Coppock curve: Difference between revisions

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en>Enivid
Reverted good faith edits by ColinTwiggs (talk): That chart example with 5 signals hardly proves anything about Coppock curve. (TW)
en>BG19bot
m WP:CHECKWIKI error fix for #61. Punctuation goes before References. Do general fixes if a problem exists. - using AWB (9916)
 
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{{unreferenced|date=December 2013}}
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In [[mathematics]], in the field of [[group theory]], a [[group (mathematics)|group]] is said to be '''absolutely simple''' if it has no proper nontrivial [[serial subgroup]]s. That is, <math>G</math> is an absolutely simple group if the only serial subgroups of <math>G</math> are <math>\{ e \}</math> (the trivial subgroup), and <math>G</math> itself (the whole group).
 
In the finite case, a group is absolutely simple if and only if it is [[simple group|simple]]. However, in the infinite case, absolutely simple is a stronger property than simple. The property of being strictly simple is somewhere in between.
 
==See also==
 
* [[Ascendant subgroup]]
* [[Strictly simple group]]
 
[[Category:Group theory]]
[[Category:Properties of groups]]
 
 
{{Abstract-algebra-stub}}

Latest revision as of 03:36, 7 February 2014

Nice to satisfy you, I am Marvella Shryock. Since she was eighteen she's been operating as a receptionist but her marketing by no means arrives. Body developing is what my family and I enjoy. California is our birth place.

my website http://www.ninfeta.tv/blog/66912