NOUN
- United States mathematician (born in Austria) who is remembered principally for demonstrating the limitations of axiomatic systems (1906-1978)
How To Use Godel In A Sentence
- He also examined the consistency of certain propositions in Gödel's system of axiomatic set theory.
- Recall that, for Godel, mathematical intuition represents some sort of relationship between humans and the non-physical, mathematical realm.
- There is a theorem proved by Kurt Godel in 1931, which is the Incompleteness Theorem for mathematics.
- The present paper points out the universal sense of the theory of Godel that there is widely the winding of meaning in the system of vocabulary.
- Gödel showed, in 1940, that the Axiom of Choice cannot be disproved using the other axioms of set theory.
- According to name drop 1, name drop 2 bogus reference 1 and bogus reference 2 embrace the Godellian Quantum bijective ontological entanglement love dynamic resulting from entanglement with holographic universe. New Scientist - Online News
- Was Godel correct "that the formation within geological times of a human body by the laws of physics (or any other law of a similar nature) starting from a random distribution of the elementary particles and the field, is about as unlikely as the separation by chance of the atmosphere into its components? 2009 November - Telic Thoughts
- Moreover, whilst Peano arithmetic is axiomatizable, there is a particular model of Peano arithmetic, whose theory is typically referred to as Number theory, which Godel demonstrated to be undecidable and non-axiomatizable. Archive 2009-06-01
- In 1934 Gödel gave a series of lectures at Princeton entitled On undecidable propositions of formal mathematical systems.
- Godel showed that in any formal system adequate for number theory there is an undecidable formula, that is, a formula such that neither it nor its negation can be proved.