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#
# This file is part of John the Ripper password cracker,
# Copyright (c) 1996-2006,2008-2011 by Solar Designer
#
[Options]
# Wordlist file name, to be used in batch mode
Wordlist = $JOHN/password.lst
# Use idle cycles only
Idle = Y
# Crash recovery file saving delay in seconds
Save = 600
# Beep when a password is found (who needs this anyway?)
Beep = N
# "Single crack" mode rules
[List.Rules:Single]
# Simple rules come first...
:
-s x**
-c (?a c Q
-c l Q
-s-c x** /?u l
# These were not included in crackers I've seen, but are pretty efficient,
# so I include them near the beginning
>6 '6
>7 '7 l
-c >6 '6 /?u l
>5 '5
# Weird order, eh? Can't do anything about it, the order is based on the
# number of successful cracks...
<* d
r c
-c <* (?a d c
-c >5 '5 /?u l
-c u Q
-c )?a r l
-[:c] <* !?A \p1[lc] p
-c <* c Q d
-c >7 '7 /?u
>4 '4 l
-c <+ (?l c r
-c <+ )?l l Tm
>3 '3
-c >4 '4 /?u
-c >3 '3 /?u l
-c u Q r
<* d M 'l f Q
-c <* l Q d M 'l f Q
# About 50% of single-mode-crackable passwords get cracked by now...
# >2 x12 ... >8 x18
>[2-8] x1\1
>9 \[
# >3 x22 ... >9 x28
>[3-9] x2\p[2-8]
# >4 x32 ... >9 x37
>[4-9] x3\p[2-7]
# >2 x12 /?u l ... >8 x18 /?u l
-c >[2-8] x1\1 /?u l
-c >9 \[ /?u l
# >3 x22 /?u l ... >9 x28 /?u l
-c >[3-9] x2\p[2-8] /?u l
# >4 x32 /?u l ... >9 x37 /?u l
-c >[4-9] x3\p[2-7] /?u l
# Now to the suffix stuff...
<* l $[1-9!0a-rt-z"-/:[email protected]\[-`{-~]
-c <* (?a c $[1-9!0a-rt-z"-/:[email protected]\[-`{-~]
-[:c] <* !?A (?\p1[za] \p1[lc] $s M 'l p Q X0z0 'l $s
-[:c] <* /?A (?\p1[za] \p1[lc] $s
<* l r $[1-9!]
-c <* /?a u $[1-9!]
-[:c] <- (?\p1[za] \p1[lc] Az"'s"
-[:c] <- (?\p1[za] \p1[lc] Az"!!"
-[:c] (?\p1[za] \p1[lc] $! <- Az"!!"
# Removing vowels...
-[:c] /?v @?v >2 (?\p1[za] \p1[lc]
/?v @?v >2 <* d
# crack -> cracked, crack -> cracking
<* l [PI]
-c <* l [PI] (?a c
# mary -> marie
-[:c] <* (?\p1[za] \p1[lc] )y omi $e
# marie -> mary
-[:c] <* (?\p1[za] \p1[lc] )e \] )i val1 oay
# The following are some 3l33t rules
-[:c] l /[aelos] s\0\p[4310$] (?\p1[za] \p1[:c]
-[:c] l /a /[elos] sa4 s\0\p[310$] (?\p1[za] \p1[:c]
-[:c] l /e /[los] se3 s\0\p[10$] (?\p1[za] \p1[:c]
-[:c] l /l /[os] sl1 s\0\p[0$] (?\p1[za] \p1[:c]
-[:c] l /o /s so0 ss$ (?\p1[za] \p1[:c]
-[:c] l /a /e /[los] sa4 se3 s\0\p[10$] (?\p1[za] \p1[:c]
-[:c] l /a /l /[os] sa4 sl1 s\0\p[0$] (?\p1[za] \p1[:c]
-[:c] l /a /o /s sa4 so0 ss$ (?\p1[za] \p1[:c]
-[:c] l /e /l /[os] se3 sl1 s\0\p[0$] (?\p1[za] \p1[:c]
-[:c] l /[el] /o /s s\0\p[31] so0 ss$ (?\p1[za] \p1[:c]
-[:c] l /a /e /l /[os] sa4 se3 sl1 s\0\p[0$] (?\p1[za] \p1[:c]
-[:c] l /a /[el] /o /s sa4 s\0\p[31] so0 ss$ (?\p1[za] \p1[:c]
-[:c] l /e /l /o /s se3 sl1 so0 ss$ (?\p1[za] \p1[:c]
-[:c] l /a /e /l /o /s sa4 se3 sl1 so0 ss$ (?\p1[za] \p1[:c]
# Now to the prefix stuff...
l ^[1a-z2-90]
-c l Q ^[A-Z]
^[A-Z]
l ^["-/:[email protected]\[-`{-~]
-[:c] <9 (?a \p1[lc] A0"[tT]he"
-[:c] <9 (?a \p1[lc] A0"[aA]my"
-[:c] <9 (?a \p1[lc] A0"[mdMD]r"
-[:c] <9 (?a \p1[lc] A0"[mdMD]r."
