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Toward Embedding Bayesian Optimization in the Lab: Reasoning about Resource and Actions

机译:朝着实验室嵌入贝叶斯优化:资源和行动的推理

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Bayesian optimization (BO) aims to optimize costly-to-evaluate functions by running a limited number of experiments that each evaluate the function at a selected input. Typical BO formulations assume that experiments are selected one at a time, or in fixed batches, and that experiments can be executed immediately upon request. This setup fails to capture many real-world domains where the execution of an experiment requires setup and preparation time. In this paper, we define a novel BO problem formulation that models the resources and activities needed to prepare and run experiments. We then present a planning approach, based on finite-horizon tree search, for scheduling the potentially concurrent experimental activities with the aim of best optimizing the function within a limited time horizon. A key element of the approach is a novel state evaluation function for evaluating leaves of the search tree, for which we prove approximate guarantees. We evaluate the approach on a number of diverse benchmark problems and show that it produces high-quality results compared to a number of natural baselines.
机译:贝叶斯优化(博)旨在通过运行有限数量的实验来优化昂贵的函数,每个实验,每个实验都在所选输入处进行函数。典型的Bo配方假设一次在一段时间或固定批次中选择实验,并且可以在请求时立即执行该实验。此设置无法捕获许多实验的真实域,其中执行实验需要设置和准备时间。在本文中,我们定义了一种新颖的BO问题制定,可以模拟准备和运行实验所需的资源和活动。然后,我们基于有限地域树搜索的规划方法,用于调度可能的并发实验活动,目的是最佳优化在有限的时间范围内的功能。该方法的一个关键元素是用于评估搜索树的叶子的新型态评估功能,我们证明了近似保证。我们评估了许多不同的基准问题的方法,并表明它与许多自然基线相比产生了高质量的结果。

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