Combining Ehrenfeucht-Fraïssé Games

B. Rossman
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Abstract

Ehrenfeucht-Fraisse games are a useful technique for proving inexpressibility results in first-order logic. Strategies for a few basic games (on long paths, set-powerset structures and random graphs, to name a few) can be used as a building blocks for strategies in more complicated games. In this talk, I will discuss a few general methods for combining strategies. Applications include results on the expressive power of successor-invariant logic and k-variable logic.
结合ehrenfeucht - fraisse游戏
Ehrenfeucht-Fraisse对策是证明一阶逻辑中不可表达结果的一种有用技术。一些基本游戏的策略(游戏邦注:如长路径、集-力集结构和随机图等)可以作为更复杂游戏策略的构建模块。在这次演讲中,我将讨论几种组合策略的一般方法。应用结果包括后继不变逻辑和k变量逻辑的表达能力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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