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FondsMichael Wright Collection
2787 en plus...
PièceMW0003114 - 20/09/95 Truth In Mathematics, Mussomeli: Alex George: 2 conceptions of the natural nos.
PièceMW0003114 - 20/09/95 Truth In Mathematics, Mussomeli: Alex George: 2 conceptions of the natural nos. (contd.)
PièceMW0003115 - 15/11/95 KCL Philosophy Centre Seminar, London: John Mayberry: What is the axiomatic method and why does it work? / discussion / conversation incl. J Mayberry, M Wright
PièceMW0003115 - 15/11/95 KCL Philosophy Centre Seminar, London: Conversations incl. J Mayberry & M Wright (contd.)
PièceMW0003116 - 14/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: Roger Penrose: Computational transcendence of human thought
PièceMW0003116 - 14/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: Roger Penrose: Computational transcendence of human thought (contd.)
PièceMW0003117 - 14/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: Dan Isaacson: What Gödel's theorem tells us about the nature of mathematical truth
PièceMW0003117 - 14/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: Dan Isaacson: What Gödel's theorem tells us about the nature of mathematical truth (contd.)
PièceMW0003118 - 15/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: John Lucas: Implications of Gödel's theorem
5439 en plus...

Rapports

14/10/95 OUDCE Rewley House Weekend on The Philosophical Implications of Gödel's Theorem, Univeristy of Oxford: Roger Penrose: Computational transcendence of human thought

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Imprimé : 2026-04-19