acyclic graph
undirected graph having no graph cycles that may be connected or non-connected
Press Enter · cited answer in seconds
0 sources
acyclic graph
Summary
Key Facts
- cycle is named after acyclic graph[1].
- acyclic graph's subclass of is recorded as outerplanar graph[2].
- acyclic graph's subclass of is recorded as squaregraph[3].
- acyclic graph's subclass of is recorded as simple graph[4].
- acyclic graph's subclass of is recorded as sparse graph[5].
- acyclic graph's said to be the same as is recorded as forest[6].
- acyclic graph's opposite of is recorded as cyclic graph[7].
- acyclic graph's has characteristic is recorded as acyclicity[8].
- acyclic graph's has characteristic is recorded as arboricity[9].
- acyclic graph's different from is recorded as directed acyclic graph[10].
- acyclic graph's different from is recorded as polyforest[11].
- acyclic graph's studied by is recorded as graph theory[12].
- acyclic graph's Google Knowledge Graph ID is recorded as /g/123655xb[13].
- acyclic graph's MathWorld ID is recorded as AcyclicGraph[14].
- acyclic graph's Wolfram Language entity code is recorded as Entity["GraphClass", "Acyclic"][15].
- acyclic graph's Dictionary of Algorithms and Data Structures ID is recorded as acyclicgraph[16].
- acyclic graph's maintained by WikiProject is recorded as WikiProject Mathematics[17].
- acyclic graph's ProofWiki ID is recorded as Definition:Acyclic_Graph[18].
- acyclic graph's Metamath statement ID is recorded as df-acycgr[19].