I am a graduate student at the University of Washington in Seattle.

My research interests are in primarily algebraic/arithmetic geometry, especially in connection with differential geometry, combinatorics, and homotopy theory.

Currently, I am working on projects in Brill-Noether theory, tropical geometry, and discrete Morse theory.



I completed my undergraduate degree at Amherst College, where I conducted an honors thesis under the guidance of Ivan Contreras and Alejandro Morales, proving that the Laplacian of a triangulation of an orientable manifold keeps track of the number of simplicially homotopy equivalent complexes.


I also really like combining art and mathematics. Here I am sculpting a Clebsch surface.


I firmly believe in Fredrico Ardila's axioms:

  • Axiom 1: Mathematical potential is distributed equally among different groups, irrespective of geographic, demographic, and economic boundaries.

  • Axiom 2: Everyone can have joyful, meaningful, and empowering mathematical experiences.

  • Axiom 3: Mathematics is a powerful, malleable tool that can be shaped and used differently by various communities to serve their needs.

  • Axiom 4: Every student deserves to be treated with dignity and respect.