mirror of https://github.com/mpv-player/mpv
4275 lines
111 KiB
C
4275 lines
111 KiB
C
|
/*
|
||
|
** FAAD2 - Freeware Advanced Audio (AAC) Decoder including SBR decoding
|
||
|
** Copyright (C) 2003 M. Bakker, Ahead Software AG, http://www.nero.com
|
||
|
**
|
||
|
** This program is free software; you can redistribute it and/or modify
|
||
|
** it under the terms of the GNU General Public License as published by
|
||
|
** the Free Software Foundation; either version 2 of the License, or
|
||
|
** (at your option) any later version.
|
||
|
**
|
||
|
** This program is distributed in the hope that it will be useful,
|
||
|
** but WITHOUT ANY WARRANTY; without even the implied warranty of
|
||
|
** MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
|
||
|
** GNU General Public License for more details.
|
||
|
**
|
||
|
** You should have received a copy of the GNU General Public License
|
||
|
** along with this program; if not, write to the Free Software
|
||
|
** Foundation, Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA.
|
||
|
**
|
||
|
** Any non-GPL usage of this software or parts of this software is strictly
|
||
|
** forbidden.
|
||
|
**
|
||
|
** Commercial non-GPL licensing of this software is possible.
|
||
|
** For more info contact Ahead Software through Mpeg4AAClicense@nero.com.
|
||
|
**
|
||
|
** $Id: sbr_dct.c,v 1.1 2003/07/29 08:20:13 menno Exp $
|
||
|
**/
|
||
|
|
||
|
#include "common.h"
|
||
|
|
||
|
#ifdef SBR_DEC
|
||
|
|
||
|
#ifdef _MSC_VER
|
||
|
#pragma warning(disable:4305)
|
||
|
#pragma warning(disable:4244)
|
||
|
#endif
|
||
|
|
||
|
#define MUL_C_R(B,A) MUL_R_C(A,B)
|
||
|
|
||
|
#include "sbr_dct.h"
|
||
|
|
||
|
#ifdef SBR_LOW_POWER
|
||
|
|
||
|
void DCT3_32_unscaled(real_t *y, real_t *x)
|
||
|
{
|
||
|
real_t f0, f1, f2, f3, f4, f5, f6, f7, f8, f9, f10;
|
||
|
real_t f11, f12, f13, f14, f15, f16, f17, f18, f19, f20;
|
||
|
real_t f21, f22, f23, f24, f25, f26, f27, f28, f29, f30;
|
||
|
real_t f31, f32, f33, f34, f35, f36, f37, f38, f39, f40;
|
||
|
real_t f41, f42, f43, f44, f45, f46, f47, f48, f49, f50;
|
||
|
real_t f51, f52, f53, f54, f55, f56, f57, f58, f59, f60;
|
||
|
real_t f61, f62, f63, f64, f65, f66, f67, f68, f69, f70;
|
||
|
real_t f71, f72, f73, f74, f75, f76, f77, f78, f79, f80;
|
||
|
real_t f81, f82, f83, f84, f85, f86, f87, f88, f89, f90;
|
||
|
real_t f91, f92, f93, f94, f95, f96, f97, f98, f99, f100;
|
||
|
real_t f101, f102, f103, f104, f105, f106, f107, f108, f109, f110;
|
||
|
real_t f111, f112, f113, f114, f115, f116, f117, f118, f119, f120;
|
||
|
real_t f121, f122, f123, f124, f125, f126, f127, f128, f129, f130;
|
||
|
real_t f131, f132, f133, f134, f135, f136, f137, f138, f139, f140;
|
||
|
real_t f141, f142, f143, f144, f145, f146, f147, f148, f149, f150;
|
||
|
real_t f151, f152, f153, f154, f155, f156, f157, f158, f159, f160;
|
||
|
real_t f161, f162, f163, f164, f165, f166, f167, f168, f169, f170;
|
||
|
real_t f171, f172, f173, f174, f175, f176, f177, f178, f179, f180;
|
||
|
real_t f181, f182, f183, f184, f185, f186, f187, f188, f189, f190;
|
||
|
real_t f191, f192, f193, f194, f195, f196, f197, f198, f199, f200;
|
||
|
real_t f201, f202, f203, f204, f205, f206, f207, f208, f209, f210;
|
||
|
real_t f211, f212, f213, f214, f215, f216, f217, f218, f219, f220;
|
||
|
real_t f221, f222, f223, f224, f225, f226, f227, f228, f229, f230;
|
||
|
real_t f231, f232, f233, f234, f235, f236, f237, f238, f239, f240;
|
||
|
real_t f241, f242, f243, f244, f245, f246, f247, f248, f249, f250;
|
||
|
real_t f251, f252, f253, f254, f255, f256, f257, f258, f259, f260;
|
||
|
real_t f261, f262, f263, f264, f265, f266, f267, f268, f269, f270;
|
||
|
real_t f271, f272;
|
||
|
|
||
|
f0 = MUL_C_R(COEF_CONST(0.7071067811865476), x[16]);
|
||
|
f1 = x[0] - f0;
|
||
|
f2 = x[0] + f0;
|
||
|
f3 = x[8] + x[24];
|
||
|
f4 = MUL_C_R(COEF_CONST(1.3065629648763766), x[8]);
|
||
|
f5 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f3);
|
||
|
f6 = MUL_C_R(COEF_CONST((-0.5411961001461967)), x[24]);
|
||
|
f7 = f4 + f5;
|
||
|
f8 = f6 - f5;
|
||
|
f9 = f2 - f8;
|
||
|
f10 = f2 + f8;
|
||
|
f11 = f1 - f7;
|
||
|
f12 = f1 + f7;
|
||
|
f13 = x[4] + x[28];
|
||
|
f14 = MUL_C_R(COEF_CONST(1.1758756024193588), x[4]);
|
||
|
f15 = MUL_C_R(COEF_CONST((-0.9807852804032304)), f13);
|
||
|
f16 = MUL_C_R(COEF_CONST((-0.7856949583871021)), x[28]);
|
||
|
f17 = f14 + f15;
|
||
|
f18 = f16 - f15;
|
||
|
f19 = x[12] + x[20];
|
||
|
f20 = MUL_C_R(COEF_CONST(1.3870398453221473), x[12]);
|
||
|
f21 = MUL_C_R(COEF_CONST((-0.8314696123025455)), f19);
|
||
|
f22 = MUL_C_R(COEF_CONST((-0.2758993792829436)), x[20]);
|
||
|
f23 = f20 + f21;
|
||
|
f24 = f22 - f21;
|
||
|
f25 = f18 - f24;
|
||
|
f26 = f18 + f24;
|
||
|
f27 = MUL_C_R(COEF_CONST(0.7071067811865476), f25);
|
||
|
f28 = f17 - f23;
|
||
|
f29 = f17 + f23;
|
||
|
f30 = MUL_C_R(COEF_CONST(0.7071067811865476), f29);
|
||
|
f31 = f27 - f30;
|
||
|
f32 = f27 + f30;
|
||
|
f33 = f10 - f26;
|
||
|
f34 = f10 + f26;
|
||
|
f35 = f12 - f32;
|
||
|
f36 = f12 + f32;
|
||
|
f37 = f11 - f31;
|
||
|
f38 = f11 + f31;
|
||
|
f39 = f9 - f28;
|
||
|
f40 = f9 + f28;
|
||
|
f41 = x[2] + x[30];
|
||
|
f42 = MUL_C_R(COEF_CONST(1.0932018670017569), x[2]);
|
||
|
f43 = MUL_C_R(COEF_CONST((-0.9951847266721969)), f41);
|
||
|
f44 = MUL_C_R(COEF_CONST((-0.8971675863426368)), x[30]);
|
||
|
f45 = f42 + f43;
|
||
|
f46 = f44 - f43;
|
||
|
f47 = x[6] + x[26];
|
||
|
f48 = MUL_C_R(COEF_CONST(1.2472250129866711), x[6]);
|
||
|
f49 = MUL_C_R(COEF_CONST((-0.9569403357322089)), f47);
|
||
|
f50 = MUL_C_R(COEF_CONST((-0.6666556584777469)), x[26]);
|
||
|
f51 = f48 + f49;
|
||
|
f52 = f50 - f49;
|
||
|
f53 = x[10] + x[22];
|
||
|
f54 = MUL_C_R(COEF_CONST(1.3533180011743526), x[10]);
|
||
|
f55 = MUL_C_R(COEF_CONST((-0.8819212643483551)), f53);
|
||
|
f56 = MUL_C_R(COEF_CONST((-0.4105245275223575)), x[22]);
|
||
|
f57 = f54 + f55;
|
||
|
f58 = f56 - f55;
|
||
|
f59 = x[14] + x[18];
|
||
|
f60 = MUL_C_R(COEF_CONST(1.4074037375263826), x[14]);
|
||
|
f61 = MUL_C_R(COEF_CONST((-0.7730104533627369)), f59);
|
||
|
f62 = MUL_C_R(COEF_CONST((-0.1386171691990913)), x[18]);
|
||
|
f63 = f60 + f61;
|
||
|
f64 = f62 - f61;
|
||
|
f65 = f46 - f64;
|
||
|
f66 = f46 + f64;
|
||
|
f67 = f52 - f58;
|
||
|
f68 = f52 + f58;
|
||
|
f69 = f66 - f68;
|
||
|
f70 = f66 + f68;
|
||
|
f71 = MUL_C_R(COEF_CONST(0.7071067811865476), f69);
|
||
|
f72 = f65 + f67;
|
||
|
f73 = MUL_C_R(COEF_CONST(1.3065629648763766), f65);
|
||
|
f74 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f72);
|
||
|
f75 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f67);
|
||
|
f76 = f73 + f74;
|
||
|
f77 = f75 - f74;
|
||
|
f78 = f45 - f63;
|
||
|
f79 = f45 + f63;
|
||
|
f80 = f51 - f57;
|
||
|
f81 = f51 + f57;
|
||
|
f82 = f79 + f81;
|
||
|
f83 = MUL_C_R(COEF_CONST(1.3065629648763770), f79);
|
||
|
f84 = MUL_C_R(COEF_CONST((-0.3826834323650904)), f82);
|
||
|
f85 = MUL_C_R(COEF_CONST(0.5411961001461961), f81);
|
||
|
f86 = f83 + f84;
|
||
|
f87 = f85 - f84;
|
||
|
f88 = f78 - f80;
|
||
|
f89 = f78 + f80;
|
||
|
f90 = MUL_C_R(COEF_CONST(0.7071067811865476), f89);
|
||
|
f91 = f77 - f87;
|
||
|
f92 = f77 + f87;
|
||
|
f93 = f71 - f90;
|
||
|
f94 = f71 + f90;
|
||
|
f95 = f76 - f86;
|
||
|
f96 = f76 + f86;
|
||
|
f97 = f34 - f70;
|
||
|
f98 = f34 + f70;
|
||
|
f99 = f36 - f92;
|
||
|
f100 = f36 + f92;
|
||
|
f101 = f38 - f91;
|
||
|
f102 = f38 + f91;
|
||
|
f103 = f40 - f94;
|
||
|
f104 = f40 + f94;
|
||
|
f105 = f39 - f93;
|
||
|
f106 = f39 + f93;
|
||
|
f107 = f37 - f96;
|
||
|
f108 = f37 + f96;
|
||
|
f109 = f35 - f95;
|
||
|
f110 = f35 + f95;
|
||
|
f111 = f33 - f88;
|
||
|
f112 = f33 + f88;
|
||
|
f113 = x[1] + x[31];
|
||
|
f114 = MUL_C_R(COEF_CONST(1.0478631305325901), x[1]);
|
||
|
f115 = MUL_C_R(COEF_CONST((-0.9987954562051724)), f113);
|
||
|
f116 = MUL_C_R(COEF_CONST((-0.9497277818777548)), x[31]);
|
||
|
f117 = f114 + f115;
|
||
|
f118 = f116 - f115;
|
||
|
f119 = x[5] + x[27];
|
||
|
f120 = MUL_C_R(COEF_CONST(1.2130114330978077), x[5]);
|
||
|
f121 = MUL_C_R(COEF_CONST((-0.9700312531945440)), f119);
|
||
|
f122 = MUL_C_R(COEF_CONST((-0.7270510732912803)), x[27]);
|
||
|
f123 = f120 + f121;
|
||
|
f124 = f122 - f121;
|
||
|
f125 = x[9] + x[23];
|
||
|
f126 = MUL_C_R(COEF_CONST(1.3315443865537255), x[9]);
|
||
|
f127 = MUL_C_R(COEF_CONST((-0.9039892931234433)), f125);
|
||
|
f128 = MUL_C_R(COEF_CONST((-0.4764341996931612)), x[23]);
|
||
|
f129 = f126 + f127;
|
||
|
f130 = f128 - f127;
|
||
|
f131 = x[13] + x[19];
|
||
|
f132 = MUL_C_R(COEF_CONST(1.3989068359730781), x[13]);
|
||
|
f133 = MUL_C_R(COEF_CONST((-0.8032075314806453)), f131);
|
||
|
f134 = MUL_C_R(COEF_CONST((-0.2075082269882124)), x[19]);
|
||
|
f135 = f132 + f133;
|
||
|
f136 = f134 - f133;
|
||
|
f137 = x[17] + x[15];
|
||
|
f138 = MUL_C_R(COEF_CONST(1.4125100802019777), x[17]);
|
||
|
f139 = MUL_C_R(COEF_CONST((-0.6715589548470187)), f137);
|
||
|
f140 = MUL_C_R(COEF_CONST(0.0693921705079402), x[15]);
|
||
|
f141 = f138 + f139;
|
||
|
f142 = f140 - f139;
|
||
|
f143 = x[21] + x[11];
|
||
|
f144 = MUL_C_R(COEF_CONST(1.3718313541934939), x[21]);
|
||
|
f145 = MUL_C_R(COEF_CONST((-0.5141027441932219)), f143);
|
||
|
f146 = MUL_C_R(COEF_CONST(0.3436258658070501), x[11]);
|
||
|
f147 = f144 + f145;
|
||
|
f148 = f146 - f145;
|
||
|
f149 = x[25] + x[7];
|
||
|
f150 = MUL_C_R(COEF_CONST(1.2784339185752409), x[25]);
|
||
|
f151 = MUL_C_R(COEF_CONST((-0.3368898533922200)), f149);
|
||
|
f152 = MUL_C_R(COEF_CONST(0.6046542117908008), x[7]);
|
||
|
f153 = f150 + f151;
|
||
|
f154 = f152 - f151;
|
||
|
f155 = x[29] + x[3];
|
||
|
f156 = MUL_C_R(COEF_CONST(1.1359069844201433), x[29]);
|
||
|
f157 = MUL_C_R(COEF_CONST((-0.1467304744553624)), f155);
|
||
|
f158 = MUL_C_R(COEF_CONST(0.8424460355094185), x[3]);
|
||
|
f159 = f156 + f157;
|
||
|
f160 = f158 - f157;
|
||
|
f161 = f118 - f142;
|
||
|
f162 = f118 + f142;
|
||
|
f163 = f117 - f141;
|
||
|
f164 = f117 + f141;
|
||
|
f165 = f124 - f148;
|
||
|
f166 = f124 + f148;
|
||
|
f167 = f123 - f147;
|
||
|
f168 = f123 + f147;
|
||
|
f169 = f130 - f154;
|
||
|
f170 = f130 + f154;
|
||
|
f171 = f129 - f153;
|
||
|
f172 = f129 + f153;
|
||
|
f173 = f136 - f160;
|
||
|
f174 = f136 + f160;
|
||
|
f175 = f135 - f159;
|
||
|
f176 = f135 + f159;
|
||
|
f177 = f161 + f163;
|
||
|
f178 = MUL_C_R(COEF_CONST(1.1758756024193588), f161);
|
||
|
f179 = MUL_C_R(COEF_CONST((-0.9807852804032304)), f177);
|
||
|
f180 = MUL_C_R(COEF_CONST((-0.7856949583871021)), f163);
|
||
|
f181 = f178 + f179;
|
||
|
f182 = f180 - f179;
|
||
|
f183 = f165 + f167;
|
||
|
f184 = MUL_C_R(COEF_CONST(1.3870398453221475), f165);
|
||
|
f185 = MUL_C_R(COEF_CONST((-0.5555702330196022)), f183);
|
||
|
f186 = MUL_C_R(COEF_CONST(0.2758993792829431), f167);
|
||
|
f187 = f184 + f185;
|
||
|
f188 = f186 - f185;
|
||
|
f189 = f169 + f171;
|
||
|
f190 = MUL_C_R(COEF_CONST(0.7856949583871022), f169);
|
||
|
f191 = MUL_C_R(COEF_CONST(0.1950903220161283), f189);
|
||
|
f192 = MUL_C_R(COEF_CONST(1.1758756024193586), f171);
|
||
|
f193 = f190 + f191;
|
||
|
f194 = f192 - f191;
|
||
|
f195 = f173 + f175;
|
||
|
f196 = MUL_C_R(COEF_CONST((-0.2758993792829430)), f173);
|
||
|
f197 = MUL_C_R(COEF_CONST(0.8314696123025452), f195);
|
||
|
f198 = MUL_C_R(COEF_CONST(1.3870398453221475), f175);
|
||
|
f199 = f196 + f197;
|
||
|
f200 = f198 - f197;
|
||
|
f201 = f162 - f170;
|
||
|
f202 = f162 + f170;
|
||
|
f203 = f164 - f172;
|
||
|
f204 = f164 + f172;
|
||
|
f205 = f166 - f174;
|
||
|
f206 = f166 + f174;
|
||
|
f207 = f168 - f176;
|
||
|
f208 = f168 + f176;
|
||
|
f209 = f182 - f194;
|
||
|
f210 = f182 + f194;
|
||
|
f211 = f181 - f193;
|
||
|
f212 = f181 + f193;
|
||
|
f213 = f188 - f200;
|
||
|
f214 = f188 + f200;
|
||
|
f215 = f187 - f199;
|
||
|
f216 = f187 + f199;
|
||
|
f217 = f201 + f203;
|
||
|
f218 = MUL_C_R(COEF_CONST(1.3065629648763766), f201);
|
||
|
f219 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f217);
|
||
|
f220 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f203);
|
||
|
f221 = f218 + f219;
|
||
|
f222 = f220 - f219;
|
||
|
f223 = f205 + f207;
|
||
|
f224 = MUL_C_R(COEF_CONST(0.5411961001461969), f205);
|
||
|
f225 = MUL_C_R(COEF_CONST(0.3826834323650898), f223);
|
||
|
f226 = MUL_C_R(COEF_CONST(1.3065629648763766), f207);
|
||
|
f227 = f224 + f225;
|
||
|
f228 = f226 - f225;
|
||
|
f229 = f209 + f211;
|
||
|
f230 = MUL_C_R(COEF_CONST(1.3065629648763766), f209);
|
||
|
f231 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f229);
|
||
|
f232 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f211);
|
||
|
f233 = f230 + f231;
|
||
|
f234 = f232 - f231;
|
||
|
f235 = f213 + f215;
|
||
|
f236 = MUL_C_R(COEF_CONST(0.5411961001461969), f213);
|
||
|
f237 = MUL_C_R(COEF_CONST(0.3826834323650898), f235);
|
||
|
f238 = MUL_C_R(COEF_CONST(1.3065629648763766), f215);
|
||
|
f239 = f236 + f237;
|
||
|
f240 = f238 - f237;
|
||
|
f241 = f202 - f206;
|
||
|
f242 = f202 + f206;
|
||
|
f243 = f204 - f208;
|
||
|
f244 = f204 + f208;
|
||
|
f245 = f222 - f228;
|
||
|
f246 = f222 + f228;
|
||
|
f247 = f221 - f227;
|
||
|
f248 = f221 + f227;
|
||
|
f249 = f210 - f214;
|
||
|
f250 = f210 + f214;
|
||
|
f251 = f212 - f216;
|
||
|
f252 = f212 + f216;
|
||
|
f253 = f234 - f240;
|
||
|
f254 = f234 + f240;
|
||
|
f255 = f233 - f239;
|
||
|
f256 = f233 + f239;
|
||
|
f257 = f241 - f243;
|
||
|
f258 = f241 + f243;
|
||
|
f259 = MUL_C_R(COEF_CONST(0.7071067811865474), f257);
|
||
|
f260 = MUL_C_R(COEF_CONST(0.7071067811865474), f258);
|
||
|
f261 = f245 - f247;
|
||
|
f262 = f245 + f247;
|
||
|
f263 = MUL_C_R(COEF_CONST(0.7071067811865474), f261);
|
||
|
f264 = MUL_C_R(COEF_CONST(0.7071067811865474), f262);
|
||
|
f265 = f249 - f251;
|
||
|
f266 = f249 + f251;
|
||
|
f267 = MUL_C_R(COEF_CONST(0.7071067811865474), f265);
|
||
|
f268 = MUL_C_R(COEF_CONST(0.7071067811865474), f266);
|
||
|
f269 = f253 - f255;
|
||
|
f270 = f253 + f255;
|
||
|
f271 = MUL_C_R(COEF_CONST(0.7071067811865474), f269);
|
||
|
f272 = MUL_C_R(COEF_CONST(0.7071067811865474), f270);
|
||
|
y[31] = f98 - f242;
|
||
|
y[0] = f98 + f242;
|
||
|
y[30] = f100 - f250;
|
||
|
y[1] = f100 + f250;
|
||
|
y[29] = f102 - f254;
|
||
|
y[2] = f102 + f254;
|
||
|
y[28] = f104 - f246;
|
||
|
y[3] = f104 + f246;
|
||
|
y[27] = f106 - f264;
|
||
|
y[4] = f106 + f264;
|
||
|
y[26] = f108 - f272;
|
||
|
y[5] = f108 + f272;
|
||
|
y[25] = f110 - f268;
|
||
|
y[6] = f110 + f268;
|
||
|
y[24] = f112 - f260;
|
||
|
y[7] = f112 + f260;
|
||
|
y[23] = f111 - f259;
|
||
|
y[8] = f111 + f259;
|
||
|
y[22] = f109 - f267;
|
||
|
y[9] = f109 + f267;
|
||
|
y[21] = f107 - f271;
|
||
|
y[10] = f107 + f271;
|
||
|
y[20] = f105 - f263;
|
||
|
y[11] = f105 + f263;
|
||
|
y[19] = f103 - f248;
|
||
|
y[12] = f103 + f248;
|
||
|
y[18] = f101 - f256;
|
||
|
y[13] = f101 + f256;
|
||
|
y[17] = f99 - f252;
|
||
|
y[14] = f99 + f252;
|
||
|
y[16] = f97 - f244;
|
||
|
y[15] = f97 + f244;
|
||
|
}
|
||
|
|
||
|
void DCT2_64_unscaled(real_t *y, real_t *x)
|
||
|
{
|
||
|
int16_t i0;
|
||
|
real_t f2, f3, f4, f5, f6, f7, f8, f9, f10;
|
||
|
real_t f11, f12, f13, f14, f15, f16, f17, f18, f19, f20;
|
||
|
real_t f21, f22, f23, f24, f25, f26, f27, f28, f29, f30;
|
||
|
real_t f31, f32, f33, f34, f35, f36, f37, f38, f39, f40;
|
||
|
real_t f41, f42, f43, f44, f45, f46, f47, f48, f49, f50;
|
||
|
real_t f51, f52, f53, f54, f55, f56, f57, f58, f59, f60;
|
||
|
real_t f61, f62, f65, f66, f67, f68, f71, f72, f73, f74;
|
||
|
real_t f75, f76, f77, f78, f79, f80, f81, f82, f85, f86;
|
||
|
real_t f87, f88, f91, f92, f93, f94, f95, f96, f97, f98;
|
||
|
real_t f99, f100, f101, f102, f103, f104, f105, f106, f107, f108;
|
||
|
real_t f109, f110, f111, f112, f113, f114, f115, f116, f117, f118;
|
||
|
real_t f119, f120, f121, f122, f123, f124, f125, f126, f127, f128;
|
||
|
real_t f129, f130, f133, f134, f135, f136, f139, f140, f141, f142;
|
||
|
real_t f145, f146, f147, f148, f151, f152, f153, f154, f155, f156;
|
||
|
