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Archaeology International
Architecture_MPS
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Intuitionism and Proof Theory: Proceedings of the Summer Conference at Buffalo N.Y. 1968
Church's Thesis: A Kind of Reducibility Axiom for Constructive Mathematics
edited-book
Author(s):
G. Kreisel
Publication date
(Print):
1970
Publisher:
Elsevier
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ÜBER EINE BISHER NOCH NICHT BENÜTZTE ERWEITERUNG DES FINITEN STANDPUNKTES
Von Gödel
(1958)
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Formal systems for some branches of intuitionistic analysis
G Kreisel
,
A.S. Troelstra
(1970)
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Untersuchungen �ber die Grundlagen der Mengenlehre. I
E. Zermelo
(1908)
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Publication date (Print):
1970
Pages
: 121-150
DOI:
10.1016/S0049-237X(08)70746-8
SO-VID:
2c7eb31e-0c25-417c-8095-871cd56367f7
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Book chapters
pp. 3
The Ultra-Intuitionistic Criticism and the Antitraditional Program for Foundations of Mathematics
pp. 101
A Theory of Constructions Equivalent to Arithmetic
pp. 121
Church's Thesis: A Kind of Reducibility Axiom for Constructive Mathematics
pp. 163
Projections of Lawless Sequences
pp. 219
Intuitionistic Model Theory and the Cohen Independence Proofs
pp. 227
An Abstract Notion of Realizability for Which Intuitionistic Predicate Calculus is Complete
pp. 235
Extending the Topological Interpretation to Intuitionistic Analysis, II
pp. 259
Some Results for Intuitionistic Logic with Second Order Quantification Rules
pp. 271
On Cut Elimination in Intuitionistic Systems of Analysis
pp. 289
Hereditarily Replete Functionals Over the Ordinals
pp. 303
Formal Theories for Transfinite Iterations of Generalized Inductive Definitions and Some Subsystems of Analysis
pp. 339
Regular Ordinals and Normal Forms
pp. 419
Herbrand-Style Consistency Proofs
pp. 435
Iterated Inductive Definitions and Σ21-AC
pp. 443
Assignment of Ordinals to Terms for Primitive Recursive Functionals of Finite Type
pp. 459
On a Number Theoretic Choice Schema and its Relation to Induction
pp. 475
Applications of the Cut Elimination Theorem to Some Subsystems of Classical Analysis
pp. 489
Principles of Proof and Ordinals Implicit in Given Concepts
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