Common patterns work within a single row. Sometimes, though, no row is deducible on its own. The puzzle only cracks when you link constraints across rows.

Example:

Row 1 has two = pairs. One is and the other , but which is which?

Row 2 has at (2,4) and a × pair, but nothing is forced.

Neither row can progress alone, but vertical edge markers bridge them:

  1. Row 1’s two = pairs must be opposite, so (1,1) ≠ (1,6).

  2. Between row 1 and 2, the × gives (1,1) ≠ (2,1), and the = gives (1,6) = (2,6).

  3. (2,1) and (2,6) are both the opposite of (1,1), so (2,1) = (2,6).

  4. Try (2,1) = (2,6) = . With (2,4) = , that forces (2,2), (2,3), (2,5) all . But (2,2) ≠ (2,3) (the × marker). Contradiction. So (2,1) = (2,6) = .

  5. The Cushion pattern gives (2,2) = (2,5) = , forcing (2,3) to be .

  6. Row 2 is solved: .

Standard row-level deductions finish the rest:

No Tango puzzle on LinkedIn has required multi-row patterns yet. This example shows the concept in case one does.