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Titlebook: Walks on Ordinals and Their Characteristics; Stevo Todorcevic Book 2007 Birkhäuser Basel 2007 Combinatorics.Topology.algebra.coherent mapp

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楼主: Fillmore
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Stevo TodorcevicOnly full exposition of the method since its invention in the early 1980s.In recent times the method is finding remarkable new appplications.Includes supplementary material:
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Walks on Countable Ordinals,al essence can be reformulated as problems about ., which is in some sense the smallest uncountable structure. What we mean by ‘structure’ is . together with a system . (. < .) of fundamental sequences, i.e., a system with the following two properties:
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The Square-bracket Operation on Countable Ordinals,(. .) for all . < .. Recall also the notion of the . of the minimal walk, . the finite set of places visited in the minimal walk from . to .. The following simple fact about the upper trace lies at the heart of all known definitions of square-bracket operations, not only on . but also at higher cardinalities.
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The Square-bracket Operation on Countable Ordinals,(. .) for all . < .. Recall also the notion of the . of the minimal walk, . the finite set of places visited in the minimal walk from . to .. The following simple fact about the upper trace lies at the heart of all known definitions of square-bracket operations, not only on . but also at higher cardinalities.
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Unbounded Functions,essarily coherent, then it is natural to define the corresponding mapping . as follows: . with the boundary value .(.) = 0 for all . < ., a definition that is slightly different from the one given above in (7.3.2) above. Clearly, . and so, using Lemma 6.2.1, we have the following fact.
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