Cryptography-Digest Digest #234, Volume #10      Tue, 14 Sep 99 16:13:03 EDT

Contents:
  Re: Mystery inc. (Beale cyphers) (sha99y00000)
  Re: Second "_NSAKey" (David Wagner)
  Having a problem ("Emanuele Manco")
  Re: pseudo random number in a embedded software (John)
  Re: Can you believe this?? (David Wagner)
  Re: RC4-40 Cracking ("John E. Kuslich")
  Re: Can you believe this?? (Anton Stiglic)

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Date: Tue, 14 Sep 1999 19:00:07 +0100
From: sha99y00000 <[EMAIL PROTECTED]>
Subject: Re: Mystery inc. (Beale cyphers)

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<blockquote TYPE=CITE>I sat down and decided to do some of my own tests.
I wanted to throw something new into the arena, though I doubt anything
I could do would be new. I've been looking at the frequency of the numbers
within the Codes. I noticed that Code 1 and 3 have been coded in the same
manner and method as each other, that Code 2 hasn't, by the frequency of
pairs, or more, of numbers within the codes (I think they call these 
Digram.):</blockquote>
Below is the set of numbers used and the corresponding results. I've done
this so people can examine and check for errors etc.:
<br>&nbsp;
<br>&nbsp;</html>

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CODE #1
=======
tested:
71   194  38   1701 89   76   11   83   1629 48   
94   63   132  16   111  95   84   341  975  14   
40   64   27   81   139  213  63   90   1120 8    
15   3    126  2018 40   74   758  485  604  230  
436  664  582  150  251  284  308  231  124  211  
486  225  401  370  11   101  305  139  189  17   
33   88   208  193  145  1    94   73   416  918  
263  28   500  538  356  117  136  219  27   176  
130  10   460  25   485  18   436  65   84   200  
283  118  320  138  36   416  280  15   71   224  
961  44   16   401  39   88   61   304  12   21   
24   283  134  92   63   246  486  682  7    219  
184  360  780  18   64   463  474  131  160  79   
73   440  95   18   64   581  34   69   128  367  
460  17   81   12   103  820  62   110  97   103  
862  70   60   1317 471  540  208  121  890  346  
36   150  59   568  614  13   120  63   219  812  
2160 1780 99   35   18   21   136  872  15   28   
170  88   4    30   44   112  18   147  436  195  
320  37   122  113  6    140  8    120  305  42   
58   461  44   106  301  13   408  680  93   86   
116  530  82   568  9    102  38   416  89   71   
216  728  965  818  2    38   121  195  14   326  
148  234  18   55   131  234  361  824  5    81   
623  48   961  19   26   33   10   1101 365  92   
88   181  275  346  201  206  86   36   219  324  
829  840  64   326  19   48   122  85   216  284  
919  861  326  985  233  64   68   232  431  960  
50   29   81   216  321  603  14   612  81   360  
36   51   62   194  78   60   200  314  676  112  
4    28   18   61   136  247  819  921  1060 464  
895  10   6    66   119  38   41   49   602  423  
962  302  294  875  78   14   23   111  109  62   
31   501  823  216  280  34   24   150  1000 162  
286  19   21   17   340  19   242  31   86   234  
140  607  115  33   191  67   104  86   52   88   
16   80   121  67   95   122  216  548  96   11   
201  77   364  218  65   667  890  236  154  211  
10   98   34   119  56   216  119  71   218  1164 
1496 1817 51   39   210  36   3    19   540  232  
22   141  617  84   290  80   46   207  411  150  
29   38   46   172  85   194  39   261  543  897  
624  18   212  416  127  931  19   4    63   96   
12   101  418  16   140  230  460  538  19   27   
88   612  1431 90   716  275  74   83   11   426  
89   72   84   1300 1706 814  221  132  40   102  
34   868  975  1101 84   16   79   23   16   81   
122  324  403  912  227  936  447  55   86   34   
43   212  107  96   314  264  1065 323  428  601  
203  124  95   216  814  2906 654  820  2    301  
112  176  213  71   87   96   202  35   10   2    
41   17   84   221  736  820  214  11   60   760  
numbers=520 

results:
1st #   2nd #   Freq.
18      64      2
1       94      1
2       38      1
2       41      1
... etc.