real_t f157, f158, f159, f160, f161, f162, f163, f164, f165, f166;
|
||
|
real_t f167, f168, f169, f170, f171, f172, f173, f174, f175, f176;
|
||
|
real_t f177, f178, f179, f180, f181, f182, f183, f184, f185, f186;
|
||
|
real_t f187, f188, f189, f190, f191, f192, f193, f194, f195, f196;
|
||
|
real_t f197, f198, f199, f200, f201, f202, f203, f204, f205, f206;
|
||
|
real_t f207, f208, f209, f210, f211, f213, f214, f215, f216, f217;
|
||
|
real_t f218, f219, f220, f221, f222, f223, f224, f225, f226, f227;
|
||
|
real_t f228, f229, f230, f231, f232, f233, f234, f235, f236, f237;
|
||
|
real_t f238, f239, f240, f241, f242, f243, f244, f245, f246, f247;
|
||
|
real_t f248, f249, f250, f251, f252, f253, f254, f255, f256, f257;
|
||
|
real_t f258, f259, f260, f261, f262, f263, f264, f265, f266, f267;
|
||
|
real_t f268, f269, f270, f271, f272, f273, f274, f275, f276, f277;
|
||
|
real_t f279, f280, f295, f296, f297, f298, f299, f300, f301, f302;
|
||
|
real_t f303, f304, f305, f306, f307, f308, f309, f310, f311, f312;
|
||
|
real_t f313, f314, f315, f316, f317, f318, f319, f320, f321, f322;
|
||
|
real_t f323, f324, f325, f326, f327, f328, f329, f330, f331, f332;
|
||
|
real_t f333, f334, f335, f336, f337, f338, f339, f340, f341, f342;
|
||
|
real_t f343, f344, f345, f346, f347, f348, f349, f350, f351, f352;
|
||
|
real_t f353, f354, f355, f356, f357, f358, f359, f360, f361, f362;
|
||
|
real_t f363, f364, f365, f366, f367, f368, f369, f370, f371, f372;
|
||
|
real_t f373, f374, f375, f376, f377, f378, f379, f380, f381, f382;
|
||
|
real_t f383, f384, f385, f386, f387, f388, f389, f390, f391, f392;
|
||
|
real_t f393, f394, f395, f396, f397, f398, f399, f400, f401, f402;
|
||
|
real_t f403, f404, f405, f406, f407, f408, f409, f410, f411, f412;
|
||
|
real_t f413, f414, f415, f416, f417, f418, f419, f420, f421, f422;
|
||
|
real_t f423, f424, f425, f426, f427, f428, f429, f430, f431, f432;
|
||
|
real_t f433, f434, f435, f436, f437, f438, f439, f440, f441, f442;
|
||
|
real_t f443, f444, f445, f446, f447, f448, f449, f450, f451, f452;
|
||
|
real_t f453, f454, f455, f456, f457, f458, f459, f460, f461, f462;
|
||
|
real_t f463, f464, f465, f466, f467, f468, f469, f470, f471, f472;
|
||
|
real_t f473, f474, f475, f476, f477, f478, f479, f480, f481, f482;
|
||
|
real_t f483, f484, f485, f486, f487, f488, f489, f490, f491, f492;
|
||
|
real_t f493, f494, f495, f496, f497, f498, f499, f500, f501, f502;
|
||
|
real_t f503, f504, f505, f506, f507, f508, f509, f510, f511, f512;
|
||
|
real_t f513, f514, f515, f516, f517, f518, f519, f520, f521, f522;
|
||
|
real_t f523, f524, f525, f526, f527, f528, f529, f530, f531, f532;
|
||
|
real_t f533, f534, f535, f536, f537, f538, f539, f540, f541, f542;
|
||
|
real_t f543, f544, f545, f546, f547, f548, f549, f550, f551, f552;
|
||
|
real_t f553, f554, f557, f558, f559, f560, f563, f564, f565, f566;
|
||
|
real_t f569, f570, f571, f572, f575, f576, f577, f578, f581, f582;
|
||
|
real_t f583, f584, f587, f588, f589, f590, f593, f594, f595, f596;
|
||
|
real_t f599, f600, f601, f602, f605, f606, f607, f608, f611, f612;
|
||
|
real_t f613, f614, f617, f618, f619, f620, f623, f624, f625, f626;
|
||
|
real_t f629, f630, f631, f632, f635, f636, f637, f638, f641, f642;
|
||
|
real_t f643, f644;
|
||
|
static real_t t2[64];
|
||
|
|
||
|
for (i0=0; i0<32; i0++)
|
||
|
{
|
||
|
t2[2*i0+1] = x[i0] - x[-i0+63];
|
||
|
t2[2*i0] = x[i0] + x[-i0+63];
|
||
|
}
|
||
|
f2 = t2[0] - t2[62];
|
||
|
f3 = t2[0] + t2[62];
|
||
|
f4 = t2[2] - t2[60];
|
||
|
f5 = t2[2] + t2[60];
|
||
|
f6 = t2[4] - t2[58];
|
||
|
f7 = t2[4] + t2[58];
|
||
|
f8 = t2[6] - t2[56];
|
||
|
f9 = t2[6] + t2[56];
|
||
|
f10 = t2[8] - t2[54];
|
||
|
f11 = t2[8] + t2[54];
|
||
|
f12 = t2[10] - t2[52];
|
||
|
f13 = t2[10] + t2[52];
|
||
|
f14 = t2[12] - t2[50];
|
||
|
f15 = t2[12] + t2[50];
|
||
|
f16 = t2[14] - t2[48];
|
||
|
f17 = t2[14] + t2[48];
|
||
|
f18 = t2[16] - t2[46];
|
||
|
f19 = t2[16] + t2[46];
|
||
|
f20 = t2[18] - t2[44];
|
||
|
f21 = t2[18] + t2[44];
|
||
|
f22 = t2[20] - t2[42];
|
||
|
f23 = t2[20] + t2[42];
|
||
|
f24 = t2[22] - t2[40];
|
||
|
f25 = t2[22] + t2[40];
|
||
|
f26 = t2[24] - t2[38];
|
||
|
f27 = t2[24] + t2[38];
|
||
|
f28 = t2[26] - t2[36];
|
||
|
f29 = t2[26] + t2[36];
|
||
|
f30 = t2[28] - t2[34];
|
||
|
f31 = t2[28] + t2[34];
|
||
|
f32 = t2[30] - t2[32];
|
||
|
f33 = t2[30] + t2[32];
|
||
|
f34 = f3 - f33;
|
||
|
f35 = f3 + f33;
|
||
|
f36 = f5 - f31;
|
||
|
f37 = f5 + f31;
|
||
|
f38 = f7 - f29;
|
||
|
f39 = f7 + f29;
|
||
|
f40 = f9 - f27;
|
||
|
f41 = f9 + f27;
|
||
|
f42 = f11 - f25;
|
||
|
f43 = f11 + f25;
|
||
|
f44 = f13 - f23;
|
||
|
f45 = f13 + f23;
|
||
|
f46 = f15 - f21;
|
||
|
f47 = f15 + f21;
|
||
|
f48 = f17 - f19;
|
||
|
f49 = f17 + f19;
|
||
|
f50 = f35 - f49;
|
||
|
f51 = f35 + f49;
|
||
|
f52 = f37 - f47;
|
||
|
f53 = f37 + f47;
|
||
|
f54 = f39 - f45;
|
||
|
f55 = f39 + f45;
|
||
|
f56 = f41 - f43;
|
||
|
f57 = f41 + f43;
|
||
|
f58 = f51 - f57;
|
||
|
f59 = f51 + f57;
|
||
|
f60 = f53 - f55;
|
||
|
f61 = f53 + f55;
|
||
|
f62 = f59 - f61;
|
||
|
y[0] = f59 + f61;
|
||
|
y[32] = MUL_C_R(COEF_CONST(0.7071067811865476), f62);
|
||
|
f65 = f58 + f60;
|
||
|
f66 = MUL_C_R(COEF_CONST(1.3065629648763766), f58);
|
||
|
f67 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f65);
|
||
|
f68 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f60);
|
||
|
y[48] = f66 + f67;
|
||
|
y[16] = f68 - f67;
|
||
|
f71 = f52 - f54;
|
||
|
f72 = f52 + f54;
|
||
|
f73 = MUL_C_R(COEF_CONST(0.7071067811865476), f72);
|
||
|
f74 = MUL_C_R(COEF_CONST(0.7071067811865476), f71);
|
||
|
f75 = f50 - f73;
|
||
|
f76 = f50 + f73;
|
||
|
f77 = f56 - f74;
|
||
|
f78 = f56 + f74;
|
||
|
f79 = f78 + f76;
|
||
|
f80 = MUL_C_R(COEF_CONST((-0.7856949583871021)), f78);
|
||
|
f81 = MUL_C_R(COEF_CONST(0.9807852804032304), f79);
|
||
|
f82 = MUL_C_R(COEF_CONST(1.1758756024193588), f76);
|
||
|
y[8] = f80 + f81;
|
||
|
y[56] = f82 - f81;
|
||
|
f85 = f77 + f75;
|
||
|
f86 = MUL_C_R(COEF_CONST(0.2758993792829431), f77);
|
||
|
f87 = MUL_C_R(COEF_CONST(0.5555702330196022), f85);
|
||
|
f88 = MUL_C_R(COEF_CONST(1.3870398453221475), f75);
|
||
|
y[40] = f86 + f87;
|
||
|
y[24] = f88 - f87;
|
||
|
f91 = f40 - f42;
|
||
|
f92 = f40 + f42;
|
||
|
f93 = MUL_C_R(COEF_CONST(0.7071067811865476), f92);
|
||
|
f94 = MUL_C_R(COEF_CONST(0.7071067811865476), f91);
|
||
|
f95 = f38 - f44;
|
||
|
f96 = f38 + f44;
|
||
|
f97 = MUL_C_R(COEF_CONST(0.7071067811865476), f96);
|
||
|
f98 = MUL_C_R(COEF_CONST(0.7071067811865476), f95);
|
||
|
f99 = f34 - f93;
|
||
|
f100 = f34 + f93;
|
||
|
f101 = f48 - f94;
|
||
|
f102 = f48 + f94;
|
||
|
f103 = f36 - f97;
|
||
|
f104 = f36 + f97;
|
||
|
f105 = f46 - f98;
|
||
|
f106 = f46 + f98;
|
||
|
f107 = f106 + f104;
|
||
|
f108 = MUL_C_R(COEF_CONST((-0.5411961001461969)), f106);
|
||
|
f109 = MUL_C_R(COEF_CONST(0.9238795325112867), f107);
|
||
|
f110 = MUL_C_R(COEF_CONST(1.3065629648763766), f104);
|
||
|
f111 = f108 + f109;
|
||
|
f112 = f110 - f109;
|
||
|
f113 = f105 + f103;
|
||
|
f114 = MUL_C_R(COEF_CONST(1.3065629648763770), f105);
|
||
|
f115 = MUL_C_R(COEF_CONST((-0.3826834323650904)), f113);
|
||
|
f116 = MUL_C_R(COEF_CONST(0.5411961001461961), f103);
|
||
|
f117 = f114 + f115;
|
||
|
f118 = f116 - f115;
|
||
|
f119 = f100 - f111;
|
||
|
f120 = f100 + f111;
|
||
|
f121 = f102 - f112;
|
||
|
f122 = f102 + f112;
|
||
|
f123 = f99 - f117;
|
||
|
f124 = f99 + f117;
|
||
|
f125 = f101 - f118;
|
||
|
f126 = f101 + f118;
|
||
|
f127 = f122 + f120;
|
||
|
f128 = MUL_C_R(COEF_CONST((-0.8971675863426361)), f122);
|
||
|
f129 = MUL_C_R(COEF_CONST(0.9951847266721968), f127);
|
||
|
f130 = MUL_C_R(COEF_CONST(1.0932018670017576), f120);
|
||
|
y[4] = f128 + f129;
|
||
|
y[60] = f130 - f129;
|
||
|
f133 = f126 + f124;
|
||
|
f134 = MUL_C_R(COEF_CONST((-0.4105245275223571)), f126);
|
||
|
f135 = MUL_C_R(COEF_CONST(0.8819212643483549), f133);
|
||
|
f136 = MUL_C_R(COEF_CONST(1.3533180011743529), f124);
|
||
|
y[20] = f134 + f135;
|
||
|
y[44] = f136 - f135;
|
||
|
f139 = f121 + f119;
|
||
|
f140 = MUL_C_R(COEF_CONST(0.1386171691990915), f121);
|
||
|
f141 = MUL_C_R(COEF_CONST(0.6343932841636455), f139);
|
||
|
f142 = MUL_C_R(COEF_CONST(1.4074037375263826), f119);
|
||
|
y[36] = f140 + f141;
|
||
|
y[28] = f142 - f141;
|
||
|
f145 = f125 + f123;
|
||
|
f146 = MUL_C_R(COEF_CONST(0.6666556584777466), f125);
|
||
|
f147 = MUL_C_R(COEF_CONST(0.2902846772544623), f145);
|
||
|
f148 = MUL_C_R(COEF_CONST(1.2472250129866711), f123);
|
||
|
y[52] = f146 + f147;
|
||
|
y[12] = f148 - f147;
|
||
|
f151 = f2 + f32;
|
||
|
f152 = MUL_C_R(COEF_CONST(1.0478631305325901), f2);
|
||
|
f153 = MUL_C_R(COEF_CONST((-0.9987954562051724)), f151);
|
||
|
f154 = MUL_C_R(COEF_CONST((-0.9497277818777548)), f32);
|
||
|
f155 = f152 + f153;
|
||
|
f156 = f154 - f153;
|
||
|
f157 = f4 + f30;
|
||
|
f158 = MUL_C_R(COEF_CONST(1.1359069844201428), f4);
|
||
|
f159 = MUL_C_R(COEF_CONST((-0.9891765099647809)), f157);
|
||
|
f160 = MUL_C_R(COEF_CONST((-0.8424460355094190)), f30);
|
||
|
f161 = f158 + f159;
|
||
|
f162 = f160 - f159;
|
||
|
f163 = f6 + f28;
|
||
|
f164 = MUL_C_R(COEF_CONST(1.2130114330978077), f6);
|
||
|
f165 = MUL_C_R(COEF_CONST((-0.9700312531945440)), f163);
|
||
|
f166 = MUL_C_R(COEF_CONST((-0.7270510732912803)), f28);
|
||
|
f167 = f164 + f165;
|
||
|
f168 = f166 - f165;
|
||
|
f169 = f8 + f26;
|
||
|
f170 = MUL_C_R(COEF_CONST(1.2784339185752405), f8);
|
||
|
f171 = MUL_C_R(COEF_CONST((-0.9415440651830209)), f169);
|
||
|
f172 = MUL_C_R(COEF_CONST((-0.6046542117908014)), f26);
|
||
|
f173 = f170 + f171;
|
||
|
f174 = f172 - f171;
|
||
|
f175 = f10 + f24;
|
||
|
f176 = MUL_C_R(COEF_CONST(1.3315443865537255), f10);
|
||
|
f177 = MUL_C_R(COEF_CONST((-0.9039892931234433)), f175);
|
||
|
f178 = MUL_C_R(COEF_CONST((-0.4764341996931612)), f24);
|
||
|
f179 = f176 + f177;
|
||
|
f180 = f178 - f177;
|
||
|
f181 = f12 + f22;
|
||
|
f182 = MUL_C_R(COEF_CONST(1.3718313541934939), f12);
|
||
|
f183 = MUL_C_R(COEF_CONST((-0.8577286100002722)), f181);
|
||
|
f184 = MUL_C_R(COEF_CONST((-0.3436258658070507)), f22);
|
||
|
f185 = f182 + f183;
|
||
|
f186 = f184 - f183;
|
||
|
f187 = f14 + f20;
|
||
|
f188 = MUL_C_R(COEF_CONST(1.3989068359730781), f14);
|
||
|
f189 = MUL_C_R(COEF_CONST((-0.8032075314806453)), f187);
|
||
|
f190 = MUL_C_R(COEF_CONST((-0.2075082269882124)), f20);
|
||
|
f191 = f188 + f189;
|
||
|
f192 = f190 - f189;
|
||
|
f193 = f16 + f18;
|
||
|
f194 = MUL_C_R(COEF_CONST(1.4125100802019774), f16);
|
||
|
f195 = MUL_C_R(COEF_CONST((-0.7409511253549591)), f193);
|
||
|
f196 = MUL_C_R(COEF_CONST((-0.0693921705079408)), f18);
|
||
|
f197 = f194 + f195;
|
||
|
f198 = f196 - f195;
|
||
|
f199 = f156 - f198;
|
||
|
f200 = f156 + f198;
|
||
|
f201 = f162 - f192;
|
||
|
f202 = f162 + f192;
|
||
|
f203 = f168 - f186;
|
||
|
f204 = f168 + f186;
|
||
|
f205 = f174 - f180;
|
||
|
f206 = f174 + f180;
|
||
|
f207 = f200 - f206;
|
||
|
f208 = f200 + f206;
|
||
|
f209 = f202 - f204;
|
||
|
f210 = f202 + f204;
|
||
|
f211 = f208 - f210;
|
||
|
y[2] = f208 + f210;
|
||
|
f213 = MUL_C_R(COEF_CONST(0.7071067811865476), f211);
|
||
|
f214 = f207 + f209;
|
||
|
f215 = MUL_C_R(COEF_CONST(1.3065629648763766), f207);
|
||
|
f216 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f214);
|
||
|
f217 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f209);
|
||
|
f218 = f215 + f216;
|
||
|
f219 = f217 - f216;
|
||
|
f220 = f201 - f203;
|
||
|
f221 = f201 + f203;
|
||
|
f222 = MUL_C_R(COEF_CONST(0.7071067811865476), f221);
|
||
|
f223 = MUL_C_R(COEF_CONST(0.7071067811865476), f220);
|
||
|
f224 = f199 - f222;
|
||
|
f225 = f199 + f222;
|
||
|
f226 = f205 - f223;
|
||
|
f227 = f205 + f223;
|
||
|
f228 = f227 + f225;
|
||
|
f229 = MUL_C_R(COEF_CONST((-0.7856949583871021)), f227);
|
||
|
f230 = MUL_C_R(COEF_CONST(0.9807852804032304), f228);
|
||
|
f231 = MUL_C_R(COEF_CONST(1.1758756024193588), f225);
|
||
|
f232 = f229 + f230;
|
||
|
f233 = f231 - f230;
|
||
|
f234 = f226 + f224;
|
||
|
f235 = MUL_C_R(COEF_CONST(0.2758993792829431), f226);
|
||
|
f236 = MUL_C_R(COEF_CONST(0.5555702330196022), f234);
|
||
|
f237 = MUL_C_R(COEF_CONST(1.3870398453221475), f224);
|
||
|
f238 = f235 + f236;
|
||
|
f239 = f237 - f236;
|
||
|
f240 = f155 - f197;
|
||
|
f241 = f155 + f197;
|
||
|
f242 = f161 - f191;
|
||
|
f243 = f161 + f191;
|
||
|
f244 = f167 - f185;
|
||
|
f245 = f167 + f185;
|
||
|
f246 = f173 - f179;
|
||
|
f247 = f173 + f179;
|
||
|
f248 = f245 - f243;
|
||
|
f249 = f245 + f243;
|
||
|
f250 = MUL_C_R(COEF_CONST(0.7071067811865476), f249);
|
||
|
f251 = f247 - f250;
|
||
|
f252 = f247 + f250;
|
||
|
f253 = MUL_C_R(COEF_CONST(0.7071067811865476), f248);
|
||
|
f254 = f253 - f241;
|
||
|
f255 = f253 + f241;
|
||
|
f256 = f255 + f252;
|
||
|
f257 = MUL_C_R(COEF_CONST((-0.7856949583871021)), f255);
|
||
|
f258 = MUL_C_R(COEF_CONST(0.9807852804032304), f256);
|
||
|
f259 = MUL_C_R(COEF_CONST(1.1758756024193588), f252);
|
||
|
f260 = f257 + f258;
|
||
|
f261 = f259 - f258;
|
||
|
f262 = f254 + f251;
|
||
|
f263 = MUL_C_R(COEF_CONST((-0.2758993792829430)), f254);
|
||
|
f264 = MUL_C_R(COEF_CONST(0.8314696123025452), f262);
|
||
|
f265 = MUL_C_R(COEF_CONST(1.3870398453221475), f251);
|
||
|
f266 = f263 + f264;
|
||
|
f267 = f265 - f264;
|
||
|
f268 = f240 - f246;
|
||
|
f269 = f240 + f246;
|
||
|
f270 = f242 - f244;
|
||
|
f271 = f242 + f244;
|
||
|
f272 = f269 + f271;
|
||
|
f273 = MUL_C_R(COEF_CONST(1.3065629648763770), f269);
|
||
|
f274 = MUL_C_R(COEF_CONST((-0.3826834323650904)), f272);
|
||
|
f275 = MUL_C_R(COEF_CONST(0.5411961001461961), f271);
|
||
|
f276 = f273 + f274;
|
||
|
f277 = f275 - f274;
|
||
|
y[62] = f268 - f270;
|
||
|
f279 = f268 + f270;
|
||
|
f280 = MUL_C_R(COEF_CONST(0.7071067811865476), f279);
|
||
|
y[10] = f232 - f260;
|
||
|
y[6] = f232 + f260;
|
||
|
y[18] = f219 - f277;
|
||
|
y[14] = f219 + f277;
|
||
|
y[26] = f239 + f266;
|
||
|
y[22] = f239 - f266;
|
||
|
y[34] = f213 - f280;
|
||
|
y[30] = f213 + f280;
|
||
|
y[42] = f238 - f267;
|
||
|
y[38] = f238 + f267;
|
||
|
y[50] = f218 - f276;
|
||
|
y[46] = f218 + f276;
|
||
|
y[58] = f233 + f261;
|
||
|
y[54] = f233 - f261;
|
||
|
f295 = t2[3] - t2[5];
|
||
|
f296 = t2[3] + t2[5];
|
||
|
f297 = t2[7] - t2[9];
|
||
|
f298 = t2[7] + t2[9];
|
||
|
f299 = t2[11] - t2[13];
|
||
|
f300 = t2[11] + t2[13];
|
||
|
f301 = t2[15] - t2[17];
|
||
|
f302 = t2[15] + t2[17];
|
||
|
f303 = t2[19] - t2[21];
|
||
|
f304 = t2[19] + t2[21];
|
||
|
f305 = t2[23] - t2[25];
|
||
|
f306 = t2[23] + t2[25];
|
||
|
f307 = t2[27] - t2[29];
|
||
|
f308 = t2[27] + t2[29];
|
||
|
f309 = t2[31] - t2[33];
|
||
|
f310 = t2[31] + t2[33];
|
||
|
f311 = t2[35] - t2[37];
|
||
|
f312 = t2[35] + t2[37];
|
||
|
f313 = t2[39] - t2[41];
|
||
|
f314 = t2[39] + t2[41];
|
||
|
f315 = t2[43] - t2[45];
|
||
|
f316 = t2[43] + t2[45];
|
||
|
f317 = t2[47] - t2[49];
|
||
|
f318 = t2[47] + t2[49];
|
||
|
f319 = t2[51] - t2[53];
|
||
|
f320 = t2[51] + t2[53];
|
||
|
f321 = t2[55] - t2[57];
|
||
|
f322 = t2[55] + t2[57];
|
||
|
f323 = t2[59] - t2[61];
|
||
|
f324 = t2[59] + t2[61];
|
||
|
f325 = MUL_C_R(COEF_CONST(0.7071067811865476), f310);
|
||
|
f326 = t2[1] - f325;
|
||
|
f327 = t2[1] + f325;
|
||
|
f328 = f302 + f318;
|
||
|
f329 = MUL_C_R(COEF_CONST(1.3065629648763766), f302);
|
||
|
f330 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f328);
|
||
|
f331 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f318);
|
||
|
f332 = f329 + f330;
|
||
|
f333 = f331 - f330;
|
||
|
f334 = f327 - f333;
|
||
|
f335 = f327 + f333;
|
||
|
f336 = f326 - f332;
|
||
|
f337 = f326 + f332;
|
||
|
f338 = f306 - f314;
|
||
|
f339 = f306 + f314;
|
||
|
f340 = MUL_C_R(COEF_CONST(0.7071067811865476), f339);
|
||
|
f341 = f298 - f340;
|
||
|
f342 = f298 + f340;
|
||
|
f343 = MUL_C_R(COEF_CONST(0.7071067811865476), f338);
|
||
|
f344 = f343 - f322;
|
||
|
f345 = f343 + f322;
|
||
|
f346 = f345 + f342;
|
||
|
f347 = MUL_C_R(COEF_CONST((-0.7856949583871021)), f345);
