14:48:33	 From Yogeshwaran D : How is k-dimensional face defined for a general cone ?
14:48:49	 From Yogeshwaran D : is it similar to the R^n_+ ?
14:50:41	 From Christoph Thäle : A face of a cone C is the intersection of C with one of its supporting hyperplanes. If this intersection has dimension k one speaks about a k-(dimensional) face. For a polyhedral cone one needs to replace some of the half spaces by their bounding hyperplanes in such a way that the intersection has dimension k. This intersection is then a k-face of the cone.
14:51:06	 From Yogeshwaran D : Thanks.
15:45:37	 From Siva Athreya : Is it easy to see that the Martingale Problem is well posed ?
15:48:15	 From Zakhar Kabluchko : For me it is not easy...
15:50:14	 From Krishanu Kanta : what will happen if becomes n<1is there any condition satisfying​ it
15:54:53	 From Krishanu Kanta : In the first slide we are having n>=1 we are defining the tessellations can n be negative .Is it possible of somehow then n being negative