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|[[Kurt Gödel]]

||00:45, 29 October 2005 (hist) (diff) Kurt Gödel ||

* [[Jean van Heijenoort|van Heijenoort, Jean]] (ed. 1967), ''From Frege To Gödel: A Source Book in Mathematical Logic, 1879–1931'', Harvard University Pr * [[Kurt Gödel|Gödel, Kurt]] (1931), "[[On Formally Undecidable Propositions of Principia Mathematica

* [[Jean van Heijenoort|van Heijenoort, Jean]] (ed. 1967), ''From Frege To Gödel: A Source Book in Mathematical Logic, 1879–1931'', Harvard University Pr * [[Kurt Gödel|Gödel, Kurt]] (1931), "[[On Formally Undecidable Propositions of Principia Mathematica

...thesis, might prove not be decidable just on the basis of such principles. Gödel suggested quasi-empirical methodology could be used to provide sufficient e ...gain access to this separate world and discover truths about the entities? Gödel's and Plato's answers to each of these questions are much criticised. An im

...ypothesis]], might prove undecidable just on the basis of such principles. Gödel suggested that quasi-empirical methodology could be used to provide suffici Gödel's platonism postulates a special kind of mathematical intuition that lets u

...ypothesis]], might prove undecidable just on the basis of such principles. Gödel suggested that quasi-empirical methodology could be used to provide suffici Gödel's platonism postulates a special kind of mathematical intuition that lets u

...[Hilbert's program]] at the turn of the [[20th century]] to the proof of [[Gödel's theorem]] and the development of the [[Church-Turing thesis]] in the earl ...''The Honors Class. Hilbert's Problems and Their Solvers'' (2002).</ref> Gödel and [[Paul Cohen]] showed that this hypothesis cannot be proved or disprove

...[Hilbert's program]] at the turn of the [[20th century]] to the proof of [[Gödel's theorem]] and the development of the [[Church-Turing thesis]] in the earl ...''The Honors Class. Hilbert's Problems and Their Solvers'' (2002).</ref> Gödel and [[Paul Cohen]] showed that this hypothesis cannot be proved or disprove