Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q280222> ?p ?o }
Showing triples 1 to 58 of
58
with 100 triples per page.
- Q280222 subject Q7029099.
- Q280222 subject Q8682967.
- Q280222 abstract "A regular tetrahedron has 12 rotational (or orientation-preserving) symmetries, and a symmetry order of 24 including transformations that combine a reflection and a rotation.The group of all symmetries is isomorphic to the group S4, the symmetric group of permutations of four objects, since there is exactly one such symmetry for each permutation of the vertices of the tetrahedron. The set of orientation-preserving symmetries forms a group referred to as the alternating subgroup A4 of S4.".
- Q280222 thumbnail Tetrahedron.jpg?width=300.
- Q280222 wikiPageExternalLink productCd-0471010030.html.
- Q280222 wikiPageWikiLink Q1012802.
- Q280222 wikiPageWikiLink Q1064405.
- Q280222 wikiPageWikiLink Q107617.
- Q280222 wikiPageWikiLink Q1138961.
- Q280222 wikiPageWikiLink Q1203075.
- Q280222 wikiPageWikiLink Q12797591.
- Q280222 wikiPageWikiLink Q129916.
- Q280222 wikiPageWikiLink Q1332566.
- Q280222 wikiPageWikiLink Q1353233.
- Q280222 wikiPageWikiLink Q1461951.
- Q280222 wikiPageWikiLink Q1464168.
- Q280222 wikiPageWikiLink Q1474108.
- Q280222 wikiPageWikiLink Q160003.
- Q280222 wikiPageWikiLink Q161519.
- Q280222 wikiPageWikiLink Q178296.
- Q280222 wikiPageWikiLink Q188745.
- Q280222 wikiPageWikiLink Q189112.
- Q280222 wikiPageWikiLink Q2017567.
- Q280222 wikiPageWikiLink Q213486.
- Q280222 wikiPageWikiLink Q245462.
- Q280222 wikiPageWikiLink Q258921.
- Q280222 wikiPageWikiLink Q262959.
- Q280222 wikiPageWikiLink Q2878957.
- Q280222 wikiPageWikiLink Q3100395.
- Q280222 wikiPageWikiLink Q3538670.
- Q280222 wikiPageWikiLink Q438814.
- Q280222 wikiPageWikiLink Q473227.
- Q280222 wikiPageWikiLink Q4913919.
- Q280222 wikiPageWikiLink Q505798.
- Q280222 wikiPageWikiLink Q5179942.
- Q280222 wikiPageWikiLink Q5276399.
- Q280222 wikiPageWikiLink Q558339.
- Q280222 wikiPageWikiLink Q5986738.
- Q280222 wikiPageWikiLink Q652123.
- Q280222 wikiPageWikiLink Q6640332.
- Q280222 wikiPageWikiLink Q664307.
- Q280222 wikiPageWikiLink Q6984340.
- Q280222 wikiPageWikiLink Q7029099.
- Q280222 wikiPageWikiLink Q7208207.
- Q280222 wikiPageWikiLink Q743179.
- Q280222 wikiPageWikiLink Q7661339.
- Q280222 wikiPageWikiLink Q7706756.
- Q280222 wikiPageWikiLink Q80553.
- Q280222 wikiPageWikiLink Q849512.
- Q280222 wikiPageWikiLink Q864472.
- Q280222 wikiPageWikiLink Q866099.
- Q280222 wikiPageWikiLink Q8682967.
- Q280222 wikiPageWikiLink Q898786.
- Q280222 wikiPageWikiLink Q903232.
- Q280222 wikiPageWikiLink Q903255.
- Q280222 comment "A regular tetrahedron has 12 rotational (or orientation-preserving) symmetries, and a symmetry order of 24 including transformations that combine a reflection and a rotation.The group of all symmetries is isomorphic to the group S4, the symmetric group of permutations of four objects, since there is exactly one such symmetry for each permutation of the vertices of the tetrahedron. The set of orientation-preserving symmetries forms a group referred to as the alternating subgroup A4 of S4.".
- Q280222 label "Tetrahedral symmetry".
- Q280222 depiction Tetrahedron.jpg.