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Logica positiva : plenitude, potencialidade e problemas (do pensar sem negação)

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Marcadores Sociales
Logica positiva : plenitude, potencialidade e problemas (do pensar sem negação)
Id. 3273481
Idioma portugués
Titulo Logica positiva : plenitude, potencialidade e problemas (do pensar sem negação)
Autor(es) Tomas Andres Barrero Guzman
Localización http://libdigi.unicamp.br/document/?code=vtls000340496
Versión 1.0
Estado Final
Descripción This work studies some problems connected to the role of negation in logic, treating the positive fragments of propositional calculus in order to deal with two main questions: the proof of the completeness theorems in systems lacking negation, and the puzzle raised by positive paradoxes like the well-known argument of Haskel Curry. We study the constructive completeness method proposed by Leon Henkin for classical fragments endowed with implication, and advance some reasons explaining what makes difficult to extend this constructive method to on-classical fragments equipped with weaker implications (that avoid Curry?s objection). This is the case, for example, of Jan Lukasiewicz?s n-valued logics and Wilhelm Ackermann?s logic of restricted implication. Besides such problems, both Henkin?s method and the triviality phenomenon enable us to propose a new positive tableau proof system which uses only positive meta-linguistic resources, and to motivate a new discussion concerning the role of negation in logic proposing the concept of paratriviality. In this way, some relations between positive reasoning and infinity, the possibilities to obtain a first-order positive logic as well as the philosophical connection between truth and meaning are discussed from a conceptual point of view.
Palabras clave Constructive completeness
Tipo de Interactividad Expositivo
Nivel de Interactividad muy bajo
Audiencia Estudiante
Profesor
Autor
Estructura Atomic
Coste no
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Requerimientos técnicos Browser: Any
Fecha de contribución 17-oct-2009
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