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Realization of symmetry of $A^{(1)*}_2$-surfaces as transformations of logarithmic connections
An $A^{(1)*}_2$-surface is a space of initial conditions of certain difference Painlevé equations. $A^{(1)*}_2$-surfaces are realized as the moduli spaces of parabolic logarithmic connections. In this paper, we realize the symmetry of $A^{(1)*}_2$-surfaces as transformations of parabolic logarithmic
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