|
||
|
f348 = MUL_C_R(COEF_CONST(0.9807852804032304), f346);
|
||
|
f349 = MUL_C_R(COEF_CONST(1.1758756024193588), f342);
|
||
|
f350 = f347 + f348;
|
||
|
f351 = f349 - f348;
|
||
|
f352 = f344 + f341;
|
||
|
f353 = MUL_C_R(COEF_CONST((-0.2758993792829430)), f344);
|
||
|
f354 = MUL_C_R(COEF_CONST(0.8314696123025452), f352);
|
||
|
f355 = MUL_C_R(COEF_CONST(1.3870398453221475), f341);
|
||
|
f356 = f353 + f354;
|
||
|
f357 = f355 - f354;
|
||
|
f358 = f335 - f350;
|
||
|
f359 = f335 + f350;
|
||
|
f360 = f337 - f356;
|
||
|
f361 = f337 + f356;
|
||
|
f362 = f336 - f357;
|
||
|
f363 = f336 + f357;
|
||
|
f364 = f334 - f351;
|
||
|
f365 = f334 + f351;
|
||
|
f366 = MUL_C_R(COEF_CONST(5.1011486186891641), f296);
|
||
|
f367 = MUL_C_R(COEF_CONST(1.7224470982383342), f300);
|
||
|
f368 = MUL_C_R(COEF_CONST(1.0606776859903475), f304);
|
||
|
f369 = MUL_C_R(COEF_CONST(0.7881546234512502), f308);
|
||
|
f370 = MUL_C_R(COEF_CONST(0.5024192861881557), f324);
|
||
|
f371 = MUL_C_R(COEF_CONST(0.5224986149396889), f320);
|
||
|
f372 = MUL_C_R(COEF_CONST(0.5669440348163577), f316);
|
||
|
f373 = MUL_C_R(COEF_CONST(0.6468217833599901), f312);
|
||
|
f374 = f366 - f370;
|
||
|
f375 = f366 + f370;
|
||
|
f376 = f367 - f371;
|
||
|
f377 = f367 + f371;
|
||
|
f378 = f368 - f372;
|
||
|
f379 = f368 + f372;
|
||
|
f380 = f369 - f373;
|
||
|
f381 = f369 + f373;
|
||
|
f382 = MUL_C_R(COEF_CONST(0.5097955791041592), f375);
|
||
|
f383 = MUL_C_R(COEF_CONST(0.6013448869350453), f377);
|
||
|
f384 = MUL_C_R(COEF_CONST(0.8999762231364156), f379);
|
||
|
f385 = MUL_C_R(COEF_CONST(2.5629154477415055), f381);
|
||
|
f386 = f382 + f385;
|
||
|
f387 = f382 - f385;
|
||
|
f388 = f383 + f384;
|
||
|
f389 = f384 - f383;
|
||
|
f390 = f387 - f389;
|
||
|
f391 = f387 + f389;
|
||
|
f392 = MUL_C_R(COEF_CONST(0.7071067811865476), f390);
|
||
|
f393 = f386 - f388;
|
||
|
f394 = MUL_C_R(COEF_CONST(1.3065629648763766), f386);
|
||
|
f395 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f393);
|
||
|
f396 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f388);
|
||
|
f397 = f394 + f395;
|
||
|
f398 = f395 + f396;
|
||
|
f399 = f391 - f398;
|
||
|
f400 = f392 - f398;
|
||
|
f401 = f392 + f397;
|
||
|
f402 = f380 - f374;
|
||
|
f403 = f374 + f380;
|
||
|
f404 = f378 - f376;
|
||
|
f405 = f376 + f378;
|
||
|
f406 = f403 + f405;
|
||
|
f407 = MUL_C_R(COEF_CONST(1.3065629648763770), f403);
|
||
|
f408 = MUL_C_R(COEF_CONST((-0.3826834323650904)), f406);
|
||
|
f409 = MUL_C_R(COEF_CONST(0.5411961001461961), f405);
|
||
|
f410 = f407 + f408;
|
||
|
f411 = f408 - f409;
|
||
|
f412 = f402 - f404;
|
||
|
f413 = f402 + f404;
|
||
|
f414 = MUL_C_R(COEF_CONST(0.7071067811865476), f413);
|
||
|
f415 = f411 + f397;
|
||
|
f416 = f401 + f411;
|
||
|
f417 = f414 + f401;
|
||
|
f418 = f400 + f414;
|
||
|
f419 = f400 - f410;
|
||
|
f420 = f399 - f410;
|
||
|
f421 = f412 + f399;
|
||
|
f422 = f359 - f397;
|
||
|
f423 = f359 + f397;
|
||
|
f424 = f361 + f415;
|
||
|
f425 = f361 - f415;
|
||
|
f426 = f363 - f416;
|
||
|
f427 = f363 + f416;
|
||
|
f428 = f365 + f417;
|
||
|
f429 = f365 - f417;
|
||
|
f430 = f364 - f418;
|
||
|
f431 = f364 + f418;
|
||
|
f432 = f362 + f419;
|
||
|
f433 = f362 - f419;
|
||
|
f434 = f360 - f420;
|
||
|
f435 = f360 + f420;
|
||
|
f436 = f358 + f421;
|
||
|
f437 = f358 - f421;
|
||
|
f438 = MUL_C_R(COEF_CONST(5.1011486186891641), f295);
|
||
|
f439 = MUL_C_R(COEF_CONST(1.7224470982383342), f299);
|
||
|
f440 = MUL_C_R(COEF_CONST(1.0606776859903475), f303);
|
||
|
f441 = MUL_C_R(COEF_CONST(0.7881546234512502), f307);
|
||
|
f442 = MUL_C_R(COEF_CONST(0.5024192861881557), f323);
|
||
|
f443 = MUL_C_R(COEF_CONST(0.5224986149396889), f319);
|
||
|
f444 = MUL_C_R(COEF_CONST(0.5669440348163577), f315);
|
||
|
f445 = MUL_C_R(COEF_CONST(0.6468217833599901), f311);
|
||
|
f446 = f438 + f442;
|
||
|
f447 = f438 - f442;
|
||
|
f448 = f439 + f443;
|
||
|
f449 = f443 - f439;
|
||
|
f450 = f440 + f444;
|
||
|
f451 = f440 - f444;
|
||
|
f452 = f441 + f445;
|
||
|
f453 = f445 - f441;
|
||
|
f454 = MUL_C_R(COEF_CONST(0.5097955791041592), f447);
|
||
|
f455 = MUL_C_R(COEF_CONST(0.6013448869350453), f449);
|
||
|
f456 = MUL_C_R(COEF_CONST(0.8999762231364156), f451);
|
||
|
f457 = MUL_C_R(COEF_CONST(2.5629154477415055), f453);
|
||
|
f458 = f454 + f457;
|
||
|
f459 = f454 - f457;
|
||
|
f460 = f455 + f456;
|
||
|
f461 = f456 - f455;
|
||
|
f462 = f459 - f461;
|
||
|
f463 = f459 + f461;
|
||
|
f464 = MUL_C_R(COEF_CONST(0.7071067811865476), f462);
|
||
|
f465 = f458 - f460;
|
||
|
f466 = MUL_C_R(COEF_CONST(1.3065629648763766), f458);
|
||
|
f467 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f465);
|
||
|
f468 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f460);
|
||
|
f469 = f466 + f467;
|
||
|
f470 = f467 + f468;
|
||
|
f471 = f463 - f470;
|
||
|
f472 = f464 - f470;
|
||
|
f473 = f464 + f469;
|
||
|
f474 = f446 + f452;
|
||
|
f475 = f452 - f446;
|
||
|
f476 = f448 + f450;
|
||
|
f477 = f448 - f450;
|
||
|
f478 = f475 + f477;
|
||
|
f479 = MUL_C_R(COEF_CONST(1.3065629648763770), f475);
|
||
|
f480 = MUL_C_R(COEF_CONST((-0.3826834323650904)), f478);
|
||
|
f481 = MUL_C_R(COEF_CONST(0.5411961001461961), f477);
|
||
|
f482 = f479 + f480;
|
||
|
f483 = f481 - f480;
|
||
|
f484 = f474 + f476;
|
||
|
f485 = f476 - f474;
|
||
|
f486 = MUL_C_R(COEF_CONST(0.7071067811865476), f485);
|
||
|
f487 = f483 + f469;
|
||
|
f488 = f473 + f483;
|
||
|
f489 = f486 + f473;
|
||
|
f490 = f472 + f486;
|
||
|
f491 = f482 + f472;
|
||
|
f492 = f471 + f482;
|
||
|
f493 = f471 - f484;
|
||
|
f494 = MUL_C_R(COEF_CONST(0.7071067811865476), f309);
|
||
|
f495 = t2[63] - f494;
|
||
|
f496 = t2[63] + f494;
|
||
|
f497 = f317 + f301;
|
||
|
f498 = MUL_C_R(COEF_CONST(1.3065629648763766), f317);
|
||
|
f499 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f497);
|
||
|
f500 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f301);
|
||
|
f501 = f498 + f499;
|
||
|
f502 = f500 - f499;
|
||
|
f503 = f496 - f502;
|
||
|
f504 = f496 + f502;
|
||
|
f505 = f495 - f501;
|
||
|
f506 = f495 + f501;
|
||
|
f507 = MUL_C_R(COEF_CONST(0.5097955791041592), f321);
|
||
|
f508 = MUL_C_R(COEF_CONST(0.6013448869350453), f313);
|
||
|
f509 = MUL_C_R(COEF_CONST(0.8999762231364156), f305);
|
||
|
f510 = MUL_C_R(COEF_CONST(2.5629154477415055), f297);
|
||
|
f511 = f507 - f510;
|
||
|
f512 = f507 + f510;
|
||
|
f513 = f508 - f509;
|
||
|
f514 = f508 + f509;
|
||
|
f515 = f512 - f514;
|
||
|
f516 = f512 + f514;
|
||
|
f517 = MUL_C_R(COEF_CONST(0.7071067811865476), f515);
|
||
|
f518 = f511 + f513;
|
||
|
f519 = MUL_C_R(COEF_CONST(1.3065629648763766), f511);
|
||
|
f520 = MUL_C_R(COEF_CONST((-0.9238795325112866)), f518);
|
||
|
f521 = MUL_C_R(COEF_CONST((-0.5411961001461967)), f513);
|
||
|
f522 = f519 + f520;
|
||
|
f523 = f521 - f520;
|
||
|
f524 = f516 + f523;
|
||
|
f525 = f523 + f517;
|
||
|
f526 = f517 + f522;
|
||
|
f527 = f504 - f524;
|
||
|
f528 = f504 + f524;
|
||
|
f529 = f506 - f525;
|
||
|
f530 = f506 + f525;
|
||
|
f531 = f505 - f526;
|
||
|
f532 = f505 + f526;
|
||
|
f533 = f503 - f522;
|
||
|
f534 = f503 + f522;
|
||
|
f535 = f493 + f528;
|
||
|
f536 = f528 - f493;
|
||
|
f537 = f492 + f530;
|
||
|
f538 = f492 - f530;
|
||
|
f539 = f491 + f532;
|
||
|
f540 = f532 - f491;
|
||
|
f541 = f490 + f534;
|
||
|
f542 = f490 - f534;
|
||
|
f543 = f489 + f533;
|
||
|
f544 = f533 - f489;
|
||
|
f545 = f488 + f531;
|
||
|
f546 = f488 - f531;
|
||
|
f547 = f487 + f529;
|
||
|
f548 = f529 - f487;
|
||
|
f549 = f469 + f527;
|
||
|
f550 = f469 - f527;
|
||
|
f551 = f536 + f423;
|
||
|
f552 = MUL_C_R(COEF_CONST((-0.9751575901732920)), f536);
|
||
|
f553 = MUL_C_R(COEF_CONST(0.9996988186962043), f551);
|
||
|
f554 = MUL_C_R(COEF_CONST(1.0242400472191164), f423);
|
||
|
y[1] = f552 + f553;
|
||
|
y[63] = f554 - f553;
|
||
|
f557 = f538 + f425;
|
||
|
f558 = MUL_C_R(COEF_CONST((-0.9237258930790228)), f538);
|
||
|
f559 = MUL_C_R(COEF_CONST(0.9972904566786902), f557);
|
||
|
f560 = MUL_C_R(COEF_CONST(1.0708550202783576), f425);
|
||
|
y[3] = f558 + f559;
|
||
|
y[61] = f560 - f559;
|
||
|
f563 = f540 + f427;
|
||
|
f564 = MUL_C_R(COEF_CONST((-0.8700688593994936)), f540);
|
||
|
f565 = MUL_C_R(COEF_CONST(0.9924795345987100), f563);
|
||
|
f566 = MUL_C_R(COEF_CONST(1.1148902097979263), f427);
|
||
|
y[5] = f564 + f565;
|
||
|
y[59] = f566 - f565;
|
||
|
f569 = f542 + f429;
|
||
|
f570 = MUL_C_R(COEF_CONST((-0.8143157536286398)), f542);
|
||
|
f571 = MUL_C_R(COEF_CONST(0.9852776423889412), f569);
|
||
|
f572 = MUL_C_R(COEF_CONST(1.1562395311492426), f429);
|
||
|
y[7] = f570 + f571;
|
||
|
y[57] = f572 - f571;
|
||
|
f575 = f544 + f431;
|
||
|
f576 = MUL_C_R(COEF_CONST((-0.7566008898816587)), f544);
|
||
|
f577 = MUL_C_R(COEF_CONST(0.9757021300385286), f575);
|
||
|
f578 = MUL_C_R(COEF_CONST(1.1948033701953984), f431);
|
||
|
y[9] = f576 + f577;
|
||
|
y[55] = f578 - f577;
|
||
|
f581 = f546 + f433;
|
||
|
f582 = MUL_C_R(COEF_CONST((-0.6970633083205414)), f546);
|
||
|
f583 = MUL_C_R(COEF_CONST(0.9637760657954398), f581);
|
||
|
f584 = MUL_C_R(COEF_CONST(1.2304888232703384), f433);
|
||
|
y[11] = f582 + f583;
|
||
|
y[53] = f584 - f583;
|
||
|
f587 = f548 + f435;
|
||
|
f588 = MUL_C_R(COEF_CONST((-0.6358464401941451)), f548);
|
||
|
f589 = MUL_C_R(COEF_CONST(0.9495281805930367), f587);
|
||
|
f590 = MUL_C_R(COEF_CONST(1.2632099209919283), f435);
|
||
|
y[13] = f588 + f589;
|
||
|
y[51] = f590 - f589;
|
||
|
f593 = f550 + f437;
|
||
|
f594 = MUL_C_R(COEF_CONST((-0.5730977622997506)), f550);
|
||
|
f595 = MUL_C_R(COEF_CONST(0.9329927988347389), f593);
|
||
|
f596 = MUL_C_R(COEF_CONST(1.2928878353697271), f437);
|
||
|
y[15] = f594 + f595;
|
||
|
y[49] = f596 - f595;
|
||
|
f599 = f549 + f436;
|
||
|
f600 = MUL_C_R(COEF_CONST((-0.5089684416985408)), f549);
|
||
|
f601 = MUL_C_R(COEF_CONST(0.9142097557035307), f599);
|
||
|
f602 = MUL_C_R(COEF_CONST(1.3194510697085207), f436);
|
||
|
y[17] = f600 + f601;
|
||
|
y[47] = f602 - f601;
|
||
|
f605 = f434 - f547;
|
||
|
f606 = MUL_C_R(COEF_CONST((-0.4436129715409087)), f547);
|
||
|
f607 = MUL_C_R(COEF_CONST(0.8932243011955153), f605);
|
||
|
f608 = MUL_C_R(COEF_CONST(1.3428356308501219), f434);
|
||
|
y[19] = f607 - f606;
|
||
|
y[45] = f608 - f607;
|
||
|
f611 = f545 + f432;
|
||
|
f612 = MUL_C_R(COEF_CONST((-0.3771887988789273)), f545);
|
||
|
f613 = MUL_C_R(COEF_CONST(0.8700869911087114), f611);
|
||
|
f614 = MUL_C_R(COEF_CONST(1.3629851833384954), f432);
|
||
|
y[21] = f612 + f613;
|
||
|
y[43] = f614 - f613;
|
||
|
f617 = f430 - f543;
|
||
|
f618 = MUL_C_R(COEF_CONST((-0.3098559453626097)), f543);
|
||
|
f619 = MUL_C_R(COEF_CONST(0.8448535652497070), f617);
|
||
|
f620 = MUL_C_R(COEF_CONST(1.3798511851368043), f430);
|
||
|
y[23] = f619 - f618;
|
||
|
y[41] = f620 - f619;
|
||
|
f623 = f541 + f428;
|
||
|
f624 = MUL_C_R(COEF_CONST((-0.2417766217337384)), f541);
|
||
|
f625 = MUL_C_R(COEF_CONST(0.8175848131515837), f623);
|
||
|
f626 = MUL_C_R(COEF_CONST(1.3933930045694289), f428);
|
||
|
y[25] = f624 + f625;
|
||
|
y[39] = f626 - f625;
|
||
|
f629 = f426 - f539;
|
||
|
f630 = MUL_C_R(COEF_CONST((-0.1731148370459794)), f539);
|
||
|
f631 = MUL_C_R(COEF_CONST(0.7883464276266062), f629);
|
||
|
f632 = MUL_C_R(COEF_CONST(1.4035780182072330), f426);
|
||
|
y[27] = f631 - f630;
|
||
|
y[37] = f632 - f631;
|
||
|
f635 = f537 + f424;
|
||
|
f636 = MUL_C_R(COEF_CONST((-0.1040360035527077)), f537);
|
||
|
f637 = MUL_C_R(COEF_CONST(0.7572088465064845), f635);
|
||
|
f638 = MUL_C_R(COEF_CONST(1.4103816894602612), f424);
|
||
|
y[29] = f636 + f637;
|
||
|
y[35] = f638 - f637;
|
||
|
f641 = f422 - f535;
|
||
|
f642 = MUL_C_R(COEF_CONST((-0.0347065382144000)), f535);
|
||
|
f643 = MUL_C_R(COEF_CONST(0.7242470829514669), f641);
|
||
|
f644 = MUL_C_R(COEF_CONST(1.4137876276885337), f422);
|
||
|
y[31] = f643 - f642;
|
||
|
y[33] = f644 - f643;
|
||
|
}
|
||
|
|
||
|
#else
|
||
|
|
||
|
void DCT4_64(real_t *y, real_t *x)
|
||
|
{
|
||
|
int16_t i0;
|
||
|
real_t f2;
|
||
|
real_t f3;
|
||
|
real_t f4;
|
||
|
real_t f5;
|
||
|
real_t f6;
|
||
|
real_t f7;
|
||
|
real_t f8;
|
||
|
real_t f9;
|
||
|
real_t f10;
|
||
|
real_t f11;
|
||
|
real_t f12;
|
||
|
real_t f13;
|
||
|
real_t f14;
|
||
|
real_t f15;
|
||
|
real_t f16;
|
||
|
real_t f17;
|
||
|
real_t f18;
|
||
|
real_t f19;
|
||
|
real_t f20;
|
||
|
real_t f21;
|
||
|
real_t f22;
|
||
|
real_t f23;
|
||
|
real_t f24;
|
||
|
real_t f25;
|
||
|
real_t f26;
|
||
|
real_t f27;
|
||
|
real_t f28;
|
||
|
real_t f29;
|
||
|
real_t f30;
|
||
|
real_t f31;
|
||
|
real_t f32;
|
||
|
real_t f33;
|
||
|
real_t f34;
|
||
|
real_t f35;
|
||
|
real_t f36;
|
||
|
real_t f37;
|
||
|
real_t f38;
|
||
|
real_t f39;
|
||
|
real_t f40;
|
||
|
real_t f41;
|
||
|
real_t f42;
|
||
|
real_t f43;
|
||
|
real_t f44;
|
||
|
real_t f45;
|
||
|
real_t f46;
|
||
|
real_t f47;
|
||
|
real_t f48;
|
||
|
real_t f49;
|
||
|
real_t f50;
|
||
|
real_t f51;
|
||
|
real_t f52;
|
||
|
real_t f53;
|
||
|
real_t f54;
|
||
|
real_t f55;
|
||
|
real_t f56;
|
||
|
real_t f57;
|
||
|
real_t f58;
|
||
|
real_t f59;
|
||
|
real_t f60;
|
||
|
real_t f61;
|
||
|
real_t f62;
|
||
|
real_t f63;
|
||
|
real_t f64;
|
||
|
real_t f65;
|
||
|
real_t f66;
|
||
|
real_t f67;
|
||
|
real_t f68;
|
||
|
real_t f69;
|
||
|
real_t f70;
|
||
|
real_t f71;
|
||
|
real_t f72;
|
||
|
real_t f73;
|
||
|
real_t f74;
|
||
|
real_t f75;
|
||
|
real_t f76;
|
||
|
real_t f77;
|
||
|
real_t f78;
|
||
|
real_t f79;
|
||
|
real_t f80;
|
||
|
real_t f81;
|
||
|
real_t f82;
|
||
|
real_t f83;
|
||
|
real_t f84;
|
||
|
real_t f85;
|
||
|
real_t f86;
|
||
|
real_t f87;
|
||
|
real_t f88;
|
||
|
real_t f89;
|
||
|
real_t f90;
|
||
|
real_t f91;
|
||
|
real_t f92;
|
||
|
real_t f93;
|
||
|
real_t f94;
|
||
|
real_t f95;
|
||
|
real_t f96;
|
||
|
real_t f97;
|
||
|
real_t f98;
|
||
|
real_t f99;
|
||
|
real_t f100;
|
||
|
real_t f101;
|
||
|
real_t f102;
|
||
|
real_t f103;
|
||
|
real_t f104;
|
||
|
real_t f105;
|
||
|
real_t f106;
|
||
|
real_t f107;
|
||
|
real_t f108;
|
||
|
real_t f109;
|
||
|
real_t f110;
|
||
|
real_t f111;
|
||
|
real_t f112;
|
||
|
real_t f113;
|
||
|
real_t f114;
|
||
|
real_t f115;
|
||
|
real_t f116;
|
||
|
real_t f117;
|
||
|
real_t f118;
|
||
|
real_t f119;
|
||
|
real_t f120;
|
||
|
real_t f121;
|
||
|
real_t f122;
|
||
|
real_t f123;
|
||
|
real_t f124;
|
||
|
real_t f125;
|
||
|
real_t f126;
|
||
|
real_t f127;
|
||
|
real_t f128;
|
||
|
real_t f129;
|
||
|
real_t f130;
|
||
|
real_t f131;
|
||
|
real_t f132;
|
||
|
real_t f133;
|
||
|
real_t f134;
|
||
|
real_t f135;
|
||
|
real_t f136;
|
||
|
real_t f137;
|
||
|
real_t f138;
|
||
|
real_t f139;
|
||
|
real_t f140;
|
||
|
real_t f141;
|
||
|
real_t f142;
|
||
|
real_t f143;
|
||
|
real_t f144;
|
||
|
real_t f145;
|
||
|
real_t f146;
|
||
|
real_t f147;
|
||
|
real_t f148;
|
||
|
real_t f149;
|
||
|
real_t f150;
|
||
|
real_t f151;
|
||
|
real_t f152;
|
||
|
real_t f153;
|
||
|
real_t f154;
|
||
|
real_t f155;
|
||
|
real_t f156;
|
||
|
real_t f157;
|
||
|
real_t f158;
|
||
|
real_t f159;
|
||
|
real_t f160;
|
||
|
real_t f161;
|
||
|
real_t f162;
|
||
|
real_t f163;
|
||
|
real_t f164;
|
||
|
real_t f165;
|
||
|
real_t f166;
|
||
|
real_t f167;
|
||
|
real_t f168;
|
||
|
real_t f169;
|
||
|
real_t f170;
|
||
|
real_t f171;
|
||
|
real_t f172;
|
||
|
real_t f173;
|
||
|
real_t f174;
|
||
|
real_t f175;
|
||
|
real_t f176;
|
||
|
real_t f177;
|
||
|
real_t f178;
|
||
|
real_t f179;
|
||
|
real_t f180;
|
||
|
real_t f181;
|
||
|
real_t f182;
|
||
|
real_t f183;
|
||
|
real_t f184;
|
||
|
real_t f185;
|
||
|
real_t f186;
|
||
|
real_t f187;
|
||
|
real_t f188;
|
||
|
real_t f189;
|
||
|
real_t f190;
|
||
|
real_t f191;
|
||
|
real_t f192;
|
||
|
real_t f193;
|
||
|
real_t f194;
|
||
|
real_t f195;
|
||
|
real_t f196;
|
||
|
real_t f197;
|
||
|
real_t f198;
|
||
|
real_t f199;
|
||
|
real_t f200;
|
||
|
real_t f201;
|
||
|
real_t f202;
|
||
|
real_t f203;
|
||
|
real_t f204;
|
||
|
real_t f205;
|
||
|
real_t f206;
|
