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- Q738422 subject Q7139268.
- Q738422 subject Q7145833.
- Q738422 subject Q7149606.
- Q738422 subject Q7214705.
- Q738422 abstract "In geometry, the barycentric coordinate system is a coordinate system in which the location of a point of a simplex (a triangle, tetrahedron, etc.) is specified as the center of mass, or barycenter, of usually unequal masses placed at its vertices. Coordinates also extend outside the simplex, where one or more coordinates become negative. The system was introduced (1827) by August Ferdinand Möbius.".
- Q738422 thumbnail Barycentric_subdivision_of_a_3-simplex.png?width=300.
- Q738422 wikiPageExternalLink v6i1p18.pdf.
- Q738422 wikiPageExternalLink accurate-point-in-triangle-test.html.
- Q738422 wikiPageExternalLink viewtopic.php?f=721&t=475427.
- Q738422 wikiPageExternalLink glasses.shtml.
- Q738422 wikiPageExternalLink barycentric.
- Q738422 wikiPageExternalLink barycentricpaper.pdf.
- Q738422 wikiPageExternalLink S009784930700180X.
- Q738422 wikiPageExternalLink 7740.html.
- Q738422 wikiPageExternalLink Barycenter_Command.
- Q738422 wikiPageExternalLink TriangleCurve_Command.
- Q738422 wikiPageWikiLink Q1002535.
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- Q738422 wikiPageWikiLink Q7139268.
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- Q738422 type Thing.
- Q738422 comment "In geometry, the barycentric coordinate system is a coordinate system in which the location of a point of a simplex (a triangle, tetrahedron, etc.) is specified as the center of mass, or barycenter, of usually unequal masses placed at its vertices. Coordinates also extend outside the simplex, where one or more coordinates become negative. The system was introduced (1827) by August Ferdinand Möbius.".
- Q738422 label "Barycentric coordinate system".
- Q738422 seeAlso Q1257468.
- Q738422 differentFrom Q809690.
- Q738422 depiction Barycentric_subdivision_of_a_3-simplex.png.