La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento

The appearance of the non-Euclidean or astral geometries seemed to contradict the philosophy of the Kant´s mathematics. He had considered the possibility of a supreme geometry, but he discarded it due to it was not synthetically related with the experience. However, at the beginning of the XX centur...

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Main Author: Juan Cano de Pablo
Format: Article
Language:deu
Published: Universidad Complutense de Madrid 2007-06-01
Series:Logos
Subjects:
Online Access:http://revistas.ucm.es/index.php/ASEM/article/view/16410
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spelling doaj-61650cc3494d4273b58805c51ac7b4922020-11-24T22:01:56ZdeuUniversidad Complutense de MadridLogos1575-68661988-32422007-06-014016118316425La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimientoJuan Cano de PabloThe appearance of the non-Euclidean or astral geometries seemed to contradict the philosophy of the Kant´s mathematics. He had considered the possibility of a supreme geometry, but he discarded it due to it was not synthetically related with the experience. However, at the beginning of the XX century Albert Einstein developed the Theory of the Relativity and made it a theory of gravitation. This theory, known as Theory of the General Relativity, confers to the Universe a non Euclidean structure. In this article it is outlined that such an endowment of physical sense to an astral (spherical Geometry or Riemanniana) geometry kind, makes that the mistrust that Kant manifested with respect to a possible geometry different to that which the intuition presents to us, will vanish. The Theory of Relativity so recovers the necessary connection between the new geometry and the experience.http://revistas.ucm.es/index.php/ASEM/article/view/16410Euclidian GeometryNon-Euclidean geometryTheory of the relativitya priori synthetic judgementsMathematical
collection DOAJ
language deu
format Article
sources DOAJ
author Juan Cano de Pablo
spellingShingle Juan Cano de Pablo
La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
Logos
Euclidian Geometry
Non-Euclidean geometry
Theory of the relativity
a priori synthetic judgements
Mathematical
author_facet Juan Cano de Pablo
author_sort Juan Cano de Pablo
title La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
title_short La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
title_full La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
title_fullStr La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
title_full_unstemmed La aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
title_sort la aplicación física de la geometría astral como confirmación de la teoría kantiana del conocimiento
publisher Universidad Complutense de Madrid
series Logos
issn 1575-6866
1988-3242
publishDate 2007-06-01
description The appearance of the non-Euclidean or astral geometries seemed to contradict the philosophy of the Kant´s mathematics. He had considered the possibility of a supreme geometry, but he discarded it due to it was not synthetically related with the experience. However, at the beginning of the XX century Albert Einstein developed the Theory of the Relativity and made it a theory of gravitation. This theory, known as Theory of the General Relativity, confers to the Universe a non Euclidean structure. In this article it is outlined that such an endowment of physical sense to an astral (spherical Geometry or Riemanniana) geometry kind, makes that the mistrust that Kant manifested with respect to a possible geometry different to that which the intuition presents to us, will vanish. The Theory of Relativity so recovers the necessary connection between the new geometry and the experience.
topic Euclidian Geometry
Non-Euclidean geometry
Theory of the relativity
a priori synthetic judgements
Mathematical
url http://revistas.ucm.es/index.php/ASEM/article/view/16410
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