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Ms 2108 Proposition I, from Memoire sur les Conditions de Resolubilite des Equations
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Ms 2108 Proposition I, from Memoire sur les Conditions de Resolubilite des Equations
BLT236732 Ms 2108 Proposition I, from Memoire sur les Conditions de Resolubilite des Equations par Radicaux, 1732 (pen & ink on paper) by Galois, Evariste (1811-32); Bibliotheque de l Institut de France, Paris, France; (add.info.: wrirings on the conditions for solving equations by radicals; French mathematician famous for his contributions to higher algebra; ); eArchives Charmet; French, out of copyright
Media ID 23363942
© Archives Charmet / Bridgeman Images
Algebraic Mathematical Mathematics
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This print showcases Ms 2108 Proposition I, a remarkable piece from the Memoire sur les Conditions de Resolubilite des Equations by Evariste Galois. Created in 1732, this pen and ink drawing is housed in the prestigious Bibliotheque de l'Institut de France in Paris. Galois, a renowned French mathematician of the early 19th century, made significant contributions to higher algebra. This particular artwork delves into the conditions for solving equations by radicals, exploring concepts such as square roots, cube roots, and group theory. The intricate lines and meticulous details captured in this image highlight Galois's mathematical genius. The precision with which he executed his drawings mirrors his analytical mind and passion for unraveling complex mathematical problems. As we gaze upon this extraordinary piece of artistry intertwined with mathematics, we are reminded of Galois's profound impact on algebraic thinking. His work continues to inspire generations of mathematicians who strive to push boundaries and unlock new realms within their field. Through this photograph brought to us by Bridgeman Images via Fine Art Finder, we gain a glimpse into the brilliance that lies at the intersection of art and mathematics—a testament to human ingenuity and our unyielding quest for knowledge.
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