从缺失数据到玻尔兹曼分布和时间动力学:推荐的统计物理

Ed H. Chi
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引用次数: 1

摘要

建立一个好的推荐系统的挑战与缺失的数据密切相关——未知的特征和标签向用户推荐最“有价值”的商品。幂律分布的神秘属性通常是由推荐人(以及一般的社会系统)产生的,它创造了扭曲和长尾的消费模式,这对我们许多人来说仍然是一个谜。缺失的数据和扭曲的分布不仅会造成准确性和召回问题,还会造成能力分配问题,这是最近关于包容性和责任的辩论的根源。那么,面对这些巨大的概念和实际问题,我们如何向前迈进呢?在我们的工作中,我们一直在问自己如何从第一原理中获得见解,并从统计物理学等领域汲取灵感。有人可能会惊讶地问——物理学领域与排名和推荐中缺失的数据有什么关系?众所周知,在信息系统领域,信息熵、概率等概念有着丰富的思想史。这段历史与19世纪最伟大的科学发现——统计力学、热力学和热平衡等具体概念——密切相关。在这次演讲中,我将带领我们从统计力学中连接玻尔兹曼分布和配分函数,通过重要性加权来学习更好的softmax函数,然后进一步到强化学习,在那里我们可以使用策略梯度方法来规划更好的探索。正如我将展示的那样,这些技术使我们能够从数据中推断缺失的数据特征、标签和时间动态模式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
From Missing Data to Boltzmann Distributions and Time Dynamics: The Statistical Physics of Recommendation
The challenge of building a good recommendation system is deeply connected to missing data---unknown features and labels to suggest the most "valuable" items to the user. The mysterious properties of the power law distributions that generally arises out of recommender (and social systems in general) create skewed and long-tailed consumption patterns that are often still puzzling to many of us. Missing data and skewed distributions create not just accuracy and recall problems, but also capacity allocation problems, which are at the roots of recent debate on inclusiveness and responsibility. So how do we move forward in the face of these immense conceptual and practical issues? In our work, we have been asking ourselves ways to deriving insights from first principles and drawing inspiration from fields like statistical physics. Surprised, one might ask---what does the field of physics has to do with missing data in ranking and recommendations? As we all know, in the field of information systems, concepts like information entropy and probability have a rich intellectual history. This history is deeply connected to the greatest discoveries of science in the 19th century---statistical mechanics, thermodynamics, and specific concepts like thermal equilibrium. In this talk, I will take us on a journey connecting Boltzmann distribution and partition functions from statistical mechanics with importance weighting for learning better softmax functions, and then further to reinforcement learning, where we can plan better explorations using off-policy correction with policy gradient approaches. As I shall show, these techniques enable us to reason about missing data features, labels, and time dynamic patterns from our data.
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