NON-PERTURBATIVE QUANTIZATION OF MULTIVERSAL INVARIANTS VIA THE EXCEPTIONAL SPECTRAL RESIDUES OF HIGHER-WEIGHT MOCK-AUTOMORPHIC L-FUNCTIONS AND ARITHMETIC ERGODICITY

Mathematical Applications of Science Fiction We present a rigorous derivation of the non-perturbative quantization of topological invariants associated with the moduli space of Calabi–Yau threefolds, referred to as the Multiversal Manifold. By lifting the automorphic constraints to the space of higher-weight harmonic Maass forms, we construct a generalized mock-automorphic L-function. We show that the exceptional spectral residues of this function along the critical line encode the discrete energy spectra of trans-temporal vacuum states. Furthermore, we prove an Arithmetic Ergodicity Theorem for the coefficients of these mock forms under the action of the Hecke algebra, establishing a Quantum Unique Ergodicity result for the associated shadow operator. This framework resolves the holomorphic anomaly within background-independent string field theory and provides a canonical isomorphism between the cohomology of the temporal sheaf and the kernel of the shadow operator.