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In the [[mathematics]] of [[transfinite number]]s, an '''ineffable cardinal''' is a certain kind of [[large cardinal]] number, introduced by {{harvtxt|Jensen|Kunen|1969}}.
 
A [[cardinal number]] <math>\kappa</math> is called '''almost ineffable''' if for every <math>f: \kappa \to \mathcal{P}(\kappa)</math> (where <math>\mathcal{P}(\kappa)</math> is the [[powerset]] of <math>\kappa</math>) with the property that <math>f(\delta)</math> is a subset of <math>\delta</math> for all ordinals <math>\delta < \kappa</math>, there is a subset <math>S</math> of <math>\kappa</math> having cardinal <math>\kappa</math> and [[Homogeneous (large cardinal property)|homogeneous]] for <math>f</math>, in the sense that for any <math>\delta_1 < \delta_2</math> in <math>S</math>, <math>f(\delta_1) = f(\delta_2) \cap \delta_1</math>.
 
A [[cardinal number]] <math>\kappa</math> is called '''ineffable''' if for every binary-valued function <math>f : \mathcal{P}_{=2}(\kappa) \to \{0,1\}</math>, there is a [[stationary subset]] of <math>\kappa</math> on which <math>f</math> is [[Homogeneous (large cardinal property)|homogeneous]]: that is, either <math>f</math> maps all unordered pairs of elements drawn from that subset to zero, or it maps all such unordered pairs to one.
 
More generally, <math>\kappa</math> is called '''<math>n</math>-ineffable''' (for a positive integer <math>n</math>) if for every <math>f : \mathcal{P}_{=n}(\kappa) \to \{0,1\}</math> there is a stationary subset of <math>\kappa</math> on which <math>f</math> is '''<math>n</math>-[[Homogeneous (large cardinal property)|homogeneous]]''' (takes the same value for all unordered <math>n</math>-tuples drawn from the subset). Thus, it is ineffable if and only if it is 2-ineffable.
 
A '''totally ineffable''' cardinal is a cardinal that is <math>n</math>-ineffable for every <math>2 \leq n < \aleph_0</math>. If <math>\kappa</math> is <math>(n+1)</math>-ineffable, then the set of <math>n</math>-ineffable cardinals below <math>\kappa</math> is a stationary subset of <math>\kappa</math>.
 
Totally ineffable cardinals are of greater consistency strength than [[subtle cardinal]]s and of lesser consistency strength than [[remarkable cardinal]]s. A list of large cardinal axioms by consistency strength is available [[List_of_large_cardinal_properties | here]].
 
==References==
 
*{{citation|doi=10.1016/S0168-0072(00)00019-1|first=Harvey|last=Friedman|authorlink=Harvey Friedman|title=Subtle cardinals and linear orderings|journal=Annals of Pure and Applied Logic|year=2001|volume=107|issue=1–3|pages=1–34}}.
*{{citation|title=Some Combinatorial Properties of L and V |url=http://www.mathematik.hu-berlin.de/~raesch/org/jensen.html|first=R. B. |last=Jensen|first2=K.|last2=Kunen|publisher=Unpublished manuscript|year=1969}}
[[Category:Large cardinals]]
 
{{settheory-stub}}

Revision as of 03:26, 30 January 2014

In the mathematics of transfinite numbers, an ineffable cardinal is a certain kind of large cardinal number, introduced by Template:Harvtxt.

A cardinal number is called almost ineffable if for every (where is the powerset of ) with the property that is a subset of for all ordinals , there is a subset of having cardinal and homogeneous for , in the sense that for any in , .

A cardinal number is called ineffable if for every binary-valued function , there is a stationary subset of on which is homogeneous: that is, either maps all unordered pairs of elements drawn from that subset to zero, or it maps all such unordered pairs to one.

More generally, is called -ineffable (for a positive integer ) if for every there is a stationary subset of on which is -homogeneous (takes the same value for all unordered -tuples drawn from the subset). Thus, it is ineffable if and only if it is 2-ineffable.

A totally ineffable cardinal is a cardinal that is -ineffable for every . If is -ineffable, then the set of -ineffable cardinals below is a stationary subset of .

Totally ineffable cardinals are of greater consistency strength than subtle cardinals and of lesser consistency strength than remarkable cardinals. A list of large cardinal axioms by consistency strength is available here.

References

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