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17 - Cosmology and the many worlds interpretation of quantum mechanics

Published online by Cambridge University Press:  05 July 2014

Viatcheslav Mukhanov
Affiliation:
Ludwig-Maximilians-Universtät
Bernard Carr
Affiliation:
Queen Mary University of London
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Summary

Introduction

Although the mathematical structure of quantum mechanics was understood within a few years after it was invented, numerous quantum paradoxes still disturb ‘simple-minded’ physicists. Most of them, as ‘naïve realists’, would probably never take Bohr's own over-philosophical and over-complicated treatment of these paradoxes seriously if they realized the philosophical consequences of the Copenhagen interpretation. To make my meaning clearer, let me quote Bohr's answer to Professor Hoffding's question regarding the double-slit experiment [1]. Bohr was asked: ‘What can the electron be said to be in its travel from the point of entry to the point of detection?’ And he replied: ‘To be? To be? What does it mean to be?’ However, if one questions the existence of microscopic constituents of macroscopic bodies, then the next logical step would be to question the existence of the macroscopic bodies and even ourselves.

Needless to say, very few (if any) of us, when making experiments or analyzing their results, address the question of what it means ‘to be’ every time. Even in the context of elementary particles, probably nobody doubts that the particles exist and somehow travel from the point of entry to the point of detection. Moreover, within the accuracy allowed by the uncertainty relation, these particles can be localized and described just as well as macroscopic ‘classical’ objects.

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Publisher: Cambridge University Press
Print publication year: 2007

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References

[1] J. A., Wheeler. In Physical Origins of Time Asymmetry, eds. J. J., Halliwell, J., Perez-Mercader and W. H., Zurek (Cambridge: Cambridge University Press, 1994), p. 1.Google Scholar
[2] J., von Neumann. In Mathematical Foundations of Quantum Mechanics (Princeton: Princeton University Press, 1955).Google Scholar
[3] H., Everett. Rev. Mod. Phys. 29 (1957), 454.
[4] H., Everett. In The Many-Worlds Interpretation of Quantum Mechanics, eds. B. S., DeWitt and N., Graham (Princeton: Princeton University Press, 1973), p. 3.Google Scholar
[5] V., Mukhanov. Phys. Lett. 127A (1988), 251.
[6] V., Mukhanov and G., Chibisov. JETP Lett. 33 (1981), 533.
[7] J. B., Hartle and S. W., Hawking. Phys. Rev. B 28 (1983), 2620.
[8] A., Linde. Lett. Nuovo Cim. 39 (1984), 401.
[9] A., Vilenkin. Phys. Rev. D 30 (1984), 509.

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