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Kurt Gödel

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Kurt Gödel

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Also known as Kurt Friedrich Gödel

Austrian-American logician, mathematician, and philosopher of mathematics (1906-1978)

AI overview

Kurt Gödel was an Austrian-American logician and mathematician who fundamentally changed our understanding of mathematics and logic through his revolutionary work in the early 20th century. His discoveries about the limits of mathematical proof systems matter because they showed that no consistent set of mathematical rules can prove all true statements within its own framework—a finding that reshaped philosophy, mathematics, and computer science.

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Wikidata facts

Instance of
human
Given name
Kurt
Gender
male
Citizenship
Czechoslovakia
Place of birth
Brno
Place of death
Princeton
Occupation
physicist
Languages spoken
English language
Native language
German
Religion
Christianity
Doctoral advisor
Hans Hahn
Image
1925 kurt gödel.png
Work location
Brno
Residence
Austria
Show 16 more facts
Commons category
Kurt Gödel
cause of death
starvation
date of birth
1906-04-28
date of death
1978-01-14
Erdős number
3
Commons gallery
Kurt Gödel
name in native language
Kurt Friedrich Gödel
topic's main category
Category:Kurt Gödel
ACM Classification Code (2012)
10011419
writing language
German
manner of death
Suicide
P8168
Tamar
birth name
Kurt Friedrich Gödel
on focus list of Wikimedia project
Wikipedia:Vital articles/Level/4
maintained by WikiProject
WikiProject Mathematics
Sources (8)

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Encyclopedic overview

Kurt Friedrich Gödel (/ˈɡɜːrdəl/ GUR-dəl; German: [ˈkʊʁt ˈɡøːdl̩] ; April 28, 1906 – January 14, 1978) was a logician, mathematician, and philosopher. Considered along with Aristotle and Gottlob Frege to be one of the most significant logicians in history, Gödel profoundly influenced scientific and philosophical thinking in the 20th century (at a time when Bertrand Russell, Alfred North Whitehead, and David Hilbert were using logic and set theory to investigate the foundations of mathematics), building on earlier work by Frege, Richard Dedekind, and Georg Cantor.

Gödel's discoveries in the foundations of mathematics led to the proof of his completeness theorem in 1929 as part of his dissertation to earn a doctorate at the University of Vienna, and the publication of Gödel's incompleteness theorems two years later, in 1931. The incompleteness theorems address limitations of formal axiomatic systems. In particular, they imply that a formal axiomatic system satisfying certain technical conditions cannot decide the truth value of all statements about the natural numbers, and cannot prove that it is itself consistent. To prove this, Gödel developed a technique now known as Gödel numbering, which codes formal expressions as natural numbers.

Excerpted from Wikipedia’s “Kurt Gödel” article, available under the CC BY-SA 4.0 licence.

Gallery (5)