Mercurial > dropbear
annotate libtommath/bn_s_mp_exptmod.c @ 1788:1fc0012b9c38
Fix handling of replies to global requests (#112)
The current code assumes that all global requests want / need a reply.
This isn't always true and the request itself indicates if it wants a
reply or not.
It causes a specific problem with [email protected] messages.
These are sent by OpenSSH after authentication to inform the client of
potential other host keys for the host. This can be used to add a new
type of host key or to rotate host keys.
The initial information message from the server is sent as a global
request, but with want_reply set to false. This means that the server
doesn't expect an answer to this message. Instead the client needs to
send a prove request as a reply if it wants to receive proof of
ownership for the host keys.
The bug doesn't cause any current problems with due to how OpenSSH
treats receiving the failure message. It instead treats it as a
keepalive message and further ignores it.
Arguably this is a protocol violation though of Dropbear and it is only
accidental that it doesn't cause a problem with OpenSSH.
The bug was found when adding host keys support to libssh, which is more
strict protocol wise and treats the unexpected failure message an error,
also see https://gitlab.com/libssh/libssh-mirror/-/merge_requests/145
for more information.
The fix here is to honor the want_reply flag in the global request and
to only send a reply if the other side expects a reply.
author | Dirkjan Bussink <d.bussink@gmail.com> |
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date | Thu, 10 Dec 2020 16:13:13 +0100 |
parents | 1051e4eea25a |
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rev | line source |
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1 #include "tommath_private.h" |
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2 #ifdef BN_S_MP_EXPTMOD_C |
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3 /* LibTomMath, multiple-precision integer library -- Tom St Denis */ |
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4 /* SPDX-License-Identifier: Unlicense */ |
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5 |
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6 #ifdef MP_LOW_MEM |
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7 # define TAB_SIZE 32 |
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8 # define MAX_WINSIZE 5 |
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9 #else |
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10 # define TAB_SIZE 256 |
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11 # define MAX_WINSIZE 0 |
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12 #endif |
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13 |
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14 mp_err s_mp_exptmod(const mp_int *G, const mp_int *X, const mp_int *P, mp_int *Y, int redmode) |
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15 { |
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16 mp_int M[TAB_SIZE], res, mu; |
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17 mp_digit buf; |
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18 mp_err err; |
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19 int bitbuf, bitcpy, bitcnt, mode, digidx, x, y, winsize; |
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20 mp_err(*redux)(mp_int *x, const mp_int *m, const mp_int *mu); |
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21 |
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22 /* find window size */ |
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23 x = mp_count_bits(X); |
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24 if (x <= 7) { |
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25 winsize = 2; |
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26 } else if (x <= 36) { |
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27 winsize = 3; |
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28 } else if (x <= 140) { |
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29 winsize = 4; |
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30 } else if (x <= 450) { |
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31 winsize = 5; |
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32 } else if (x <= 1303) { |
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33 winsize = 6; |
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34 } else if (x <= 3529) { |
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35 winsize = 7; |
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36 } else { |
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37 winsize = 8; |
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38 } |
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39 |
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40 winsize = MAX_WINSIZE ? MP_MIN(MAX_WINSIZE, winsize) : winsize; |
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41 |
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42 /* init M array */ |
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43 /* init first cell */ |
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44 if ((err = mp_init(&M[1])) != MP_OKAY) { |
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45 return err; |
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46 } |
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47 |
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48 /* now init the second half of the array */ |
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49 for (x = 1<<(winsize-1); x < (1 << winsize); x++) { |
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50 if ((err = mp_init(&M[x])) != MP_OKAY) { |
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51 for (y = 1<<(winsize-1); y < x; y++) { |
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52 mp_clear(&M[y]); |
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53 } |
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54 mp_clear(&M[1]); |
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55 return err; |
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56 } |
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57 } |
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58 |
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59 /* create mu, used for Barrett reduction */ |
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60 if ((err = mp_init(&mu)) != MP_OKAY) goto LBL_M; |
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61 |
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62 if (redmode == 0) { |
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63 if ((err = mp_reduce_setup(&mu, P)) != MP_OKAY) goto LBL_MU; |
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64 redux = mp_reduce; |
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65 } else { |
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66 if ((err = mp_reduce_2k_setup_l(P, &mu)) != MP_OKAY) goto LBL_MU; |
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67 redux = mp_reduce_2k_l; |
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68 } |
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69 |
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70 /* create M table |
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71 * |
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72 * The M table contains powers of the base, |
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73 * e.g. M[x] = G**x mod P |
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74 * |
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75 * The first half of the table is not |
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76 * computed though accept for M[0] and M[1] |
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77 */ |
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78 if ((err = mp_mod(G, P, &M[1])) != MP_OKAY) goto LBL_MU; |
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79 |
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80 /* compute the value at M[1<<(winsize-1)] by squaring |
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81 * M[1] (winsize-1) times |
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82 */ |
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83 if ((err = mp_copy(&M[1], &M[(size_t)1 << (winsize - 1)])) != MP_OKAY) goto LBL_MU; |
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84 |
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85 for (x = 0; x < (winsize - 1); x++) { |
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86 /* square it */ |
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87 if ((err = mp_sqr(&M[(size_t)1 << (winsize - 1)], |
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Update LibTomMath to 1.2.0 (#84)
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|
88 &M[(size_t)1 << (winsize - 1)])) != MP_OKAY) goto LBL_MU; |
284
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|
89 |
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90 /* reduce modulo P */ |
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91 if ((err = redux(&M[(size_t)1 << (winsize - 1)], P, &mu)) != MP_OKAY) goto LBL_MU; |
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92 } |
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93 |
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94 /* create upper table, that is M[x] = M[x-1] * M[1] (mod P) |