518 different pairs
1 duplicate pair

CODE #2 (v.1)
=======
tested:
115  73   24   818  37   52   49   17   31   62   
657  22   7    15   140  47   29   107  79   84   
56   238  10   26   822  5    195  308  85   52   
159  136  59   210  36   9    46   316  543  122  
106  95   53   58   2    42   7    35   122  53   
31   82   77   250  195  56   96   118  71   140  
287  28   353  37   994  65   147  818  24   3    
8    12   47   43   59   818  45   316  101  41   
78   154  994  122  138  190  16   77   49   102  
57   72   34   73   85   35   371  59   195  81   
92   190  106  273  60   394  629  270  219  106  
388  287  63   3    6    190  122  43   233  400  
106  290  314  47   48   81   96   26   115  92   
157  190  110  77   85   196  46   10   113  140  
353  48   120  106  2    616  61   420  822  29   
125  14   20   37   105  28   248  16   158  7    
35   19   301  125  110  496  287  98   117  520  
62   51   219  37   113  140  818  138  549  8    
44   287  388  117  18   79   344  34   20   59   
520  557  107  612  219  37   66   154  41   20   
50   6    584  122  154  248  110  61   52   33   
30   5    38   8    14   84   57   549  216  115  
71   29   85   63   43   131  29   138  47   73   
238  549  52   53   79   118  51   44   63   195  
12   238  112  3    49   79   353  105  56   371  
566  210  515  125  360  133  143  101  15   284  
549  252  14   204  140  344  26   822  138  115  
48   73   34   204  316  616  63   219  7    52   
150  44   52   16   40   37   157  818  37   121  
12   95   10   15   35   12   131  62   115  102  
818  49   53   135  138  30   31   62   67   41   
85   63   10   106  818  138  8    113  20   32   
33   37   353  287  140  47   85   50   37   49   
47   64   6    7    71   33   4    43   47   63   
1    27   609  207  229  15   190  246  85   94   
520  2    270  20   39   7    33   44   22   40   
7    10   3    822  106  44   496  229  353  210  
199  31   10   38   140  297  61   612  320  302  
676  287  2    44   33   32   520  557  10   6    
250  566  246  53   37   52   83   47   320  38   
33   818  7    44   30   31   250  10   15   35   
106  159  113  31   102  406  229  549  320  29   
66   33   101  818  138  301  316  353  320  219  
37   52   28   549  320  33   8    48   107  50   
822  7    2    113  73   16   125  11   110  67   
102  818  33   59   81   157  38   43   590  138  
19   85   400  38   43   77   14   27   8    47   
138  63   140  44   35   22   176  106  250  314  
216  2    10   7    994  4    20   25   44   48   
7    26   46   110  229  818  190  34   112  147  
44   110  121  125  96   41   51   50   140  56   
47   152  549  63   818  28   42   250  138  591  
98   652  32   107  140  112  26   85   138  549  
50   20   125  371  38   36   10   52   118  136  
102  420  150  112  71   14   20   7    24   18   
12   818  37   67   110  62   33   21   95   219  
520  102  822  30   83   84   305  629  15   2    
10   8    219  106  353  105  106  60   242  72   
8    50   204  184  112  125  549  65   106  818  
190  96   110  16   73   33   818  150  409  400  
50   154  285  96   106  316  270  204  101  822  
400  8    44   37   52   40   240  34   204  38   
16   46   47   85   24   44   15   64   73   138  
818  85   78   110  33   420  515  53   37   38   
22   31   10   110  106  101  140  15   38   3    
5    44   7    98   287  135  150  96   33   84   
125  818  190  96   520  118  459  370  653  466  
106  41   107  612  219  275  30   150  105  49   
53   287  250  207  134  7    53   12   47   85   
63   138  110  21   112  140  495  496  515  14   
73   85   584  994  150  199  16   42   5    4    
25   42   8    16   822  125  159  32   204  612  
818  81   95   405  41   609  136  14   20   28   
26   353  302  246  8    131  159  140  84   440  
42   16   822  40   67   101  102  193  138  204  
51   63   240  549  122  8    10   63   140  47   
48   140  288  
numbers=763 

results:

