  We present a class of discretisation spaces and H(div)-conformal elements
that can be built on any polytope. Bridging the flexibility of the Virtual
Element spaces towards the element's shape with the divergence properties of
the Raviart-Thomas elements on the boundaries, the designed frameworks offer a
wide range of H(div)-conformal discretisations. As those elements are set up
through degrees of freedom, their definitions are easily amenable to the
properties the approximated quantities are wished to fulfil. Furthermore, we
show that one straightforward restriction of this general setting share its
properties with the classical Raviart-Thomas elements at each interface, for
any order and any polytopial shape. Then, we investigate the shape of the basis
functions corresponding to particular elements in the two dimensional case.
