  Let $\kappa$ be an infinite cardinal. Then, forcing with
$\mathbb{R}(\kappa)$$\times$$\mathbb{R}(\kappa)$ adds a generic filter for
$\mathbb{C}(\kappa);$ where $\mathbb{R}(\kappa)$ and $\mathbb{C}(\kappa)$ are
the forcing notions for adding $\kappa$-many random reals and adding
$\kappa$-many Cohen reals respectively.
