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- Triple_torus abstract "In the theory of surfaces, a triple torus refers to a smooth closed surface with three holes, or, in other words, a surface of genus three. It can be obtained by attaching three handles to a sphere or by gluing (taking the connected sum) of three tori.Several representations of a triple torus".
- Triple_torus wikiPageID "13144370".
- Triple_torus wikiPageLength "1264".
- Triple_torus wikiPageOutDegree "19".
- Triple_torus wikiPageRevisionID "651661868".
- Triple_torus wikiPageWikiLink Category:Geometric_topology.
- Triple_torus wikiPageWikiLink Category:Surfaces.
- Triple_torus wikiPageWikiLink Closed_surface.
- Triple_torus wikiPageWikiLink Connected_sum.
- Triple_torus wikiPageWikiLink Dodecagon.
- Triple_torus wikiPageWikiLink Double_torus.
- Triple_torus wikiPageWikiLink Genus-2_surface.
- Triple_torus wikiPageWikiLink Genus_(mathematics).
- Triple_torus wikiPageWikiLink Handle_(mathematics).
- Triple_torus wikiPageWikiLink Handle_decomposition.
- Triple_torus wikiPageWikiLink Klein_quartic.
- Triple_torus wikiPageWikiLink Pretzel.
- Triple_torus wikiPageWikiLink Smooth_function.
- Triple_torus wikiPageWikiLink Smoothness.
- Triple_torus wikiPageWikiLink Sphere.
- Triple_torus wikiPageWikiLink Surface.
- Triple_torus wikiPageWikiLink Tetradecagon.
- Triple_torus wikiPageWikiLink Three-torus.
- Triple_torus wikiPageWikiLink Torus.
- Triple_torus wikiPageWikiLink Torus_(mathematics).
- Triple_torus wikiPageWikiLinkText "Triple torus".
- Triple_torus wikiPageWikiLinkText "triple torus".
- Triple_torus hasPhotoCollection Triple_torus.
- Triple_torus title "Triple Torus".
- Triple_torus urlname "TripleTorus".
- Triple_torus wikiPageUsesTemplate Template:MathWorld.
- Triple_torus wikiPageUsesTemplate Template:Redirect.
- Triple_torus subject Category:Geometric_topology.
- Triple_torus subject Category:Surfaces.
- Triple_torus type Surface.
- Triple_torus comment "In the theory of surfaces, a triple torus refers to a smooth closed surface with three holes, or, in other words, a surface of genus three. It can be obtained by attaching three handles to a sphere or by gluing (taking the connected sum) of three tori.Several representations of a triple torus".
- Triple_torus label "Triple torus".
- Triple_torus sameAs m.04czct3.
- Triple_torus sameAs Q7843541.
- Triple_torus sameAs Q7843541.
- Triple_torus wasDerivedFrom Triple_torus?oldid=651661868.
- Triple_torus isPrimaryTopicOf Triple_torus.