Your domino covers two adjacent cells. A colored region checks only the pip values inside its border, so a tile doesn't need to stay within one color.

Fill the board with the pieces in the rack. Every region must satisfy its label: a number gives an exact sum, = asks for matching values, and ≠ asks for different values. A label such as <5 limits the region's total to less than five. An unlabeled area has no extra pip condition.

Read a small board

This four-by-four example uses eight dominoes: three 1–1 pieces, four 1–2 pieces and one 3–4 piece. It's a worked example, not a daily puzzle to solve uniquely. The pink, blue and green regions each cover four cells. The orange <5 region covers just one. The three white cells beside and below it are unrestricted.

= 6 ≠ <5
The empty example. Each domino will cover two cells; the labels apply to regions, not to whole dominoes.

Place the top four pieces

Use two 1–1 dominoes across the pink region. Its four values are all 1, so its = rule is satisfied. The blue region can take two 1–2 pieces across its two rows. Their four halves total 2 + 1 + 2 + 1 = 6.

The middle line on each tile separates its two halves. When you check a rule, follow the colored border: it can cut across a tile.

= 6 ≠ <5
Four dominoes cover the top eight cells. The two satisfied labels are green. The lower half is still empty.

Cross a region boundary

Put a 1–2 domino vertically in column 3, with its 2 in row 3 and its 1 directly below. The 2 lies in the orange cell. That's below five and satisfies <5. The other half contributes nothing to that rule because it is outside the orange border.

Across the bottom-left region, place a 1–2 piece in row 3 and the 3–4 piece in row 4. You now have 1, 2, 3 and 4 in those four cells, with no repeated value. Your last 1–1 piece fits vertically in column 4. It fills the two remaining white cells.

= 6 ≠ <5
All sixteen cells are covered once by eight dominoes. The vertical 2–1 piece spans the orange cell and a white cell. All four labels are green.

Use the rack as part of the clue

A region sum doesn't specify which dominoes belong there. Check both halves of a candidate piece and where its second half would land. Using a useful value in an unrestricted area can leave another region without the piece it needs.

The sequence above shows one valid arrangement of the listed pieces. On a different board, a constrained region may need a domino to cross its border, or the neighboring spaces may force a different orientation. Satisfying one label is not enough if the remaining pieces can't cover the empty cells.

Rotate and move dominoes

Tap a domino in the rack to rotate it, then drag it onto the board. You can also tap a placed piece to rotate it or drag it off the board to return it to the rack. Check the landing outline before releasing a tile, especially beside an irregular edge.

If a label isn't satisfied, inspect the values inside that region. For a sum, count every half inside the border. For = or ≠, compare the individual cell values, not the totals on the dominoes. You're done when every cell is covered and every region rule is satisfied.

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