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Author Topic: Mandelbrot Safari  (Read 89744 times)
Description: Elephants, Squid, and Peanuts, Oh My!
0 Members and 2 Guests are viewing this topic.
Pauldelbrot
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Posts: 2592



pderbyshire2
« Reply #345 on: February 09, 2013, 11:07:34 PM »

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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #346 on: February 10, 2013, 05:06:23 PM »

Last one for several days again ... sorry.

On a more positive note, this is image #250 in this sequence!

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plynch27
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Posts: 71


« Reply #347 on: February 10, 2013, 05:50:51 PM »

Then that would make now a perfect time for an updated package:

https://mega.co.nz/#!7FUVmTrb!VrqOU0spiXdIwS5qMR9loXiVEbdbkGxIcXjgqxHRF6o
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If you'd like to leave me a text message, my 11-digit phone number can be found in π starting at digit 224,801,520,878

((π1045,111,908,392) mod 10)πi + 1 ≈ 0
Pauldelbrot
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Posts: 2592



pderbyshire2
« Reply #348 on: February 10, 2013, 07:33:18 PM »

Good timing.

It'll be a while longer, but there should be some really interesting stuff around 270.

Some stats on the calculation just begun: magnification 7x10270; 131,233 iterations at the outer corners rising to 148,685 in four centers of dense spirally stuff; about 5/6 of the way to the end, depth-wise.
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plynch27
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« Reply #349 on: February 10, 2013, 10:05:45 PM »

Paul, could you do me a favor and check that link. This is the first time I've tried Mega's new site and I'm unsure of its functionality format.
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If you'd like to leave me a text message, my 11-digit phone number can be found in π starting at digit 224,801,520,878

((π1045,111,908,392) mod 10)πi + 1 ≈ 0
Dinkydau
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Posts: 1616



WWW
« Reply #350 on: February 11, 2013, 12:25:44 AM »

It works for me, but I had to update my browser (chrome / chromium) to the latest version for it to work.
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plynch27
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Posts: 71


« Reply #351 on: February 11, 2013, 06:09:24 PM »

It works for me, but I had to update my browser (chrome / chromium) to the latest version for it to work.

Thank you.
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If you'd like to leave me a text message, my 11-digit phone number can be found in π starting at digit 224,801,520,878

((π1045,111,908,392) mod 10)πi + 1 ≈ 0
Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #352 on: February 17, 2013, 04:34:24 PM »

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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #353 on: February 19, 2013, 03:50:14 PM »



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Pauldelbrot
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Posts: 2592



pderbyshire2
« Reply #354 on: February 20, 2013, 12:07:46 AM »

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Pauldelbrot
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Posts: 2592



pderbyshire2
« Reply #355 on: February 20, 2013, 05:28:21 AM »

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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #356 on: February 20, 2013, 07:39:18 AM »

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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #357 on: February 20, 2013, 05:51:28 PM »



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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #358 on: February 22, 2013, 04:33:00 AM »

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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #359 on: February 22, 2013, 06:46:23 PM »

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