Quick answer

Wordle scores repeated letters against the number of copies in the answer. A green or yellow copy confirms the letter. A gray copy only removes the letter completely when no other copy in that row is green or yellow.

Wordle double letters are a counting clue

Positions are only half the puzzle. Repeated letters also reveal a minimum and sometimes an exact count. If two copies are colored, the answer needs at least two. If one copy is colored and another is gray, the answer usually needs exactly one.

This is why removing every gray letter can break a candidate list. Imagine the guess PAPER against an answer with one P. Wordle can color one P and leave the extra P gray. The gray tile says “no second P,” not “no P at all.”

1 coloredat least one copy
2 coloredat least two copies
color + grayoften an exact count

Four repeated-letter patterns worth learning

One green P and one gray P

PUPPY

The answer has a P in position one. The gray P copies show that additional P's are not needed, so the count is exactly one for this row.

Two yellow E tiles

Both positive tiles must be accounted for. The answer contains at least two E's, and neither can occupy the yellow positions from that guess.

One yellow L and one gray L

The answer contains exactly one L. It must move away from the yellow position. The gray L is the extra copy and must not be interpreted as a total exclusion.

Two green letters and a gray third copy

The two green copies are fixed, while the gray third copy caps the answer at two. This uncommon pattern is still useful because it turns a vague “at least two” clue into an exact count.

Color allocation can depend on where correct copies are assigned, but the safe reading stays the same: count every green and yellow copy before using gray copies to set a limit.

How to solve a Wordle with repeated letters

  1. Count positive copies. Add the green and yellow copies of each letter in the row. That is the minimum the answer must contain.
  2. Check for a gray extra. If the same row also has a gray copy, the positive count is usually the exact count.
  3. Preserve positions. Keep green copies fixed and rule out every yellow position separately.
  4. Compare all rows. A later row may confirm another copy or rule out another position.
  5. Choose a candidate that matches both count and placement. A word with the right letters but the wrong number of copies is not valid.

Suppose your clues require two E's, with one fixed in the final position. A candidate such as SERVE satisfies the count, but a one-E word does not. If a yellow E was previously shown in position two, that copy cannot return to position two even though another E is green elsewhere.

How WordleSolver handles duplicate clues

The solver reads each submitted row as a group. For every letter, it counts green and yellow copies to establish a minimum. If that row also contains a gray copy of the same letter, it uses the positive count as the maximum for that row.

Row evidenceMinimumMaximum
All copies gray00
One yellow E1 EUnknown
One yellow E, one gray E1 E1 E
Two positive E tiles2 E'sUnknown
Two positive E tiles, one gray E2 E's2 E's

It also stores each yellow position as an exclusion. This is more precise than placing every yellow letter into one general “includes” box. Try the interactive Wordle solver with the row exactly as it appeared in your game.

Common mistakes with repeated letters

  • Deleting a colored letter because another copy is gray. Keep the colored copy and cap the count instead.
  • Assuming one colored tile means only one copy. It proves a minimum of one unless a gray extra sets the maximum.
  • Moving a yellow letter back to the same slot. Every yellow tile rules out its own position.
  • Testing a double too early. The first guess normally benefits from five distinct letters.
  • Ignoring candidate spelling. Common endings such as -LLY, -EER, and -SS can make the repeat easier to spot.

For the surrounding green, yellow, and gray rules, read how to play Wordle. For clue-driven follow-ups, the strategy guide covers position families and information guesses.

Sources and further reading