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Subspace Pursuit for Exploratory Modeling

机译:探索性建模的子空间追求

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It is often important to search high dimensional spaces looking for patterns more complicated than maxima or minima of cost functions. For example, we can provide users with visualizations of two of three dimensional slices through such a space, but need to automate finding interesting pictures from among the very large number of possible slices. This problem, which can be called "subspace pursuit", has proven very important for recent work in using exploratory modeling to understand complex systems. Conceptually akin to projection pursuit methods popularized in statistics, subspace pursuit is a problem area that has potential importance for a wide range of applications. In this paper, I present an evolutionary approach to making such searches.
机译:搜索高维空间以寻找比成本函数的最大值或最小值更复杂的模式通常很重要。例如,我们可以通过这样的空间为用户提供三维切片中的两个的可视化,但是需要自动从大量可能的切片中查找有趣的图片。对于使用探索性模型理解复杂系统的最新工作,已证明该问题(称为“子空间追踪”)非常重要。从概念上讲,类似于在统计中流行的投影追踪方法,子空间追踪是一个对广泛应用具有潜在重要性的问题领域。在本文中,我提出了一种进行此类搜索的进化方法。

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