If I’ve the Fernet frames for an admissible curve in a pseudo Galilean house, which is given by:
t'(x) = kappa(x) n(x), n'(x) = tau(x) b(x) and b'(x) = tau(x) n(x), the place tau and kappa are the torsion and the curvature, respectively. And the {t, n, b} are fernet trihedron. They’re orthogonal they usually have the next properties: t x n= epsilon b, n x b= zero and b x t= – epsilon n, the place epsilon is 1 or -1 (house like curve, time like curve). Notice : The cross and dot product have completely different definition than the Euclidean house. How can I resolve the fernet body system to get the curve and How am i able to plot it?

https://www.researchgate.web/publication/265374684_Curves_in_pseudo-Galilean_geometry