| Some definitions of interest. |
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bi-graph | Def bi-graph(G;to;from)
Def == i:|G|.
Def == ( l to(i).destination(l) = i
Def == & (G(source(l)))
Def == & (l from(source(l)))
Def == & (lnk-inv(l) from(i)))
Def == & ( l from(i).source(l) = i
Def == & & (G(destination(l)))
Def == & & (l to(destination(l)))
Def == & & (lnk-inv(l) to(i))) |
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bi-graph-edge | Def Edge(G) == {l:IdLnk| i:|G|. (l from(i)) } |
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IdLnk | Def IdLnk == Id Id  |
| | Thm* IdLnk Type |
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rset | Def |R| == {i:Id| (R(i)) } |
| | Thm* R:(Id  ). |R| Type |
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Id | Def Id == Atom  |
| | Thm* Id Type |
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bi-graph-from | Def from(i) == from(i) |