Dave Mac wrote:On the other hand, Rainmaker is spot on with Calculus of Manifolds methodolgy ~ this being employed within Euclidian Space Theory. It is better treated with differentiable manifolds ~ these are embedded within Euclidian Space, and are at a level that can be understood by many.
Moreover, a differentiable manifold is a topological manifold. In addition, it is more common to define Euclidean space using Cartesian coordinates, eminently suitable for describing ski turns in a geometrical situation.
So, well done Rainmaker on that one.
Thats exactly what I worked on during my season in Soldeu. Although I did alternate between Euclidian and Bacchanalian Space!!!