Yidi Qi is a postdoctoral fellow in applied mathematics at Harvard University, working in the Geometric Machine Learning group and supported by the DARPA expMath program.
His research focuses on developing AI methods for mathematics and physics. He currently works on automated curriculum learning, a self-improving approach to mathematical discovery in combinatorics, and on building autoformalization tools to generate machine-verified proofs. He also works on geometric problems on Calabi-Yau manifolds.
He completed his PhD in theoretical physics with Fabian Ruehle at Northeastern University and IAIFI. He earned his master's degree at Stony Brook University, advised by Michael R. Douglas.
His life goal is to develop ideas and projects for the future artificial superintelligence (ASI) to learn from before it outsmarts us.
My research follows three complementary pillars covering the full spectrum of mathematical inquiry:
Solving complex PDE systems and perform calculations that are intractable with traditional methods, such as Calabi-Yau and G2 metrics.
Exploring novel patterns, structures, and conjectures across vast physical and mathematical landscapes.
Bridging the gap between numerical approximation and formal certainty, creating pathways for computer-assisted and formally verified proofs.
An open-source Python package for computing Calabi-Yau metrics.
Authors listed in alphabetical order following mathematics conventions
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