p.25	proposition 2 proof, 2nd part.
	"which is disjoint from \tilde{S}" should be:
	"which is disjoint from S"

p.30	Holder's inequality also has equality if either x or y are zero.

p.31	The conditions for equality in Minkowski's equality are
	incorrect.  The correction condition is: equality iff
	x and y are linearly dependent.  (And if either x, or y,
	or both are zero, then they are linearly dependent.)

p.56	(bottom) "rows of the Gram determinant" ->
		"rows of the Gram matrix"

p.69	Thm. 1 only applies to real Hilbert spaces as written.
	To generalize use Real( inner product ) <= 0

p.72	problem 3.1 should say "if and only if x and y are linearly dependent"

p.161	range(A*) closed in G in Thm. 1
	well, actually it may be ok since thm2 on p156 suggests that
	R(A) closed => R(A*) is closed.