1st #   2nd #   Freq.   |       1st #   2nd#    3rd #   Freq.
37      52      4       |       10      15      35      2
14      20      3       |       107     612     219     2
47      85      3       |       818     190     96      2
85      63      3       |       1       27      609     1
140     47      3       |       2       10      7       1
219     37      3       |       2       10      8       1
818     37      3       |       2       42      7       1
818     138     3       |       ... etc.                        
818     190     3       |                               
2       10      2       |                               
7       35      2       |                               
8       44      2       |                               
10      15      2       |                               
12      47      2       |                               
15      35      2       |                               
16      822     2       |
26      822     2       |
30      31      2       |
31      10      2       |
31      62      2       |
33      818     2       |
34      204     2       |
38      43      2       |
47      48      2       |
49      53      2       |
53      37      2       |
63      140     2       |
73      85      2       |
102     818     2       |
106     818     2       |
107     612     2       |
113     140     2       |
138     549     2       |
190     96      2       |
219     106     2       |
353     105     2       |
520     557     2       |
549     320     2       |
612     219     2       |
1       27      1       |
2       42      1       |
2       44      1       |
2       113     1       |
2       270     1       |
... etc.

713 different pairs             
50 duplicates pairs
3 duplicate trebles

CODE #2 (v.2)
=======
tested:
115  73   24   807  37   52   49   17   31   62   
647  22   7    15   140  47   29   107  79   84   
56   239  10   26   811  5    196  308  85   52   
160  136  59   211  36   9    46   316  554  122  
106  95   53   58   2    42   7    35   122  53   
31   82   77   250  196  56   96   118  71   140  
287  28   353  37   1005 65   147  807  24   3    
8    12   47   43   59   807  45   316  101  41   
78   154  1005 122  138  191  16   77   49   102  
57   72   34   73   85   35   371  59   196  81   
92   191  106  273  60   394  620  270  220  106  
388  287  63   3    6    191  122  43   234  400  
106  290  314  47   48   81   96   26   115  92   
158  191  110  77   85   197  46   10   113  140  
353  48   120  106  2    607  61   420  811  29   
125  14   20   37   105  28   248  16   159  7    
35   19   301  125  110  486  287  98   117  511  
62   51   220  37   113  140  807  138  540  8    
44   287  388  117  18   79   344  34   20   59   
511  548  107  603  220  7    66   154  41   20   
50   6    575  122  154  248  110  61   52   33   
30   5    38   8    14   84   57   540  217  115  
71   29   84   63   43   131  29   138  47   73   
239  540  52   53   79   118  51   44   63   196  
12   239  112  3    49   79   353  105  56   371  
557  211  505  125  360  133  143  101  15   284  
540  252  14   205  140  344  26   811  138  115  
48   73   34   205  316  607  63   220  7    52   
150  44   52   16   40   37   158  807  37   121  
12   95   10   15   35   12   131  62   115  102  
807  49   53   135  138  30   31   62   67   41   
85   63   10   106  807  138  8    113  20   32   
33   37   353  287  140  47   85   50   37   49   
47   64   6    7    71   33   4    43   47   63   
1    27   600  208  230  15   191  246  85   94   
511  2    270  20   39   7    33   44   22   40   
7    10   3    811  106  44   486  230  353  211  
200  31   10   38   140  297  61   603  320  302  
666  287  2    44   33   32   511  548  10   6    
250  557  246  53   37   52   83   47   320  38   
33   807  7    44   30   31   250  10   15   35   
106  160  113  31   102  406  230  540  320  29   
66   33   101  807  138  301  316  353  320  220  
37   52   28   540  320  33   8    48   107  50   
811  7    2    113  73   16   125  11   110  67   
102  807  33   59   81   158  38   43   581  138  
19   85   400  38   43   77   14   27   8    47   
138  63   140  44   35   22   177  106  250  314  
217  2    10   7    1005 4    20   25   44   48   
7    26   46   110  230  807  191  34   112  147  
44   110  121  125  96   41   51   50   140  56   
47   152  540  63   807  28   42   250  138  582  
98   643  32   107  140  112  26   85   138  540  
53   20   125  371  38   36   10   52   118  136  
102  420  150  112  71   14   20   7    24   18   
12   807  37   67   110  62   33   21   95   220  
511  102  811  30   83   84   305  620  15   2    
10   8    220  106  353  105  106  60   275  72   
8    50   205  185  112  125  540  65   106  807  
138  96   110  16   73   33   807  150  409  400  
50   154  285  96   106  316  270  205  101  811  
400  8    44   37   52   40   241  34   205  38   
16   46   47   85   24   44   15   64   73   138  
807  85   78   110  33   420  505  53   37   38   
22   31   10   110  106  101  140  15   38   3    
5    44   7    98   287  135  150  96   33   84   
125  807  191  96   511  118  40   370  643  466  
106  41   107  603  220  275  30   150  105  49   
53   287  250  208  134  7    53   12   47   85   
63   138  110  21   112  140  485  486  505  14   
73   84   575  1005 150  200  16   42   5    4    
25   42   8    16   811  125  160  32   205  603  
807  81   96   405  41   600  136  14   20   28   
26   353  302  246  8    131  160  140  84   440  
42   16   811  40   67   101  102  194  138  205  
51   63   241  540  122  8    10   63   140  47   
48   140  288  
numbers=763 

