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Transformer-based Planning for Symbolic Regression

NeurIPS 2023 · Probabilistic and scientific modeling › Molecules and proteins · approach: Statistical analysis of ML practice · 16 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use MCTS-guided decoding with fitting and complexity feedback instead of transformer samplingE2E · FeynmanR^2>0.99: 0.848 -> 0.949Helped
Use MCTS-guided decoding with fitting and complexity feedback instead of transformer samplingE2E · StrogatzR^2>0.99: 0.357 -> 0.785Helped
Use MCTS-guided decoding with fitting and complexity feedback instead of transformer samplingE2E · Black-boxR^2: 0.864 -> 0.945Helped
Use MCTS-guided decoding with fitting and complexity feedback instead of transformer samplingE2E · In-domain SyntheticAcc_0.01: 0.332 -> 0.326Hurt
Increase complexity reward weight from λ=0 to λ=0.1 (ablation)TPSR · FeynmanComplexity: 84.42 -> 57.22Helped
Increase complexity reward weight from λ=0 to λ=0.1 (ablation)TPSR · FeynmanR^2>0.99: 0.952 -> 0.949Hurt
Increase complexity reward weight from λ=0.1 to λ=1 (ablation)TPSR · FeynmanComplexity: 57.22 -> 47.24Helped
Increase complexity reward weight from λ=0.1 to λ=1 (ablation)TPSR · FeynmanR^2>0.99: 0.949 -> 0.916Hurt
Add sequence caching (ablation)TPSR (λ=0.1) · Feynmaninference timeHelped
Add top-k caching (ablation)TPSR (λ=0.1) · Feynmaninference timeHelped
Add both sequence and top-k caching (ablation)TPSR (λ=0.1) · Feynmaninference time: around 28%Helped
Increase the number of MCTS rollouts (ablation)TPSR (λ=0.1) · Feynmanfitting performanceHelped

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