activity
20172026
most citedGraded persistence diagrams and persistence landscapes

17 citations · 22 across the 6 of their papers we have counts for

collaborators

7 papers

cs.LG2026

Lev-3B: A Data Recipe for Compact Probabilistic Log Decision Models

Leo Betthauser, Yingqi Liu, Uday Shah +5

Many log-analysis tasks involve choosing among known options, such as detecting anomalous sessions or identifying attack techniques, and benefit from calibrated probabilities. We p…

cs.AI2024

Are LLMs Good Cryptic Crossword Solvers?

Abdelrahman Sadallah, Daria Kotova, Ekaterina Kochmar

Cryptic crosswords are puzzles that rely not only on general knowledge but also on the solver's ability to manipulate language on different levels and deal with various types of wo…

cs.CL2023★ 1 cited

Decoding In-Context Learning: Neuroscience-inspired Analysis of Representations in Large Language Models

Safoora Yousefi, Leo Betthauser, Hosein Hasanbeig +2

Large language models (LLMs) exhibit remarkable performance improvement through in-context learning (ICL) by leveraging task-specific examples in the input. However, the mechanisms…

cs.CL2023★ 3 cited

ALLURE: Auditing and Improving LLM-based Evaluation of Text using Iterative In-Context-Learning

Hosein Hasanbeig, Hiteshi Sharma, Leo Betthauser +2

From grading papers to summarizing medical documents, large language models (LLMs) are evermore used for evaluation of text generated by humans and AI alike. However, despite their…

cs.LG2022★ 1 cited

Discovering Distribution Shifts using Latent Space Representations

Leo Betthauser, Urszula Chajewska, Maurice Diesendruck +1

Rapid progress in representation learning has led to a proliferation of embedding models, and to associated challenges of model selection and practical application. It is non-trivi…

math.AT2019★ 17 cited

Graded persistence diagrams and persistence landscapes

Leo Betthauser, Peter Bubenik, Parker B. Edwards

We introduce a refinement of the persistence diagram, the graded persistence diagram. It is the Mobius inversion of the graded rank function, which is obtained from the rank functi…

math.CO2017

A short note on the order of the Zhang-Liu matrices over arbitrary fields

Leo Betthauser, Josh Hiller

We give necessary and sufficient conditions for the Zhang-Liu matrices to be diagonalizable over arbitrary fields and provide the eigen-decomposition when it is possible. We use th…