Fermat's principle

Sophie Germain was born April 1st, 1776 in Paris, France. Sophie’s family was rich and counted as upper Classmen. Sophie was the middle child out of 2 others, Marie-Madeline Germain and Angelique-Ambroise Germain. She was brought into the world around times when it was frowned upon for women to be educated, not to mention that it was also a revolution year too. Sophie spent most of her time in the house reading in her Father’s collection of books. “Their eldest and youngest daughters, Marie-Madeleine

“Sophie Germain” Sophie was born in Paris on April 1, 1776, when the American Revolution began. Later the French Revolution would force her childhood indoors from all of the dangers outside. She was born to Ambroise- Francois and Marie Germain. She was born into a middle class family that later had money and her father became a director of a bank. As soon as she started to become recognized as a female mathematician she passed away. She died on June 27, 1831 from breast cancer. While she was sick

Sophie Germaine was born April 1, 1776, the era was full of war and revolution. The American Revolution began after later in the year she was born. At age 13 the French revolution began in her own country. Because Sophie was a middle class woman in a prejudiced time Sophie did not receive much recognition to her work on the number theory and mathematical physics At age 13 she began her research in math reading works of Leonhard Euler, Lagrange, Legendre, and Gauss. She spent this time confined to

Fermat’s Last Theorem Pierre de Fermat, born in 1601, hailed by many as the "king of amateurs", was a French lawyer and mathematics hobbyist. In the margin of his copy of Diophantus’ Arithmetica, he scribbled a note that would perplex and puzzle event the greatest mathematicians for the next 350 years. In this margin, Fermat wrote that there were no positive integers that can fill in x, y, and z of xn+yn=zn, where n represents a number higher than two. This equation was based on Pythagorean triples

Math is a big part of our lives now because once we get jobs we usually have to count money or add things up and in high school and college math gets even harder every year. This woman was born in the era of revolution when she was born the American Revolution had just began and a decade and two years later the French Revolution had begun in her own country. Sophie Germain was a middle class female who followed her dreams the dreams she wanted not the ones her parents wanted. She was born April

Through history many men and women dedicate their lives to the discovery and understanding of numbers, shapes and structures. They evolve mathematical rules, concepts, theories and prove them; solving practical problems in each different field. From century to century great mathematicians had help this world, every single . One mathematician distinguished between many others is Andrew Wiles. Andrew Wiles was born in 1953 in Cambridge, England. His interest for mathematics started at a young age

Have you heard of Fermat’s Last Theorem? It was the world’s most notorious (which means famous in a bad kind of way) mathematical problem because it kept the world’s greatest minds dumbfounded for more than three centuries! Now who was Fermat? Pierre de Fermat was born in 1601 in south west France. He was not a Mathematician. He was a Councillor at the Toulouse Chamber of petitions. He studied Mathematics in his spare time as a hobby. But he was so brilliant that he discovered the laws of Probabilty

number theory was reawakened after a prize was offered to her. In order to receive this prize Sophie was asked to prove that Fermat’s Last Theorem is accurate. Sophie wrote a letter to Carl Friedrich Gauss and in this letter, she stated that the number theory was her preferred field. Sophie’s letter contained the first substantial progress toward any type proof that Fermat’s Last Theorem was accurate in 200 years. However, Gauss never answered her letter and Sophie never received the

To me, the study of math is not just memorizing convoluted formulas and complex theorems. Instead, it is an exploration of unique and foreign purviews, wrangling with new concepts, and always searching to find the true meaning of each end result. This in particular applies to the study of number theory in mathematics. The most basic assumptions of the integers can be cracked open and dissected by number theory, and it will forever hold its place as the foundation of math. Last summer, I attended

Fermat’s Last Theorem The year is 1637. Pierre de Fermat sits in his library, huddled over a copy of Arithmetica written by the Greek mathematician Diaphantus in the third century A. D. Turning the page, Fermat comes across the Pythagorean equation: x 2 + y 2 = z 2. He leans back in his chair to think and wonders if this property is limited to the power of two only. He bends over the book again, scanning ahead through the pages to look for any clues. Suddenly, he begins writing intensely