Is there an easy way to visually identify whether two trees are isomorphic?
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Is there an easy way to visually identify whether two trees are isomorphic?
http://crypto.cs.mcgill.ca/~crepeau/CS250/2004/HW5+.pdf
Informally, we say that two graphs are isomorphic if one can be transformed into the other
simply by renaming nodes.
I wonder if this informal definition is reliable for the formal as well though.
I also read a definition which said that the neighborhood nodes of the two graphs should equal. If two nodes are connected in the other, then they must be connected in the other as well.
graph-theory
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Is there an easy way to visually identify whether two trees are isomorphic?
http://crypto.cs.mcgill.ca/~crepeau/CS250/2004/HW5+.pdf
Informally, we say that two graphs are isomorphic if one can be transformed into the other
simply by renaming nodes.
I wonder if this informal definition is reliable for the formal as well though.
I also read a definition which said that the neighborhood nodes of the two graphs should equal. If two nodes are connected in the other, then they must be connected in the other as well.
graph-theory
What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10
 |Â
show 3 more comments
up vote
0
down vote
favorite
up vote
0
down vote
favorite
Is there an easy way to visually identify whether two trees are isomorphic?
http://crypto.cs.mcgill.ca/~crepeau/CS250/2004/HW5+.pdf
Informally, we say that two graphs are isomorphic if one can be transformed into the other
simply by renaming nodes.
I wonder if this informal definition is reliable for the formal as well though.
I also read a definition which said that the neighborhood nodes of the two graphs should equal. If two nodes are connected in the other, then they must be connected in the other as well.
graph-theory
Is there an easy way to visually identify whether two trees are isomorphic?
http://crypto.cs.mcgill.ca/~crepeau/CS250/2004/HW5+.pdf
Informally, we say that two graphs are isomorphic if one can be transformed into the other
simply by renaming nodes.
I wonder if this informal definition is reliable for the formal as well though.
I also read a definition which said that the neighborhood nodes of the two graphs should equal. If two nodes are connected in the other, then they must be connected in the other as well.
graph-theory
edited Aug 8 at 19:11
asked Aug 8 at 16:42
mavavilj
2,470730
2,470730
What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10
 |Â
show 3 more comments
What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10
What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10
 |Â
show 3 more comments
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What do you mean by "heuristically viewing"? Comparing drawings?
â paf
Aug 8 at 16:47
The degrees of the vertices have to match, so there should not be so many options. However, I think the question is too broad as such.
â Arnaud Mortier
Aug 8 at 16:50
@paf Yeah comparing visualizations of the trees.
â mavavilj
Aug 8 at 16:59
Not if the trees have $100$ vertices each.
â saulspatz
Aug 8 at 17:03
Before trying to visualize it, I might suggest learning how to verify algorithmically whether two finite trees are isomorphic. The algorithm might then suggest a visualization to you.
â Lee Mosher
Aug 8 at 17:10