  We state the Ramsey property of classes of ordered structures with closures
and given local properties. This generalises many old and new results: the
Ne\v{s}et\v{r}il-R\"{o}dl Theorem, the author's Ramsey lift of bowtie-free
graphs as well as the Ramsey Theorem for Finite Models (i.e. structures with
both functions and relations) thus providing the ultimate generalisation of
Structural Ramsey Theorem. We give here a more concise reformulation of recent
authors paper "All those Ramsey classes (Ramsey classes with closures and
forbidden homomorphisms)" and the main purpose of this paper is to show several
applications. Particularly we prove the Ramsey property of ordered sets with
equivalences on the power set, Ramsey theorem for Steiner systems, Ramsey
theorem for resolvable designs and a partial Ramsey type results for
$H$-factorizable graphs. All of these results are natural, easy to state, yet
proofs involve most of the theory developed.
