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On better quasi-ordering countable trees
Affiliation:Laboratoire d''Algèbre Ordinale, Département de Mathématiques, Université Claude Bernard, 69622 Villeurbanne, France
Abstract:The main result is that the class of countable trees is better-quasi-ordered under embeddability. R. Laver proved before that a certain class of well-founded trees is b.q.o. Actually our better-quasi-ordered class is larger than the countable class but does not contain Suslin like-trees nor certain Galvin trees of height ω + 1.
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