Arithmetica by Diophantus of Alexandria C015 / 5590
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Arithmetica by Diophantus of Alexandria C015 / 5590
Arithmetica by Diophantus of Alexandria. This book is part of a series written by the Greek mathematician Diophantus of Alexandria, who lived in the 3rd century, that deal with solving algebraic equations. An annotation by the French mathematician Pierre de Fermat in the margin for problem VIII claimed he could prove that no three positive integers a, b, and c can satisfy the equation a to the power of n plus b to the power of n is equal to c to the power of n. His proof was never found and the equation became known as Fermats Last Theorem. It was finally solved in 1995. This is the 1670 edition, published in Toulouse, France, by Fermats son. It contains Fermats annotations in the text
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1600s 1670 17th Century Annotations Antiquity Book Classical Greek Mathematical Mathematics Page Pierre De Fermat Text Writing Arithmetica
EDITORS COMMENTS
This print showcases the 1670 edition of "Arithmetica" by Diophantus of Alexandria, a significant book in the history of mathematics. Written by the Greek mathematician Diophantus during the 3rd century, this series delves into solving algebraic equations. However, it is not just its historical value that makes this particular edition remarkable. Highlighted in the margin for problem VIII is an annotation by Pierre de Fermat, a renowned French mathematician. In his note, Fermat claimed to possess a proof that no three positive integers can satisfy the equation where each number raised to the power of n equals another number raised to that same power. This enigmatic statement became known as Fermat's Last Theorem and puzzled scholars for centuries. Despite numerous attempts over several centuries, Fermat's proof remained elusive until 1995 when it was finally solved. This edition holds immense significance as it contains Fermat's annotations within its text and was published in Toulouse, France by his son. The photograph captures not only a piece of mathematical history but also offers us insight into the minds of these brilliant thinkers from antiquity and beyond. It serves as a reminder that even seemingly unsolvable problems can be conquered with determination and perseverance—a testament to humanity's unyielding quest for knowledge throughout time.
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