Platonic solid graph generator
Line 11: | Line 11: | ||
<object> Vextex <n> | <object> Vextex <n> | ||
− | where <object> is '''Tetrahedron''', '''Cube''', '''Octahedron''', '''Dodecahedron''', or '''Icosahedron'''. and <n> is a number of vertex. First vertex gets number 0. For example '''Cube Vertex 5''' is a base name for cube's last vertex point. | + | where <object> is '''Tetrahedron''', '''Cube''', '''Octahedron''', '''Dodecahedron''', or '''Icosahedron'''. and <n> is a number of the vertex. First vertex gets number 0. For example '''Cube Vertex 5''' is a base name for cube's last vertex point. |
Similarly each vertex topic is given a subject identifier | Similarly each vertex topic is given a subject identifier |
Revision as of 19:34, 22 January 2008
Platonic solid graph generator creates algorithmically graphs for simple geometrical objects known as Platonic solids. Platonic solids are
- Tetrahedron
- Cube
- Octahedron
- Dodecahedron
- Icosahedron
Generator creates a topic for each vertex and connects this vertex topic to other vertex topics sharing an edge. Vertex topics are given a base name
<object> Vextex <n>
where <object> is Tetrahedron, Cube, Octahedron, Dodecahedron, or Icosahedron. and <n> is a number of the vertex. First vertex gets number 0. For example Cube Vertex 5 is a base name for cube's last vertex point.
Similarly each vertex topic is given a subject identifier
http://www.wandora.org/<object>/vertex<n>
where <object> is lower case name of the object and <n> a number of vertex.
Vertexes are connected with edge associations. Association type's base name and subject identifiers are
<object>Edge http://www.wandora.org/<object>/edge
Association roles are
<object> Role 1 <object> Role 2