Pages that link to "Item:Q1777270"
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The following pages link to Models of set theory with definable ordinals (Q1777270):
Displaying 17 items.
- Algebraicity and implicit definability in set theory (Q306841) (← links)
- Model theory of the regularity and reflection schemes (Q938239) (← links)
- The model \(N=\cup \{L[A]:\) A countable set of ordinals\(\}\) (Q1105592) (← links)
- A model of the generic Vopěnka principle in which the ordinals are not Mahlo (Q1712940) (← links)
- Condensable models of set theory (Q2144608) (← links)
- CLASS FORCING, THE FORCING THEOREM AND BOOLEAN COMPLETIONS (Q2976344) (← links)
- Representing Sets of Ordinals as Countable Unions of Sets in the Core Model (Q3199411) (← links)
- Ordinal definability in Jensen's model (Q3708012) (← links)
- (Q3753997) (← links)
- Undefinable Classes and Definable Elements in Models of Set Theory and Arithmetic (Q3807185) (← links)
- (Q4245013) (← links)
- A CLASS OF MODELS FOR SKALA'S SET THEORY (Q4295239) (← links)
- Pointwise definable models of set theory (Q4916549) (← links)
- Set theory with a proper class of indiscernibles (Q5101293) (← links)
- MINIMUM MODELS OF SECOND-ORDER SET THEORIES (Q5222524) (← links)
- Leibnizian models of set theory (Q5311752) (← links)
- Models of \textsf{ZFA} in which every linearly ordered set can be well ordered (Q6077948) (← links)