  We derive explicit Berry-Esseen bounds in the total variation distance for
the Breuer-Major central limit theorem, in the case of a subordinating function
$\varphi$ satisfying minimal regularity assumptions. Our approach is based on
the combination of the Malliavin-Stein approach for normal approximations with
Gebelein's inequality, bounding the covariance of functionals of Gaussian
fields in terms of maximal correlation coefficients.
