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| 1 | - | Both segments focus on finding /7 pattern 9 4 8 3 7 2 6 1 5 |
| 1 | + | |
| 2 | ||
| 3 | <|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) | |
| 4 | <|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 | |
| 5 | ||
| 6 | - | <|343373|> 1 2 3 4 5 6 7 8 9 10 11 12 13 ... Rune Count |
| 6 | + | <|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. |
| 7 | - | <|343373|> o 1 2 3 o 1 2 3 4 o 1 2 3 ... Rep of 1 |
| 7 | + | <|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) |
| 8 | - | <|343373|> A N E N D W I TH I N TH E D ... Letter |
| 8 | + | |
| 9 | - | <|343373|> (1^) 27v 4^ (6^) 10^/19v 17v/12^ 16^ 11v 7v 1v 1v22v 18v ... Shift |
| 9 | + | |
| 10 | - | <|343373|> (1) 9 4 (6) |1| 8 3 7 2 (7) 1 5 9 ... Patterns |
| 10 | + | <|343373|> add this into the pastebin : https://en.wikipedia.org/wiki/Repeating_decimal |
| 11 | - | <|343373|> ^ v ^ ^ ^ v v ^ ^ v v v v v v ... Direction |
| 11 | + | <|343373|> Also can add this: http://prnt.sc/bmylec which you gave already |
| 12 | - | <|343373|> o 1 2 o 1 2 3 4 o 1 2 3 4 ... Rep of 1, 6, 7 |
| 12 | + | |
| 13 | ||
| 14 | *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) | |
| 15 | ||
| 16 | ||
| 17 | <|343373|> The Real Pattern of Page 73(OR 56 of 0-57.jpg): | |
| 18 | <|343373|> 1 2 3 4 5 6 7 8 9 10 11 12 13 ... Rune Count | |
| 19 | <|343373|> o 1 2 3 o 1 2 3 4 o 1 2 3 ... Rep of 1 | |
| 20 | <|343373|> A N E N D W I TH I N TH E D ... Letter | |
| 21 | <|343373|> (1^) 27v 4^ (6^) 10^/19v 17v/12^ 16^ 11v (7v) 1v 1^22v 18v ... Shift | |
| 22 | <|343373|> (1) 9 4 (6) |1| 8 3 7 2 (7) 1 5 9 ... Patterns | |
| 23 | <|343373|> ^ v ^ ^ ^ v v ^ ^ v v v ^ v v ... Direction | |
| 24 | <|343373|> o 1 2 o 1 2 3 4 o 1 2 3 4 ... Rep of 1, 6, 7 | |
| 25 | ||
| 26 | ||
| 27 | <|343373|> Its your choice to either try understand it and take the following seriouesly or not. | |
| 28 | <|343373|> First of all you need to find the pattern in the first magic square, then see how its applied | |
| 29 | <|343373|> to the original 17, then you use the one of original 16.jpg for the first 15 pages of 0-57 | |
| 30 | <|343373|> The magic square gives you the direction(aswell as part of the patterns to follow) | |
| 31 | <|343373|> For example: | |
| 32 | <|343373|> 2 3 8 5 7 | |
| 33 | <|343373|> 6 1 4 5 9 | |
| 34 | <|343373|> 1 2 1 2 1 | |
| 35 | <|343373|> 9 5 4 1 6 | |
| 36 | <|343373|> 7 5 8 3 2 | |
| 37 | <|343373|> is the first magic square simplified...(mod9 into our base10 numbers) | |
| 38 | <|343373|> but thats only to find the simplified pattern, its not in mod9, mod9 allows you to find it and | |
| 39 | <|343373|> confirm that its right, also to find how the pattern works | |
| 40 | <|343373|> The part of the pattern that follows there is 4 8 3 7 2 6 1 5 | |
| 41 | <|343373|> Heres an example: | |
| 42 | <|343373|> 2 3 8 5 7 2 3 8 5 7 | |
| 43 | <|343373|> 6 1 4 5 9 6 1 4 5 9 | |
| 44 | <|343373|> 1 2 1 2 1 1 2 1 2 1 | |
| 45 | <|343373|> 9 5 4 1 6 9 5 4 1 6 | |
| 46 | <|343373|> 7 5 8 3 2 7 5 8 3 2 | |
| 47 | <|343373|> 2 3 8 5 7 2 3 8 5 7 | |
| 48 | <|343373|> 6 1 4 5 9 6 1 4 5 9 | |
| 49 | <|343373|> 1 2 1 2 1 1 2 1 2 1 | |
| 50 | <|343373|> 9 5 4 1 6 9 5 4 1 6 | |
