Gallai's theorem
identity in graph theory: α + τ = n
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Gallai's theorem
Summary
Gallai's theorem is a theorem[1].
Key Facts
- Gallai's theorem's instance of is recorded as theorem[2].
- Tibor Gallai is named after Gallai's theorem[3].
- Gallai's theorem's defining formula is recorded as \alpha(G) + \tau(G) = |G|[4].
- Gallai's theorem's defining formula is recorded as \nu(G) + \rho(G) = |G|[5].
- Gallai's theorem's Google Knowledge Graph ID is recorded as /g/12340w33[6].
- Gallai's theorem's maintained by WikiProject is recorded as WikiProject Mathematics[7].
- Gallai's theorem's in defining formula is recorded as \alpha(G)[8].
- Gallai's theorem's in defining formula is recorded as \tau(G)[9].
- Gallai's theorem's in defining formula is recorded as |G|[10].
- Gallai's theorem's in defining formula is recorded as \nu(G)[11].
- Gallai's theorem's in defining formula is recorded as \rho(G)[12].