张德祥
(2022-06-12 23:52):
#paper DOI: https://doi.org/10.1016/j.jmp.2021.102632 A step-by-step tutorial on active inference and its application to empirical data 零基础入门自由能理论框架及代码编程细节,本论文从自由能基础开始介绍,以构建马尔科夫模型为中心,以落地掌握应用为目标,使用matlab代码,也介绍有开源python代码,有基础讲解也有高阶功能介绍,有层级模型的解读,内容还是比较多,深入下去看需要很大功夫。关键点推荐参考:https://mp.weixin.qq.com/s/FlqNQzCphhefOlgDD6vL9g
IF:2.200Q2
Journal of mathematical psychology,
2022-Apr.
DOI: 10.1016/j.jmp.2021.102632
PMID: 35340847
A step-by-step tutorial on active inference and its application to empirical data
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Abstract:
The active inference framework, and in particular its recent formulation as a partially observable Markov decision process (POMDP), has gained increasing popularity in recent years as a useful approach for modeling neurocognitive processes. This framework is highly general and flexible in its ability to be customized to model any cognitive process, as well as simulate predicted neuronal responses based on its accompanying neural process theory. It also affords both simulation experiments for proof of principle and behavioral modeling for empirical studies. However, there are limited resources that explain how to build and run these models in practice, which limits their widespread use. Most introductions assume a technical background in programming, mathematics, and machine learning. In this paper we offer a step-by-step tutorial on how to build POMDPs, run simulations using standard MATLAB routines, and fit these models to empirical data. We assume a minimal background in programming and mathematics, thoroughly explain all equations, and provide exemplar scripts that can be customized for both theoretical and empirical studies. Our goal is to provide the reader with the requisite background knowledge and practical tools to apply active inference to their own research. We also provide optional technical sections and multiple appendices, which offer the interested reader additional technical details. This tutorial should provide the reader with all the tools necessary to use these models and to follow emerging advances in active inference research.
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