Abstract
A general method of geometro-stochastic first quantization is outlined, and then applied to the construction of a graviton bundleE. This quantization is performed by treating the graviton as a massless stringlike exciton of spin 2, whose states can be represented by the vectors in the bundleE over a base manifoldM of mean spacetime locations. The graviton bundleE carries an indefinite inner product, and possesses both external Poincare gauge degrees of freedom, as well as internal gauge degrees of freedom related to general changes of coordinates in an immediate neighbourhood of eachx ∈M.
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