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  • Let {{M|\mathcal{S} }} be a collection of sets, it is an ''abstract simplicial complex'', or ''ASC'' for short, if{{rEOATJRM}}: ...(\mathcal{P}(A)-\{\emptyset\})}} is called a {{link|face|simplex, abstract simplicial complex}} of {{M|A}}
    3 KB (428 words) - 11:54, 19 February 2017
  • #REDIRECT [[Vertex set of an abstract simplicial complex]] {{Definition|Homology Theory|Simplicial Homology Theory|Algebraic Topology}}
    135 B (16 words) - 11:30, 19 February 2017
  • {{Stub page|grade=E|msg=See [[Abstract simplicial complex]], same stuff. Needs another reference. See what [[Books:Combinator : '''Warning: ''' not to be confused with the [[vertex scheme of an abstract simplicial complex]]
    579 B (72 words) - 11:38, 19 February 2017
  • ...mplicial complex]]), then we may define {{M|\mathcal{K} }} - an [[abstract simplicial complex]] - as follows{{rEOATJRM}}: {{Definition|Homology Theory|Simplicial Homology|Algebraic Topology}}
    1 KB (224 words) - 11:51, 19 February 2017
  • #REDIRECT [[Vertex scheme of an abstract simplicial complex]] {{Definition|Homology Theory|Simplicial Homology Theory|Algebraic Topology}}
    138 B (16 words) - 11:34, 19 February 2017
  • </noinclude>Let {{M|\mathcal{S} }} be a [[abstract simplicial complex]], we define the ''vertex set'' of {{M|\mathcal{S} }}, denoted as j {{Definition|Homology Theory|Simplicial Homology Theory|Algebraic Topology}}
    666 B (102 words) - 11:37, 19 February 2017
  • ...e examined but I think it is very important to the subject! See [[Abstract simplicial complex]] as it has the same note and is why this page was created}} ...ery abstract simplicial complex is isomorphic to the vertex scheme of some simplicial complex]]
    655 B (92 words) - 11:52, 19 February 2017