  I.P. Shestakov constructed an example of a unital simple special Jordan
superalgebra over the field of real numbers. It turned out to be a
subsuperalgebra of the Jordan superalgebra of vector type, but not isomorphic
to a superalgebra of this type. Moreover, its superalgebra of fractions is
isomorphic to a Jordan superalgebra of vector type. Author constructed a
similar example of a Jordan superalgebra over a field of characteristic~0 in
which the equation $t^2+1=0$. In this article we present an~example of a Jordan
superalgebra with the same properties over an arbitrary field of characteristic
0. A similar example of a superalgebra is found in the Cheng-Kac superalgebra.
