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EN
Contents Introduction.................................................................................................................................................. 3 § 1. System $\mathscr{S}$ of a propositional calculus...................................................................... 4 § 2. System $\mathscr{S}*$..................................................................................................................... 5 § 3. $\mathscr{S}*$-algebras.................................................................................................................. 9 § 4. The algebra of set designations of $\mathscr{S}*$.................................................................... 11 § 5. Models of the system $\mathscr{S}*$............................................................................................ 13 § G. Completeness theorem................................................................................................................... 17 § 7. Formalized theory of fields of sets.................................................................................................. 20 § 8. Classical elementary theory of Boolean algebras....................................................................... 23 § 9. Elementary theories of $\mathscr{S}$-algebras based on $\mathscr{S}$-logic.................. 26 References................................................................................................................................................. 29
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On existential theorems in non-classical functional calculi

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On the isomorphism of Lindenbaum algebras with fields of sets

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Errata to the paper "On the ε-theorems" (Fund. Math. 43, p. 156-165)

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Algebraic Treatment of the Functional Calculi of Heyting and Lewis

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Algebraic treatment of the notion of satisfiability

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A proof of the completeness theorem of Grödel

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A proof of the Skolem-Löwenheim Theorem

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A proof of the compactness theorem for arithmetical classes

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N-lattices and constructive logic with strong negation

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An application of lattices to logic

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On the Gentzen theorem

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Algebraic models of axiomatic theories

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Preface, Contents

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On the ε-theorems

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