Gödel, Kurt

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An austrian mélange • Eckehart köler, Peter weibel, Michael stöltzner, Bernd Buldt, Carsten Klein, and Werner depauli-schimanovich-göttig, eds. Kurt gödel. Wahrheit & beweisbarkeit. Band 1: Dokumente und historische analysen [Kurt gödel. Truth and provability. Vol. 1: Documents and historical analyses]. Vienna: Öbv et hpt, 2002. Isbn 3-209-03824-1. Pp. 279. • Bernd Buldt, Eckehart köhler, Michael stöltzner, Peter weibel, Carsten Klein, and Werner depauli-schimanovich-göttig, eds. Kurt gödel. Wahrheit & beweisbarkeit. Band 2: Kompendium zum werk [vol. 2: Compendium of work]. Vienna: Öbv et hpt, 2002. Isbn 3-209-03835-X. Pp. 447. [REVIEW]Hannes Leitgeb - 2007 - Philosophia Mathematica 15 (2):245-257.
Computation and Intractability: Echoes of Kurt Godel.Christos H. Papadimitriou - 2011 - In Matthias Baaz (ed.), Kurt Gödel and the Foundations of Mathematics: Horizons of Truth. Cambridge University Press. pp. 137.
My Interaction with Kurt Godel: The Man and His Work.Paul J. Cohen - 2011 - In Matthias Baaz (ed.), Kurt Gödel and the Foundations of Mathematics: Horizons of Truth. Cambridge University Press. pp. 435.
Remarks before the Princeton Bicentennial Conference on Problems in Mathematics.Kurt Gödel - 1946 - In Solomon Feferman, John Dawson & Stephen Kleene (eds.), Kurt Gödel: Collected Works Vol. Ii. Oxford University Press. pp. 150--153.
Kurt Gödel: essays for his centennial.Kurt Gödel, Solomon Feferman, Charles Parsons & Stephen G. Simpson (eds.) - 2010 - Ithaca, NY: Association for Symbolic Logic.
Introductory note to Kurt gödel's ``some basic theorems on the foundations of mathematics and their implications''.George Boolos - 1995 - In Solomon Feferman (ed.), Kurt Gödel, Collected Works. Oxford University Press. pp. 290-304.
On an Extension of Finitary Mathematics which has not yet been Used.Kurt Gödel - 1972 - In Solomon Feferman, John Dawson & Stephen Kleene (eds.), Kurt Gödel: Collected Works Vol. Ii. Oxford University Press. pp. 271--284.
Some Remarks on the Undecidability Results.Kurt Gödel - 1972 - In Solomon Feferman, John Dawson & Stephen Kleene (eds.), Kurt Gödel: Collected Works Vol. Ii. Oxford University Press. pp. 305--306.
What is Cantor's Continuum Problem?Kurt Gödel - 1947 - The American Mathematical Monthly 54 (9):515--525.

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Bernd Buldt
Purdue University Fort Wayne

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