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arxiv: math/0507519 · v1 · pith:DS6ZOEL5new · submitted 2005-07-25 · 🧮 math.LO

n-localization property

classification 🧮 math.LO
keywords n-localizationpropertytreeeveryn-aryomegacountableextension
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Let n be an integer greater than 1. A tree T is an n-ary tree provided that every node in T has at most n immediate successors. A forcing notion P has the n-localization property if every function from omega to omega in an extension via P is an omega-branch in an n-ary tree from the ground model. In the present paper we are interested in getting the n-localization property for countable support iterations.

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