Cambridge Summer School in Mathematical Logic

& (eds.)
New York,: Springer Verlag (1973)
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QA9.A1.L28 no. 337

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038705569X

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Chapters

Lectures on intuitionism.  (pages 1–94)Dirk van Dalen
Realizability: a retrospective survey.  (pages 95--112)S. C. Kleene
Some applications of Kleene's methods for intuitionistic systems.  (pages 113--170)Harvey Friedman
Some properties of intuitionistic Zermelo-Frankel set theory.  (pages 206--231)John Myhill
Ouelques Resultats sur les Interpretations Fonctionnelles.  (pages 232--252)J. Y. Girard
Combinator realizability of constructive finite type analysis.  (pages 253--273)John Staples
The arithmetic theory of constructions.  (pages 274--298)Nicolas D. Goodman
The priority method for the construction of recursively enumerable sets.  (pages 299--310)Alistair H. Lachlan
Admissible ordinals and priority arguments.  (pages 311--344)Manuel Lerman
Infinitary combinatorics.  (pages 361--418)E. M. Kleinberg
""Effective implications between the" finite" choice axioms.  (pages 439--458)John H. Conway
On descendingly complete ultrafilters.  (pages 459--488)Karel Prikry
XVI. A model for the negation of the axiom of choice.  (pages 489--494)Kenneth Kunen
Filters closed under Mahlo's and Gaifman's operation.  (pages 495--530)K. Gloede
On chromatic number of graphs and set systems.  (pages 531--538)P. Erdös, A. Hajnal & B. Rothchild
Countable models of set theories.  (pages 539--573)Harvey Friedman
Descriptive set theory in L {\ omega l\ omega}.  (pages 574--598)Robert Vaught
Modal model theory.  (pages 599--617)C. C. Chang
A preservation theorem for interpretations.  (pages 618--621)K. Jon Barwise
Vaught sentences and Lindström's regular relations.  (pages 622--660)M. Makkai

Similar books and articles

Cambridge Summer School in Mathematical Logic Held in Cambridge/England, August 1-21, 1971.Adrian Richard David Mathias & Hartley Rogers (eds.) - 1973 - New York, NY, USA: Springer.
Robert Vaught. Descriptive set theory in Lω,1ω, Cambridge summer school in mathematical logic, held in Cambridge/England, August 1–21, 1971, edited by A.R.D. Mathias and H. Rogers, Lecture notes in mathematics, vol. 337, Springer-Verlag, Berlin, Heidelberg, and New York, 1973, pp. 574–598. - Robert Vaught. Invariant sets in topology and logic. Fundamenta mathematicae, vol. 82 no. 3 , pp. 269–294. [REVIEW]John P. Burgess - 1982 - Journal of Symbolic Logic 47 (1):217-218.
Lectures on intuitionism.Dirk van Dalen - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 1–94.
Infinitary combinatorics.E. M. Kleinberg - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 361--418.
The arithmetic theory of constructions.Nicolas D. Goodman - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 274--298.
A preservation theorem for interpretations.K. Jon Barwise - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 618--621.
Modal model theory.C. C. Chang - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 599--617.
Realizability: a retrospective survey.S. C. Kleene - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 95--112.
Countable models of set theories.Harvey Friedman - 1973 - In A. R. D. Mathias & Hartley Rogers, Cambridge Summer School in Mathematical Logic. New York,: Springer Verlag. pp. 539--573.

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