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On a 'most telling' argument for paraconsistent logic

机译:关于超常逻辑的“最有说服力”的论点

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Priest and others have presented their "most telling" argument for paraconsistent logic: that only paraconsistent logics allow non-trivial inconsistent theories. This is a very prevalent argument; occurring as it does in the work of many relevant and more generally paraconsistent logicians. However this argument can be shown to be unsuccessful. There is a crucial ambiguity in the notion of non-triviality. Disambiguated the most telling reason for paraconsistent logics is either question-begging or mistaken. This highlights an important confusion about the role of logic in our development of our theories of the world. Does logic chart good reasoning or our commitments? We also consider another abductive argument for paraconsistent logics which also is shown to fail.
机译:普里斯特(Priest)和其他人提出了他们对超一致性逻辑的“最有说服力”的论点:只有超一致性逻辑才允许非平凡的非一致性理论。这是一个非常普遍的论点。就像许多相关且更普遍的超协调逻辑学家所做的那样。但是,可以证明该论点是不成功的。不平凡的概念存在一个关键的模糊性。消除歧义的最一致的逻辑的原因是乞讨或错误。这凸显出人们对逻辑在世界理论发展中的作用的重大困惑。逻辑图能很好地说明推理或我们的承诺吗?我们还考虑了关于超常逻辑的另一个归纳论证,它也被证明是失败的。

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