Mercurial > dropbear
annotate libtommath/bn_mp_kronecker.c @ 1855:35d504d59c05
Implement server-side support for sk-ecdsa U2F-backed keys (#142)
* Implement server-side support for sk-ecdsa U2F-backed keys
* Fix out-of-bounds read on normal ecdsa-sha2-[identifier] keys
* Fix one more potential out-of-bounds read
* Check if nistp256 curve is used in sk-ecdsa-sha2- key
It's the only allowed curve per PROTOCOL.u2f specification
* Implement server-side support for sk-ed25519 FIDO2-backed keys
* Keys with type sk-* make no sense as host keys, so they should be
disabled
* fix typo
* Make sk-ecdsa call buf_ecdsa_verify
This reduces code duplication, the SK code just handles the
different message format.
* Reduce sk specific code
The application id can be stored in signkey, then we don't need
to call sk-specific functions from svr-authpubkey
* Remove debugging output, which causes compilation errors with DEBUG_TRACE disabled
* Proper cleanup of sk_app
Co-authored-by: Matt Johnston <[email protected]>
author | egor-duda <egor-duda@users.noreply.github.com> |
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date | Sat, 22 Jan 2022 16:53:04 +0300 |
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_MP_KRONECKER_C |
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3 |
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4 /* LibTomMath, multiple-precision integer library -- Tom St Denis */ |
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5 /* SPDX-License-Identifier: Unlicense */ |
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6 |
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7 /* |
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8 Kronecker symbol (a|p) |
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9 Straightforward implementation of algorithm 1.4.10 in |
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10 Henri Cohen: "A Course in Computational Algebraic Number Theory" |
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11 |
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12 @book{cohen2013course, |
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13 title={A course in computational algebraic number theory}, |
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14 author={Cohen, Henri}, |
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15 volume={138}, |
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16 year={2013}, |
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17 publisher={Springer Science \& Business Media} |
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18 } |
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19 */ |
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20 mp_err mp_kronecker(const mp_int *a, const mp_int *p, int *c) |
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21 { |
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22 mp_int a1, p1, r; |
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23 mp_err err; |
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24 int v, k; |
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25 |
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26 static const int table[8] = {0, 1, 0, -1, 0, -1, 0, 1}; |
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27 |
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28 if (MP_IS_ZERO(p)) { |
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29 if ((a->used == 1) && (a->dp[0] == 1u)) { |
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30 *c = 1; |
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31 } else { |
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32 *c = 0; |
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33 } |
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34 return MP_OKAY; |
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35 } |
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36 |
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37 if (MP_IS_EVEN(a) && MP_IS_EVEN(p)) { |
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38 *c = 0; |
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39 return MP_OKAY; |
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40 } |
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41 |
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42 if ((err = mp_init_copy(&a1, a)) != MP_OKAY) { |
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43 return err; |
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44 } |
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45 if ((err = mp_init_copy(&p1, p)) != MP_OKAY) { |
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46 goto LBL_KRON_0; |
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47 } |
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48 |
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49 v = mp_cnt_lsb(&p1); |
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50 if ((err = mp_div_2d(&p1, v, &p1, NULL)) != MP_OKAY) { |
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51 goto LBL_KRON_1; |
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52 } |
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53 |
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54 if ((v & 1) == 0) { |
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55 k = 1; |
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56 } else { |
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57 k = table[a->dp[0] & 7u]; |
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58 } |
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59 |
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60 if (p1.sign == MP_NEG) { |
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61 p1.sign = MP_ZPOS; |
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62 if (a1.sign == MP_NEG) { |
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63 k = -k; |
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64 } |
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65 } |
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66 |
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67 if ((err = mp_init(&r)) != MP_OKAY) { |
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68 goto LBL_KRON_1; |
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69 } |
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70 |
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71 for (;;) { |
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72 if (MP_IS_ZERO(&a1)) { |
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73 if (mp_cmp_d(&p1, 1uL) == MP_EQ) { |
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74 *c = k; |
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75 goto LBL_KRON; |
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76 } else { |
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77 *c = 0; |
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78 goto LBL_KRON; |
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79 } |
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80 } |
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81 |
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82 v = mp_cnt_lsb(&a1); |
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83 if ((err = mp_div_2d(&a1, v, &a1, NULL)) != MP_OKAY) { |
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84 goto LBL_KRON; |
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85 } |
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86 |
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87 if ((v & 1) == 1) { |
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88 k = k * table[p1.dp[0] & 7u]; |
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89 } |
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90 |
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91 if (a1.sign == MP_NEG) { |
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92 /* |
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93 * Compute k = (-1)^((a1)*(p1-1)/4) * k |
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94 * a1.dp[0] + 1 cannot overflow because the MSB |
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95 * of the type mp_digit is not set by definition |
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96 */ |
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97 if (((a1.dp[0] + 1u) & p1.dp[0] & 2u) != 0u) { |
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98 k = -k; |
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99 } |
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100 } else { |
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101 /* compute k = (-1)^((a1-1)*(p1-1)/4) * k */ |
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102 if ((a1.dp[0] & p1.dp[0] & 2u) != 0u) { |
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103 k = -k; |
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104 } |
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105 } |
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106 |
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107 if ((err = mp_copy(&a1, &r)) != MP_OKAY) { |
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108 goto LBL_KRON; |
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109 } |
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110 r.sign = MP_ZPOS; |
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111 if ((err = mp_mod(&p1, &r, &a1)) != MP_OKAY) { |
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112 goto LBL_KRON; |
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113 } |
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114 if ((err = mp_copy(&r, &p1)) != MP_OKAY) { |
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115 goto LBL_KRON; |
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116 } |
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117 } |
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118 |
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119 LBL_KRON: |
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120 mp_clear(&r); |
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121 LBL_KRON_1: |
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122 mp_clear(&p1); |
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123 LBL_KRON_0: |
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124 mp_clear(&a1); |
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125 |
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126 return err; |
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127 } |
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128 |
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129 #endif |