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Complexity and Definability Issues in L∏1/2

机译:L∏1 / 2中的复杂性和可定义性问题

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摘要

In this work we investigate several complexity and definability problems for the logic L∏1/2. We show that the universal fragment of the theory of real closed fields can be faithfully interpreted in such a logic. Then we investigate the logics of t-norms definable in L∏1/2, and we prove that they are all in PSPACE. Finally we show that the most important fuzzy logics are complete with respect to classes of t-norms which are definable in L∏1/2.
机译:在这项工作中,我们研究了逻辑L∏1 / 2的几个复杂性和可定义性问题。我们表明,可以以这种逻辑如实地解释真实封闭域理论的普遍片段。然后,我们研究了可在L∏1 / 2中定义的t范数的逻辑,并证明它们全部在PSPACE中。最后,我们表明,最重要的模糊逻辑对于可在L∏1 / 2中定义的t范数类是完整的。

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