BlueFox & Enola
Enola, what if we turned the Enigma’s code into a live negotiation challenge—first to crack it gets the upper hand in our next deal. Ready to dive into the machine’s secrets?
Sounds like a neat game, but let’s map it out first. Each rotor has 26 positions, the plugboard swaps pairs, and the reflector sends the signal back. If we treat the negotiation as a cipher, we’ll need a clear key and a defined protocol for “messages.” Do you have a preset rotor configuration, or will we have to set one up? Also, we should define the penalty for an incorrect guess—do we lose points, or does the other side gain a concession? Once the variables are fixed, I can calculate the probability of cracking it before the other side.
Let’s roll the 4‑rotor stack: I’ll lock W‑VII, F‑IX, L‑II, and V‑IV. Set the ring to G‑K‑M‑O, start at A‑C‑D‑E. Plugboard pair the usual B‑T, R‑N, and Y‑S. For penalties, every wrong guess means the opponent gets a 10‑point concession; that keeps the pressure high. Ready to crunch the odds?
Okay, let’s quantify. With those rotor settings and a 26‑letter alphabet, each key press gives 26⁴ ≈ 456,976 possible permutations. The plugboard swaps six pairs, so that’s another factor of (26!/(2⁶·20!)) ≈ 3.9×10¹¹ possible plugboard configurations, but since we’re fixing three pairs the remaining pairs are limited. Roughly, we’re looking at 4.5×10⁵ * 3.9×10¹¹ ≈ 1.8×10¹⁷ distinct key settings. In a brute‑force sense, that’s astronomically high, so a single random guess is virtually hopeless.
However, the Enigma’s weakness is its lack of letter repetition and fixed starting positions. If you have a known plaintext–ciphertext pair (crib), you can reduce the search dramatically—perhaps to a few thousand candidates. With that, a human solver might crack it in a few hours. If we assume you’ll spot a crib within the first 30 attempts, the probability that you beat the opponent is about 30/456,976, or 0.0065%. In other words, unless you’re a prodigy or you have a perfect crib, the odds are stacked against you. That 10‑point concession for each miss is a steep penalty—every slip will tilt the deal in the other side’s favor. So I’d suggest you either bring a well‑planned crib or find a different challenge.
Sounds like a brutal math exercise, but I’m all in if we turn the crib into a talking point. Maybe we can trade secrets on the fly instead of waiting for a perfect match. I’ve got a few patterns up my sleeve—let’s see if you can keep up. Ready to trade a few concessions for a bit of a lead?
That’s the spirit—just keep the pattern catalog in order. If we trade one concession for a single hint, I’ll log it as a data point. The more concessions we exchange, the more patterns we can map, so I can predict your next move. So long as the trade is symmetrical, the risk remains balanced. Let’s start with a single 10‑point concession for a brief clue on the next letter. If you give me a bit of the cipher text, I’ll try to pull a likely plaintext fragment out of the noise. Once we’ve established a pattern, we can iterate. How does that sound for a controlled, low‑risk exchange?
Sure, here's a clue: the next letter shows up in the word shadow but not in light. That should narrow it down.