Bulletin of the Section of Logic 53/1 (2024)
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SPIS TREŚCI
1. Linear Abelian Modal LogicHamzeh Mohammadi
2. On Paracomplete Versions of Jaśkowski's Discussive Logic
Krystyna Mruczek-Nasieniewska, Yaroslav Petrukhin, Vasily Shangin
3. Mathematical Methods in Region-Based Theories of Space: The Case of Whitehead Points
Rafał Gruszczyński
4. Stabilizers on \(L\)-algebras
Gholam Reza Rezaei, Mona Aaly Kologani
5. \(L\)-Modules
Simin Saidi Goraghani, Rajab Ali Borzooei
Recent Submissions
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Mathematical Methods in Region-Based Theories of Space: The Case of Whitehead Points
(Wydawnictwo Uniwersytetu Łódzkiego, 2023-12-04)Regions-based theories of space aim—among others—to define points in a geometrically appealing way. The most famous definition of this kind is probably due to Whitehead. However, to conclude that the objects defined are ... -
\(L\)-Modules
(Wydawnictwo Uniwersytetu Łódzkiego, 2023-12-04)In this paper, considering \(L\)-algebras, which include a significant number of other algebraic structures, we present a definition of modules on \(L\)-algebras (\(L\)-modules). Then we provide some examples and obtain ... -
Stabilizers on \(L\)-algebras
(Wydawnictwo Uniwersytetu Łódzkiego, 2023-11-20)The main goal of this paper is to introduce the notion of stabilizers in \(L\)-algebras and develop stabilizer theory in \(L\)-algebras. In this paper, we introduced the notions of left and right stabilizers and investigated ... -
On Paracomplete Versions of Jaśkowski's Discussive Logic
(Wydawnictwo Uniwersytetu Łódzkiego, 2024-01-04)Jaśkowski's discussive (discursive) logic D2 is historically one of the first paraconsistent logics, i.e., logics which 'tolerate' contradictions. Following Jaśkowski's idea to define his discussive logic by means of the ... -
Linear Abelian Modal Logic
(Wydawnictwo Uniwersytetu Łódzkiego, 2023-12-15)A many-valued modal logic, called linear abelian modal logic \(\rm {\mathbf{LK(A)}}\) is introduced as an extension of the abelian modal logic \(\rm \mathbf{K(A)}\). Abelian modal logic \(\rm \mathbf{K(A)}\) is the minimal ...