用Z3和球拍求解功能SMT

S. Agarwal, Amey Karkare
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引用次数: 3

摘要

可满足模理论(Satisfiability Modulo Theories, SMT)求解器是功能强大的工具,可以快速求解涉及布尔值、整数、一阶逻辑谓词、列表和其他数据类型的复杂约束。它们有大量潜在的应用,从约束求解到程序分析和验证。然而,它们的使用非常复杂,除了该领域的专家之外,所有人都无法使用它们的力量。我们提出了一种尝试,通过将Z3求解器集成到宿主语言Racket中来简化SMT求解器的使用。该系统在Racket中定义了一个程序员接口,使得利用Z3的强大功能来发现逻辑约束的解决方案变得容易。该接口虽然是在Racket中,但保留了SMT-LIB格式的结构和简洁性。该系统有望用于各种各样的应用程序,从简单的约束求解到编写用于调试、验证和功能程序自动测试生成的工具。
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Functional SMT solving with Z3 and racket
Satisfiability Modulo Theories (SMT) solvers are powerful tools that can quickly solve complex constraints involving Booleans, integers, first-order logic predicates, lists, and other data types. They have a vast number of potential applications, from constraint solving to program analysis and verification. However, they are so complex to use that their power is inaccessible to all but experts in the field. We present an attempt to make using SMT solvers simpler by integrating the Z3 solver into a host language, Racket. The system defines a programmer's interface in Racket that makes it easy to harness the power of Z3 to discover solutions to logical constraints. The interface, although in Racket, retains the structure and brevity of the SMT-LIB format. This system is expected to be useful for a wide variety of applications, from simple constraint solving to writing tools for debugging, verification, and automatic test generation for functional programs.
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