Is the underlying mathematics of string theory both complete and consistent?

Is the underlying mathematics of string theory both complete and consistent?

Is the underlying mathematics of string theory both complete and consistent? If it is, then apparently Gödel was wrong; if it is not, then how can it be a theory of everything? Would not an endless string of metatheories be needed for sufficiency? If not, what did Gödel, Tarski, etc. miss. Dave

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