Probability theory
Regular Article: Tensor Products and the Loomis驴Sikorski Theorem for MV-Algebras
Advances in Applied Mathematics
Quantum computation and quantum information
Quantum computation and quantum information
Preface: Special issue - Quantum structures: Theory and applications
Information Sciences: an International Journal
Loomis--Sikorski representation of monotone σ-complete effect algebras
Fuzzy Sets and Systems
The pasting constructions of lattice ordered effect algebras
Information Sciences: an International Journal
Pseudo-BCK algebras as partial algebras
Information Sciences: an International Journal
Information Sciences: an International Journal
| Hi-index | 0.07 |
An observable on a quantum structure is any @s-homomorphism of quantum structures from the Borel @s-algebra into the quantum structure. We show that our partial information on an observable known only for all intervals of the form (-~,t) is sufficient to derive the whole information about the observable defined on quantum structures like @s-MV-algebras, @s-lattice effect algebras, Boolean @s-algebras, monotone @s-complete effect algebras with the Riesz Decomposition Property, the effect algebra of effect operators of a Hilbert space, and systems of functions - effect-tribes.