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  1. The Liar Paradox and “Meaningless” Revenge.Jared Warren - 2023 - Journal of Philosophical Logic 53 (1):49-78.
    A historically popular response to the liar paradox (“this sentence is false”) is to say that the liar sentence is meaningless (or semantically defective, or malfunctions, or…). Unfortunately, like all other supposed solutions to the liar, this approach faces a revenge challenge. Consider the revenge liar sentence, “this sentence is either meaningless or false”. If it is true, then it is either meaningless or false, so not true. And if it is not true, then it can’t be either meaningless or (...)
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  • The Liar Paradox - A Case of Mistaken Truth Attribution.Jasper Doomen - 2023 - Axiomathes 33 (1):1-11.
    A semantic solution to the liar paradox (“This statement is not true”) is presented in this article. Since the liar paradox seems to evince a contradiction, the principle of non-contradiction is preliminarily discussed, in order to determine whether dismissing this principle may be reason enough to stop considering the liar paradox a problem. No conclusive outcome with respect to the value of this principle is aspired to here, so that the inquiry is not concluded at this point and the option (...)
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  • The liar: What paradox? [REVIEW]Avrum Stroll - 1988 - Argumentation 2 (1):63-75.
    Most philosophers believe that the Liar Paradox is semantical in character, and arises from difficulties in the predicate “true.” The author argues that the paradox is pragmatic, not semantic, and arises from violations of essential conditions that define statement-making speech acts. The author shows that his solution to the paradox will not only handle the classical Liar sentences that are “necessarily” or “intrinsically” paradoxical, but also sets of Kripke-sentences that are “contingently” paradoxical.
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  • (1 other version)The Liar Paradox in the predictive mind.Christian Michel - 2019 - Pragmatics Cognition 26 (2-3):239-266.
    Most discussions frame the Liar Paradox as a formal logical-linguistic puzzle. Attempts to resolve the paradox have focused very little so far on aspects of cognitive psychology and processing, because semantic and cognitive-psychological issues are generally assumed to be disjunct. I provide a motivation and carry out a cognitive-computational treatment of the liar paradox based on a model of language and conceptual knowledge within the Predictive Processing framework. I suggest that the paradox arises as a failure of synchronization between two (...)
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  • (1 other version)The Liar Paradox in the predictive mind.Christian Michel - 2019 - Pragmatics and Cognition 26 (2-3):239-266.
    Most discussions frame the Liar Paradox as a formal logical-linguistic puzzle. Attempts to resolve the paradox have focused very little so far on aspects of cognitive psychology and processing, because semantic and cognitive-psychological issues are generally assumed to be disjunct. I provide a motivation and carry out a cognitive-computational treatment of the liar paradox based on a cognitive-computational model of language and conceptual knowledge within the Predictive Processing framework. I suggest that the paradox arises as a failure of synchronization between (...)
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  • A Comparative Taxonomy of Medieval and Modern Approaches to Liar Sentences.C. Dutilh Novaes - 2008 - History and Philosophy of Logic 29 (3):227-261.
    Two periods in the history of logic and philosophy are characterized notably by vivid interest in self-referential paradoxical sentences in general, and Liar sentences in particular: the later medieval period (roughly from the 12th to the 15th century) and the last 100 years. In this paper, I undertake a comparative taxonomy of these two traditions. I outline and discuss eight main approaches to Liar sentences in the medieval tradition, and compare them to the most influential modern approaches to such sentences. (...)
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  • Nachwuchs für den Lügner.Rudolf Schüßler - 1986 - Erkenntnis 24 (2):219-234.
    In diesem Aufsatz wird ein neues Paradoxon vorgestellt, der Super-Lügner. Er ist stärker als alle bekannten Lügner-Sätze, nicht mehr eindeutig selbstreferentiell und läßt sich darüber hinaus in eindeutig in die Tarski-Hierarchie einordnen. Eine unendlich große Familie von Super-Lügnern auf Metaebenen ist konstruierbar. Schließlich widersetzt sich der Super-Lügner der Auflösung durch die neue vielversprechende Reflexionslogik LR von U. Blau.
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  • Paradoxes of fulfillment.Daniel Bonevac - 1990 - Journal of Philosophical Logic 19 (3):229 - 252.
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