Let $\mathbf{DLat}$ denote the variety of distributive lattices and let $\mathbf{Tos}$ denote the subclass of $\mathbf{DLat}$ consisting of the totally-ordered sets.
Question. Does $\mathbf{Tos}$ generate $\mathbf{DLat}$ as a variety?
2026-03-30 06:44:36.1774853076
Does $\mathbf{Tos}$ generate $\mathbf{DLat}$ as a variety?
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