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Wordoku Solver

Tool/Solver for Wordoku grids resolution (directly or step by step). Wordoku is a variant of Sudoku that uses 9 letters instead of 9 digits.

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Wordoku Solver -

Tag(s) : Number Games

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Wordoku Solver

Solve a Wordoku grid


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Answers to Questions (FAQ)

What is a Wordoku? (Definition)

Wordoku(also known as Mojidoku, Word Sudoku, Letter Sudoku, Alphadoku, Godoku, Mysmo or Mokitu) is a variant of Sudoku in which the numbers are replaced by nine distinct letters.

The mathematical structure remains exactly the same: a 9Ă—9 grid divided into nine 3Ă—3 squares, where each symbol must appear only once per row, column and square.

It is not necessary for the words formed to be meaningful (i.e., dictionary-like), but generally, at least one row, column, or diagonal forms a valid word.

How to fill the Wordoku grid?

As for a sudoku, enter the grid, letter by letter in the cells. With an online version on computer or smartphone, the best way is to copy and paste (in the first cell).

Example: It is possible to copy-paste the workodu in the first cell W T P A T NY TI Y P Y S S TO N YS W IT A P to get the 9*9 grid:

WT
P
ATNY
TIYP
YS
STON
YSW
IT
AP

How does the step by step works?

The Wordoku solver applies the same logical principles as a classic Sudoku solver (in a human-like fashion).

The solution process unfolds in two main phases:

— Deterministic logical solution: the program analyzes the rows, columns, and blocks to identify letters with a single possible position, cells with only one candidate, and exclusions resulting from cross-constraints.

— Backtracking: if no direct deduction is possible, the algorithm selects a cell with few candidates, tests a possible letter, and then continues solving. If a contradiction arises (no solution compatible with the constraints), it returns tothe previous step and tries another possibility.

This method guarantees that any solution found strictly adheres to the Wordoku constraints. The detailed steps allow the user to understand the reasoning behind the solution.

How to test if a wordoku has a unique solution?

dCode is an exhaustive solver; it calculates all possible answers for the wordoku puzzle, not only the first one.

To validate a homemade wordoku puzzle, it's the perfect choice to verify that there isn't multiple solutions and that there is only one possibility.

Are there Wordokus of different sizes?

As with Sudoku, it's possible to define grids of any size, even with irregular blocks. dCode has a solver for this: Irregular NxN Sudoku Solver !

Source code

dCode retains ownership of the "Wordoku Solver" source code. Any algorithm for the "Wordoku Solver" algorithm, applet or snippet or script (converter, solver, encryption / decryption, encoding / decoding, ciphering / deciphering, breaker, translator), or any "Wordoku Solver" functions (calculate, convert, solve, decrypt / encrypt, decipher / cipher, decode / encode, translate) written in any informatic language (Python, Java, PHP, C#, Javascript, Matlab, etc.) or any database download or API access for "Wordoku Solver" or any other element are not public (except explicit open source licence). Same with the download for offline use on PC, mobile, tablet, iPhone or Android app.
Reminder: dCode is an educational and teaching resource, accessible online for free and for everyone.

Cite dCode

The content of the page "Wordoku Solver" and its results may be freely copied and reused, including for commercial purposes, provided that dCode.fr is cited as the source (Creative Commons CC-BY free distribution license).

Exporting the results is free and can be done simply by clicking on the export icons ⤓ (.csv or .txt format) or ⧉ (copy and paste).

To cite dCode.fr on another website, use the link: https://www.dcode.fr/wordoku-solver

In a scientific article or book, the recommended bibliographic citation is: Wordoku Solver on dCode.fr [online website], retrieved on 2026-04-08, https://www.dcode.fr/wordoku-solver

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NB: for encrypted messages, test our automatic cipher identifier!

Questions / Comments

Feedback and suggestions are welcome so that dCode offers the best 'Wordoku Solver' tool for free! Thank you!


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