  In this paper we give a simple proof of the endpoint Besov-Lorentz estimate
  $$
  \|I_\alpha F\|_{\dot{B}^{0,1}_{d/(d-\alpha),1}(\mathbb{R}^d;\mathbb{R}^k)}
\leq C \|F \|_{L^1(\mathbb{R}^d;\mathbb{R}^k)}
  $$ for all $F \in L^1(\mathbb{R}^d;\mathbb{R}^k)$ which satisfy a first order
cocancelling differential constraint. We show how this implies endpoint
Besov-Lorentz estimates for Hodge systems with $L^1$ data via fractional
integration for exterior derivatives.
