arXiv · 1304.7099
Simple groups and the number of countable models
Abstract
Let $T$ be a complete, superstable theory with fewer than $2^{\aleph_{0}}$ countable models. Assuming that generic types of infinite, simple groups definable in $T^{eq}$ are sufficiently non-isolated we prove that $ω^ω$ is the strict upper bound for the Lascar rank of $T$.
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Predrag Tanović. 2013-04-26. Simple groups and the number of countable models. https://doi.org/10.1007/s00153-013-0343-x
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