Cipher methods Transposition
Rotating grille
A square grid with holes, rotated four times to write or read the message. Simple mechanism, wildly disorienting output.
- Family :
- Transposition
- Difficulty :
- Intermediate
- Era :
- 1881, Colonel Edouard Fleissner von Wostrowitz
- Inventor :
- Édouard Fleissner von Wostrowitz
Also known as : Fleissner grille
The rotating grille (or Fleissner grille, after the colonel Édouard Fleissner who popularized it in the Austro-Hungarian army in 1881) is a mechanical transposition cipher: a perforated square plate laid over a sheet and rotated four times to write or read the message.
Principle
Building the grille
Choose a square grid of size n × n with n even (4×4, 6×6, 8×8…). Total cells: n², and you punch exactly n² / 4 holes so that rotating the grille 90°, 180°, 270° uncovers every cell exactly once.
For a 4×4 grille (16 cells), you punch 4 holes that, with their three rotations, cover all 16 cells without overlap.
Encryption
- Lay the grille on a blank sheet.
- Write the plaintext letter by letter through the holes.
- Rotate the grille 90° and keep writing through the new holes.
- Repeat for the two remaining rotations.
- Once all four positions are filled, read the sheet row by row: that’s the ciphertext.
Decryption runs in reverse: lay the grille, read the first exposed letters, rotate, read, and so on.
Example
For CIPHERCHRONICLEX (16 letters, perfect for a 4×4 grille), a particular hole configuration might yield a ciphertext like CHNIORELPCIHRCEX — the exact output depends on the four hole positions.
Variants
- Cardan grille (ancestor, 16th century) — same idea without rotation, with a fixed stencil.
- Rectangular grilles — non-square versions, harder to design.
- Double grille — two grilles stacked with different holes, multiplying the keyspace.
Strengths and weaknesses
Strengths
- Tangible mechanics: the key is a physical object, hard to transmit but concrete.
- Resists frequency analysis (it’s a transposition).
- No arithmetic to do: purely geometric.
Weaknesses
- For an
n × ngrille, valid hole configurations are few:4^(n²/4)divided by symmetries. Forn = 4, only 256 possible configurations — brute-forceable with a few ciphertexts. - Diagonals and symmetries introduce statistical regularities in the ciphertext.
- Without strict rotation coverage (if the grille is badly designed), some cells are covered twice and others never — the ciphertext betrays the method.
In CipherChronicle
The rotating grille is an ideal game object: the rotation can be simulated on screen, the player manipulates the grille, letters appear and disappear. It’s the most visual cipher in the catalog — a natural fit for a tactile, interactive format.
Grid
- 1
Ciphertext
All plaintext letters are present, but in a geometrically permuted order.
- 2
Rotating grille hypothesis
The text was written through the holes of a grille rotated four times.
- 3
Grid configuration: holes, size, rotations
On a 4×4 grille, each quarter-turn exposes 4 letters — the key is the initial hole placement.
- 4
Inverse reconstruction
Letters are re-placed in order, rotating the grille hole by hole.
- 5
Message revealed
The plaintext surfaces after the four quarter-turns are rewound.