- See also
- References
- External links
In category theory, an abstract mathematical discipline, a monomorphism 
is said to be strong[1][2], if for any epimorphism 
and for any morphisms 
and 
such that 
there exists a morphism 
, such that 
and 
.
See also
- Strong epimorphism
- Nodal decomposition
References
1. ^{{harvtxt|F.Borceux, Handbook of Categorical Algebra 1. Basic Category Theory, Cambridge University Press|1994}}.
2. ^{{harvtxt|M.S.Tsalenko, E.G.Shulgeifer. Foundations of category theory, Nauka|1974}}.
2. ^{{harvtxt|M.S.Tsalenko, E.G.Shulgeifer. Foundations of category theory, Nauka|1974}}.
External links
- {{nlab|id=strong+monomorphism|title=Strong monomorphism}}
2 : Category theory|Morphisms
- Thimarafushi (Thaa Atoll)
- Thimble
- Thimbler
- Thimblerig
- Thimble Theater
- Thimble Theatre
- Thimerosol
- Thimister-Clermont
- Thimothy B Schmit
- Thimothy b schmit
- Thimphu
- Thimphu, Bhutan
- Thinadhoo
- Thinadhoo (Gaafu Dhaalu Atoll)
- Thinadhoo (Vaavu Atoll)
- ThinBasic
- Thin Chen Enterprise
- Thin-client
- Thin client
- Thin clients
- Thind
- Thindal, Erode
- Thine
- Thin end of the wedge
- Thine Own Self