I need some fractal formula's for my project?I've searched google and yahoo..found nothing?
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not gonna do your home-work for ya
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Try\ngotdotnet.com\nasp.net\nprogrammersheaven.com\ncodeproject.com
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Try  this site it looks good!\n\nhttp://www.dositey.com/mathk2.htm
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you may have to look at websites to find what you want. if you already have a graphic in mind, find a generator. A question similar to this one is linked below.
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This is the best website I know about --\nhttp://www.math.com/index.aspx
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A fractal is a group of repeating shapes. Fractals are very common in nature. Fractals reveal the structure of their component parts. \nYou can draw your own fractals by cutting pieces off a square and taping them to the other side, or you can draw fractals by mirroring lines around a central point.\nBees use fractals to hold their honey. The honeycomb is efficient. It keeps honey in safe little packages that fit together and support each-others structure. \nCrystals are also fractals. Fractal structure often suggest smaller underlining chemical construction.\nCheck out some cool fractals on an image search with google or yahoo.
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email me, calcu_lust@yahoo.com, i'll write out a nice solution.\n\nEdit: Go to my website, and aforementioned nice solution is typed out as a .pdf for you to download, with all the correct symbols and such:\nhttp://geocities.com/calcu_lust/yahooans.pdf
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I posted these sources earlier to someone else who was looking for math help.\n\nGood Luck!!
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Fractals\n\nTake the serpenti carpet, for example. This tesselation is derived first from a square the square has its middle section taken out creating 8 new, smaller squares. This process is repeated to infinity. It is a tesselation because it is a repeated pattern. The math aspect is this:\n\nEach time we take out the middle ninth, thus leaving 8/9 of what we started with. If we continue the process infinitely, the area will be 1 square unit * (8/9)^infinity, or 0. However, the shape still exists in a 2-D plane. This explanation only scratches the surface. If you're interested, check out wikipedia, mathworld, or simply google tesselation, serpenti carpet, cantor dust, tesselation, and even the Koch Curve. If your REALLY interested you might want to check out "To Infinity and Beyond: A cultural HIstory of the infinite." You can find it on amazon, and it will give the readers digest, don't need to be a math major version of everything about tesselations.
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here is a 2 link that might help you...it well supply u with alot of links u can check out...hope they r what your looking 4...good luick in your project...
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that sent me round in circles.\nhere have a link c if u find what u need.\n:)
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..Hi..I hope this links will help you out!..\nI wish you all the luck..with this project...And maby we will find it one day on the net:) ...\nKind regards! ...
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http://www.aperfectcircle.com \na Perfect Circle
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You got it dude, try there:\n\nhttp://www.ticalc.org/pub/v200/
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http://mathworld.wolfram.com\nhttp://en.wikipedia.org/wiki/Mathematics
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u cud either go to wikipedia.com else u can try mathworld.wolfram.com u'l gt al math related info here
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Good Luck\nhttp://aresgalaxy.sourceforge.net/