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Independence results for uncountable superstable theories |
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| Authors: | Ludomir Newelski |
| Institution: | (1) Mathematical Institute of the Polish Academy of Sciences, Kopernika 18, 51-617 Wroclaw, Poland |
| Abstract: | We prove that the following statement is independent of ZFC+┐CH: IFT is a superstable theory of power <2ℵ 0,M≰N are models ofT withQ(M)=Q(N), then there isN′≱N withQ(N)=Q(N′). This generalizes Lachlan’s (1972) result. |
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