Results 61 to 70 of about 428,865 (120)
An orthomodular lattice admitting no group-valued measure
We construct a finite orthomodular lattice L such that, for each commutative group G, there is no nontrivial G-valued measure on L. This result extends a result of R. J. Greechie (Orthogonal lattices admitting no states, J. Combin. Theory Ser. A 10 (1971)
Mirko Navara
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Systems of Precision: Coherent Probabilities on Pre-Dynkin Systems and Coherent Previsions on Linear Subspaces. [PDF]
Derr R, Williamson RC.
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Non-Kolmogorovian Probabilities and Quantum Technologies. [PDF]
Holik FH.
europepmc +1 more source
On Boolean posets of numerical events. [PDF]
Dorninger D, Länger H.
europepmc +1 more source
Sheffer operation in relational systems. [PDF]
Chajda I, Länger H.
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On Interval Homogeneous Orthomodular Lattices
An orthomodular lattice L is said to be interval homogeneous (resp. centrally interval homogeneous) if it is -complete and satises the following property: Whenever L is isomorphic to an interval, [a; b], in L then L is isomorphic to each interval [c; d]
A. De Simone, M. Navara, P. Pták
core
Axioms for the category of Hilbert spaces. [PDF]
Heunen C, Kornell A.
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Subjective expected utility on orthomodular lattices
International audienceIn recent work, the author has developed a general category-theoretic framework for decision theory. This paper applies this to the category of orthomodular lattices.
Pivato, Marcus
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Algebraic aspects of quantum indiscernibility [PDF]
We show that using quasi-set theory, or the theory of collections of indistinguishable objects, we can define an algebra that has most of the standard properties of an orthocomplete orthomodular lattice, which is the lattice of all closed subspaces of a ...
Krause, Decio +1 more
core
An Intrisic Topology for Orthomodular Lattices
International audienceWe present a general way to define a topology on orthomodular lattices. We show that in the case of a Hilbert lattice, this topology is equivalent to that induced by the metrics of the corresponding Hilbert space.
Olivier Brunet, Brunet, Olivier
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