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- Q19595912 subject Q7007191.
- Q19595912 subject Q7217193.
- Q19595912 subject Q8647012.
- Q19595912 abstract "In the mathematical field of graph theory, an antiprism graph is a graph that has one of the antiprisms as its skeleton. An n-sided antiprism has 2n vertices and 4n edges. They are regular, polyhedral (and therefore by necessity also 3-vertex-connected, vertex-transitive, and planar graphs), and also Hamiltonian graphs.".
- Q19595912 thumbnail 3-cube_t2.svg?width=300.
- Q19595912 wikiPageWikiLink Q1048057.
- Q19595912 wikiPageWikiLink Q1142819.
- Q19595912 wikiPageWikiLink Q1154761.
- Q19595912 wikiPageWikiLink Q131476.
- Q19595912 wikiPageWikiLink Q141488.
- Q19595912 wikiPageWikiLink Q180544.
- Q19595912 wikiPageWikiLink Q22093490.
- Q19595912 wikiPageWikiLink Q220997.
- Q19595912 wikiPageWikiLink Q273037.
- Q19595912 wikiPageWikiLink Q2853340.
- Q19595912 wikiPageWikiLink Q2853341.
- Q19595912 wikiPageWikiLink Q3115621.
- Q19595912 wikiPageWikiLink Q3358290.
- Q19595912 wikiPageWikiLink Q395.
- Q19595912 wikiPageWikiLink Q4189855.
- Q19595912 wikiPageWikiLink Q4555371.
- Q19595912 wikiPageWikiLink Q5121633.
- Q19595912 wikiPageWikiLink Q547823.
- Q19595912 wikiPageWikiLink Q5732017.
- Q19595912 wikiPageWikiLink Q7007191.
- Q19595912 wikiPageWikiLink Q720459.
- Q19595912 wikiPageWikiLink Q7217193.
- Q19595912 wikiPageWikiLink Q826467.
- Q19595912 wikiPageWikiLink Q8647012.
- Q19595912 wikiPageWikiLink Q948887.
- Q19595912 comment "In the mathematical field of graph theory, an antiprism graph is a graph that has one of the antiprisms as its skeleton. An n-sided antiprism has 2n vertices and 4n edges. They are regular, polyhedral (and therefore by necessity also 3-vertex-connected, vertex-transitive, and planar graphs), and also Hamiltonian graphs.".
- Q19595912 label "Antiprism graph".
- Q19595912 depiction 3-cube_t2.svg.