1996
DOI: 10.1086/289936
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Is there a Syntactic Solution to the Hole Problem?

Abstract: After some background setting in which it is shown how Maudlin's (1989, 1990) response to the hole argument of Earman and Norton (1987) is related to that of Rynasiewicz (1994), it is argued that the syntactic proposals of Mundy (1992) and of Leeds (1995), which claim to dismiss the hole argument as an uninteresting blunder, are inadequate. This leads to a discussion of how the responses of Maudlin and Rynasiewicz relate to issues about gauge freedom and relativity principles.

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Cited by 10 publications
(16 citation statements)
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“…Exceptions includeMundy (1992) andLeeds (1995), to whose syntactic or formal responsesRynasiewicz (1996) has critically replied.3 SeeRynasiewicz (1992) andRosenstock et al (2015) for critical discussion of Earman's proposal for Leibniz/Einstein algebras as one such formal replacement.…”
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confidence: 99%
“…Exceptions includeMundy (1992) andLeeds (1995), to whose syntactic or formal responsesRynasiewicz (1996) has critically replied.3 SeeRynasiewicz (1992) andRosenstock et al (2015) for critical discussion of Earman's proposal for Leibniz/Einstein algebras as one such formal replacement.…”
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confidence: 99%
“…We interpret the appearance of quantum-mechanical correlations as an indication that there must be something amiss with the current geometric description-which leads to the futile problem of the geometric ether-and as evidence of physical things beyond geometry. 23 In other words, we understand what we presently 22 Special care must be taken here not to confuse points with events. 23 In fact, the consideration of quantum-mechanical ideas in themselves involves, from our point of view, the need for non-geometric physical things.…”
Section: Beyond the Geometric Ethermentioning
confidence: 96%
“…23 In other words, we understand what we presently 22 Special care must be taken here not to confuse points with events. 23 In fact, the consideration of quantum-mechanical ideas in themselves involves, from our point of view, the need for non-geometric physical things. In a future article, we will present quantum theory on the basis of measurement results a i , and metageometric premeasurement and transition things, P(a i ) and P(a j |a i ), familiar to human experience.…”
Section: Beyond the Geometric Ethermentioning
confidence: 96%
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“…As Rynasiewicz (1996b) points out, the analogy with mathematics is misleading in one important respect. To say that numbers are abstract roles is not to deny that they exist or that they fall into the broad ontological category that any philosopher of mathematics would take them to fall into, viz.…”
Section: Structuralism V3: Spacetime Points As Abstract Roles In Isommentioning
confidence: 99%