Category:Finite Connected Simple Graph is Tree iff Size is One Less than Order
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This category contains pages concerning Finite Connected Simple Graph is Tree iff Size is One Less than Order:
Let $T$ be a finite connected simple graph of order $n$.
Then $T$ is a (finite) tree if and only if the size of $T$ is $n - 1$.
Pages in category "Finite Connected Simple Graph is Tree iff Size is One Less than Order"
The following 8 pages are in this category, out of 8 total.
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- Finite Connected Simple Graph is Tree iff Size is One Less than Order
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Beware
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Lemma
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step/Proof 1
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step/Proof 2
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Sufficient Condition