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comments_on_modular_construction_of_cut-free_sequent_calculi_for_paraconsistent_logics

Comments on Modular Construction of Cut-free Sequent Calculi for Paraconsistent Logics

Provides “a general method for a systematic and modular generation of cut-free calculi for thousands of paraconsistent logics known as Logics of Formal (In)consistency.”

  • Why a general method?
  • Why thousands?
  • Who uses even one of them?

Method relies non-deterministic semantics!

Nós somos o [23] A. Neto and M. Finger. A KE tableau for a logic for formal inconsistency. In Proceedings of TABLEAUX’07 position papers and Workshop on Agents, Logic and Theorem Proving, volume LSIS.RR.2007.002,2007.

some analytic calculi have been introduced also for a few

other C-systems

a uniform and modular method for a systematic generation of cut-free sequent calculi for a large family of paraconsistent logics, which practically includes every C-system ever studied in the literature.

semantics provided in 4-Avron-publicado 1.684 (ou 4-Avron, DOI) for this family.

Is it “a fact of life that large knowledge bases are inherently inconsistent”? ow.ly/bpfBU
comments_on_modular_construction_of_cut-free_sequent_calculi_for_paraconsistent_logics.txt · Last modified: 2020/11/19 08:42 (external edit)