Texas A&M University, PhD in Mathematics

• Committee: Frank Sottile (chair), Maurice Rojas, Patricia Klein, Matthew Call
• Thesis: Computation of Schubert Galois Groups
• Coursework: Complex Analysis, Riemann Surfaces, Intro to Quantum Computing, Lie Groups and Algebras, Representation Theory of Complex Semisimple Lie Algebras, Computational Algebraic Geometry, Intro to Invariants and Moduli, Geometry of Tensors, Topics in Mathematical Data Science, Modern Algebraic Geometry I, Modern Algebraic Geometry II, Commutative and Homological Algebra, Toric Varieties, Algebraic Statistics, Probability, Mathematical Finance, Derivatives Markets, Mathematical Tools of Finance, Nonlinear Algebra, Schubert Calculus and Flag Manifolds, Symmetric Function Theory

Brigham Young University, MS in Mathematics

• Thesis: Mirror Symmetry for K3 Surfaces with Non-symplectic Automorphism
• Committee: Nathan Priddis (chair), Tyler Jarvis, Darrin Doud
• Coursework: Measure Theory & Lebesgue Integration, Functional Analysis, Mathematical Physics, Topology, Differential Topology, Differential Geometry, Algebraic Topology, Commutative Algebra, Homological Algebra, Algebraic Geometry II

Brigham Young University, BS in Mathematics

• Applied & Computational Mathematics Emphasis (ACME)
• Concentration in Mathematical Theory
• Coursework: Fundamentals of Mathematics, Calculus I, Calculus II, Linear Algebra, Calculus of Several Variables, Differential Equations, Real Analysis, Intro to Computer Science, Linear & Nonlinear Analysis, Algorithms & Optimization, Modeling with Uncertainty & Data, Modeling with Dynamics & Control, Intro to Newtonian Mechanics, Intro to Electricity & Magnetism, Abstract Algebra, Galois Theory, Finite Group Representation Theory, Modern Algebra I & II, Intro to Computational Algebraic Geometry & Commutative Algebra, Algebraic Curves, Algebraic Geometry I