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Some algorithms have ambiguous hashes (e.g. case-insensetive usernames in Net-NTLMv2 hashes). This optional function allows test modules to unify the hashlist before the verification process starts. Also update readme and minor code formatting. |
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m00000.pm | ||
m00100.pm | ||
m00110.pm | ||
m00120.pm | ||
m01000.pm | ||
m01500.pm | ||
m05600.pm | ||
m18400.pm | ||
m18600.pm | ||
README.md |
Hashcat test modules
Each module provides the functions module_generate_hash
and module_verify_hash
. The first parameter to module_generate_hash
is the password, which can be either in ASCII or binary (packed) form. The module_verify_hash
function accepts a line from the cracks file, without the newline characters.
During single
and passthrough
tests the module_generate_hash
function must provide random values (e.g. salt) for hash generation if necessary. The test.pl script offers a few handy functions like random_hex_string
, random_numeric_string
and random_bytes
. You can implement your own salt generation functions, if your mode has specific requirements.
During verify
tests the module_verify_hash
function must parse the hash:password line and calculate a hash by passing all necessary data to module_generate_hash
. How you pass it is up to you, as long as the first parameter is the password.
Important: You have to call pack_if_HEX_notation
as soon as you have parsed the password, or your tests will fail on passwords in the $HEX[...]
format.
If the algorithm has ambiguous hashes (e.g. partial case-insensetivity), the test module can provide an optional function module_preprocess_hashlist
. It recieves a reference to the hashlist array and can unify the hashes in a way that guarantees the match with the output of module_verify_hash
.
Examples
- For the most basic test modules, see m00000.pm and m00100.pm
- For the basic salted hash tests, see m00110.pm and m00120.pm
- For some sligthly more complex modules with PBKDF2 and encryption, see m18400.pm and m18600.pm
- For a test module with hashlist preprocessing and a custom salt generation algorithm, see m05600.pm