| P. F. Reichmeider, The Equivalence of Some Combinatorial Matching Theorems (Polygonal Pub., 1984). |
....a Markov kernel. Note that if P = hA [ B; OEi, where OE A Theta B (and A B = and if G is the integers and j(a) 1 for each a 2 A while (b) 1 for each b 2 B, then we get Hall s Marriage Theorem [Hal35] If we let j and be any integral values, we get a theorem of Hoffman [Ho60] see [Re84]. If we let G be the reals, we get the finite version of the theorem of Strassen [St65] KamKO77] or Major [LoP86, p. 76] If G is Q[ p 5] we get a funny beast indeed. Note that if we got Theorem 3.1 such for bipartite orders, the whole result follows immediately. Proof: First, suppose ....
P. F. Reichmeider, The Equivalence of Some Combinatorial Matching Theorems (Polygonal Pub., 1984).
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