Verdad necesaria versus teorema de lógica modal (Necessary Truth versus Theorem of Modal Logic)
Theoria 11 (1):185-201 (1996)
| Abstract | En este artículo discuto el supuesto compromiso de la lógica modal cuantificada con el esencialismo. Entre otros argumentos, Quine, el más emblemático de los críticos de la modalidad, ha objetado a la lógica modal cuantificada que ésta se compromete con una doctrina filosófica usualmente considerada sospechosa, el esencialismo: la concepción que distingue, de entre los atributos de una cosa, aquellos que le son esenciales de otros poseidos sólo contingentemente. Examino en qué medida Quine puede tener razón sobre ese punto explorando una analogía entre la lógica modal y la logica clásica de primer orden. Con ello se pretende proporcionar una visión clarificadora sobre el estatus de la lógica modal y su relación con la lógica en general.In this paper I discuss the alleged commitment of quantified modal logic to philosophical essentialism. Besides some other more or less related arguments against quantified modal logic, Quine (its more prominent critic) objects to it by claiming its commitment to a philosophical doctrine usually regarded as suspicious, essentialism: the view that some of the attributes of a thing are essential to it, and others are accidental. I study to what extent Quine can be right about this specific issue. I defend some of his views by exploring an analogy between modal logic and standard first order logic. That serves to get a better understanding of the status of modal logic and its relation with logic in general | |||||||||
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Manuel Perez Otero (1996). Verdad Necesaria Versus Teorema de Lógica Modal (Necessary Truth Versus Theorem of Modal Logic). Theoria 11 (1):185-201.
Takahiro Seki (2003). A Sahlqvist Theorem for Relevant Modal Logics. Studia Logica 73 (3):383 - 411.
Johan van Benthem (2007). A New Modal Lindström Theorem. Logica Universalis 1 (1).
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Stephen K. McLeod (2009). Rationalism and Modal Knowledge. Crítica 41 (122):29-42.
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Phillip Bricker (1989). Quantified Modal Logic and the Plural De Re. Midwest Studies in Philosophy 14 (1):372-394.
Vaughan R. Pratt (1980). Application of Modal Logic to Programming. Studia Logica 39 (2-3):257 - 274.
Johan van Benthem, Guram Bezhanishvili & Mai Gehrke (2003). Euclidean Hierarchy in Modal Logic. Studia Logica 75 (3):327-344.
Milan Božić & Kosta Došen (1984). Models for Normal Intuitionistic Modal Logics. Studia Logica 43 (3):217 - 245.
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