Análisis Filosófico 28 (2):175-203 (2008)

La consecuencia más difundida de la revolución en la geometría del siglo XIX es aquella que afirma que después de dichos cambios ya nada quedaría de la vieja noción de espacio como "forma de la intuición sensible", ni de la geometría como "condición trascendental" de la posibilidad de la experiencia. Este artículo se ocupa del intento de Rudolf Carnap por articular una concepción del espacio intuitivo que, al tiempo que se mantiene dentro del paradigma kantiano se hace eco de algunos resultados obtenidos en las ciencias formales, específicamente de la teoría de grupos en su aplicación a la geometría. Su concepción se encuentra antecedida por los esfuerzos de Helmholtz, Poincaré, Cassirer y Husserl. The most diffused consecuence of the revolution in the geometry of the XIX century is what claims that after this changes anything would remain of the old notion of space as "the form of the sensible intuition", neither of geometry like "transcendental condition" of the possibility of experience. This paper deal with the Rudolf Carnap's attempt to articulate a conception of the intuitve space that, at the time that it mantains within kantian paradigm, it echoes of some results obtained in the formal sciences, specifically of the theory of groups in its application to geometry. Its conception is preceded by the efforts of Helmholtz, Poincaré, Cassirer and Husserl
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References found in this work BETA

The Principles of Mathematics.Bertrand Russell - 1903 - Cambridge, England: Allen & Unwin.
The Principles of Mathematics.Bertrand Russell - 1903 - Revue de Métaphysique et de Morale 11 (4):11-12.
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