  We investigate a construction of an integral residuated lattice starting from
an integral residuated lattice and two sets with an injective mapping from one
set into the second one. The resulting algebra has a shape of a Chinese cascade
kite, therefore, we call this algebra simply a kite. We describe subdirectly
irreducible kites and we classify them. We show that the variety of integral
residuated lattices generated by kites is generated by all finite-dimensional
kites. In particular, we describe some homomorphisms among kites.
