  In the basic general frame of the Langlands global program, a local p-adic
elliptic semimodule corresponding to a local (left) cuspidal form is
constructed from its global equivalent covered by p-th roots. In the same
context, global and local bilinear deformations of Galois representations
inducing the invariance of their respective residue fields are introduced as
well as global and local bilinear quantum deformations leaving invariant the
orders of the inertia subgroups. More particularly, the inverse quantum
deformation of a closed curve responsible for its splitting directly leads to
the Goldbach conjecture.
