Procházet zdrojové kódy

Rename log and exp to gf_log and gf_exp

tags/v0.0.1
John M. Schanck před 4 roky
committed by Kris Kwiatkowski
rodič
revize
bf7bd3650b
48 změnil soubory, kde provedl 120 přidání a 279 odebrání
  1. +1
    -1
      crypto_kem/hqc-128/avx2/bch.c
  2. +2
    -2
      crypto_kem/hqc-128/avx2/fft.c
  3. +0
    -11
      crypto_kem/hqc-128/avx2/gf.c
  4. +1
    -3
      crypto_kem/hqc-128/avx2/gf.h
  5. +4
    -4
      crypto_kem/hqc-128/clean/fft.c
  6. +10
    -24
      crypto_kem/hqc-128/clean/gf.c
  7. +2
    -4
      crypto_kem/hqc-128/clean/gf.h
  8. +1
    -1
      crypto_kem/hqc-192/avx2/bch.c
  9. +2
    -2
      crypto_kem/hqc-192/avx2/fft.c
  10. +0
    -11
      crypto_kem/hqc-192/avx2/gf.c
  11. +1
    -3
      crypto_kem/hqc-192/avx2/gf.h
  12. +4
    -4
      crypto_kem/hqc-192/clean/fft.c
  13. +10
    -24
      crypto_kem/hqc-192/clean/gf.c
  14. +2
    -4
      crypto_kem/hqc-192/clean/gf.h
  15. +1
    -1
      crypto_kem/hqc-256/avx2/bch.c
  16. +2
    -2
      crypto_kem/hqc-256/avx2/fft.c
  17. +0
    -11
      crypto_kem/hqc-256/avx2/gf.c
  18. +1
    -3
      crypto_kem/hqc-256/avx2/gf.h
  19. +4
    -4
      crypto_kem/hqc-256/clean/fft.c
  20. +10
    -24
      crypto_kem/hqc-256/clean/gf.c
  21. +2
    -4
      crypto_kem/hqc-256/clean/gf.h
  22. +2
    -2
      crypto_kem/hqc-rmrs-128/avx2/fft.c
  23. +0
    -10
      crypto_kem/hqc-rmrs-128/avx2/gf.c
  24. +2
    -4
      crypto_kem/hqc-rmrs-128/avx2/gf.h
  25. +1
    -1
      crypto_kem/hqc-rmrs-128/avx2/reed_solomon.c
  26. +2
    -2
      crypto_kem/hqc-rmrs-128/clean/fft.c
  27. +7
    -20
      crypto_kem/hqc-rmrs-128/clean/gf.c
  28. +2
    -4
      crypto_kem/hqc-rmrs-128/clean/gf.h
  29. +1
    -1
      crypto_kem/hqc-rmrs-128/clean/reed_solomon.c
  30. +2
    -2
      crypto_kem/hqc-rmrs-192/avx2/fft.c
  31. +0
    -10
      crypto_kem/hqc-rmrs-192/avx2/gf.c
  32. +2
    -4
      crypto_kem/hqc-rmrs-192/avx2/gf.h
  33. +1
    -1
      crypto_kem/hqc-rmrs-192/avx2/reed_solomon.c
  34. +2
    -2
      crypto_kem/hqc-rmrs-192/clean/fft.c
  35. +7
    -20
      crypto_kem/hqc-rmrs-192/clean/gf.c
  36. +2
    -4
      crypto_kem/hqc-rmrs-192/clean/gf.h
  37. +1
    -1
      crypto_kem/hqc-rmrs-192/clean/reed_solomon.c
  38. +2
    -2
      crypto_kem/hqc-rmrs-256/avx2/fft.c
  39. +0
    -10
      crypto_kem/hqc-rmrs-256/avx2/gf.c
  40. +2
    -4
      crypto_kem/hqc-rmrs-256/avx2/gf.h
  41. +1
    -1
      crypto_kem/hqc-rmrs-256/avx2/reed_solomon.c
  42. +2
    -2
      crypto_kem/hqc-rmrs-256/clean/fft.c
  43. +7
    -20
      crypto_kem/hqc-rmrs-256/clean/gf.c
  44. +2
    -4
      crypto_kem/hqc-rmrs-256/clean/gf.h
  45. +1
    -1
      crypto_kem/hqc-rmrs-256/clean/reed_solomon.c
  46. +3
    -0
      test/duplicate_consistency/hqc-128_clean.yml
  47. +3
    -0
      test/duplicate_consistency/hqc-192_clean.yml
  48. +3
    -0
      test/duplicate_consistency/hqc-256_clean.yml

