  We study the limit of D-series minimal models when the central charge tends
to a generic irrational value $c\in (-\infty, 1)$. We find that the limit
theory's diagonal three-point structure constant differs from that of Liouville
theory by a distribution factor, which is given by a divergent Verlinde
formula. Nevertheless, correlation functions that involve both non-diagonal and
diagonal fields are smooth functions of the diagonal fields' conformal
dimensions. The limit theory is a non-trivial example of a non-diagonal,
non-rational, solved two-dimensional conformal field theory.