-[:c] <9 (?a \p1[lc] A0"__"
<- !?A l p ^[240-9]
# Some word pair rules...
# johnsmith -> JohnSmith, johnSmith
-p-c (?a 2 (?a c 1 [cl]
# JohnSmith -> john smith, john_smith, john-smith
-p 1 <- $[ _\-] + l
# JohnSmith -> John smith, John_smith, John-smith
-p-c 1 <- (?a c $[ _\-] 2 l
# JohnSmith -> john Smith, john_Smith, john-Smith
-p-c 1 <- l $[ _\-] 2 (?a c
# johnsmith -> John Smith, John_Smith, John-Smith
-p-c 1 <- (?a c $[ _\-] 2 (?a c
# Applying different simple rules to each of the two words
-p-[c:] 1 \p1[ur] 2 l
-p-c 2 (?a c 1 [ur]
-p-[c:] 1 l 2 \p1[ur]
-p-c 1 (?a c 2 [ur]
# jsmith -> smithj, etc...
-[:c] (?a \p1[lc] [{}]
-[:c] (?a \p1[lc] [{}] \0
# Toggle case...
-c <+ )?u l Tm
-c T0 Q M c Q l Q u Q C Q X0z0 'l
-c T[1-9A-E] Q M l Tm Q C Q u Q l Q c Q X0z0 'l
-c l Q T[1-9A-E] Q M T\0 Q l Tm Q C Q u Q X0z0 'l
-c >2 <G %2?a [lu] T0 M T2 T4 T6 T8 TA TC TE Q M l Tm Q X0z0 'l
-c >2 /?l /?u t Q M c Q C Q l Tm Q X0z0 'l
# Deleting chars...
>[2-8] D\p[1-7]
>[8-9A-E] D\1
-c /?u >[2-8] D\p[1-7] l
-c /?u >[8-9A-E] D\1 l
=1?a \[ M c Q
-c (?a >[1-9A-E] D\1 c
# Inserting a dot...
-[:c] >3 (?a \p1[lc] i[12].
# More suffix stuff...
<- l Az"[190][0-9]"
-c <- (?a c Az"[190][0-9]"
<- l Az"[782][0-9]"
-c <- (?a c Az"[782][0-9]"
<* l $[A-Z]
-c <* (?a c $[A-Z]
# cracking -> CRACKiNG
-c u /I sIi
# Crack96 -> cRACK96
%2?a C Q
# Crack96 -> cRACK(^
/?A S Q
# Crack96 -> CRaCK96
-c /?v V Q
# Really weird charset conversions, like "england" -> "rmh;smf"
:[RL] Q
l Q [RL]
-c (?a c Q [RL]
:[RL] \0 Q
# Both prefixing and suffixing...
<- l ^[[email protected]#$%^&*\-=_+.?|:'"] $\1
<- l ^[({[<] $\p[)}\]>]
# The rest of two-digit suffix stuff, less common numbers...
<- l Az"[63-5][0-9]"
-c <- (?a c Az"[63-5][0-9]"
# Some multi-digit numbers...
-[:c] (?a \p1[lc] Az"007" <+
-[:c] (?a \p1[lc] Az"123" <+
-[:c] (?a \p1[lc] Az"[0-9]\0\0" <+
-[:c] (?a \p1[lc] Az"1234" <+
-[:c] (?a \p1[lc] Az"[0-9]\0\0\0" <+
-[:c] (?a \p1[lc] Az"12345" <+
-[:c] (?a \p1[lc] Az"[0-9]\0\0\0\0" <+
-[:c] (?a \p1[lc] Az"123456" <+
-[:c] (?a \p1[lc] Az"[0-9]\0\0\0\0\0" <+
# Some [birth] years...
l Az"19[7-96-0]" <+ >-
l Az"20[01]" <+ >-
l Az"19[7-9][0-9]" <+
l Az"20[01][0-9]" <+
l Az"19[6-0][9-0]" <+
# Uncomment the following lines if you're really crazy
;# Insert/overstrike some characters...
;!?A >[1-6] l i\0[a-z]
;!?A l o0[a-z]
;!?A >[1-7] l o\0[a-z]
;# Toggle case everywhere (up to length 8), assuming that certain case
;# combinations were already tried.
;-c T1 Q M T0 Q
;-c T2 Q M T[z0] T[z1] Q
;-c T3 Q M T[z0] T[z1] T[z2] Q
;-c T4 Q M T[z0] T[z1] T[z2] T[z3] Q
;-c T5 Q M T[z0] T[z1] T[z2] T[z3] T[z4] Q
;-c T6 Q M T[z0] T[z1] T[z2] T[z3] T[z4] T[z5] Q
;-c T7 Q M T[z0] T[z1] T[z2] T[z3] T[z4] T[z5] T[z6] Q
;# Very slow stuff...
