I. Dejter and V. Neumann-Lara, Unboundedness for generalized odd cycle traversability and a Gallai conjecture, paper presented at the Fourth Caribbean Conference on Computing, Puerto Rico, 1985.

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Mangoes and Blueberries - Reed (1998)   (2 citations)  (Correct)

....in W X . Hence the two endpoints of this P i are connected by a path Q in W X and then P i Q is an odd cycle in G X) This shows that the Erd os P osa property does not hold for odd cycles (in fact, it holds for the cycles of length p mod m if and only if p is congruent to 0 mod m see [14] and [1]) However, we are able to show that in a certain sense, Escher walls are the only obstruction preventing the Erd os P osa property from holding. To wit, we show: Theorem 1: For all k and w there is a t(k; w) such that if G is a graph with neither k vertex disjoint odd cycles nor an Escher wall ....

I. Dejter and V. Neumann-Lara, Unboundedness for generalized odd cycle traversability and a Gallai conjecture, paper presented at the Fourth Caribbean Conference on Computing, Puerto Rico, 1985.

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