The first inscription survived facing away from the direction in which it was written.
The alphabet has been displaced. Turn it backward until the buried words return.
No letters remain. Only pairs of numbers and four narrow divisions survived.
Do not calculate the pairs. Restore their order, then find where they point.
44, 43, 25, etc. as complete coordinate tokens.The third stone resembles the second closely enough to invite the same mistake.
The coordinates were separated before they returned. The reflection came later.
Paired scratches cover the stone. Beneath them, three paths cross numbered columns.
A title may build a square. Restore the columns, follow three paths, then separate the pairs.
Five hands altered this inscription. Their marks survived, but their chronology did not.
Five hands touched the stone. Remove the outermost scar before reaching the oldest.
A↔Z, B↔Y ... M↔N.P = C − K (mod 26).C = 11P + 7 (mod 26). The modular inverse of 11 is 19. Therefore decrypt using:Ten marks surround the inscription. Seven describe its burial. Three remember other stones.
Seven wounds are genuine. Familiar marks are not necessarily faithful ones.
C=7P+9 mod26. The inverse of 7 modulo 26 is 15, so decrypt with:P=K−C mod26.No single hand buried the final message. Cipher follows cipher until the method itself becomes part of the puzzle.
Twelve burials protect what remains. Every mark now matters.
A↔Z, B↔Y ... M↔N.C=5P+13 mod26. The modular inverse of 5 is 21:P=K−C mod26.P=C−K mod26.C=11P+9 mod26. The inverse of 11 is 19:P=C−K mod26.There is no record of this inscription. No curator numbered it. No blessing was meant to survive this deep.
Twenty-four burials protect the final sentence.
Every mark is genuine.
Every keyed layer names its key.
Restore them in the order shown.
A=0, B=1, C=2 ... Z=25.A↔Z, B↔Y ... M↔N.C=17P+11 mod26. Since the inverse of 17 modulo 26 is 23, decrypt with:P=C−K mod26.P=K−C mod26.P=C−K mod26.C=19P+7 mod26. The inverse of 19 modulo 26 is 11:P=K−C mod26.P=C−K mod26.C=11P+17 mod26. The inverse of 11 modulo 26 is 19:P=C−K mod26.P=K−C mod26.P=C−K mod26.