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math.LO2011
VC density and dp rank
Hunter Johnson
We derive that dpR(n) \leq dens(n) \leq dpR(n)+1, where dens(n) is the supremum of the VC density of all formulas in n parameters, and dpR(n) is the maximum depth of an ICT pattern…
math.LO2011★ 2 cited
Dp-rank and forbidden configurations
Hunter Johnson
A theory is shown to have an ICT pattern of depth in variables $\xbar$ iff it interprets some -maximum VC class in $|\xbar|$ parameters.
math.LO2011
Maximum VC families
Hunter Johnson
Maximum VC classes which are stable in the sense of model theory are characterized.