具有可编程推理的概率规划

Vikash K. Mansinghka, Ulrich Schaechtle, Shivam Handa, Alexey Radul, Yutian Chen, M. Rinard
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引用次数: 41

摘要

我们介绍了概率编程语言的推理元编程,包括新的语言结构,一种形式,以及在实践中有效性的其他演示。不像以前的概率编程语言那样依赖于硬编码到语言实现中的严格的黑盒推理算法,推理元编程使开发人员能够1)动态地将推理问题分解为子问题,2)对子问题应用推理策略,3)在合并新数据和对现有数据进行推理之间交替,以及4)一次探索概率程序的多个执行轨迹。实现的策略包括基于梯度的优化、马尔可夫链蒙特卡罗、变分推理和顺序蒙特卡罗技术。推理元编程能够在单一的概率编程语言中对不同领域(如计算机视觉、数据科学和机器人)的概率模型和推理算法进行简洁的表达。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Probabilistic programming with programmable inference
We introduce inference metaprogramming for probabilistic programming languages, including new language constructs, a formalism, and the rst demonstration of e ectiveness in practice. Instead of relying on rigid black-box inference algorithms hard-coded into the language implementation as in previous probabilistic programming languages, infer- ence metaprogramming enables developers to 1) dynamically decompose inference problems into subproblems, 2) apply in- ference tactics to subproblems, 3) alternate between incorpo- rating new data and performing inference over existing data, and 4) explore multiple execution traces of the probabilis- tic program at once. Implemented tactics include gradient- based optimization, Markov chain Monte Carlo, variational inference, and sequental Monte Carlo techniques. Inference metaprogramming enables the concise expression of proba- bilistic models and inference algorithms across diverse elds, such as computer vision, data science, and robotics, within a single probabilistic programming language.
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