LogicPot — puzzle 2026-11-08 (five steps; each step's solution decrypts the next) STEP 1 OF 5 — INDUCTION Each grid is rows of digits; 0 is background, 1-9 are colours. Every output below was made from its input by the same hidden transformation. Work out the transformation and apply it to the test input. Example 1 input (15 rows x 16 cols): 0000000000000000 0000000000000002 0000000000000000 0000020000200900 0055000000009900 0000009999900900 0000009090900900 0009009999900000 0099000000000000 0009000000000000 0000000000000000 0000000000555550 0902222200500050 0000000000500050 2000000000555550 Example 1 output (15 rows x 16 cols): 2100121001210012 1100111001110011 0000000000011110 0111100000010910 0166111111119910 0111119999910910 0111119191910910 0106119999911110 0166111111110000 0116111110000000 0112222211111111 1111111111666661 1910000001666661 1110000001666661 0000000001666661 Example 2 input (17 rows x 20 cols): 99999000000000000009 00000002222200000000 00000002000202000000 00000002222202200000 50000000000000222200 00000000000000000000 00555000000000000000 00505000000000000000 00555000000009990099 90505090000009090009 00555000000009990009 00000000200509090000 00000000000009990000 00055000000000000020 00555000000000000222 00055000002000000222 00000000000000000000 Example 2 output (17 rows x 20 cols): 99999666666662000069 66666666111662200066 00000066666660222260 11000060606066666660 51000066666660000000 11111100000000000000 01555100000000000000 01515100000011111111 11555111000019991166 91515191000019191116 11555111001119991126 01111100001519191222 01111100001119991222 01055100000011111111 01555100000000000000 01055100000000000000 01111100000000000000 Example 3 input (16 rows x 14 cols): 00090000000000 00000000000000 00000000000000 00009999999000 00209000009000 90009000009000 90009002009000 00009000009000 00009000009000 00009999999000 99000000000000 99099900000909 99099900000900 00099900000900 00000005000900 09900000000900 Example 3 output (16 rows x 14 cols): 06296000000000 06666000000000 00066666666600 00066666666600 66066662666600 66066666666600 66066666666600 66066666666600 00066666666600 66666666666600 66666666666666 66699960006969 66699960006966 66699960006960 66666665006960 66660000006960 Test input (16 rows x 16 cols): 0000000000000000 0020900000000000 0000990990005000 0009900990000000 0000900090000000 0000000000009990 0000050000009090 0000000000009990 0002000009009090 0000000000009990 0999990000000000 0909090000002000 0999990000002000 0000000000002000 9000099990002000 0000000000002000 Solution: the test output as a Canonical grid string: each row as its digits, rows joined by "/", no spaces (e.g. 0120/0300/0000). Step 2 is encrypted with AES-256-GCM. Key = SHA-256 of this step's solution string (UTF-8). The blob is base64 of: 12-byte IV || ciphertext || 16-byte auth tag. If the tag verifies, your solution is right. STEP 2 BLOB (base64): 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 STEP 3 BLOB (base64): 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 STEP 4 BLOB (base64): 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 STEP 5 BLOB (base64): 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