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95 * for x = (2**(winsize - 1) + 1) to (2**winsize - 1) |
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96 */ |
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97 for (x = (1 << (winsize - 1)) + 1; x < (1 << winsize); x++) { |
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98 if ((err = mp_mul(&M[x - 1], &M[1], &M[x])) != MP_OKAY) goto LBL_MU; |
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99 if ((err = redux(&M[x], P, &mu)) != MP_OKAY) goto LBL_MU; |
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100 } |
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101 |
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102 /* setup result */ |
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103 if ((err = mp_init(&res)) != MP_OKAY) goto LBL_MU; |
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104 mp_set(&res, 1uL); |
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105 |
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106 /* set initial mode and bit cnt */ |
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107 mode = 0; |
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108 bitcnt = 1; |
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109 buf = 0; |
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110 digidx = X->used - 1; |
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111 bitcpy = 0; |
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112 bitbuf = 0; |
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113 |
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114 for (;;) { |
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115 /* grab next digit as required */ |
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116 if (--bitcnt == 0) { |
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117 /* if digidx == -1 we are out of digits */ |
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118 if (digidx == -1) { |
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119 break; |
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120 } |
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121 /* read next digit and reset the bitcnt */ |
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122 buf = X->dp[digidx--]; |
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123 bitcnt = (int)MP_DIGIT_BIT; |
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124 } |
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125 |
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126 /* grab the next msb from the exponent */ |
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127 y = (buf >> (mp_digit)(MP_DIGIT_BIT - 1)) & 1uL; |
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128 buf <<= (mp_digit)1; |
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129 |
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130 /* if the bit is zero and mode == 0 then we ignore it |
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131 * These represent the leading zero bits before the first 1 bit |
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132 * in the exponent. Technically this opt is not required but it |
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133 * does lower the # of trivial squaring/reductions used |
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134 */ |
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135 if ((mode == 0) && (y == 0)) { |
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|
136 continue; |
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137 } |
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138 |
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139 /* if the bit is zero and mode == 1 then we square */ |
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140 if ((mode == 1) && (y == 0)) { |
1692
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Update LibTomMath to 1.2.0 (#84)
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141 if ((err = mp_sqr(&res, &res)) != MP_OKAY) goto LBL_RES; |
1051e4eea25a
Update LibTomMath to 1.2.0 (#84)
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|
142 if ((err = redux(&res, P, &mu)) != MP_OKAY) goto LBL_RES; |
1655
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|
143 continue; |
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|
144 } |
eed26cff980b
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|
145 |
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146 /* else we add it to the window */ |
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147 bitbuf |= (y << (winsize - ++bitcpy)); |
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|
148 mode = 2; |
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149 |
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150 if (bitcpy == winsize) { |
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|
151 /* ok window is filled so square as required and multiply */ |
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152 /* square first */ |
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153 for (x = 0; x < winsize; x++) { |
1692
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Update LibTomMath to 1.2.0 (#84)
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|
154 if ((err = mp_sqr(&res, &res)) != MP_OKAY) goto LBL_RES; |
1051e4eea25a
Update LibTomMath to 1.2.0 (#84)
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|
155 if ((err = redux(&res, P, &mu)) != MP_OKAY) goto LBL_RES; |
1655
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|
156 } |
f52919ffd3b1
update ltm to 1.1.0 and enable FIPS 186.4 compliant key-generation (#79)
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|
157 |
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|
158 /* then multiply */ |
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Update LibTomMath to 1.2.0 (#84)
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|
159 if ((err = mp_mul(&res, &M[bitbuf], &res)) != MP_OKAY) goto LBL_RES; |
1051e4eea25a
Update LibTomMath to 1.2.0 (#84)
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|
160 if ((err = redux(&res, P, &mu)) != MP_OKAY) goto LBL_RES; |
1655
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|
161 |
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|
162 /* empty window and reset */ |
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|
163 bitcpy = 0; |
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|
164 bitbuf = 0; |
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|
165 mode = 1; |
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|
166 } |
1655
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|
167 } |
284
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|
168 |
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|
169 /* if bits remain then square/multiply */ |
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|
170 if ((mode == 2) && (bitcpy > 0)) { |
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|
171 /* square then multiply if the bit is set */ |
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|
172 for (x = 0; x < bitcpy; x++) { |
1692
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Update LibTomMath to 1.2.0 (#84)
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|
173 if ((err = mp_sqr(&res, &res)) != MP_OKAY) goto LBL_RES; |
1051e4eea25a
Update LibTomMath to 1.2.0 (#84)
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|
174 if ((err = redux(&res, P, &mu)) != MP_OKAY) goto LBL_RES; |
1655
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|
175 |
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|
176 bitbuf <<= 1; |
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|
177 if ((bitbuf & (1 << winsize)) != 0) { |
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|
178 /* then multiply */ |
1692
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|
179 if ((err = mp_mul(&res, &M[1], &res)) != MP_OKAY) goto LBL_RES; |
1051e4eea25a
Update LibTomMath to 1.2.0 (#84)
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diff
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180 if ((err = redux(&res, P, &mu)) != MP_OKAY) goto LBL_RES; |
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181 } |
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182 } |
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183 } |
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184 |
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185 mp_exch(&res, Y); |
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186 err = MP_OKAY; |
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187 LBL_RES: |
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188 mp_clear(&res); |
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189 LBL_MU: |
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190 mp_clear(&mu); |
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191 LBL_M: |
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192 mp_clear(&M[1]); |
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193 for (x = 1<<(winsize-1); x < (1 << winsize); x++) { |
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194 mp_clear(&M[x]); |
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195 } |
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196 return err; |
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197 } |
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198 #endif |