;l Az"[1-90][0-9][0-9]" <+
;-c (?a c Az"[1-90][0-9][0-9]" <+
;<[\-9] l A\p[z0]"[a-z][a-z]"
;<- l ^[a-z] $[a-z]
# Wordlist mode rules
[List.Rules:Wordlist]
# Try words as they are
:
# Lowercase every pure alphanumeric word
-c >3 !?X l Q
# Capitalize every pure alphanumeric word
-c (?a >2 !?X c Q
# Lowercase and pluralize pure alphabetic words
<* >2 !?A l p
# Lowercase pure alphabetic words and append '1'
<* >2 !?A l $1
# Capitalize pure alphabetic words and append '1'
-c <* >2 !?A c $1
# Duplicate reasonably short pure alphabetic words (fred -> fredfred)
<7 >1 !?A l d
# Lowercase and reverse pure alphabetic words
>3 !?A l M r Q
# Prefix pure alphabetic words with '1'
>2 !?A l ^1
# Uppercase pure alphanumeric words
-c >2 !?X u Q M c Q u
# Lowercase pure alphabetic words and append a digit or simple punctuation
<* >2 !?A l $[2!37954860.?]
# Words containing punctuation, which is then squeezed out, lowercase
/?p @?p >3 l
# Words with vowels removed, lowercase
/?v @?v >3 l
# Words containing whitespace, which is then squeezed out, lowercase
/?w @?w >3 l
# Capitalize and duplicate short pure alphabetic words (fred -> FredFred)
-c <7 >1 !?A c d
# Capitalize and reverse pure alphabetic words (fred -> derF)
-c <+ >2 !?A c r
# Reverse and capitalize pure alphabetic words (fred -> Derf)
-c >2 !?A l M r Q c
# Lowercase and reflect pure alphabetic words (fred -> fredderf)
<7 >1 !?A l d M 'l f Q
# Uppercase the last letter of pure alphabetic words (fred -> freD)
-c <+ >2 !?A l M r Q c r
# Prefix pure alphabetic words with '2' or '4'
>2 !?A l ^[24]
# Capitalize pure alphabetic words and append a digit or simple punctuation
-c <* >2 !?A c $[2!3957468.?0]
# Prefix pure alphabetic words with digits
>2 !?A l ^[379568]
# Capitalize and pluralize pure alphabetic words of reasonable length
-c <* >2 !?A c p
# Lowercase/capitalize pure alphabetic words of reasonable length and convert:
# crack -> cracked, crack -> cracking
-[:c] <* >2 !?A \p1[lc] M [PI] Q
# Try the second half of split passwords
-s x**
-s-c x** M l Q
# Case toggler for cracking MD4-based NTLM hashes (with the contributed patch)
# given already cracked DES-based LM hashes.
# Rename this section to [List.Rules:Wordlist] to activate it.
[List.Rules:NT]
:
-c T0Q
-c T1QT[z0]
-c T2QT[z0]T[z1]
-c T3QT[z0]T[z1]T[z2]
-c T4QT[z0]T[z1]T[z2]T[z3]
-c T5QT[z0]T[z1]T[z2]T[z3]T[z4]
-c T6QT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]
-c T7QT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]
-c T8QT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]
-c T9QT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]T[z8]
-c TAQT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]T[z8]T[z9]
-c TBQT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]T[z8]T[z9]T[zA]
-c TCQT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]T[z8]T[z9]T[zA]T[zB]
-c TDQT[z0]T[z1]T[z2]T[z3]T[z4]T[z5]T[z6]T[z7]T[z8]T[z9]T[zA]T[zB]T[zC]
# Incremental modes
[Incremental:All]
File = $JOHN/all.chr
MinLen = 0
MaxLen = 8
CharCount = 95
[Incremental:Alpha]
File = $JOHN/alpha.chr
MinLen = 1
MaxLen = 8
CharCount = 26
[Incremental:Digits]
File = $JOHN/digits.chr
MinLen = 1
MaxLen = 8
CharCount = 10
[Incremental:Alnum]
File = $JOHN/alnum.chr
MinLen = 1
MaxLen = 8
CharCount = 36
[Incremental:LanMan]
File = $JOHN/lanman.chr
MinLen = 0
MaxLen = 7
CharCount = 69
# Some pre-defined word filters
[List.External:Filter_Alpha]
void filter()
{
int i, c;
i = 0;
while (c = word[i++])
if (c < 'a' || c > 'z') {
  word = 0; return;
}
}
[List.External:Filter_Digits]
void filter()
{
int i, c;
i = 0;
while (c = word[i++])
if (c < '0' || c > '9') {
  word = 0; return;
}
}
[List.External:Filter_Alnum]
void filter()
{
int i, c;
i = 0;
while (c = word[i++])
if ((c < 'a' || c > 'z') && (c < '0' || c > '9')) {
  word = 0; return;
}
}
[List.External:Filter_LanMan]
void filter()
{
int i, c;
word[7] = 0;   // Truncate at 7 characters
i = 0;    // Convert to uppercase
while (c = word[i]) {
  if (c >= 'a' && c <= 'z') word[i] &= 0xDF;
  i++;
}
}
# A simple cracker for LM hashes
[List.External:LanMan]
int length;    // Current length
void init()
{
word[0] = 'A' - 1;  // Start with "A"
word[length = 1] = 0;
}
void generate()
{
int i;
i = length - 1;   // Start from the last character
while (++word[i] > 'Z')  // Try to increase it
if (i)    // Overflow here, any more positions?
