Let $(X,\mathcal F,\mu,T)$ be a Bernoulli shift with finite entropy, and let $(Y,\mathcal G,\nu,S)$ be an ergodic measure-preserving system. If
\begin{align*}
h_\nu(S)\le h_\mu(T),
\end{align*}
then $(Y,\mathcal G,\nu,S)$ is a factor of $(X,\mathcal F,\mu,T)$.