Classic
Original rules of the base game.
Logic / 20 modes
Nine digits. Clear logic. Discover the unique solution.
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Original rules of the base game.
Digits must also be distinct on both long diagonals.
Four extra 3×3 windows also contain digits 1–9 without repetition.
Digits in each marked cage are distinct and add to its displayed sum.
O permits only odd digits; E permits only even digits.
Nine connected regions R1–R9 replace the 3×3 boxes; each contains digits 1–9 without repeats.
Digits strictly increase along each T path, from position 1 to its end.
The digit in AΣ equals the sum along its corresponding A path.
○ means a difference of 1; ● means a 1:2 ratio. Missing markers impose no restriction.
V between neighbors means a sum of 5; X means a sum of 10. Unmarked neighbors are unrestricted.
Equal digits cannot be a chess knight move apart.
Equal digits cannot touch diagonally, including across box boundaries.
Exterior row and column clues sum the digits strictly between 1 and 9, excluding 1 and 9 themselves.
Digits along each P path read the same from both ends.
Each R path contains distinct consecutive digits in any order.
Adjacent digits along each W path differ by at least 5.
Two 9×9 grids share a box. Each shared cell participates in both grids simultaneously.
Five 9×9 grids share boxes with the center grid. Shared cells are outlined.
Three unfolded planes: the first shares a row with the second and a column with the third. Shared values must satisfy every adjoining grid.
Some corner clues are hidden. Correct digits reveal cells within two orthogonal steps. Generation verifies progress using visible clues only; undo does not hide revealed information.