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On Quantum Gravity and the Many-Worlds Interpretation of Quantum Mechanics

Lee Smolin

Published Jan 1, 1984• 6 citations
OpenAlex

Related papers

A Brief Overview of the Leading Interpretations of Quantum Mechanics

Mateusz Ratman

This article attempts to present brief outlines of the leading interpretations of quantum mechanics. Many-worlds, relational, von Neumann–Wigner, Copenhagen and hidden variable are examined. Arguments in favor of the many-worlds interpretation are put forth, stressing the importance of further research into the fundamentals of quantum mechanics during work on quantum gravity. The history and fundamental principles of each interpretation are briefly given.

•Oct 1, 2021•0 citations

Quantum Gravity and the Interpretation of Quantum Theory

Claus Kiefer

Oxford University Press eBooks•Feb 22, 2007•0 citations

On the Interpretation of Quantum Gravity

Mario Castagnino, C. D'Negri

•Jan 1, 1990•1 citation

Many-Worlds Interpretation of Quantum Mechanics: A Paradoxical Picture

Amir Abbass Varshovi

The many-worlds interpretation (MWI) of quantum mechanics is studied from an unprecedented ontological perspective based on the reality of (semi-) deterministic parallel worlds in the interpretation. It is demonstrated that with thanks to the uncertainty principle there would be no consistent way to specify the correct ontology of the Universe, hence the MWI is subject to an inherent contradiction which claims that the world where we live in is unreal.

arXiv:2011.13928•Nov 27, 2020•0 citations

The feasibility of many-worlds as the leading interpretation of Quantum Mechanics

Martijn Hidding

This thesis takes a look at the many-worlds interpretation (MWI) and discusses if it can become the leading interpretation of quantum mechanics. Firstly the Copenhagen interpretation is outlined and its issues relating to the measurement problem are discussed while taking recent insights in decoherence theory into account. Establishing that wave-function collapse still yields interpretational issues, I discuss the ideas of Hugh Everett, who proposed the many-worlds interpretation, and David Wallace who is a prominent advocate of the MWI. In particular I discuss and review Wallace's arguments in favor of viewing the wave-function and the many worlds realistically. The next part shortly focuses on the testability of the many-worlds interpretation and the philosophical and theoretical issues relating to probability in the MWI. I end by concluding that the no-collapse interpretations are preferable to the Copenhagen interpretation, and I argue in favor of a realistic view towards all of the worlds. Furthermore, I conclude that standard textbooks on quantum mechanics should be updated to introduce students to the insight that wave-function collapse isn't needed in forming a complete theory of quantum mechanics.

•Aug 26, 2014•0 citations

The Many-Worlds Interpretation of Quantum Mechanics

Princeton University Press eBooks•Mar 25, 2025•12 citations
This thesis takes a look at the many-worlds interpretation (MWI) and discusses if it can become the leading interpretation of quantum mechanics. Firstly the Copenhagen interpretation is outlined and its issues relating to the measurement problem are discussed while taking recent insights in decoherence theory into account. Establishing that wave-function collapse still yields interpretational issues, I discuss the ideas of Hugh Everett, who proposed the many-worlds interpretation, and David Wallace who is a prominent advocate of the MWI. In particular I discuss and review Wallace's arguments in favor of viewing the wave-function and the many worlds realistically. The next part shortly focuses on the testability of the many-worlds interpretation and the philosophical and theoretical issues relating to probability in the MWI. I end by concluding that the no-collapse interpretations are preferable to the Copenhagen interpretation, and I argue in favor of a realistic view towards all of the worlds. Furthermore, I conclude that standard textbooks on quantum mechanics should be updated to introduce students to the insight that wave-function collapse isn't needed in forming a complete theory of quantum mechanics.