  word[i--] = 'A'; // Yes, move to the left, and repeat
else    // No
if (length < 7) {
  word[i = ++length] = 0; // Switch to the next length
  while (i--)
   word[i] = 'A';
  return;
} else {
  word = 0; return; // We're done
}
}
void restore()
{
length = 0;   // Calculate the length
while (word[length]) length++;
}
# Simple and well-commented, yet useful external mode example
[List.External:Double]
/*
* This cracking mode tries all the possible duplicated lowercase alphabetic
* "words" of up to 8 characters long.  Since word halves are the same, it
* only has to try about 500,000 words.
*/
/* Global variables: current length and word */
int length, current[9];
/* Called at startup to initialize the global variables */
void init()
{
int i;
i = length = 2;   // Start with 4 character long words
while (i--) current[i] = 'a'; // Set our half-word to "aa"
}
/* Generates a new word */
void generate()
{
int i;
/* Export last generated word, duplicating it at the same time; here "word"
* is a pre-defined external variable. */
word[(i = length) << 1] = 0;
while (i--) word[length + i] = word[i] = current[i];
/* Generate a new word */
i = length - 1;   // Start from the last character
while (++current[i] > 'z') // Try to increase it
if (i)    // Overflow here, any more positions?
  current[i--] = 'a'; // Yes, move to the left, and repeat
else {    // No
  current = 0;  // Request a length switch
  break;   // Break out of the loop
}
/* Switch to the next length, unless we were generating 8 character long
* words already. */
if (!current && length < 4) {
  i = ++length;
  while (i--) current[i] = 'a';
}
}
/* Called when restoring an interrupted session */
void restore()
{
int i;
/* Import the word back */
i = 0;
while (current[i] = word[i]) i++;
/* ...and calculate the half-word length */
length = i >> 1;
}
# Strip 0.5 ("Secure Tool for Recalling Important Passwords") cracker,
# based on analysis done by Thomas Roessler and Ian Goldberg.  This will
# crack passwords you may have generated with Strip; other uses of Strip
# are unaffected.
[List.External:Strip]
int minlength, maxlength, mintype, maxtype;
int crack_seed, length, type;
int count, charset[128];
void init()
{
int c;
/* Password lengths to try; Strip can generate passwords of 4 to 16
* characters, but traditional crypt(3) hashes are limited to 8. */
minlength = 4; // 4
maxlength = 8; // 16
/* Password types to try (Numeric, Alpha-Num, Alpha-Num w/ Meta). */
mintype = 0; // 0
maxtype = 2; // 2
crack_seed = 0x10000;
length = minlength - 1;
type = mintype;
count = 0;
c = '0'; while (c <= '9') charset[count++] = c++;
}
void generate()
{
int seed, random;
int i, c;
if (crack_seed > 0xffff) {
  crack_seed = 0;
  if (++length > maxlength) {
   length = minlength;
   if (++type > maxtype) {
    word[0] = 0;
    return;
   }
  }
  count = 10;
  if (type >= 1) {
   c = 'a'; while (c <= 'f') charset[count++] = c++;
   c = 'h'; while (c <= 'z') charset[count++] = c++;
   c = 'A'; while (c <= 'Z') charset[count++] = c++;
  }
  if (type == 2) {
   charset[count++] = '!';
   c = '#'; while (c <= '&') charset[count++] = c++;
   c = '('; while (c <= '/') charset[count++] = c++;
   c = '<'; while (c <= '>') charset[count++] = c++;
   charset[count++] = '?'; charset[count++] = '@';
   charset[count++] = '['; charset[count++] = ']';
   charset[count++] = '^'; charset[count++] = '_';
   c = '{'; while (c <= '~') charset[count++] = c++;
  }
}
seed = (crack_seed++ << 16 >> 16) * 22695477 + 1;
i = 0;
while (i < length) {
  random = ((seed = seed * 22695477 + 1) >> 16) & 0x7fff;
  word[i++] = charset[random % count];
}
word[i] = 0;
}
# Try sequences of adjacent keys on a keyboard as candidate passwords
[List.External:Keyboard]
int maxlength, length; // Maximum password length to try, current length
int fuzz;  // The desired "fuzz factor", either 0 or 1
int id[15];  // Current character indices for each position
int m[0x400], mc[0x80]; // The keys matrix, counts of adjacent keys
int f[0x40], fc; // Characters for the first position, their count
void init()
{
int minlength;
int i, j, c, p;
int k[0x40];
minlength = 1; // Initial password length to try
maxlength = 15; // Maximum password length to try, up to 15
fuzz = 1; // "Fuzz factor", set to 0 for much quicker runs
/*
* This defines the keyboard layout, by default for a QWERTY keyboard.
