Titlebook: An Axiomatic Basis for Quantum Mechanics; Volume 1 Derivation Günther Ludwig Book 1985 Springer-Verlag Berlin Heidelberg 1985 Mechanics.Sp

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Embedding of Ensembles and Effect Sets in Topological Vector Spaces, × . . [0,1] for which III T 5.1.4 and the relations APK and ARK (from III § § 5.3) hold. Hence we shall not gain new physical insights, but rather arrange the mathematical framework so flexibly that it is comfortable (!) to formulate further axioms and to prove theorems. Nevertheless, we shall use

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Observables and Preparators,hen we have forgotten “too much” to describe physical systems as effect carriers. Let us try to amend this by introducing the concepts “observable” and “preparator”. These concepts represent abstract and idealized residues from the structure of preparation and registration procedures. Without fallin

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,Representation of ℬ, ℬ’ by Banach Spaces of Operators in a Hilbert Space,ere is a Hilbert space ℋ. over the field . of real numbers or over the . of complex numbers or over the . of quaternions where ℬ. can be identified with the set of self-adjoint operators of the trace class and ℬ’. with the set. of all bounded, self-adjoint operators, so that . (.) = tr (.). Then Kν

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