Categorical abstract algebraic logic: truth-equational \(\pi\)-institutions
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Publication:2354626
DOI10.1215/00294527-2864343zbMath1333.03269OpenAlexW2009110065MaRDI QIDQ2354626
Publication date: 20 July 2015
Published in: Notre Dame Journal of Formal Logic (Search for Journal in Brave)
Full work available at URL: https://projecteuclid.org/euclid.ndjfl/1429277356
Leibniz operatordeductive systemscategorical abstract algebraic logictruth-equational logicalgebraizable logics, equivalential logics
Cites Work
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- Modules over quantaloids: applications to the isomorphism problem in algebraic logic and \(\pi\)-institutions
- Categorical abstract algebraic logic: \((\ell,N)\)-algebraic systems
- Categorical abstract algebraic logic: models of \(\pi\)-institutions
- Equivalential logics. I
- Equivalential logics. II
- Characterizing equivalential and algebraizable logics by the Leibniz operator
- A survey of abstract algebraic logic
- Algebraic semantics for deductive systems
- The Suszko operator. I
- Categorical abstract algebraic logic: Equivalent institutions
- Categorical abstract algebraic logic: Algebraizable institutions
- Categorical abstract algebraic logic: more on protoalgebraicity
- Equivalential and algebraizable logics
- Categorical abstract algebraic logic: prealgebraicity and protoalgebraicity
- Equivalence of consequence relations: an order-theoretic and categorical perspective
- Multi-term π-institutions and their equivalence
- Algebraizable logics
- Institutions: abstract model theory for specification and programming
- Categorical Abstract Algebraic Logic: Algebraic Semantics for (\documentclass{article}\usepackage{amssymb}\begin{document}\pagestyle{empty}$\bf{\pi }$\end{document})‐Institutions
- Categorical abstract algebraic logic: The categorical Suszko operator
- Protoalgebraic logics
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