  This note generalizes $\mathrm{SL}(k)$-friezes to configurations of numbers
in which one of the boundary rows has been replaced by a ragged edge (described
by a juggling function). We provide several equivalent
definitions/characterizations of these juggler's friezes, in terms of
determinants, linear recurrences, and a dual juggler's frieze. We generalize
classic results, such as periodicity, duality, and a parametrization by part of
a Grassmannian. We also provide a method of constructing such friezes from
certain $k \times n$ matrices using the twist of a matrix.
