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In [[mathematics]], more specifically [[general topology]], the '''rational sequence topology''' is an example of a topology given to the [[set (mathematics)|set]] of [[real number]]s, denoted '''R'''.
 
To give '''R''' a topology means to say which [[subset]]s of '''R''' are "open", and to do so in a way that the following [[axiom]]s are met:<ref>{{Citation|first=L. A.|last=Steen|first2=J. A.|last2=Seebach|title=[[Counterexamples in Topology]]|publisher=Dover|year=1995|page=3|ISBN=0-486-68735-X}}</ref>
 
# The [[union (mathematics)|union]] of open sets is an open set.
# The finite [[intersection (mathematics)|intersection]] of open sets is an open set.
# '''R''' and the [[empty set]] ∅ are open sets.
 
== Construction ==
 
Let ''x'' be an [[irrational number]] (cf. [[rational number]]). Take a [[sequence]] of rational numbers {''x<sub>k</sub>''} with the property that {''x<sub>k</sub>''} [[Limit of a sequence|converge]]s, with respect to the [[Euclidean topology]], towards ''x'' as ''k'' tends towards infinity. Informally, this means that each of the numbers in the sequence get closer and closer to ''x'' as we progress further and further along the sequence.  
 
The rational sequence topology is given by defining both the whole set '''R''' and the empty set ∅ to be open, defining each rational number [[singleton (mathematics)|singleton]] to be open, and using as a [[basis (topology)|basis]] for the irrational number ''x'', the sets&thinsp;<ref>{{Citation|first=L. A.|last=Steen|first2=J. A.|last2=Seebach|title=[[Counterexamples in Topology]]|publisher=Dover|year=1995|page=87|ISBN=0-486-68735-X}}</ref>
:<math> U_n(x) := \{ x_k : n \le k < \infty \} \cup \{x\} . </math>
 
==References==
 
{{reflist}}
 
[[Category:General topology]]

Revision as of 10:50, 8 November 2013

In mathematics, more specifically general topology, the rational sequence topology is an example of a topology given to the set of real numbers, denoted R.

To give R a topology means to say which subsets of R are "open", and to do so in a way that the following axioms are met:[1]

  1. The union of open sets is an open set.
  2. The finite intersection of open sets is an open set.
  3. R and the empty set ∅ are open sets.

Construction

Let x be an irrational number (cf. rational number). Take a sequence of rational numbers {xk} with the property that {xk} converges, with respect to the Euclidean topology, towards x as k tends towards infinity. Informally, this means that each of the numbers in the sequence get closer and closer to x as we progress further and further along the sequence.

The rational sequence topology is given by defining both the whole set R and the empty set ∅ to be open, defining each rational number singleton to be open, and using as a basis for the irrational number x, the sets [2]

References

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