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math.LO2023
Redundancy of information: lowering dimension
Jun Le Goh, Joseph S. Miller, Mariya I. Soskova +1
Let At denote the set of infinite sequences of effective dimension t. We determine both how close and how far an infinite sequence of dimension s can be from one of dimension t, me…
math.LO2014★ 46 cited
Lowness notions, measure and domination
Bjørn Kjos-Hanssen, Joseph S. Miller, Reed Solomon
We show that positive measure domination implies uniform almost everywhere domination and that this proof translates into a proof in the subsystem WWKL (but not in RCA) of…
math.LO2012
Cupping with random sets
Adam R. Day, Joseph S. Miller
We prove that a set is K-trivial if and only if it is not weakly ML-cuppable. Further, we show that a set below zero jump is K-trivial if and only if it is not ML-cuppable. These r…