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引用次数: 3

摘要

程序综合问题的经典表述是找到一个满足以逻辑公式形式给出的正确性规范的程序。最近在程序综合和程序优化方面的工作说明了允许用户用语法模板来补充逻辑规范的许多潜在好处,语法模板限制了允许实现的空间。语法引导合成问题(SyGuS)的提出旨在将这些建议共同的核心计算问题标准化到一个逻辑框架中[1]。SyGuS问题的输入包括背景理论、由逻辑公式给出的所需程序的语义正确性规范,以及由语法给出的候选实现的语法集。然后,计算问题是从候选表达式集合中找到一个实现,使其满足给定理论中的规范。在这次演讲中,我们首先描述了如何将循环不变量的自动合成、程序优化、从示例中学习程序和程序草图等广泛的问题形式化为SyGuS实例。然后,我们描述了解决SyGuS问题的反示例引导诱导合成(CEGIS)策略的三个不同实例。最后,我们讨论了我们在过去两年中在定义基于SMT-LIB的标准化交换格式方面所做的努力,SMT-LIB是来自不同应用程序的基准库,组织年度竞赛,SyGuS-COMP,求解器,以及解决方案策略的实验评估。有关我们项目的更多信息,请访问www.sygus.org。本研究由美国国家科学基金会远征计算项目ExCAPE(授予CCF 1138996)支持。
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Keynote talk I: Syntax-guided synthesis
The classical formulation of the program-synthesis problem is to find a program that meets a correctness specification given as a logical formula. Recent work on program synthesis and program optimization illustrates many potential benefits of allowing the user to supplement the logical specification with a syntactic template that constrains the space of allowed implementations. The formulation of the syntax-guided synthesis problem (SyGuS) is aimed at standardizing the core computational problem common to these proposals in a logical framework [1]. The input to the SyGuS problem consists of a background theory, a semantic correctness specification for the desired program given by a logical formula, and a syntactic set of candidate implementations given by a grammar. The computational problem then is to find an implementation from the set of candidate expressions so that it satisfies the specification in the given theory. In this talk, we first describe how a wide range of problems such as automatic synthesis of loop invariants, program optimization, learning programs from examples, and program sketching, can be formalized as SyGuS instances. We then describe three different instantiations of the counter-example-guided-inductive-synthesis (CEGIS) strategy for solving the SyGuS problem. Finally, we discuss our efforts over the past two years on defining the standardized interchange format built on top of SMT-LIB, repository of benchmarks from diverse applications, organization of the annual competition, SyGuS-COMP, of solvers, and experimental evaluation of solution strategies. More information about our project is available at www.sygus.org. This research is supported by the NSF Expeditions in Computing project ExCAPE (award CCF 1138996).
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