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Évariste Galois was a French mathematician primarily known for his work in abstract algebra, particularly for founding group theory and developing what is now known as Galois theory. His contributions laid the groundwork for understanding polynomial equations and their solvability. In addition to his mathematical pursuits, Galois was involved in political activism and was a member of republican movements during his time, which ultimately influenced his tumultuous life and early death at the age of 20.

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Was Evariste Galois ever married?

was evariste galios married


What was evariste galois fathers name?

Évariste Galois's father's name was Nicolas Galois. He was a French politician and a member of the municipal council of the town of Bourg-la-Reine. Nicolas Galois played a significant role in Évariste's early education, although their relationship was often strained.


When did Galois write about group theory?

Evariste Galois lived from 1811 till 1832. He died in a duel in Mary of 1832. He did not study mathematics at all until 1827 and appears to have concentrated on group theory in 1832.


What are some of evariste galois strange facts?

Evariste Galois was a brilliant French mathematician whose life was tragically cut short at the age of 20 due to a duel, which he allegedly believed was over a romantic interest. Despite his brief life, he laid the groundwork for group theory and made significant contributions to algebra, particularly in understanding the solvability of polynomial equations. Remarkably, he wrote a series of letters outlining his revolutionary ideas just before his death, which were later recognized as foundational to modern mathematics. Additionally, Galois was politically active, advocating for republican ideals in post-revolutionary France, reflecting his passionate and tumultuous life.


Who discovered that there cannot be a quintic formula for solving quintic equations?

This was first discovered by Evariste Galois not long before his death at the age of 20 in 1832. He found that any polynomial of degree greater than 4 cannot have a general solution in terms of radicals. A field of abstract algebra evolved from his work, and is known as Galois theory.