Lecture Times Time: MW 11h00-12h15, Location: ONLINE
Prove the variant form of Farkas' lemma mentioned in class. In particular, for a convex set C, either a point x lies in the set or there is a hyperplane h such that h(C) is positive and h(x) is negative
Evaluate a loss that forces a CvxNet style convex to have two kinds of property. It may not intersect with one of a collection of given convexes, and it must contain all of another set of given convexes - could one use such a thing to build a practical system?
Demonstrate a CvxNet that use losses, as above, to create complex controlled shapes
Use a pointnet style representation to match CvxNet convex repns to one another