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The Weil-\'etale fundamental group of a number field II
, 2010 We define the fundamental group underlying to Lichtenbaum's Weil-\'etale cohomology for number rings. To this aim, we define the Weil-\'etale topos as a refinement of the Weil-\'etale sites introduced in \cite{Lichtenbaum}. We show that the (small) Weil-\
Morin, Baptiste
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Systems of Precision: Coherent Probabilities on Pre-Dynkin Systems and Coherent Previsions on Linear Subspaces. [PDF]
Entropy (Basel), 2023 Derr R, Williamson RC.
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Improving the efficiency of using multivalued logic tools: application of algebraic rings. [PDF]
Sci Rep, 2023 Suleimenov IE +3 more
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Identity, individuality and indistinguishability in physics and mathematics. [PDF]
Philos Trans A Math Phys Eng Sci, 2023 Catren G.
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About the Entropy of a Natural Number and a Type of the Entropy of an Ideal. [PDF]
Entropy (Basel), 2023 Minculete N, Savin D.
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Modular knots, automorphic forms, and the Rademacher symbols for triangle groups. [PDF]
Res Math Sci, 2023 Matsusaka T, Ueki J.
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Definite orthogonal modular forms: computations, excursions, and discoveries. [PDF]
Res Number Theory, 2022 Assaf E +5 more
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Application of t-intuitionistic fuzzy subgroup to Sylow theory. [PDF]
Heliyon, 2023 Latif L, Shuaib U.
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A Novel Cipher-Based Data Encryption with Galois Field Theory. [PDF]
Sensors (Basel), 2023 Hazzazi MM +3 more
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