

An architect of modern algebra who reshaped number theory and field theory with his elegant, structural approach.
Born in Vienna to a family with Armenian roots, Emil Artin's mathematical talent emerged early and flourished in the intellectual ferment of 1920s Germany. His work possessed a crystalline clarity, stripping complex ideas to their essential architecture. He revolutionized class field theory, providing a more conceptual understanding of how prime numbers behave in algebraic number fields. Artin's name is permanently attached to fundamental concepts: Artin L-functions, the Artin reciprocity law, and the Artin–Wedderburn theorem. He was a magnetic teacher, first at the University of Hamburg and later, after fleeing the Nazis, at Princeton and Indiana University, before returning to Hamburg. His lectures, particularly on Galois theory and braid groups, were legendary for their precision and depth, influencing generations of algebraists who sought to emulate his style of thinking.
1883–1900
Came of age during World War I. Disillusioned by the carnage, they rejected the certainties of the Victorian era and built modernism from the wreckage — in art, literature, and politics.
Emil was born in 1898, placing them squarely in The Lost Generation. The events that shaped this generation — world wars, depression, and rapid industrialization — shaped the world they entered and the choices available to them.
The biggest hits of 1898
The world at every milestone
Spanish-American War; US emerges as a world power
Wright brothers achieve first powered flight
Triangle Shirtwaist Factory fire kills 146 in New York
World War I begins
The Battle of the Somme claims over a million casualties
Treaty of Versailles signed; Prohibition ratified
Alexander Fleming discovers penicillin; Mickey Mouse debuts
Kristallnacht and the escalation toward WWII
Israel declares independence; Berlin Blockade begins
NASA founded
Cuban Missile Crisis brings the world to the brink
He was married to fellow mathematician Natascha Artin, a prominent figure in her own right.
Artin was an accomplished pianist with a particular love for the works of Bach.
He turned down a permanent position at the Institute for Advanced Study in Princeton to return to post-war Hamburg.
His son, Michael Artin, is also a distinguished mathematician at MIT.
“Our whole civilization is based on numbers; that is why I think mathematics is so important.”