M5GP:用于符号回归的多维种群并行多维遗传编程

Luis Cárdenas Florido, Leonardo Trujillo, Daniel E. Hernandez, Jose Manuel Muñoz Contreras
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引用次数: 0

摘要

机器学习和人工智能能够生成模型,在计算机视觉、自然语言处理和代码生成等领域表现出前所未有的性能,因此越来越受欢迎。然而,这些模型往往非常庞大和复杂,使用传统的分析方法或人工检查是无法理解的。相反,符号回归方法则试图建立相对较小的、(可能)人类可读的模型。在这一领域,遗传编程(GP)已被证明是一种强大的搜索策略,可实现最先进的性能。本文介绍了一种新的基于 GP 的特征转换方法 M5GP,它与多元线性回归混合生成线性模型,利用图形处理单元的并行处理实现高效计算。M5GP 是特征变换方法系列(M2GP、M3GP 和 M4GP)的最新变体,已被证明是适用于表格数据分类和回归任务的强大工具。所提出的方法在 SRBench v2.0 上进行了评估,SRBench v2.0 是目前符号回归的标准基准测试套件。结果表明,M5GP 的性能与最先进的方法不相上下,在最难的黑盒子问题子集中排名前三。此外,与其他具有类似准确率的基于 GP 的方法相比,M5GP 的计算时间最少。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
M5GP: Parallel Multidimensional Genetic Programming with Multidimensional Populations for Symbolic Regression
Machine learning and artificial intelligence are growing in popularity thanks to their ability to produce models that exhibit unprecedented performance in domains that include computer vision, natural language processing and code generation. However, such models tend to be very large and complex and impossible to understand using traditional analysis or human scrutiny. Conversely, Symbolic Regression methods attempt to produce models that are relatively small and (potentially) human-readable. In this domain, Genetic Programming (GP) has proven to be a powerful search strategy that achieves state-of-the-art performance. This paper presents a new GP-based feature transformation method called M5GP, which is hybridized with multiple linear regression to produce linear models, implemented to exploit parallel processing on graphical processing units for efficient computation. M5GP is the most recent variant from a family of feature transformation methods (M2GP, M3GP and M4GP) that have proven to be powerful tools for both classification and regression tasks applied to tabular data. The proposed method was evaluated on SRBench v2.0, the current standard benchmarking suite for Symbolic Regression. Results show that M5GP achieves performance that is competitive with the state-of-the-art, achieving a top-three rank on the most difficult subset of black-box problems. Moreover, it achieves the lowest computation time when compared to other GP-based methods that have similar accuracy scores.
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