In mathematics the art of proposing a question must be held of higher value than solving it.

Georg Cantor

In my last few posts, I studied quantum cohomology as well as the the Dubrovin meromorphic connection I analyzed here as well as the Givental-symplectic space here and finally derived via the orbifold Poincaré pairing embedding

and the Galois relation I derived here

the quantum cohomology central charge integral can be derived as

with and the Chern and Todd characteristic classes respectively I introduced here. I will continue my Givental-Dubrovin analysis in the context of differential geometry, and less from that of moduli spaces, to keep a more unificational faithfulness to Einstein's as well as Witten's intuitions.

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