The following pages link to Equaliser (mathematics)
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View (previous 50 | next 50) (20 | 50 | 100 | 250 | 500)- Category theory (links | edit)
- Functor (links | edit)
- Hausdorff space (links | edit)
- Inverse limit (links | edit)
- Universal property (links | edit)
- Yoneda lemma (links | edit)
- Limit (category theory) (transclusion) (links | edit)
- Natural transformation (links | edit)
- Abelian category (links | edit)
- Category (mathematics) (links | edit)
- Adjoint functors (links | edit)
- Initial and terminal objects (links | edit)
- Preadditive category (links | edit)
- Monomorphism (links | edit)
- Epimorphism (links | edit)
- Additive category (links | edit)
- Pre-abelian category (links | edit)
- Complete category (links | edit)
- Commutative diagram (links | edit)
- Kernel (category theory) (links | edit)
- Enriched category (links | edit)
- Direct limit (links | edit)
- Cartesian closed category (links | edit)
- Product (category theory) (transclusion) (links | edit)
- Cokernel (links | edit)
- Equalizer (links | edit)
- Dual (category theory) (links | edit)
- Coproduct (links | edit)
- Subcategory (links | edit)
- Monoidal category (links | edit)
- Image (category theory) (links | edit)
- Outline of category theory (links | edit)
- Descent (mathematics) (links | edit)
- Opposite category (links | edit)
- Equivalence of categories (links | edit)
- Functor category (links | edit)
- Coequalizer (links | edit)
- Category of topological spaces (links | edit)
- Bicategory (links | edit)
- Pushout (category theory) (links | edit)
- Comma category (links | edit)
- Pullback (category theory) (links | edit)
- Natural numbers object (links | edit)
- Difference kernel (redirect page) (links | edit)
- Kernel (links | edit)
- Kernel (algebra) (links | edit)
- Kernel (category theory) (links | edit)
- Nine-point stencil (links | edit)
- Simplicial set (links | edit)
- Simplex category (links | edit)
- Gluing axiom (links | edit)
- Closed category (links | edit)
- Categorification (links | edit)
- Coincidence point (links | edit)