  The class of finite distributive lattices, as many other classes of
structures in everyday use, does not have the Ramsey property. It is quite
common, though, that after expanding the structures with appropriatelly chosen
linear orders the resulting class has the Ramsey property. So, one might expect
that a similar result holds for the class of all finite distributive lattices.
Surprisingly, Kechris and Sokic have proved in 2012 that this is not the case:
no expansion of the class of finite distributive lattices by linear orders
satisfies the Ramsey property. In this paper we prove that the class of finite
distributive lattices does not have the dual Ramsey property either. However,
we are able to derive a dual Ramsey theorem for finite distributive lattices
endowed with a particular linear order.
