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In [[category theory]], a branch of abstract mathematics, a '''tower''' is defined as follows. Let <math>\mathcal I</math> be the poset


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:<math>\cdots\rightarrow 2\rightarrow 1\rightarrow 0</math>
 
of whole numbers in reverse order, regarded as a category. A '''(countable) tower of objects in a category <math>\mathcal A</math>''' is a [[functor]] from <math>\mathcal I</math> to <math>\mathcal A</math>.
 
In other words, a tower (of <math>\mathcal A</math>) is a family of objects <math>\{A_i\}_{i\geq 0}</math> in <math>\mathcal A</math> where there exists a map
:<math>A_i\rightarrow A_j</math> iff <math>i>j</math>
and the composition
:<math>A_i\rightarrow A_j\rightarrow A_k</math>
is the map <math>A_i\rightarrow A_k</math>
 
== Example ==
 
Let <math>M_i=M</math> for some <math>R</math>-module <math>M</math>. Let <math>M_i\rightarrow M_j</math> be the identity map for <math>i>j</math>. Then <math>\{M_i\}</math> forms a tower of modules.
 
==References==
*Section 3.5 of {{Citation
| last=Weibel
| first=Charles A.
| title=An Introduction to Homological Algebra
| publisher=Cambridge University Press
| series=[[Cambridge Studies in Advanced Mathematics]]
| volume=38
| year=1994
| isbn=978-0-521-55987-4
}}
 
[[Category:Category theory]]

Revision as of 05:03, 22 January 2014

In category theory, a branch of abstract mathematics, a tower is defined as follows. Let be the poset

of whole numbers in reverse order, regarded as a category. A (countable) tower of objects in a category is a functor from to .

In other words, a tower (of ) is a family of objects in where there exists a map

iff

and the composition

is the map

Example

Let for some -module . Let be the identity map for . Then forms a tower of modules.

References

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