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Author Topic: Smallest midget?  (Read 7320 times)
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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #15 on: June 16, 2012, 04:23:08 AM »

I am the fractelunker that zooms in the night! I am the sticking GPU fan that ruins your Fragmentarium render. And there is a minibrot about 10-485 times the size of the mother set at:

-1.7857627143661715948507568154269450949853004359999760273065188303818231643695567509108342190268802692293728460766907234851902462853124268226079443808297404646245096070658294594783386448692680630339091818722707001152538073105983018846867987645355993804327742890388021629163570112150776691822262034335782952091901363826907927783044812545066760960400038155694491979977068076151471951680434553872242585523941147631795674846595017343381607796237295518640552995702019715364251758710541413719386

+

-0.0000000000000000000000000344294684012881190016060448033825310665822326187533946781957054651339700665075294851677962711973348852576596640727857176279146654610793524484054867761809323164364342970320304285933492000113727746555199564551269537686628963030016052689742943735599355883216179515029152168317211594619589348509850403669264515211373220244104590242193243349441805446592352529745562332461413013945560603249534402052597060753080367183975379421297219541773020116137369587001536763487043i.
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Dinkydau
Fractal Senior
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Posts: 1616



WWW
« Reply #16 on: June 22, 2012, 07:04:15 AM »



Magnification:
2^2965
3.5804461285038769039428991186338 * 10^892
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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #17 on: June 22, 2012, 08:45:57 AM »

where

whut

how the fuhhh

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Dinkydau
Fractal Senior
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Posts: 1616



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« Reply #18 on: June 22, 2012, 06:53:29 PM »

The coordinates are:

Re:
-1.999 998 012 788 599 994 431 399 136 931 166 563 233 407 924 358 905 461 394 663 515 090 233 821 242 166 119 137 547 883 952 336 047 036 411 645 849 813 525 405 462 193 062 169 011 343 570 931 897 485 843 865 924 983 806 303 294 536 412 498 514 087 769 454 942 433 176 932 962 405 768 590 012 052 098 708 676 428 826 695 424 473 516 454 216 129 321 345 695 964 314 017 500 422 836 308 439 525 222 962 387 529 724 377 377 610 604 215 025 393 875 848 655 955 925 002 459 289 897 451 947 878 099 541 083 464 390 776 517 531 603 221 470 323 535 061 330 656 295 811 032 140 090 818 834 447 359 422 844 144 652 651 800 314 338 420 143 933 711 256 782 771 739 745 565 626 065 496 837 230 277 293 815 108 462 821 748 960 408 893 460 952 067 517 602 222 865 007 872 698 662 810 716 255 313 366 055 070 820 891 309 274 776 735 626 105 557 974 928 100 995 173 992 857 752 325 854 671 352 651 178 903 616 592 612 538 354 138 045 862 061 413 789 935 809 170 119 018 491 726 143 401 523 213 099 734 963 525 748 394 221 672 678 501 636 396 489 904 637 015 220 959 201 103 834 783 303 644 372 851 975 216 658 620 454 491 248 609 511 938 673 943 287 349 960 265 315 485 007 434 101 226 394 286 576 249 570 989 8

Im:
+0.000 000 000 000 000 000 000 003 637 989 561 919 930 210 258 131 359 782 508 367 221 047 678 465 360 184 672 656 163 222 014 467 166 679 824 776 709 801 254 414 108 957 215 248 431 263 478 267 748 864 866 931 277 081 543 409 791 104 057 622 205 768 475 352 308 136 467 399 903 705 566 076 771 118 520 264 321 164 431 087 124 551 129 394 204 278 743 413 557 317 978 711 322 635 465 116 237 356 626 295 474 453 506 473 598 393 593 101 109 149 211 136 206 991 528 112 684 931 728 467 353 829 121 702 642 851 582 870 911 565 253 369 158 404 853 021 350 394 295 067 263 214 707 576 670 434 176 651 080 977 948 705 749 015 465 095 739 299 878 999 213 615 961 880 117 711 152 103 913 346 706 799 540 489 510 780 137 761 069 884 742 137 317 102 456 703 468 467 203 007 998 595 332 445 111 958 105 870 625 066 107 899 189 688 349 497 929 335 191 068 662 089 234 319 475 848 706 451 531 919 613 171 217 725 423 380 588 641 953 448 511 352 573 438 159 632 270 690 965 658 525 813 379 939 239 782 739 092 576 399 492 708 236 466 732 745 831 107 124 224 891 765 919 955 637 557 264 428 260 870 408 232 201 330 027 363 645 417 350 999 074 913 299 466 384 957 350 699 212 368 089 116 170 486 782 642 753 121 3

This minibrot is in the middle of the julia set that I posted here:
http://www.fractalforums.com/images-showcase-(rate-my-fractal)/the-complexity-of-a-line/
It's not the first minibrot from there, the second one.

I want to render a zoom movie to this thing as well, but don't expect it soon. I may cancel it if it takes too long and end it at for example a julia set instead.

