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Many-Worlds Interpretation of Quantum Mechanics
A Fundamental Exposition By Hugh Everett, III, With Papers By J. A.

English · Hardback

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A landmark book on the influential many-worlds interpretation of quantum mechanics

In 1957, Hugh Everett proposed a novel interpretation of quantum mechanics—a view that eventually became known as the many-worlds interpretation. This book presents Everett’s two landmark papers on the idea—“‘Relative State’ Formulation of Quantum Mechanics” and “The Theory of the Universal Wave Function”—as well as further discussion of the idea in papers from a number of other physicists: J. A. Wheeler, Bryce DeWitt, L. N. Cooper and D. Van Vechten, and Neill Graham.

In his interpretation, Everett denies the existence of a separate classical realm and asserts the propriety of considering a state vector for the whole universe. Because this state vector never collapses, reality as a whole is rigorously deterministic. This reality, which is described jointly by the dynamical variables and the state vector, isn’t the reality customarily perceived; rather, it’s a reality composed of many worlds. By virtue of the temporal development of the dynamical variables, the state vector decomposes naturally into orthogonal vectors, reflecting a continual splitting of the universe into a multitude of mutually unobservable but equally real worlds, in each of which every good measurement has yielded a definite result, and in most of which the familiar statistical quantum laws hold.

Bryce S. DeWitt (1923–2004) was a prize-winning theoretical physicist and professor emeritus of physics at the University of Texas at Austin. Neill Graham (1941–2015) was a physicist and writer.


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Edited by Bryce S. DeWitt & Neill Graham


Summary

A novel interpretation of quantum mechanics, first proposed in brief form by Hugh Everett in 1957, forms the nucleus around which this book has developed. In his interpretation, Dr. Everett denies the existence of a separate classical realm and asserts the propriety of considering a state vector for the whole universe. Because this state vector nev

Product details

Assisted by Graham Neill (Editor), Dewitt Bryce Seligman (Editor), Bryce Seligman Dewitt (Editor), Neill Graham (Editor)
Authors Bryce Seligman Graham Dewitt
Publisher Princeton University Press
 
Content Book
Product form Hardback
Publication date 25.03.2025
Subject Natural sciences, medicine, IT, technology > Physics, astronomy > Theoretical physics
 
EAN 9780691273679
ISBN 978-0-691-27367-9
Pages 266
 
Series Princeton Legacy Library
Princeton Series in Physics
Subjects SCIENCE / Physics / Quantum Theory, Theory, Axiom, Physics, Photon, probability, equation, Classical mechanics, Measurement, Quantum physics (quantum mechanics & quantum field theory), Quantum physics (quantum mechanics and quantum field theory), Quantum field theory, Special Relativity, Ergodic theory, Probability Theory, Theoretical Physics, Markov Process, Statistical Mechanics, quantum mechanics, Schrödinger equation, Wave function, Hilbert space, stochastic process, quantum system, quantum gravity, Markov chain, probability measure, Random Variable, renormalization, probability distribution, Experimental Physics, phase space, modern physics, Second Law of Thermodynamics, Celestial mechanics, physicist, Eigenfunction, Elementary particle, interpretations of quantum mechanics, commutative property, Eigenvalues and Eigenvectors, Psychophysical Parallelism, Quantity, Classical physics, Orthonormal basis, Variable (mathematics), Einstein notation, Shape of the universe, quantum realm, Expectation value (quantum mechanics), Degrees of freedom (mechanics), Superposition principle, Density matrix, many-worlds interpretation, Universal wavefunction, Degeneracy (mathematics), Spin (physics), Fermion, Maxwell–Boltzmann distribution, Quantum superposition, Measurement in quantum mechanics, Orthonormality, Heisenberg picture, Joint probability distribution, Probability interpretations, Statistical ensemble (mathematical physics), Degrees of freedom (physics and chemistry), Massive particle, Scale factor (cosmology), Hidden variable theory, A priori probability, State function, Unitary Transformation
 

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