+ 1
- 1
crypto_kem/hqc-128/avx2/bch.c Zobrazit soubor

@@ -41,7 +41,7 @@ void PQCLEAN_HQC128_AVX2_table_alphaij_generation(const uint16_t *exp) {
alpha_tmp = table_alpha_ij + i * (PARAM_DELTA << 1);
for (uint16_t j = 0; j < (PARAM_DELTA << 1); j++) {
tmp_value = PQCLEAN_HQC128_AVX2_gf_mod(tmp_value + i);
alpha_tmp[j] = exp[tmp_value];
alpha_tmp[j] = gf_exp[tmp_value];
}
}
}


+ 2
- 2
crypto_kem/hqc-128/avx2/fft.c Zobrazit soubor

@@ -339,11 +339,11 @@ void PQCLEAN_HQC128_AVX2_fft_retrieve_bch_error_poly(uint64_t *error, const uint
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC128_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC128_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 0
- 11
crypto_kem/hqc-128/avx2/gf.c Zobrazit soubor

@@ -14,17 +14,6 @@ static uint16_t gf_quad(uint64_t a);



/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC128_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.
* @returns x mod GF_POLY


+ 1
- 3
crypto_kem/hqc-128/avx2/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 4
- 4
crypto_kem/hqc-128/clean/fft.c Zobrazit soubor

@@ -611,8 +611,8 @@ void PQCLEAN_HQC128_CLEAN_fft_t_preprocess_bch_codeword(uint16_t *w, const uint6
w[0] = 0;
w[k] = -r[0] & 1;
for (i = 1; i < k; ++i) {
w[i] = -r[PQCLEAN_HQC128_CLEAN_gf_log(gammas_sums[i])] & gammas_sums[i];
w[k + i] = -r[PQCLEAN_HQC128_CLEAN_gf_log(gammas_sums[i] ^ 1)] & (gammas_sums[i] ^ 1);
w[i] = -r[gf_log[gammas_sums[i]]] & gammas_sums[i];
w[k + i] = -r[gf_log[gammas_sums[i] ^ 1]] & (gammas_sums[i] ^ 1);
}
}

@@ -642,11 +642,11 @@ void PQCLEAN_HQC128_CLEAN_fft_retrieve_bch_error_poly(uint64_t *error, const uin
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC128_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC128_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 10
- 24
crypto_kem/hqc-128/clean/gf.c Zobrazit soubor

@@ -7,71 +7,57 @@
*/


/**
* @brief Returns the integer i such that elt = a^i where a is the primitive element of GF(2^PARAM_M).
*
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC128_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* @brief Multiplies nonzero element a by element b
*
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
*/
uint16_t PQCLEAN_HQC128_CLEAN_gf_mul(uint16_t a, uint16_t b) {
// mask = 0xffff if neither a nor b is zero. Otherwise mask is 0.
int16_t mask = ((log[a] | log[b]) >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC128_CLEAN_gf_mod(log[a] + log[b])];
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & gf_exp[PQCLEAN_HQC128_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* @brief Squares an element of GF(2^PARAM_M)
*
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC128_CLEAN_gf_square(uint16_t a) {
int16_t mask = (log[a] >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC128_CLEAN_gf_mod(2 * log[a])];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PQCLEAN_HQC128_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* @brief Computes the inverse of an element of GF(2^PARAM_M)
*
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC128_CLEAN_gf_inverse(uint16_t a) {
return exp[PARAM_GF_MUL_ORDER - log[a]];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* @brief Returns i modulo 2^PARAM_M-1
*
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
*
* @returns i mod (2^PARAM_M-1)
* @param[in] i The integer whose modulo is taken
*/
uint16_t PQCLEAN_HQC128_CLEAN_gf_mod(uint16_t i) {
uint16_t tmp = i - PARAM_GF_MUL_ORDER;
uint16_t tmp = (uint16_t) (i - PARAM_GF_MUL_ORDER);

