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Deterministic vs. nondeterministic transitive closure logic

机译:确定性与非确定性传递闭包逻辑

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It is shown that transitive closure logic (FO+TC) is strictly more powerful than deterministic transitive closure logic (FO+DTC) on unordered structures. In fact, on certain classes of graphs, such as hypercubes or regular graphs of large degree and girth, every query in (FO+DTC) is first-order expressible. On the other hand, there are simple (FO+pos TC) queries on these classes that cannot be defined by first-order formulas.
机译:结果表明,在无序结构上,传递闭包逻辑(FO + TC)严格比确定性传递闭包逻辑(FO + DTC)强大。实际上,在某些类别的图上,例如超立方体或大范围和周长的正则图,(FO + DTC)中的每个查询都是一阶可表达的。另一方面,对这些类有简单的(FO + pos TC)查询,这些查询不能由一阶公式定义。

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