M\=im\=ad{m}s\=a deontic logic: proof theory and applications
classification
💻 cs.LO
keywords
deonticlogicanalyseapplicationscalculuscomplexityconflictingcut-free
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Starting with the deontic principles in M\={\i}m\=a\d{m}s\=a texts we introduce a new deontic logic. We use general proof-theoretic methods to obtain a cut-free sequent calculus for this logic, resulting in decidability, complexity results and neighbourhood semantics. The latter is used to analyse a well known example of conflicting obligations from the Vedas.
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