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-rw-r--r--lib/liboqs/src/kem/kyber/pqcrystals-kyber_kyber512_ref/ntt.c146
1 files changed, 0 insertions, 146 deletions
diff --git a/lib/liboqs/src/kem/kyber/pqcrystals-kyber_kyber512_ref/ntt.c b/lib/liboqs/src/kem/kyber/pqcrystals-kyber_kyber512_ref/ntt.c
deleted file mode 100644
index 2f2eb10b2..000000000
--- a/lib/liboqs/src/kem/kyber/pqcrystals-kyber_kyber512_ref/ntt.c
+++ /dev/null
@@ -1,146 +0,0 @@
-#include <stdint.h>
-#include "params.h"
-#include "ntt.h"
-#include "reduce.h"
-
-/* Code to generate zetas and zetas_inv used in the number-theoretic transform:
-
-#define KYBER_ROOT_OF_UNITY 17
-
-static const uint8_t tree[128] = {
- 0, 64, 32, 96, 16, 80, 48, 112, 8, 72, 40, 104, 24, 88, 56, 120,
- 4, 68, 36, 100, 20, 84, 52, 116, 12, 76, 44, 108, 28, 92, 60, 124,
- 2, 66, 34, 98, 18, 82, 50, 114, 10, 74, 42, 106, 26, 90, 58, 122,
- 6, 70, 38, 102, 22, 86, 54, 118, 14, 78, 46, 110, 30, 94, 62, 126,
- 1, 65, 33, 97, 17, 81, 49, 113, 9, 73, 41, 105, 25, 89, 57, 121,
- 5, 69, 37, 101, 21, 85, 53, 117, 13, 77, 45, 109, 29, 93, 61, 125,
- 3, 67, 35, 99, 19, 83, 51, 115, 11, 75, 43, 107, 27, 91, 59, 123,
- 7, 71, 39, 103, 23, 87, 55, 119, 15, 79, 47, 111, 31, 95, 63, 127
-};
-
-void init_ntt() {
- unsigned int i;
- int16_t tmp[128];
-
- tmp[0] = MONT;
- for(i=1;i<128;i++)
- tmp[i] = fqmul(tmp[i-1],MONT*KYBER_ROOT_OF_UNITY % KYBER_Q);
-
- for(i=0;i<128;i++) {
- zetas[i] = tmp[tree[i]];
- if(zetas[i] > KYBER_Q/2)
- zetas[i] -= KYBER_Q;
- if(zetas[i] < -KYBER_Q/2)
- zetas[i] += KYBER_Q;
- }
-}
-*/
-
-const int16_t zetas[128] = {
- -1044, -758, -359, -1517, 1493, 1422, 287, 202,
- -171, 622, 1577, 182, 962, -1202, -1474, 1468,
- 573, -1325, 264, 383, -829, 1458, -1602, -130,
- -681, 1017, 732, 608, -1542, 411, -205, -1571,
- 1223, 652, -552, 1015, -1293, 1491, -282, -1544,
- 516, -8, -320, -666, -1618, -1162, 126, 1469,
- -853, -90, -271, 830, 107, -1421, -247, -951,
- -398, 961, -1508, -725, 448, -1065, 677, -1275,
- -1103, 430, 555, 843, -1251, 871, 1550, 105,
- 422, 587, 177, -235, -291, -460, 1574, 1653,
- -246, 778, 1159, -147, -777, 1483, -602, 1119,
- -1590, 644, -872, 349, 418, 329, -156, -75,
- 817, 1097, 603, 610, 1322, -1285, -1465, 384,
- -1215, -136, 1218, -1335, -874, 220, -1187, -1659,
- -1185, -1530, -1278, 794, -1510, -854, -870, 478,
- -108, -308, 996, 991, 958, -1460, 1522, 1628
-};
-
-/*************************************************
-* Name: fqmul
-*
-* Description: Multiplication followed by Montgomery reduction
-*
-* Arguments: - int16_t a: first factor
-* - int16_t b: second factor
-*
-* Returns 16-bit integer congruent to a*b*R^{-1} mod q
-**************************************************/
-static int16_t fqmul(int16_t a, int16_t b) {
- return montgomery_reduce((int32_t)a*b);
-}
-
-/*************************************************
-* Name: ntt
-*
-* Description: Inplace number-theoretic transform (NTT) in Rq.
-* input is in standard order, output is in bitreversed order
-*
-* Arguments: - int16_t r[256]: pointer to input/output vector of elements of Zq
-**************************************************/
-void ntt(int16_t r[256]) {
- unsigned int len, start, j, k;
- int16_t t, zeta;
-
- k = 1;
- for(len = 128; len >= 2; len >>= 1) {
- for(start = 0; start < 256; start = j + len) {
- zeta = zetas[k++];
- for(j = start; j < start + len; j++) {
- t = fqmul(zeta, r[j + len]);
- r[j + len] = r[j] - t;
- r[j] = r[j] + t;
- }
- }
- }
-}
-
-/*************************************************
-* Name: invntt_tomont
-*
-* Description: Inplace inverse number-theoretic transform in Rq and
-* multiplication by Montgomery factor 2^16.
-* Input is in bitreversed order, output is in standard order
-*
-* Arguments: - int16_t r[256]: pointer to input/output vector of elements of Zq
-**************************************************/
-void invntt(int16_t r[256]) {
- unsigned int start, len, j, k;
- int16_t t, zeta;
- const int16_t f = 1441; // mont^2/128
-
- k = 127;
- for(len = 2; len <= 128; len <<= 1) {
- for(start = 0; start < 256; start = j + len) {
- zeta = zetas[k--];
- for(j = start; j < start + len; j++) {
- t = r[j];
- r[j] = barrett_reduce(t + r[j + len]);
- r[j + len] = r[j + len] - t;
- r[j + len] = fqmul(zeta, r[j + len]);
- }
- }
- }
-
- for(j = 0; j < 256; j++)
- r[j] = fqmul(r[j], f);
-}
-
-/*************************************************
-* Name: basemul
-*
-* Description: Multiplication of polynomials in Zq[X]/(X^2-zeta)
-* used for multiplication of elements in Rq in NTT domain
-*
-* Arguments: - int16_t r[2]: pointer to the output polynomial
-* - const int16_t a[2]: pointer to the first factor
-* - const int16_t b[2]: pointer to the second factor
-* - int16_t zeta: integer defining the reduction polynomial
-**************************************************/
-void basemul(int16_t r[2], const int16_t a[2], const int16_t b[2], int16_t zeta)
-{
- r[0] = fqmul(a[1], b[1]);
- r[0] = fqmul(r[0], zeta);
- r[0] += fqmul(a[0], b[0]);
- r[1] = fqmul(a[0], b[1]);
- r[1] += fqmul(a[1], b[0]);
-}