Closed-form anisotropic counting for signed-area lattice walks is derived, and a conjecture equates the walk generating function with the quantum A-period of local F0 and B3 geometries.
Topological invariant and the quantization of the Hall conductance,
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Lattice random walks and quantum A-period conjecture
Closed-form anisotropic counting for signed-area lattice walks is derived, and a conjecture equates the walk generating function with the quantum A-period of local F0 and B3 geometries.