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Cc0010;cc-rep-0Cc0020;cc-rep-1Cc0020;cc-rep-2
[.,.]=>([],1)=>([],1)
[.,[.,.]]=>([(0,1)],2)=>([(0,1)],2)
[[.,.],.]=>([(0,1)],2)=>([(0,1)],2)
[.,[.,[.,.]]]=>([(0,2),(1,2)],3)=>([(0,1)],2)
[.,[[.,.],.]]=>([(0,2),(1,2)],3)=>([(0,1)],2)
[[.,.],[.,.]]=>([(0,2),(1,2)],3)=>([(0,1)],2)
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[[[[.,.],.],[[.,.],.]],.]=>([(0,5),(1,4),(2,3),(3,5),(4,5)],6)=>([(0,1)],2)
[[[.,[.,[.,.]]],[.,.]],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[.,[[.,.],.]],[.,.]],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[[.,.],[.,.]],[.,.]],.]=>([(0,5),(1,5),(2,4),(3,4),(4,5)],6)=>([(0,1)],2)
[[[[.,[.,.]],.],[.,.]],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[[[.,.],.],.],[.,.]],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[.,[.,[.,[.,.]]]],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[.,[.,[[.,.],.]]],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[.,[[.,.],[.,.]]],.],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[.,[[.,[.,.]],.]],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[.,[[[.,.],.],.]],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[[.,.],[.,[.,.]]],.],.]=>([(0,5),(1,4),(2,3),(3,5),(4,5)],6)=>([(0,1)],2)
[[[[.,.],[[.,.],.]],.],.]=>([(0,5),(1,4),(2,3),(3,5),(4,5)],6)=>([(0,1)],2)
[[[[.,[.,.]],[.,.]],.],.]=>([(0,5),(1,4),(2,3),(3,5),(4,5)],6)=>([(0,1)],2)
[[[[[.,.],.],[.,.]],.],.]=>([(0,5),(1,4),(2,3),(3,5),(4,5)],6)=>([(0,1)],2)
[[[[.,[.,[.,.]]],.],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[[.,[[.,.],.]],.],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[[[.,.],[.,.]],.],.],.]=>([(0,5),(1,5),(2,3),(3,4),(4,5)],6)=>([(0,1)],2)
[[[[[.,[.,.]],.],.],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
[[[[[[.,.],.],.],.],.],.]=>([(0,5),(1,4),(2,3),(2,4),(3,5)],6)=>([(0,1)],2)
Map
to graph
Description
Return the undirected graph obtained from the tree nodes and edges, with leaves being ignored.
Map
core
Description
The core of a graph.
The core of a graph $G$ is the smallest graph $C$ such that there is a homomorphism from $G$ to $C$ and a homomorphism from $C$ to $G$.
Note that the core of a graph is not necessarily connected, see [2].
The core of a graph $G$ is the smallest graph $C$ such that there is a homomorphism from $G$ to $C$ and a homomorphism from $C$ to $G$.
Note that the core of a graph is not necessarily connected, see [2].
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