|343373|s clues towards solution of Cicada 3301

<|343373|> You realize that the undecrypted text doesnt shift in a common order?(if it was, you and many others wouldve easily decrypted it by now)
<|343373|> In each chapter, each char shifts individually following a developing(yet cyclical in a different number base) pattern.. Index of Coincidence wont help you there... O.o

<|343373|> As for, if you really want to bruteforce(wont help you much in the long run) a page, just use excel and a page with 1 rune word and 2 runes word close to eachother and apply logic to fill gaps in the possible patterns then test them.
<|343373|> Also this should be slightly useful for you https://www.youtube.com/watch?v=ulg_AHBOIQU for understanding the aprroach(its slightly different in LP ofcourse)


<|343373|> add this into the pastebin : https://en.wikipedia.org/wiki/Repeating_decimal
<|343373|> Also can add this: http://prnt.sc/bmylec which you gave already


*Both segments focus on finding /7 pattern (9 4 8 3 7 2 6 1 5) or *4 (4 8 3 7 2 6 1 5)


<|343373|> The Real Pattern of Page 73(OR 56 of 0-57.jpg):
<|343373|>   1    2  3   4     5       6      7   8   9  10 11 12  13 ... Rune Count
<|343373|>   o    1  2   3     o       1      2   3   4   o  1  2   3 ... Rep of 1
<|343373|>   A    N  E   N     D       W      I  TH   I   N TH  E   D ... Letter
<|343373|> (1^) 27v 4^ (6^) 10^/19v 17v/12^ 16^ 11v (7v) 1v 1^22v 18v ... Shift
<|343373|>  (1)   9  4  (6)   |1|     8 3     7   2  (7)  1   5     9 ... Patterns
<|343373|>   ^    v  ^   ^    ^ v     v ^     ^   v   v   v  ^ v    v ... Direction
<|343373|>   o    1  2   o     1       2      3   4   o   1  2 3    4 ... Rep of 1, 6, 7


<|343373|> Its your choice to either try understand it and take the following seriouesly or not.
<|343373|> First of all you need to find the pattern in the first magic square, then see how its applied
<|343373|> to the original 17, then you use the one of original 16.jpg for the first 15 pages of 0-57
<|343373|> The magic square gives you the direction(aswell as part of the patterns to follow)
<|343373|> For example:
<|343373|> 2 3 8 5 7
<|343373|> 6 1 4 5 9
<|343373|> 1 2 1 2 1
<|343373|> 9 5 4 1 6
<|343373|> 7 5 8 3 2
<|343373|> is the first magic square simplified...(mod9 into our base10 numbers)
<|343373|> but thats only to find the simplified pattern, its not in mod9, mod9 allows you to find it and
<|343373|> confirm that its right, also to find how the pattern works
<|343373|> The part of the pattern that follows there is 4 8 3 7 2 6 1 5
<|343373|> Heres an example:
<|343373|> 2 3 8 5 7 2 3 8 5 7
<|343373|> 6 1 4 5 9 6 1 4 5 9
<|343373|> 1 2 1 2 1 1 2 1 2 1
<|343373|> 9 5 4 1 6 9 5 4 1 6
<|343373|> 7 5 8 3 2 7 5 8 3 2
<|343373|> 2 3 8 5 7 2 3 8 5 7
<|343373|> 6 1 4 5 9 6 1 4 5 9
<|343373|> 1 2 1 2 1 1 2 1 2 1
<|343373|> 9 5 4 1 6 9 5 4 1 6
<|343373|> 7 5 8 3 2 7 5 8 3 2
<|343373|> Or
<|343373|> 2 3 8 5 7 | 2 3 8 5 7
<|343373|> 6 1 4 5 9 | 6 1 4 5 9
<|343373|> 1 2 1 2 1 | 1 2 1 2 1
<|343373|> 9 5 4 1 6 | 9 5 4 1 6
<|343373|> 7 5 8 3 2 | 7 5 8 3 2
<|343373|> ----------+----------
<|343373|> 2 3 8 5 7 | 2 3 8 5 7
<|343373|> 6 1 4 5 9 | 6 1 4 5 9
<|343373|> 1 2 1 2 1 | 1 2 1 2 1
<|343373|> 9 5 4 1 6 | 9 5 4 1 6
<|343373|> 7 5 8 3 2 | 7 5 8 3 2
<|343373|> So for example:
<|343373|> 2  3  8  5  7  2  3  8  5  7
<|343373|> 6  1  4  5  9  6  1  4  5  9
<|343373|> 1  2  1  2  1  1  2  1  2  1
<|343373|> 9  5 (4) 1  6  9  5  4  1  6
<|343373|> 7  5 (8)(3) 2  7  5  8  3  2
<|343373|> 2  3  8  5 (7)(2) 3  8  5  7
<|343373|> 6  1  4  5  9 (6) 1  4  5  9
<|343373|> 1  2  1  2  1 (1) 2  1  2  1
<|343373|> 9  5  4  1  6  9 (5) 4  1  6
<|343373|> 7  5  8  3  2  7  5  8  3  2
<|343373|> On 1 square it could be:
<|343373|> (2) 3  8  5 (7)
<|343373|> (6) 1  4  5  9
<|343373|> (1) 2  1  2  1
<|343373|>  9 (5)(4) 1  6
<|343373|>  7  5 (8)(3) 2
<|343373|> Those are just examples, It is not an actual 100% answer that you can use without figuring out
<|343373|> how it works yourself.
<|343373|> Also, the first magic square is related to what happens in original 17,
<|343373|> The first magic square is 1033, the 2nd magic square is 3301, so its not hard to guess what
<|343373|> happens to pattern(whats the pattern supposed to be) in the 2nd magic square.
<|343373|> 2nd magic square is used to solve 0-14.jpg of the 0-57.jpg

