Topology
Persistent homology, applied topology, and the computational side of algebraic topology.
Association for Support of Mathematics & Natural Sciences
We research the deep structure of mathematics — and help organizations build the foundations to do the same.
Our research
Persistent homology, applied topology, and the computational side of algebraic topology.
Expressivity, generalization, and the mathematics of why neural networks work.
Analytic and computational number theory, including the distribution of zeros of L-functions.
The computer as a first-class mathematical instrument. Code, experiments, open results.
Who we help
Latest news
We show that simple persistent-homology features correlate strongly with generalization in small feedforward networks.
We are helping greencirc.instmat.org design its publication infrastructure and editorial process.
A week of topology, number theory, and experimental mathematics in Kavadarci.