Does String Theory Posit Extended Simples?

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Does String Theory Posit Extended Simples? Philosophers’ volume 16, no. 18 Abstract Imprint november 2016 It is sometimes claimed that string theory posits a fundamental on- tology including extended mereological simples, in the form either of minimum-sized regions of space or of the strings themselves. But there is very little in the actual theory to support this claim, and much that suggests it is false. Extant string theories treat space as a continuum, and strings do not behave like simples. DOES STRING 1. Introduction Although existing models are not there yet, the string theory pro- gram offers the ambition, and at least the potential, for a theory of THEORY POSIT everything. Should the program eventually succeed, we will have a theory whose interpretation provides the best possible guess at our world’s fundamental ontology. Relatively little philosophical work has EXTENDED SIMPLES? addressed string theory thus far, and not much of the extant work has focused on its ontology – which is unsurprising, since the theory has not yet reached a mature stage in either its mathematical form or its empirical confirmation. But a few remarks have appeared in the philosophical literature ad- dressing string theory’s relevance to one debate in metaphysics: the possibility or existence of extended simples. Sometimes it is suggested David John Baker that (quantum) string theory posits an ontology of extended simples – either the strings themselves, or minimum-sized regions of “quan- tized” space. Both the popular literature on string theory and some University of Michigan technical presentations of the theory make these claims appear quite natural. Perhaps there is room for metaphysicians to wrangle over the metaphysical or conceptual possibility of dividing a string, but the © 2016, David John Baker fundamental entities of string theory are extended and physically indi- This work is licensed under a Creative Commons visible; so the story goes. Attribution-NonCommercial-NoDerivatives 3.0 License String theory is a work in progress, and upon its completion we <www.philosophersimprint.org/016018/> may indeed find that the final version posits extended simples. But string theory in its present form provides little to no evidence for the existence of extended simples. In the form that has been put forward as david john baker Does String Theory Posit Extended Simples? a possible theory of everything, string theory is a quantum theory, and theory, bear in mind that it will have to be complicated by quantum as with other quantum theories, its most obvious or literal physical effects – I’ll get to that part shortly.1 interpretation is almost certainly unsatisfactory. The likeliest guesses In (special relativistic) classical string theory we can take the name at satisfactory interpretations do not involve extended simples. And quite literally – a classical string truly is a one-dimensional extended even assuming the obvious interpretation, on which quantum string object that (at any given time) occupies a curve-segment in space. Com- theory has the same ontology as the classical version of string theory, pare this with the classical mechanics of a particle, which is easy to this ontology does not include extended simples. describe. In particle mechanics in a given reference frame, the config- To support these claims, I will of course need to present some de- uration quantity is the vector variable xi(t) giving the position of the tails of the theory. In Section 2 I will do so, hopefully avoiding onerous particle at time t, where i ranges over the n axes in n-dimensional space. technicalities in favor of conceptual clarity while doing justice to the In string theory a single string is described by the variable Xi(s, t), facts. I will then consider in turn the claim that strings are extended which gives the position in space of the point at the coordinate s (of a simples (Section 3) and the claim that string theory posits minimum- parameter along the length of the string) at time t. So, for example, the sized regions of space with no proper parts (Section 4). The former position of one end of the string is written Xi(0, t), and by convention rests on an untenably classical understanding of string theory, while we write s in units chosen so that the string is p units long and the the latter is supported only by the speculative or analogical remarks other end’s position is Xi(p, t). of some physicists. Neither the theory itself nor the likely direction The motion of strings is often depicted pictorially using worldsheet of its future development bears out these remarks, which in some in- diagrams (see Figure 1). Just as a point particle’s trajectory through stances arise from a simple conflation of the detectable and the real. In spacetime consists of a one-dimensional worldline recording its po- present-day string theories, spacetime (if it exists at all) is continuous. sition at each point in time, the trajectory of a string forms a two- dimensional worldsheet. (When we move to quantum string theory, 2. String theory we must keep in mind that a quantum string’s evolution in time will Popular presentations of string theory can appear quite surprising to be given by a superposition of worldsheets rather than a single world- the physics-literate reader. One sometimes wonders: What happened sheet.) to the quantum weirdness, the superpositions and the measurement In classical particle mechanics, the only kinetic energy a particle has problem? Can we do without those complications if we assume the is the energy of its center of mass (which is all there is to the particle). A world is made up of tiny strings? The answer is no. String theory is a string, on the other hand, can also hold energy in the relative motion of quantum theory, just like its predecessor theories, quantum mechanics (QM) and quantum field theory (QFT). 1. Throughout my presentation I will avoid details that clearly don’t bear on Or, more precisely, there are both quantum and classical versions of the metaphysical question at hand. In particular, neither supersymmetry string theory. The classical version is typically used as a stepping stone nor extra dimensions will be discussed in detail. If a bosonic string is not an extended simple, neither is a superstring; if a string in three-dimensional to the quantum version, both pedagogically and in its construction. space is not an extended simple, neither is a string in nine dimensions. If But it is the quantum version that claims to unify gravity with the some of the physics jargon I just used means nothing to you, that is not important for present purposes either. other three forces, and that may eventually develop into a theory of For a more thorough philosophical survey of some of the details I’m everything. So as I begin by presenting the classical picture of string leaving out, see Weingard( 1988). philosophers’ imprint - 2 - vol. 16, no. 18 (november 2016) david john baker Does String Theory Posit Extended Simples? the points along the string. It can oscillate like a guitar string, or stretch or compress like a spring. Strings may also join together at the ends, and the two ends of the same string can join, forming a loop-shaped closed string. These features account for the differences between point particles and the simplest strings. It really is not far wrong to think of a basic classical string as a rubber band moving in the Minkowski spacetime of special relativity.2 But string theories of actual physical importance are quantum the- ories, and for them, the rubber band is no longer an especially use- ful analogy. The construction of quantum string theory from classical string theory parallels the construction of quantum particle mechanics. In the case of particles, one promotes the classical quantities like xi to operators (written xˆi). This allows one to define uncertainty relations over the quantities by stipulating that some pairs of operators fail to commute – so, for example, the position-momentum uncertainty prin- ciple arises because the operator for position does not commute with the operator for momentum. One then defines quantum states jyi as superpositions of classical particle states. The inner product hyjxˆi(t)jyi gives the expected value of xˆi(t) in the state jyi, and similarly for other quantities. To quantize string theory, we do the same thing with the quantities associated with the string. Xˆ i(s, t) becomes the operator associated with the position of the s point on the string, and its expectation value in state jyi is hyjXˆ i(s, t)jyi. Just as in particle mechanics, the quan- tum states are superpositions of classical states of the string. This is often colloquially described as the string or particle being in “many Figure 1: Example of a worldsheet for an open string. configurations at once”. But really all we know, in the absence of an interpretation of the theory, is which expectation values are predicted by which quantum states. Many interpretations of quantum particle mechanics take jyi itself to represent the fundamental physical stuff. 2. The main physical differences are that the tension on a string is always constant, and that in the case of a rubber band, there is a fact about which parts of the rubber band at one time correspond to which parts at another time. With a string, there is no fact of the matter. philosophers’ imprint - 3 - vol. 16, no. 18 (november 2016) david john baker Does String Theory Posit Extended Simples? The wavefunction realism of Albert( 1996) is the most straightforward unequivocal metaphysical thesis. In his popular book The Elegant Uni- example of this approach, but Wallace and Timpson( 2010) also base verse, Brian Greene asks what strings are made of: their fundamental ontology for quantum theory on one mathematical There are two possible answers to this question.
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