Hey,

I've determined that in an autonomous system, there is a critical point at the point (2, -0.4), then looking back at the system determined the eigenvalues associated with this point tell us that the point is a saddle point. From this, the eigenvectors are (1, -2/3) and (1, 0.4), but I don't understand what the eigenvectors are telling us about the "rotation" of the saddle point.

Can anyone shed some light on this for me?

Thank you.