results:
1st #   2nd #   Freq.           1st #   2nd #   3rd #   freq.
37      52      4       |       10      15      35      2               47
807     138     4       |       106     807     138     2               
14      20      3       |       107     603     220     2               
47      85      3       |       1       27      600     1               
140     47      3       |       2       10      7       1               
807     37      3       |       2       10      8       1               
2       10      2       |       2       42      7       1               
7       35      2       |       ... etc.                                        
8       44      2       |                                               
10      15      2       |                                               
12      47      2       |                                               
15      35      2       |                                               
16      811     2       |                                               
26      811     2       |                                               
30      31      2       |                                               
31      10      2       |                                               
31      62      2       |
33      807     2       |
34      205     2       |
38      43      2       |
47      48      2       |
49      53      2       |
53      37      2       |
63      140     2       |
81      96      2       |
85      63      2       |
102     807     2       |
106     807     2       |
107     603     2       |
113     140     2       |
138     540     2       |
220     7       2       |
220     37      2       |
220     106     2       |
353     105     2       |
511     548     2       |
540     320     2       |
603     220     2       |
807     191     2       |
1       27      1       |
2       42      1       |
2       44      1       |
2       113     1       |
2       270     1       |
... etc.

715 different pairs             
47 duplicates pairs
3 duplicate trebles

CODE #3
=======
tested:
317  8    92   73   112  89   67   318  28   96   
107  41   631  78   146  397  118  98   114  246  
348  116  74   88   12   65   32   14   81   19   
76   121  216  85   33   66   15   108  68   77   
43   24   122  96   117  36   211  301  15   44   
11   46   89   18   136  68   317  28   90   82   
304  71   43   221  198  176  310  319  81   99   
264  380  56   37   319  2    44   53   28   44   
75   98   102  37   85   107  117  64   88   136  
48   154  99   175  89   315  326  78   96   214  
218  311  43   89   51   90   75   128  96   33   
28   103  84   65   26   41   246  84   270  98   
116  32   59   74   66   69   240  15   8    121  
20   77   80   31   11   106  81   191  224  328  
18   75   52   82   117  201  39   23   217  27   
21   84   35   54   109  128  49   77   88   1    
81   217  64   55   83   116  251  269  311  96   
54   32   120  18   132  102  219  211  84   150  
219  275  312  64   10   106  87   75   47   21   
29   37   81   44   18   126  115  132  160  181  
203  76   81   299  314  337  351  96   11   28   
97   318  238  106  24   93   3    19   17   26   
60   73   88   14   126  138  234  286  297  321  
365  264  19   22   84   56   107  98   123  111  
