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- Dense_order abstract "In mathematics, a partial order < on a set X is said to be dense if, for all x and y in X for which x < y, there is a z in X such that x < z < y.The rational numbers with the ordinary ordering are a densely ordered set in this sense, as are the real numbers. On the other hand, the ordinary ordering on the integers is not dense.".
- Dense_order wikiPageID "6320997".
- Dense_order wikiPageRevisionID "574579138".
- Dense_order hasPhotoCollection Dense_order.
- Dense_order subject Category:Mathematical_relations.
- Dense_order subject Category:Order_theory.
- Dense_order comment "In mathematics, a partial order < on a set X is said to be dense if, for all x and y in X for which x < y, there is a z in X such that x < z < y.The rational numbers with the ordinary ordering are a densely ordered set in this sense, as are the real numbers. On the other hand, the ordinary ordering on the integers is not dense.".
- Dense_order label "Dense order".
- Dense_order label "Dichte Ordnung".
- Dense_order label "Orden denso".
- Dense_order label "Ordine denso".
- Dense_order label "Ordre dense".
- Dense_order sameAs Husté_uspořádání.
- Dense_order sameAs Dichte_Ordnung.
- Dense_order sameAs Orden_denso.
- Dense_order sameAs Ordre_dense.
- Dense_order sameAs Ordine_denso.
- Dense_order sameAs m.0g0xvn.
- Dense_order sameAs Q194699.
- Dense_order sameAs Q194699.
- Dense_order wasDerivedFrom Dense_order?oldid=574579138.
- Dense_order isPrimaryTopicOf Dense_order.