  We consider the super Jordan plane, a braided Hopf algebra introduced--to the
best of our knowledge--in works of N. Andruskiewitsch, I. Angiono, I.
Heckenberger, and its restricted version in odd characteristic introduced by
the same authors. We show that their Drinfeld doubles give rise naturally to
Hopf superalgebras justifying a posteriori the adjective super given in their
work. These Hopf superalgebras are extensions of super commutative ones by the
enveloping, respectively restricted enveloping, algebra of
$\mathfrak{osp}(1|2)$.
