S Bellantoni, S Cook - Proceedings of the twenty-fourth annual ACM …, 1992 - dl.acm.org
We give a recursion-theoretic characterization of FP which describes polynomial time computation independently of any externally imposed resource bounds. In particular, this …
This book presents an up-to-date, unified treatment of research in bounded arithmetic and complexity of propositional logic with emphasis on independence proofs and lower bound …
JY Girard, A Scedrov, PJ Scott - Theoretical computer science, 1992 - Elsevier
Usual typed lambda-calculi yield input/output specifications; in this paper the authors show how to extend this paradigm to complexity specifications. This is achieved by means of a …
J Avigad, S Feferman - Studies in Logic and the Foundations of …, 1998 - Elsevier
In 1958, Kurt Gödel published in the journal Dialectica an interpretation of intuitionistic arithmetic in a quantifier-free theory of functionals of finite type, an interpretation which has …
This account of propositional logic concentrates on the algorithmic translation of important methods, especially of decision procedures for (subclasses of) propositional logic. Important …
We present Virtualized Reality, a technique to create virtual worlds out of dynamic events using densely distributed stereo views. The intensity image and depth map for each camera …
A Urquhart - Bulletin of Symbolic Logic, 1995 - cambridge.org
§ 1. Introduction. The classical propositional calculus has an undeserved reputation among logicians as being essentially trivial. I hope to convince the reader that it presents some of …
M Sipser - Proceedings of the twenty-fourth annual ACM …, 1992 - dl.acm.org
The P versus NP question grew out of developments in mathematical logic and electronic technology during the middle part of the twentieth century. It is now considered to be one of …
SR Buss - Handbook of proof theory, 1998 - books.google.com
This chapter discusses the proof-theoretic foundations of the first-order theory of the non- negative integers. This first-order theory of numbers, also called 'first-order arithmetic' …