6x6 Polybius Square with Letters and Numbers
A 6x6 Polybius square has room for all 26 letters and ten digits. This workflow opens a digit-preserving example, JAM2026, using A to Z followed by 0 to 9 and one-based coordinates. J remains distinct from I. An optional keyword fills the square first; Decode requires the same square and numbering base. Case and punctuation do not survive this numerical representation.
encode row then column, numbered 1 to 6; letters become two-digit pairs and / marks a space between words; case is not kept; punctuation and letters outside A to Z are dropped
| 1 | 2 | 3 | 4 | 5 | 6 | |
|---|---|---|---|---|---|---|
| 1 | A | B | C | D | E | F |
| 2 | G | H | I | J | K | L |
| 3 | M | N | O | P | Q | R |
| 4 | S | T | U | V | W | X |
| 5 | Y | Z | 0 | 1 | 2 | 3 |
| 6 | 4 | 5 | 6 | 7 | 8 | 9 |
- Jrow 2, column 4, 24
- Arow 1, column 1, 11
- Mrow 3, column 1, 31
- 2row 5, column 5, 55
- 0row 5, column 3, 53
- 2row 5, column 5, 55
- 6row 6, column 3, 63
decode read each pair back as row then column
- Square
- Numbered from
- Square keyword
- Method
- Polybius 6 x 6, A to Z then 0 to 9
- Characters to pairs
- 7
- Dropped, no cell
- 0
- Decode
- read each pair back as row then column
Each letter becomes its row and column in a square: 5 x 5 with I and J sharing a cell, or 6 x 6 with the digits 0 to 9 added.
Textbook checks, one per method
Each row is worked by the same code as the stage above. Load puts it in the workbench with its keys.
Common questions
- How is 6x6 different from the classical square?
- The 5x5 square holds 25 cells and merges I/J. The 6x6 square holds 36 cells: A to Z plus 0 to 9, so digits and J can be represented separately.
- Can I use zero-based coordinates?
- Yes. Choose Numbered from 0 to use rows and columns 0 to 5. The decoder must use the sender's same base and keyword.
Each method follows the convention shown beside it: Caesar shifts count from 0 at the first letter of the alphabet and wrap after the last, the 5 x 5 Polybius and Nihilist squares give I and J one cell, A1Z26 reads 1 26 as AZ, and a book number outside your reference is an error, never a guess. The ranked list of Caesar shifts is an estimate from English letter frequency. These are historical and puzzle ciphers, not modern secure encryption, and the one-time pad mode only shows the arithmetic of the key you type, with no claim that it keeps a message secret.