partial cyclic order
ternary relation that is cyclic (if [π₯,π¦,π§] then [π§,π₯,π¦]), asymmetric (if [π₯,π¦,π§] then not [π§,π¦,π₯]) and transitive (if [π€,π₯,π¦] and [π€,π¦,π§] then [π€,π₯,π§])
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partial cyclic order
Summary
Key Facts
- partial cyclic order's subclass of is recorded as ternary relation[1].
- partial cyclic order's Freebase ID is recorded as /m/0gx1n2s[2].
- partial cyclic order's defining formula is recorded as \begin{aligned}{}[a,b,c]&\implies[b,c,a]\{}[a,b,c]&\implies\lnot[c,b,a]\{}[a,b,c]\land[a, c, d]&\implies[a,b,d]\end{aligned}[3].
- partial cyclic order's maintained by WikiProject is recorded as WikiProject Mathematics[4].