Pages that link to "Item:Q998139"
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The following pages link to The Vaught conjecture: do uncountable models count? (Q998139):
Displaying 11 items.
- Scattered sentences have few separable randomizations (Q781518) (← links)
- Vaught's conjecture for superstable theories of finite rank (Q952488) (← links)
- A note on counterexamples to the Vaught conjecture (Q998137) (← links)
- Proceedings of the problem session (Q998145) (← links)
- Applications of Fodor's lemma to Vaught's conjecture (Q1114671) (← links)
- A computability theoretic equivalent to Vaught's conjecture (Q1941142) (← links)
- Three red herrings around Vaught's conjecture (Q2790604) (← links)
- Independently axiomatizable ℒ<sub>ω1,ω</sub> theories (Q3655256) (← links)
- Vaught Sentences and the Covering Theorem (Q3809782) (← links)
- The number of countable isomorphism types of complete extensions of the theory of Boolean algebras (Q4275922) (← links)
- Some variants of Vaught's conjecture from the perspective of algebraic logic (Q4914000) (← links)