Oh yeah: only 1 400 000 iterations here, otherwise it would have been pretty undoable to get there.
« Last Edit: June 22, 2012, 06:59:34 PM by Dinkydau » Logged

Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #19 on: June 23, 2012, 12:06:04 AM »

-1.999998? Wuss. Try finding one that deep near -1.75. I dare you. wink
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Dinkydau
Fractal Senior
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Posts: 1616



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« Reply #20 on: June 23, 2012, 02:52:31 AM »

Easy: I can just avoid everything until 2^1500 and then go straight for the minibrot.

Re:
-1.749 957 021 188 409 705 030 333 940 495 588 916 169 404 405 442 996 252 662 369 010 324 927 042 991 938 840 620 122 837 148 377 567 225 919 286 402 410 661 802 566 493 401 899 870 882 300 173 626 958 344 545 346 763 058 551 742 804 292 626 217 249 883 237 102 043 671 591 034 799 487 751 725 206 073 216 851 641 954 933 541 712 857 560 583 355 632 675 157 396 726 892 542 370 683 776 285 225 847 444 523 074 630 796 907 859 095 099 467 499 994 351 021 611 181 441 527 551 007 568 385 332 361 355 498 983 496 163 393 762 242 481 528 465 721 770 620 772 839 890 309 575 080 321 539 208 465 910 738 961 132 132 815 320 440 636 907 464 847 700 643 408 244 870 653 496 609 922 150 316 172 823 118 130 774 518 350 225 122 951 064 858 945 852 673 778 642 326 779 031 974 264 149 378 725 593 828 024 816 169 897 611 154 275 087 086 260 863 661 127 130 837 412 669 704 467 510 689 045 504 989 603 371 194 278 305 676 369 357 072 997 806 318 558 233 782 195 935 417 781 654 635 137 026 333 917 555 900 538 683 678 428 203 585 289 246 083 555 842 694 087 885 582 585 920 111 453 904 028 168 733 256 558 555 439 581 916 098 920 772 795 609 900 711 686 605 438 238 305 359 694 000 298 096 759 258 886 820 193 866 428 060 200

Im:
+0.000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 000 097

Magnification:
2^3010
1.2597574882929839891779162247954 * 10^906

Much less heavy to render than the other one: 250 000 iterations seems more than enough for a smooth minibrot already.
« Last Edit: June 23, 2012, 02:54:47 AM by Dinkydau » Logged

Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #21 on: June 23, 2012, 02:57:24 AM »

BOOOO-ring! Mine followed all kinds of branches and layered on various structures. wink
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Dinkydau
Fractal Senior
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Posts: 1616



WWW
« Reply #22 on: June 23, 2012, 04:55:56 AM »

You didn't challenge me to make it in any way interesting. xD
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cKleinhuis
Administrator
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Posts: 7044


formerly known as 'Trifox'


WWW
« Reply #23 on: June 23, 2012, 05:06:04 AM »

lol, how you find those coordinates ? searching for periods with length > 500 ?!?!??!?!
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---

divide and conquer - iterate and rule - chaos is No random!
Pauldelbrot
Fractal Senior
******
Posts: 2592



pderbyshire2
« Reply #24 on: June 23, 2012, 05:07:35 AM »

You didn't challenge me to make it in any way interesting. xD

Making my own interesting didn't qualify? wink
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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #25 on: June 23, 2012, 05:08:31 AM »

lol, how you find those coordinates ? searching for periods with length > 500 ?!?!??!?!

lkmitch's 10350ish one was found that way, but Dinkydau and I have been manual zooming to find deep minibrots.
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Pauldelbrot
Fractal Senior
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Posts: 2592



pderbyshire2
« Reply #26 on: June 28, 2013, 09:11:16 AM »

I just found a minibrot in Elephant Valley that is around 2-3x10-325 in length. That's the big elephant valley, not one of the minibrot ones on the spike! Iterations are only in the high six figures around the perimeter of a square a few times the minibrot's size, so it's fairly low iter for something that deep in that part of the set. It's also not at the end of a really boring zoom, like 150 factor-of-10 zooms at the center of an elephant trunk spiral and then find a double spiral and go for the minibrot at its center. It's at the end of a fairly interesting zoom that adds several layers of baroqueness instead. And yes, I zoomed in to find it.

It took a few hours of cumulative work to find it -- the last few with extreme tunnel vision, with a few large colored blocks with a vague bullseye pattern to guide me toward the minibrot I knew was down there. Eventually I was having to leave it for 10 minutes, come back and find just enough information to center the next zoom, and then zoom it by a factor of 2-3 and wait again, etc.

Was your "2e358" referring to a 2x10-358 or so large image? If so it's a little bit deeper than what I just found. Where was it?

Anyone who was interested in this, the minibrot discussed above is about to be posted in the images showcase in the next few days ... as it's the final image in the Mandelbrot Safari sequence. smiley
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