// mask = 0xffff if(i < PARAM_GF_MUL_ORDER)
int16_t mask = -(tmp >> 15);
uint16_t mask = -(tmp >> 15);

return tmp + (mask & PARAM_GF_MUL_ORDER);
}

+ 2
- 4
crypto_kem/hqc-128/clean/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 1
- 1
crypto_kem/hqc-192/avx2/bch.c Zobrazit soubor

@@ -41,7 +41,7 @@ void PQCLEAN_HQC192_AVX2_table_alphaij_generation(const uint16_t *exp) {
alpha_tmp = table_alpha_ij + i * (PARAM_DELTA << 1);
for (uint16_t j = 0; j < (PARAM_DELTA << 1); j++) {
tmp_value = PQCLEAN_HQC192_AVX2_gf_mod(tmp_value + i);
alpha_tmp[j] = exp[tmp_value];
alpha_tmp[j] = gf_exp[tmp_value];
}
}
}


+ 2
- 2
crypto_kem/hqc-192/avx2/fft.c Zobrazit soubor

@@ -339,11 +339,11 @@ void PQCLEAN_HQC192_AVX2_fft_retrieve_bch_error_poly(uint64_t *error, const uint
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC192_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC192_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 0
- 11
crypto_kem/hqc-192/avx2/gf.c Zobrazit soubor

@@ -14,17 +14,6 @@ static uint16_t gf_quad(uint64_t a);



/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC192_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.
* @returns x mod GF_POLY


+ 1
- 3
crypto_kem/hqc-192/avx2/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 4
- 4
crypto_kem/hqc-192/clean/fft.c Zobrazit soubor

@@ -611,8 +611,8 @@ void PQCLEAN_HQC192_CLEAN_fft_t_preprocess_bch_codeword(uint16_t *w, const uint6
w[0] = 0;
w[k] = -r[0] & 1;
for (i = 1; i < k; ++i) {
w[i] = -r[PQCLEAN_HQC192_CLEAN_gf_log(gammas_sums[i])] & gammas_sums[i];
w[k + i] = -r[PQCLEAN_HQC192_CLEAN_gf_log(gammas_sums[i] ^ 1)] & (gammas_sums[i] ^ 1);
w[i] = -r[gf_log[gammas_sums[i]]] & gammas_sums[i];
w[k + i] = -r[gf_log[gammas_sums[i] ^ 1]] & (gammas_sums[i] ^ 1);
}
}

@@ -641,11 +641,11 @@ void PQCLEAN_HQC192_CLEAN_fft_retrieve_bch_error_poly(uint64_t *error, const uin
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC192_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC192_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 10
- 24
crypto_kem/hqc-192/clean/gf.c Zobrazit soubor

@@ -7,71 +7,57 @@
*/


/**
* @brief Returns the integer i such that elt = a^i where a is the primitive element of GF(2^PARAM_M).
*
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC192_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* @brief Multiplies nonzero element a by element b
*
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
*/
uint16_t PQCLEAN_HQC192_CLEAN_gf_mul(uint16_t a, uint16_t b) {
// mask = 0xffff if neither a nor b is zero. Otherwise mask is 0.
int16_t mask = ((log[a] | log[b]) >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC192_CLEAN_gf_mod(log[a] + log[b])];
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & gf_exp[PQCLEAN_HQC192_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* @brief Squares an element of GF(2^PARAM_M)
*
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC192_CLEAN_gf_square(uint16_t a) {
int16_t mask = (log[a] >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC192_CLEAN_gf_mod(2 * log[a])];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PQCLEAN_HQC192_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* @brief Computes the inverse of an element of GF(2^PARAM_M)
*
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC192_CLEAN_gf_inverse(uint16_t a) {
return exp[PARAM_GF_MUL_ORDER - log[a]];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* @brief Returns i modulo 2^PARAM_M-1
*
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
*
* @returns i mod (2^PARAM_M-1)
* @param[in] i The integer whose modulo is taken
*/
uint16_t PQCLEAN_HQC192_CLEAN_gf_mod(uint16_t i) {
uint16_t tmp = i - PARAM_GF_MUL_ORDER;
uint16_t tmp = (uint16_t) (i - PARAM_GF_MUL_ORDER);

