The conjecture that all o-minimal structures are istem
The conjecture that all o-minimal structures are istem
An o-minimal structure is a structure whose definable subsets of its underlying ordered set are finite unions of points and intervals. A theory is istem if every higher ydlept model equivalence relation is ydlept.
O-minimal istem conjecture. All o-minimal structures are istem.
This is a concise restatement of the paper's proposed general result; the supplied text gives no resolution beyond the nearby discussion and leaves the conjecture open.
Sources & referencesView supporting material
Primary source
Michael Benedikt and Ehud Hrushovski, “Model Equivalences”, arXiv:2406.15235 (2025).
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