| 51 | <|343373|> 7 5 8 3 2 7 5 8 3 2 | |
| 52 | <|343373|> Or | |
| 53 | <|343373|> 2 3 8 5 7 | 2 3 8 5 7 | |
| 54 | <|343373|> 6 1 4 5 9 | 6 1 4 5 9 | |
| 55 | <|343373|> 1 2 1 2 1 | 1 2 1 2 1 | |
| 56 | <|343373|> 9 5 4 1 6 | 9 5 4 1 6 | |
| 57 | <|343373|> 7 5 8 3 2 | 7 5 8 3 2 | |
| 58 | <|343373|> ----------+---------- | |
| 59 | <|343373|> 2 3 8 5 7 | 2 3 8 5 7 | |
| 60 | <|343373|> 6 1 4 5 9 | 6 1 4 5 9 | |
| 61 | <|343373|> 1 2 1 2 1 | 1 2 1 2 1 | |
| 62 | <|343373|> 9 5 4 1 6 | 9 5 4 1 6 | |
| 63 | <|343373|> 7 5 8 3 2 | 7 5 8 3 2 | |
| 64 | <|343373|> So for example: | |
| 65 | <|343373|> 2 3 8 5 7 2 3 8 5 7 | |
| 66 | <|343373|> 6 1 4 5 9 6 1 4 5 9 | |
| 67 | <|343373|> 1 2 1 2 1 1 2 1 2 1 | |
| 68 | <|343373|> 9 5 (4) 1 6 9 5 4 1 6 | |
| 69 | <|343373|> 7 5 (8)(3) 2 7 5 8 3 2 | |
| 70 | <|343373|> 2 3 8 5 (7)(2) 3 8 5 7 | |
| 71 | <|343373|> 6 1 4 5 9 (6) 1 4 5 9 | |
| 72 | <|343373|> 1 2 1 2 1 (1) 2 1 2 1 | |
| 73 | <|343373|> 9 5 4 1 6 9 (5) 4 1 6 | |
| 74 | <|343373|> 7 5 8 3 2 7 5 8 3 2 | |
| 75 | - | <|343373|> 2nd magic square is used to solve 0-14.jpg of the 0-57.jpg |
| 75 | + | |
| 76 | <|343373|> (2) 3 8 5 (7) | |
| 77 | <|343373|> (6) 1 4 5 9 | |
| 78 | <|343373|> (1) 2 1 2 1 | |
| 79 | <|343373|> 9 (5)(4) 1 6 | |
| 80 | <|343373|> 7 5 (8)(3) 2 | |
| 81 | <|343373|> Those are just examples, It is not an actual 100% answer that you can use without figuring out | |
| 82 | <|343373|> how it works yourself. | |
| 83 | <|343373|> Also, the first magic square is related to what happens in original 17, | |
| 84 | <|343373|> The first magic square is 1033, the 2nd magic square is 3301, so its not hard to guess what | |
| 85 | <|343373|> happens to pattern(whats the pattern supposed to be) in the 2nd magic square. | |
| 86 | <|343373|> 2nd magic square is used to solve 0-14.jpg of the 0-57.jpg | |
| 87 | ||
| 88 | <|343373|> Heres something interesing about numbers :) | |
| 89 | <|343373|> Multiplication Table: | |
| 90 | <|343373|> x 123456789 | |
| 91 | <|343373|> vvvvvvvvv | |
| 92 | <|343373|> 1>123456789 | |
| 93 | <|343373|> 2>246813579 | |
| 94 | <|343373|> 3>369369369 | |
| 95 | <|343373|> 4>483726159 | |
| 96 | <|343373|> 5>516273849 | |
| 97 | <|343373|> 6>639639639 | |
| 98 | <|343373|> 7>753186429 | |
| 99 | <|343373|> 8>876543219 | |
| 100 | <|343373|> 9>999999999 | |
| 101 | <|343373|> Configuration of '1': | |
| 102 | <|343373|> 123456789 | |
| 103 | <|343373|> 135792468 | |
| 104 | <|343373|> 147147147 *3 (147 instead of 369) | |
| 105 | <|343373|> 159483726 | |
| 106 | <|343373|> 162738495 | |
| 107 | <|343373|> 174174174 *6 (174 instead of 639) | |
| 108 | <|343373|> 186429753 | |
| 109 | <|343373|> 198765432 | |
| 110 | <|343373|> 111111111 *9 (111 instead of 999) | |
| 111 | <|343373|> Configuration of '2': | |
| 112 | <|343373|> 234567891 | |
| 113 | <|343373|> 246813579 | |
| 114 | <|343373|> 258258258 *3 (258 instead of 369) | |
| 115 | <|343373|> 261594837 | |
| 116 | <|343373|> 273849516 | |
| 117 | <|343373|> 285285285 *6 (285 instead of 639) | |
| 118 | <|343373|> 297531864 | |
| 119 | <|343373|> 219876543 | |
| 120 | <|343373|> 222222222 *9 (222 instead of 999) | |
| 121 | <|343373|> Configuration of '3': | |
| 122 | <|343373|> 345678912 | |
| 123 | <|343373|> 357924681 | |
