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That's QB!

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That's QB!
Jark Offline
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#1
04-04-2003, 07:25 PM
[Image: Shape4.jpg]
(Screenshot from a QB picture done with the TC-Lib)

Next step : the Moebius strip...
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Agamemnus Offline
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#2
04-04-2003, 07:39 PM
THAT'S AWESOME DUDE TOTALLY AWESOME
Peace cannot be obtained without war. Why? If there is already peace, it is unnecessary for war. If there is no peace, there is already war."

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red_Marvin Offline
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#3
04-04-2003, 07:41 PM
er ... mandelprot patterned inside of box with two blue,
flying motorbige rear view mirrors?

Amazing considering it has been done in QB...
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relsoft Offline
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#4
04-05-2003, 12:24 PM
Wow!!!! :o

Look closely. I think its Julia!!!!
y smiley is 24 bit.
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toonski84 Offline
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#5
04-05-2003, 06:44 PM
my god! virtual psychadelic kidneys! that's incredible
i]"I know what you're thinking. Did he fire six shots or only five? Well, to tell you the truth, in all this excitement, I've kinda lost track myself. But being as this is a .44 Magnum ... you've got to ask yourself one question: 'Do I feel lucky?' Well, do ya punk?"[/i] - Dirty Harry
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Jocke The Beast Offline
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#6
04-05-2003, 06:55 PM
really nice :o is this QB ? :o Great!
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ak00ma Offline
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#7
04-05-2003, 10:36 PM
I can't believe that this was made in QB...it's so awesome
B 4 EVER
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Jark Offline
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#8
04-06-2003, 02:56 PM
I call it the Dragon, cause it looks like a chinese dragon. It's the Julia Set for (0.3,0.5), plotted on the cubic surface x^3+y^3+z^3=d^3.

The M-Sets are plotted on a modified torus shape: the classical torus being (sqr(x^2+y^2)-R^2)^2+z^2=a^2, I tested formulas where instead of a constant radius "a", the generator is a function of a polynomial form of x and y. In that case, I crossed something like a^2*(k+l*x*y+m*(x^2-y2). Then the values of R,a, k, l and m allow a lot of fancy shapes...

As for the Moebius strip, the polynomial form is a 12th degree equation... but there is a another approach that should allow plotting it.
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relsoft Offline
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#9
04-07-2003, 08:05 AM
see you sanzo is always right.its Julia!!!!
y smiley is 24 bit.
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Neo Offline
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#10
04-07-2003, 07:04 PM
It are .... 3D Fractals!
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