# Are string theories gauge theories?

The wikipedia page for String Theory lists SO(32) and E8×E8 as group symmetries of some of the string theory types, and the page on E8 says:

E8×E8 is the gauge group of one of the two types of heterotic string

Am I to infer from this that these string theories are "gauge theories" (I guess "string gauge theories" rather than "QFT gauge theories"), or am I missing something? I certainly can't find any literature that ever calls String Theory a "gauge theory".

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Define gauge theory (I think it's subjective) and we'll see then. – Chris Gerig Mar 25 '13 at 18:11
@Chris Gerig, well, I would say it would mean that adding a requirement of local invariance under some continuous symmetry group implies the necessary existence of some compensating field or stringy-feature that gives rise to dynamics.... – user1247 Mar 25 '13 at 19:47

In almost of its $d=4$ vacua, string theory contains Yang-Mills degrees of freedom or light spin-one particles so that in the form of the string field theory, it may be rewritten as a field theory with a gauge group, a generalized Yang-Mills theory with infinitely many fields charged under the gauge group. The gauge symmetry is exact in this formulation because it's what removes the unphysical polarizations of the gauge fields.
However, string theory is not a local quantum field theory and the gauge symmetry isn't a fundamental assumption in string theory – it and the corresponding polarizations of the gauge bosons are derived from something more fundamental, from the maths of string theory (e.g. from conditions of the world sheet conformal field theory if we deal with the string theory perturbatively). General relativity also follows from string theory (much like Yang-Mills theory, the diffeomorphism invariance is exact whenever we rewrite string theory in a form that includes $g_{\mu\nu}$ as the degrees of freedom) but it's a derived result, an infinitesimal glimpse of the superior power of string theory.