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  • Colloquium: An introduction to consistent quantum theory
    Our formulation of quantum mechanics is based on the following assumptions: Physical objects and their properties are repre-sented by states in an appropriate Hilbert space The predictions of quantum mechanics are not deterministic but intrinsically probabilistic
  • Consistent histories - Wikipedia
    The consistent histories approach can be interpreted as a way of understanding which sets of classical questions can be consistently asked of a single quantum system, and which sets of questions are fundamentally inconsistent, and thus meaningless when asked together
  • The Consistent Histories Approach to Quantum Mechanics
    The consistent histories, also known as decoherent histories, approach to quantum interpretation is broadly compatible with standard quantum mechanics as found in textbooks However, the concept of measurement by which probabilities are introduced in standard quantum theory no longer plays a fundamental role
  • An Introduction to Consistent Quantum Theory - arXiv. org
    The present author considers Consistent Quantum Theory [1] (hereafter CQT) to be the clearest and most correct formulation of non-relativistic quantum mechanics
  • Consistent Quantum Theory - Cambridge University Press . . .
    Cambridge Core - History, Philosophy and Foundations of Physics - Consistent Quantum Theory
  • Colloquium: An introduction to consistent quantum theory
    This paper presents an elementary introduction to consistent quantum theory, as developed by Griffiths and others over the past The theory is a version of orthodox (Copenhagen) quantum mechanics based on the notion that the unique and mysterious feature of quantum, as opposed to classical systems, is the simultaneous existence of multiple
  • Consistent Quantum Theory
    The result is a consistent theory of quantum measurements based upon fundamental quantum principles, one which is able to reproduce all the results of the von Neumann approach and to go beyond it; e g , by showing how the outcome of a measurement is correlated with some property of the measured system before the measurement took place


















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