Permutation Cipher
In classical cryptography, a permutation cipher is a transposition cipher in which the key is a permutation.
To apply a cipher, a random permutation of size E is generated (the larger the value of E the more secure the cipher).
The plaintext is then broken into segments of size E and the letters within that segment are permuted according to
this key.
In theory, any transposition cipher can be viewed as a permutation cipher where E is equal to the
length of the plaintext; this is too cumbersome a generalisation to use in actual practice, however.
The idea behind a permutation cipher is to keep the plaintext characters unchanged,
butalter their positions by rearrangement using a permutation
This cipher is defined as: Let m be a positive integer, and K consist of all permutations of {1,...,m}
For a key (permutation) , define:
The encryption function
The decryption function
A small example, assuming m = 6, and the key is the permutation
:
The first row is the value of i,
and the second row is the corresponding value of (i)
The inverse permutation, is constructed by interchanging the two rows,
andrearranging the columns so that the first row is in increasing order, Therefore, is:
Total variation formula:
e = 2,718281828 , n - plaintext length
Plaintext: hinkley
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| | nklehyi
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|
| nklyeih
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| nkelhiy
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| nkeylih
| | nkeyhli
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| | nkeyihl
| | nkeyilh
| | nkyileh
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| nlkeiyh
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| | nlkeyih
| | nlkyieh
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| nleihyk
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| | nlehiyk
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| | nlehyik
| | nleyihk
| | nleyikh
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| nleyhik
| | nleyhki
| | nleykhi
| | nleykih
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| | nlykihe
| | nlykeih
| | nlykehi
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| | nlyikeh
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| nlyikhe
| | nlyiekh
| | nlyiehk
| | nlyihek
| | nlyihke
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| | nlyeihk
| | nlyekih
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| | nlyehki
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| nlyhiek
| | nlyhike
| | nlyheik
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| | nlyhkie
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| nehkyli
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| | nekilhy
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|
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|
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| | lniehky
| | lniehyk
|
| lniekhy
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|
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|
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|
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|
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|
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|
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|
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|
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|
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|
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| | yheilkn
| | yheinlk
| | yheinkl
| | yheiknl
| | yheikln
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| yhiklen
| | yhiklne
| | yhikeln
| | yhikenl
| | yhiknel
| | yhiknle
| | yhilken
| | yhilkne
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|
| yhilnke
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| yhinkel
| | yhinkle
| |
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