Understand a new decision procedure for a rich class of set-theoretic formulas.
This work shows that the satisfiability problem remains solvable when extending multilevel syllogistic with singleton and powerset operators.
Written for researchers and students in logic and theoretical computer science, the text frames how a carefully designed procedure combines syntactic and model-theoretic ideas to decide formulas built from union, intersection, set difference, powerset, and singleton, using standard set-theoretic predicates and boolean connectives. It explains the intended interpretation and proves that satisfiable formulas have boundable models, leading to a concrete decidability result.
The paper surveys the progression from well-known decidability results to a decision procedure for a broader language, and outlines the key constructs that enable the proof. It emphasizes how canonical models and a nondeterministic standardization algorithm work together to test satisfiability.
Ideal for readers of formal logic and advanced set theory who want a rigorous, computational take on satisfiability in set-theoretic languages.
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HRD. Condition: New. New Book. Shipped from UK. Established seller since 2000. Seller Inventory # LX-9780656050413
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