For a p-block B of a finite group G with defect group D Olsson conjectured that , where is the number of characters in B of height 0 and denotes the commutator subgroup of D. Brauer deduced Olsson始s Conjecture in the case where D is a dihedral 2-group using the fact that certain algebraically conjugate subsections are also conjugate in G. We generalize Brauer始s argument for arbitrary primes p and arbitrary defect groups. This extends two results by Robinson. For we show that Olsson始s Conjecture is satisfied for defect groups of p-rank 2 and for minimal non-abelian defect groups.