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Journal of philosophical logic 27(3), pp

3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it

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background 2

citation-polarity summary

fields

cs.LO 3

years

2026 3

verdicts

UNVERDICTED 3

roles

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polarities

background 2

representative citing papers

Deciding the Common Fragment of CTL with Past and LTL

cs.LO · 2026-06-29 · unverdicted · novelty 8.0

LTL ∩ PCTL is decidable because an LTL formula defines a PCTL-expressible tree language iff its word language is DBW-recognizable, via a new HWTcf automata characterization of PCTL.

Belief Contraction in Dynamic Epistemic Logic

cs.LO · 2026-06-30 · unverdicted · novelty 7.0

Introduces direct belief contraction on unconstrained Kripke models in DEL, shows it satisfies some but not all contraction properties, and gives sound complete axiomatizations for the logic and its extension to private announcements.

Preservation Theorems in Semiring Semantics

cs.LO · 2026-05-11 · unverdicted · novelty 7.0

Preservation theorems hold for all lattice semirings but fail for tropical, Viterbi, Łukasiewicz, and natural semirings, while existential preservation holds on finite interpretations for lattices unlike the Boolean case.

citing papers explorer

Showing 3 of 3 citing papers.

  • Deciding the Common Fragment of CTL with Past and LTL cs.LO · 2026-06-29 · unverdicted · none · ref 11

    LTL ∩ PCTL is decidable because an LTL formula defines a PCTL-expressible tree language iff its word language is DBW-recognizable, via a new HWTcf automata characterization of PCTL.

  • Belief Contraction in Dynamic Epistemic Logic cs.LO · 2026-06-30 · unverdicted · none · ref 4

    Introduces direct belief contraction on unconstrained Kripke models in DEL, shows it satisfies some but not all contraction properties, and gives sound complete axiomatizations for the logic and its extension to private announcements.

  • Preservation Theorems in Semiring Semantics cs.LO · 2026-05-11 · unverdicted · none · ref 9

    Preservation theorems hold for all lattice semirings but fail for tropical, Viterbi, Łukasiewicz, and natural semirings, while existential preservation holds on finite interpretations for lattices unlike the Boolean case.