Anier Velasco @aniervs.bsky.social · 19/01/2025Cantor-Schröder-Bernstein's theorem tells that given sets A and B, if there're injective functions f : A → B and g : B → A, then there's a bijection h : A → B. A famous proof, given by J. König is strikingly similar to the Khun's algorithm for max bipartite matching. 000
Anier Velasco @aniervs.bsky.social · 28/12/2024Why do GATs work worse than MPNN for neural algorithmic reasoning? (experiments done for “learning” Bellman-Ford’s algorithm) Any light on that, NAR people? 000
Anier Velasco @aniervs.bsky.social · 09/12/2024I loved this session with @mathildepapillon.bsky.social. Here it's the YouTube recording: youtu.be/g3fecArn-2A.youtu.beMathilde Papillon - Beyond Euclid: An Illustrated Guide to Modern Machine Learning...YouTube video by Cohere 0125
Reposted by Anier VelascoMartina G. Vilas @martinagvilas.bsky.social · 02/12/2024December 5th our ML theory group at Cohere For AI is hosting @mathildepapillon.bsky.social to discuss their recent review arxiv.org/abs/2407.09468 on geometric/topological/algebraic ML. Join us online 💫 0141
Reposted by Anier VelascoOlga Zaghen @olgatticus.bsky.social · 20/11/2024A starter pack for researchers interested in Geometric Deep Learning - in the broadest sense possible! Let me know if you would like to be listed. :) Thanks @sharvaree.bsky.social for the idea! go.bsky.app/7h8sek 339821