214  136  7    33   45   40   13   28   46   42   
107  196  227  344  198  203  247  116  19   8    
212  230  31   6    328  65   48   52   59   41   
122  33   117  11   18   25   71   36   45   83   
76   89   92   31   65   70   83   96   27   33   
44   50   61   24   112  136  149  176  180  194  
143  171  205  296  87   12   44   51   89   98   
34   41   208  173  66   9    35   16   95   8    
113  175  90   56   203  19   177  183  206  157  
200  218  260  291  305  618  951  320  18   124  
78   65   19   32   124  48   53   57   84   96   
207  244  66   82   119  71   11   86   77   213  
54   82   316  245  303  86   97   106  212  18   
37   15   81   89   16   7    81   39   96   14   
43   216  118  29   55   109  136  172  213  64   
8    227  304  611  221  364  819  375  128  296  
1    18   53   76   10   15   23   19   71   84   
120  134  66   73   89   96   230  48   77   26   
101  127  936  218  439  178  171  61   226  313  
215  102  18   167  262  114  218  66   59   48   
27   19   13   82   48   162  119  34   127  139  
34   128  129  74   63   120  11   54   61   73   
92   180  66   75   101  124  265  89   96   126  
274  896  917  434  461  235  890  312  413  328  
381  96   105  217  66   118  22   77   64   42   
12   7    55   24   83   67   97   109  121  135  
181  203  219  228  256  21   34   77   319  374  
382  675  684  717  864  203  4    18   92   16   
63   82   22   46   55   69   74   112  134  186  
175  119  213  416  312  343  264  119  186  218  
343  417  845  951  124  209  49   617  856  924  
936  72   19   28   11   35   42   40   66   85   
94   112  65   82   115  119  233  244  186  172  
112  85   6    56   38   44   85   72   32   47   
63   96   124  217  314  319  221  644  817  821  
934  922  416  975  10   22   18   46   137  181  
101  39   86   103  116  138  164  212  218  296  
815  380  412  460  495  675  820  952  
numbers=618 

results:

1st #   2nd #   Freq.
89      96      2
181     203     2
1       18      1
1       81      1
2       44      1
3       19      1
... etc.

616 different pairs
2 duplicate pairs

==============FF1A6A112D8CC9752FAA102C==



------------------------------

From: [EMAIL PROTECTED] (David Wagner)
Crossposted-To: talk.politics.crypto
Subject: Re: Second "_NSAKey"
Date: 14 Sep 1999 12:00:16 -0700

In article <[EMAIL PROTECTED]>,
Peter Pearson  <[EMAIL PROTECTED]> wrote:
> Clifford Heath wrote:
> 
> > Does anyone want to explain how this purported "back door" operates,
> > even if the NSA does hold the matching private key (MS claim they
> > don't)?
> 
> Simple: the FBI breaks into your house and replaces your 
> Microsoft CSP with a look-alike NSA-signed CSP whose
> random-number generator has been damaged in such a way that
> it produces only a few billion different values.

But you don't need to use the "_NSAKEY" to accomplish this; there are
much easier ways to cripple the crypto in this scenario.

(Simple technique: NOP out the call that initializes the RNG in the
application of interest.  No "_NSAKEY" needed.  Ian Goldberg and I
implemented this for Netscape several years ago, and it was a trivial
4-byte patch to the binary.)

Personally, I don't find your scenario a terribly plausible explanation
for the existence of the "_NSAKEY".

