* {{MSCwiki|81}} [[:Category:Quantum theory]]
* {{MSCwiki|86}} [[:Category:Geophysics]] [See also {{MSCwiki|76U05}}, {{MSCwiki|76V05}}]
27 members (6 subcategories, 0 files) - 22:50, 28 January 2012
* {{MSCwiki|06}} [[:Category:Order, lattices, ordered algebraic structures]] [See also {{MSCwiki|18B35}}
* {{MSCwiki|08}} [[:Category:General algebraic systems]]
304 members (12 subcategories, 0 files) - 22:10, 28 January 2012
* {{MSCwiki|70}} [[:Category:Mechanics of particles and systems]] {For relativistic mechanics, see {{MSC
* {{MSCwiki|74}} [[:Category:Mechanics of deformable solids]]
16 members (9 subcategories, 0 files) - 22:32, 28 January 2012
...t a formal axiomatic theory, obtained within a definite [[Meta-theory|meta-theory]].
...imbedded (in a structure-preserving way) into (a power of) the particular category under consideration.
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* {{MSCwiki|26}} [[:Category:Real functions]] {See also {{MSCwiki|54C30}}}
* {{MSCwiki|28}} [[:Category:Measure and integration]] {For analysis on manifolds, see {{MSCwiki|58-XX}}
208 members (14 subcategories, 0 files) - 22:24, 28 January 2012
[[Category:Descriptive set theory]]
[[Category:Classical measure theory]]
264 bytes (38 words) - 07:19, 19 September 2012
...n every normal epimorphism is a cokernel. In an [[Abelian category|Abelian category]] every epimorphism is normal. The concept of a normal epimorphism is dual
[[Category:Category theory; homological algebra]]
941 bytes (147 words) - 21:29, 1 November 2014
...ace $X$ with values in a category $\def\cK{ {\mathcal K}}\cK$'' (e.g., the category of sets, groups, modules, rings, etc.)
[[Category|category]] of open sets of $X$ and their natural inclusion mappings into $\cK$. Depe
850 bytes (133 words) - 16:46, 24 November 2013
...nother. Two categories are equivalent if and only if their [[Skeleton of a category|skeletons]] are isomorphic.
...ts (cf. the editorial comments to [[Category]] for the notion of a Kleisli category of a triple).
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A [[subcategory]] $\mathfrak C$ of a [[category]] $\mathfrak K$ such that for any objects $A$ and $B$ from $\mathfrak C$ on
...lass of its objects. Conversely, any subclass of the class of objects of a category $\mathfrak K$ uniquely defines a full subcategory, for which it serves as t
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A category $\mathfrak K$ in which subcategories of epimorphisms $\mathfrak E$ and of m
...mathfrak E\cap\mathfrak M$ coincides with the class of isomorphisms in the category $\mathfrak R$.
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<nowiki>{{Category|</nowiki><i>MSC</i><nowiki>}}</nowiki>
It inserts appropriate category entries for the MSC entry into the page from which it is called, thereby ca
5 KB (494 words) - 22:21, 4 December 2014
[[Category: Ergodic theory]]
1 member (0 subcategories, 0 files) - 09:12, 28 January 2012
[[Category: Ergodic theory]]
3 members (0 subcategories, 0 files) - 09:09, 28 January 2012
[[Category: Set theory]]
7 members (0 subcategories, 0 files) - 09:04, 28 January 2012
[[Category:Number theory]]
1 member (0 subcategories, 0 files) - 19:09, 22 March 2012
[[Category:Operator theory]]
2 members (0 subcategories, 0 files) - 10:03, 23 March 2012
{{MSCwiki|18}} Category theory; homological algebra {For commutative rings see {{MSCwiki|13Dxx}}, for asso
[[Category:Algebra]]
25 members (0 subcategories, 0 files) - 20:28, 2 November 2014
[[Category:Probability theory and stochastic processes]]
19 members (2 subcategories, 0 files) - 08:14, 28 January 2012
[[Category:Dynamical systems and ergodic theory]]
1 member (0 subcategories, 0 files) - 19:39, 16 April 2012