The Geometry of Art and LifeSheed and Ward, 1946 - 174 páginas |
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Página 2
... cetera , or = f b C h g " = - с d = - d " et cetera ; we have b d always the permanency of a characteristic ratio ( this explains why the notions of ratio and proportion are often confused , but the concept of proportion introduces ...
... cetera , or = f b C h g " = - с d = - d " et cetera ; we have b d always the permanency of a characteristic ratio ( this explains why the notions of ratio and proportion are often confused , but the concept of proportion introduces ...
Página 97
... cetera , introduce fluc- tuations less easily translated into precise measurements . Whereas in the living body the navel is the visible centre of symmetry , pole , or focus of the system of proportions ( as already noticed by Vitruvius ) ...
... cetera , introduce fluc- tuations less easily translated into precise measurements . Whereas in the living body the navel is the visible centre of symmetry , pole , or focus of the system of proportions ( as already noticed by Vitruvius ) ...
Página 126
... cetera . In order to elaborate and illustrate this notion of dynamic symmetry , J. Hambidge showed that the simplest measurable and comparable surfaces , the rectangles ( corresponding inciden- tally to the " plane " figurate numbers of ...
... cetera . In order to elaborate and illustrate this notion of dynamic symmetry , J. Hambidge showed that the simplest measurable and comparable surfaces , the rectangles ( corresponding inciden- tally to the " plane " figurate numbers of ...
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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