||
|
real_t f207;
|
||
|
real_t f208;
|
||
|
real_t f209;
|
||
|
real_t f210;
|
||
|
real_t f211;
|
||
|
real_t f212;
|
||
|
real_t f213;
|
||
|
real_t f214;
|
||
|
real_t f215;
|
||
|
real_t f216;
|
||
|
real_t f217;
|
||
|
real_t f218;
|
||
|
real_t f219;
|
||
|
real_t f220;
|
||
|
real_t f221;
|
||
|
real_t f222;
|
||
|
real_t f223;
|
||
|
real_t f224;
|
||
|
real_t f225;
|
||
|
real_t f226;
|
||
|
real_t f227;
|
||
|
real_t f228;
|
||
|
real_t f229;
|
||
|
real_t f230;
|
||
|
real_t f231;
|
||
|
real_t f232;
|
||
|
real_t f233;
|
||
|
real_t f234;
|
||
|
real_t f235;
|
||
|
real_t f236;
|
||
|
real_t f237;
|
||
|
real_t f238;
|
||
|
real_t f239;
|
||
|
real_t f240;
|
||
|
real_t f241;
|
||
|
real_t f242;
|
||
|
real_t f243;
|
||
|
real_t f244;
|
||
|
real_t f245;
|
||
|
real_t f246;
|
||
|
real_t f247;
|
||
|
real_t f248;
|
||
|
real_t f249;
|
||
|
real_t f250;
|
||
|
real_t f251;
|
||
|
real_t f252;
|
||
|
real_t f253;
|
||
|
real_t f254;
|
||
|
real_t f255;
|
||
|
real_t f256;
|
||
|
real_t f257;
|
||
|
real_t f258;
|
||
|
real_t f259;
|
||
|
real_t f260;
|
||
|
real_t f261;
|
||
|
real_t f262;
|
||
|
real_t f263;
|
||
|
real_t f264;
|
||
|
real_t f265;
|
||
|
real_t f266;
|
||
|
real_t f267;
|
||
|
real_t f268;
|
||
|
real_t f269;
|
||
|
real_t f270;
|
||
|
real_t f271;
|
||
|
real_t f272;
|
||
|
real_t f273;
|
||
|
real_t f274;
|
||
|
real_t f275;
|
||
|
real_t f276;
|
||
|
real_t f277;
|
||
|
real_t f278;
|
||
|
real_t f279;
|
||
|
real_t f280;
|
||
|
real_t f281;
|
||
|
real_t f282;
|
||
|
real_t f283;
|
||
|
real_t f284;
|
||
|
real_t f285;
|
||
|
real_t f286;
|
||
|
real_t f287;
|
||
|
real_t f288;
|
||
|
real_t f289;
|
||
|
real_t f290;
|
||
|
real_t f291;
|
||
|
real_t f292;
|
||
|
real_t f293;
|
||
|
real_t f294;
|
||
|
real_t f295;
|
||
|
real_t f296;
|
||
|
real_t f297;
|
||
|
real_t f298;
|
||
|
real_t f299;
|
||
|
real_t f300;
|
||
|
real_t f301;
|
||
|
real_t f302;
|
||
|
real_t f303;
|
||
|
real_t f304;
|
||
|
real_t f305;
|
||
|
real_t f306;
|
||
|
real_t f307;
|
||
|
real_t f308;
|
||
|
real_t f309;
|
||
|
real_t f310;
|
||
|
real_t f311;
|
||
|
real_t f312;
|
||
|
real_t f313;
|
||
|
real_t f314;
|
||
|
real_t f315;
|
||
|
real_t f316;
|
||
|
real_t f317;
|
||
|
real_t f318;
|
||
|
real_t f319;
|
||
|
real_t f320;
|
||
|
real_t f321;
|
||
|
real_t f322;
|
||
|
real_t f323;
|
||
|
real_t f324;
|
||
|
real_t f325;
|
||
|
real_t f326;
|
||
|
real_t f327;
|
||
|
real_t f328;
|
||
|
real_t f329;
|
||
|
real_t f330;
|
||
|
real_t f331;
|
||
|
real_t f332;
|
||
|
real_t f333;
|
||
|
real_t f334;
|
||
|
real_t f335;
|
||
|
real_t f336;
|
||
|
real_t f337;
|
||
|
real_t f338;
|
||
|
real_t f339;
|
||
|
real_t f340;
|
||
|
real_t f341;
|
||
|
real_t f342;
|
||
|
real_t f343;
|
||
|
real_t f344;
|
||
|
real_t f345;
|
||
|
real_t f346;
|
||
|
real_t f347;
|
||
|
real_t f348;
|
||
|
real_t f349;
|
||
|
real_t f350;
|
||
|
real_t f351;
|
||
|
real_t f352;
|
||
|
real_t f353;
|
||
|
real_t f354;
|
||
|
real_t f355;
|
||
|
real_t f356;
|
||
|
real_t f357;
|
||
|
real_t f358;
|
||
|
real_t f359;
|
||
|
real_t f360;
|
||
|
real_t f361;
|
||
|
real_t f362;
|
||
|
real_t f363;
|
||
|
real_t f364;
|
||
|
real_t f365;
|
||
|
real_t f366;
|
||
|
real_t f367;
|
||
|
real_t f368;
|
||
|
real_t f369;
|
||
|
real_t f370;
|
||
|
real_t f371;
|
||
|
real_t f372;
|
||
|
real_t f373;
|
||
|
real_t f374;
|
||
|
real_t f375;
|
||
|
real_t f376;
|
||
|
real_t f377;
|
||
|
real_t f378;
|
||
|
real_t f379;
|
||
|
real_t f380;
|
||
|
real_t f381;
|
||
|
real_t f382;
|
||
|
real_t f383;
|
||
|
real_t f384;
|
||
|
real_t f385;
|
||
|
real_t f386;
|
||
|
real_t f387;
|
||
|
real_t f388;
|
||
|
real_t f389;
|
||
|
real_t f390;
|
||
|
real_t f391;
|
||
|
real_t f392;
|
||
|
real_t f393;
|
||
|
real_t f394;
|
||
|
real_t f395;
|
||
|
real_t f396;
|
||
|
real_t f397;
|
||
|
real_t f398;
|
||
|
real_t f399;
|
||
|
real_t f400;
|
||
|
real_t f401;
|
||
|
real_t f402;
|
||
|
real_t f403;
|
||
|
real_t f404;
|
||
|
real_t f405;
|
||
|
real_t f406;
|
||
|
real_t f407;
|
||
|
real_t f408;
|
||
|
real_t f409;
|
||
|
real_t f410;
|
||
|
real_t f411;
|
||
|
real_t f412;
|
||
|
real_t f413;
|
||
|
real_t f414;
|
||
|
real_t f415;
|
||
|
real_t f416;
|
||
|
real_t f417;
|
||
|
real_t f418;
|
||
|
real_t f419;
|
||
|
real_t f420;
|
||
|
real_t f421;
|
||
|
real_t f422;
|
||
|
real_t f423;
|
||
|
real_t f424;
|
||
|
real_t f425;
|
||
|
real_t f426;
|
||
|
real_t f427;
|
||
|
real_t f428;
|
||
|
real_t f429;
|
||
|
real_t f430;
|
||
|
real_t f431;
|
||
|
real_t f432;
|
||
|
real_t f433;
|
||
|
real_t f434;
|
||
|
real_t f435;
|
||
|
real_t f436;
|
||
|
real_t f437;
|
||
|
real_t f438;
|
||
|
real_t f439;
|
||
|
real_t f440;
|
||
|
real_t f441;
|
||
|
real_t f442;
|
||
|
real_t f443;
|
||
|
real_t f444;
|
||
|
real_t f445;
|
||
|
real_t f446;
|
||
|
real_t f447;
|
||
|
real_t f448;
|
||
|
real_t f449;
|
||
|
real_t f450;
|
||
|
real_t f451;
|
||
|
real_t f452;
|
||
|
real_t f453;
|
||
|
real_t f454;
|
||
|
real_t f455;
|
||
|
real_t f456;
|
||
|
real_t f457;
|
||
|
real_t f458;
|
||
|
real_t f459;
|
||
|
real_t f460;
|
||
|
real_t f461;
|
||
|
real_t f462;
|
||
|
real_t f463;
|
||
|
real_t f464;
|
||
|
real_t f465;
|
||
|
real_t f466;
|
||
|
real_t f467;
|
||
|
real_t f468;
|
||
|
real_t f469;
|
||
|
real_t f470;
|
||
|
real_t f471;
|
||
|
real_t f472;
|
||
|
real_t f473;
|
||
|
real_t f474;
|
||
|
real_t f475;
|
||
|
real_t f476;
|
||
|
real_t f477;
|
||
|
real_t f478;
|
||
|
real_t f479;
|
||
|
real_t f480;
|
||
|
real_t f481;
|
||
|
real_t f482;
|
||
|
real_t f483;
|
||
|
real_t f484;
|
||
|
real_t f485;
|
||
|
real_t f486;
|
||
|
real_t f487;
|
||
|
real_t f488;
|
||
|
real_t f489;
|
||
|
real_t f490;
|
||
|
real_t f491;
|
||
|
real_t f492;
|
||
|
real_t f493;
|
||
|
real_t f494;
|
||
|
real_t f495;
|
||
|
real_t f496;
|
||
|
real_t f497;
|
||
|
real_t f498;
|
||
|
real_t f499;
|
||
|
real_t f500;
|
||
|
real_t f501;
|
||
|
real_t f502;
|
||
|
real_t f503;
|
||
|
real_t f504;
|
||
|
real_t f505;
|
||
|
real_t f506;
|
||
|
real_t f507;
|
||
|
real_t f508;
|
||
|
real_t f509;
|
||
|
real_t f510;
|
||
|
real_t f511;
|
||
|
real_t f512;
|
||
|
real_t f513;
|
||
|
real_t f514;
|
||
|
real_t f515;
|
||
|
real_t f516;
|
||
|
real_t f517;
|
||
|
real_t f518;
|
||
|
real_t f519;
|
||
|
real_t f520;
|
||
|
real_t f521;
|
||
|
real_t f522;
|
||
|
real_t f523;
|
||
|
real_t f524;
|
||
|
real_t f525;
|
||
|
real_t f526;
|
||
|
real_t f527;
|
||
|
real_t f528;
|
||
|
real_t f529;
|
||
|
real_t f530;
|
||
|
real_t f531;
|
||
|
real_t f532;
|
||
|
real_t f533;
|
||
|
real_t f534;
|
||
|
real_t f535;
|
||
|
real_t f536;
|
||
|
real_t f537;
|
||
|
real_t f538;
|
||
|
real_t f539;
|
||
|
real_t f540;
|
||
|
real_t f541;
|
||
|
real_t f542;
|
||
|
real_t f543;
|
||
|
real_t f544;
|
||
|
real_t f545;
|
||
|
real_t f546;
|
||
|
real_t f547;
|
||
|
real_t f548;
|
||
|
real_t f549;
|
||
|
real_t f550;
|
||
|
real_t f551;
|
||
|
real_t f552;
|
||
|
real_t f553;
|
||
|
real_t f554;
|
||
|
real_t f555;
|
||
|
real_t f556;
|
||
|
real_t f557;
|
||
|
real_t f558;
|
||
|
real_t f559;
|
||
|
real_t f560;
|
||
|
real_t f561;
|
||
|
real_t f562;
|
||
|
real_t f563;
|
||
|
real_t f564;
|
||
|
real_t f565;
|
||
|
real_t f566;
|
||
|
real_t f567;
|
||
|
real_t f568;
|
||
|
real_t f569;
|
||
|
real_t f570;
|
||
|
real_t f571;
|
||
|
real_t f572;
|
||
|
real_t f573;
|
||
|
real_t f574;
|
||
|
real_t f575;
|
||
|
real_t f576;
|
||
|
real_t f577;
|
||
|
real_t f578;
|
||
|
real_t f579;
|
||
|
real_t f580;
|
||
|
real_t f581;
|
||
|
real_t f582;
|
||
|
real_t f583;
|
||
|
real_t f584;
|
||
|
real_t f585;
|
||
|
real_t f586;
|
||
|
real_t f587;
|
||
|
real_t f588;
|
||
|
real_t f589;
|
||
|
real_t f590;
|
||
|
real_t f591;
|
||
|
real_t f592;
|
||
|
real_t f593;
|
||
|
real_t f594;
|
||
|
real_t f595;
|
||
|
real_t f596;
|
||
|
real_t f597;
|
||
|
real_t f598;
|
||
|
real_t f599;
|
||
|
real_t f600;
|
||
|
real_t f601;
|
||
|
real_t f602;
|
||
|
real_t f603;
|
||
|
real_t f604;
|
||
|
real_t f605;
|
||
|
real_t f606;
|
||
|
real_t f607;
|
||
|
real_t f608;
|
||
|
real_t f609;
|
||
|
real_t f610;
|
||
|
real_t f611;
|
||
|
real_t f612;
|
||
|
real_t f613;
|
||
|
real_t f614;
|
||
|
real_t f615;
|
||
|
real_t f618;
|
||
|
real_t f619;
|
||
|
real_t f620;
|
||
|
real_t f621;
|
||
|
real_t f624;
|
||
|
real_t f625;
|
||
|
real_t f626;
|
||
|
real_t f627;
|
||
|
real_t f630;
|
||
|
real_t f631;
|
||
|
real_t f632;
|
||
|
real_t f633;
|
||
|
real_t f636;
|
||
|
real_t f637;
|
||
|
real_t f638;
|
||
|
real_t f639;
|
||
|
real_t f642;
|
||
|
real_t f643;
|
||
|
real_t f644;
|
||
|
real_t f645;
|
||
|
real_t f648;
|
||
|
real_t f649;
|
||
|
real_t f650;
|
||
|
real_t f651;
|
||
|
real_t f654;
|
||
|
real_t f655;
|
||
|
real_t f656;
|
||
|
real_t f657;
|
||
|
real_t f660;
|
||
|
real_t f661;
|
||
|
real_t f662;
|
||
|
real_t f663;
|
||
|
real_t f666;
|
||
|
real_t f667;
|
||
|
real_t f668;
|
||
|
real_t f669;
|
||
|
real_t f672;
|
||
|
real_t f673;
|
||
|
real_t f674;
|
||
|
real_t f675;
|
||
|
real_t f678;
|
||
|
real_t f679;
|
||
|
real_t f680;
|
||
|
real_t f681;
|
||
|
real_t f684;
|
||
|
real_t f685;
|
||
|
real_t f686;
|
||
|
real_t f687;
|
||
|
real_t f690;
|
||
|
real_t f691;
|
||
|
real_t f692;
|
||
|
real_t f693;
|
||
|
real_t f696;
|
||
|
real_t f697;
|
||
|
real_t f698;
|
||
|
real_t f699;
|
||
|
real_t f702;
|
||
|
real_t f703;
|
||
|
real_t f704;
|
||
|
real_t f705;
|
||
|
real_t f708;
|
||
|
real_t f709;
|
||
|
real_t f710;
|
||
|
real_t f711;
|
||
|
real_t f714;
|
||
|
real_t f715;
|
||
|
real_t f716;
|
||
|
real_t f717;
|
||
|
real_t f720;
|
||
|
real_t f721;
|
||
|
real_t f722;
|
||
|
real_t f723;
|
||
|
real_t f726;
|
||
|
real_t f727;
|
||
|
real_t f728;
|
||
|
real_t f729;
|
||
|
real_t f732;
|
||
|
real_t f733;
|
||
|
real_t f734;
|
||
|
real_t f735;
|
||
|
real_t f738;
|
||
|
real_t f739;
|
||
|
real_t f740;
|
||
|
real_t f741;
|
||
|
real_t f744;
|
||
|
real_t f745;
|
||
|
real_t f746;
|
||
|
real_t f747;
|
||
|
real_t f750;
|
||
|
real_t f751;
|
||
|
real_t f752;
|
||
|
real_t f753;
|
||
|
real_t f756;
|
||
|
real_t f757;
|
||
|
real_t f758;
|
||
|
real_t f759;
|
||
|
real_t f762;
|
||
|
real_t f763;
|
||
|
real_t f764;
|
||
|
real_t f765;
|
||
|
real_t f768;
|
||
|
real_t f769;
|
||
|
real_t f770;
|
||
|
real_t f771;
|
||
|
real_t f774;
|
||
|
real_t f775;
|
||
|
real_t f776;
|
||
|
real_t f777;
|
||
|
real_t f780;
|
||
|
real_t f781;
|
||
|
real_t f782;
|
||
|
real_t f783;
|
||
|
real_t f786;
|
||
|
real_t f787;
|
||
|
real_t f788;
|
||
|
real_t f789;
|
||
|
real_t f792;
|
||
|
real_t f793;
|
||
|
real_t f794;
|
||
|
real_t f795;
|
||
|
real_t f798;
|
||
|
real_t f799;
|
||
|
real_t f800;
|
||
|
real_t f801;
|
||
|
static real_t t2[64];
|
||
|
|
||
|
t2[0] = x[0];
|
||
|
for (i0=0; i0<31; i0++)
|
||
|
{
|
||
|
t2[2*i0+1] = x[2*i0+1] - x[2*i0+2];
|
||
|
t2[2*i0+2] = x[2*i0+1] + x[2*i0+2];
|
||
|
}
|
||
|
t2[63] = x[63];
|
||
|
f2 = 0.7071067811865476 * t2[32];
|
||
|
f3 = x[0] - f2;
|
||
|
f4 = x[0] + f2;
|
||
|
f5 = t2[16] + t2[48];
|
||
|
f6 = 1.3065629648763766 * t2[16];
|
||
|
f7 = (-0.9238795325112866) * f5;
|
||
|
f8 = (-0.5411961001461967) * t2[48];
|
||
|
f9 = f6 + f7;
|
||
|
f10 = f8 - f7;
|
||
|
f11 = f4 - f10;
|
||
|
f12 = f4 + f10;
|
||
|
f13 = f3 - f9;
|
||
|
f14 = f3 + f9;
|
||
|
f15 = t2[8] + t2[56];
|
||
|
f16 = 1.1758756024193588 * t2[8];
|
||
|
f17 = (-0.9807852804032304) * f15;
|
||
|
f18 = (-0.7856949583871021) * t2[56];
|
||
|
f19 = f16 + f17;
|
||
|
f20 = f18 - f17;
|
||
|
f21 = t2[24] + t2[40];
|
||
|
f22 = 1.3870398453221473 * t2[24];
|
||
|
f23 = (-0.8314696123025455) * f21;
|
||
|
f24 = (-0.2758993792829436) * t2[40];
|
||
|
f25 = f22 + f23;
|
||
|
f26 = f24 - f23;
|
||
|
f27 = f20 - f26;
|
||
|
f28 = f20 + f26;
|
||
|
f29 = 0.7071067811865476 * f27;
|
||
|
f30 = f19 - f25;
|
||
|
f31 = f19 + f25;
|
||
|
f32 = 0.7071067811865476 * f31;
|
||
|
f33 = f29 - f32;
|
||
|
f34 = f29 + f32;
|
||
|
f35 = f12 - f28;
|
||
|
f36 = f12 + f28;
|
||
|
f37 = f14 - f34;
|
||
|
f38 = f14 + f34;
|
||
|
f39 = f13 - f33;
|
||
|
f40 = f13 + f33;
|
||
|
f41 = f11 - f30;
|
||
|
f42 = f11 + f30;
|
||
|
f43 = t2[4] + t2[60];
|
||
|
f44 = 1.0932018670017569 * t2[4];
|
||
|
f45 = (-0.9951847266721969) * f43;
|
||
|
f46 = (-0.8971675863426368) * t2[60];
|
||
|
f47 = f44 + f45;
|
||
|
f48 = f46 - f45;
|
||
|
f49 = t2[12] + t2[52];
|
||
|
f50 = 1.2472250129866711 * t2[12];
|
||
|
f51 = (-0.9569403357322089) * f49;
|
||
|
f52 = (-0.6666556584777469) * t2[52];
|
||
|
f53 = f50 + f51;
|
||
|
f54 = f52 - f51;
|
||
|
f55 = t2[20] + t2[44];
|
||
|
f56 = 1.3533180011743526 * t2[20];
|
||
|
f57 = (-0.8819212643483551) * f55;
|
||
|
f58 = (-0.4105245275223575) * t2[44];
|
||
|
f59 = f56 + f57;
|
||
|
f60 = f58 - f57;
|
||
|
f61 = t2[28] + t2[36];
|
||
|
f62 = 1.4074037375263826 * t2[28];
|
||
|
f63 = (-0.7730104533627369) * f61;
|
||
|
f64 = (-0.1386171691990913) * t2[36];
|
||
|
f65 = f62 + f63;
|
||
|
f66 = f64 - f63;
|
||
|
f67 = f48 - f66;
|
||
|
f68 = f48 + f66;
|
||
|
f69 = f54 - f60;
|
||
|
f70 = f54 + f60;
|
||
|
f71 = f68 - f70;
|
||
|
f72 = f68 + f70;
|
||
|
f73 = 0.7071067811865476 * f71;
|
||
|
f74 = f67 + f69;
|
||
|
f75 = 1.3065629648763766 * f67;
|
||
|
f76 = (-0.9238795325112866) * f74;
|
||
|
f77 = (-0.5411961001461967) * f69;
|
||
|
f78 = f75 + f76;
|
||
|
f79 = f77 - f76;
|
||
|
f80 = f47 - f65;
|
||
|
f81 = f47 + f65;
|
||
|
f82 = f53 - f59;
|
||
|
f83 = f53 + f59;
|
||
|
f84 = f81 + f83;
|
||
|
f85 = 1.3065629648763770 * f81;
|
||
|
f86 = (-0.3826834323650904) * f84;
|
||
|
f87 = 0.5411961001461961 * f83;
|
||
|
f88 = f85 + f86;
|
||
|
f89 = f87 - f86;
|
||
|
f90 = f80 - f82;
|
||
|
f91 = f80 + f82;
|
||
|
f92 = 0.7071067811865476 * f91;
|
||
|
f93 = f79 - f89;
|
||
|
f94 = f79 + f89;
|
||
|
f95 = f73 - f92;
|
||
|
f96 = f73 + f92;
|
||
|
f97 = f78 - f88;
|
||
|
f98 = f78 + f88;
|
||
|
f99 = f36 - f72;
|
||
|
f100 = f36 + f72;
|
||
|
f101 = f38 - f94;
|
||
|
f102 = f38 + f94;
|
||
|
f103 = f40 - f93;
|
||
|
f104 = f40 + f93;
|
||
|
f105 = f42 - f96;
|
||
|
f106 = f42 + f96;
|
||
|
f107 = f41 - f95;
|
||
|
f108 = f41 + f95;
|
||
|
f109 = f39 - f98;
|
||
|
f110 = f39 + f98;
|
||
|
f111 = f37 - f97;
|
||
|
f112 = f37 + f97;
|
||
|
f113 = f35 - f90;
|
||
|
f114 = f35 + f90;
|
||
|
f115 = t2[2] + t2[62];
|
||
|
f116 = 1.0478631305325901 * t2[2];
|
||
|
f117 = (-0.9987954562051724) * f115;
|
||
|
f118 = (-0.9497277818777548) * t2[62];
|
||
|
f119 = f116 + f117;
|
||
|
f120 = f118 - f117;
|
||
|
f121 = t2[10] + t2[54];
|
||
|
f122 = 1.2130114330978077 * t2[10];
|
||
|
f123 = (-0.9700312531945440) * f121;
|
||
|
f124 = (-0.7270510732912803) * t2[54];
|
||
|
f125 = f122 + f123;
|
||
|
f126 = f124 - f123;
|
||
|
f127 = t2[18] + t2[46];
|
||
|
f128 = 1.3315443865537255 * t2[18];
|
||
|
f129 = (-0.9039892931234433) * f127;
|
||
|
f130 = (-0.4764341996931612) * t2[46];
|
||
|
f131 = f128 + f129;
|
||
|
f132 = f130 - f129;
|
||
|
f133 = t2[26] + t2[38];
|
||
|
f134 = 1.3989068359730781 * t2[26];
|
||
|
f135 = (-0.8032075314806453) * f133;
|
||
|
f136 = (-0.2075082269882124) * t2[38];
|
||
|
f137 = f134 + f135;
|
||
|
f138 = f136 - f135;
|
||
|
f139 = t2[34] + t2[30];
|
||
|
f140 = 1.4125100802019777 * t2[34];
|
||
|
f141 = (-0.6715589548470187) * f139;
|
||
|
f142 = 0.0693921705079402 * t2[30];
|
||
|
f143 = f140 + f141;
|
||
|
f144 = f142 - f141;
|
||
|
f145 = t2[42] + t2[22];
|
||
|
f146 = 1.3718313541934939 * t2[42];
|
||
|
f147 = (-0.5141027441932219) * f145;
|
||
|
f148 = 0.3436258658070501 * t2[22];
|
||
|
f149 = f146 + f147;
|
||
|
f150 = f148 - f147;
|
||
|
f151 = t2[50] + t2[14];
|
||
|
f152 = 1.2784339185752409 * t2[50];
|
||
|
f153 = (-0.3368898533922200) * f151;
|
||
|
f154 = 0.6046542117908008 * t2[14];
|
||
|
f155 = f152 + f153;
|
||
|
f156 = f154 - f153;
|
||
|
f157 = t2[58] + t2[6];
|
||
|
f158 = 1.1359069844201433 * t2[58];
|
||
|
f159 = (-0.1467304744553624) * f157;
|
||
|
f160 = 0.8424460355094185 * t2[6];
|
||
|
f161 = f158 + f159;
|
||
|
