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A note on stability and NIP in one variable
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classification
math.LO
keywords
respeveryformulanoteonlyorderparametersproperty
read the original abstract
A theory is NIP (resp. stable) if and only if every formula with parameters in two single variables is NIP (resp. does not have the order property).
Forward citations
Cited by 1 Pith paper
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Forbidden Induced Subgraphs for Bounded Shrub-Depth and the Expressive Power of MSO
A hereditary graph class has bounded shrub-depth if and only if it forbids flipped half-graphs and flipped unions of long paths, which happens exactly when MSO is no more expressive than FO.
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