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'''Global square''' is an important concept in [[set theory]], a branch of  [[mathematics]]. It has been introduced by [[Ronald Jensen]] in his analysis of  the fine structure of the [[constructible universe]] '''L'''. According to
Ernest Schimmerling and Martin Zeman, ''Jensen's square principle and its variants are ubiquitous in set theory''.<ref>Ernest Schimmerling and Martin Zeman, Square in Core Models, The Bulletin of Symbolic Logic, Volume 7, Number 3, Sept. 2001</ref>
 
==Definition==
Define '''Sing''' to be the [[class (set theory)|class]] of all [[limit ordinal]]s which are not [[regular ordinal|regular]]. ''Global square'' states that there is a system <math>(C_\beta)_{\beta \in Sing}</math> satisfying:
 
# <math>C_\beta</math> is a [[club set]] of <math>\beta</math>.
# [[order type|ot]]<math>(C_\beta) < \beta </math>
# If <math>\gamma</math> is a limit point of <math>C_\beta</math> then <math>\gamma \in Sing</math> and <math>C_\gamma = C_\beta \cap \gamma</math>
 
==Variant relative to a cardinal==
Jensen introduced also a local version of the principle.<ref>{{Citation | last1=Jech | first1=Thomas | author1-link=Thomas Jech | title=Set Theory: Third Millennium Edition | publisher=[[Springer-Verlag]] | location=Berlin, New York | series=Springer Monographs in Mathematics | isbn=978-3-540-44085-7 | year=2003}}, p. 443.</ref> If
<math>\kappa</math> is an uncountable cardinal,
then <math>\Box_\kappa</math> asserts that there is a sequence <math>(C_\beta|\beta \text{ a limit point of }\kappa^+)</math> satisfying:
 
# <math>C_\beta</math> is a [[club set]] of <math>\beta</math>.
# If <math> cf \beta < \kappa </math>, then  <math>|C_\beta| < \kappa </math>
# If <math>\gamma</math> is a limit point of <math>C_\beta</math> then <math>C_\gamma = C_\beta \cap \gamma</math>
 
==Notes==
{{Reflist}}
 
[[Category:Set theory]]
 
 
{{settheory-stub}}

Revision as of 04:55, 19 May 2013

Global square is an important concept in set theory, a branch of mathematics. It has been introduced by Ronald Jensen in his analysis of the fine structure of the constructible universe L. According to Ernest Schimmerling and Martin Zeman, Jensen's square principle and its variants are ubiquitous in set theory.[1]

Definition

Define Sing to be the class of all limit ordinals which are not regular. Global square states that there is a system (Cβ)βSing satisfying:

  1. Cβ is a club set of β.
  2. ot(Cβ)<β
  3. If γ is a limit point of Cβ then γSing and Cγ=Cβγ

Variant relative to a cardinal

Jensen introduced also a local version of the principle.[2] If κ is an uncountable cardinal, then κ asserts that there is a sequence (Cβ|β a limit point of κ+) satisfying:

  1. Cβ is a club set of β.
  2. If cfβ<κ, then |Cβ|<κ
  3. If γ is a limit point of Cβ then Cγ=Cβγ

Notes

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Template:Settheory-stub

  1. Ernest Schimmerling and Martin Zeman, Square in Core Models, The Bulletin of Symbolic Logic, Volume 7, Number 3, Sept. 2001
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