Collected Works: Correspondance A-G. vol. 4, Band 3Oxford University Press, 1986 - 532 Seiten |
Inhalt
Gödels Gabelsberger shorthand by Cheryl A Dawson | 7 |
Introductory note to 1930c by Warren Goldfarb | 13 |
Introductory note to 1931? by Stephen C Kleene | 30 |
Introductory note to 19330 by Solomon Feferman | 36 |
Introductory note to 1933? by Israel Halperin | 54 |
Introductory note to 1938a by Wilfried Sieg | 62 |
Vortrag bei Zilsel | 86 |
Introductory note to 1939b and 1940a | 114 |
Lecture on rotating universes | 269 |
Introductory note to 1951 by George Boolos | 290 |
Introductory note to 19539 by Warren Goldfarb | 324 |
Is mathematics syntax of language? | 334 |
Introductory note to 1961? by Dagfinn Føllesdal | 364 |
The modern development of the foundations of mathematics | 374 |
Introductory note to 1970 by Robert M Adams | 388 |
Introductory note to 1970a 1970b and 1970c | 405 |
Introductory note to 193? by Martin Davis | 156 |
Undecidable diophantine propositions | 164 |
See introductory note under Gödel 19396 | 175 |
Introductory note to 1941 by A S Troelstra | 186 |
Introductory note to 19469 by Howard Stein | 202 |
Introductory note to 1949b by David B Malament | 261 |
Some considerations leading to the probable conclusion | 420 |
Excerpt from 19469A | 426 |
Textual notes | 439 |
References | 479 |
Addenda and corrigenda to Volumes I and II | 517 |
Häufige Begriffe und Wortgruppen
argument arithmetic assertion axiom of choice axioms and rules Beweis beweisbar Carnap concepts consistency proof constructible sets continuum hypothesis contradiction defined definition diophantine elements empirical equation Euclidean existence expression fact finitary finite number finitist follows footnote formal system formula Gentzen gibt given Gödel Gödel's ontological proof Hilbert Husserl induction integers interpretation introductory note intuitionistic logic Kant Kant's konstruierbaren Kurt Gödel lecture Leibniz Lemma manuscript mathe Mathematik means Menge Mengen Nachlass natural numbers negation notion number theory objects obtained ordinal numbers philosophy physical possible problem procedure propositional function provable proved quantifiers question R-worlds real numbers refer relation relativity theory result rotating rules of inference satisfied Satz sense sentence sequence set theory shorthand space subset symbols syntactical syntax tautology theorem things tion transfinite transfinite induction translation true truth undecidable variables w₁ world lines Zahlen

