arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 2001.00271cs.LGcs.AIstat.ML
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兴趣选项:具有兴趣函数的时间抽象

Options of Interest: Temporal Abstraction with Interest Functions

McGill University(麦吉尔大学);Mila(米拉研究所);Stanford University(斯坦福大学);Google DeepMind(谷歌DeepMind);Universite de Montreal(蒙特利尔大学)

Khimya Khetarpal, Martin Klissarov, Maxime Chevalier-Boisvert, Pierre-Luc Bacon, Doina Precup

摘要:

时间抽象是指代理使用控制器行为的能力,这些行为在有限的可变时间内起作用。期权框架描述了这样的行为,包括一个子集的状态,他们可以启动,一个内部政策和一个随机终止条件。然而,许多后续工作的选项发现忽略了初始集,因为很难从数据中学习它。我们提供了一个广义的启动集适合一般函数逼近,通过定义一个与选项相关的兴趣函数。我们推导出一个基于梯度的学习算法的兴趣函数,导致一个新的兴趣选项批评架构。我们研究如何利用兴趣函数来学习可解释和可重用的时态抽象。我们证明了所提出的方法的有效性,通过定量和定性的结果,在离散和连续的环境。

英文摘要:

Temporal abstraction refers to the ability of an agent to use behaviours of controllers which act for a limited, variable amount of time. The options framework describes such behaviours as consisting of a subset of states in which they can initiate, an internal policy and a stochastic termination condition. However, much of the subsequent work on option discovery has ignored the initiation set, because of difficulty in learning it from data. We provide a generalization of initiation sets suitable for general function approximation, by defining an interest function associated with an option. We derive a gradient-based learning algorithm for interest functions, leading to a new interest-option-critic architecture. We investigate how interest functions can be leveraged to learn interpretable and reusable temporal abstractions. We demonstrate the efficacy of the proposed approach through quantitative and qualitative results, in both discrete and continuous environments.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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