Pages that link to "Definition:Tree (Graph Theory)"
Jump to navigation
Jump to search
The following pages link to Definition:Tree (Graph Theory):
Displayed 50 items.
- König's Lemma (← links)
- Path in Tree is Unique (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order (← links)
- Connected Subgraph of Tree is Tree (← links)
- Finite Tree has Leaf Nodes (← links)
- Path Graph from Cycle Graph (← links)
- Cayley's Theorem (← links)
- Adding Edge to Tree Creates One Cycle (← links)
- Number of Edges in Forest (← links)
- Cayley's Formula (← links)
- Prüfer Sequence from Labeled Tree (← links)
- Labeled Tree from Prüfer Sequence (← links)
- Bijection between Prüfer Sequences and Labeled Trees (← links)
- Tree has Center or Bicenter (← links)
- Kruskal's Algorithm (← links)
- Prim's Algorithm produces Minimum Spanning Tree (← links)
- Prim's Algorithm (← links)
- Finite Tree has Leaf Nodes/Proof 1 (← links)
- Finite Tree has Leaf Nodes/Proof 2 (← links)
- Edge of Tree is Bridge (← links)
- Paths of Minimal Length from Vertex form Tree (← links)
- Rooted Tree Corresponds to Arborescence (← links)
- Equivalence of Definitions of Arborescence (← links)
- Equivalence of Definitions of Tree (← links)
- Path in Tree is Unique/Necessary Condition (← links)
- Path in Tree is Unique/Sufficient Condition (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Sufficient Condition (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step/Proof 1 (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step/Proof 2 (← links)
- Regular Graph is Tree iff Complete Graph of Order 2 (← links)
- Two Paths between Vertices in Cycle Graph (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Beware (← links)
- König's Lemma/Proof 2 (← links)
- Edgeless Graph of Order 1 is Tree (← links)
- Edgeless Graph of Order Greater than 1 is Forest (← links)
- Finite Connected Simple Graph is Tree iff Size is One Less than Order/Necessary Condition/Induction Step (← links)
- Unique Tree of Order 2 (← links)
- Tree (Graph Theory)/Examples (← links)
- Tree (Graph Theory)/Examples/Arbitrary Example 1 (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected/Sufficient Condition (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected/Necessary Condition (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected/Sufficient Condition/Statement (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected/Sufficient Condition/Proof 1 (← links)
- Connected Graph is Tree iff Removal of One Edge makes it Disconnected/Sufficient Condition/Proof 2 (← links)
- Path in Tree is Unique/Sufficient Condition/Statement (← links)
- Path in Tree is Unique/Sufficient Condition/Proof 1 (← links)
- Path in Tree is Unique/Necessary Condition/Statement (← links)
- Path in Tree is Unique/Necessary Condition/Proof 1 (← links)