  For each positive integer $n$, we introduce a monoidal category
$\mathcal{JP}(n)$ using a generalization of partition diagrams. When the
characteristic of the ground field is either 0 or at least $n$, we show
$\mathcal{JP}(n)$ is monoidally equivalent to the full subcategory of
$\operatorname{Rep}(A_n)$ whose objects are tensor powers of the natural
$n$-dimensional permutation representation of the alternating group $A_n$.
