We reconsider the dispersive evaluation of the weak matrix elements <(pi pi
)(I=2) /Q(7.8) /K-0> in the chiral limit. The perturbative matching is acco
mplished fully within the scheme dependence used in the two loop weak OPE c
alculations. The effects of dimension eight (and higher dimension) operator
s are fully accounted for. We perform a numerical determination of the weak
matrix elements using our dispersive sum rules fortified by constraints fr
om the classical chiral sum rules. A careful assessment of the attendant un
certainties is given. (C) 2001 Elsevier Science B.V. All rights reserved.