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Clifford Group Equivariant Neural Networks

NeurIPS 2023 · Learning theory and algorithms › Matrix and tensor methods · approach: High-dimensional estimation theory · 8 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
use Clifford group equivariant layers instead of EGNN scalarizationn-body GNN · n-body systemMSE: 0.0070 -> 0.0039Helped
use CGENN instead of SEGNNn-body GNN · n-body systemMSE: 0.0043 -> 0.0039Helped
use CGENN instead of LorentzNettop tagging GNN · Top tagging1/eps_B at eps_S=0.5: 498 -> 500No clear effect
use CGENN instead of LorentzNettop tagging GNN · Top tagging1/eps_B at eps_S=0.3: 2195 -> 2172No clear effect
use CGENN instead of LorentzNettop tagging GNN · Top taggingAUC: 0.9868 -> 0.9869No clear effect
use CGENN instead of LGN (steerable)top tagging GNN · Top taggingaccuracy: 0.929 -> 0.942Helped
use CGENN instead of EGNN (scalarization)top tagging GNN · Top taggingaccuracy: 0.922 -> 0.942Helped
use CGENN instead of scalarization baselines (VN, GVP, EGNN-MLP) on signed volumeCGENN · O(3) signed volumeMSEHelped
use CGENN instead of MLP on signed volumeCGENN · O(3) signed volumeMSEHelped
use CGENN at 256 training pointsCGENN · O(5) convex hullMSEHurt
use CGENN with 30 and 100 training samplesCGENN · O(5) regressionMSEHurt
use CGENN with 300 or more training samplesCGENN · O(5) regressionMSEHelped

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