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=== Example 3 — 1944 San Francisco message, with additional mod‑26 letter-based OTP demonstration === Source: Venona — San Francisco KGB Station: Pacific Cables, 1944 (Wilson Center / Library of Congress), message #789, pages pp. 210–212 — excerpt from translation: : “… contact established at midnight” Part A: Digit super‑encipherment (reconstruction) * Plaintext excerpt: “contact established midnight” (3 words). * Assigned 5‑digit codebook groups (reconstruction): - contact → 55555 - established → 66666 - midnight → 77777 * Random 5‑digit pad fragment (reconstruction): - pad groups → 12345 98765 43210 Encryption (plaintext + pad → ciphertext) | Plain | Pad | Cipher | | ----- | ----- | ------ | | 55555 | 12345 | 67890 | | 66666 | 98765 | 65431 | | 77777 | 43210 | 10987 | Decryption (ciphertext − pad → recovered) | Cipher | Pad | Plain | | ------ | ----- | ----- | | 67890 | 12345 | 55555 | | 65431 | 98765 | 66666 | | 10987 | 43210 | 77777 | Recovered groups map to “contact established midnight.” Part B: Letter‑based OTP demonstration (mod 26) To show how a letter‑based OTP differs from Venona’s digit super‑encipherment, take the plaintext phrase: : “MEET AT MOON” (Spaces ignored; only letters; letters A–Z → 0–25) * Plaintext letters → numeric (A=0…Z=25): M(12) E(4) E(4) T(19) A(0) T(19) M(12) O(14) O(14) N(13) * Random key stream (2-digit per letter) — reconstruction: key: 03 15 08 22 11 19 04 25 07 09 * Encryption (letter + key mod 26): - 12+3 = 15 → P - 4+15 = 19 → T - 4+8 = 12 → M - 19+22 = 41 mod26 = 15 → P - 0+11 = 11 → L - 19+19 = 38 mod26 = 12 → M - 12+4 = 16 → Q - 14+25 = 39 mod26 = 13 → N - 14+7 = 21 → V - 13+9 = 22 → W Ciphertext letters: “PTMPLMQNVW” * Decryption (ciphertext − key mod 26) recovers original plaintext letters exactly. Note on difference from Venona digit‑system: The letter‑based OTP uses mod 26 on letter‑value units; Venona used digit groups (decimal digits) and mod‑10 addition on each digit individually. The structure is different: a letter‑OTP works on letters; Venona works on numeric code‑groups, making it suitable for superenciphering numeric code‑groups, not text directly.
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