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Algebra of observables

The algebra U, built without the specification (as sub-indices) of a state, or particular representations, corresponds to the C algebra of observables for an infinite system. The algebras constructed in this way. [Pg.370]

The most serious setback for a modern theory of matter was the deliberate suppression of Erwin Schrodinger s demonstration that the behavior of electrons in an atom cannot be described correctly by a particle model and quantum jumps [5,6]. A beautiful theory, based on a wave model of matter, was buried through professional rivalry to be replaced by incomprehensible concepts such as particles with wavelike properties—even Zitterbewegung, infinite self-energy, probability density, non-Boolean algebra of observables and other weird properties. Remember how Newton described particles as... [Pg.163]


See other pages where Algebra of observables is mentioned: [Pg.261]    [Pg.283]   
See also in sourсe #XX -- [ Pg.261 ]




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