# Cylindrone (EntityTopic, 11)

(Difference between revisions)
 Revision as of 23:39, 12 March 2011 (view source)Hayate (Talk | contribs)m← Older edit Latest revision as of 18:25, 24 April 2018 (view source) Line 14: Line 14: The '''cylindrone''' is a special case of the [[pyramid]] where the base is a [[cylinder]]. It has a single vertex, and is bounded by two [[cone]]s, a [[cylinder]], and an [[inverted arrinder]]. Its vertex-first projection into 3D is a cylinder containing two cones that meet at the central vertex. The '''cylindrone''' is a special case of the [[pyramid]] where the base is a [[cylinder]]. It has a single vertex, and is bounded by two [[cone]]s, a [[cylinder]], and an [[inverted arrinder]]. Its vertex-first projection into 3D is a cylinder containing two cones that meet at the central vertex. + + == Cross-sections == + Cylinder-first: + <[#embed [hash F1CBT46J723V82ZNV08PTEHXZJ]]> + Disk-first: + <[#embed [hash PHRSGB59W2NRRP9F5MFJ41FC7X]]> + Edge-first: + <[#embed [hash 6DR7J0VR0EPWT7PADYHZRGQQN5]]> {{Tetrashapes}} {{Tetrashapes}} {{Tapertope Nav|17|18|19|31
Sphone|[21]1
Cylindrone|[111]1
Cubic pyramid|chora}} {{Tapertope Nav|17|18|19|31
Sphone|[21]1
Cylindrone|[111]1
Cubic pyramid|chora}}

## Latest revision as of 18:25, 24 April 2018

The cylindrone is a special case of the pyramid where the base is a cylinder. It has a single vertex, and is bounded by two cones, a cylinder, and an inverted arrinder. Its vertex-first projection into 3D is a cylinder containing two cones that meet at the central vertex.

## Cross-sections

Cylinder-first: Disk-first: Edge-first:

 Notable Tetrashapes Regular: pyrochoron • aerochoron • geochoron • xylochoron • hydrochoron • cosmochoron Powertopes: triangular octagoltriate • square octagoltriate • hexagonal octagoltriate • octagonal octagoltriate Circular: glome • cubinder • duocylinder • spherinder • sphone • cylindrone • dicone • coninder Torii: tiger • torisphere • spheritorus • torinder • ditorus

 17. 31Sphone 18. [21]1Cylindrone 19. [111]1Cubic pyramid List of tapertopes