// mask = 0xffff if(i < PARAM_GF_MUL_ORDER)
int16_t mask = -(tmp >> 15);
uint16_t mask = -(tmp >> 15);

return tmp + (mask & PARAM_GF_MUL_ORDER);
}

+ 2
- 4
crypto_kem/hqc-192/clean/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 1
- 1
crypto_kem/hqc-256/avx2/bch.c Zobrazit soubor

@@ -41,7 +41,7 @@ void PQCLEAN_HQC256_AVX2_table_alphaij_generation(const uint16_t *exp) {
alpha_tmp = table_alpha_ij + i * (PARAM_DELTA << 1);
for (uint16_t j = 0; j < (PARAM_DELTA << 1); j++) {
tmp_value = PQCLEAN_HQC256_AVX2_gf_mod(tmp_value + i);
alpha_tmp[j] = exp[tmp_value];
alpha_tmp[j] = gf_exp[tmp_value];
}
}
}


+ 2
- 2
crypto_kem/hqc-256/avx2/fft.c Zobrazit soubor

@@ -339,11 +339,11 @@ void PQCLEAN_HQC256_AVX2_fft_retrieve_bch_error_poly(uint64_t *error, const uint
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC256_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC256_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 0
- 11
crypto_kem/hqc-256/avx2/gf.c Zobrazit soubor

@@ -14,17 +14,6 @@ static uint16_t gf_quad(uint64_t a);



/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC256_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.
* @returns x mod GF_POLY


+ 1
- 3
crypto_kem/hqc-256/avx2/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 4
- 4
crypto_kem/hqc-256/clean/fft.c Zobrazit soubor

@@ -611,8 +611,8 @@ void PQCLEAN_HQC256_CLEAN_fft_t_preprocess_bch_codeword(uint16_t *w, const uint6
w[0] = 0;
w[k] = -r[0] & 1;
for (i = 1; i < k; ++i) {
w[i] = -r[PQCLEAN_HQC256_CLEAN_gf_log(gammas_sums[i])] & gammas_sums[i];
w[k + i] = -r[PQCLEAN_HQC256_CLEAN_gf_log(gammas_sums[i] ^ 1)] & (gammas_sums[i] ^ 1);
w[i] = -r[gf_log[gammas_sums[i]]] & gammas_sums[i];
w[k + i] = -r[gf_log[gammas_sums[i] ^ 1]] & (gammas_sums[i] ^ 1);
}
}

@@ -641,11 +641,11 @@ void PQCLEAN_HQC256_CLEAN_fft_retrieve_bch_error_poly(uint64_t *error, const uin
error[index / 8] ^= bit << (index % 64);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC256_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
bit = 1 ^ ((uint16_t) - w[i] >> 15);
error[index / 64] ^= bit << (index % 64);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQC256_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
bit = 1 ^ ((uint16_t) - w[k + i] >> 15);
error[index / 64] ^= bit << (index % 64);
}


+ 10
- 24
crypto_kem/hqc-256/clean/gf.c Zobrazit soubor

@@ -7,71 +7,57 @@
*/


/**
* @brief Returns the integer i such that elt = a^i where a is the primitive element of GF(2^PARAM_M).
*
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQC256_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* @brief Multiplies nonzero element a by element b
*
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
*/
uint16_t PQCLEAN_HQC256_CLEAN_gf_mul(uint16_t a, uint16_t b) {
// mask = 0xffff if neither a nor b is zero. Otherwise mask is 0.
int16_t mask = ((log[a] | log[b]) >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC256_CLEAN_gf_mod(log[a] + log[b])];
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & gf_exp[PQCLEAN_HQC256_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* @brief Squares an element of GF(2^PARAM_M)
*
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC256_CLEAN_gf_square(uint16_t a) {
int16_t mask = (log[a] >> PARAM_M) - 1;
return mask & exp[PQCLEAN_HQC256_CLEAN_gf_mod(2 * log[a])];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PQCLEAN_HQC256_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* @brief Computes the inverse of an element of GF(2^PARAM_M)
*
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQC256_CLEAN_gf_inverse(uint16_t a) {
return exp[PARAM_GF_MUL_ORDER - log[a]];
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* @brief Returns i modulo 2^PARAM_M-1
*
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
*
* @returns i mod (2^PARAM_M-1)
* @param[in] i The integer whose modulo is taken
*/
uint16_t PQCLEAN_HQC256_CLEAN_gf_mod(uint16_t i) {
uint16_t tmp = i - PARAM_GF_MUL_ORDER;
uint16_t tmp = (uint16_t) (i - PARAM_GF_MUL_ORDER);

