Take a strap and stand directly behind the green-haired girl

From Create Your Own Story

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You walk down the aisle until you’re directly behind the green-haired girl. You grab hold of the strap and stand facing the rear of the bus just like she is. She keeps talking breathlessly into her cell phone, her pert ass wiggling back and forth as she chatters.
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[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]<!-- The sequence \\, is inserted in MATH items to ensure consistency of representation
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The '''Mandelbrot set''' is a set of [[Point (geometry)|points]] in the [[complex plane]] that forms a [[fractal]]. Mathematically, the Mandelbrot set can be defined as the set of complex ''c''-values for which the orbit of 0 under iteration of the [[complex quadratic polynomial]] ''x''<sup>2</sup> + ''c'' remains bounded.
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“So I was riding the bus, right?” she says. “And there was this strange guy.  He was standing so he was behind me and I couldn’t see it behind me but he just unzipped his fly and took his cock out.  I’m serious!  Just whips out his wiener.  And it was huge, Stacey!  And then he yanked my shorts down so they hit the floor and I’d totally forgotten to wear panties that day and he saw my pussy.  And you know what he did?  He didn’t even say anything; he just totally rubbed his dick against my pussy so it got all slick and then he stuffed his wiener in my ass.”
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Eg. c = 1 gives the sequence 0, 1, 2, 5, 26… which tends to infinity. As this sequence is unbounded, 1 is not an element of the Mandelbrot set.
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Do you:
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On the other hand, c = i gives the sequence 0, i, (-1 + i), –i, (-1 + i), -i… which is bounded, and so it belongs to the Mandelbrot set.
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*[[Unzip your fly, whip out your dick, yank down her shorts, slick up your dick with her pussy juice and stuff your wiener into her ass]]
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*[[Grab her cell phone]]
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When computed and graphed on the complex plane, the Mandelbrot Set is seen to have an elaborate boundary, which does not simplify at any given magnification. This qualifies it as a fractal.
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*[[Stand there and ignore her for the rest of the bus ride]]
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{{SexRompStatus|Location=''[[On The Bus]]''|Health=Horny|MP=0|Level=1}}
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The Mandelbrot set has become popular outside [[mathematics]] both for its aesthetic appeal and for being a complicated structure arising from a simple definition. [[Benoît Mandelbrot]] and others worked hard to communicate this [[Areas of mathematics|area of mathematics]] to the public.
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[[Category: Smutty Sex Romp]]
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Revision as of 23:49, 17 December 2007

File:Mandel zoom 00 mandelbrot set.jpg
Initial image of a Mandelbrot set zoom sequence with continuously coloured environment

The Mandelbrot set is a set of points in the complex plane that forms a fractal. Mathematically, the Mandelbrot set can be defined as the set of complex c-values for which the orbit of 0 under iteration of the complex quadratic polynomial x2 + c remains bounded.

Eg. c = 1 gives the sequence 0, 1, 2, 5, 26… which tends to infinity. As this sequence is unbounded, 1 is not an element of the Mandelbrot set.

On the other hand, c = i gives the sequence 0, i, (-1 + i), –i, (-1 + i), -i… which is bounded, and so it belongs to the Mandelbrot set.

When computed and graphed on the complex plane, the Mandelbrot Set is seen to have an elaborate boundary, which does not simplify at any given magnification. This qualifies it as a fractal.

The Mandelbrot set has become popular outside mathematics both for its aesthetic appeal and for being a complicated structure arising from a simple definition. Benoît Mandelbrot and others worked hard to communicate this area of mathematics to the public.

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