The Geometry of Art and LifeSheed and Ward, 1946 - 174 páginas |
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Página xv
... King's Chamber , the Great Pyramid , and the Icosahedron XVII . The King's Chamber , the Great Pyramid , and the Icosahedron XVIII . Plane Projections of Three Hypersolids XIX . Regular Equipartitions of the Plane XX . Two Regular ...
... King's Chamber , the Great Pyramid , and the Icosahedron XVII . The King's Chamber , the Great Pyramid , and the Icosahedron XVIII . Plane Projections of Three Hypersolids XIX . Regular Equipartitions of the Plane XX . Two Regular ...
Página 63
... King's Chamber ; then JF OA is the height of the King's Chamber , AN is the side of the icosahedron inscribed in a sphere having its centre in O ( centre of figure of the R.A.P. ) and a radius equal to OA , and the square PQ.RS is the ...
... King's Chamber ; then JF OA is the height of the King's Chamber , AN is the side of the icosahedron inscribed in a sphere having its centre in O ( centre of figure of the R.A.P. ) and a radius equal to OA , and the square PQ.RS is the ...
Página 98
... King's Chamber . An interesting point is that in this particular " ideal " theme , the fundamental diagram of the face is the same as the one of the whole body ; the link between the two is that the height of the face is equal to the ...
... King's Chamber . An interesting point is that in this particular " ideal " theme , the fundamental diagram of the face is the same as the one of the whole body ; the link between the two is that the height of the face is equal to the ...
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Términos y frases comunes
Aesthetics analogy angle Archimedian architects Architecture centre cetera Chapter characteristic ratio circle circumscribed close-packed construction corresponding cube cuboctahedron D'Arcy Thompson decagon diagonal diagrams dimensions dodecahedron double-square dynamic rectangles dynamic symmetry Egyptian equal equipartitions eurhythmy faces FIGURE five regular gnomon gnomonic growth golden rectangle Golden Section Gothic Master Greek and Gothic Greek Vase Hambidge Harmonic Analysis Harmonic Decompositions hexagon human body icosahedron inscribed integer interplay of proportions isotropic King's Chamber lattice Le Corbusier living growth logarithmic spiral Masons number of sides Ø Ø obtained octahedron Pacioli partitions of space pentagon pentagonal symmetry pentagram plans Plato point-lattice polyhedra polymorph partitions produced Professor Moessel Pyramid Pythagoras Pythagorean radius Regular Partitions regular polygons Renaissance Rhythm right-angled rôle segments Semi-Regular Partition Seurat shapes shorter side shows similar sphere square star-decagon Star-Dodecahedron star-polyhedra surface temple tetrahedron Tetraktys theme theory Timaeus tion vertex vertices Vitruvius volume Zeysing