Cantorian space–time, frames and unitary theories

Given a cubic, its coefficients define an arbitrary frame, and its solutions an orthogonal frame. The apolar transport of the cubics are completely covered by the parallel Levi–Civita transport in Beltrami’s metric of the Lobachevsky space, when the parameters of the cubic have the signification of either gravitational amplitude fields or of superfields. In the hypothesis that any dynamical physical parameters, which characterizes a system, is an elliptic function of the distance between the components of the system, the space–time is Cantorian. Then by the space–time, the physical theories becomes “unitary” and the physical objects, by means of the Jacobian elliptic functions sn and cn, 2D projections of some higher-dimensional fractal strings.