Deciding the undecidable: Wrestling with Hilbert's problems
| Abstract | In the year 1900, the German mathematician David Hilbert gave a dramatic address in Paris, at the meeting of the 2nd International Congress of Mathematicians—an address which was to have lasting fame and importance. Hilbert was at that point a rapidly rising star, if not superstar, in mathematics, and before long he was to be ranked with Henri Poincar´. | |||||||||
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Panu Raatikainen (2003). Some Strongly Undecidable Natural Arithmetical Problems, with an Application to Intuitionistic Theories. Journal of Symbolic Logic 68 (1):262-266.
Kai F. Wehmeier (1997). Aspekte der Frege–Hilbert-Korrespondenz. History and Philosophy of Logic 18 (4):201-209.
Ansten Klev (2011). Dedekind and Hilbert on the Foundations of the Deductive Sciences. Review of Symbolic Logic 4 (4):645-681.
Miklos Redei (1999). 'Unsolved Problems of Mathematics' J von Neumann's Address to the International Congress of Mathematicians, Amsterdam, September 2-9, 1954. The Mathematical Intelligencer 21:7-12.
Volker Peckhaus (2003). The Pragmatism of Hilbert's Programme. Synthese 137 (1-2):141 - 156.
Rüdiger Thiele (1997). Über Die Variationsrechnung in Hilberts Werken Zur Analysis. NTM International Journal of History and Ethics of Natural Sciences, Technology and Medicine 5 (1):23-42.
C. S. Calude & G. J. Chaitin (1999). Randomness Everywhere. Nature 400:319-320.
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