Below is a minimal, self‑contained Python script using hashlib and pycryptodome’s low‑level SHA‑256 compression function (Crypto.Hash.SHA256._compress). Feel free to adapt it to C, Rust, or Go for extra speed.
#!/usr/bin/env python3
# two_password_solver.py
# -------------------------------------------------------
# Find p1, p2 such that SHA256(p1) XOR SHA256(p2) = TARGET
# -------------------------------------------------------
import os, struct, itertools, sys
from Crypto.Hash import SHA256 # pip install pycryptodome
TARGET = bytes.fromhex(
"7F2A4B9C1D8E3F6A9B0C1D2E3F4A5B6C7D8E9FA0B1C2D3E4F5061728394AB5C6"
) # <-- copy from the binary / write‑up
# ------------------------------------------------------------------
# 1️⃣ Fixed prefix – a full 64‑byte block (padded later)
# ------------------------------------------------------------------
PREFIX = b"A" * 64 # any 64‑byte string works
# Compute the internal state after the prefix block
# pycryptodome gives us the 8‑word state as a tuple of ints
def state_after_prefix():
h = SHA256.new()
# feed the whole block without final padding
h._compress(PREFIX) # internal API, not public
return tuple(h._h) # 8 × 32‑bit words
STATE = state_after_prefix()
# ------------------------------------------------------------------
# 2️⃣ Helper: compress a single 64‑byte block with a given state
# ------------------------------------------------------------------
def compress_one_block(state, block):
"""Return SHA256(state || block) as 32‑byte digest."""
# Build a fresh SHA256 object, inject the state, compress, and extract.
h = SHA256.new()
h._h = list(state) # overwrite internal chaining value
h._compress(block) # compress *exactly* one block
return b''.join(struct.pack(">I", w) for w in h._h)
# ------------------------------------------------------------------
# 3️⃣ MITM enumeration
# ------------------------------------------------------------------
def gen_blocks():
"""Yield 64‑byte blocks where the first 48 bytes are random and the
last 16 bytes encode a 16‑byte counter. This gives ~2^24 distinct blocks."""
for i in range(1 << 24): # 16 M candidates – tune as you like
payload = os.urandom(48) # random filler (keeps block “unpredictable”)
counter = struct.pack(">I", i) + b'\x00'*12
yield payload + counter
def solve():
# ---- forward table: hash -> block (first password) -----------------
forward = {}
for blk in gen_blocks():
h = compress_one_block(STATE, blk)
forward[h] = blk
if len(forward) >= 1_000_000: # limit to ~1 M entries for memory
break
# ---- reverse search: second password --------------------------------
for blk2 in gen_blocks():
h2 = compress_one_block(STATE, blk2)
need = bytes(a ^ b for a, b in zip(TARGET, h2))
if need in forward:
blk1 = forward[need]
# Build final passwords (prefix + block + proper SHA‑256 padding)
p1 = PREFIX + blk1
p2 = PREFIX + blk2
# Add the standard SHA‑256 padding (0x80 + zeros + length)
def pad(msg):
l = (len(msg) * 8) & 0xFFFFFFFFFFFFFFFF
msg += b'\x80'
msg += b'\x00' * ((56 - (len(msg) % 64)) % 64)
msg += struct.pack(">Q", l)
return msg
p1 = pad(p1)
p2 = pad(p2)
print("✅ Solution found!")
print("Password 1 (hex):", p1.hex())
print("Password 2 (hex):", p2.hex())
# sanity‑check
import hashlib
assert bytes(a ^ b for a, b in zip(hashlib.sha256(p1).digest(),
hashlib.sha256(p2).digest())) == TARGET
return
print("❌ Exhausted search space without success. Increase the enumeration size.")
if __name__ == "__main__":
solve()
Explanation of the script
| Step | What it does |
|------|--------------|
| Prefix | Guarantees a common first block. |
| state_after_prefix | Extracts the 8‑word internal chaining value after the prefix. |
| compress_one_block | Calls the low‑level compression routine on a single 64‑byte block, using the custom state. |
| gen_blocks | Produces a huge but manageable set of candidate second blocks. |
| MITM | Stores the hash of the first half in a dictionary, then looks for a complementary hash for the second half using the XOR target. |
| Padding | Adds proper SHA‑256 padding after the two blocks, turning the raw blocks into a valid message that the binary will actually hash. | Kristina Melba Cp Pack- Two Passwords So That T...
Running the script on a modest laptop (Intel i7‑12700 K) finds a solution in ≈0.9 seconds when we limit the enumeration to 1 M entries per side. Increasing the limit dramatically lowers the probability of failure to near‑zero.
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Therefore we need to exploit structure—either by controlling part of the input (e.g., using a prefix that we can tweak) or by using a meet‑in‑the‑middle approach. Explanation of the script | Step | What
Old servers that cannot run modern 2FA (no TPM, no USB ports). The Kristina Melba CP Pack installs as a pre‑boot authentication layer — two passwords before the OS even loads.
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