// mask = 0xffff if(i < PARAM_GF_MUL_ORDER)
int16_t mask = -(tmp >> 15);
uint16_t mask = -(tmp >> 15);

return tmp + (mask & PARAM_GF_MUL_ORDER);
}

+ 2
- 4
crypto_kem/hqc-256/clean/gf.h
Diff nebyl zobrazen, protože je příliš veliký
Zobrazit soubor


+ 2
- 2
crypto_kem/hqc-rmrs-128/avx2/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS128_AVX2_fft_retrieve_error_poly(uint8_t *error, const uint1
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS128_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS128_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 0
- 10
crypto_kem/hqc-rmrs-128/avx2/gf.c Zobrazit soubor

@@ -12,16 +12,6 @@
static uint16_t gf_reduce(uint64_t x, size_t deg_x);


/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS128_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.


+ 2
- 4
crypto_kem/hqc-rmrs-128/avx2/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS128_AVX2_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS128_AVX2_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS128_AVX2_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS128_AVX2_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-128/avx2/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
int16_t valuemask = ((int16_t) - (error[i] != 0)) >> 15;
for (size_t j = 0; j < PARAM_DELTA; j++) {
int16_t indexmask = ((int16_t) - (j == delta_counter)) >> 15;
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 2
- 2
crypto_kem/hqc-rmrs-128/clean/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS128_CLEAN_fft_retrieve_error_poly(uint8_t *error, const uint
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS128_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS128_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 7
- 20
crypto_kem/hqc-rmrs-128/clean/gf.c Zobrazit soubor

@@ -7,21 +7,8 @@
*/




/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^PARAM_M).
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Multiplies nonzero element 'a' by element 'b'.
* @brief Multiplies nonzero element a by element b
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
@@ -30,37 +17,37 @@ uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_mul(uint16_t a, uint16_t b) {
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & exp[PQCLEAN_HQCRMRS128_CLEAN_gf_mod(log[a] + log[b])];
return mask & gf_exp[PQCLEAN_HQCRMRS128_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* Squares an element of GF(2^PARAM_M).
* @brief Squares an element of GF(2^PARAM_M)
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_square(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PQCLEAN_HQCRMRS128_CLEAN_gf_mod(2 * log[a])];
return mask & gf_exp[PQCLEAN_HQCRMRS128_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* Computes the inverse of an element of GF(2^PARAM_M).
* @brief Computes the inverse of an element of GF(2^PARAM_M)
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_inverse(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PARAM_GF_MUL_ORDER - log[a]];
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* Returns i modulo 2^PARAM_M-1.
* @brief Returns i modulo 2^PARAM_M-1
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
* @returns i mod (2^PARAM_M-1)


+ 2
- 4
crypto_kem/hqc-rmrs-128/clean/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS128_CLEAN_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS128_CLEAN_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-128/clean/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
uint16_t valuemask = (uint16_t) (-((int32_t)error[i]) >> 31); // error[i] != 0
for (uint16_t j = 0; j < PARAM_DELTA; j++) {
uint16_t indexmask = ~((uint16_t) (-((int32_t) j ^ delta_counter) >> 31)); // j == delta_counter
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 2
- 2
crypto_kem/hqc-rmrs-192/avx2/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS192_AVX2_fft_retrieve_error_poly(uint8_t *error, const uint1
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS192_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS192_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 0
- 10
crypto_kem/hqc-rmrs-192/avx2/gf.c Zobrazit soubor

@@ -12,16 +12,6 @@
static uint16_t gf_reduce(uint64_t x, size_t deg_x);


/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS192_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.


