The multiple realizability of general relativity in quantum gravity

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The multiple realizability of general relativity in quantum gravity. / Jaksland, Rasmus.

In: Synthese, Vol. 199, 2021, p. 441-467.

Research output: Contribution to journalJournal articleResearchpeer-review

Harvard

Jaksland, R 2021, 'The multiple realizability of general relativity in quantum gravity', Synthese, vol. 199, pp. 441-467. https://doi.org/10.1007/s11229-019-02382-8

APA

Jaksland, R. (2021). The multiple realizability of general relativity in quantum gravity. Synthese, 199, 441-467. https://doi.org/10.1007/s11229-019-02382-8

Vancouver

Jaksland R. The multiple realizability of general relativity in quantum gravity. Synthese. 2021;199:441-467. https://doi.org/10.1007/s11229-019-02382-8

Author

Jaksland, Rasmus. / The multiple realizability of general relativity in quantum gravity. In: Synthese. 2021 ; Vol. 199. pp. 441-467.

Bibtex

@article{500af7dc9fec4df1ab44e4b3f4c290f0,
title = "The multiple realizability of general relativity in quantum gravity",
abstract = "Must a theory of quantum gravity have some truth to it if it can recover general relativity in some limit of the theory? This paper answers this question in the negative by indicating that general relativity is multiply realizable in quantum gravity. The argument is inspired by spacetime functionalism—multiple realizability being a central tenet of functionalism—and proceeds via three case studies: induced gravity, thermodynamic gravity, and entanglement gravity. In these, general relativity in the form of the Einstein field equations can be recovered from elements that are either manifestly multiply realizable or at least of the generic nature that is suggestive of functions. If general relativity, as argued here, can inherit this multiple realizability, then a theory of quantum gravity can recover general relativity while being completely wrong about the posited microstructure. As a consequence, the recovery of general relativity cannot serve as the ultimate arbiter that decides which theory of quantum gravity that is worthy of pursuit, even though it is of course not irrelevant either qua quantum gravity. Thus, the recovery of general relativity in string theory, for instance, does not guarantee that the stringy account of the world is on the right track; despite sentiments to the contrary among string theorists.",
keywords = "Emergent gravity, Entanglement, General relativity, Multiple realizability, Quantum gravity, Spacetime functionalism, String theory",
author = "Rasmus Jaksland",
note = "Publisher Copyright: {\textcopyright} 2019, Springer Nature B.V.",
year = "2021",
doi = "10.1007/s11229-019-02382-8",
language = "English",
volume = "199",
pages = "441--467",
journal = "Synthese",
issn = "0039-7857",
publisher = "Springer",

}

RIS

TY - JOUR

T1 - The multiple realizability of general relativity in quantum gravity

AU - Jaksland, Rasmus

N1 - Publisher Copyright: © 2019, Springer Nature B.V.

PY - 2021

Y1 - 2021

N2 - Must a theory of quantum gravity have some truth to it if it can recover general relativity in some limit of the theory? This paper answers this question in the negative by indicating that general relativity is multiply realizable in quantum gravity. The argument is inspired by spacetime functionalism—multiple realizability being a central tenet of functionalism—and proceeds via three case studies: induced gravity, thermodynamic gravity, and entanglement gravity. In these, general relativity in the form of the Einstein field equations can be recovered from elements that are either manifestly multiply realizable or at least of the generic nature that is suggestive of functions. If general relativity, as argued here, can inherit this multiple realizability, then a theory of quantum gravity can recover general relativity while being completely wrong about the posited microstructure. As a consequence, the recovery of general relativity cannot serve as the ultimate arbiter that decides which theory of quantum gravity that is worthy of pursuit, even though it is of course not irrelevant either qua quantum gravity. Thus, the recovery of general relativity in string theory, for instance, does not guarantee that the stringy account of the world is on the right track; despite sentiments to the contrary among string theorists.

AB - Must a theory of quantum gravity have some truth to it if it can recover general relativity in some limit of the theory? This paper answers this question in the negative by indicating that general relativity is multiply realizable in quantum gravity. The argument is inspired by spacetime functionalism—multiple realizability being a central tenet of functionalism—and proceeds via three case studies: induced gravity, thermodynamic gravity, and entanglement gravity. In these, general relativity in the form of the Einstein field equations can be recovered from elements that are either manifestly multiply realizable or at least of the generic nature that is suggestive of functions. If general relativity, as argued here, can inherit this multiple realizability, then a theory of quantum gravity can recover general relativity while being completely wrong about the posited microstructure. As a consequence, the recovery of general relativity cannot serve as the ultimate arbiter that decides which theory of quantum gravity that is worthy of pursuit, even though it is of course not irrelevant either qua quantum gravity. Thus, the recovery of general relativity in string theory, for instance, does not guarantee that the stringy account of the world is on the right track; despite sentiments to the contrary among string theorists.

KW - Emergent gravity

KW - Entanglement

KW - General relativity

KW - Multiple realizability

KW - Quantum gravity

KW - Spacetime functionalism

KW - String theory

U2 - 10.1007/s11229-019-02382-8

DO - 10.1007/s11229-019-02382-8

M3 - Journal article

AN - SCOPUS:85073803258

VL - 199

SP - 441

EP - 467

JO - Synthese

JF - Synthese

SN - 0039-7857

ER -

ID: 339998651