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Relevant first-order logic LP~# and Curry's paradox resolution

机译:相关一阶逻辑LP〜#与Curry的悖论解析

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In 1942 Haskell B. Curry presented what is now called Curry's paradox which can be found in a logic independently of its stand on negation. In recent years there has been a revitalised interest in non-classical solutions to the semantic paradoxes. In this article the non-classical resolution of Curry's Paradox and Shaw-Kwei' sparadox without rejection any contraction postulate is proposed. In additional relevant paraconsistent logic C_n~#,1≤n<ω, in fact, provide an effective way of circumventing triviality of da Costa's paraconsistent Set Theories NF_n~C
机译:1942年,Haskell B. Curry提出了现在所谓的Curry悖论,这种悖论可以在逻辑上独立于其否定立场。近年来,人们对非经典的语义悖论解决方案产生了浓厚的兴趣。在本文中,提出了Curry's Paradox和Shaw-Kwei'sparadox的非经典解决方案,并且不拒绝任何收缩假设。实际上,在其他相关的超一致逻辑C_n〜#,1≤n<ω中,提供了一种有效的方法来规避da Costa的超一致集合论NF_n〜C的琐碎性

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