1996Unpublished venueRequires access

An Interpretation of Quantum Mechanics

Storrs McCall

Open publisher page 4 citations

Abstract

Abstract While it is not easy in quantum mechanics to construct a picture in space and time, the branched model provides both a picture and an explanation of some of the features of quantum mechanics that have up to now resisted attempts to understand them. This chapter focuses on the interpretation of quantum mechanics through the branched model. The branched interpretation is an interpretation, not a new quantum theory, and does not replace the elegant theoretical apparatus of state vectors and operators in Hilbert space that are used to calculate and predict quantum probabilities. The interpretation is via the concept of probability, this concept having both a theoretical and an ontological aspect.

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What this paper is about

Abstract While it is not easy in quantum mechanics to construct a picture in space and time, the branched model provides both a picture and an explanation of some of the features of quantum mechanics that have up to now resisted attempts to understand them. This chapter focuses on the interpretation of quantum mechanics through the branched model. The branched interpretation is an interpretation, not a new quantum theory, and does not replace the elegant theoretical apparatus of state vectors and operators in Hilbert space that are used to calculate and predict quantum probabilities. The interpretation is via the concept of probability, this concept having both a theoretical and an ontological aspect.

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Available abstract

Abstract While it is not easy in quantum mechanics to construct a picture in space and time, the branched model provides both a picture and an explanation of some of the features of quantum mechanics that have up to now resisted attempts to understand them. This chapter focuses on the interpretation of quantum mechanics through the branched model. The branched interpretation is an interpretation, not a new quantum theory, and does not replace the elegant theoretical apparatus of state vectors and operators in Hilbert space that are used to calculate and predict quantum probabilities. The interpretation is via the concept of probability, this concept having both a theoretical and an ontological aspect.

Key concepts: Interpretations of quantum mechanics, Consistent histories, Relational quantum mechanics, Interpretation (philosophy), Minority interpretations of quantum mechanics, Stochastic interpretation, Quantum probability, Quantum mechanics

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