Paraconsistency In Mathematics

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Paraconsistency: Logic and Applications
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A logic is called 'paraconsistent' if it rejects the rule called 'ex contradictione quodlibet', according to which any conclusion follows from inconsistent prem
Constructive Negations and Paraconsistency
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Here is an account of recent investigations into the two main concepts of negation developed in the constructive logic: the negation as reduction to absurdity,
Paraconsistency in Mathematics
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Paraconsistent logic makes it possible to study inconsistent theories in a coherent way. From its modern start in the mid-20th century, paraconsistency was inte
Paradoxes and Inconsistent Mathematics
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Logical paradoxes – like the Liar, Russell's, and the Sorites – are notorious. But in Paradoxes and Inconsistent Mathematics, it is argued that they are onl
Inconsistent Mathematics
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without a properly developed inconsistent calculus based on infinitesimals, then in consistent claims from the history of the calculus might well simply be symp