https://en.formulasearchengine.com/w/api.php?action=feedcontributions&feedformat=atom&user=92.22.0.0%2F16 2026-08-12T06:17:23Z User contributions MediaWiki 1.47.0-wmf.7 https://en.formulasearchengine.com/w/index.php?title=Money_multiplier&diff=237503 2014-02-28T13:00:18Z

<p>92.22.14.91: /* Alternative perspectives */ Added tags to link authors&#039; names to their Wikipedia pages.</p> <hr /> <div>The title of the writer is Luther. Meter studying is where my main income comes from but quickly I'll be on my own. I currently live in Arizona but now I'm contemplating other options. The favorite hobby for him and his children is to drive and now he is trying to make cash with it.&lt;br&gt;&lt;br&gt;Feel free to visit my weblog [http://Ipstube.Ips.k12.in.us/users/GPGK http://Ipstube.Ips.k12.in.us]</div>

92.22.14.91 https://en.formulasearchengine.com/w/index.php?title=Pi_(letter)&diff=2550 2013-11-23T11:58:59Z

<p>92.22.181.225: /* Variant pi */</p> <hr /> <div>A simple mathematical representation of [[Brownian motion]], the '''Wiener equation''', named after [[Norbert Wiener]], assumes the current [[velocity]] of a [[fluid]] particle fluctuates [[random]]ly:<br /> <br /> :&lt;math&gt;\mathbf{v} = \frac{d\mathbf{x}}{dt} = g(t),&lt;/math&gt;<br /> <br /> where '''v''' is [[velocity]], '''x''' is position, ''d/dt'' is the time [[derivative]], and ''g(t)'' may for instance be [[white noise]].<br /> <br /> Since velocity changes instantly in this formalism, the ''Wiener equation'' is not suitable for short time scales. In those cases, the [[Langevin equation]], which looks at particle [[acceleration]], must be used.<br /> <br /> {{noreferences|date=January 2012}}<br /> <br /> [[Category:Stochastic differential equations]]<br /> <br /> {{probability-stub}}</div>

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