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Create the page "Epic (category theory)" on this wiki! See also the search results found.

• Bimorphism
  A ''bimorphism'' is a [[morphism]] or [[arrow]] in a [[category]] {{M|\mathscr{C} }}{{rAITCTHS2010}}: * both [[monic (category theory)|monic]] and [[epic (category theory)|epic]]
  577 B (82 words) - 14:23, 13 March 2016
• Types of category arrows/Diagram
  ==Diagram showing how terms for arrows in a category relate== ...} } \ar@{^{(}->}[uu] & & {\begin{array}{c}\text{Retraction}\\ \text{(Split epic)} \end{array} } \ar@<-0.75ex>@{^{(}->}[uu] \\ & \text{Isomorphism} \ar@{^{(
  738 B (101 words) - 14:50, 6 February 2016
• Monic
  ...ncept discussed with its dual/twin/co-concept "[[Epic]]" go to [[Monic and epic morphisms]] An [[arrow]], {{M|B\mathop{\longrightarrow}^mA}} in a [[category]] {{M|\mathscr{C} }} is ''monic'' if{{rAITCTHS2010}}:
  986 B (163 words) - 13:52, 13 March 2016
• Epic
  ...cept discussed with its dual/twin/co-concept "[[Monic]]" go to [[Monic and epic morphisms]] ...M|A\mathop{\longrightarrow}^eB}} in a [[category]] {{M|\mathscr{C} }} is ''epic'' if{{rAITCTHS2010}}:
  987 B (163 words) - 13:59, 13 March 2016
• Module homomorphism
  * {{link|Endomorphism|category theory}} - homomorphism of the form {{M|(:M\rightarrow M)}} - so from a module to * {{link|Monomorphism|category theory}} - any injective homomorphism<ref name="AAPAG"/>.
  3 KB (432 words) - 22:20, 19 October 2016