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1-20 of 247 messages
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VULVA:

Custom Fractal: For 4 iterations and reset
colour values, the best shortest formulae
I have managed yet are:
(0)+(Im(z))/(Re(z))+(0)/(i)-(i)
and (0)+(Im(z))/(z0)*(z0)/(z0)/(z)/(z)



Message details: posted on 2/15/2018 3:26:55 PM by VULVA
 
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4:

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Message details: posted on 2/14/2018 5:16:32 PM by 4
 
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VULVA:

(i)+(Im(z)+Im(z)+Im(z))/(z)/(z)/(z)/(z0)/(z0)
Message details: posted on 2/13/2018 5:07:08 PM by VULVA
 
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VULVA:

Custom Fractal: Best solution yet: (i)+(Im(z)+Im(z)+Im(z))*(z0)/(z0)/(z0)/(z)/(z)
Message details: posted on 2/13/2018 5:03:09 PM by VULVA
 
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VULVA:

(i)+(Im(z)+Im(z)+Im(z))/(z)/(z)/(z)
Also try it with: 5,9,13,18, and 22 z's as intervals to notice how the formula works. (i+i)+(Im(z)+Im(z)+Im(z))/(z)/(z)/(z)/(z)/(z)/(z)/(z)/(z)/(z)
With this one also try: 7,and 5 z's for intervals, again to discover how the formula works. Both formulae work at 4 iterations, and reset colour values.

Message details: posted on 2/4/2018 3:49:06 PM by VULVA
 
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VULVA:

A better solution: (i)+(1.75+Im(z)) or even better than that: (i)+(Im(z)+1.75)
Message details: posted on 2/3/2018 4:04:43 PM by VULVA
 
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VULVA:

Using the same 4 iterations, and reset colours, notice that (0)+(z-z)+(2+Im(z)+Im(z)) isn't correct as it leaves a slight colour fringe at the top of the square, so it should be (0)+(z-z)+(2+Im(z))
Message details: posted on 2/2/2018 4:12:21 PM by VULVA
 
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VULVA:

Another possible conclusion: (Im(z)+Im(z)+Im(z)+Im(z))/(z)/(z)/(Re(z)-Re(z)-Re(z)-Re(z))*(z)
Message details: posted on 2/1/2018 2:45:19 PM by VULVA
 
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VULVA:

I used to think That (0)+(z-z)+(2+Im(z)+Im(z)) was the answer to a beginning of a potential formula when reversing the polarity of the operators, until I discovered: (Im(z)+Im(z)+Im(z)+Im(z))/(z)/(z)
Message details: posted on 1/31/2018 3:01:42 PM by VULVA
 
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VULVA:

The following formula may have some answer to the previous message: (0)-(z+z)-(2-z0-z0)
It does a lot in so few moves.

Message details: posted on 1/22/2018 4:50:49 PM by VULVA
 
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VULVA:

(2)-(z-z)-(0-z0-0)-(z+z)+(0+z0+0)+(Re(z)+Re(z))*(I'm(z)*.0000000004)/(31*Re(z)/.4)*(Re(z)-.45/Re(z))*(z-z0+z0)/(z-z0+z0)*(I'm(z)-.45/I'm(z))*(z0+z0-z0)/(z+z-z)*(z0-.45/z0)*(I*I)/(z0)*(Re(z))
There is no apostrophe between the I and m in all cases. Also the two i's in brackets are in lower case. I can't seem to avoid this error when typing in in a message, it does it automatically. So thankyou for correcting the formula when you use it in Custom Fractal. This formula is designed to work at 4 Iterations, with reset colour values. Both this formula, and the previous formula generate original images that are not in Fractal Gallery, so they are genuine finds. Thanks to Armani! I have been working on a formula that generates three dimensional solids for a while now, but have yet to discover it.

Message details: posted on 1/22/2018 4:29:34 PM by VULVA
 
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armani.:

Can we have 3d graphs of parametric differentials?

Also, theres no copy paste.

I really want to see what a chaos fractal looks like.

Message details: posted on 1/19/2018 10:29:11 PM by armani.
 
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VULVA:

(10)-(z-z)-(2+z0+2)+(z-z)-(1-z0+3)+(Re(z)+Re(z))*(I'm(z)*.0000000004)/(31*Re(z)/.4)*(Re(z)-.45/Re(z))*(z-z0+z0)/(z-z0+z0)*(I'm(z)-.45/I'm(z))*(z0+z0-z0)/(z+z-z)*(z0-.45/z0)*(I*I)/(z0)*(Re(z))
The I and m in all cases don't have an apostrophe between them. Also the two I's in brackets are in lower case. thankyou for correcting the formula when you use it. try 4 Iterations and reset value colours. For best results with this one. Custom Fractal.

Message details: posted on 1/13/2018 5:41:57 PM by VULVA
 
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17500:

17500
Message details: posted on 1/4/2018 1:36:10 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:35:09 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:35:08 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:34:13 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:34:13 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:34:12 PM by 17500
 
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17500:

17500
Message details: posted on 1/4/2018 1:33:29 PM by 17500
 
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