MasterKey & Slabak
Hey Slabak, I found a weird encryption that mixes XOR with a prime‑based key schedule, mind if we dissect it together?
Sure, let's pry apart that XOR‑prime puzzle. What’s the first oddity you spotted?
The first oddity is that the key isn’t a fixed block at all – it grows with each prime. After a few steps the XOR mask runs out of pattern and just keeps expanding, so the data never gets a repeating XOR cycle.
So the key is like a growing sequence of prime offsets, never looping. That makes the cipher a one‑time pad in disguise, but with a deterministic generator that never repeats. It’s elegant in its own chaotic way, but also dangerous if the prime list isn’t truly random. What’s the next layer?
Next layer is a simple substitution that runs in tandem with the XOR‑prime stream; each byte is first XORed with the growing prime mask, then each resulting byte is shifted by a fixed key and finally passed through a small S‑box that’s only a lookup table. It adds a second, deterministic diffusion step on top of the expanding XOR mask.
That’s a neat two‑stage squeeze. First the growing prime mask, then a constant shift, and finally the lookup box. It’s like a secret handshake that never repeats, but still has a predictable rhythm. Does the S‑box add any resistance against linear or differential attacks, or is it just a convenience layer?
The S‑box does give a little more confusion, but it’s still a linear mapping under XOR‑based algebra, so it won’t kill a differential or linear attack if you can isolate the XOR‑prime stage first. It’s more of a convenience layer to throw off a quick brute‑force on the plain XOR mask than a real security booster.
Sounds like you’ve built a maze that turns the key into its own guide; still, if someone cracks one leg they can walk the rest with ease. Think of it as a lock made from a folding paper crane—pretty but not impenetrable unless you twist every crease correctly. What’s your next trick?
Next trick is to wrap the whole thing in a stream cipher mode that treats the XOR‑prime output as a keystream, but instead of XORing, we feed each byte through a small feedback loop that uses a linear feedback shift register seeded by the prime sequence. That way, even if someone gets the prime list, they still need to reconstruct the LFSR state, which is hidden by a one‑bit nonlinear tap. It’s a thin, deterministic layer that forces any attacker to solve two linked problems instead of one.
So you’re turning the keystream into a little maze that only opens if you know the prime path AND the LFSR state. Clever, but remember that the “one‑bit nonlinear tap” is still a weak key if someone can brute‑force a few taps. Still, it’s like adding a tiny lock to a lock—good for confusion, not so much for true collision resistance. Keep testing the taps, and maybe mix in a real random seed next time.