Parity games have important practical applications in formal verification and synthesis, especially to solve the model-checking problem of the modal mu-calculus. They are also interesting from the theory perspective, as they are widely believed to admit a polynomial solution, but so far no such algorithm is known. In recent years, a number of new algorithms and improvements to existing algorithms have been proposed. We implement a new and easy to extend tool Oink, which is a high-performance implementation of modern parity game algorithms. We further present a comprehensive empirical evaluation of modern parity game algorithms and solvers, both on real world benchmarks and randomly generated games. Our experiments show that our new tool Oink outperforms the current state-of-the-art.
翻译:均等游戏在正式的核查和合成中具有重要的实际应用,特别是解决模型核对模型的模量计算问题。它们从理论角度来说也很有意思,因为人们普遍认为它们接受一种多元的数学解决办法,但迄今为止还不知道这种算法。近年来,提出了若干新的算法和对现有算法的改进。我们实施了一个新的容易推广的工具Oink,这是现代对等游戏算法的高效应用。我们进一步提出了对现代对等游戏算法和解答器的全面经验评估,既包括现实世界基准,也包括随机生成的游戏。我们的实验显示,我们的新工具Oink超过了目前的最新技术。