  A commutative local Cohen-Macaulay ring R of finite Cohen-Macaulay type is
known to be an isolated singularity; that is, Spec(R)-m is smooth.
  This paper proves a non-commutative analogue. Namely, if A is a
(non-commutative) graded AS Cohen-Macaulay algebra which is FBN and has finite
Cohen-Macaulay type, then the non-commutative projective scheme determined by A
is smooth.
