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Nov 7, 2011 at 9:56 vote accept Seva
Nov 5, 2011 at 8:44 comment added Seva @fedja: correct; I should have noticed this...
Nov 5, 2011 at 2:29 answer added fedja timeline score: 8
Nov 5, 2011 at 0:35 comment added fedja As stated, it is overly optimistic. Take $A$ to be the set of all vertices of the same parity. Then the count is sharp. Now, we can kill one 2-neighbour vertex removing at most $n$ vertices in $A$. But it costs nothing to add $n$ vertices of the opposite parity (in fact, you can add as many as $2^{n-1}/n$ of them without creating new 2-neighbour vertices). So even if the conjecture is true, the cutoff is not at $2^{n-1}$.
Nov 4, 2011 at 17:41 history asked Seva CC BY-SA 3.0