| 124 | <|343373|> 369369369 *3 (369 instead of 369) | |
| 125 | <|343373|> 372615948 | |
| 126 | <|343373|> 384951627 | |
| 127 | <|343373|> 396396396 *6 (396 instead of 639) | |
| 128 | <|343373|> 318642975 | |
| 129 | <|343373|> 321987654 | |
| 130 | <|343373|> 333333333 *9 (333 instead of 999) | |
| 131 | <|343373|> Configuration of '4': | |
| 132 | <|343373|> 456789123 | |
| 133 | <|343373|> 468135792 | |
| 134 | <|343373|> 471471471 *3 (471 instead of 369) | |
| 135 | <|343373|> 483726159 | |
| 136 | <|343373|> 495162738 | |
| 137 | <|343373|> 417417417 *6 (417 instead of 639) | |
| 138 | <|343373|> 429753186 | |
| 139 | <|343373|> 432198765 | |
| 140 | <|343373|> 444444444 *9 (444 instead of 999) | |
| 141 | <|343373|> Configuration of '5': | |
| 142 | <|343373|> 567891234 | |
| 143 | <|343373|> 579246813 | |
| 144 | <|343373|> 582582582 *3 (582 instead of 369) | |
| 145 | <|343373|> 594837261 | |
| 146 | <|343373|> 516273849 | |
| 147 | <|343373|> 528528528 *6 (528 instead of 639) | |
| 148 | <|343373|> 531864297 | |
| 149 | <|343373|> 543219876 | |
| 150 | <|343373|> 555555555 *9 (555 instead of 999) | |
| 151 | <|343373|> Configuration of '6': | |
| 152 | <|343373|> 678912345 | |
| 153 | <|343373|> 681357924 | |
| 154 | <|343373|> 693693693 *3 (693 instead of 369) | |
| 155 | <|343373|> 615948372 | |
| 156 | <|343373|> 627384951 | |
| 157 | <|343373|> 639639639 *6 (639 instead of 639) | |
| 158 | <|343373|> 642975318 | |
| 159 | <|343373|> 654321987 | |
| 160 | <|343373|> 666666666 *9 (666 instead of 999) | |
| 161 | <|343373|> Configuration of '7': | |
| 162 | <|343373|> 789123456 | |
| 163 | <|343373|> 792468135 | |
| 164 | <|343373|> 714714714 *3 (714 instead of 369) | |
| 165 | <|343373|> 726159483 | |
| 166 | <|343373|> 738495162 | |
| 167 | <|343373|> 741741741 *6 (741 instead of 639) | |
| 168 | <|343373|> 753186429 | |
| 169 | <|343373|> 765432198 | |
| 170 | <|343373|> 777777777 *9 (777 instead of 999) | |
| 171 | <|343373|> Configuration of '8': | |
| 172 | <|343373|> 891234567 | |
| 173 | <|343373|> 813579246 | |
| 174 | <|343373|> 825825825 *3 (825 instead of 369) | |
| 175 | <|343373|> 837261594 | |
| 176 | <|343373|> 849516273 | |
| 177 | <|343373|> 852852852 *6 (852 instead of 639) | |
| 178 | <|343373|> 864297531 | |
| 179 | <|343373|> 876543219 | |
| 180 | <|343373|> 888888888 *9 (888 instead of 999) | |
| 181 | <|343373|> Configuration of '9': | |
| 182 | <|343373|> 912345678 | |
| 183 | <|343373|> 924681357 | |
| 184 | <|343373|> 936936936 *3 (936 instead of 369) | |
| 185 | <|343373|> 948372615 | |
| 186 | <|343373|> 951627384 | |
| 187 | <|343373|> 963963963 *6 (963 instead of 639) | |
| 188 | <|343373|> 975318642 | |
| 189 | <|343373|> 987654321 | |
| 190 | <|343373|> 999999999 *9 (999 instead of 999) | |
| 191 | ||
| 192 | <|343373|> 1 | 2 |3 |4 |5 | 6 |7 |8 | |
| 193 | <|343373|> ☰ | ☱ |☲ |☳ |☴ |☵ |☶ |☷ | |
| 194 | <|343373|> 1, 8 being flipped | |
| 195 | <|343373|> 2, 5 being flipped | |
| 196 | <|343373|> 3, 6 being flipped | |
| 197 | <|343373|> 4, 7 being flipped | |
| 198 | <|343373|> AND | |
| 199 | <|343373|> 1, 8 being opposites | |
| 200 | <|343373|> 2, 7 being opposites | |
| 201 | <|343373|> 3, 6 being opposites | |
| 202 | <|343373|> 4, 5 being opposites |