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» Arithmetic as a Theory Modulo
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LANMR
2007
13 years 10 months ago
Dialetheic truth theory: inconsistency, non-triviality, soundness, incompleteness
The best-known application of dialetheism is to semantic paradoxes such as the Liar. In particular, Graham Priest has advocated the adoption of an axiomatic truth theory in which c...
Federico Marulanda Rey
BSL
2004
49views more  BSL 2004»
13 years 8 months ago
Predicative fragments of Frege Arithmetic
Frege Arithmetic (FA) is the second-order theory whose sole non-logical axiom is Hume's Principle, which says that the number of Fs is identical to the number of Gs if and on...
Øystein Linnebo
CADE
2010
Springer
13 years 9 months ago
Bugs, Moles and Skeletons: Symbolic Reasoning for Software Development
Abstract. Symbolic reasoning is in the core of many software development tools such as: bug-finders, test-case generators, and verifiers. Of renewed interest is the use of symbolic...
Leonardo Mendonça de Moura, Nikolaj Bj&osla...
JAR
2007
132views more  JAR 2007»
13 years 8 months ago
Visualizing SAT Instances and Runs of the DPLL Algorithm
SAT-solvers have turned into essential tools in many areas of applied logic like, for example, hardware verification or satisfiability checking modulo theories (SMT). And althoug...
Carsten Sinz
FDTC
2006
Springer
80views Cryptology» more  FDTC 2006»
14 years 11 days ago
Robust Finite Field Arithmetic for Fault-Tolerant Public-Key Cryptography
We present a new approach to fault tolerant public key cryptography based on redundant arithmetic in finite rings. Redundancy is achieved by embedding non-redundant field or ring ...
Gunnar Gaubatz, Berk Sunar