<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"><channel><title>Netvouz / narky / tag / differentiable</title>
<link>http://www.netvouz.com/narky/tag/differentiable?feed=rss</link>
<description>narky&#39;s bookmarks tagged &quot;differentiable&quot; on Netvouz</description>
<item><title>Smooth function - Wikipedia, the free encyclopedia</title>
<link>http://en.wikipedia.org/wiki/Smooth_function</link>
<description>In mathematics, a smooth function is one that is infinitely (indefinitely) differentiable, i.e., has derivatives of all finite orders:     * A function is called C, or more commonly C0, if it is a continuous function.     * A function is called C1 if it has a derivative that is continuous; such functions are also called continuously differentiable.     * A function is called Cn for n ≥ 1 if it can be differentiated n times, leaving a continuous n-th derivative: such functions are also called finitely differentiable.     * The smooth functions are those that lie in the class Cn for all n; they are often referred to as C∞ functions.</description>
<category domain="http://www.netvouz.com/narky?category=2161227471742930965">Educational &gt; Mathematics &gt; Ideas/Explanations/Wiki or Mathworld lookups</category>
<author>narky</author>
<pubDate>Sun, 07 Jan 2007 23:55:30 GMT</pubDate>
</item></channel></rss>