http://72.14.177.54/Create_your_own_story/?feed=atom&target=Claudius&title=Special%3AContributions 2026-09-25T08:54:21Z From Create Your Own Story MediaWiki 1.15.1 http://72.14.177.54/Create_your_own_story/Template:Platblock 2007-12-18T00:52:02Z

<p>Claudius:&#32;</p> <hr /> <div>&lt;div style=&quot;float:left;border:solid #C0C8FF 1px;margin:1px&quot;&gt;<br /> {| cellspacing=&quot;0&quot; style=&quot;width:238px;background:#F0F8FF&quot;<br /> | style=&quot;width:45px;height:45px;background:#C0C8FF;text-align:center;font-size:14pt&quot; | '''35'''<br /> | style=&quot;font-size:8pt;padding:4pt;line-height:1.25em&quot; | This user has '''35''' blocks by [[User:Platypus|Platypus]].<br /> |}&lt;/div&gt;</div>

Claudius http://72.14.177.54/Create_your_own_story/Take_a_strap_and_stand_directly_behind_the_green-haired_girl 2007-12-17T23:49:32Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/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 2007-12-17T23:49:05Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Pump_the_green-haired_girl%E2%80%99s_ass_and_French_her 2007-12-17T23:48:43Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Go_to_the_clothing_department 2007-12-17T23:48:20Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Be_a_pedophile_and_pick_up_the_redhead 2007-12-17T23:48:03Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Seduce_the_20-year-old_babe 2007-12-17T23:47:26Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Small_talk,_then_ask_her_out 2007-12-17T23:47:06Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Tell_her_you_want_to_see_her_in_that_crotchless_teddy_first 2007-12-17T23:46:34Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Wait_for_her_to_come_back_from_the_dressing_room 2007-12-17T23:45:55Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Go_down_on_her_right_there 2007-12-17T23:45:30Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Pull_your_head_out_and_escort_her_to_the_restaurant 2007-12-17T23:45:09Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Tell_the_waitress_your_date_is_wearing_a_crotchless_teddy 2007-12-17T23:44:42Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Grab_the_waitress_and_throw_her_onto_the_table 2007-12-17T23:44:06Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Get_your_date_to_help_you_eat_out_the_waitress 2007-12-17T23:43:36Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Finger_your_date_under_the_table_while_eating_out_the_waitress 2007-12-17T23:43:17Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Pull_your_date_onto_the_table_and_do_her_next_to_the_waitress 2007-12-17T23:42:57Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Find_the_menus_and_order_dinner 2007-12-17T23:42:26Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Don%27t_interrupt_them:_Go_to_the_park 2007-12-17T23:42:06Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Sit_down_and_watch_for_jogging_babes 2007-12-17T23:41:36Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Jog_after_the_babe 2007-12-17T23:40:56Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Remove_her_sneaker_and_check_her_foot 2007-12-17T23:40:26Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Press_the_jogger%27s_foot_to_your_face_and_inhale_her_scent 2007-12-17T23:40:00Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Fondle_the_jogger%27s_foot_and_whip_out_your_dick 2007-12-17T23:39:15Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Fondle_the_jogger%27s_foot_and_jack_off 2007-12-17T23:38:42Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Shoot_your_load_into_a_bush 2007-12-17T23:38:02Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Whip_the_jogger%27s_shorts_off_and_fuck_her 2007-12-17T23:36:52Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Watch_the_show_and_let_their_lesbianism_get_you_off 2007-12-17T23:36:03Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/A_%22double_penetrator%22,_one_for_the_vagina,_one_for_the_ass 2007-12-17T23:34:32Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/%22Larry%27s_big_fat_dick_is_stretching_my_virgin_pussy.%22 2007-12-17T23:34:01Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/%22Sit_down_and_masturbate_yourself_to_orgasm.%22 2007-12-17T23:33:06Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/%22Her_pussy_juice.%22 2007-12-17T23:32:27Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/%22A_big_fat_dick!%22 2007-12-17T23:31:31Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Mandel zoom 00 mandelbrot set.jpg|322px|right|thumb|Initial image of a Mandelbrot set zoom sequence with continuously coloured environment]]&lt;!-- The sequence \\, is inserted in MATH items to ensure consistency of representation<br /> -- Please don't remove it --&gt;<br /> 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''&lt;sup&gt;2&lt;/sup&gt; + ''c'' remains bounded.&lt;ref&gt;{{cite web|url=http://math.bu.edu/DYSYS/explorer/def.html|title=Mandelbrot Set Explorer: Mathematical Glossary|accessdate=2007-10-07}}&lt;/ref&gt;<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.<br /> <br /> 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.</div>

Claudius http://72.14.177.54/Create_your_own_story/Main_Page 2007-12-17T23:30:05Z

<p>Claudius:&#32;</p> <hr /> <div>#Redirect [[User:Platypus]]</div>

Claudius http://72.14.177.54/Create_your_own_story/User:Platypus 2007-12-17T23:30:02Z

<p>Claudius:&#32;</p> <hr /> <div>[[Image:Platypux.PNG]]</div>

Claudius