- Kurt Gödel - Wikipedia
Born into a wealthy German-speaking family in Brno, Gödel emigrated to the United States in 1939 to escape the rise of Nazi Germany Later in life, he suffered from mental illness, which ultimately claimed his life: believing that his food was being poisoned, he refused to eat and starved to death
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- Kurt Gödel | Austrian Logician, Mathematician Philosopher | Britannica
Kurt Gödel (born April 28, 1906, Brünn, Austria-Hungary [now Brno, Czech Rep ]—died Jan 14, 1978, Princeton, N J , U S ) was an Austrian-born mathematician, logician, and philosopher who obtained what may be the most important mathematical result of the 20th century: his famous incompleteness theorem, which states that within any axiomatic math
- Kurt Gödel - Stanford Encyclopedia of Philosophy
Kurt Friedrich Gödel (b 1906, d 1978) was one of the principal founders of the modern, metamathematical era in mathematical logic
- Kurt Gödel - History of Math and Technology
Kurt Gödel (1906–1978) is one of the most profound and influential mathematicians and logicians in history
- Kurt Godel :: User Sites :: USNA
Kurt Gödel (1906-1978) was probably the most strikingly original and important logician of the twentieth century He proved the incompleteness of axioms for arithmetic (his most famous result), as well as the relative consistency of the axiom of choice and continuum hypothesis with the other axioms of set theory
- Kurt Gödel’s Incompleteness Theorems - 1000-Word Philosophy: An . . .
Gödel’s[1] Incompleteness Theorems—discovered by Austrian logician, mathematician, and philosopher Kurt Gödel (1906-1978)—are central to many philosophical debates about the limits of logical and mathematical reasoning [2] This essay introduces the Theorems and explains their importance Kurt Friedrich Gödel (1906-1978)
- Gödels incompleteness theorems - Wikipedia
Gödel's incompleteness theorems are two theorems of mathematical logic that are concerned with the limits of provability in formal axiomatic theories These results, published by Kurt Gödel in 1931, are important both in mathematical logic and in the philosophy of mathematics
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