* Please note that the sizes of m[] and mc[] arrays assume 7-bit
* characters and will need to be doubled for 8-bit characters such as
* umlauts.
*/
i = 0; while (i < 0x40) k[i++] = 0;
k[0] = '`';
i = 0; while (++i <= 9) k[i] = '0' + i;
k[10] = '0'; k[11] = '-'; k[12] = '=';
k[0x11] = 'q'; k[0x12] = 'w'; k[0x13] = 'e'; k[0x14] = 'r';
k[0x15] = 't'; k[0x16] = 'y'; k[0x17] = 'u'; k[0x18] = 'i';
k[0x19] = 'o'; k[0x1a] = 'p'; k[0x1b] = '['; k[0x1c] = ']';
k[0x1d] = '\\';
k[0x21] = 'a'; k[0x22] = 's'; k[0x23] = 'd'; k[0x24] = 'f';
k[0x25] = 'g'; k[0x26] = 'h'; k[0x27] = 'j'; k[0x28] = 'k';
k[0x29] = 'l'; k[0x2a] = ';'; k[0x2b] = '\'';
k[0x31] = 'z'; k[0x32] = 'x'; k[0x33] = 'c'; k[0x34] = 'v';
k[0x35] = 'b'; k[0x36] = 'n'; k[0x37] = 'm'; k[0x38] = ',';
k[0x39] = '.'; k[0x3a] = '/';
i = 0; while (i < 0x80) mc[i++] = 0;
fc = 0;
/* rows */
c = 0;
i = 0;
while (i < 0x40) {
  p = c;
  c = k[i++];
  if (!c) continue;
  f[fc++] = c;
  if (!p) continue;
  m[(c << 3) + mc[c]++] = p;
  m[(p << 3) + mc[p]++] = c;
}
f[fc] = 0;
/* columns */
i = 0;
while (i < 0x30) {
  p = k[i++];
  if (!p) continue;
  j = 1 - fuzz;
  while (j <= 1 + fuzz) {
   c = k[i + 0x10 - j++];
   if (!c) continue;
   m[(c << 3) + mc[c]++] = p;
   m[(p << 3) + mc[p]++] = c;
  }
}
id[0] = 0;
length = minlength;
}
void generate()
{
int i, p, maxcount;
word[i = 0] = p = f[id[0]];
while (++i < length)
  word[i] = p = m[(p << 3) + id[i]];
word[i--] = 0;
if (i) maxcount = mc[word[i - 1]]; else maxcount = fc;
while (++id[i] >= maxcount) {
  if (!i) {
   if (length < maxlength) {
    id[0] = 0;
    id[length++] = 0;
   }
   return;
  }
  id[i--] = 0;
  if (i) maxcount = mc[word[i - 1]]; else maxcount = fc;
}
}
void restore()
{
int i;
/* Calculate the length */
length = 0;
while (word[length]) length++;
/* Infer the first character index */
i = -1;
while (++i < fc) {
  if (f[i] == word[0]) {
   id[0] = i;
   break;
  }
}
/* This sample can be enhanced to infer the rest of the indices here */
}
# Generic implementation of "dumb" exhaustive search, given a range of lengths
# and an arbitrary charset.  This is pre-configured to try 8-bit characters
# against LM hashes, which is only reasonable to do for very short password
# half lengths.
[List.External:DumbForce]
int maxlength;  // Maximum password length to try
int last;  // Last character position, zero-based
int lastid;  // Character index in the last position
int id[0x7f];  // Current character indices for other positions
int charset[0x100], c0; // Character set
void init()
{
int minlength;
int i, c;
minlength = 1; // Initial password length to try, must be at least 1
maxlength = 7; // Must be at least same as minlength
/*
* This defines the character set.
*
* Let's say, we want to try TAB, all non-control ASCII characters, and all
* 8-bit characters, including the 8-bit terminal controls range (as these are
* used as regular national characters with some 8-bit encodings), but except
* for known terminal controls (risky for the terminal we may be running on).
*
* Also, let's say our hashes are case-insensitive, so skip lowercase letters
* (this is right for LM hashes).
