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We show that the rank {\omega} structure obtained by the non-collapsedversion of Hrushovski's amalgamation construction has a proper reduct. We showthat this reduct is the Fra\"iss\'e-Hrushovski limit of its own age withrespect to a pre-dimension function generalising Hrushovski's pre-dimensionfunction. It follows that this reduct has a unique regular type of rank{\omega}, and we prove that its geometry is isomorphic to the geometry of thegeneric type in the original structure. We ask whether our reduct isbi-interpretable with the original structure and whether it, too, has properreducts with the same geometry.

On reducts of Hrushovski's construction - the non-collapsed case