Set theory in first-order logic: clauses for Go¨del's axioms
Journal of Automated Reasoning
Automated reasoning: 33 BASIC research problems
Automated reasoning: 33 BASIC research problems
Automated deduction in von Neumann-Bernays-Go¨del set theory
Journal of Automated Reasoning
Automated Development of Fundamental Mathematical Theories
Automated Development of Fundamental Mathematical Theories
An Equational Re-engineering of Set Theories
Selected Papers from Automated Deduction in Classical and Non-Classical Logics
Compiling dyadic first-order specifications into map algebra
Theoretical Computer Science - Algebraic methods in language processing
Decidability results for sets with atoms
ACM Transactions on Computational Logic (TOCL)
Theory-specific automated reasoning
A 25-year perspective on logic programming
TARSKI'02-05 Proceedings of the 2006 international conference on Theory and Applications of Relational Structures as Knowledge Instruments - Volume 2
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An experimentation activity in automated set-reasoning is reported. The methodology adopted is based on an equational reengineering of ZF set theory within the ground formalism L脳 developed by Tarski and Givant. On top of a kernel axiomatization of map algebra we develop a layered formalization of basic set-theoretical concepts. A first-order theorem prover is exploited to obtain automated certification and validation of this layered architecture.