f162 = f160 - f159;
|
||
|
f163 = f120 - f144;
|
||
|
f164 = f120 + f144;
|
||
|
f165 = f119 - f143;
|
||
|
f166 = f119 + f143;
|
||
|
f167 = f126 - f150;
|
||
|
f168 = f126 + f150;
|
||
|
f169 = f125 - f149;
|
||
|
f170 = f125 + f149;
|
||
|
f171 = f132 - f156;
|
||
|
f172 = f132 + f156;
|
||
|
f173 = f131 - f155;
|
||
|
f174 = f131 + f155;
|
||
|
f175 = f138 - f162;
|
||
|
f176 = f138 + f162;
|
||
|
f177 = f137 - f161;
|
||
|
f178 = f137 + f161;
|
||
|
f179 = f163 + f165;
|
||
|
f180 = 1.1758756024193588 * f163;
|
||
|
f181 = (-0.9807852804032304) * f179;
|
||
|
f182 = (-0.7856949583871021) * f165;
|
||
|
f183 = f180 + f181;
|
||
|
f184 = f182 - f181;
|
||
|
f185 = f167 + f169;
|
||
|
f186 = 1.3870398453221475 * f167;
|
||
|
f187 = (-0.5555702330196022) * f185;
|
||
|
f188 = 0.2758993792829431 * f169;
|
||
|
f189 = f186 + f187;
|
||
|
f190 = f188 - f187;
|
||
|
f191 = f171 + f173;
|
||
|
f192 = 0.7856949583871022 * f171;
|
||
|
f193 = 0.1950903220161283 * f191;
|
||
|
f194 = 1.1758756024193586 * f173;
|
||
|
f195 = f192 + f193;
|
||
|
f196 = f194 - f193;
|
||
|
f197 = f175 + f177;
|
||
|
f198 = (-0.2758993792829430) * f175;
|
||
|
f199 = 0.8314696123025452 * f197;
|
||
|
f200 = 1.3870398453221475 * f177;
|
||
|
f201 = f198 + f199;
|
||
|
f202 = f200 - f199;
|
||
|
f203 = f164 - f172;
|
||
|
f204 = f164 + f172;
|
||
|
f205 = f166 - f174;
|
||
|
f206 = f166 + f174;
|
||
|
f207 = f168 - f176;
|
||
|
f208 = f168 + f176;
|
||
|
f209 = f170 - f178;
|
||
|
f210 = f170 + f178;
|
||
|
f211 = f184 - f196;
|
||
|
f212 = f184 + f196;
|
||
|
f213 = f183 - f195;
|
||
|
f214 = f183 + f195;
|
||
|
f215 = f190 - f202;
|
||
|
f216 = f190 + f202;
|
||
|
f217 = f189 - f201;
|
||
|
f218 = f189 + f201;
|
||
|
f219 = f203 + f205;
|
||
|
f220 = 1.3065629648763766 * f203;
|
||
|
f221 = (-0.9238795325112866) * f219;
|
||
|
f222 = (-0.5411961001461967) * f205;
|
||
|
f223 = f220 + f221;
|
||
|
f224 = f222 - f221;
|
||
|
f225 = f207 + f209;
|
||
|
f226 = 0.5411961001461969 * f207;
|
||
|
f227 = 0.3826834323650898 * f225;
|
||
|
f228 = 1.3065629648763766 * f209;
|
||
|
f229 = f226 + f227;
|
||
|
f230 = f228 - f227;
|
||
|
f231 = f211 + f213;
|
||
|
f232 = 1.3065629648763766 * f211;
|
||
|
f233 = (-0.9238795325112866) * f231;
|
||
|
f234 = (-0.5411961001461967) * f213;
|
||
|
f235 = f232 + f233;
|
||
|
f236 = f234 - f233;
|
||
|
f237 = f215 + f217;
|
||
|
f238 = 0.5411961001461969 * f215;
|
||
|
f239 = 0.3826834323650898 * f237;
|
||
|
f240 = 1.3065629648763766 * f217;
|
||
|
f241 = f238 + f239;
|
||
|
f242 = f240 - f239;
|
||
|
f243 = f204 - f208;
|
||
|
f244 = f204 + f208;
|
||
|
f245 = f206 - f210;
|
||
|
f246 = f206 + f210;
|
||
|
f247 = f224 - f230;
|
||
|
f248 = f224 + f230;
|
||
|
f249 = f223 - f229;
|
||
|
f250 = f223 + f229;
|
||
|
f251 = f212 - f216;
|
||
|
f252 = f212 + f216;
|
||
|
f253 = f214 - f218;
|
||
|
f254 = f214 + f218;
|
||
|
f255 = f236 - f242;
|
||
|
f256 = f236 + f242;
|
||
|
f257 = f235 - f241;
|
||
|
f258 = f235 + f241;
|
||
|
f259 = f243 - f245;
|
||
|
f260 = f243 + f245;
|
||
|
f261 = 0.7071067811865474 * f259;
|
||
|
f262 = 0.7071067811865474 * f260;
|
||
|
f263 = f247 - f249;
|
||
|
f264 = f247 + f249;
|
||
|
f265 = 0.7071067811865474 * f263;
|
||
|
f266 = 0.7071067811865474 * f264;
|
||
|
f267 = f251 - f253;
|
||
|
f268 = f251 + f253;
|
||
|
f269 = 0.7071067811865474 * f267;
|
||
|
f270 = 0.7071067811865474 * f268;
|
||
|
f271 = f255 - f257;
|
||
|
f272 = f255 + f257;
|
||
|
f273 = 0.7071067811865474 * f271;
|
||
|
f274 = 0.7071067811865474 * f272;
|
||
|
f275 = f100 - f244;
|
||
|
f276 = f100 + f244;
|
||
|
f277 = f102 - f252;
|
||
|
f278 = f102 + f252;
|
||
|
f279 = f104 - f256;
|
||
|
f280 = f104 + f256;
|
||
|
f281 = f106 - f248;
|
||
|
f282 = f106 + f248;
|
||
|
f283 = f108 - f266;
|
||
|
f284 = f108 + f266;
|
||
|
f285 = f110 - f274;
|
||
|
f286 = f110 + f274;
|
||
|
f287 = f112 - f270;
|
||
|
f288 = f112 + f270;
|
||
|
f289 = f114 - f262;
|
||
|
f290 = f114 + f262;
|
||
|
f291 = f113 - f261;
|
||
|
f292 = f113 + f261;
|
||
|
f293 = f111 - f269;
|
||
|
f294 = f111 + f269;
|
||
|
f295 = f109 - f273;
|
||
|
f296 = f109 + f273;
|
||
|
f297 = f107 - f265;
|
||
|
f298 = f107 + f265;
|
||
|
f299 = f105 - f250;
|
||
|
f300 = f105 + f250;
|
||
|
f301 = f103 - f258;
|
||
|
f302 = f103 + f258;
|
||
|
f303 = f101 - f254;
|
||
|
f304 = f101 + f254;
|
||
|
f305 = f99 - f246;
|
||
|
f306 = f99 + f246;
|
||
|
f307 = t2[1] - t2[61];
|
||
|
f308 = 1.0478631305325901 * t2[1];
|
||
|
f309 = (-0.9987954562051724) * f307;
|
||
|
f310 = (-0.9497277818777548) * t2[61];
|
||
|
f311 = f308 + f309;
|
||
|
f312 = f309 + f310;
|
||
|
f313 = t2[9] - t2[53];
|
||
|
f314 = 1.2130114330978077 * t2[9];
|
||
|
f315 = (-0.9700312531945440) * f313;
|
||
|
f316 = (-0.7270510732912803) * t2[53];
|
||
|
f317 = f314 + f315;
|
||
|
f318 = f315 + f316;
|
||
|
f319 = t2[17] - t2[45];
|
||
|
f320 = 1.3315443865537255 * t2[17];
|
||
|
f321 = (-0.9039892931234433) * f319;
|
||
|
f322 = (-0.4764341996931612) * t2[45];
|
||
|
f323 = f320 + f321;
|
||
|
f324 = f321 + f322;
|
||
|
f325 = t2[25] - t2[37];
|
||
|
f326 = 1.3989068359730781 * t2[25];
|
||
|
f327 = (-0.8032075314806453) * f325;
|
||
|
f328 = (-0.2075082269882124) * t2[37];
|
||
|
f329 = f326 + f327;
|
||
|
f330 = f327 + f328;
|
||
|
f331 = t2[33] - t2[29];
|
||
|
f332 = 1.4125100802019777 * t2[33];
|
||
|
f333 = (-0.6715589548470187) * f331;
|
||
|
f334 = 0.0693921705079402 * t2[29];
|
||
|
f335 = f332 + f333;
|
||
|
f336 = f333 + f334;
|
||
|
f337 = t2[41] - t2[21];
|
||
|
f338 = 1.3718313541934939 * t2[41];
|
||
|
f339 = (-0.5141027441932219) * f337;
|
||
|
f340 = 0.3436258658070501 * t2[21];
|
||
|
f341 = f338 + f339;
|
||
|
f342 = f339 + f340;
|
||
|
f343 = t2[49] - t2[13];
|
||
|
f344 = 1.2784339185752409 * t2[49];
|
||
|
f345 = (-0.3368898533922200) * f343;
|
||
|
f346 = 0.6046542117908008 * t2[13];
|
||
|
f347 = f344 + f345;
|
||
|
f348 = f345 + f346;
|
||
|
f349 = t2[57] - t2[5];
|
||
|
f350 = 1.1359069844201433 * t2[57];
|
||
|
f351 = (-0.1467304744553624) * f349;
|
||
|
f352 = 0.8424460355094185 * t2[5];
|
||
|
f353 = f350 + f351;
|
||
|
f354 = f351 + f352;
|
||
|
f355 = f336 - f312;
|
||
|
f356 = f312 + f336;
|
||
|
f357 = f311 - f335;
|
||
|
f358 = f311 + f335;
|
||
|
f359 = f342 - f318;
|
||
|
f360 = f318 + f342;
|
||
|
f361 = f317 - f341;
|
||
|
f362 = f317 + f341;
|
||
|
f363 = f348 - f324;
|
||
|
f364 = f324 + f348;
|
||
|
f365 = f323 - f347;
|
||
|
f366 = f323 + f347;
|
||
|
f367 = f354 - f330;
|
||
|
f368 = f330 + f354;
|
||
|
f369 = f329 - f353;
|
||
|
f370 = f329 + f353;
|
||
|
f371 = f355 + f357;
|
||
|
f372 = 1.1758756024193588 * f355;
|
||
|
f373 = (-0.9807852804032304) * f371;
|
||
|
f374 = (-0.7856949583871021) * f357;
|
||
|
f375 = f372 + f373;
|
||
|
f376 = f374 - f373;
|
||
|
f377 = f359 + f361;
|
||
|
f378 = 1.3870398453221475 * f359;
|
||
|
f379 = (-0.5555702330196022) * f377;
|
||
|
f380 = 0.2758993792829431 * f361;
|
||
|
f381 = f378 + f379;
|
||
|
f382 = f380 - f379;
|
||
|
f383 = f363 + f365;
|
||
|
f384 = 0.7856949583871022 * f363;
|
||
|
f385 = 0.1950903220161283 * f383;
|
||
|
f386 = 1.1758756024193586 * f365;
|
||
|
f387 = f384 + f385;
|
||
|
f388 = f386 - f385;
|
||
|
f389 = f367 + f369;
|
||
|
f390 = (-0.2758993792829430) * f367;
|
||
|
f391 = 0.8314696123025452 * f389;
|
||
|
f392 = 1.3870398453221475 * f369;
|
||
|
f393 = f390 + f391;
|
||
|
f394 = f392 - f391;
|
||
|
f395 = f364 - f356;
|
||
|
f396 = f356 + f364;
|
||
|
f397 = f358 - f366;
|
||
|
f398 = f358 + f366;
|
||
|
f399 = f368 - f360;
|
||
|
f400 = f360 + f368;
|
||
|
f401 = f362 - f370;
|
||
|
f402 = f362 + f370;
|
||
|
f403 = f376 - f388;
|
||
|
f404 = f376 + f388;
|
||
|
f405 = f375 - f387;
|
||
|
f406 = f375 + f387;
|
||
|
f407 = f382 - f394;
|
||
|
f408 = f382 + f394;
|
||
|
f409 = f381 - f393;
|
||
|
f410 = f381 + f393;
|
||
|
f411 = f395 + f397;
|
||
|
f412 = 1.3065629648763766 * f395;
|
||
|
f413 = (-0.9238795325112866) * f411;
|
||
|
f414 = (-0.5411961001461967) * f397;
|
||
|
f415 = f412 + f413;
|
||
|
f416 = f414 - f413;
|
||
|
f417 = f399 + f401;
|
||
|
f418 = 0.5411961001461969 * f399;
|
||
|
f419 = 0.3826834323650898 * f417;
|
||
|
f420 = 1.3065629648763766 * f401;
|
||
|
f421 = f418 + f419;
|
||
|
f422 = f420 - f419;
|
||
|
f423 = f403 + f405;
|
||
|
f424 = 1.3065629648763766 * f403;
|
||
|
f425 = (-0.9238795325112866) * f423;
|
||
|
f426 = (-0.5411961001461967) * f405;
|
||
|
f427 = f424 + f425;
|
||
|
f428 = f426 - f425;
|
||
|
f429 = f407 + f409;
|
||
|
f430 = 0.5411961001461969 * f407;
|
||
|
f431 = 0.3826834323650898 * f429;
|
||
|
f432 = 1.3065629648763766 * f409;
|
||
|
f433 = f430 + f431;
|
||
|
f434 = f432 - f431;
|
||
|
f435 = f400 - f396;
|
||
|
f436 = f396 + f400;
|
||
|
f437 = f398 - f402;
|
||
|
f438 = f398 + f402;
|
||
|
f439 = f416 - f422;
|
||
|
f440 = f416 + f422;
|
||
|
f441 = f415 - f421;
|
||
|
f442 = f415 + f421;
|
||
|
f443 = f404 - f408;
|
||
|
f444 = f404 + f408;
|
||
|
f445 = f406 - f410;
|
||
|
f446 = f406 + f410;
|
||
|
f447 = f428 - f434;
|
||
|
f448 = f428 + f434;
|
||
|
f449 = f427 - f433;
|
||
|
f450 = f427 + f433;
|
||
|
f451 = f435 - f437;
|
||
|
f452 = f435 + f437;
|
||
|
f453 = 0.7071067811865474 * f451;
|
||
|
f454 = 0.7071067811865474 * f452;
|
||
|
f455 = f439 - f441;
|
||
|
f456 = f439 + f441;
|
||
|
f457 = 0.7071067811865474 * f455;
|
||
|
f458 = 0.7071067811865474 * f456;
|
||
|
f459 = f443 - f445;
|
||
|
f460 = f443 + f445;
|
||
|
f461 = 0.7071067811865474 * f459;
|
||
|
f462 = 0.7071067811865474 * f460;
|
||
|
f463 = f447 - f449;
|
||
|
f464 = f447 + f449;
|
||
|
f465 = 0.7071067811865474 * f463;
|
||
|
f466 = 0.7071067811865474 * f464;
|
||
|
f467 = 0.7071067811865476 * t2[31];
|
||
|
f468 = x[63] - f467;
|
||
|
f469 = x[63] + f467;
|
||
|
f470 = t2[47] + t2[15];
|
||
|
f471 = 1.3065629648763766 * t2[47];
|
||
|
f472 = (-0.9238795325112866) * f470;
|
||
|
f473 = (-0.5411961001461967) * t2[15];
|
||
|
f474 = f471 + f472;
|
||
|
f475 = f473 - f472;
|
||
|
f476 = f469 - f475;
|
||
|
f477 = f469 + f475;
|
||
|
f478 = f468 - f474;
|
||
|
f479 = f468 + f474;
|
||
|
f480 = t2[55] + t2[7];
|
||
|
f481 = 1.1758756024193588 * t2[55];
|
||
|
f482 = (-0.9807852804032304) * f480;
|
||
|
f483 = (-0.7856949583871021) * t2[7];
|
||
|
f484 = f481 + f482;
|
||
|
f485 = f483 - f482;
|
||
|
f486 = t2[39] + t2[23];
|
||
|
f487 = 1.3870398453221473 * t2[39];
|
||
|
f488 = (-0.8314696123025455) * f486;
|
||
|
f489 = (-0.2758993792829436) * t2[23];
|
||
|
f490 = f487 + f488;
|
||
|
f491 = f489 - f488;
|
||
|
f492 = f485 - f491;
|
||
|
f493 = f485 + f491;
|
||
|
f494 = 0.7071067811865476 * f492;
|
||
|
f495 = f484 - f490;
|
||
|
f496 = f484 + f490;
|
||
|
f497 = 0.7071067811865476 * f496;
|
||
|
f498 = f494 - f497;
|
||
|
f499 = f494 + f497;
|
||
|
f500 = f477 - f493;
|
||
|
f501 = f477 + f493;
|
||
|
f502 = f479 - f499;
|
||
|
f503 = f479 + f499;
|
||
|
f504 = f478 - f498;
|
||
|
f505 = f478 + f498;
|
||
|
f506 = f476 - f495;
|
||
|
f507 = f476 + f495;
|
||
|
f508 = t2[59] + t2[3];
|
||
|
f509 = 1.0932018670017569 * t2[59];
|
||
|
f510 = (-0.9951847266721969) * f508;
|
||
|
f511 = (-0.8971675863426368) * t2[3];
|
||
|
f512 = f509 + f510;
|
||
|
f513 = f511 - f510;
|
||
|
f514 = t2[51] + t2[11];
|
||
|
f515 = 1.2472250129866711 * t2[51];
|
||
|
f516 = (-0.9569403357322089) * f514;
|
||
|
f517 = (-0.6666556584777469) * t2[11];
|
||
|
f518 = f515 + f516;
|
||
|
f519 = f517 - f516;
|
||
|
f520 = t2[43] + t2[19];
|
||
|
f521 = 1.3533180011743526 * t2[43];
|
||
|
f522 = (-0.8819212643483551) * f520;
|
||
|
f523 = (-0.4105245275223575) * t2[19];
|
||
|
f524 = f521 + f522;
|
||
|
f525 = f523 - f522;
|
||
|
f526 = t2[35] + t2[27];
|
||
|
f527 = 1.4074037375263826 * t2[35];
|
||
|
f528 = (-0.7730104533627369) * f526;
|
||
|
f529 = (-0.1386171691990913) * t2[27];
|
||
|
f530 = f527 + f528;
|
||
|
f531 = f529 - f528;
|
||
|
f532 = f513 - f531;
|
||
|
f533 = f513 + f531;
|
||
|
f534 = f519 - f525;
|
||
|
f535 = f519 + f525;
|
||
|
f536 = f533 - f535;
|
||
|
f537 = f533 + f535;
|
||
|
f538 = 0.7071067811865476 * f536;
|
||
|
f539 = f532 + f534;
|
||
|
f540 = 1.3065629648763766 * f532;
|
||
|
f541 = (-0.9238795325112866) * f539;
|
||
|
f542 = (-0.5411961001461967) * f534;
|
||
|
f543 = f540 + f541;
|
||
|
f544 = f542 - f541;
|
||
|
f545 = f512 - f530;
|
||
|
f546 = f512 + f530;
|
||
|
f547 = f518 - f524;
|
||
|
f548 = f518 + f524;
|
||
|
f549 = f546 + f548;
|
||
|
f550 = 1.3065629648763770 * f546;
|
||
|
f551 = (-0.3826834323650904) * f549;
|
||
|
f552 = 0.5411961001461961 * f548;
|
||
|
f553 = f550 + f551;
|
||
|
f554 = f552 - f551;
|
||
|
f555 = f545 - f547;
|
||
|
f556 = f545 + f547;
|
||
|
f557 = 0.7071067811865476 * f556;
|
||
|
f558 = f544 - f554;
|
||
|
f559 = f544 + f554;
|
||
|
f560 = f538 - f557;
|
||
|
f561 = f538 + f557;
|
||
|
f562 = f543 - f553;
|
||
|
f563 = f543 + f553;
|
||
|
f564 = f501 - f537;
|
||
|
f565 = f501 + f537;
|
||
|
f566 = f503 - f559;
|
||
|
f567 = f503 + f559;
|
||
|
f568 = f505 - f558;
|
||
|
f569 = f505 + f558;
|
||
|
f570 = f507 - f561;
|
||
|
f571 = f507 + f561;
|
||
|
f572 = f506 - f560;
|
||
|
f573 = f506 + f560;
|
||
|
f574 = f504 - f563;
|
||
|
f575 = f504 + f563;
|
||
|
f576 = f502 - f562;
|
||
|
f577 = f502 + f562;
|
||
|
f578 = f500 - f555;
|
||
|
f579 = f500 + f555;
|
||
|
f580 = f438 - f565;
|
||
|
f581 = f438 + f565;
|
||
|
f582 = f446 + f567;
|
||
|
f583 = f446 - f567;
|
||
|
f584 = f450 - f569;
|
||
|
f585 = f450 + f569;
|
||
|
f586 = f442 + f571;
|
||
|
f587 = f442 - f571;
|
||
|
f588 = f457 - f573;
|
||
|
f589 = f457 + f573;
|
||
|
f590 = f465 + f575;
|
||
|
f591 = f465 - f575;
|
||
|
f592 = f461 - f577;
|
||
|
f593 = f461 + f577;
|
||
|
f594 = f453 + f579;
|
||
|
f595 = f453 - f579;
|
||
|
f596 = f454 - f578;
|
||
|
f597 = f454 + f578;
|
||
|
f598 = f462 + f576;
|
||
|
f599 = f462 - f576;
|
||
|
f600 = f466 - f574;
|
||
|
f601 = f466 + f574;
|
||
|
f602 = f458 + f572;
|
||
|
f603 = f458 - f572;
|
||
|
f604 = f440 - f570;
|
||
|
f605 = f440 + f570;
|
||
|
f606 = f448 + f568;
|
||
|
f607 = f448 - f568;
|
||
|
f608 = f444 - f566;
|
||
|
f609 = f444 + f566;
|
||
|
f610 = f564 - f436;
|
||
|
f611 = f436 + f564;
|
||
|
f612 = f581 + f276;
|
||
|
f613 = (-0.9876531635534246) * f581;
|
||
|
f614 = 0.9999247018391445 * f612;
|
||
|
f615 = 1.0121962401248645 * f276;
|
||
|
y[0] = f613 + f614;
|
||
|
y[63] = f615 - f614;
|
||
|
f618 = f583 + f278;
|
||
|
f619 = (-0.9625151616469906) * f583;
|
||
|
f620 = 0.9993223845883495 * f618;
|
||
|
f621 = 1.0361296075297086 * f278;
|
||
|
y[1] = f619 + f620;
|
||
|
y[62] = f621 - f620;
|
||
|
f624 = f585 + f280;
|
||
|
f625 = (-0.9367973765979405) * f585;
|
||
|
f626 = 0.9981181129001492 * f624;
|
||
|
f627 = 1.0594388492023579 * f280;
|
||
|
y[2] = f625 + f626;
|
||
|
y[61] = f627 - f626;
|
||
|
f630 = f587 + f282;
|
||
|
f631 = (-0.9105152998383381) * f587;
|
||
|
f632 = 0.9963126121827780 * f630;
|
||
|
f633 = 1.0821099245272179 * f282;
|
||
|
y[3] = f631 + f632;
|
||
|
y[60] = f633 - f632;
|
||
|
f636 = f589 + f284;
|
||
|
f637 = (-0.8836847627084729) * f589;
|
||
|
f638 = 0.9939069700023561 * f636;
|
||
|
f639 = 1.1041291772962392 * f284;
|
||
|
y[4] = f637 + f638;
|
||
|
y[59] = f639 - f638;
|
||
|
f642 = f591 + f286;
|
||
|
f643 = (-0.8563219269206538) * f591;
|
||
|
f644 = 0.9909026354277800 * f642;
|
||
|
f645 = 1.1254833439349063 * f286;
|
||
|
y[5] = f643 + f644;
|
||
|
y[58] = f645 - f644;
|
||
|
f648 = f593 + f288;
|
||
|
f649 = (-0.8284432748239970) * f593;
|
||
|
f650 = 0.9873014181578584 * f648;
|
||
|
f651 = 1.1461595614917197 * f288;
|
||
|
y[6] = f649 + f650;
|
||
|
y[57] = f651 - f650;
|
||
|
f654 = f595 + f290;
|
||
|
f655 = (-0.8000655994760753) * f595;
|
||
|
f656 = 0.9831054874312163 * f654;
|
||
|
f657 = 1.1661453753863573 * f290;
|
||
|
y[7] = f655 + f656;
|
||
|
y[56] = f657 - f656;
|
||
|
f660 = f597 + f292;
|
||
|
f661 = (-0.7712059945274091) * f597;
|
||
|
f662 = 0.9783173707196277 * f660;
|
||
|
f663 = 1.1854287469118463 * f292;
|
||
|
y[8] = f661 + f662;
|
||