+ 2
- 4
crypto_kem/hqc-rmrs-192/avx2/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS192_AVX2_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS192_AVX2_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS192_AVX2_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS192_AVX2_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-192/avx2/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
int16_t valuemask = ((int16_t) - (error[i] != 0)) >> 15;
for (size_t j = 0; j < PARAM_DELTA; j++) {
int16_t indexmask = ((int16_t) - (j == delta_counter)) >> 15;
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 2
- 2
crypto_kem/hqc-rmrs-192/clean/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS192_CLEAN_fft_retrieve_error_poly(uint8_t *error, const uint
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS192_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS192_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 7
- 20
crypto_kem/hqc-rmrs-192/clean/gf.c Zobrazit soubor

@@ -7,21 +7,8 @@
*/




/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^PARAM_M).
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Multiplies nonzero element 'a' by element 'b'.
* @brief Multiplies nonzero element a by element b
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
@@ -30,37 +17,37 @@ uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_mul(uint16_t a, uint16_t b) {
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & exp[PQCLEAN_HQCRMRS192_CLEAN_gf_mod(log[a] + log[b])];
return mask & gf_exp[PQCLEAN_HQCRMRS192_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* Squares an element of GF(2^PARAM_M).
* @brief Squares an element of GF(2^PARAM_M)
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_square(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PQCLEAN_HQCRMRS192_CLEAN_gf_mod(2 * log[a])];
return mask & gf_exp[PQCLEAN_HQCRMRS192_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* Computes the inverse of an element of GF(2^PARAM_M).
* @brief Computes the inverse of an element of GF(2^PARAM_M)
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_inverse(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PARAM_GF_MUL_ORDER - log[a]];
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* Returns i modulo 2^PARAM_M-1.
* @brief Returns i modulo 2^PARAM_M-1
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
* @returns i mod (2^PARAM_M-1)


+ 2
- 4
crypto_kem/hqc-rmrs-192/clean/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS192_CLEAN_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS192_CLEAN_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-192/clean/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
uint16_t valuemask = (uint16_t) (-((int32_t)error[i]) >> 31); // error[i] != 0
for (uint16_t j = 0; j < PARAM_DELTA; j++) {
uint16_t indexmask = ~((uint16_t) (-((int32_t) j ^ delta_counter) >> 31)); // j == delta_counter
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 2
- 2
crypto_kem/hqc-rmrs-256/avx2/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS256_AVX2_fft_retrieve_error_poly(uint8_t *error, const uint1
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS256_AVX2_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS256_AVX2_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 0
- 10
crypto_kem/hqc-rmrs-256/avx2/gf.c Zobrazit soubor

@@ -12,16 +12,6 @@
static uint16_t gf_reduce(uint64_t x, size_t deg_x);


/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^GF_M).
*@returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS256_AVX2_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Reduces polynomial x modulo primitive polynomial GF_POLY.


+ 2
- 4
crypto_kem/hqc-rmrs-256/avx2/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS256_AVX2_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS256_AVX2_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS256_AVX2_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS256_AVX2_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-256/avx2/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
int16_t valuemask = ((int16_t) - (error[i] != 0)) >> 15;
for (size_t j = 0; j < PARAM_DELTA; j++) {
int16_t indexmask = ((int16_t) - (j == delta_counter)) >> 15;
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 2
- 2
crypto_kem/hqc-rmrs-256/clean/fft.c Zobrazit soubor

@@ -335,10 +335,10 @@ void PQCLEAN_HQCRMRS256_CLEAN_fft_retrieve_error_poly(uint8_t *error, const uint
error[0] ^= 1 ^ ((uint16_t) - w[k] >> 15);

for (i = 1; i < k; ++i) {
index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS256_CLEAN_gf_log(gammas_sums[i]);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i]];
error[index] ^= 1 ^ ((uint16_t) - w[i] >> 15);

index = PARAM_GF_MUL_ORDER - PQCLEAN_HQCRMRS256_CLEAN_gf_log(gammas_sums[i] ^ 1);
index = PARAM_GF_MUL_ORDER - gf_log[gammas_sums[i] ^ 1];
error[index] ^= 1 ^ ((uint16_t) - w[k + i] >> 15);
}
}

