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Department of Mathematics, Boise State University, 1910 University Dr, Boise, ID 83725-1555.

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Recent activity | scoskey.github.io Reviews

https://scoskey.github.io

Department of Mathematics, Boise State University, 1910 University Dr, Boise, ID 83725-1555.

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1

Calculus I

https://scoskey.github.io/1617s-170

Dec 27, 2016. Math 170, Spring 2017. Definitions of limit, derivative, and integral. Computation of the derivative, including logarithmic, exponential and trigonometric functions. Applications of the derivative, approximations, optimization, mean value theorem. Fundamental theorem of calculus, brief introduction to the applications of the integral and to computations of antiderivatives. Intended for students in engineering, mathematics and the sciences.

2

The set splittability problem

https://scoskey.github.io/splittability

The set splittability problem. Nov 4, 2016. With P. Bernstein, C. Bortner, S. Li, and C. Simpson. ( arχiv. The set splittability problem is the following: given a finite collection of finite sets, does there exits a single set that selects half the elements from each set in the collection? Department of Mathematics, Boise State University, 1910 University Dr, Boise, ID 83725-1555.

3

On the set splittability problem

https://scoskey.github.io/the-set-splittability-talk

On the set splittability problem. Sep 19, 2016. A talk for the Boise math department’s Algebra, Geometry and Cryptography seminar, September 2016. Department of Mathematics, Boise State University, 1910 University Dr, Boise, ID 83725-1555.

4

Vitae

https://scoskey.github.io/vitae

Fields Ontario postdoctoral fellow. The Fields Institute and York University. Supervised by Ilijas Farah. Max Planck Institute for Mathematics. Supervised by Peter Koepke (informally). Visiting assistant professor / postdoc. The Graduate Center of The City University of New York. Supervised by Joel Hamkins and Roman Kossak (informally). Rutgers, The State University of New Jersey. Supervised by Simon Thomas. Doctoral thesis titled. Descriptive aspects of torsion-free abelian groups. BS, Computer science.

5

Presentations

https://scoskey.github.io/presentations

The complexity of classification problems. Mathematics department colloquium, Boise State University, April 27, 2016 ( slides. López-Escobar’s theorem and metric structures. AMS special session on descriptive set theory and its applications, Salt Lake, April 9, 2016 ( slides. The TVC and metric structures. Second Vaught’s conjecture workshop, Berkeley, June 2015 ( slides. Boise extravaganza in set theory, Riverside, June 2014 ( slides. Constructing automorphisms of corona algebras.

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Recent activity

Boise, ID 83725-1555. Introduction to linear algebra. Math 301, Spring 2017. Posted on Dec 27, 2016. Math 170, Spring 2017. Posted on Dec 27, 2016. The set splittability problem. With P. Bernstein, C. Bortner, S. Li, and C. Simpson. ( arχiv. Posted on Nov 4, 2016. Borel complexity theory in mathematics. A talk for the BSU math graduate seminar, September 2016. Posted on Sep 25, 2016. On the set splittability problem. Posted on Sep 19, 2016. Classifying automorphisms of countable trees.

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