JournalsjemsVol. 28, No. 8pp. 3475–3498

On $NSOP_{2}$ theories

Scott Mutchnik
University of Illinois, Chicago, USA
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$On $\textup{NSOP}_{2}$ theories cover$

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Abstract

Answering a question of Džamonja and Shelah, we show that every $NSOP_{2}$ theory is $NSOP_{1}$ .

Cite this article

Scott Mutchnik, On $NSOP_{2}$ theories. J. Eur. Math. Soc. 28 (2026), no. 8, pp. 3475–3498

DOI 10.4171/JEMS/1679