|
y[55] = f663 - f662;
|
||
|
f666 = f599 + f294;
|
||
|
f667 = (-0.7418818439248888) * f599;
|
||
|
f668 = 0.9729399522055601 * f666;
|
||
|
f669 = 1.2039980604862313 * f294;
|
||
|
y[9] = f667 + f668;
|
||
|
y[54] = f669 - f668;
|
||
|
f672 = f601 + f296;
|
||
|
f673 = (-0.7121108114403374) * f601;
|
||
|
f674 = 0.9669764710448521 * f672;
|
||
|
f675 = 1.2218421306493668 * f296;
|
||
|
y[10] = f673 + f674;
|
||
|
y[53] = f675 - f674;
|
||
|
f678 = f603 + f298;
|
||
|
f679 = (-0.6819108300305128) * f603;
|
||
|
f680 = 0.9604305194155658 * f678;
|
||
|
f681 = 1.2389502088006188 * f298;
|
||
|
y[11] = f679 + f680;
|
||
|
y[52] = f681 - f680;
|
||
|
f684 = f605 + f300;
|
||
|
f685 = (-0.6513000910349656) * f605;
|
||
|
f686 = 0.9533060403541938 * f684;
|
||
|
f687 = 1.2553119896734219 * f300;
|
||
|
y[12] = f685 + f686;
|
||
|
y[51] = f687 - f686;
|
||
|
f690 = f607 + f302;
|
||
|
f691 = (-0.6202970332182582) * f607;
|
||
|
f692 = 0.9456073253805213 * f690;
|
||
|
f693 = 1.2709176175427843 * f302;
|
||
|
y[13] = f691 + f692;
|
||
|
y[50] = f693 - f692;
|
||
|
f696 = f609 + f304;
|
||
|
f697 = (-0.5889203316631404) * f609;
|
||
|
f698 = 0.9373390119125750 * f696;
|
||
|
f699 = 1.2857576921620095 * f304;
|
||
|
y[14] = f697 + f698;
|
||
|
y[49] = f699 - f698;
|
||
|
f702 = f306 - f611;
|
||
|
f703 = (-0.5571888865213779) * f611;
|
||
|
f704 = 0.9285060804732155 * f702;
|
||
|
f705 = 1.2998232744250531 * f306;
|
||
|
y[15] = f704 - f703;
|
||
|
y[48] = f705 - f704;
|
||
|
f708 = f610 + f305;
|
||
|
f709 = (-0.5251218116290097) * f610;
|
||
|
f710 = 0.9191138516900578 * f708;
|
||
|
f711 = 1.3131058917511058 * f305;
|
||
|
y[16] = f709 + f710;
|
||
|
y[47] = f711 - f710;
|
||
|
f714 = f608 + f303;
|
||
|
f715 = (-0.4927384229928850) * f608;
|
||
|
f716 = 0.9091679830905223 * f714;
|
||
|
f717 = 1.3255975431881595 * f303;
|
||
|
y[17] = f715 + f716;
|
||
|
y[46] = f717 - f716;
|
||
|
f720 = f606 + f301;
|
||
|
f721 = (-0.4600582271554261) * f606;
|
||
|
f722 = 0.8986744656939538 * f720;
|
||
|
f723 = 1.3372907042324815 * f301;
|
||
|
y[18] = f721 + f722;
|
||
|
y[45] = f723 - f722;
|
||
|
f726 = f604 + f299;
|
||
|
f727 = (-0.4271009094446139) * f604;
|
||
|
f728 = 0.8876396204028539 * f726;
|
||
|
f729 = 1.3481783313610940 * f299;
|
||
|
y[19] = f727 + f728;
|
||
|
y[44] = f729 - f728;
|
||
|
f732 = f602 + f297;
|
||
|
f733 = (-0.3938863221162838) * f602;
|
||
|
f734 = 0.8760700941954066 * f732;
|
||
|
f735 = 1.3582538662745294 * f297;
|
||
|
y[20] = f733 + f734;
|
||
|
y[43] = f735 - f734;
|
||
|
f738 = f600 + f295;
|
||
|
f739 = (-0.3604344723958691) * f600;
|
||
|
f740 = 0.8639728561215867 * f738;
|
||
|
f741 = 1.3675112398473042 * f295;
|
||
|
y[21] = f739 + f740;
|
||
|
y[42] = f741 - f740;
|
||
|
f744 = f598 + f293;
|
||
|
f745 = (-0.3267655104267964) * f598;
|
||
|
f746 = 0.8513551931052652 * f744;
|
||
|
f747 = 1.3759448757837340 * f293;
|
||
|
y[22] = f745 + f746;
|
||
|
y[41] = f747 - f746;
|
||
|
f750 = f596 + f291;
|
||
|
f751 = (-0.2928997171327915) * f596;
|
||
|
f752 = 0.8382247055548380 * f750;
|
||
|
f753 = 1.3835496939768843 * f291;
|
||
|
y[23] = f751 + f752;
|
||
|
y[40] = f753 - f752;
|
||
|
f756 = f594 + f289;
|
||
|
f757 = (-0.2588574920014121) * f594;
|
||
|
f758 = 0.8245893027850253 * f756;
|
||
|
f759 = 1.3903211135686386 * f289;
|
||
|
y[24] = f757 + f758;
|
||
|
y[39] = f759 - f758;
|
||
|
f762 = f592 + f287;
|
||
|
f763 = (-0.2246593407961559) * f592;
|
||
|
f764 = 0.8104571982525948 * f762;
|
||
|
f765 = 1.3962550557090336 * f287;
|
||
|
y[25] = f763 + f764;
|
||
|
y[38] = f765 - f764;
|
||
|
f768 = f590 + f285;
|
||
|
f769 = (-0.1903258632045579) * f590;
|
||
|
f770 = 0.7958369046088835 * f768;
|
||
|
f771 = 1.4013479460132090 * f285;
|
||
|
y[26] = f769 + f770;
|
||
|
y[37] = f771 - f770;
|
||
|
f774 = f588 + f283;
|
||
|
f775 = (-0.1558777404297079) * f588;
|
||
|
f776 = 0.7807372285720944 * f774;
|
||
|
f777 = 1.4055967167144807 * f283;
|
||
|
y[27] = f775 + f776;
|
||
|
y[36] = f777 - f776;
|
||
|
f780 = f586 + f281;
|
||
|
f781 = (-0.1213357227326675) * f586;
|
||
|
f782 = 0.7651672656224590 * f780;
|
||
|
f783 = 1.4089988085122505 * f281;
|
||
|
y[28] = f781 + f782;
|
||
|
y[35] = f783 - f782;
|
||
|
f786 = f584 + f279;
|
||
|
f787 = (-0.0867206169332875) * f584;
|
||
|
f788 = 0.7491363945234593 * f786;
|
||
|
f789 = 1.4115521721136310 * f279;
|
||
|
y[29] = f787 + f788;
|
||
|
y[34] = f789 - f788;
|
||
|
f792 = f582 + f277;
|
||
|
f793 = (-0.0520532738769597) * f582;
|
||
|
f794 = 0.7326542716724128 * f792;
|
||
|
f795 = 1.4132552694678659 * f277;
|
||
|
y[30] = f793 + f794;
|
||
|
y[33] = f795 - f794;
|
||
|
f798 = f580 + f275;
|
||
|
f799 = (-0.0173545758748457) * f580;
|
||
|
f800 = 0.7157308252838186 * f798;
|
||
|
f801 = 1.4141070746927915 * f275;
|
||
|
y[31] = f799 + f800;
|
||
|
y[32] = f801 - f800;
|
||
|
}
|
||
|
|
||
|
void DST4_64(real_t *y, real_t *x)
|
||
|
{
|
||
|
real_t f1;
|
||
|
real_t f3;
|
||
|
real_t f5;
|
||
|
real_t f7;
|
||
|
real_t f9;
|
||
|
real_t f11;
|
||
|
real_t f13;
|
||
|
real_t f15;
|
||
|
real_t f17;
|
||
|
real_t f19;
|
||
|
real_t f21;
|
||
|
real_t f23;
|
||
|
real_t f25;
|
||
|
real_t f27;
|
||
|
real_t f29;
|
||
|
real_t f31;
|
||
|
real_t f33;
|
||
|
real_t f35;
|
||
|
real_t f37;
|
||
|
real_t f39;
|
||
|
real_t f41;
|
||
|
real_t f43;
|
||
|
real_t f45;
|
||
|
real_t f47;
|
||
|
real_t f49;
|
||
|
real_t f51;
|
||
|
real_t f53;
|
||
|
real_t f55;
|
||
|
real_t f57;
|
||
|
real_t f59;
|
||
|
real_t f61;
|
||
|
real_t f63;
|
||
|
int16_t i0;
|
||
|
real_t f66;
|
||
|
real_t f67;
|
||
|
real_t f68;
|
||
|
real_t f69;
|
||
|
real_t f70;
|
||
|
real_t f71;
|
||
|
real_t f72;
|
||
|
real_t f73;
|
||
|
real_t f74;
|
||
|
real_t f75;
|
||
|
real_t f76;
|
||
|
real_t f77;
|
||
|
real_t f78;
|
||
|
real_t f79;
|
||
|
real_t f80;
|
||
|
real_t f81;
|
||
|
real_t f82;
|
||
|
real_t f83;
|
||
|
real_t f84;
|
||
|
real_t f85;
|
||
|
real_t f86;
|
||
|
real_t f87;
|
||
|
real_t f88;
|
||
|
real_t f89;
|
||
|
real_t f90;
|
||
|
real_t f91;
|
||
|
real_t f92;
|
||
|
real_t f93;
|
||
|
real_t f94;
|
||
|
real_t f95;
|
||
|
real_t f96;
|
||
|
real_t f97;
|
||
|
real_t f98;
|
||
|
real_t f99;
|
||
|
real_t f100;
|
||
|
real_t f101;
|
||
|
real_t f102;
|
||
|
real_t f103;
|
||
|
real_t f104;
|
||
|
real_t f105;
|
||
|
real_t f106;
|
||
|
real_t f107;
|
||
|
real_t f108;
|
||
|
real_t f109;
|
||
|
real_t f110;
|
||
|
real_t f111;
|
||
|
real_t f112;
|
||
|
real_t f113;
|
||
|
real_t f114;
|
||
|
real_t f115;
|
||
|
real_t f116;
|
||
|
real_t f117;
|
||
|
real_t f118;
|
||
|
real_t f119;
|
||
|
real_t f120;
|
||
|
real_t f121;
|
||
|
real_t f122;
|
||
|
real_t f123;
|
||
|
real_t f124;
|
||
|
real_t f125;
|
||
|
real_t f126;
|
||
|
real_t f127;
|
||
|
real_t f128;
|
||
|
real_t f129;
|
||
|
real_t f130;
|
||
|
real_t f131;
|
||
|
real_t f132;
|
||
|
real_t f133;
|
||
|
real_t f134;
|
||
|
real_t f135;
|
||
|
real_t f136;
|
||
|
real_t f137;
|
||
|
real_t f138;
|
||
|
real_t f139;
|
||
|
real_t f140;
|
||
|
real_t f141;
|
||
|
real_t f142;
|
||
|
real_t f143;
|
||
|
real_t f144;
|
||
|
real_t f145;
|
||
|
real_t f146;
|
||
|
real_t f147;
|
||
|
real_t f148;
|
||
|
real_t f149;
|
||
|
real_t f150;
|
||
|
real_t f151;
|
||
|
real_t f152;
|
||
|
real_t f153;
|
||
|
real_t f154;
|
||
|
real_t f155;
|
||
|
real_t f156;
|
||
|
real_t f157;
|
||
|
real_t f158;
|
||
|
real_t f159;
|
||
|
real_t f160;
|
||
|
real_t f161;
|
||
|
real_t f162;
|
||
|
real_t f163;
|
||
|
real_t f164;
|
||
|
real_t f165;
|
||
|
real_t f166;
|
||
|
real_t f167;
|
||
|
real_t f168;
|
||
|
real_t f169;
|
||
|
real_t f170;
|
||
|
real_t f171;
|
||
|
real_t f172;
|
||
|
real_t f173;
|
||
|
real_t f174;
|
||
|
real_t f175;
|
||
|
real_t f176;
|
||
|
real_t f177;
|
||
|
real_t f178;
|
||
|
real_t f179;
|
||
|
real_t f180;
|
||
|
real_t f181;
|
||
|
real_t f182;
|
||
|
real_t f183;
|
||
|
real_t f184;
|
||
|
real_t f185;
|
||
|
real_t f186;
|
||
|
real_t f187;
|
||
|
real_t f188;
|
||
|
real_t f189;
|
||
|
real_t f190;
|
||
|
real_t f191;
|
||
|
real_t f192;
|
||
|
real_t f193;
|
||
|
real_t f194;
|
||
|
real_t f195;
|
||
|
real_t f196;
|
||
|
real_t f197;
|
||
|
real_t f198;
|
||
|
real_t f199;
|
||
|
real_t f200;
|
||
|
real_t f201;
|
||
|
real_t f202;
|
||
|
real_t f203;
|
||
|
real_t f204;
|
||
|
real_t f205;
|
||
|
real_t f206;
|
||
|
real_t f207;
|
||
|
real_t f208;
|
||
|
real_t f209;
|
||
|
real_t f210;
|
||
|
real_t f211;
|
||
|
real_t f212;
|
||
|
real_t f213;
|
||
|
real_t f214;
|
||
|
real_t f215;
|
||
|
real_t f216;
|
||
|
real_t f217;
|
||
|
real_t f218;
|
||
|
real_t f219;
|
||
|
real_t f220;
|
||
|
real_t f221;
|
||
|
real_t f222;
|
||
|
real_t f223;
|
||
|
real_t f224;
|
||
|
real_t f225;
|
||
|
real_t f226;
|
||
|
real_t f227;
|
||
|
real_t f228;
|
||
|
real_t f229;
|
||
|
real_t f230;
|
||
|
real_t f231;
|
||
|
real_t f232;
|
||
|
real_t f233;
|
||
|
real_t f234;
|
||
|
real_t f235;
|
||
|
real_t f236;
|
||
|
real_t f237;
|
||
|
real_t f238;
|
||
|
real_t f239;
|
||
|
real_t f240;
|
||
|
real_t f241;
|
||
|
real_t f242;
|
||
|
real_t f243;
|
||
|
real_t f244;
|
||
|
real_t f245;
|
||
|
real_t f246;
|
||
|
real_t f247;
|
||
|
real_t f248;
|
||
|
real_t f249;
|
||
|
real_t f250;
|
||
|
real_t f251;
|
||
|
real_t f252;
|
||
|
real_t f253;
|
||
|
real_t f254;
|
||
|
real_t f255;
|
||
|
real_t f256;
|
||
|
real_t f257;
|
||
|
real_t f258;
|
||
|
real_t f259;
|
||
|
real_t f260;
|
||
|
real_t f261;
|
||
|
real_t f262;
|
||
|
real_t f263;
|
||
|
real_t f264;
|
||
|
real_t f265;
|
||
|
real_t f266;
|
||
|
real_t f267;
|
||
|
real_t f268;
|
||
|
real_t f269;
|
||
|
real_t f270;
|
||
|
real_t f271;
|
||
|
real_t f272;
|
||
|
real_t f273;
|
||
|
real_t f274;
|
||
|
real_t f275;
|
||
|
real_t f276;
|
||
|
real_t f277;
|
||
|
real_t f278;
|
||
|
real_t f279;
|
||
|
real_t f280;
|
||
|
real_t f281;
|
||
|
real_t f282;
|
||
|
real_t f283;
|
||
|
real_t f284;
|
||
|
real_t f285;
|
||
|
real_t f286;
|
||
|
real_t f287;
|
||
|
real_t f288;
|
||
|
real_t f289;
|
||
|
real_t f290;
|
||
|
real_t f291;
|
||
|
real_t f292;
|
||
|
real_t f293;
|
||
|
real_t f294;
|
||
|
real_t f295;
|
||
|
real_t f296;
|
||
|
real_t f297;
|
||
|
real_t f298;
|
||
|
real_t f299;
|
||
|
real_t f300;
|
||
|
real_t f301;
|
||
|
real_t f302;
|
||
|
real_t f303;
|
||
|
real_t f304;
|
||
|
real_t f305;
|
||
|
real_t f306;
|
||
|
real_t f307;
|
||
|
real_t f308;
|
||
|
real_t f309;
|
||
|
real_t f310;
|
||
|
real_t f311;
|
||
|
real_t f312;
|
||
|
real_t f313;
|
||
|
real_t f314;
|
||
|
real_t f315;
|
||
|
real_t f316;
|
||
|
real_t f317;
|
||
|
real_t f318;
|
||
|
real_t f319;
|
||
|
real_t f320;
|
||
|
real_t f321;
|
||
|
real_t f322;
|
||
|
real_t f323;
|
||
|
real_t f324;
|
||
|
real_t f325;
|
||
|
real_t f326;
|
||
|
real_t f327;
|
||
|
real_t f328;
|
||
|
real_t f329;
|
||
|
real_t f330;
|
||
|
real_t f331;
|
||
|
real_t f332;
|
||
|
real_t f333;
|
||
|
real_t f334;
|
||
|
real_t f335;
|
||
|
real_t f336;
|
||
|
real_t f337;
|
||
|
real_t f338;
|
||
|
real_t f339;
|
||
|
real_t f340;
|
||
|
real_t f341;
|
||
|
real_t f342;
|
||
|
real_t f343;
|
||
|
real_t f344;
|
||
|
real_t f345;
|
||
|
real_t f346;
|
||
|
real_t f347;
|
||
|
real_t f348;
|
||
|
real_t f349;
|
||
|
real_t f350;
|
||
|
real_t f351;
|
||
|
real_t f352;
|
||
|
real_t f353;
|
||
|
real_t f354;
|
||
|
real_t f355;
|
||
|
real_t f356;
|
||
|
real_t f357;
|
||
|
real_t f358;
|
||
|
real_t f359;
|
||
|
real_t f360;
|
||
|
real_t f361;
|
||
|
real_t f362;
|
||
|
real_t f363;
|
||
|
real_t f364;
|
||
|
real_t f365;
|
||
|
real_t f366;
|
||
|
real_t f367;
|
||
|
real_t f368;
|
||
|
real_t f369;
|
||
|
real_t f370;
|
||
|
real_t f371;
|
||
|
real_t f372;
|
||
|
real_t f373;
|
||
|
real_t f374;
|
||
|
real_t f375;
|
||
|
real_t f376;
|
||
|
real_t f377;
|
||
|
real_t f378;
|
||
|
real_t f379;
|
||
|
real_t f380;
|
||
|
real_t f381;
|
||
|
real_t f382;
|
||
|
real_t f383;
|
||
|
real_t f384;
|
||
|
real_t f385;
|
||
|
real_t f386;
|
||
|
real_t f387;
|
||
|
real_t f388;
|
||
|
real_t f389;
|
||
|
real_t f390;
|
||
|
real_t f391;
|
||
|
real_t f392;
|
||
|
real_t f393;
|
||
|
real_t f394;
|
||
|
real_t f395;
|
||
|
real_t f396;
|
||
|
real_t f397;
|
||
|
real_t f398;
|
||
|
real_t f399;
|
||
|
real_t f400;
|
||
|
real_t f401;
|
||
|
real_t f402;
|
||
|
real_t f403;
|
||
|
real_t f404;
|
||
|
real_t f405;
|
||
|
real_t f406;
|
||
|
real_t f407;
|
||
|
real_t f408;
|
||
|
real_t f409;
|
||
|
real_t f410;
|
||
|
real_t f411;
|
||
|
real_t f412;
|
||
|
real_t f413;
|
||
|
real_t f414;
|
||
|
real_t f415;
|
||
|
real_t f416;
|
||
|
real_t f417;
|
||
|
real_t f418;
|
||
|
real_t f419;
|
||
|
real_t f420;
|
||
|
real_t f421;
|
||
|
real_t f422;
|
||
|
real_t f423;
|
||
|
real_t f424;
|
||
|
real_t f425;
|
||
|
real_t f426;
|
||
|
real_t f427;
|
||
|
real_t f428;
|
||
|
real_t f429;
|
||
|
real_t f430;
|
||
|
real_t f431;
|
||
|
real_t f432;
|
||
|
real_t f433;
|
||
|
real_t f434;
|
||
|
real_t f435;
|
||
|
real_t f436;
|
||
|
real_t f437;
|
||
|
real_t f438;
|
||
|
real_t f439;
|
||
|
real_t f440;
|
||
|
real_t f441;
|
||
|
real_t f442;
|
||
|
real_t f443;
|
||
|
real_t f444;
|
||
|
real_t f445;
|
||
|
real_t f446;
|
||
|
real_t f447;
|
||
|
real_t f448;
|
||
|
real_t f449;
|
||
|
real_t f450;
|
||
|
real_t f451;
|
||
|
real_t f452;
|
||
|
real_t f453;
|
||
|
real_t f454;
|
||
|
real_t f455;
|
||
|
real_t f456;
|
||
|
real_t f457;
|
||
|
real_t f458;
|
||
|
real_t f459;
|
||
|
real_t f460;
|
||
|
real_t f461;
|
||
|
real_t f462;
|
||
|
real_t f463;
|
||
|
real_t f464;
|
||
|
real_t f465;
|
||
|
real_t f466;
|
||
|
real_t f467;
|
||
|
real_t f468;
|
||
|
real_t f469;
|
||
|
real_t f470;
|
||
|
real_t f471;
|
||
|
real_t f472;
|
||
|
real_t f473;
|
||
|
real_t f474;
|
||
|
real_t f475;
|
||
|
real_t f476;
|
||
|
real_t f477;
|
||
|
real_t f478;
|
||
|
real_t f479;
|
||
|
real_t f480;
|
||
|
real_t f481;
|
||
|
real_t f482;
|
||
|
real_t f483;
|
||
|
real_t f484;
|
||
|
real_t f485;
|
||
|
real_t f486;
|
||
|
real_t f487;
|
||
|
real_t f488;
|
||
|
real_t f489;
|
||
|
real_t f490;
|
||
|
real_t f491;
|
||
|
real_t f492;
|
||
|
real_t f493;
|
||
|
real_t f494;
|
||
|
real_t f495;
|
||
|
real_t f496;
|
||
|
real_t f497;
|
||
|
real_t f498;
|
||
|
real_t f499;
|
||
|
real_t f500;
|
||
|
real_t f501;
|
||
|
real_t f502;
|
||
|
real_t f503;
|
||
|
real_t f504;
|
||
|
real_t f505;
|
||
|
real_t f506;
|
||
|
real_t f507;
|
||
|
real_t f508;
|
||
|
real_t f509;
|
||
|
real_t f510;
|
||
|
real_t f511;
|
||
|
real_t f512;
|
||
|
real_t f513;
|
||
|
real_t f514;
|
||
|
real_t f515;
|
||
|
real_t f516;
|
||
|
real_t f517;
|
||
|
real_t f518;
|
||
|
real_t f519;
|
||
|
real_t f520;
|
||
|
real_t f521;
|
||
|
real_t f522;
|
||
|
real_t f523;
|
||
|
real_t f524;
|
||
|
real_t f525;
|
||
|
real_t f526;
|
||
|
real_t f527;
|
||
|
real_t f528;
|
||
|
real_t f529;
|
||
|
real_t f530;
|
||
|
real_t f531;
|
||
|
real_t f532;
|
||
|
real_t f533;
|
||
|
real_t f534;
|
||
|
real_t f535;
|
||
|
real_t f536;
|
||
|
real_t f537;
|
||
|
real_t f538;
|
||
|
real_t f539;
|
||
|
real_t f540;
|
||
|
real_t f541;
|
||
|
real_t f542;
|
||
|
real_t f543;
|
||
|
real_t f544;
|
||
|
real_t f545;
|
||
|
real_t f546;
|
||
|
real_t f547;
|
||
|
real_t f548;
|
||
|
real_t f549;
|
||
|
real_t f550;
|
||
|
real_t f551;
|
||
|
real_t f552;
|
||
|
real_t f553;
|
||
|
real_t f554;
|
||
|
real_t f555;
|
||
|
real_t f556;
|
||
|
real_t f557;
|
||
|
real_t f558;
|
||
|
real_t f559;
|
||
|
real_t f560;
|
||
|
real_t f561;
|
||
|
real_t f562;
|
||
|
real_t f563;
|
||
|
real_t f564;
|
||
|
real_t f565;
|
||
|
real_t f566;
|
||
|
real_t f567;
|
||
|
real_t f568;
|
||
|
real_t f569;
|
||
|
real_t f570;
|
||
|
real_t f571;
|
||
|
real_t f572;
|
||
|
real_t f573;
|
||
|
real_t f574;
|
||
|
real_t f575;
|
||
|
real_t f576;
|
||
|
real_t f577;
|
||
|
real_t f578;
|
||
|
real_t f579;
|
||
|
real_t f580;
|
||
|
real_t f581;
|
||
|
real_t f582;
|
||
|
real_t f583;
|
||
|
real_t f584;
|
||
|
real_t f585;
|
||
|
real_t f586;
|
||
