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Effective Polish space
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Effective Polish space : ウィキペディア英語版
Effective Polish space
In mathematical logic, an effective Polish space is a complete separable metric space that has a computable presentation. Such spaces are studied in effective descriptive set theory and in constructive analysis. In particular, standard examples of Polish spaces such as the real line, the Cantor set and the Baire space are all effective Polish spaces.
== Definition ==

An effective Polish space is a complete separable metric space ''X'' with metric ''d'' such that there is a countable dense set ''C'' = (''c''0, ''c''1,...) that makes the following two relations on \mathbb^4 computable (Moschovakis 2009:96-7):
:P(i,j,k,m) \equiv d(c_i,c_j) \leq \frac
:Q(i,j,k,m) \equiv d(c_i,c_j) < \frac

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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