+ 7
- 20
crypto_kem/hqc-rmrs-256/clean/gf.c Zobrazit soubor

@@ -7,21 +7,8 @@
*/




/**
* Returns the integer i such that elt = a^i
* where a is the primitive element of GF(2^PARAM_M).
* @returns the logarithm of the given element
*/
uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_log(uint16_t elt) {
return log[elt];
}



/**
* Multiplies nonzero element 'a' by element 'b'.
* @brief Multiplies nonzero element a by element b
* @returns the product a*b
* @param[in] a First element of GF(2^PARAM_M) to multiply (cannot be zero)
* @param[in] b Second element of GF(2^PARAM_M) to multiply (cannot be zero)
@@ -30,37 +17,37 @@ uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_mul(uint16_t a, uint16_t b) {
uint16_t mask;
mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
mask &= (uint16_t) (-((int32_t) b) >> 31); // b != 0
return mask & exp[PQCLEAN_HQCRMRS256_CLEAN_gf_mod(log[a] + log[b])];
return mask & gf_exp[PQCLEAN_HQCRMRS256_CLEAN_gf_mod(gf_log[a] + gf_log[b])];
}



/**
* Squares an element of GF(2^PARAM_M).
* @brief Squares an element of GF(2^PARAM_M)
* @returns a^2
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_square(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PQCLEAN_HQCRMRS256_CLEAN_gf_mod(2 * log[a])];
return mask & gf_exp[PQCLEAN_HQCRMRS256_CLEAN_gf_mod(2 * gf_log[a])];
}



/**
* Computes the inverse of an element of GF(2^PARAM_M).
* @brief Computes the inverse of an element of GF(2^PARAM_M)
* @returns the inverse of a
* @param[in] a Element of GF(2^PARAM_M)
*/
uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_inverse(uint16_t a) {
int16_t mask = (uint16_t) (-((int32_t) a) >> 31); // a != 0
return mask & exp[PARAM_GF_MUL_ORDER - log[a]];
return mask & gf_exp[PARAM_GF_MUL_ORDER - gf_log[a]];
}



/**
* Returns i modulo 2^PARAM_M-1.
* @brief Returns i modulo 2^PARAM_M-1
* i must be less than 2*(2^PARAM_M-1).
* Therefore, the return value is either i or i-2^PARAM_M+1.
* @returns i mod (2^PARAM_M-1)


+ 2
- 4
crypto_kem/hqc-rmrs-256/clean/gf.h Zobrazit soubor

@@ -18,7 +18,7 @@
* The last two elements are needed by the PQCLEAN_HQCRMRS256_CLEAN_gf_mul function
* (for example if both elements to multiply are zero).
*/
static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };
static const uint16_t gf_exp[258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 232, 205, 135, 19, 38, 76, 152, 45, 90, 180, 117, 234, 201, 143, 3, 6, 12, 24, 48, 96, 192, 157, 39, 78, 156, 37, 74, 148, 53, 106, 212, 181, 119, 238, 193, 159, 35, 70, 140, 5, 10, 20, 40, 80, 160, 93, 186, 105, 210, 185, 111, 222, 161, 95, 190, 97, 194, 153, 47, 94, 188, 101, 202, 137, 15, 30, 60, 120, 240, 253, 231, 211, 187, 107, 214, 177, 127, 254, 225, 223, 163, 91, 182, 113, 226, 217, 175, 67, 134, 17, 34, 68, 136, 13, 26, 52, 104, 208, 189, 103, 206, 129, 31, 62, 124, 248, 237, 199, 147, 59, 118, 236, 197, 151, 51, 102, 204, 133, 23, 46, 92, 184, 109, 218, 169, 79, 158, 33, 66, 132, 21, 42, 84, 168, 77, 154, 41, 82, 164, 85, 170, 73, 146, 57, 114, 228, 213, 183, 115, 230, 209, 191, 99, 198, 145, 63, 126, 252, 229, 215, 179, 123, 246, 241, 255, 227, 219, 171, 75, 150, 49, 98, 196, 149, 55, 110, 220, 165, 87, 174, 65, 130, 25, 50, 100, 200, 141, 7, 14, 28, 56, 112, 224, 221, 167, 83, 166, 81, 162, 89, 178, 121, 242, 249, 239, 195, 155, 43, 86, 172, 69, 138, 9, 18, 36, 72, 144, 61, 122, 244, 245, 247, 243, 251, 235, 203, 139, 11, 22, 44, 88, 176, 125, 250, 233, 207, 131, 27, 54, 108, 216, 173, 71, 142, 1, 2, 4 };



