Dual descriptions of free Gödel algebras over distributive lattices and coproducts in their varieties are realized as Esakia spaces of closed chains from Priestley duals, generalizing finite-generator cases.
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Free algebras and coproducts in varieties of G\"odel algebras
Dual descriptions of free Gödel algebras over distributive lattices and coproducts in their varieties are realized as Esakia spaces of closed chains from Priestley duals, generalizing finite-generator cases.