Alberto José García Olea, Ó. L. Zaldívar
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摘要

- 1955年,埃米尔·考夫曼(Emil Kaufmann)的死后作品(1891-1953)出版,其中历史学家在20世纪中叶将18世纪末的日期定为现代性的前奏,并取得了巨大成功,提出了建筑理论的恢复,并将boulle列为现代革命建筑师,他的反装饰建筑代表了一种完全革新的几何方法,因为它建立了法国建筑的现代性。给巨大的建筑带来了变化。同样,我们也确定了卡恩的古典几何是如何从启蒙运动中获得的,作为一种经典建筑,永恒的,基于对大量废墟的发现,通过旅行记录对遗产的发现,对美国罗马城的发现,这体现在一系列的建筑中,这些建筑被作为纪念碑展示,它们完全保持在同一个地方,几个世纪以来都镶嵌在同一个自然中,在一个不可阻挡的静止的几何形状中,沉默统治着一切。本文分析了建筑师Louis I. Kahn最具代表性的建筑,以及它们与boull几何的关系,暗示了Kahn古典几何的发现。对这两种几何的分析将导致一系列的比较、类比和矛盾的贡献,其结果将肯定或否定地证实,boullsame的现代几何的建立与Kahn的经典几何相反。
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La geometría moderna de Boullée frente a la geometría clásica de Kahn: Una contradicción aparente = Boullée's modern geometry versus Kahn's classical geometry: An apparent contradiction
— In 1955, Emil Kaufmann's posthumous work (1891-1953) was published, in which the historian, in the middle of the 20th century, set the date of the end of the 18th century as a prelude to modernity, with great success, proposing a recovery of the theory of architecture, and cataloguing Boullée as a modern, revolutionary architect, whose antiornamental architecture represents a totally renovating approach to geometry, since it establishes the modernity of French architecture, introducing a change in the enormous size of the buildings. Likewise, it is established how Kahn's classical geometry emerges as a transference received from The Enlightenment, as a classical architecture, timeless, based on the discovery of mass, of ruin, of the heritage through the travelogue, of the discovery of the city of Rome in the United States, which is embodied in a series of buildings, which are shown as monuments, and which remain exactly in the same place, embedded in the same nature for centuries, in a geometry of unstoppable stillness where silence rules. This article analyzes the most representative buildings of the architect Louis I. Kahn, and their relationship with Boullée's geometry, which implies the discovery of Kahn's classical geometry. The analysis of both geometries will lead to the contribution of a series of comparisons, analogies and contradictions, the results of which will confirm, positively or negatively, the establishment of Boullée's modern geometry as opposed to Kahn's classical geometry.
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