SSCN (InstanceTopic, 3)

From Hi.gher. Space

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<[#ontology [kind topic] [cats Notation]]>
'''SSCN''', standing for '''Standard Shape Construction Notation''', is a notation for defining [[shape]]s. It uses ''operations'', in a similar but more flexible manner to [[CSG notation]].
'''SSCN''', standing for '''Standard Shape Construction Notation''', is a notation for defining [[shape]]s. It uses ''operations'', in a similar but more flexible manner to [[CSG notation]].
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*() - [[Circular product]]
*() - [[Circular product]]
*[] - [[Square product]] (aka [[Cartesian product]])
*[] - [[Square product]] (aka [[Cartesian product]])
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*<> - [[Tegal product]]
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*<> - [[Tegmal product]]
*∩ (ASCII: n) - [[intersection]]
*∩ (ASCII: n) - [[intersection]]
*∪ (ASCII: u) - [[union]]
*∪ (ASCII: u) - [[union]]
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*[G3<sup>2</sup>]: [[Duoprism]] with ''m'' = ''n'' = 3
*[G3<sup>2</sup>]: [[Duoprism]] with ''m'' = ''n'' = 3
*[xy]^<xy>: [[Large hexadecachoron]]
*[xy]^<xy>: [[Large hexadecachoron]]
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[[Category:Geometric notation]]
 

Latest revision as of 21:11, 8 February 2014

SSCN, standing for Standard Shape Construction Notation, is a notation for defining shapes. It uses operations, in a similar but more flexible manner to CSG notation.

Note that SSCN is now obsolete. SSC2 provides a newer notation (advantages are listed on its page). This page concerns SSCN only, and should be used only for archaic reference.

Operations

Creation

  • Gx - start new group, regular polygon with x vertices
  • Rx - recall saved group x (saved groups are numbered from 0 upwards from left to right)

Single

Products

Miscellaneous

  • {} - vertex layout fold
  • ^n - powertope, where n is a group, or multiple copies of the shape, where n is an integer (can also use superscript)
  • S - save group to use with Rx

Notes

  • All groups that aren't products must begin with either Gx or Rx.
  • Dimensions may be specified immediately before a group by using lowercase letters.
  • Lowercase letters with no group after them indicate a line segment in that dimension.
  • Tigroids are not representable in this notation unless they can be well defined without using spheration.
  • Any bracketope's bracket notation can also be used as its SSCN.

Examples