*/
i = 0;
charset[i++] = 9;  // Add horizontal TAB (ASCII 9), then
c = ' ';   // start with space (ASCII 32) and
while (c < 'a')   // proceed till lowercase 'a'
  charset[i++] = c++;
c = 'z' + 1;   // Skip lowercase letters and
while (c <= 0x7e)  // proceed for all printable ASCII
  charset[i++] = c++;
c++;    // Skip DEL (ASCII 127) and
while (c < 0x84)  // proceed over 8-bit codes till IND
  charset[i++] = c++;
charset[i++] = 0x86;  // Skip IND (84 hex) and NEL (85 hex)
charset[i++] = 0x87;
c = 0x89;   // Skip HTS (88 hex)
while (c < 0x8d)  // Proceed till RI (8D hex)
  charset[i++] = c++;
c = 0x91;   // Skip RI, SS2, SS3, DCS
while (c < 0x96)  // Proceed till SPA (96 hex)
  charset[i++] = c++;
charset[i++] = 0x99;  // Skip SPA, EPA, SOS
c = 0xa0;   // Skip DECID, CSI, ST, OSC, PM, APC
while (c <= 0xff)  // Proceed with the rest of 8-bit codes
  charset[i++] = c++;
/* Zero-terminate it, and cache the first character */
charset[i] = 0;
c0 = charset[0];
last = minlength - 1;
i = 0;
while (i <= last) {
  id[i] = 0;
  word[i++] = c0;
}
lastid = -1;
word[i] = 0;
}
void generate()
{
int i;
/* Handle the typical case specially */
if (word[last] = charset[++lastid]) return;
lastid = 0;
word[i = last] = c0;
while (i--) {   // Have a preceding position?
  if (word[i] = charset[++id[i]]) return;
  id[i] = 0;
  word[i] = c0;
}
if (++last < maxlength) { // Next length?
  id[last] = lastid = 0;
  word[last] = c0;
  word[last + 1] = 0;
} else    // We're done
  word = 0;
}
void restore()
{
int i, c;
/* Calculate the current length and infer the character indices */
last = 0;
while (c = word[last]) {
  i = 0; while (charset[i] != c && charset[i]) i++;
  if (!charset[i]) i = 0; // Not found
  id[last++] = i;
}
lastid = id[--last];
}
# Generic implementation of exhaustive search for a partially-known password.
# This is pre-configured for length 8, lowercase and uppercase letters in the
# first 4 positions (52 different characters), and digits in the remaining 4
# positions - however, the corresponding part of init() may be modified to use
# arbitrary character sets or even fixed characters for each position.
[List.External:KnownForce]
int last;  // Last character position, zero-based
int lastofs;  // Last character position offset into charset[]
int lastid;  // Current character index in the last position
int id[0x7f];  // Current character indices for other positions
int charset[0x7f00]; // Character sets, 0x100 elements for each position
void init()
{
int length;
int pos, ofs, i, c;
length = 8; // Password length to try
/* This defines the character sets for different character positions */
pos = 0;
while (pos < 4) {
  ofs = pos++ << 8;
  i = 0;
  c = 'a';
  while (c <= 'z')
   charset[ofs + i++] = c++;
  c = 'A';
  while (c <= 'Z')
   charset[ofs + i++] = c++;
  charset[ofs + i] = 0;
}
while (pos < length) {
  ofs = pos++ << 8;
  i = 0;
  c = '0';
  while (c <= '9')
   charset[ofs + i++] = c++;
  charset[ofs + i] = 0;
}
last = length - 1;
pos = -1;
while (++pos <= last)
  word[pos] = charset[id[pos] = pos << 8];
lastid = (lastofs = last << 8) - 1;
word[pos] = 0;
}
void generate()
{
int pos;
/* Handle the typical case specially */
if (word[last] = charset[++lastid]) return;
word[pos = last] = charset[lastid = lastofs];
while (pos--) {   // Have a preceding position?
  if (word[pos] = charset[++id[pos]]) return;
  word[pos] = charset[id[pos] = pos << 8];
}
word = 0;   // We're done
}
void restore()
{
int i, c;
/* Calculate the current length and infer the character indices */
last = 0;
while (c = word[last]) {
  i = lastofs = last << 8;
  while (charset[i] != c && charset[i]) i++;
  if (!charset[i]) i = lastofs; // Not found
  id[last++] = i;
}
lastid = id[--last];
}
# A variation of KnownForce configured to try likely date and time strings.
[List.External:DateTime]
int last;  // Last character position, zero-based
int lastofs;  // Last character position offset into charset[]
int lastid;  // Current character index in the last position
int id[0x7f];  // Current character indices for other positions
int charset[0x7f00]; // Character sets, 0x100 elements for each position
void init()
{
int length;
int pos, ofs, i, c;
length = 8; // Must be one of: 4, 5, 7, 8
/* This defines the character sets for different character positions */
pos = 0;
while (pos < length - 6) {
  ofs = pos++ << 8;
  i = 0;
  c = '0';
  while (c <= '9')
   charset[ofs + i++] = c++;
  charset[ofs + i] = 0;
}
if (pos) {
  ofs = pos++ << 8;
  charset[ofs] = '/';
  charset[ofs + 1] = '.';
  charset[ofs + 2] = ':';
  charset[ofs + 3] = 0;
}
while (pos < length - 3) {
  ofs = pos++ << 8;
  i = 0;
  c = '0';
  while (c <= '9')
   charset[ofs + i++] = c++;
  charset[ofs + i] = 0;
}
ofs = pos++ << 8;
charset[ofs] = '/';
charset[ofs + 1] = '.';
charset[ofs + 2] = ':';
charset[ofs + 3] = 0;
while (pos < length) {
  ofs = pos++ << 8;
  i = 0;
  c = '0';
  while (c <= '9')
   charset[ofs + i++] = c++;
  charset[ofs + i] = 0;
}
last = length - 1;
pos = -1;
while (++pos <= last)
  word[pos] = charset[id[pos] = pos << 8];
lastid = (lastofs = last << 8) - 1;
word[pos] = 0;
}
void generate()
{
int pos;
/* Handle the typical case specially */
if (word[last] = charset[++lastid]) return;
word[pos = last] = charset[lastid = lastofs];
while (pos--) {   // Have a preceding position?
