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  1. Non-Fregean Logics of Analytic Equivalence (I).Andrzej Biłat - 2015 - Bulletin of the Section of Logic 44 (1/2):53-68.
    The identity connective is usually interpreted in non-Fregean logic as an operator representing the identity of situations. This interpretation is related to the modal criterion of the identity of sentence correlates, characteristic of the WT system and some stronger systems. However, this connective can also be interpreted in a different way – as an operator representing the identity of propositions. The “propositional” interpretation is in turn associated with the modal-contents criterion of the identity of sentence correlates. This begs the question (...)
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  • Paraconsistency in Non-Fregean Framework.Joanna Golińska-Pilarek - forthcoming - Studia Logica:1-39.
    A non-Fregean framework aims to provide a formal tool for reasoning about semantic denotations of sentences and their interactions. Extending a logic to its non-Fregean version involves introducing a new connective $$\equiv $$ ≡ that allows to separate denotations of sentences from their logical values. Intuitively, $$\equiv $$ ≡ combines two sentences $$\varphi $$ φ and $$\psi $$ ψ into a true one whenever $$\varphi $$ φ and $$\psi $$ ψ have the same semantic correlates, describe the same situations, or (...)
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  • Non-Fregean Logics of Analytic Equivalence (II).Andrzej Biłat - 2015 - Bulletin of the Section of Logic 44 (1/2):69-79.
    This paper presents the main assumptions of Andrzej Grzegorczyk’s last research project concerning the logic of synonymity. It shows that the basis of logic of analytic equivalence, presented in the first part of the work, fully corresponds with these assumptions.
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