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20082025
most citedAlgorithmic Randomness and Capacity of Closed Sets

8 citations · 11 across the 14 of their papers we have counts for

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9 papers · 1 filter

math.LO2025

sp-Homogeneous Linear Orderings

Wesley Calvert, Douglas Cenzer, David Gonzalez +2

We study linear orderings expanded by functions for successor and predecessor. The successor and predecessor on linear orderings capture the relatively intrinsically computably enu…

math.LO2024

Generically Computable Linear Orderings

Wesley Calvert, Douglas Cenzer, David Gonzalez +1

We study notions of generic and coarse computability in the context of computable structure theory. Our notions are stratified by the hierarchy. We focus on linear orderings.…

math.LO2021

Randomness extraction in computability theory

Douglas Cenzer, Christopher P. Porter

In this article, we study a notion of the extraction rate of Turing functionals that translate between notions of randomness with respect to different underlying probability measur…

math.LO2018

Generically Computable Equivalence Structures and Isomorphisms

Wesley Calvert, Douglas Cenzer, Valentina Harizanov

We define notions of generically and coarsely computable relations and structures and functions between structures. We investigate the existence and uniqueness of equivalence struc…

math.LO2016

The random members of a class

Douglas Cenzer, Christopher P. Porter

We examine several notions of randomness for elements in a given class . Such an effectively closed subset of may be viewed as the set of i…

math.LO2016

Computability and Categoricity of Weakly Ultrahomogeneous Structures

Francis Adams, Douglas Cenzer

This paper investigates the effective categoricity of ultrahomogeneous structures. It is shown that any computable ultrahomogeneous structure is categorical. A structure A…