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Gödel ’96
Forcing on Bounded Arithmetic
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Author(s):
Gaisi Takeuti
,
Masahiro Yasumoto
Publication date
(Print):
1996
Publisher:
Springer Berlin Heidelberg
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Counting problems in bounded arithmetic
J. París
,
A. Wilkie
(1985)
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Bounded Arithmetic, Propositional Logic and Complexity Theory
Jan Krajíček
(2009)
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The complexity of the pigeonhole principle
M. Ajtai
(1988)
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Publication date (Print):
1996
Pages
: 120-138
DOI:
10.1007/978-3-662-21963-8_8
SO-VID:
61c0a886-203e-4010-b37d-36bd9f0b41e3
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Book chapters
pp. 3
Gödel’s program for new axioms: Why, where, how and what?
pp. 23
Infinite-valued Gödel Logics with 0-1-Projections and Relativizations
pp. 34
Contributions of K. Gödel to Relativity and Cosmology
pp. 50
Kurt Gödel and the constructive Mathematics of A.A. Markov
pp. 64
Hao Wang as Philosopher
pp. 81
A bottom-up approach to foundations of mathematics
pp. 98
K-graph Machines: generalizing Turing’s machines and arguments
pp. 120
Forcing on Bounded Arithmetic
pp. 139
Uniform Interpolation and Layered Bisimulation
pp. 167
Gödel’s Ontological Proof Revisited
pp. 173
A Uniform Theorem Proving Tableau Method for Modal Logic
pp. 183
Decidability of the ∃*∀*-Class in the Membership Theory NWL
pp. 195
A Logical Approach to Complexity Bounds for Subtype Inequalities
pp. 205
How to characterize provably total functions by the Buchholz operator method
pp. 214
Completeness has to be restricted: Gödel’s interpretation of the parameter t
pp. 224
A Bounded Arithmetic Theory for Constant Depth Threshold Circuits
pp. 235
Information content and computational complexity of recursive sets
pp. 247
Kurt Gödel and the Consistency of R##
pp. 257
Best possible answer is computable for fuzzy SLD-resolution
pp. 267
The finite stages of inductive definitions
pp. 291
Gödel and the Theory of Everything
pp. 307
Replacement↛ Collection
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