Tool to converte Greek Letter to Number, e.g, its rank/its position in the 24 letters greek alphabet, for example α=1, β=2, γ=3.
Greek Letter Number α=1, β=2, γ=3 - dCode
Tag(s) : Substitution Cipher
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The encryption phase consists of replacing each character of the Greek alphabet by its rank/position in the alphabet (the alphabet has 24 greek letters, each having a lowercase form and a capital form) that is:
1 | α | 2 | β | 3 | γ | 4 | δ | 5 | ε | 6 | ζ | 7 | η | 8 | θ |
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
9 | ι | 10 | κ | 11 | λ | 12 | μ | 13 | ν | 14 | ξ | 15 | ο | 16 | π |
17 | ρ | 18 | σ | 19 | τ | 20 | υ | 21 | φ | 22 | χ | 23 | ψ | 24 | ω |
Example: π becomes 16
The decryption phase consists of replacing each number N by the letter located at rank N in the Greek alphabet, thus 1 = α, 2 = β, … 24 = ω.
Example: 21 becomes φ
The encoded message with greek alphabetic position is theoretically composed of numbers between 1 and 24 (as there are only 24 letters).
As for A1Z26 with the Latin alphabet, several variants are conceivable as starting with 'α = 0' (instead of 1), using a deranged alphabet, etc.
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Cite as source (bibliography):
Greek Letter Number α=1, β=2, γ=3 on dCode.fr [online website], retrieved on 2024-12-04,