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- Conway_polyhedron_notation abstract "Conway polyhedron notation is used to describe polyhedra based on a seed polyhedron modified by various operations. The seed polyhedra are the Platonic solids, represented by the first letter of their name (T,O,C,I,D); the prisms (Pn), antiprisms (An) and pyramids (Yn). Any convex polyhedron can serve as a seed, as long as the operations can be executed on it.John Conway extended the idea of using operators, like truncation defined by Kepler, to build related polyhedra of the same symmetry. His descriptive operators can generate all the Archimedean solids and Catalan solids from regular seeds. Applied in a series, these operators allow many higher order polyhedra to be generated.".
- Conway_polyhedron_notation thumbnail Conway_relational_chart.png?width=300.
- Conway_polyhedron_notation wikiPageExternalLink Derived.html.
- Conway_polyhedron_notation wikiPageExternalLink polyhedronisme.
- Conway_polyhedron_notation wikiPageExternalLink names_.htm.
- Conway_polyhedron_notation wikiPageExternalLink propello.html.
- Conway_polyhedron_notation wikiPageExternalLink conway_notation.html.
- Conway_polyhedron_notation wikiPageExternalLink naming.html.
- Conway_polyhedron_notation wikiPageExternalLink PGCONWAYOPER.
- Conway_polyhedron_notation wikiPageID "5021705".
- Conway_polyhedron_notation wikiPageRevisionID "605400130".
- Conway_polyhedron_notation hasPhotoCollection Conway_polyhedron_notation.
- Conway_polyhedron_notation title "Conway Polyhedron Notation".
- Conway_polyhedron_notation title "Cumulation or Apiculation".
- Conway_polyhedron_notation title "Rectification".
- Conway_polyhedron_notation title "Truncation".
- Conway_polyhedron_notation urlname "ConwayPolyhedronNotation".
- Conway_polyhedron_notation urlname "Cumulation".
- Conway_polyhedron_notation urlname "Rectification".
- Conway_polyhedron_notation urlname "Truncation".
- Conway_polyhedron_notation subject Category:Elementary_geometry.
- Conway_polyhedron_notation subject Category:Mathematical_notation.
- Conway_polyhedron_notation subject Category:Polyhedra.
- Conway_polyhedron_notation comment "Conway polyhedron notation is used to describe polyhedra based on a seed polyhedron modified by various operations. The seed polyhedra are the Platonic solids, represented by the first letter of their name (T,O,C,I,D); the prisms (Pn), antiprisms (An) and pyramids (Yn). Any convex polyhedron can serve as a seed, as long as the operations can be executed on it.John Conway extended the idea of using operators, like truncation defined by Kepler, to build related polyhedra of the same symmetry.".
- Conway_polyhedron_notation label "Conway polyhedron notation".
- Conway_polyhedron_notation label "Notation de Conway des polyèdres".
- Conway_polyhedron_notation label "康威多面體表示法".
- Conway_polyhedron_notation sameAs Notation_de_Conway_des_polyèdres.
- Conway_polyhedron_notation sameAs m.0c_6d4.
- Conway_polyhedron_notation sameAs Q3890115.
- Conway_polyhedron_notation sameAs Q3890115.
- Conway_polyhedron_notation wasDerivedFrom Conway_polyhedron_notation?oldid=605400130.
- Conway_polyhedron_notation depiction Conway_relational_chart.png.
- Conway_polyhedron_notation isPrimaryTopicOf Conway_polyhedron_notation.