|
real_t f587;
|
||
|
real_t f588;
|
||
|
real_t f589;
|
||
|
real_t f590;
|
||
|
real_t f591;
|
||
|
real_t f592;
|
||
|
real_t f593;
|
||
|
real_t f594;
|
||
|
real_t f595;
|
||
|
real_t f596;
|
||
|
real_t f597;
|
||
|
real_t f598;
|
||
|
real_t f599;
|
||
|
real_t f600;
|
||
|
real_t f601;
|
||
|
real_t f602;
|
||
|
real_t f603;
|
||
|
real_t f604;
|
||
|
real_t f605;
|
||
|
real_t f606;
|
||
|
real_t f607;
|
||
|
real_t f608;
|
||
|
real_t f609;
|
||
|
real_t f610;
|
||
|
real_t f611;
|
||
|
real_t f612;
|
||
|
real_t f613;
|
||
|
real_t f614;
|
||
|
real_t f615;
|
||
|
real_t f616;
|
||
|
real_t f617;
|
||
|
real_t f618;
|
||
|
real_t f619;
|
||
|
real_t f620;
|
||
|
real_t f621;
|
||
|
real_t f622;
|
||
|
real_t f623;
|
||
|
real_t f624;
|
||
|
real_t f625;
|
||
|
real_t f626;
|
||
|
real_t f627;
|
||
|
real_t f628;
|
||
|
real_t f629;
|
||
|
real_t f630;
|
||
|
real_t f631;
|
||
|
real_t f632;
|
||
|
real_t f633;
|
||
|
real_t f634;
|
||
|
real_t f635;
|
||
|
real_t f636;
|
||
|
real_t f637;
|
||
|
real_t f638;
|
||
|
real_t f639;
|
||
|
real_t f640;
|
||
|
real_t f641;
|
||
|
real_t f642;
|
||
|
real_t f643;
|
||
|
real_t f644;
|
||
|
real_t f645;
|
||
|
real_t f646;
|
||
|
real_t f647;
|
||
|
real_t f648;
|
||
|
real_t f649;
|
||
|
real_t f650;
|
||
|
real_t f651;
|
||
|
real_t f652;
|
||
|
real_t f653;
|
||
|
real_t f654;
|
||
|
real_t f655;
|
||
|
real_t f656;
|
||
|
real_t f657;
|
||
|
real_t f658;
|
||
|
real_t f659;
|
||
|
real_t f660;
|
||
|
real_t f661;
|
||
|
real_t f662;
|
||
|
real_t f663;
|
||
|
real_t f664;
|
||
|
real_t f665;
|
||
|
real_t f666;
|
||
|
real_t f667;
|
||
|
real_t f668;
|
||
|
real_t f669;
|
||
|
real_t f670;
|
||
|
real_t f671;
|
||
|
real_t f672;
|
||
|
real_t f673;
|
||
|
real_t f674;
|
||
|
real_t f675;
|
||
|
real_t f676;
|
||
|
real_t f677;
|
||
|
real_t f678;
|
||
|
real_t f679;
|
||
|
real_t f681;
|
||
|
real_t f682;
|
||
|
real_t f683;
|
||
|
real_t f684;
|
||
|
real_t f685;
|
||
|
real_t f686;
|
||
|
real_t f687;
|
||
|
real_t f688;
|
||
|
real_t f689;
|
||
|
real_t f690;
|
||
|
real_t f691;
|
||
|
real_t f692;
|
||
|
real_t f693;
|
||
|
real_t f694;
|
||
|
real_t f695;
|
||
|
real_t f696;
|
||
|
real_t f697;
|
||
|
real_t f698;
|
||
|
real_t f699;
|
||
|
real_t f700;
|
||
|
real_t f701;
|
||
|
real_t f702;
|
||
|
real_t f703;
|
||
|
real_t f704;
|
||
|
real_t f705;
|
||
|
real_t f706;
|
||
|
real_t f707;
|
||
|
real_t f708;
|
||
|
real_t f709;
|
||
|
real_t f710;
|
||
|
real_t f711;
|
||
|
real_t f712;
|
||
|
real_t f713;
|
||
|
real_t f714;
|
||
|
real_t f715;
|
||
|
real_t f716;
|
||
|
real_t f717;
|
||
|
real_t f718;
|
||
|
real_t f719;
|
||
|
real_t f720;
|
||
|
real_t f721;
|
||
|
real_t f722;
|
||
|
real_t f723;
|
||
|
real_t f724;
|
||
|
real_t f725;
|
||
|
real_t f726;
|
||
|
real_t f727;
|
||
|
real_t f728;
|
||
|
real_t f729;
|
||
|
real_t f730;
|
||
|
real_t f731;
|
||
|
real_t f732;
|
||
|
real_t f733;
|
||
|
real_t f734;
|
||
|
real_t f735;
|
||
|
real_t f736;
|
||
|
real_t f737;
|
||
|
real_t f738;
|
||
|
real_t f739;
|
||
|
real_t f740;
|
||
|
real_t f741;
|
||
|
real_t f742;
|
||
|
real_t f743;
|
||
|
real_t f744;
|
||
|
real_t f745;
|
||
|
real_t f746;
|
||
|
real_t f747;
|
||
|
real_t f748;
|
||
|
real_t f749;
|
||
|
real_t f750;
|
||
|
real_t f751;
|
||
|
real_t f752;
|
||
|
real_t f753;
|
||
|
real_t f754;
|
||
|
real_t f755;
|
||
|
real_t f756;
|
||
|
real_t f757;
|
||
|
real_t f758;
|
||
|
real_t f759;
|
||
|
real_t f760;
|
||
|
real_t f761;
|
||
|
real_t f762;
|
||
|
real_t f763;
|
||
|
real_t f764;
|
||
|
real_t f765;
|
||
|
real_t f766;
|
||
|
real_t f767;
|
||
|
real_t f768;
|
||
|
real_t f769;
|
||
|
real_t f770;
|
||
|
static real_t t7[64];
|
||
|
static real_t t6[64];
|
||
|
static real_t t0[64];
|
||
|
|
||
|
t7[0] = 0.5000376519155477 * x[0];
|
||
|
f1 = 0.5003390374428216 * x[1];
|
||
|
t7[2] = 0 - f1;
|
||
|
t7[4] = 0.5009427176380873 * x[2];
|
||
|
f3 = 0.5018505174842379 * x[3];
|
||
|
t7[6] = 0 - f3;
|
||
|
t7[8] = 0.5030651913013697 * x[4];
|
||
|
f5 = 0.5045904432216454 * x[5];
|
||
|
t7[10] = 0 - f5;
|
||
|
t7[12] = 0.5064309549285542 * x[6];
|
||
|
f7 = 0.5085924210498143 * x[7];
|
||
|
t7[14] = 0 - f7;
|
||
|
t7[16] = 0.5110815927066812 * x[8];
|
||
|
f9 = 0.5139063298475396 * x[9];
|
||
|
t7[18] = 0 - f9;
|
||
|
t7[20] = 0.5170756631334912 * x[10];
|
||
|
f11 = 0.5205998663018917 * x[11];
|
||
|
t7[22] = 0 - f11;
|
||
|
t7[24] = 0.5244905401147240 * x[12];
|
||
|
f13 = 0.5287607092074876 * x[13];
|
||
|
t7[26] = 0 - f13;
|
||
|
t7[28] = 0.5334249333971333 * x[14];
|
||
|
f15 = 0.5384994352919840 * x[15];
|
||
|
t7[30] = 0 - f15;
|
||
|
t7[32] = 0.5440022463817783 * x[16];
|
||
|
f17 = 0.5499533741832360 * x[17];
|
||
|
t7[34] = 0 - f17;
|
||
|
t7[36] = 0.5563749934898856 * x[18];
|
||
|
f19 = 0.5632916653417023 * x[19];
|
||
|
t7[38] = 0 - f19;
|
||
|
t7[40] = 0.5707305880121454 * x[20];
|
||
|
f21 = 0.5787218851348208 * x[21];
|
||
|
t7[42] = 0 - f21;
|
||
|
t7[44] = 0.5872989370937893 * x[22];
|
||
|
f23 = 0.5964987630244563 * x[23];
|
||
|
t7[46] = 0 - f23;
|
||
|
t7[48] = 0.6063624622721460 * x[24];
|
||
|
f25 = 0.6169357260050706 * x[25];
|
||
|
t7[50] = 0 - f25;
|
||
|
t7[52] = 0.6282694319707711 * x[26];
|
||
|
f27 = 0.6404203382416639 * x[27];
|
||
|
t7[54] = 0 - f27;
|
||
|
t7[56] = 0.6534518953751283 * x[28];
|
||
|
f29 = 0.6674352009263413 * x[29];
|
||
|
t7[58] = 0 - f29;
|
||
|
t7[60] = 0.6824501259764195 * x[30];
|
||
|
f31 = 0.6985866506472291 * x[31];
|
||
|
t7[62] = 0 - f31;
|
||
|
t7[63] = 0.7159464549705746 * x[32];
|
||
|
f33 = 0.7346448236478627 * x[33];
|
||
|
t7[61] = 0 - f33;
|
||
|
t7[59] = 0.7548129391165311 * x[34];
|
||
|
f35 = 0.7766006582339630 * x[35];
|
||
|
t7[57] = 0 - f35;
|
||
|
t7[55] = 0.8001798956216941 * x[36];
|
||
|
f37 = 0.8257487738627852 * x[37];
|
||
|
t7[53] = 0 - f37;
|
||
|
t7[51] = 0.8535367510066064 * x[38];
|
||
|
f39 = 0.8838110045596234 * x[39];
|
||
|
t7[49] = 0 - f39;
|
||
|
t7[47] = 0.9168844461846523 * x[40];
|
||
|
f41 = 0.9531258743921193 * x[41];
|
||
|
t7[45] = 0 - f41;
|
||
|
t7[43] = 0.9929729612675466 * x[42];
|
||
|
f43 = 1.0369490409103890 * x[43];
|
||
|
t7[41] = 0 - f43;
|
||
|
t7[39] = 1.0856850642580145 * x[44];
|
||
|
f45 = 1.1399486751015042 * x[45];
|
||
|
t7[37] = 0 - f45;
|
||
|
t7[35] = 1.2006832557294167 * x[46];
|
||
|
f47 = 1.2690611716991191 * x[47];
|
||
|
t7[33] = 0 - f47;
|
||
|
t7[31] = 1.3465576282062861 * x[48];
|
||
|
f49 = 1.4350550884414341 * x[49];
|
||
|
t7[29] = 0 - f49;
|
||
|
t7[27] = 1.5369941008524954 * x[50];
|
||
|
f51 = 1.6555965242641195 * x[51];
|
||
|
t7[25] = 0 - f51;
|
||
|
t7[23] = 1.7952052190778898 * x[52];
|
||
|
f53 = 1.9618178485711659 * x[53];
|
||
|
t7[21] = 0 - f53;
|
||
|
t7[19] = 2.1639578187519790 * x[54];
|
||
|
f55 = 2.4141600002500763 * x[55];
|
||
|
t7[17] = 0 - f55;
|
||
|
t7[15] = 2.7316450287739396 * x[56];
|
||
|
f57 = 3.1474621917819090 * x[57];
|
||
|
t7[13] = 0 - f57;
|
||
|
t7[11] = 3.7152427383269746 * x[58];
|
||
|
f59 = 4.5362909369693565 * x[59];
|
||
|
t7[9] = 0 - f59;
|
||
|
t7[7] = 5.8276883778446544 * x[60];
|
||
|
f61 = 8.1538486024668142 * x[61];
|
||
|
t7[5] = 0 - f61;
|
||
|
t7[3] = 13.5842902572844600 * x[62];
|
||
|
f63 = 40.7446881033518340 * x[63];
|
||
|
t7[1] = 0 - f63;
|
||
|
for (i0=0; i0<32; i0++)
|
||
|
{
|
||
|
t6[2*i0+1] = t7[2*i0] - t7[2*i0+1];
|
||
|
t6[2*i0] = t7[2*i0] + t7[2*i0+1];
|
||
|
}
|
||
|
f66 = t6[0] - t6[62];
|
||
|
f67 = t6[0] + t6[62];
|
||
|
f68 = t6[2] - t6[60];
|
||
|
f69 = t6[2] + t6[60];
|
||
|
f70 = t6[4] - t6[58];
|
||
|
f71 = t6[4] + t6[58];
|
||
|
f72 = t6[6] - t6[56];
|
||
|
f73 = t6[6] + t6[56];
|
||
|
f74 = t6[8] - t6[54];
|
||
|
f75 = t6[8] + t6[54];
|
||
|
f76 = t6[10] - t6[52];
|
||
|
f77 = t6[10] + t6[52];
|
||
|
f78 = t6[12] - t6[50];
|
||
|
f79 = t6[12] + t6[50];
|
||
|
f80 = t6[14] - t6[48];
|
||
|
f81 = t6[14] + t6[48];
|
||
|
f82 = t6[16] - t6[46];
|
||
|
f83 = t6[16] + t6[46];
|
||
|
f84 = t6[18] - t6[44];
|
||
|
f85 = t6[18] + t6[44];
|
||
|
f86 = t6[20] - t6[42];
|
||
|
f87 = t6[20] + t6[42];
|
||
|
f88 = t6[22] - t6[40];
|
||
|
f89 = t6[22] + t6[40];
|
||
|
f90 = t6[24] - t6[38];
|
||
|
f91 = t6[24] + t6[38];
|
||
|
f92 = t6[26] - t6[36];
|
||
|
f93 = t6[26] + t6[36];
|
||
|
f94 = t6[28] - t6[34];
|
||
|
f95 = t6[28] + t6[34];
|
||
|
f96 = t6[30] - t6[32];
|
||
|
f97 = t6[30] + t6[32];
|
||
|
f98 = f67 - f97;
|
||
|
f99 = f67 + f97;
|
||
|
f100 = f69 - f95;
|
||
|
f101 = f69 + f95;
|
||
|
f102 = f71 - f93;
|
||
|
f103 = f71 + f93;
|
||
|
f104 = f73 - f91;
|
||
|
f105 = f73 + f91;
|
||
|
f106 = f75 - f89;
|
||
|
f107 = f75 + f89;
|
||
|
f108 = f77 - f87;
|
||
|
f109 = f77 + f87;
|
||
|
f110 = f79 - f85;
|
||
|
f111 = f79 + f85;
|
||
|
f112 = f81 - f83;
|
||
|
f113 = f81 + f83;
|
||
|
f114 = f99 - f113;
|
||
|
f115 = f99 + f113;
|
||
|
f116 = f101 - f111;
|
||
|
f117 = f101 + f111;
|
||
|
f118 = f103 - f109;
|
||
|
f119 = f103 + f109;
|
||
|
f120 = f105 - f107;
|
||
|
f121 = f105 + f107;
|
||
|
f122 = f115 - f121;
|
||
|
f123 = f115 + f121;
|
||
|
f124 = f117 - f119;
|
||
|
f125 = f117 + f119;
|
||
|
f126 = f123 - f125;
|
||
|
f127 = f123 + f125;
|
||
|
f128 = 0.7071067811865476 * f126;
|
||
|
f129 = f122 + f124;
|
||
|
f130 = 1.3065629648763766 * f122;
|
||
|
f131 = (-0.9238795325112866) * f129;
|
||
|
f132 = (-0.5411961001461967) * f124;
|
||
|
f133 = f130 + f131;
|
||
|
f134 = f132 - f131;
|
||
|
f135 = f116 - f118;
|
||
|
f136 = f116 + f118;
|
||
|
f137 = 0.7071067811865476 * f136;
|
||
|
f138 = 0.7071067811865476 * f135;
|
||
|
f139 = f114 - f137;
|
||
|
f140 = f114 + f137;
|
||
|
f141 = f120 - f138;
|
||
|
f142 = f120 + f138;
|
||
|
f143 = f142 + f140;
|
||
|
f144 = (-0.7856949583871021) * f142;
|
||
|
f145 = 0.9807852804032304 * f143;
|
||
|
f146 = 1.1758756024193588 * f140;
|
||
|
f147 = f144 + f145;
|
||
|
f148 = f146 - f145;
|
||
|
f149 = f141 + f139;
|
||
|
f150 = 0.2758993792829431 * f141;
|
||
|
f151 = 0.5555702330196022 * f149;
|
||
|
f152 = 1.3870398453221475 * f139;
|
||
|
f153 = f150 + f151;
|
||
|
f154 = f152 - f151;
|
||
|
f155 = f100 - f102;
|
||
|
f156 = f100 + f102;
|
||
|
f157 = f104 - f106;
|
||
|
f158 = f104 + f106;
|
||
|
f159 = f108 - f110;
|
||
|
f160 = f108 + f110;
|
||
|
f161 = 0.7071067811865476 * f158;
|
||
|
f162 = f98 - f161;
|
||
|
f163 = f98 + f161;
|
||
|
f164 = f156 + f160;
|
||
|
f165 = 1.3065629648763766 * f156;
|
||
|
f166 = (-0.9238795325112866) * f164;
|
||
|
f167 = (-0.5411961001461967) * f160;
|
||
|
f168 = f165 + f166;
|
||
|
f169 = f167 - f166;
|
||
|
f170 = f163 - f169;
|
||
|
f171 = f163 + f169;
|
||
|
f172 = f162 - f168;
|
||
|
f173 = f162 + f168;
|
||
|
f174 = f155 + f159;
|
||
|
f175 = 1.3065629648763770 * f155;
|
||
|
f176 = (-0.3826834323650904) * f174;
|
||
|
f177 = 0.5411961001461961 * f159;
|
||
|
f178 = f175 + f176;
|
||
|
f179 = f177 - f176;
|
||
|
f180 = 0.7071067811865476 * f157;
|
||
|
f181 = f180 - f112;
|
||
|
f182 = f180 + f112;
|
||
|
f183 = f179 - f182;
|
||
|
f184 = f179 + f182;
|
||
|
f185 = f178 - f181;
|
||
|
f186 = f178 + f181;
|
||
|
f187 = f184 + f171;
|
||
|
f188 = (-0.8971675863426361) * f184;
|
||
|
f189 = 0.9951847266721968 * f187;
|
||
|
f190 = 1.0932018670017576 * f171;
|
||
|
f191 = f188 + f189;
|
||
|
f192 = f190 - f189;
|
||
|
f193 = f186 + f173;
|
||
|
f194 = (-0.6666556584777466) * f186;
|
||
|
f195 = 0.9569403357322089 * f193;
|
||
|
f196 = 1.2472250129866713 * f173;
|
||
|
f197 = f194 + f195;
|
||
|
f198 = f196 - f195;
|
||
|
f199 = f185 + f172;
|
||
|
f200 = (-0.4105245275223571) * f185;
|
||
|
f201 = 0.8819212643483549 * f199;
|
||
|
f202 = 1.3533180011743529 * f172;
|
||
|
f203 = f200 + f201;
|
||
|
f204 = f202 - f201;
|
||
|
f205 = f183 + f170;
|
||
|
f206 = (-0.1386171691990915) * f183;
|
||
|
f207 = 0.7730104533627370 * f205;
|
||
|
f208 = 1.4074037375263826 * f170;
|
||
|
f209 = f206 + f207;
|
||
|
f210 = f208 - f207;
|
||
|
f211 = f66 + f96;
|
||
|
f212 = 1.0478631305325901 * f66;
|
||
|
f213 = (-0.9987954562051724) * f211;
|
||
|
f214 = (-0.9497277818777548) * f96;
|
||
|
f215 = f212 + f213;
|
||
|
f216 = f214 - f213;
|
||
|
f217 = f70 + f92;
|
||
|
f218 = 1.2130114330978077 * f70;
|
||
|
f219 = (-0.9700312531945440) * f217;
|
||
|
f220 = (-0.7270510732912803) * f92;
|
||
|
f221 = f218 + f219;
|
||
|
f222 = f220 - f219;
|
||
|
f223 = f74 + f88;
|
||
|
f224 = 1.3315443865537255 * f74;
|
||
|
f225 = (-0.9039892931234433) * f223;
|
||
|
f226 = (-0.4764341996931612) * f88;
|
||
|
f227 = f224 + f225;
|
||
|
f228 = f226 - f225;
|
||
|
f229 = f78 + f84;
|
||
|
f230 = 1.3989068359730781 * f78;
|
||
|
f231 = (-0.8032075314806453) * f229;
|
||
|
f232 = (-0.2075082269882124) * f84;
|
||
|
f233 = f230 + f231;
|
||
|
f234 = f232 - f231;
|
||
|
f235 = f82 + f80;
|
||
|
f236 = 1.4125100802019777 * f82;
|
||
|
f237 = (-0.6715589548470187) * f235;
|
||
|
f238 = 0.0693921705079402 * f80;
|
||
|
f239 = f236 + f237;
|
||
|
f240 = f238 - f237;
|
||
|
f241 = f86 + f76;
|
||
|
f242 = 1.3718313541934939 * f86;
|
||
|
f243 = (-0.5141027441932219) * f241;
|
||
|
f244 = 0.3436258658070501 * f76;
|
||
|
f245 = f242 + f243;
|
||
|
f246 = f244 - f243;
|
||
|
f247 = f90 + f72;
|
||
|
f248 = 1.2784339185752409 * f90;
|
||
|
f249 = (-0.3368898533922200) * f247;
|
||
|
f250 = 0.6046542117908008 * f72;
|
||
|
f251 = f248 + f249;
|
||
|
f252 = f250 - f249;
|
||
|
f253 = f94 + f68;
|
||
|
f254 = 1.1359069844201433 * f94;
|
||
|
f255 = (-0.1467304744553624) * f253;
|
||
|
f256 = 0.8424460355094185 * f68;
|
||
|
f257 = f254 + f255;
|
||
|
f258 = f256 - f255;
|
||
|
f259 = f216 - f240;
|
||
|
f260 = f216 + f240;
|
||
|
f261 = f215 - f239;
|
||
|
f262 = f215 + f239;
|
||
|
f263 = f222 - f246;
|
||
|
f264 = f222 + f246;
|
||
|
f265 = f221 - f245;
|
||
|
f266 = f221 + f245;
|
||
|
f267 = f228 - f252;
|
||
|
f268 = f228 + f252;
|
||
|
f269 = f227 - f251;
|
||
|
f270 = f227 + f251;
|
||
|
f271 = f234 - f258;
|
||
|
f272 = f234 + f258;
|
||
|
f273 = f233 - f257;
|
||
|
f274 = f233 + f257;
|
||
|
f275 = f259 + f261;
|
||
|
f276 = 1.1758756024193588 * f259;
|
||
|
f277 = (-0.9807852804032304) * f275;
|
||
|
f278 = (-0.7856949583871021) * f261;
|
||
|
f279 = f276 + f277;
|
||
|
f280 = f278 - f277;
|
||
|
f281 = f263 + f265;
|
||
|
f282 = 1.3870398453221475 * f263;
|
||
|
f283 = (-0.5555702330196022) * f281;
|
||
|
f284 = 0.2758993792829431 * f265;
|
||
|
f285 = f282 + f283;
|
||
|
f286 = f284 - f283;
|
||
|
f287 = f267 + f269;
|
||
|
f288 = 0.7856949583871022 * f267;
|
||
|
f289 = 0.1950903220161283 * f287;
|
||
|
f290 = 1.1758756024193586 * f269;
|
||
|
f291 = f288 + f289;
|
||
|
f292 = f290 - f289;
|
||
|
f293 = f271 + f273;
|
||
|
f294 = (-0.2758993792829430) * f271;
|
||
|
f295 = 0.8314696123025452 * f293;
|
||
|
f296 = 1.3870398453221475 * f273;
|
||
|
f297 = f294 + f295;
|
||
|
f298 = f296 - f295;
|
||
|
f299 = f260 - f268;
|
||
|
f300 = f260 + f268;
|
||
|
f301 = f262 - f270;
|
||
|
f302 = f262 + f270;
|
||
|
f303 = f264 - f272;
|
||
|
f304 = f264 + f272;
|
||
|
f305 = f266 - f274;
|
||
|
f306 = f266 + f274;
|
||
|
f307 = f280 - f292;
|
||
|
f308 = f280 + f292;
|
||
|
f309 = f279 - f291;
|
||
|
f310 = f279 + f291;
|
||
|
f311 = f286 - f298;
|
||
|
f312 = f286 + f298;
|
||
|
f313 = f285 - f297;
|
||
|
f314 = f285 + f297;
|
||
|
f315 = f299 + f301;
|
||
|
f316 = 1.3065629648763766 * f299;
|
||
|
f317 = (-0.9238795325112866) * f315;
|
||
|
f318 = (-0.5411961001461967) * f301;
|
||
|
f319 = f316 + f317;
|
||
|
f320 = f318 - f317;
|
||
|
f321 = f303 + f305;
|
||
|
f322 = 0.5411961001461969 * f303;
|
||
|
f323 = 0.3826834323650898 * f321;
|
||
|
f324 = 1.3065629648763766 * f305;
|
||
|
f325 = f322 + f323;
|
||
|
f326 = f324 - f323;
|
||
|
f327 = f307 + f309;
|
||
|
f328 = 1.3065629648763766 * f307;
|
||
|
f329 = (-0.9238795325112866) * f327;
|
||
|
f330 = (-0.5411961001461967) * f309;
|
||
|
f331 = f328 + f329;
|
||
|
f332 = f330 - f329;
|
||
|
f333 = f311 + f313;
|
||
|
f334 = 0.5411961001461969 * f311;
|
||
|
f335 = 0.3826834323650898 * f333;
|
||
|
f336 = 1.3065629648763766 * f313;