  if (word[pos] = charset[++id[pos]]) return;
  word[pos] = charset[id[pos] = pos << 8];
}
word = 0;   // We're done
}
void restore()
{
int i, c;
/* Calculate the current length and infer the character indices */
last = 0;
while (c = word[last]) {
  i = lastofs = last << 8;
  while (charset[i] != c && charset[i]) i++;
  if (!charset[i]) i = lastofs; // Not found
  id[last++] = i;
}
lastid = id[--last];
}
# Try strings of repeated characters.
[List.External:Repeats]
int minlength, maxlength, minc, maxc, length, c;
void init()
{
minlength = 1;
maxlength = 72;
minc = 0x20;
maxc = 0xff;
length = minlength; c = minc;
}
void generate()
{
int i;
i = 0;
while (i < length)
  word[i++] = c;
word[i] = 0;
if (c++ < maxc)
  return;
c = minc;
if (++length > maxlength)
  c = 0; // Will NUL out the next "word" and thus terminate
}
# Generate candidate passwords from many small subsets of characters from a
# much larger full character set.  This will test for passwords containing too
# few different characters.  As currently implemented, this code will produce
# some duplicates, although their number is relatively small when the maximum
# number of different characters (the maxdiff setting) is significantly lower
# than the maximum length (the maxlength setting).  Nevertheless, you may want
# to pass the resulting candidate passwords through "unique" if you intend to
# test them against hashes that are salted and/or of a slow to compute type.
[List.External:Subsets]
int minlength;  // Minimum password length to try
int maxlength;  // Maximum password length to try
int startdiff;  // Initial number of characters in a subset to try
int maxdiff;  // Maximum number of characters in a subset to try
int last;  // Last character position, zero-based
int lastid;  // Character index in the last position
int id[0x7f];  // Current character indices for other positions
int subset[0x100], c0; // Current subset
int subcount;  // Number of characters in the current subset
int subid[0x100]; // Indices into charset[] of characters in subset[]
int charset[0x100]; // Full character set
int charcount;  // Number of characters in the full charset
void init()
{
int i, c;
minlength = 1; // Minimum password length to try, must be at least 1
maxlength = 8; // Must be at least same as minlength
startdiff = 1; // Initial number of different characters to try
maxdiff = 3; // Maximum number of different characters to try
/* This defines the character set */
i = 0;
c = 0x20;
while (c <= 0x7e)
  charset[i++] = c++;
if (maxdiff > (charcount = i))
  maxdiff = i;
if (maxdiff > maxlength)
  maxdiff = maxlength;
/*
* Initialize the variables such that generate() gets to its "next subset"
* code, which will initialize everything for real.
*/
subcount = (i = startdiff) - 1;
while (i--)
  subid[i] = charcount;
subset[0] = c0 = 0;
last = maxlength - 1;
lastid = -1;
}
void generate()
{
int i;
/* Handle the typical case specially */
if (word[last] = subset[++lastid]) return;
lastid = 0;
word[i = last] = c0;
while (i--) {   // Have a preceding position?
  if (word[i] = subset[++id[i]]) return;
  id[i] = 0;
  word[i] = c0;
}
if (++last < maxlength) { // Next length?
  id[last] = lastid = 0;
  word[last] = c0;
  word[last + 1] = 0;
  return;
}
/* Next subset */
if (subcount) {
  int j;
  i = subcount - 1;
  j = charcount;
  while (++subid[i] >= j) {
   if (i--) {
    j--;
    continue;
   }
   subid[i = 0] = 0;
   subset[++subcount] = 0;
   break;
  }
} else {
  subid[i = 0] = 0;
  subset[++subcount] = 0;
}
subset[i] = charset[subid[i]];
while (++i < subcount)
  subset[i] = charset[subid[i] = subid[i - 1] + 1];
if (subcount > maxdiff) {
  word = 0;  // Done
  return;
}
/*
* We won't be able to fully use the subset if the length is smaller than the
* character count.  We assume that we've tried all smaller subsets before, so
* we don't bother with such short lengths.
