Matches in DBpedia 2016-04 for { ?s ?p "In geometry, the great disnub dirhombidodecahedron, also called Skilling's figure, is a uniform star polyhedron.It was proven in 1970 that there are only 75 uniform polyhedra other than the infinite families of prisms and antiprisms. John Skilling discovered one more, by relaxing the condition that only two faces may meet at an edge. Some authors do not count it as a uniform polyhedron, because some pairs of edges coincide.It has 120 edges with 2 faces and 120 edges with 4 faces. If the 4-face edges are counted twice, as two topologically disjoint edges, this figure can be considered to have 360 total edges, and the Euler characteristic becomes −96. The vertex figure has 4 square faces passing through the center of the model.It may be constructed as the exclusive or (blend) of the great dirhombicosidodecahedron and compound of twenty octahedra."@en }
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- Great_disnub_dirhombidodecahedron abstract "In geometry, the great disnub dirhombidodecahedron, also called Skilling's figure, is a uniform star polyhedron.It was proven in 1970 that there are only 75 uniform polyhedra other than the infinite families of prisms and antiprisms. John Skilling discovered one more, by relaxing the condition that only two faces may meet at an edge. Some authors do not count it as a uniform polyhedron, because some pairs of edges coincide.It has 120 edges with 2 faces and 120 edges with 4 faces. If the 4-face edges are counted twice, as two topologically disjoint edges, this figure can be considered to have 360 total edges, and the Euler characteristic becomes −96. The vertex figure has 4 square faces passing through the center of the model.It may be constructed as the exclusive or (blend) of the great dirhombicosidodecahedron and compound of twenty octahedra.".
- Q3101023 abstract "In geometry, the great disnub dirhombidodecahedron, also called Skilling's figure, is a uniform star polyhedron.It was proven in 1970 that there are only 75 uniform polyhedra other than the infinite families of prisms and antiprisms. John Skilling discovered one more, by relaxing the condition that only two faces may meet at an edge. Some authors do not count it as a uniform polyhedron, because some pairs of edges coincide.It has 120 edges with 2 faces and 120 edges with 4 faces. If the 4-face edges are counted twice, as two topologically disjoint edges, this figure can be considered to have 360 total edges, and the Euler characteristic becomes −96. The vertex figure has 4 square faces passing through the center of the model.It may be constructed as the exclusive or (blend) of the great dirhombicosidodecahedron and compound of twenty octahedra.".