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#symbolic-regression News & Analysis

12 articles tagged with #symbolic-regression. AI-curated summaries with sentiment analysis and key takeaways from 50+ sources.

12 articles
AIBullisharXiv – CS AI · Mar 177/10
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In-Context Symbolic Regression for Robustness-Improved Kolmogorov-Arnold Networks

Researchers developed new methods for extracting symbolic formulas from Kolmogorov-Arnold Networks (KANs), addressing a key bottleneck in making AI models more interpretable. The proposed Greedy in-context Symbolic Regression (GSR) and Gated Matching Pursuit (GMP) methods achieved up to 99.8% reduction in test error while improving robustness.

AIBullisharXiv – CS AI · Feb 277/106
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Discovery of Interpretable Physical Laws in Materials via Language-Model-Guided Symbolic Regression

Researchers have developed a new framework that uses large language models to guide symbolic regression in discovering interpretable physical laws from high-dimensional materials data. The method reduces the search space by approximately 10^5 times compared to traditional approaches and successfully identified novel formulas for key properties of perovskite materials.

AIBullisharXiv – CS AI · 6d ago6/10
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Symbolic Intermediaries as a Linguistic-Numerical Interface for LLM-Driven Geometric Reasoning

Researchers propose symbolic intermediaries—compact mathematical expressions derived from symbolic regression—to bridge the gap between Large Language Models and physics simulators by converting continuous numerical outputs into interpretable symbolic forms. LLM-based agents using this interface outperformed genetic algorithms by 19-53% on mechanism synthesis tasks, demonstrating that translating simulator behavior into symbolic language enables grounded geometric reasoning without model retraining.

AINeutralarXiv – CS AI · 6d ago6/10
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Mixture of Concept Bottleneck Experts

Researchers introduce Mixture of Concept Bottleneck Experts (M-CBE), a framework that enhances interpretable AI by allowing multiple expert expressions to map concepts to predictions rather than a single predetermined function. The approach combines Linear M-CBE and Symbolic M-CBE variants to improve both accuracy and adaptability while maintaining human-understandable decision-making processes.

AIBullisharXiv – CS AI · 6d ago6/10
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Breaking the Simplification Bottleneck in Amortized Neural Symbolic Regression

Researchers introduce SimpliPy, a rule-based simplification engine that accelerates symbolic regression by 100x compared to SymPy, enabling the amortized neural symbolic regression method Flash-ANSR to match state-of-the-art genetic programming approaches while producing more concise expressions.

AINeutralarXiv – CS AI · May 296/10
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Influence-Guided Symbolic Regression: Scientific Discovery via LLM-Driven Equation Search with Granular Feedback

Researchers introduce Influence-Guided Symbolic Regression (IGSR), a novel framework combining LLMs with Monte Carlo Tree Search to discover scientific equations more efficiently. The method uses granular influence scores to evaluate which components of equations contribute to accuracy, enabling systematic refinement. The approach demonstrated genuine discovery potential by identifying a novel relationship between DNA methylation and RNA Polymerase II pausing that was subsequently validated experimentally.

AINeutralarXiv – CS AI · May 285/10
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Improving Evaluation of Recombination-based Cartesian Genetic Programming

Researchers demonstrate that recombination-based operators in Cartesian Genetic Programming can achieve competitive performance when combined with proper hyperparameter optimization, challenging the long-held assumption that mutation-only approaches are superior for symbolic regression tasks.

AIBullisharXiv – CS AI · May 276/10
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ECSEL: Explainable Classification via Signomial Equation Learning

Researchers introduced ECSEL, an explainable classification method that learns symbolic equations to create interpretable machine learning models. The approach outperforms competing symbolic regression methods on benchmarks while maintaining computational efficiency and classification accuracy comparable to traditional ML models.

AINeutralarXiv – CS AI · May 126/10
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GESR: A Genetic Programming-Based Symbolic Regression Method with Gene Editing

Researchers propose GESR, a genetic programming method that uses BERT language models to intelligently guide mutations and crossovers in symbolic regression tasks, rather than relying on random evolutionary processes. The approach significantly improves computational efficiency compared to traditional genetic programming algorithms while maintaining strong performance across multiple regression problems.

AINeutralarXiv – CS AI · May 116/10
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Discovering Ordinary Differential Equations with LLM-Based Qualitative and Quantitative Evaluation

Researchers introduce DoLQ, a new method that combines large language models with symbolic regression to discover ordinary differential equations from observational data. The approach integrates both qualitative physical reasoning and quantitative metrics through a multi-agent architecture, demonstrating superior performance over existing methods in recovering accurate symbolic equations.

AINeutralarXiv – CS AI · May 116/10
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LLM-Guided Open Hypothesis Learning from Autonomous Scanning Probe Microscopy Experiments

Researchers have developed an open hypothesis-learning framework that combines symbolic regression with large language models to autonomously discover physical laws from scanning probe microscopy experiments. Rather than optimizing within predefined objectives, the system generates and evaluates candidate physical models directly from experimental data, demonstrating success in characterizing ferroelectric domain switching behavior.

AINeutralarXiv – CS AI · Mar 54/10
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Physics-constrained symbolic regression for discovering closed-form equations of multimodal water retention curves from experimental data

Researchers developed a physics-constrained machine learning framework that uses genetic programming to automatically discover closed-form mathematical equations for modeling water retention in porous materials with complex pore structures. The approach represents mathematical expressions as binary trees and incorporates physical constraints to ensure scientifically valid solutions.