You could be rightas Emmi’s countable Erdös-Menger conjecture is that her infinite cycle space consists of precisely the sets of edges that meet every finite cut evenly, and that the spanning trees those fundamental cycles generate her cycle space are precisely these end-faithful spanning trees.
Emmi also generalized Euler's theorem by accident but she will not reveal that conjecture.![]()





as Emmi’s countable Erdös-Menger conjecture is that her infinite cycle space consists of precisely the sets of edges that meet every finite cut evenly, and that the spanning trees those fundamental cycles generate her cycle space are precisely these end-faithful spanning trees. 
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You mean she's away crossing Bridges doing circuits with Mr Hamilton...?
Guess I'm a bit rusty on me ol'Menger's
. But I have to say, from what I've read, I'm still a bit worried about Emmi's edge-disjoint chains.
