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Natural duality is fundamentally a categorytheoretic concept. It is concerned with the quasivariety generated by a finite algebra. Natural duality theory takes a problem in a class of algebras and converts it into an easier, pictorial problem in a completely different class of topological structures. Residuated lattices are latticeorderedalgebras, so it has natural duality. In this book we are interested to obtain a class of topological structures which is dual to quasivariety generated by a five element residuated lattice. Piggyback Duality Theorem is a very economical way to obtain dual structure of latticeordered algebras. The application technique of the Piggyback Duality Theorem to a lattice ordered algebra is exhibited in this book.
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