Causal sets: Difference between revisions

Revision as of 17:58, 14 January 2014

In mathematics, if a topological space $X$ is said to be complete, it may mean:

that $X$ has been equipped with an additional Cauchy space structure which is complete,
- e. g., that it is a complete uniform space with respect to an aforementioned uniformity,
  - e. g., that it is a complete metric space with respect to an aforementioned metric;
or that $X$ has some topological property related to the above:
- that it is completely metrizable (often called (metrically) topologically complete),
- or that it is completely uniformizable (also called topologically complete by some authors).

@@ Line 1: / Line 1: @@
-Alyson Meagher is the title her parents gave her but she doesn't like when people use her full name. North Carolina is where we've been residing for many years and will never move. My working day job is a journey agent. What me and my family love is bungee jumping but I've been taking on new issues lately.<br><br>Feel free to visit my site psychic phone ([http://koreanyelp.com/index.php?document_srl=1798&mid=SchoolNews koreanyelp.com])
+In mathematics, if a [[topological space]] <math>X</math> is said to be '''complete''', it may mean:
+* that <math>X</math> has been equipped with an additional [[Cauchy space]] structure which is complete,
+** e. g., that it is a [[complete uniform space]] with respect to an aforementioned uniformity,
+*** e. g., that it is a [[complete metric space]] with respect to an aforementioned metric;
+* or that <math>X</math> has some topological property related to the above:
+** that it is [[completely metrizable]] (often called ''(metrically) topologically complete''),
+** or that it is [[completely uniformizable]] (also called ''topologically complete'' by some authors).
+{{disambiguation}}