*/
if (minlength < subcount)
  last = subcount - 1;
else
  last = minlength - 1;
c0 = subset[0];
i = 0;
while (i <= last) {
  id[i] = 0;
  word[i++] = c0;
}
lastid = 0;
word[i] = 0;
}
# Simple password policy matching: require at least one digit.
[List.External:AtLeast1-Simple]
void filter()
{
int i, c;
i = 0;
while (c = word[i++])
  if (c >= '0' && c <= '9')
   return; // Found at least one suitable character, good
word = 0; // No suitable characters found, skip this "word"
}
# The same password policy implemented in a more efficient and more generic
# fashion (easy to expand to include other "sufficient" characters as well).
[List.External:AtLeast1-Generic]
int mask[0x100];
void init()
{
int c;
mask[0] = 0; // Terminate the loop in filter() on NUL
c = 1;
while (c < 0x100)
  mask[c++] = 1; // Continue looping in filter() on most chars
c = '0';
while (c <= '9')
  mask[c++] = 0; // Terminate the loop in filter() on digits
}
void filter()
{
int i;
i = -1;
while (mask[word[++i]])
  continue;
if (word[i])
  return; // Found at least one suitable character, good
word = 0; // No suitable characters found, skip this "word"
}
# An efficient and fairly generic password policy matcher.  The policy to match
# is specified in the check at the end of filter() and in mask[].  For example,
# lowercase and uppercase letters may be treated the same by initializing the
# corresponding mask[] elements to the same value, then adjusting the value to
# check "seen" for accordingly.
[List.External:Policy]
int mask[0x100];
void init()
{
int c;
mask[0] = 0x100;
c = 1;
while (c < 0x100)
  mask[c++] = 0x200;
c = 'a';
while (c <= 'z')
  mask[c++] = 1;
c = 'A';
while (c <= 'Z')
  mask[c++] = 2;
c = '0';
while (c <= '9')
  mask[c++] = 4;
}
void filter()
{
int i, seen;
/*
* This loop ends when we see NUL (sets 0x100) or a disallowed character
* (sets 0x200).
*/
i = -1; seen = 0;
while ((seen |= mask[word[++i]]) < 0x100)
  continue;
/*
* We should have seen at least one character of each type (which "add up"
* to 7) and then a NUL (adds 0x100), but not any other characters (would
* add 0x200).  The length must be 8.
*/
if (seen != 0x107 || i != 8)
  word = 0; // Does not conform to policy
}
# Append the Luhn algorithm digit to arbitrary all-digit strings.  Optimized
# for speed, not for size nor simplicity.  The primary optimization trick is to
# compute the length and four sums in parallel (in two SIMD'ish variables).
# Then whether the length is even or odd determines which two of the four sums
# are actually used.  Checks for non-digits and for NUL are packed into the
# SIMD'ish bitmasks as well.
[List.External:AppendLuhn]
int map1[0x100], map2[0x1fff];
void init()
{
int i;
map1[0] = ~0x7fffffff;
i = 1;
while (i < 0x100)
  map1[i++] = ~0x7effffff;
i = -1;
while (++i < 10)
  map1['0' + i] = i + ((i * 2 % 10 + i / 5) << 12);
i = -1;
while (++i < 0x1fff) {
  if (i % 10)
   map2[i] = '9' + 1 - i % 10;
  else
   map2[i] = '0';
}
}
void filter()
{
int i, o, e;
i = o = e = 0;
while ((o += map1[word[i++]]) >= 0) {
  if ((e += map1[word[i++]]) >= 0)
   continue;
  if (e & 0x01000000)
   return; // Not all-digit, leave unmodified
  word[i--] = 0;
  word[i] = map2[(e & 0xfff) + (o >> 12)];
  return;
}
if (o & 0x01000000)
  return; // Not all-digit, leave unmodified
word[i--] = 0;
word[i] = map2[(o & 0xfff) + (e >> 12)];
}
# Trivial parallel processing example
[List.External:Parallel]
/*
* This word filter makes John process some of the words only, for running
* multiple instances on different CPUs.  It can be used with any cracking
* mode except for "single crack".  Note: this is not a good solution, but
* is just an example of what can be done with word filters.
*/
int node, total;   // This node's number, and node count
int number;    // Current word number
void init()
{
node = 1; total = 2;  // Node 1 of 2, change as appropriate
number = node - 1;  // Speedup the filter a bit
}
void filter()
{
if (number++ % total)  // Word for a different node?
  word = 0;  // Yes, skip it
}
# Interrupt the cracking session after "max" words tried
[List.External:AutoAbort]
int max;    // Maximum number of words to try
int number;    // Current word number
void init()
{
max = 1000;
number = 0;
}
void filter()
{
if (++number > max)
  abort = 1;  // Interrupt the cracking session
}
# Print the status line after every "interval" words tried
[List.External:AutoStatus]
int interval;    // How often to print the status
int number;    // Current word number
void init()
{
interval = 1000;
number = 0;
}
void filter()
{
if (number++ % interval)
  return;
status = 1;   // Print the status line
}