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Jan 27, 2016 at 0:03 comment added lonelygopher For my purpose F doesn't need to be Erdos-Renyi at all. What I am actually looking at is here...en.wikipedia.org/wiki/Exponential_random_graph_models Anyway, I realized how this problem could be...Thanks. You have been very helpful.
Jan 26, 2016 at 23:39 comment added Brendan McKay A nice survey of pseudorandom graphs is at people.math.ethz.ch/~sudakovb/pseudo-random-survey.pdf . It isn't my field so I'm not sure how much it will help.
Jan 26, 2016 at 23:36 comment added lonelygopher Thank you! I am sure that the distribution I am looking at gives positive probability to any possible simple graphs...Would you give me some sources that I can look at?
Jan 26, 2016 at 23:30 comment added Brendan McKay If $F$ gives 0 probability to empty sets and complete graphs, Ramsey's theorem says there are no such graphs for very large $N$. More general versions of Ramsey's theorem eliminate more cases. The existence question is indeed interesting. I feel that the theory of pseudorandom graphs may be relevant.
Jan 26, 2016 at 23:16 review First posts
Jan 26, 2016 at 23:30
Jan 26, 2016 at 23:14 history asked lonelygopher CC BY-SA 3.0