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Cartan-Fejer Gram Tomography and Flop Covariance for BPS Resummed Gromov-Witten Potentials
We introduce a matrix-valued finite difference formalism for the genus zero BPS resummed local Gromov-Witten potential of a threefold flop. Factoring the central difference as \[ Δ_η=\nabla_η^2, \qquad \nabla_η=T_{hη/2}-T_{-hη/2}, \] we prove that the mixed differences \( \mathbf H=(\nabla_{η_i}\nab
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