------------------------------

From: "Emanuele Manco" <[EMAIL PROTECTED]>
Subject: Having a problem
Date: Tue, 14 Sep 1999 17:53:06 GMT

Hello, my name is Emanuele Manco.
Excuse me but  my english is very poor.
I play to a role play game about Star Trek. To resolve this game i must
decript a  message.
I'm very interested to know how to decript this message..
If you wish to help me i will very gratefully.
The message is:
(h) 911 84BDF26489406549 12E0B292182297A4 10452248248A4460 46100000000EEEEE
EEE00000003CC61E 630A52092924A412 128630271E129049 0C2520929F318118
(b) 110

The spaces are inserted to make more readble the message,  they haven't
value

Live long and prosper
Emanuele Manco



------------------------------

From: John <[EMAIL PROTECTED]>
Subject: Re: pseudo random number in a embedded software
Date: Tue, 14 Sep 1999 10:50:25 -0700

There are many good computer science books on it. I'm sure
a search on the web would also be helpful.

http://www.aasp.net/~speechfb

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------------------------------

From: [EMAIL PROTECTED] (David Wagner)
Subject: Re: Can you believe this??
Date: 14 Sep 1999 12:19:35 -0700

In article <[EMAIL PROTECTED]>,
John  <[EMAIL PROTECTED]> wrote:
> What's the joke? Some people don't subscribe to the "pure"
> science of cryptography as much as others.  It is very hard
> to make money and be into the pure science at the same time.
> Not many can do it.  The source or publication would be
> the easiest method a cryptographer had to crack a system.
> 
> What is the obligation?  As a scientist, you are supposed
> to share information. It is unethical not to.  In business,
> especially computers/tech...The whole idea is to have
> something that nobody can "get there hands on."

Ian Goldberg and I debunked this reasoning back in 1996 in a
Dr. Dobb's Journal article:
    http://www.ddj.com/articles/1996/9601/9601h/9601h.htm
We _certainly_ were not the first to point out the problems with
proprietary-design crypto; our article just points out an especially
nice example where the closed-design approach went spectacularly wrong
in an important widely-used commercial application.

For a few other examples that I am fond of, read any of our papers
on cellphone security (or lack thereof).

Sadly, the lesson does not seem to have been learned in many quarters.

------------------------------

From: "John E. Kuslich" <[EMAIL PROTECTED]>
Subject: Re: RC4-40 Cracking
Date: Tue, 14 Sep 1999 11:49:30 -0700

We crack RC4 -40 for password protected Word 8 and Excel 8 files (including all
the MD5 hashing necessarily accompanying its use) in 3 to 7 days using $1200
worth of off the shelf hardware and Linux.

A $30,000 machine would do it in as little as 3 hours (on average).

A $180,000 set-up could do it in 1/2 hour.

JK   CRAK Software http://www.crak.com

This is with commodity off the shelf hardware!! No Special ASIC designs
necessary.  No new circuit cards to design and build.

JK


Dafydd Richards wrote:

> Please could somebody post/email  rough estimates for the following please
> :-
>
> 1) How much time would a machine on a $30,000 budget take to crack RC4-40.
>
> 2) How much would it cost to construct a machine to crack RC4-40 in say half
> an hour.
>
> Dafydd.

--
John E. Kuslich
Password Recovery Software
CRAK Software
http://www.crak.com



------------------------------

From: Anton Stiglic <[EMAIL PROTECTED]>
Subject: Re: Can you believe this??
Date: Tue, 14 Sep 1999 15:18:50 -0400

>

Why publish the source?

  1.  Because you are offering a serivce to a client, if your
       cryptographic system is so weak it cannot be published,
       you are not beeing honnest to your client, you are
       offering him shit!

  2.  There is always a way to get the source.  If it's written
        in C, there are decompilers out there.  Even if decompilation
       produces assembly language, that's enaugh.  Java, even
       easier, etc.. etc...

   3.  If you have open source, you will get many more comments
         about your system, it's increadible how much more feed
         back you can get.  You will be pointed to vulnarabilities you
         never tought of, and thus you can improve your system and
         offer to your client what he has paid for!







------------------------------


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