worked on his own mathematical compositions. Fibonacci sequences have proven useful in number theory, geometry, the theory of continued fractions, and genetics. In it he uses algebraic methods to solve many arithmetical and geometrical problems. Dealing with operations in whole numbers systematically, he also proposed the idea of the bar (solidus) for fractions, and went on to develop rules for converting fraction factors into the sum of unit factors. took this grand opportunity offered by his father, to study and learn the mathematical techniques in use in these various regions. They also occur in many unrelated phenomenon, for example, the Golden Section, (whose value is 1. Fibonacci's book, the Liber abaci remained a standard text for the next two centuries.

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