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en overcategory (n) |
― HasContext ⟶
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Source: English Wiktionary | ||
en cokernel (n) |
― HasContext ⟶
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en unit (n) |
― HasContext ⟶
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en terminal object (n) |
― HasContext ⟶
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en equalizer (n) |
― HasContext ⟶
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en coinversion (n) |
― HasContext ⟶
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en representable functor (n) |
― HasContext ⟶
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en intersection (n) |
― HasContext ⟶
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en categorification (n) |
― HasContext ⟶
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en contravariance (n) |
― HasContext ⟶
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en universal morphism (n) |
― HasContext ⟶
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en pushout (n) |
― HasContext ⟶
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zh 函子 (n) |
― HasContext ⟶
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en isogeny (n) |
― HasContext ⟶
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en groupoid (n) |
― HasContext ⟶
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en inverse system (n) |
― HasContext ⟶
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en category theory (n) |
― HasContext ⟶
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en coidentity (n) |
― HasContext ⟶
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en copresheaf (n) |
― HasContext ⟶
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en initial object (n) |
― HasContext ⟶
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pt covariante (a) |
― HasContext ⟶
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en grothendieck topology (n) |
― HasContext ⟶
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en adjunction (n) |
― HasContext ⟶
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de kategorientheorie (n) |
― HasContext ⟶
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en copower (n) |
― HasContext ⟶
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en fibre (n) |
― HasContext ⟶
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en cartesian closed category (n) |
― HasContext ⟶
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en colimit (n) |
― HasContext ⟶
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mul aut |
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en cocone (n) |
― HasContext ⟶
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en functorial (a) |
― HasContext ⟶
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en split epimorphism (n) |
― HasContext ⟶
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en generalized element (n) |
― HasContext ⟶
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en coequalizer (n) |
― HasContext ⟶
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en yoneda lemma (n) |
― HasContext ⟶
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en adjunct (n) |
― HasContext ⟶
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en vector bundle (n) |
― HasContext ⟶
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en bicartesian closed category (n) |
― HasContext ⟶
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en null object (n) |
― HasContext ⟶
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en inverse limit (n) |
― HasContext ⟶
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en site (n) |
― HasContext ⟶
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en hom set (n) |
― HasContext ⟶
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en kan extension (n) |
― HasContext ⟶
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en extriangulated (a) |
― HasContext ⟶
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en fiber (n) |
― HasContext ⟶
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Source: English Wiktionary |
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Results 101–145