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LinkedIn · Tango

LinkedIn Tango #727 answer — October 4, 2026

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  1. 1A first footholdShow hint
  2. 2Halfway thereShow hint
  3. 3Solve it step by stepShow hint

    Rows count from the top and columns from the left. The rule doing most of the work: no more than two suns or two moons may sit next to each other in a row or column.

    1. Row 6 has two suns side by side in columns 4 and 5, so column 3 of that row is a moon.
    2. Column 6 has two moons one above the other in rows 5 and 6, so row 4 of that column is a sun.
    3. Column 6 needs just one more moon, and the × sign between rows 1 and 2 means one of those two cells is a moon. So row 3 of that column is a sun.
    4. Column 6 has two suns one above the other in rows 3 and 4, so row 2 of that column is a moon.
    5. Row 1, column 6 is joined by an × sign to the moon below it, so it is the opposite: a sun.
    6. Row 1, column 5 is joined by an × sign to the sun to its right, so it is the opposite: a moon.
    7. Suppose row 1, column 1 were a sun. Then row 1, column 2 would be a sun too, because of the = sign to its left. Then row 1, column 3 would be a moon, because of the × sign to its left. Then row 1 would have moons in columns 3 and 5, so column 4 between them would be a sun. That would give row 1 four suns, and it can only hold three. So row 1, column 1 is a moon.
    8. Row 1, column 2 is joined by an = sign to the moon to its left, so it is a moon too.
    9. Row 1, column 3 is joined by an × sign to the moon to its left, so it is the opposite: a sun.
    10. Row 2, column 1 is joined by an = sign to the moon above it, so it is a moon too.
    11. Column 1 has two moons one above the other in rows 1 and 2, so row 3 of that column is a sun.
    12. Row 1 already has its three moons, so its last open cell, column 4, is a sun.
    13. Suppose row 5, column 1 were a moon. Then row 6, column 1 would be a moon too, because of the = sign above it. That would give column 1 four moons, and it can only hold three. So row 5, column 1 is a sun.
    14. Row 6, column 1 is joined by an = sign to the sun above it, so it is a sun too.
    15. Row 6, column 2 is joined by an × sign to the sun to its left, so it is the opposite: a moon.
    16. Column 1 has two suns one above the other in rows 5 and 6, so row 4 of that column is a moon.
    17. Suppose row 2, column 2 were a moon. Then row 2 would have two moons side by side in columns 1 and 2, so column 3 of that row would be a sun. Then row 2 would have its three moons, so columns 4 and 5 of that row would be suns. That would make three suns in a row, in columns 3, 4, and 5 of row 2. So row 2, column 2 is a sun.
    18. Suppose row 2, column 4 were a sun. Then column 4 would have two suns one above the other in rows 1 and 2, so row 3 of that column would be a moon. Then column 4 would have its three suns, so rows 4 and 5 of that column would be moons. That would make three moons in a row, in rows 3, 4, and 5 of column 4. So row 2, column 4 is a moon.
    19. Row 2 has moons in columns 4 and 6, so column 5 between them is a sun: another moon would make three in a row.
    20. Row 2 already has its three moons, so its last open cell, column 3, is a sun.
    21. Column 3 has two suns one above the other in rows 1 and 2, so row 3 of that column is a moon.
    22. Suppose row 3, column 2 were a sun. Then row 3 would have its three suns, so columns 4 and 5 of that row would be moons. That would make three moons in a row, in columns 3, 4, and 5 of row 3. So row 3, column 2 is a moon.
    23. Row 3 has two moons side by side in columns 2 and 3, so column 4 of that row is a sun.
    24. Row 3 has suns in columns 4 and 6, so column 5 between them is a moon: another sun would make three in a row.
    25. Column 2 already has its three moons, so its open cells, rows 4 and 5, are suns.
    26. Row 5 has two suns side by side in columns 1 and 2, so column 3 of that row is a moon.
    27. Column 3 has two moons one above the other in rows 5 and 6, so row 4 of that column is a sun.
    28. Row 4 has two suns side by side in columns 2 and 3, so column 4 of that row is a moon.
    29. Row 4 already has its three suns, so its last open cell, column 5, is a moon.
    30. Column 5 has two moons one above the other in rows 3 and 4, so row 5 of that column is a sun.
    31. Row 5 already has its three suns, so its last open cell, column 4, is a moon.
  4. 4Tango #727 solutionShow answer
    1. Row 1: ☾ ☾ ☀ ☀ ☾ ☀
    2. Row 2: ☾ ☀ ☀ ☾ ☀ ☾
    3. Row 3: ☀ ☾ ☾ ☀ ☾ ☀
    4. Row 4: ☾ ☀ ☀ ☾ ☾ ☀
    5. Row 5: ☀ ☀ ☾ ☾ ☀ ☾
    6. Row 6: ☀ ☾ ☾ ☀ ☀ ☾

    ☀ = sun, ☾ = moon

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How to play Tango

  • Fill every cell with either a sun or a moon.
  • Each row and each column holds the same number of suns and moons — three of each on a 6×6 board.
  • No more than two identical symbols may sit next to each other in a row or column.
  • Cells joined by = must match; cells joined by × must be opposites.

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