Remez inequality: Difference between revisions

Latest revision as of 21:41, 25 December 2014

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-{{Unreferenced|date=December 2008}}In [[mathematics]], specifically [[set theory]], a '''''tail sequence''''' is an [[unbounded]] sequence of contiguous ordinals.  Formally, let β be a limit ordinal.  Then a γ-sequence <math>s \equiv \langle s_{\alpha}| \alpha < \gamma\rangle</math> is a '''''tail sequence''''' in β if there exists an ε < β such that ''s'' is a [[normal function|normal sequence]] assuming all values in <math>\beta \setminus \epsilon.</math>
+Hi there. Allow me start by introducing the author, her name is Sophia. I am truly fond of to go to karaoke but I've been taking on new things lately. My wife and I live in Kentucky. Office supervising is what she does for a residing.<br><br>My weblog: [http://203.250.78.160/zbxe/?document_srl=1792908 psychic readings]
-[[Category:Set theory]]
-{{settheory-stub}}

Remez inequality: Difference between revisions

Latest revision as of 21:41, 25 December 2014

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