# Clinton

## Current Courses

Fall 2017 Basic Logic

Fall 2017 Algebra I

## Past Courses

Spring 2017 Math Studies Algebra II

Fall 2016 Basic Logic

Spring 2016 Algebraic Structures

Spring 2015 Set Theory

Fall 2014 Algebraic Structures

## Papers, preprints, and notes

- Folner tilings for actions of amenable groups, with S.C. Jackson, D. Kerr, A.S. Marks, B. Seward, and R.D. Tucker-Drob
- Hyperfiniteness and Borel combinatorics, with S.C. Jackson, A.S. Marks, B. Seward, and R.D. Tucker-Drob
- Incomparable actions of free groups, with B.D. Miller
- Measurable perfect matchings for acyclic locally countable Borel graphs, with B.D. Miller
- The smooth ideal, with J.D. Clemens and B.D. Miller
- Measure reducibility of countable Borel equivalence relations
, with B.D. Miller
- Orthogonal measures and ergodicity, with B.D. Miller
- A bound on measurable chromatic numbers of locally finite Borel graphs, with B.D. Miller
- Brooks's theorem for measurable colorings, with A.S. Marks and R.D. Tucker-Drob
- Distance from marker sequences in locally finite Borel graphs, with A.S. Marks
- Measure-theoretic unfriendly colorings
- Stationary probability measures and topological realizations, with A.S. Kechris and B.D. Miller
- Measurable chromatic and independence numbers for ergodic graphs and group actions, with A.S. Kechris
- Ultraproducts of measure preserving actions and graph combinatorics, with A.S. Kechris and R.D. Tucker-Drob
- Canonizing relations on nonsmooth sets
- An antibasis result for graphs of infinite Borel chromatic number, with B.D. Miller
- Brooks' theorem for Bernoulli shifts
- Baire measurable 3-colorings in acyclic locally finite Borel graphs, with B.D. Miller
- Descriptive set-theoretic dichotomy theorems and limits superior, with D. Lecomte and B.D. Miller
- Definability of small puncture sets, with A.E. Caicedo, J.D. Clemens, and B.D. Miller
- Partition relations via ideal products
- Defining non-empty small sets from families of finite sets, with A.E. Caicedo, J.D. Clemens, and B.D. Miller
- Finite monoid-valued measure algebras

Clinton T. Conley

clintonc[at]andrew.???.edu