<|343373|> Heres something interesing about numbers :)
<|343373|> Multiplication Table:
<|343373|> x 123456789
<|343373|>   vvvvvvvvv
<|343373|> 1>123456789
<|343373|> 2>246813579
<|343373|> 3>369369369
<|343373|> 4>483726159
<|343373|> 5>516273849
<|343373|> 6>639639639
<|343373|> 7>753186429
<|343373|> 8>876543219
<|343373|> 9>999999999
<|343373|> Configuration of '1':
<|343373|>  123456789
<|343373|>  135792468
<|343373|>  147147147 *3 (147 instead of 369)
<|343373|>  159483726
<|343373|>  162738495
<|343373|>  174174174 *6 (174 instead of 639)
<|343373|>  186429753
<|343373|>  198765432
<|343373|>  111111111 *9 (111 instead of 999)
<|343373|> Configuration of '2':
<|343373|> 234567891
<|343373|> 246813579
<|343373|> 258258258 *3 (258 instead of 369)
<|343373|> 261594837
<|343373|> 273849516
<|343373|> 285285285 *6 (285 instead of 639)
<|343373|> 297531864
<|343373|> 219876543
<|343373|> 222222222 *9 (222 instead of 999)
<|343373|> Configuration of '3':
<|343373|> 345678912
<|343373|> 357924681
<|343373|> 369369369 *3 (369 instead of 369)
<|343373|> 372615948
<|343373|> 384951627
<|343373|> 396396396 *6 (396 instead of 639)
<|343373|> 318642975
<|343373|> 321987654
<|343373|> 333333333 *9 (333 instead of 999)
<|343373|> Configuration of '4':
<|343373|> 456789123
<|343373|> 468135792
<|343373|> 471471471 *3 (471 instead of 369)
<|343373|> 483726159
<|343373|> 495162738
<|343373|> 417417417 *6 (417 instead of 639)
<|343373|> 429753186
<|343373|> 432198765
<|343373|> 444444444 *9 (444 instead of 999)
<|343373|> Configuration of '5':
<|343373|> 567891234
<|343373|> 579246813
<|343373|> 582582582 *3 (582 instead of 369)
<|343373|> 594837261
<|343373|> 516273849
<|343373|> 528528528 *6 (528 instead of 639)
<|343373|> 531864297
<|343373|> 543219876
<|343373|> 555555555 *9 (555 instead of 999)
<|343373|> Configuration of '6':
<|343373|> 678912345
<|343373|> 681357924
<|343373|> 693693693 *3 (693 instead of 369)
<|343373|> 615948372
<|343373|> 627384951
<|343373|> 639639639 *6 (639 instead of 639)
<|343373|> 642975318
<|343373|> 654321987
<|343373|> 666666666 *9 (666 instead of 999)
<|343373|> Configuration of '7':
<|343373|> 789123456
<|343373|> 792468135
<|343373|> 714714714 *3 (714 instead of 369)
<|343373|> 726159483
<|343373|> 738495162
<|343373|> 741741741 *6 (741 instead of 639)
<|343373|> 753186429
<|343373|> 765432198
<|343373|> 777777777 *9 (777 instead of 999)
<|343373|> Configuration of '8':
<|343373|> 891234567
<|343373|> 813579246
<|343373|> 825825825 *3 (825 instead of 369)
<|343373|> 837261594
<|343373|> 849516273
<|343373|> 852852852 *6 (852 instead of 639)
<|343373|> 864297531
<|343373|> 876543219
<|343373|> 888888888 *9 (888 instead of 999)
<|343373|> Configuration of '9':
<|343373|> 912345678
<|343373|> 924681357
<|343373|> 936936936 *3 (936 instead of 369)
<|343373|> 948372615
<|343373|> 951627384
<|343373|> 963963963 *6 (963 instead of 639)
<|343373|> 975318642
<|343373|> 987654321
<|343373|> 999999999 *9 (999 instead of 999)

<|343373|> 1 | 2 |3  |4 |5 | 6 |7 |8
<|343373|> ☰ | ☱ |☲ |☳ |☴ |☵ |☶ |☷
<|343373|> 1, 8 being flipped
<|343373|> 2, 5 being flipped
<|343373|> 3, 6 being flipped
<|343373|> 4, 7 being flipped
<|343373|> AND
<|343373|> 1, 8 being opposites
<|343373|> 2, 7 being opposites
<|343373|> 3, 6 being opposites
<|343373|> 4, 5 being opposites