Sloppycat
(Eingestellt am 9. Mai 2026, 00:01 Uhr von juggler)
Happy birthday Scojo!
Normal 6x6 Sudoku rules apply.
PALINDROMES - Cells equidistant from a line's center must have the same value.
SLOPPYCAT CELLS - Place exactly one Sloppycat Cell in each row, column, and box. Each must contain a different digit. The value of a Sloppycat Cell is *one less than* the digit in the cell rotationally opposite itself in the grid (180° rotation about the center), regardless of the digit in the Sloppycat Cell.
ᶜˡⁱᶜᵏ ᵒⁿ ᵗʰᵉ ᵖᵘᶻᶻˡᵉ ⁱᵐᵃᵍᵉ ᵗᵒ ᵖˡᵃʸ
Normal 6x6 Sudoku rules apply.
PALINDROMES - Cells equidistant from a line's center must have the same value.
SLOPPYCAT CELLS - Place exactly one Sloppycat Cell in each row, column, and box. Each must contain a different digit. The value of a Sloppycat Cell is *one less than* the digit in the cell rotationally opposite itself in the grid (180° rotation about the center), regardless of the digit in the Sloppycat Cell.
See also
Lösungscode: Digits in sloppycat cells (in reading order)
Zuletzt geändert am 9. Mai 2026, 19:26 Uhr
Gelöst von tuturitu, damo_89, zeniko, NEWS, eladv, Piatato, Blake Saligia, SKORP17, fkib, mnasti2, aqjhs, Scojo, JayForty, Nell Gwyn, dorverbin, SZCrow, Don_Huan, widjo, quantumZookeeper, kasperd, hermitko, konklone, jsxft
Kommentare
am 24. Mai 2026, 23:06 Uhr von konklone
I don't know what you're all thinking with these 3-star ratings, that tied me into a pretzel. 4 stars at least. Really cool that this works, and with a great pun and visual theming.
am 11. Mai 2026, 20:17 Uhr von Scojo
Really loved how sloppycats can define digits all on their own. A normal copycat palindrome puzzle can't do that without some extra information. Thank you for setting it!
am 9. Mai 2026, 12:46 Uhr von eladv
This puzzle broke my brain! But then it put it back together again!
am 9. Mai 2026, 10:01 Uhr von zeniko
Cute drawing, and a pleasantly mind-bending puzzle to go with it. What more could we hope for? Thanks for sharing.
