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The '''Universal Wavefunction''' or '''Universal Wave Function''' is a term introduced by [[Hugh Everett]] in his Princeton PhD thesis<ref>[[Bryce Seligman DeWitt]], [[R. Neill Graham]], eds, ''The Many-Worlds Interpretation of Quantum Mechanics'', Princeton Series in Physics, [[Princeton University Press]] (1973), ISBN 0-691-08131-X Contains Everett's thesis: ''The Theory of the Universal Wave Function'', pp 3–140.</ref> ''The Theory of the Universal Wave Function'', and forms a core concept in the [[relative state|relative state interpretation]]<ref name="everett57">[[Hugh Everett]], Relative State Formulation of Quantum Mechanics, ''Reviews of Modern Physics'' vol 29, (1957) pp 454–462. An abridged summary of ''The Theory of the Universal Wavefunction''</ref><ref>[[John Archibald Wheeler]], Assessment of Everett's "Relative State Formulation of Quantum Theory", ''Reviews of Modern Physics'', vol 29, (1957) pp 463–465</ref> or [[many-worlds interpretation]]<ref>[[Bryce Seligman DeWitt]], |
The '''Universal Wavefunction''' or '''Universal Wave Function''' is a term introduced by [[Hugh Everett]] in his [[Princeton University|Princeton]] [[PhD]] thesis<ref>[[Bryce Seligman DeWitt]], [[R. Neill Graham]], eds, ''The Many-Worlds Interpretation of Quantum Mechanics'', Princeton Series in Physics, [[Princeton University Press]] (1973), ISBN 0-691-08131-X Contains Everett's thesis: ''The Theory of the Universal Wave Function'', pp 3–140.</ref> ''The Theory of the Universal Wave Function'', and forms a core concept in the [[relative state|relative state interpretation]]<ref name="everett57">[[Hugh Everett]], Relative State Formulation of Quantum Mechanics, ''Reviews of Modern Physics'' vol 29, (1957) pp 454–462. An abridged summary of ''The Theory of the Universal Wavefunction''</ref><ref>[[John Archibald Wheeler]], Assessment of Everett's "Relative State Formulation of Quantum Theory", ''Reviews of Modern Physics'', vol 29, (1957) pp 463–465</ref> or [[many-worlds interpretation]]<ref>[[Bryce Seligman DeWitt]], |
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Quantum Mechanics and Reality, ''Physics Today'',23(9) pp 30–40 (1970) also April 1971 letters followup |
Quantum Mechanics and Reality, ''Physics Today'',23(9) pp 30–40 (1970) also April 1971 letters followup |
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</ref><ref>[[Bryce Seligman DeWitt]], The Many-Universes Interpretation of Quantum Mechanics, ''Proceedings of the International School of Physics "Enrico Fermi" Course IL: Foundations of Quantum Mechanics'', [[Academic Press]] (1972) |
</ref><ref>[[Bryce Seligman DeWitt]], The Many-Universes Interpretation of Quantum Mechanics, ''Proceedings of the International School of Physics "Enrico Fermi" Course IL: Foundations of Quantum Mechanics'', [[Academic Press]] (1972) |
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Revision as of 16:21, 22 March 2014
The Universal Wavefunction or Universal Wave Function is a term introduced by Hugh Everett in his Princeton PhD thesis[1] The Theory of the Universal Wave Function, and forms a core concept in the relative state interpretation[2][3] or many-worlds interpretation[4][5] of quantum mechanics. It has also received more recent investigation from James Hartle and Stephen Hawking[6] in which they derive a specific solution to the Wheeler-deWitt equation to explain the initial conditions of the Big Bang cosmology.
Everett's thesis introduction reads:
Since the universal validity of the state function description is asserted, one can regard the state functions themselves as the fundamental entities, and one can even consider the state function of the entire universe. In this sense this theory can be called the theory of the "universal wave function," since all of physics is presumed to follow from this function alone.[7]
The universal wave function is the wavefunction or quantum state of the totality of existence, regarded as the "basic physical entity"[8] or "the fundamental entity, obeying at all times a deterministic wave equation"[9]
Criticism
Ray Streater writes:
The idea of the wave-function of the universe is meaningless; we do not even know what variables it is supposed to be a function of. [...] We find the laws of Nature by reproducible experiments. The theory needs a cut, between the observer and the system, and the details of the apparatus should not appear in the theory of the system.[10]
Hugh Everett's response:
If we try to limit the applicability so as to exclude the measuring apparatus, or in general systems of macroscopic size, we are faced with the difficulty of sharply defining the region of validity. For what n might a group of n particles be construed as forming a measuring device so that the quantum description fails? And to draw the line at human or animal observers, i.e., to assume that all mechanical aparata obey the usual laws, but that they are not valid for living observers, does violence to the so-called principle of psycho-physical parallelism.[11]
See also
References
- ^ Bryce Seligman DeWitt, R. Neill Graham, eds, The Many-Worlds Interpretation of Quantum Mechanics, Princeton Series in Physics, Princeton University Press (1973), ISBN 0-691-08131-X Contains Everett's thesis: The Theory of the Universal Wave Function, pp 3–140.
- ^ Hugh Everett, Relative State Formulation of Quantum Mechanics, Reviews of Modern Physics vol 29, (1957) pp 454–462. An abridged summary of The Theory of the Universal Wavefunction
- ^ John Archibald Wheeler, Assessment of Everett's "Relative State Formulation of Quantum Theory", Reviews of Modern Physics, vol 29, (1957) pp 463–465
- ^ Bryce Seligman DeWitt, Quantum Mechanics and Reality, Physics Today,23(9) pp 30–40 (1970) also April 1971 letters followup
- ^ Bryce Seligman DeWitt, The Many-Universes Interpretation of Quantum Mechanics, Proceedings of the International School of Physics "Enrico Fermi" Course IL: Foundations of Quantum Mechanics, Academic Press (1972)
- ^ Stephen W Hawking, James B Hartle "The Wave Function of the Universe," Physical Review D, vol 28, (1983) pp 2960–2975
- ^ Everett [1956]1973, "Theory of the Universal Wavefunction", introduction, pg 8–9
- ^ Everett 1957, section 3, 2nd paragraph, 1st sentence.
- ^ Everett [1956]1973, "Theory of the Universal Wavefunction", chapter 6 (e)
- ^ "lost causes" web page
- ^ Everett [1956]1973, "Theory of the Universal Wavefunction", introduction, pg 6