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Dmitry Rozplokhas

Possible papers associated with this exact author name in Arrow. This page groups case-insensitive exact name matches and is not a full identity disambiguation profile.

5 papers
2 author rows

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5

IJCAI Conference 2025 Conference Paper

A Non-Interventionist Approach to Causal Reasoning Based on Lewisian Counterfactuals

  • Carlos Aguilera-Ventura
  • Xinghan Liu
  • Emiliano Lorini
  • Dmitry Rozplokhas

We present a computationally grounded semantics for counterfactual conditionals in which i) the state in a model is decomposed into two elements: a propositional valuation and a causal base in propositional form that represents the causal information available at the state; and ii) the comparative similarity relation between states is computed from the states' two components. We show that, by means of our semantics, we can elegantly formalize the notion of actual cause without recurring to the primitive notion of intervention. Furthermore, we provide a succinct formulation of the model checking problem for a language of counterfactual conditionals in our semantics. We show that this problem is PSPACE-complete and provide a reduction of it into QBF that can be used for automatic verification of causal properties.

TARK Conference 2025 Conference Paper

Graded Distributed Belief

  • Emiliano Lorini
  • Dmitry Rozplokhas

We introduce a new logic of graded distributed belief that allows us to express the fact that a group of agents distributively believe that a certain fact holds with at least strength k. We interpret our logic by means of computationally grounded semantics relying on the concept of belief base. The strength of the group's distributed belief is directly computed from the group's belief base after having merged its members' individual belief bases. We illustrate our logic with an intuitive example, formalizing the notion of epistemic disagreement. We also provide a sound and complete Hilbert-style axiomatization, decidability result obtained via filtration, and a tableaux-based decision procedure that allows us to state PSPACE-completeness for our logic.

IJCAI Conference 2024 Conference Paper

Streamlining Input/Output Logics with Sequent Calculi (Extended Abstract)

  • Agata Ciabattoni
  • Dmitry Rozplokhas

Input/Output (I/O) logic is a general framework for reasoning about conditional norms and/or causal relations. We streamline Bochman’s causal I/O logics and their original version via proof-search-oriented sequent calculi. As a byproduct, we obtain new, simple semantics for all these logics, complexity bounds, embeddings into normal modal logics, and efficient deduction methods. Our work encompasses many scattered results and provides uniform solutions to various unresolved problems.

KR Conference 2024 Conference Paper

Strongly Analytic Calculi for KLM Logics with SMT-Based Prover

  • Agata Ciabattoni
  • Clemens Eisenhofer
  • Dmitry Rozplokhas

We introduce modular calculi for the logics for nonmonotonic reasoning defined by Kraus, Lehmann, and Magidor, featuring a strengthened form of analyticity. Our calculi are used to determine the computational complexity for the logics C, CL, CM, P (and M), and fragments thereof. The calculi are encoded into SMT solvers, yielding an efficient prover with countermodel generation capabilities. Our work encompasses known results and introduces new findings, including co-NP-completeness and a more effective semantics for C.

KR Conference 2023 Conference Paper

Streamlining Input/Output Logics with Sequent Calculi

  • Agata Ciabattoni
  • Dmitry Rozplokhas

Input/Output (I/O) logic is a general framework for reasoning about conditional norms and/or causal relations. We streamline Bochman’s causal I/O logics via proof-search-oriented sequent calculi. Our calculi establish a natural syntactic link between the derivability in these logics and in the original I/O logics. As a consequence of our results, we obtain new, simple semantics for all these logics, complexity bounds, embeddings into normal modal logics, and efficient deduction methods. Our work encompasses many scattered results and provides uniform solutions to various unresolved problems.

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