Suppose that G is a finite group. We show that every 2-block of G has a def
ect class which is real. As a partial converse, we show that if G has a rea
l 2-regular class with defect group D and if N(D)/D has no dihedral subgrou
p of order 8, then G has a real 2-block with defect group D. More generally
, we show that every 2-block of G which is weakly regular relative to some
normal subgroup N has a defect class which is real and contained in N. We g
ive several applications of these results and also investigate some consequ
ences of the existence of non-real 2-blocks. (C) 2000 Academic Press.