A HIDDEN MEASUREMENT REPRESENTATION FOR QUANTUM ENTITIES DESCRIBED BYFINITE-DIMENSIONAL COMPLEX HILBERT-SPACES

It will be shown that the probability calculus of a quantum mechanical entity can he obtained in a deterministic framework, embedded in a re al space, by introducing a lack of knowledge in the measurements on th at entity. For all n epsilon N toe propose an explicit model in R(n3), which entails a representation for a quantum entity described by an n -dimensional complex Hilbert space H-n, namely, the ''H-n Euclidean hi dden measurement representation.'' This Euclidean hidden measurement r epresentation is also in a more general sense equivalent with the orth odox Hilbert space formulation of quantum mechanics, since every mathe matical ingredient of ordinary quantum mechanics can easily be transla ted into the framework of these repesentations.