Tango Puzzle Hints: The 126-156 Rule You Need to Know

If you’re trying to solve LinkedIn’s Tango puzzle faster, there’s a simple pattern that can make a huge difference.

Remember the number patterns: 126 and 156.

Once you understand this pattern, you can quickly eliminate impossible emoji placements and solve Tango puzzles faster with much less guesswork.

The 126 Rule

Think about three cells: 1 → 2 → 6

You can't have the same emoji in these cells. Otherwise, you'd have to place the other emoji in 3 → 4 → 5 cells and that makes 3 identical emojis next to each other.

Therefore, at least one of the cells 1, 2, or 6 must contain the opposite emoji.

There are three possibilities.

Same Emoji in Cells 1 and 2

If cells 1 and 2 contain the same emoji, then cell 6 must contain the other emoji.

So:

1 = 2 → 6 must be different

Same Emoji in Cells 1 and 6

If cells 1 and 6 contain the same emoji, then cell 2 must be different.

So:

1 = 6 → 2 must be different

Same Emoji in Cells 2 and 6

If cells 2 and 6 contain the same emoji, then cell 1 must be different.

So:

2 = 6 → 1 must be different

The important thing to remember is:

If two cells in the 126 group contain the same emoji, the remaining cell must contain the opposite emoji.

The 156 Rule

The second pattern works in exactly the same way.

This time, remember: 1 → 5 → 6

Again, if two of these cells contain the same emoji, the third one must be different. Otherwise, 2 → 3 → 4 contains the same emoji.

Same Emoji in Cells 1 and 5

If cells 1 and 5 contain the same emoji, then cell 6 must be different.

1 = 5 → 6 must be different

Same Emoji in Cells 1 and 6

If cells 1 and 6 contain the same emoji, then cell 5 must be different.

1 = 6 → 5 must be different

Same Emoji in Cells 5 and 6

If cells 5 and 6 contain the same emoji, then cell 1 must be different.

5 = 6 → 1 must be different

So the shortcut is:

If two cells in the 156 group contain the same emoji, the remaining cell must contain the opposite emoji.

Using the 126 and 156 Rules Together

This is where these patterns become especially powerful.

The two groups overlap at cells 1 and 6: 126 and 156

Suppose cells 1 and 6 contain the same emoji.

The 126 rule tells you: cell 2 must be different.

At the same time, the 156 rule tells you: cell 5 must be different.

So a single pair of matching emojis gives you two additional placements:

1 = 6 → 2 ≠ 1 and 5 ≠ 1

This is the real advantage of combining the two rules. Instead of making one deduction at a time, you can use overlapping patterns to eliminate multiple possibilities quickly.

The Easy Way to Remember It

You don't need to memorize every individual combination. Just remember these two groups:

126

If any two cells in 126 contain the same emoji, the third cell must be different.

156

If any two cells in 156 contain the same emoji, the third cell must be different.

That's it.

The next time you open a Tango puzzle, look for these patterns first.

126 and 156. Spot the pairs. Solve faster.

Happy puzzling! 🧩