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Simón Bolívar University

Academic institutionsouthamerica · ve
Official website
Research library3linked papers
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Selected work

Representative Papers

Learning How to Search for Plans with Exponentially Less Space

Oct 07, 2026

This study addresses the memory bottleneck encountered by heuristic planning search in exponential state spaces by proposing an indexed search strategy that leverages large language models (LLMs) to guide the learning of efficient planning policies. Methodologically, it employs a counterexample-guided iterative LLM training mechanism integrated with depth-first search and automated termination verification. Theoretically, this work provides the first proof that structural termination guarantees polynomial space complexity, enabling the solution of large-scale problems with minimal backtracking points. Experimental evaluations on benchmarks such as IPC 2023 demonstrate that the proposed approach solves over 90% of tasks, outperforming mainstream planners. Notably, the vast majority of tasks are completed within one second and under 100 MiB of memory, highlighting its exceptional computational efficiency.

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The Art of Misclassification: Too Many Classes, Not Enough Points

Feb 12, 2025

This paper addresses the inherent difficulty of classification under high-class-count, low-sample-size regimes. We propose an information-theoretic “class separability” metric grounded in entropy, which formally characterizes the irreducible inter-class overlap and uncertainty intrinsic to a dataset in feature space. Unlike prior measures, our metric is model-agnostic and sample-size-independent, enabling derivation of a fundamental theoretical upper bound on classification accuracy—i.e., a performance ceiling that no classifier can surpass. Leveraging entropy analysis and uncertainty modeling, we establish a tight generalization bound and empirically validate that this bound aligns closely with human perception of ambiguous decision boundaries. Our core contribution is the formal definition and quantification of the intrinsic solvability of a classification task, thereby providing a principled theoretical benchmark for algorithm design, model selection, and dataset evaluation.

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Recent publications

Latest Papers

Learning How to Search for Plans with Exponentially Less Space

Oct 07, 2026

This study addresses the memory bottleneck encountered by heuristic planning search in exponential state spaces by proposing an indexed search strategy that leverages large language models (LLMs) to guide the learning of efficient planning policies. Methodologically, it employs a counterexample-guided iterative LLM training mechanism integrated with depth-first search and automated termination verification. Theoretically, this work provides the first proof that structural termination guarantees polynomial space complexity, enabling the solution of large-scale problems with minimal backtracking points. Experimental evaluations on benchmarks such as IPC 2023 demonstrate that the proposed approach solves over 90% of tasks, outperforming mainstream planners. Notably, the vast majority of tasks are completed within one second and under 100 MiB of memory, highlighting its exceptional computational efficiency.

0 citationsRead paper

The Art of Misclassification: Too Many Classes, Not Enough Points

Feb 12, 2025

This paper addresses the inherent difficulty of classification under high-class-count, low-sample-size regimes. We propose an information-theoretic “class separability” metric grounded in entropy, which formally characterizes the irreducible inter-class overlap and uncertainty intrinsic to a dataset in feature space. Unlike prior measures, our metric is model-agnostic and sample-size-independent, enabling derivation of a fundamental theoretical upper bound on classification accuracy—i.e., a performance ceiling that no classifier can surpass. Leveraging entropy analysis and uncertainty modeling, we establish a tight generalization bound and empirically validate that this bound aligns closely with human perception of ambiguous decision boundaries. Our core contribution is the formal definition and quantification of the intrinsic solvability of a classification task, thereby providing a principled theoretical benchmark for algorithm design, model selection, and dataset evaluation.

0 citationsRead paper