activity
20112021
most citedOn the structure of computable reducibility on equivalence relations of natural numbers

20 citations · 30 across the 10 of their papers we have counts for

collaborators

16 papers

math.LO2021★ 20 cited

On the structure of computable reducibility on equivalence relations of natural numbers

Uri Andrews, Daniel Belin, Luca San Mauro

We examine the degree structure of equivalence relations on under computable reducibility. We examine when pairs of degrees have a join. In particular, we show th…

math.LO2021

Recursive spectra of flat strongly minimal theories

Uri Andrews, Omer Mermelstein

We show that for a model complete strongly minimal theory whose pregeometry is flat, the recursive spectrum (SRM()) is either of the form for or $[0,n]\cup\{ω…

math.LO2019

Self-full ceers and the uniform join operator

Uri Andrews, Noah Schweber, Andrea Sorbi

A computably enumerable equivalence relation (ceer) is called self-full if whenever is a reduction of to then the range of intersects all -equivalence classe…

math.LO2019

The Theory of Ceers Computes True Arithmetic

Uri Andrews, Noah Schweber, Andrea Sorbi

We show that the theory of the partial order of computably enumerable equivalence relations (ceers) under computable reduction is 1-equivalent to true arithmetic. We show the same…

math.LO2019

is a spectrum of a non-disintegrated flat strongly minimal model complete theory in a language with finite signature

Uri Andrews, Omer Mermelstein

We build a new spectrum of recursive models (SRM(T)) of a strongly minimal theory. This theory is non-disintegrated, flat, model complete, and in a language with a finite signature…

math.LO2019★ 7 cited

Effective inseparability, lattices, and pre-ordering relations

Uri Andrews, Andrea Sorbi

We study effectively inseparable (e.i.) pre-lattices (i.e. structures of the form where denotes the set of natural numbers and…