Non-standard positional numeral systems: Difference between revisions

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In the mathematical discipline of [[descriptive set theory]], a '''coanalytic set''' is a [[Set (mathematics)|set]] (typically a set of [[real number]]s or more generally a subset of a [[Polish space]]) that is the complement of an [[analytic set]] (Kechris 1994:87). Coanalytic sets are also referred to as <math>\scriptstyle\boldsymbol{\Pi}^1_1</math> sets (see [[projective hierarchy]]).
==References==
* {{citation | authorlink=Alexander Kechris | author=Kechris, Alexander S. | title=Classical Descriptive Set Theory | publisher=Springer-Verlag | year=1994 | isbn=0-387-94374-9}}


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[[Category:Descriptive set theory]]
 
 
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Revision as of 17:27, 30 January 2014

In the mathematical discipline of descriptive set theory, a coanalytic set is a set (typically a set of real numbers or more generally a subset of a Polish space) that is the complement of an analytic set (Kechris 1994:87). Coanalytic sets are also referred to as Π11 sets (see projective hierarchy).

References

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