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Let G be a Polish group, ia Polish topology on a space X, G acting continuously on (X, ir), with B C X G-invariant and in the Borel algebra generated by ir. Then there is a larger Polish topology -r* D ir on X so that B is open with respect to r*, G still acts continuously on (X, -r*), and -r* has a basis consisting of sets that are of the same Borel rank as B relative to -r.

Sharper changes in topologies