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THE COMMON EVOLUTION OF GEOMETRY AND ARCHITECTURE FROM A GEODETIC POINT OF VIEW

机译:从大地测量角度看几何与建筑的共同演变

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摘要

Throughout history the link between geometry and architecture has been strong and while architects have used mathematics to construct their buildings, geometry has always been the essential tool allowing them to choose spatial shapes which are aesthetically appropriate. Sometimes it is geometry which drives architectural choices, but at other times it is architectural innovation which facilitates the emergence of new ideas in geometry. Among the best known types of geometry (Euclidean, projective, analytical, Topology, descriptive, fractal,…) those most frequently employed in architectural design are: (1) Euclidean Geometry (2) Projective Geometry (3) The non-Euclidean geometries. Entire architectural periods are linked to specific types of geometry. Euclidean geometry, for example, was the basis for architectural styles from Antiquity through to the Romanesque period. Perspective and Projective geometry, for their part, were important from the Gothic period through the Renaissance and into the Baroque and Neo-classical eras, while non-Euclidean geometries characterize modern architecture.
机译:纵观历史,几何学与建筑之间的联系一直很牢固,虽然建筑师使用数学来建造建筑物,但是几何学一直是使他们能够选择在美学上合适的空间形状的基本工具。有时是几何决定了建筑的选择,但有时是建筑创新促进了几何新思想的出现。在最著名的几何类型中(欧几里得,投影,解析,拓扑,描述,分形等),在建筑设计中最常用的是:(1)欧几里得几何(2)投影几何(3)非欧几里德几何。整个建筑时期都与特定的几何类型相关联。例如,欧几里得几何学是从古代到罗马时期的建筑风格的基础。就透视图和射影几何而言,它们在哥特时期直至文艺复兴时期乃至巴洛克和新古典时代都很重要,而非欧几里德几何则代表了现代建筑。

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