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We prove Holder regularity for solutions of non divergenceintegro-differential equations with non necessarily even kernels. The even/odddecomposition of the kernel can be understood as a sum of a diffusion and adrift term. In our case we assume that such drift have the order smaller thanor equal to the diffusion and at least one. For example we can say somethingabout the following equation $\Delta^{1/2}u + |Du| = f$. The main step reliesin a localized version of the Aleksandrov-Bakelman-Pucci estimate. Ourestimates are also uniform as the order of the equation goes to two.

Regularity for fully non linear equations with non local drift