|
||
|
f337 = f334 + f335;
|
||
|
f338 = f336 - f335;
|
||
|
f339 = f300 - f304;
|
||
|
f340 = f300 + f304;
|
||
|
f341 = f302 - f306;
|
||
|
f342 = f302 + f306;
|
||
|
f343 = f320 - f326;
|
||
|
f344 = f320 + f326;
|
||
|
f345 = f319 - f325;
|
||
|
f346 = f319 + f325;
|
||
|
f347 = f308 - f312;
|
||
|
f348 = f308 + f312;
|
||
|
f349 = f310 - f314;
|
||
|
f350 = f310 + f314;
|
||
|
f351 = f332 - f338;
|
||
|
f352 = f332 + f338;
|
||
|
f353 = f331 - f337;
|
||
|
f354 = f331 + f337;
|
||
|
f355 = f339 - f341;
|
||
|
f356 = f339 + f341;
|
||
|
f357 = 0.7071067811865474 * f355;
|
||
|
f358 = 0.7071067811865474 * f356;
|
||
|
f359 = f343 - f345;
|
||
|
f360 = f343 + f345;
|
||
|
f361 = 0.7071067811865474 * f359;
|
||
|
f362 = 0.7071067811865474 * f360;
|
||
|
f363 = f347 - f349;
|
||
|
f364 = f347 + f349;
|
||
|
f365 = 0.7071067811865474 * f363;
|
||
|
f366 = 0.7071067811865474 * f364;
|
||
|
f367 = f351 - f353;
|
||
|
f368 = f351 + f353;
|
||
|
f369 = 0.7071067811865474 * f367;
|
||
|
f370 = 0.7071067811865474 * f368;
|
||
|
f371 = t6[31] - t6[33];
|
||
|
f372 = t6[31] + t6[33];
|
||
|
f373 = 0.7071067811865476 * f372;
|
||
|
f374 = 0.7071067811865476 * f371;
|
||
|
f375 = t6[17] - t6[47];
|
||
|
f376 = t6[17] + t6[47];
|
||
|
f377 = 0.7071067811865476 * f376;
|
||
|
f378 = 0.7071067811865476 * f375;
|
||
|
f379 = t6[25] - t6[39];
|
||
|
f380 = t6[25] + t6[39];
|
||
|
f381 = 0.7071067811865476 * f380;
|
||
|
f382 = 0.7071067811865476 * f379;
|
||
|
f383 = t6[23] - t6[41];
|
||
|
f384 = t6[23] + t6[41];
|
||
|
f385 = 0.7071067811865476 * f384;
|
||
|
f386 = 0.7071067811865476 * f383;
|
||
|
f387 = t6[29] - t6[35];
|
||
|
f388 = t6[29] + t6[35];
|
||
|
f389 = 0.7071067811865476 * f388;
|
||
|
f390 = 0.7071067811865476 * f387;
|
||
|
f391 = t6[19] - t6[45];
|
||
|
f392 = t6[19] + t6[45];
|
||
|
f393 = 0.7071067811865476 * f392;
|
||
|
f394 = 0.7071067811865476 * f391;
|
||
|
f395 = t6[27] - t6[37];
|
||
|
f396 = t6[27] + t6[37];
|
||
|
f397 = 0.7071067811865476 * f396;
|
||
|
f398 = 0.7071067811865476 * f395;
|
||
|
f399 = t6[21] - t6[43];
|
||
|
f400 = t6[21] + t6[43];
|
||
|
f401 = 0.7071067811865476 * f400;
|
||
|
f402 = 0.7071067811865476 * f399;
|
||
|
f403 = t6[1] - f373;
|
||
|
f404 = t6[1] + f373;
|
||
|
f405 = t6[63] - f374;
|
||
|
f406 = t6[63] + f374;
|
||
|
f407 = t6[15] - f377;
|
||
|
f408 = t6[15] + f377;
|
||
|
f409 = t6[49] - f378;
|
||
|
f410 = t6[49] + f378;
|
||
|
f411 = t6[7] - f381;
|
||
|
f412 = t6[7] + f381;
|
||
|
f413 = t6[57] - f382;
|
||
|
f414 = t6[57] + f382;
|
||
|
f415 = t6[9] - f385;
|
||
|
f416 = t6[9] + f385;
|
||
|
f417 = t6[55] - f386;
|
||
|
f418 = t6[55] + f386;
|
||
|
f419 = t6[3] - f389;
|
||
|
f420 = t6[3] + f389;
|
||
|
f421 = t6[61] - f390;
|
||
|
f422 = t6[61] + f390;
|
||
|
f423 = t6[13] - f393;
|
||
|
f424 = t6[13] + f393;
|
||
|
f425 = t6[51] - f394;
|
||
|
f426 = t6[51] + f394;
|
||
|
f427 = t6[5] - f397;
|
||
|
f428 = t6[5] + f397;
|
||
|
f429 = t6[59] - f398;
|
||
|
f430 = t6[59] + f398;
|
||
|
f431 = t6[11] - f401;
|
||
|
f432 = t6[11] + f401;
|
||
|
f433 = t6[53] - f402;
|
||
|
f434 = t6[53] + f402;
|
||
|
f435 = f410 + f408;
|
||
|
f436 = (-0.5411961001461969) * f410;
|
||
|
f437 = 0.9238795325112867 * f435;
|
||
|
f438 = 1.3065629648763766 * f408;
|
||
|
f439 = f436 + f437;
|
||
|
f440 = f438 - f437;
|
||
|
f441 = f409 + f407;
|
||
|
f442 = 1.3065629648763770 * f409;
|
||
|
f443 = (-0.3826834323650904) * f441;
|
||
|
f444 = 0.5411961001461961 * f407;
|
||
|
f445 = f442 + f443;
|
||
|
f446 = f444 - f443;
|
||
|
f447 = f418 + f416;
|
||
|
f448 = (-0.5411961001461969) * f418;
|
||
|
f449 = 0.9238795325112867 * f447;
|
||
|
f450 = 1.3065629648763766 * f416;
|
||
|
f451 = f448 + f449;
|
||
|
f452 = f450 - f449;
|
||
|
f453 = f417 + f415;
|
||
|
f454 = 1.3065629648763770 * f417;
|
||
|
f455 = (-0.3826834323650904) * f453;
|
||
|
f456 = 0.5411961001461961 * f415;
|
||
|
f457 = f454 + f455;
|
||
|
f458 = f456 - f455;
|
||
|
f459 = f426 + f424;
|
||
|
f460 = (-0.5411961001461969) * f426;
|
||
|
f461 = 0.9238795325112867 * f459;
|
||
|
f462 = 1.3065629648763766 * f424;
|
||
|
f463 = f460 + f461;
|
||
|
f464 = f462 - f461;
|
||
|
f465 = f425 + f423;
|
||
|
f466 = 1.3065629648763770 * f425;
|
||
|
f467 = (-0.3826834323650904) * f465;
|
||
|
f468 = 0.5411961001461961 * f423;
|
||
|
f469 = f466 + f467;
|
||
|
f470 = f468 - f467;
|
||
|
f471 = f434 + f432;
|
||
|
f472 = (-0.5411961001461969) * f434;
|
||
|
f473 = 0.9238795325112867 * f471;
|
||
|
f474 = 1.3065629648763766 * f432;
|
||
|
f475 = f472 + f473;
|
||
|
f476 = f474 - f473;
|
||
|
f477 = f433 + f431;
|
||
|
f478 = 1.3065629648763770 * f433;
|
||
|
f479 = (-0.3826834323650904) * f477;
|
||
|
f480 = 0.5411961001461961 * f431;
|
||
|
f481 = f478 + f479;
|
||
|
f482 = f480 - f479;
|
||
|
f483 = f404 - f439;
|
||
|
f484 = f404 + f439;
|
||
|
f485 = f406 - f440;
|
||
|
f486 = f406 + f440;
|
||
|
f487 = f403 - f445;
|
||
|
f488 = f403 + f445;
|
||
|
f489 = f405 - f446;
|
||
|
f490 = f405 + f446;
|
||
|
f491 = f412 - f451;
|
||
|
f492 = f412 + f451;
|
||
|
f493 = f414 - f452;
|
||
|
f494 = f414 + f452;
|
||
|
f495 = f411 - f457;
|
||
|
f496 = f411 + f457;
|
||
|
f497 = f413 - f458;
|
||
|
f498 = f413 + f458;
|
||
|
f499 = f420 - f463;
|
||
|
f500 = f420 + f463;
|
||
|
f501 = f422 - f464;
|
||
|
f502 = f422 + f464;
|
||
|
f503 = f419 - f469;
|
||
|
f504 = f419 + f469;
|
||
|
f505 = f421 - f470;
|
||
|
f506 = f421 + f470;
|
||
|
f507 = f428 - f475;
|
||
|
f508 = f428 + f475;
|
||
|
f509 = f430 - f476;
|
||
|
f510 = f430 + f476;
|
||
|
f511 = f427 - f481;
|
||
|
f512 = f427 + f481;
|
||
|
f513 = f429 - f482;
|
||
|
f514 = f429 + f482;
|
||
|
f515 = f494 + f492;
|
||
|
f516 = (-0.7856949583871021) * f494;
|
||
|
f517 = 0.9807852804032304 * f515;
|
||
|
f518 = 1.1758756024193588 * f492;
|
||
|
f519 = f516 + f517;
|
||
|
f520 = f518 - f517;
|
||
|
f521 = f498 + f496;
|
||
|
f522 = 0.2758993792829431 * f498;
|
||
|
f523 = 0.5555702330196022 * f521;
|
||
|
f524 = 1.3870398453221475 * f496;
|
||
|
f525 = f522 + f523;
|
||
|
f526 = f524 - f523;
|
||
|
f527 = f493 + f491;
|
||
|
f528 = 1.1758756024193591 * f493;
|
||
|
f529 = (-0.1950903220161287) * f527;
|
||
|
f530 = 0.7856949583871016 * f491;
|
||
|
f531 = f528 + f529;
|
||
|
f532 = f530 - f529;
|
||
|
f533 = f497 + f495;
|
||
|
f534 = 1.3870398453221473 * f497;
|
||
|
f535 = (-0.8314696123025455) * f533;
|
||
|
f536 = (-0.2758993792829436) * f495;
|
||
|
f537 = f534 + f535;
|
||
|
f538 = f536 - f535;
|
||
|
f539 = f510 + f508;
|
||
|
f540 = (-0.7856949583871021) * f510;
|
||
|
f541 = 0.9807852804032304 * f539;
|
||
|
f542 = 1.1758756024193588 * f508;
|
||
|
f543 = f540 + f541;
|
||
|
f544 = f542 - f541;
|
||
|
f545 = f514 + f512;
|
||
|
f546 = 0.2758993792829431 * f514;
|
||
|
f547 = 0.5555702330196022 * f545;
|
||
|
f548 = 1.3870398453221475 * f512;
|
||
|
f549 = f546 + f547;
|
||
|
f550 = f548 - f547;
|
||
|
f551 = f509 + f507;
|
||
|
f552 = 1.1758756024193591 * f509;
|
||
|
f553 = (-0.1950903220161287) * f551;
|
||
|
f554 = 0.7856949583871016 * f507;
|
||
|
f555 = f552 + f553;
|
||
|
f556 = f554 - f553;
|
||
|
f557 = f513 + f511;
|
||
|
f558 = 1.3870398453221473 * f513;
|
||
|
f559 = (-0.8314696123025455) * f557;
|
||
|
f560 = (-0.2758993792829436) * f511;
|
||
|
f561 = f558 + f559;
|
||
|
f562 = f560 - f559;
|
||
|
f563 = f484 - f519;
|
||
|
f564 = f484 + f519;
|
||
|
f565 = f486 - f520;
|
||
|
f566 = f486 + f520;
|
||
|
f567 = f488 - f525;
|
||
|
f568 = f488 + f525;
|
||
|
f569 = f490 - f526;
|
||
|
f570 = f490 + f526;
|
||
|
f571 = f483 - f531;
|
||
|
f572 = f483 + f531;
|
||
|
f573 = f485 - f532;
|
||
|
f574 = f485 + f532;
|
||
|
f575 = f487 - f537;
|
||
|
f576 = f487 + f537;
|
||
|
f577 = f489 - f538;
|
||
|
f578 = f489 + f538;
|
||
|
f579 = f500 - f543;
|
||
|
f580 = f500 + f543;
|
||
|
f581 = f502 - f544;
|
||
|
f582 = f502 + f544;
|
||
|
f583 = f504 - f549;
|
||
|
f584 = f504 + f549;
|
||
|
f585 = f506 - f550;
|
||
|
f586 = f506 + f550;
|
||
|
f587 = f499 - f555;
|
||
|
f588 = f499 + f555;
|
||
|
f589 = f501 - f556;
|
||
|
f590 = f501 + f556;
|
||
|
f591 = f503 - f561;
|
||
|
f592 = f503 + f561;
|
||
|
f593 = f505 - f562;
|
||
|
f594 = f505 + f562;
|
||
|
f595 = f582 + f580;
|
||
|
f596 = (-0.8971675863426361) * f582;
|
||
|
f597 = 0.9951847266721968 * f595;
|
||
|
f598 = 1.0932018670017576 * f580;
|
||
|
f599 = f596 + f597;
|
||
|
f600 = f598 - f597;
|
||
|
f601 = f586 + f584;
|
||
|
f602 = (-0.4105245275223571) * f586;
|
||
|
f603 = 0.8819212643483549 * f601;
|
||
|
f604 = 1.3533180011743529 * f584;
|
||
|
f605 = f602 + f603;
|
||
|
f606 = f604 - f603;
|
||
|
f607 = f590 + f588;
|
||
|
f608 = 0.1386171691990915 * f590;
|
||
|
f609 = 0.6343932841636455 * f607;
|
||
|
f610 = 1.4074037375263826 * f588;
|
||
|
f611 = f608 + f609;
|
||
|
f612 = f610 - f609;
|
||
|
f613 = f594 + f592;
|
||
|
f614 = 0.6666556584777466 * f594;
|
||
|
f615 = 0.2902846772544623 * f613;
|
||
|
f616 = 1.2472250129866711 * f592;
|
||
|
f617 = f614 + f615;
|
||
|
f618 = f616 - f615;
|
||
|
f619 = f581 + f579;
|
||
|
f620 = 1.0932018670017574 * f581;
|
||
|
f621 = (-0.0980171403295605) * f619;
|
||
|
f622 = 0.8971675863426364 * f579;
|
||
|
f623 = f620 + f621;
|
||
|
f624 = f622 - f621;
|
||
|
f625 = f585 + f583;
|
||
|
f626 = 1.3533180011743529 * f585;
|
||
|
f627 = (-0.4713967368259979) * f625;
|
||
|
f628 = 0.4105245275223569 * f583;
|
||
|
f629 = f626 + f627;
|
||
|
f630 = f628 - f627;
|
||
|
f631 = f589 + f587;
|
||
|
f632 = 1.4074037375263826 * f589;
|
||
|
f633 = (-0.7730104533627369) * f631;
|
||
|
f634 = (-0.1386171691990913) * f587;
|
||
|
f635 = f632 + f633;
|
||
|
f636 = f634 - f633;
|
||
|
f637 = f593 + f591;
|
||
|
f638 = 1.2472250129866711 * f593;
|
||
|
f639 = (-0.9569403357322089) * f637;
|
||
|
f640 = (-0.6666556584777469) * f591;
|
||
|
f641 = f638 + f639;
|
||
|
f642 = f640 - f639;
|
||
|
f643 = f564 - f599;
|
||
|
f644 = f564 + f599;
|
||
|
f645 = f566 - f600;
|
||
|
f646 = f566 + f600;
|
||
|
f647 = f568 - f605;
|
||
|
f648 = f568 + f605;
|
||
|
f649 = f570 - f606;
|
||
|
f650 = f570 + f606;
|
||
|
f651 = f572 - f611;
|
||
|
f652 = f572 + f611;
|
||
|
f653 = f574 - f612;
|
||
|
f654 = f574 + f612;
|
||
|
f655 = f576 - f617;
|
||
|
f656 = f576 + f617;
|
||
|
f657 = f578 - f618;
|
||
|
f658 = f578 + f618;
|
||
|
f659 = f563 - f623;
|
||
|
f660 = f563 + f623;
|
||
|
f661 = f565 - f624;
|
||
|
f662 = f565 + f624;
|
||
|
f663 = f567 - f629;
|
||
|
f664 = f567 + f629;
|
||
|
f665 = f569 - f630;
|
||
|
f666 = f569 + f630;
|
||
|
f667 = f571 - f635;
|
||
|
f668 = f571 + f635;
|
||
|
f669 = f573 - f636;
|
||
|
f670 = f573 + f636;
|
||
|
f671 = f575 - f641;
|
||
|
f672 = f575 + f641;
|
||
|
f673 = f577 - f642;
|
||
|
f674 = f577 + f642;
|
||
|
f675 = f646 + f644;
|
||
|
f676 = (-0.9751575901732920) * f646;
|
||
|
f677 = 0.9996988186962043 * f675;
|
||
|
f678 = 1.0242400472191164 * f644;
|
||
|
f679 = f676 + f677;
|
||
|
t0[63] = f678 - f677;
|
||
|
f681 = f650 + f648;
|
||
|
f682 = (-0.8700688593994936) * f650;
|
||
|
f683 = 0.9924795345987100 * f681;
|
||
|
f684 = 1.1148902097979263 * f648;
|
||
|
f685 = f682 + f683;
|
||
|
f686 = f684 - f683;
|
||
|
f687 = f654 + f652;
|
||
|
f688 = (-0.7566008898816587) * f654;
|
||
|
f689 = 0.9757021300385286 * f687;
|
||
|
f690 = 1.1948033701953984 * f652;
|
||
|
f691 = f688 + f689;
|
||
|
f692 = f690 - f689;
|
||
|
f693 = f658 + f656;
|
||
|
f694 = (-0.6358464401941451) * f658;
|
||
|
f695 = 0.9495281805930367 * f693;
|
||
|
f696 = 1.2632099209919283 * f656;
|
||
|
f697 = f694 + f695;
|
||
|
f698 = f696 - f695;
|
||
|
f699 = f662 + f660;
|
||
|
f700 = (-0.5089684416985408) * f662;
|
||
|
f701 = 0.9142097557035307 * f699;
|
||
|
f702 = 1.3194510697085207 * f660;
|
||
|
f703 = f700 + f701;
|
||
|
f704 = f702 - f701;
|
||
|
f705 = f666 + f664;
|
||
|
f706 = (-0.3771887988789273) * f666;
|
||
|
f707 = 0.8700869911087114 * f705;
|
||
|
f708 = 1.3629851833384954 * f664;
|
||
|
f709 = f706 + f707;
|
||
|
f710 = f708 - f707;
|
||
|
f711 = f670 + f668;
|
||
|
f712 = (-0.2417766217337384) * f670;
|
||
|
f713 = 0.8175848131515837 * f711;
|
||
|
f714 = 1.3933930045694289 * f668;
|
||
|
f715 = f712 + f713;
|
||
|
f716 = f714 - f713;
|
||
|
f717 = f674 + f672;
|
||
|
f718 = (-0.1040360035527077) * f674;
|
||
|
f719 = 0.7572088465064845 * f717;
|
||
|
f720 = 1.4103816894602612 * f672;
|
||
|
f721 = f718 + f719;
|
||
|
f722 = f720 - f719;
|
||
|
f723 = f645 + f643;
|
||
|
f724 = 0.0347065382144002 * f645;
|
||
|
f725 = 0.6895405447370668 * f723;
|
||
|
f726 = 1.4137876276885337 * f643;
|
||
|
f727 = f724 + f725;
|
||
|
f728 = f726 - f725;
|
||
|
f729 = f649 + f647;
|
||
|
f730 = 0.1731148370459795 * f649;
|
||
|
f731 = 0.6152315905806268 * f729;
|
||
|
f732 = 1.4035780182072330 * f647;
|
||
|
f733 = f730 + f731;
|
||
|
f734 = f732 - f731;
|
||
|
f735 = f653 + f651;
|
||
|
f736 = 0.3098559453626100 * f653;
|
||
|
f737 = 0.5349976198870972 * f735;
|
||
|
f738 = 1.3798511851368043 * f651;
|
||
|
f739 = f736 + f737;
|
||
|
f740 = f738 - f737;
|
||
|
f741 = f657 + f655;
|
||
|
f742 = 0.4436129715409088 * f657;
|
||
|
f743 = 0.4496113296546065 * f741;
|
||
|
f744 = 1.3428356308501219 * f655;
|
||
|
f745 = f742 + f743;
|
||
|
f746 = f744 - f743;
|
||
|
f747 = f661 + f659;
|
||
|
f748 = 0.5730977622997509 * f661;
|
||
|
f749 = 0.3598950365349881 * f747;
|
||
|
f750 = 1.2928878353697271 * f659;
|
||
|
f751 = f748 + f749;
|
||
|
f752 = f750 - f749;
|
||
|
f753 = f665 + f663;
|
||
|
f754 = 0.6970633083205415 * f665;
|
||
|
f755 = 0.2667127574748984 * f753;
|
||
|
f756 = 1.2304888232703382 * f663;
|
||
|
f757 = f754 + f755;
|
||
|
f758 = f756 - f755;
|
||
|
f759 = f669 + f667;
|
||
|
f760 = 0.8143157536286401 * f669;
|
||
|
f761 = 0.1709618887603012 * f759;
|
||
|
f762 = 1.1562395311492424 * f667;
|
||
|
f763 = f760 + f761;
|
||
|
f764 = f762 - f761;
|
||
|
f765 = f673 + f671;
|
||
|
f766 = 0.9237258930790228 * f673;
|
||
|
f767 = 0.0735645635996674 * f765;
|
||
|
f768 = 1.0708550202783576 * f671;
|
||
|
f769 = f766 + f767;
|
||
|
f770 = f768 - f767;
|
||
|
t0[0] = f127 + f679;
|
||
|
t0[1] = f679 + f340;
|
||
|
t0[2] = f340 + f770;
|
||
|
t0[3] = f770 + f191;
|
||
|
t0[4] = f191 + f685;
|
||
|
t0[5] = f685 + f348;
|
||
|
t0[6] = f348 + f764;
|
||
|
t0[7] = f764 + f147;
|
||
|
t0[8] = f147 + f691;
|
||
|
t0[9] = f691 + f352;
|
||
|
t0[10] = f352 + f758;
|
||
|
t0[11] = f758 + f197;
|
||
|
t0[12] = f197 + f697;
|
||
|
t0[13] = f697 + f344;
|
||
|
t0[14] = f344 + f752;
|
||
|
t0[15] = f752 + f134;
|
||
|
t0[16] = f134 + f703;
|
||
|
t0[17] = f703 + f362;
|
||
|
t0[18] = f362 + f746;
|
||
|
t0[19] = f746 + f203;
|
||
|
t0[20] = f203 + f709;
|
||
|
t0[21] = f709 + f370;
|
||
|
t0[22] = f370 + f740;
|
||
|
t0[23] = f740 + f154;
|
||
|
t0[24] = f154 + f715;
|
||
|
t0[25] = f715 + f366;
|
||
|
t0[26] = f366 + f734;
|
||
|
t0[27] = f734 + f209;
|
||
|
t0[28] = f209 + f721;
|
||
|
t0[29] = f721 + f358;
|
||
|
t0[30] = f358 + f728;
|
||
|
t0[31] = f728 + f128;
|
||
|
t0[32] = f128 + f727;
|
||
|
t0[33] = f727 + f357;
|
||
|
t0[34] = f357 + f722;
|
||
|
t0[35] = f722 + f210;
|
||
|
t0[36] = f210 + f733;
|
||
|
t0[37] = f733 + f365;
|
||
|
t0[38] = f365 + f716;
|
||
|
t0[39] = f716 + f153;
|
||
|
t0[40] = f153 + f739;
|
||
|
t0[41] = f739 + f369;
|
||
|
t0[42] = f369 + f710;
|
||
|
t0[43] = f710 + f204;
|
||
|
t0[44] = f204 + f745;
|
||
|
t0[45] = f745 + f361;
|
||
|
t0[46] = f361 + f704;
|
||
|
t0[47] = f704 + f133;
|
||
|
t0[48] = f133 + f751;
|
||
|
t0[49] = f751 + f346;
|
||
|
t0[50] = f346 + f698;
|
||
|
t0[51] = f698 + f198;
|
||
|
t0[52] = f198 + f757;
|
||
|
t0[53] = f757 + f354;
|
||
|
t0[54] = f354 + f692;
|
||
|
t0[55] = f692 + f148;
|
||
|
t0[56] = f148 + f763;
|
||
|
t0[57] = f763 + f350;
|
||
|
t0[58] = f350 + f686;
|
||
|
t0[59] = f686 + f192;
|
||
|
t0[60] = f192 + f769;
|
||
|
t0[61] = f769 + f342;
|
||
|
t0[62] = f342 + t0[63];
|
||
|
for (i0=0; i0<64; i0++)
|
||
|
{
|
||
|
y[i0] = t0[-i0+63];
|
||
|
}
|
||
|
}
|
||
|
|
||
|
#endif
|
||
|
|
||
|
#endif
|
||
|
|