LogicPot — puzzle 2026-11-05 (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 (14 rows x 20 cols): 00000000000000000000 00000000000600000000 00000000000004030000 03044404400000033000 00000004400000033000 00000004400004033000 00000000000000000000 40000044444440000000 44030040000040000000 44000040000040088044 04000040080040088044 00000040000040088044 00000040000040088044 00060044444440000000 Example 1 output (14 rows x 20 cols): 00000000000000000000 00000000000600000000 00000000000004040000 03033304400000044000 00000004400000044000 00000004400004044000 00000000000000000000 30000066666660000000 33030060000060444400 33000060333060444444 03000060333060444444 00000060333060444444 00000060000060444444 00080066666660444400 Example 2 input (14 rows x 20 cols): 00000600000088800000 00000000000000800000 00040040000000000000 08000000660000000000 00000000660000000000 00000000060400000000 00000000060000066000 44444000000000000000 40004000066666000000 40004000060606000000 40004000066666000008 44444000000000000000 00000000000000440000 00000000000804440000 Example 2 output (14 rows x 20 cols): 00000800000666660000 00000000000600660000 44440040000666660000 44400000440000000000 44400000440000000000 00000000040400000000 00000000040000044000 66666000000000000000 60006000077777000000 60006000070707000044 60006000077777000044 66666000000000000044 00000000004440440000 00000000004444440000 Example 3 input (16 rows x 14 cols): 00400003330333 00000033300003 00000000003000 00080000000000 00000600000000 00000000600000 00000000000000 00000666666600 00800600000600 00000600000600 00000600400600 00000600000600 00000600000600 00000666666600 60000000000000 00000000000000 Example 3 output (16 rows x 14 cols): 00800003330333 00000033300003 00666000003000 00666000000000 00666600000000 00000000600000 00000000000000 06660666666600 06660600000600 06660600000600 00000600400600 00000600000600 00000600000600 00000666666600 80000000000000 00000000000000 Test input (18 rows x 14 cols): 60000006660440 00000000000444 00000000000044 00333333300000 00300000300000 00300000300400 00300600300000 00300000300060 00300000300000 00333333300000 00000000000000 00000066000000 00000066600000 00000000000000 08880000800033 00000600800033 00000000800030 00000008800000 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): niY+j9kJ3AwP9PlzZn3nUx7RT92xz7Euh0Ddfi/Tu+kw75Cj8uPWDf7Cr/U8zngTVgZ7CTmSMmksRyd1eBWwS5sT/SPWZe05BVsvM9y8V8Zk+mvu9qHil4E5OtFSgei5ARpOHcmaA/EEn/WdosCJxrCK44ctCAf5YZHcIwLzKEsCPoALOWPo/cNkczCz6yHOb1bpevKJ+OEizw5Flk9YVp8djrNQiisg8ftwzPtPh5zs60zWqke6ooig54T4eQKa50YkBfQU6MVc2e0X7weuKyPRoxeGvJfAwpf+XAKec1HO1O3uDDDU+mKK7bFXNKl6VYsJbeFLdZs1aBOK0Rmkl6zOmfhyZtzxx7dqZDm95uhRYaJLBjrVbsYKStDu+j4qLOLrEgMNvLmdAh7GDw8IxoEKehy1oXNj/ZognrL6kpufQ3S+r0w6cX6tYiVLHa7PaPnjAtKXC3mm8DJcO+K/7LUMlgtZdRvBQGnDAJK9HW9ycVbRI4oGSNVCYG8KrUd5PEWSCPq+NaIkxd8sq7yWnHaEho+LbjVEvQmyhBIlGfOuZAA9tYdYCiWcxqcmr1OKgpe2Mczix7vbf+r7iT4i1IYWVltfM4J4fr209ifv0OfPNwal5Lh+2BaTAj9B32We5u+p59fXiTP+W7keWJZhEuKKjSjhTaNsG2H01I7dJgqxvK/yjKMqWqpubu36hwyebvZL2R8FeJjdmc5M6AzWbpF2VUQbBMKeR/h83RcVm48BDX9DxcB0JB1vMI238vjCQizUUtZFpSaS9w1rF/ZKAjpBTzDVadzseYWN4YAGx+TWIzVHoB/Uaq/ttqoSSdLsAWptb589ZM0n7/WP//rZx0TyyfKdcxMUlhHMh1gUaE6pr0Gsp9SWQ5EgzFizjiN0BPcLdC/skyaB7Ueo0yqakZGqY2CSevuAuo3taQOEVCZxWr+IoNPMHKThK0vbHhtar7WwzOfS7uzc/RCwpaAcrGdI7wXH7PzwSXiadtnxZM2VECWZ5OIFZNGX3Qg0par4LQe0WJBNt30NxmqMSt03jDzTIv6pb/cgh5mB69MinDQsVodhxA/8Ml0h3Tz7PtqoM0qAT0Hk8np4l0xHS1puJJPdom3ciY1LzJkpNrTwmY7Ui4V+7n1RF6NLCBWQnsUUys69IBO/xAQvmZjmqrVCynfw1FsPtcJxlSgy1S6oUrXWxXUg3AmKyGutLP8FHanMw8av1Q8jPiSZtM2SGkVdkJabKgIjoQAwALkUczqlnamtOixdRptAZ14= STEP 3 BLOB (base64): 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 STEP 4 BLOB (base64): 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 STEP 5 BLOB (base64): 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