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- Higman's_lemma abstract "In mathematics, Higman's lemma states that the set of finite sequences over a finite alphabet, as partially ordered by the subsequence relation, is well-quasi-ordered. That is, if is an infinite sequence of words over some fixed finite alphabet, then there exist indices such that can be obtained from by deleting some (possibly none) symbols. More generally this remains true when the alphabet is not necessarily finite, but is itself well-quasi-ordered, and the subsequence relation allows the replacement of symbols by earlier symbols in the well-quasi-ordering of labels. This is a special case of the later Kruskal's tree theorem. It is named after Graham Higman, who published it in 1952.".
- Higman's_lemma wikiPageID "4187137".
- Higman's_lemma wikiPageRevisionID "544303043".
- Higman's_lemma hasPhotoCollection Higman's_lemma.
- Higman's_lemma subject Category:Lemmas.
- Higman's_lemma subject Category:Order_theory.
- Higman's_lemma subject Category:Wellfoundedness.
- Higman's_lemma type Abstraction100002137.
- Higman's_lemma type Communication100033020.
- Higman's_lemma type Lemma106751833.
- Higman's_lemma type Lemmas.
- Higman's_lemma type Message106598915.
- Higman's_lemma type Proposition106750804.
- Higman's_lemma type Statement106722453.
- Higman's_lemma comment "In mathematics, Higman's lemma states that the set of finite sequences over a finite alphabet, as partially ordered by the subsequence relation, is well-quasi-ordered. That is, if is an infinite sequence of words over some fixed finite alphabet, then there exist indices such that can be obtained from by deleting some (possibly none) symbols.".
- Higman's_lemma label "Higman's lemma".
- Higman's_lemma label "Lemme de Higman".
- Higman's_lemma sameAs Lemme_de_Higman.
- Higman's_lemma sameAs m.0bnxxz.
- Higman's_lemma sameAs Q3229340.
- Higman's_lemma sameAs Q3229340.
- Higman's_lemma sameAs Higman's_lemma.
- Higman's_lemma wasDerivedFrom Higman's_lemma?oldid=544303043.
- Higman's_lemma isPrimaryTopicOf Higman's_lemma.