Causal sets: Difference between revisions

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In mathematics, if a [[topological space]] <math>X</math> is said to be '''complete''', it may mean:
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* 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}}

Latest revision as of 00:03, 26 December 2014

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