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At first I thought it said Islamophobic so I was getting my caps lock ready|dw:1440778755730:dw|
looks like we need to consider the degree of the nods |dw:1440782933158:dw|
\[\deg(A)=3 \\ \deg(B)=3 \\ \deg(C)=3 \\ \deg(D)=3 \\ \deg(E)=2 \\ \deg(F)=2 \\ \deg(G)=2 \\ \deg(H)=2 \\ \deg(I)=4 \\ ... \\ \deg(1)=3 \\ \deg(2)=3 \\ \deg(3)=3 \\ \deg(4)=3 \\ \deg(5)=2 \\ \deg(6)=2 \\ \deg(7)=2 \\ \deg(8)=2 \\ \deg(9)=4\]
so we have degree numbers match up
that is probably not enough information like if the degree things didn't match up we could say it isn't isomorphic but I think we might need a bit more now
|dw:1440783764768:dw| looks like these graphs would be the same if you rotate the inner square and make that inner square thing into an X
I don't think the professor would like to rotate it...
|dw:1440783799919:dw| hmm but this shows there is an edge going from A to E and we didn't previously have that
so mapping A to 1 and E to 5 wouldn't work because A to E are not connected while 1 to 5 is
so appears these graphs are not isomorphic
why exactly did you rotate the square?
I was trying to see if the graphs would be the same if I reconstructed the first to try to look like the second but in reconstruction I noticed the information about the edges there
something easier for you might be to compare the number of edges from each
don't both have 12 edges though?