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- Essentially_unique abstract "In mathematics, the term essentially unique is used to indicate that while some object is not the only one that satisfies certain properties, all such objects are "the same" in some sense appropriate to the circumstances. This notion of "sameness" is often formalized using an equivalence relation.A related notion is a universal property, where an object is not only essentially unique, but unique up to a unique isomorphism (meaning that it has trivial automorphism group). In general given two isomorphic examples of an essentially unique object, there is no natural (unique) isomorphism between them.".
- Essentially_unique wikiPageID "7918341".
- Essentially_unique wikiPageLength "2800".
- Essentially_unique wikiPageOutDegree "27".
- Essentially_unique wikiPageRevisionID "432616000".
- Essentially_unique wikiPageWikiLink 2-sphere.
- Essentially_unique wikiPageWikiLink Automorphism.
- Essentially_unique wikiPageWikiLink Automorphism_group.
- Essentially_unique wikiPageWikiLink Cardinality.
- Essentially_unique wikiPageWikiLink Category:Mathematical_terminology.
- Essentially_unique wikiPageWikiLink Classification_theorem.
- Essentially_unique wikiPageWikiLink Compact_space.
- Essentially_unique wikiPageWikiLink Cyclic_group.
- Essentially_unique wikiPageWikiLink Equivalence_relation.
- Essentially_unique wikiPageWikiLink Group_(mathematics).
- Essentially_unique wikiPageWikiLink Homeomorphism.
- Essentially_unique wikiPageWikiLink Invariant_measure.
- Essentially_unique wikiPageWikiLink Isomorphic.
- Essentially_unique wikiPageWikiLink Isomorphism.
- Essentially_unique wikiPageWikiLink Klein_four-group.
- Essentially_unique wikiPageWikiLink Klein_four_group.
- Essentially_unique wikiPageWikiLink Lebesgue_measure.
- Essentially_unique wikiPageWikiLink Locally_finite_measure.
- Essentially_unique wikiPageWikiLink Manifold.
- Essentially_unique wikiPageWikiLink Mathematics.
- Essentially_unique wikiPageWikiLink Maximal_compact_subgroup.
- Essentially_unique wikiPageWikiLink Real_line.
- Essentially_unique wikiPageWikiLink Semisimple_Lie_algebra.
- Essentially_unique wikiPageWikiLink Semisimple_Lie_group.
- Essentially_unique wikiPageWikiLink Simply_connected.
- Essentially_unique wikiPageWikiLink Simply_connected_space.
- Essentially_unique wikiPageWikiLink Sphere.
- Essentially_unique wikiPageWikiLink Strictly_positive_measure.
- Essentially_unique wikiPageWikiLink Symmetric_group.
- Essentially_unique wikiPageWikiLink Translation_(geometry).
- Essentially_unique wikiPageWikiLink Translation_(mathematics).
- Essentially_unique wikiPageWikiLink Universal_property.
- Essentially_unique wikiPageWikiLinkText "Essentially unique".
- Essentially_unique wikiPageWikiLinkText "essentially unique".
- Essentially_unique wikiPageWikiLinkText "unique isomorphism".
- Essentially_unique hasPhotoCollection Essentially_unique.
- Essentially_unique wikiPageUsesTemplate Template:Unreferenced.
- Essentially_unique subject Category:Mathematical_terminology.
- Essentially_unique type Article.
- Essentially_unique type Article.
- Essentially_unique comment "In mathematics, the term essentially unique is used to indicate that while some object is not the only one that satisfies certain properties, all such objects are "the same" in some sense appropriate to the circumstances. This notion of "sameness" is often formalized using an equivalence relation.A related notion is a universal property, where an object is not only essentially unique, but unique up to a unique isomorphism (meaning that it has trivial automorphism group).".
- Essentially_unique label "Essentially unique".
- Essentially_unique sameAs m.026k0vc.
- Essentially_unique sameAs Q5399590.
- Essentially_unique sameAs Q5399590.
- Essentially_unique wasDerivedFrom Essentially_unique?oldid=432616000.
- Essentially_unique isPrimaryTopicOf Essentially_unique.