PhilSci Archive

On the Metaphysics of Quantum Mechanics

Allori, Valia (2012) On the Metaphysics of Quantum Mechanics. [Preprint]

[img]
Preview
PDF
Allori_-_LeBihan-On_the_Metaphysics_of_Quantum_Mechanics-finale.pdf

Download (246kB)

Abstract

What is quantum mechanics about? The most natural way to interpret quantum mechanics realistically as a theory about the world might seem to be what is called wave function ontology: the view according to which the wave function mathematically
represents in a complete way fundamentally all there is in the world.
We argue that:
• Strictly speaking, it is not possible to interpret quantum theories as theories about the wave function;
• Even if the wave function is supplemented by additional non-ontological structures, there are reasons not to take the resulting theory seriously;
• All quantum theories should be regarded as theories in which physical objects are constituted by a primitive ontology. The primitive ontology is mathematically represented in the theory by a mathematical entity in three-dimensional space, or space-time.


Export/Citation: EndNote | BibTeX | Dublin Core | ASCII/Text Citation (Chicago) | HTML Citation | OpenURL
Social Networking:
Share |

Item Type: Preprint
Creators:
CreatorsEmailORCID
Allori, Valiavallori@niu.edu
Additional Information: Forthcoming in: S. Le Bihan (ed.), “La philosophie de la physique: d'aujourd'hui a demain.” Editions Vuibert.
Keywords: quantum mechanics; Bohmian mechanics; Everettian quantum mechanics; GWR theory; primitive ontology; wave function ontology.
Subjects: Specific Sciences > Physics > Quantum Mechanics
General Issues > Structure of Theories
Depositing User: Dr Valia Allori
Date Deposited: 25 Sep 2012 03:27
Last Modified: 25 Sep 2012 03:27
Item ID: 9343
Subjects: Specific Sciences > Physics > Quantum Mechanics
General Issues > Structure of Theories
Date: 2012
URI: https://philsci-archive.pitt.edu/id/eprint/9343

Monthly Views for the past 3 years

Monthly Downloads for the past 3 years

Plum Analytics

Actions (login required)

View Item View Item