dot product dimension
graph invariant
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dot product dimension
Summary
dot product dimension is a graph property[1].
Key Facts
- dot product dimension's instance of is recorded as graph property[2].
- dot product dimension's defining formula is recorded as \min { k : \exists f\colon V\to\mathbb R^k:\;\forall v,w\in V, v\ne w:\; vw\in E \iff f(v)\cdot f(w)\ge 1}[3].
- dot product dimension's less than is recorded as intersection number[4].
- dot product dimension's less than is recorded as vertex cover number[5].
- dot product dimension's less than is recorded as sphericity[6].
- dot product dimension's maintained by WikiProject is recorded as WikiProject Mathematics[7].
- dot product dimension's in defining formula is recorded as k[8].
- dot product dimension's in defining formula is recorded as V[9].
- dot product dimension's in defining formula is recorded as \mathbb R^k[10].
- dot product dimension's in defining formula is recorded as E[11].
- dot product dimension's in defining formula is recorded as \cdot[12].