  We extend the generality of the theory of framed motives by G.~Garkusha and
I.~Panin to the case of an arbitrary base field. This theory plays a
fundamental role and allows to get explicit computations of stable motivic
homotopy types. We prove in the present article the key required result that is
the strict homotopy invariance theorem. The result extends the celebrating
Voevodsky's strict homotopy invariance theorem on $\mathbb A^1$-homotopy
invariant presheaves with transfers to arbitrary fields.
