Welcome to Anagrammer Crossword Genius! Keep reading below to see if godel is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on godel.
godel
Searching in Crosswords ...
The answer GODEL has 17 possible clue(s) in existing crosswords.
Searching in Word Games ...
The word GODEL is NOT valid in any word game. (Sorry, you cannot play GODEL in Scrabble, Words With Friends etc)
Searching in Dictionaries ...
Definitions of godel in various dictionaries:
noun - United States mathematician (born in Austria) who is remembered principally for demonstrating the limitations of axiomatic systems (1906-1978)
Word Research / Anagrams and more ...
Keep reading for additional results and analysis below.
| Possible Dictionary Clues |
|---|
| United States mathematician (born in Austria) who is remembered principally for demonstrating the limitations of axiomatic systems (1906-1978) |
| (190678), Austrian-born American mathematician. He made several important contributions to mathematical logic, especially the incompleteness theorem. |
| Godel might refer to |
|---|
|
Kurt Friedrich Gödel (UK: , US: ; German: [ˈkʊɐ̯t ˈɡøːdl̩] ( listen); April 28, 1906 – January 14, 1978) was an Austrian, and later American, logician, mathematician, and philosopher. Considered along with Aristotle, Alfred Tarski and Gottlob Frege to be one of the most significant logicians in history, Gödel made an immense impact upon scientific and philosophical thinking in the 20th century, a time when others such as Bertrand Russell, Alfred North Whitehead, and David Hilbert were analyzing the use of logic and set theory to understand the foundations of mathematics pioneered by Georg Cantor. * Gödel published his two incompleteness theorems in 1931 when he was 25 years old, one year after finishing his doctorate at the University of Vienna. The first incompleteness theorem states that for any self-consistent recursive axiomatic system powerful enough to describe the arithmetic of the natural numbers (for example Peano arithmetic), there are true propositions about the naturals that cannot be proved from the axioms. To prove this theorem, Gödel developed a technique now known as Gödel numbering, which codes formal expressions as natural numbers. * He also showed that neither the axiom of choice nor the continuum hypothesis can be disproved from the accepted axioms of set theory, assuming these axioms are consistent. The former result opened the door for mathematicians to assume the axiom of choice in their proofs. He also made important contributions to proof theory by clarifying the connections between classical logic, intuitionistic logic, and modal logic. |