_raymond-aschheim-golden-simplices-elementary-bricks-for-quasicrystals.jpg "Raymond Aschheim - Golden Simplices, Elementary Bricks for Quasicrystals from examples of golden ratio in art Video Screenshot Preview")
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⏲ Duration: 48 min 82 sec
✓ Published: 05-Apr-2023
✓ Published: 05-Apr-2023
Description:
Raymond Aschheim presents the simplex, by nature an elementary brick in each dimension, first metric-free and topological as a complete graph, then equipped with the trivial metric generating the family of regular simplices, and finally taking values in an algebraic ring of coordinates, becoming the perfect collection of shapes in discrete spaces, and the canonical bricks for tiling aperiodically the space as quasicrystals.nnWe understand why the golden ratio builds the best quasicrystals, thank
Raymond Aschheim presents the simplex, by nature an elementary brick in each dimension, first metric-free and topological as a complete graph, then equipped with the trivial metric generating the family of regular simplices, and finally taking values in an algebraic ring of coordinates, becoming the perfect collection of shapes in discrete spaces, and the canonical bricks for tiling aperiodically the space as quasicrystals.nnWe understand why the golden ratio builds the best quasicrystals, thank
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