activity
20202026
most citedOn the Symmetries of Deep Learning Models and their Internal Representations

6 citations · 25 across the 41 of their papers we have counts for

collaborators

42 papers

cs.LG2026

PermuFormer: Multi-Task Pretraining for Permutation Representation in Algebraic Combinatorics

Henry Kvinge

Diverse pretraining has been shown to be an effective method for learning reusable, domain-aware representations that provide a starting point for fine-tuning on downstream tasks.…

cs.LG2026

MINAR: Mechanistic Interpretability for Neural Algorithmic Reasoning

Jesse He, Helen Jenne, Max Vargas +4

The recent field of neural algorithmic reasoning (NAR) studies the ability of graph neural networks (GNNs) to emulate classical algorithms like Bellman-Ford, a phenomenon known as…

cs.LG2026

Can Neural Networks Learn Small Algebraic Worlds? An Investigation Into the Group-theoretic Structures Learned By Narrow Models Trained To Predict Group Operations

Henry Kvinge, Andrew Aguilar, Nayda Farnsworth +4

While a real-world research program in mathematics may be guided by a motivating question, the process of mathematical discovery is typically open-ended. Ideally, exploration neede…

cs.CV2025

Saddle-Free Guidance: Improved On-Manifold Sampling without Labels or Additional Training

Eric Yeats, Darryl Hannan, Wilson Fearn +3

Score-based generative models require guidance in order to generate plausible, on-manifold samples. The most popular guidance method, Classifier-Free Guidance (CFG), is only applic…

math.CO2025

Even with AI, Bijection Discovery is Still Hard: The Opportunities and Challenges of OpenEvolve for Novel Bijection Construction

Davis Brown, Jesse He, Helen Jenne +2

Evolutionary program synthesis systems such as AlphaEvolve, OpenEvolve, and ShinkaEvolve offer a new approach to AI-assisted mathematical discovery. These systems utilize teams of…

cs.LG2025

A Connection Between Score Matching and Local Intrinsic Dimension

Eric Yeats, Aaron Jacobson, Darryl Hannan +4

The local intrinsic dimension (LID) of data is a fundamental quantity in signal processing and learning theory, but quantifying the LID of high-dimensional, complex data has been a…