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We formulate a geometric Riemann-Hilbert correspondence that applies to thederivation by Jimbo and Sakai of equation $q$-PVI from ``isomonodromy''conditions. This is a step within work in progress towards the application of$q$-isomonodromy and $q$-isoStokes to $q$-Painlev\'e.

The space of monodromy data for the Jimbo-Sakai family of $q$-difference equations