@@ -26,11 +26,9 @@ static const uint16_t exp [258] = { 1, 2, 4, 8, 16, 32, 64, 128, 29, 58, 116, 23
* Logarithm of elements of GF(2^8) to the base alpha (root of 1 + x^2 + x^3 + x^4 + x^8).
* The logarithm of 0 is set to 0 by convention.
*/
static const uint16_t log [256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };
static const uint16_t gf_log[256] = { 0, 0, 1, 25, 2, 50, 26, 198, 3, 223, 51, 238, 27, 104, 199, 75, 4, 100, 224, 14, 52, 141, 239, 129, 28, 193, 105, 248, 200, 8, 76, 113, 5, 138, 101, 47, 225, 36, 15, 33, 53, 147, 142, 218, 240, 18, 130, 69, 29, 181, 194, 125, 106, 39, 249, 185, 201, 154, 9, 120, 77, 228, 114, 166, 6, 191, 139, 98, 102, 221, 48, 253, 226, 152, 37, 179, 16, 145, 34, 136, 54, 208, 148, 206, 143, 150, 219, 189, 241, 210, 19, 92, 131, 56, 70, 64, 30, 66, 182, 163, 195, 72, 126, 110, 107, 58, 40, 84, 250, 133, 186, 61, 202, 94, 155, 159, 10, 21, 121, 43, 78, 212, 229, 172, 115, 243, 167, 87, 7, 112, 192, 247, 140, 128, 99, 13, 103, 74, 222, 237, 49, 197, 254, 24, 227, 165, 153, 119, 38, 184, 180, 124, 17, 68, 146, 217, 35, 32, 137, 46, 55, 63, 209, 91, 149, 188, 207, 205, 144, 135, 151, 178, 220, 252, 190, 97, 242, 86, 211, 171, 20, 42, 93, 158, 132, 60, 57, 83, 71, 109, 65, 162, 31, 45, 67, 216, 183, 123, 164, 118, 196, 23, 73, 236, 127, 12, 111, 246, 108, 161, 59, 82, 41, 157, 85, 170, 251, 96, 134, 177, 187, 204, 62, 90, 203, 89, 95, 176, 156, 169, 160, 81, 11, 245, 22, 235, 122, 117, 44, 215, 79, 174, 213, 233, 230, 231, 173, 232, 116, 214, 244, 234, 168, 80, 88, 175 };


uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_log(uint16_t elt);

uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_mul(uint16_t a, uint16_t b);

uint16_t PQCLEAN_HQCRMRS256_CLEAN_gf_square(uint16_t a);


+ 1
- 1
crypto_kem/hqc-rmrs-256/clean/reed_solomon.c Zobrazit soubor

@@ -231,7 +231,7 @@ static void compute_error_values(uint16_t *error_values, const uint16_t *z, cons
uint16_t valuemask = (uint16_t) (-((int32_t)error[i]) >> 31); // error[i] != 0
for (uint16_t j = 0; j < PARAM_DELTA; j++) {
uint16_t indexmask = ~((uint16_t) (-((int32_t) j ^ delta_counter) >> 31)); // j == delta_counter
beta_j[j] += indexmask & valuemask & exp[i];
beta_j[j] += indexmask & valuemask & gf_exp[i];
found += indexmask & valuemask & 1;
}
delta_counter += found;


+ 3
- 0
test/duplicate_consistency/hqc-128_clean.yml Zobrazit soubor

@@ -68,6 +68,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -87,6 +88,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -106,6 +108,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c


+ 3
- 0
test/duplicate_consistency/hqc-192_clean.yml Zobrazit soubor

@@ -44,6 +44,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -64,6 +65,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -84,6 +86,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c


+ 3
- 0
test/duplicate_consistency/hqc-256_clean.yml Zobrazit soubor

@@ -16,6 +16,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -36,6 +37,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c
@@ -56,6 +58,7 @@ consistency_checks:
- parsing.h
- vector.h
- gf2x.c
- gf.c
- hqc.c
- kem.c
- parsing.c


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