  We find the complete set of fundamental invariants for systems of ordinary
differential equations of order $\ge 4$ under the group of point
transformations generalizing similar results for contact invariants of a single
ODE and point invariants of systems of the second and the third order.
  It turns out that starting from systems of order $(k+1)\ge 4$, the complete
set of fundamental invariants is formed by $k$ generalized Wilczynski
invariants coming from the linearized system and an additional invariant of
degree 2.
