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2 | pj | 1 | /* |
2 | * Copyright (c) 1997-1999 Massachusetts Institute of Technology |
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3 | * |
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4 | * This program is free software; you can redistribute it and/or modify |
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5 | * it under the terms of the GNU General Public License as published by |
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6 | * the Free Software Foundation; either version 2 of the License, or |
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7 | * (at your option) any later version. |
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8 | * |
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9 | * This program is distributed in the hope that it will be useful, |
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10 | * but WITHOUT ANY WARRANTY; without even the implied warranty of |
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11 | * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the |
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12 | * GNU General Public License for more details. |
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13 | * |
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14 | * You should have received a copy of the GNU General Public License |
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15 | * along with this program; if not, write to the Free Software |
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16 | * Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA |
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17 | * |
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18 | */ |
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19 | |||
20 | /* This file was automatically generated --- DO NOT EDIT */ |
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21 | /* Generated on Tue May 18 13:55:58 EDT 1999 */ |
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22 | |||
23 | #include <ports/fftw-int.h> |
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24 | #include <ports/fftw.h> |
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25 | |||
26 | /* Generated by: ./genfft -magic-alignment-check -magic-twiddle-load-all -magic-variables 4 -magic-loopi -hc2hc-backward 4 */ |
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27 | |||
28 | /* |
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29 | * This function contains 34 FP additions, 18 FP multiplications, |
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30 | * (or, 28 additions, 12 multiplications, 6 fused multiply/add), |
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31 | * 15 stack variables, and 32 memory accesses |
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32 | */ |
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33 | static const fftw_real K1_414213562 = FFTW_KONST(+1.414213562373095048801688724209698078569671875); |
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34 | static const fftw_real K2_000000000 = FFTW_KONST(+2.000000000000000000000000000000000000000000000); |
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35 | |||
36 | /* |
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37 | * Generator Id's : |
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38 | * $Id: fhb_4.c,v 1.1.1.1 2002-03-29 14:12:57 pj Exp $ |
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39 | * $Id: fhb_4.c,v 1.1.1.1 2002-03-29 14:12:57 pj Exp $ |
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40 | * $Id: fhb_4.c,v 1.1.1.1 2002-03-29 14:12:57 pj Exp $ |
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41 | */ |
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42 | |||
43 | void fftw_hc2hc_backward_4(fftw_real *A, const fftw_complex *W, int iostride, int m, int dist) |
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44 | { |
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45 | int i; |
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46 | fftw_real *X; |
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47 | fftw_real *Y; |
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48 | X = A; |
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49 | Y = A + (4 * iostride); |
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50 | { |
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51 | fftw_real tmp39; |
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52 | fftw_real tmp42; |
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53 | fftw_real tmp37; |
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54 | fftw_real tmp40; |
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55 | ASSERT_ALIGNED_DOUBLE(); |
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56 | { |
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57 | fftw_real tmp38; |
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58 | fftw_real tmp41; |
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59 | fftw_real tmp35; |
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60 | fftw_real tmp36; |
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61 | ASSERT_ALIGNED_DOUBLE(); |
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62 | tmp38 = X[iostride]; |
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63 | tmp39 = K2_000000000 * tmp38; |
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64 | tmp41 = Y[-iostride]; |
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65 | tmp42 = K2_000000000 * tmp41; |
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66 | tmp35 = X[0]; |
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67 | tmp36 = X[2 * iostride]; |
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68 | tmp37 = tmp35 + tmp36; |
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69 | tmp40 = tmp35 - tmp36; |
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70 | } |
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71 | X[2 * iostride] = tmp37 - tmp39; |
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72 | X[0] = tmp37 + tmp39; |
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73 | X[3 * iostride] = tmp40 + tmp42; |
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74 | X[iostride] = tmp40 - tmp42; |
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75 | } |
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76 | X = X + dist; |
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77 | Y = Y - dist; |
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78 | for (i = 2; i < m; i = i + 2, X = X + dist, Y = Y - dist, W = W + 3) { |
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79 | fftw_real tmp9; |
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80 | fftw_real tmp28; |
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81 | fftw_real tmp18; |
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82 | fftw_real tmp25; |
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83 | fftw_real tmp12; |
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84 | fftw_real tmp24; |
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85 | fftw_real tmp21; |
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86 | fftw_real tmp29; |
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87 | ASSERT_ALIGNED_DOUBLE(); |
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88 | { |
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89 | fftw_real tmp7; |
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90 | fftw_real tmp8; |
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91 | fftw_real tmp16; |
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92 | fftw_real tmp17; |
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93 | ASSERT_ALIGNED_DOUBLE(); |
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94 | tmp7 = X[0]; |
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95 | tmp8 = Y[-2 * iostride]; |
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96 | tmp9 = tmp7 + tmp8; |
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97 | tmp28 = tmp7 - tmp8; |
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98 | tmp16 = Y[0]; |
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99 | tmp17 = X[2 * iostride]; |
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100 | tmp18 = tmp16 - tmp17; |
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101 | tmp25 = tmp16 + tmp17; |
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102 | } |
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103 | { |
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104 | fftw_real tmp10; |
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105 | fftw_real tmp11; |
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106 | fftw_real tmp19; |
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107 | fftw_real tmp20; |
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108 | ASSERT_ALIGNED_DOUBLE(); |
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109 | tmp10 = X[iostride]; |
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110 | tmp11 = Y[-3 * iostride]; |
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111 | tmp12 = tmp10 + tmp11; |
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112 | tmp24 = tmp10 - tmp11; |
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113 | tmp19 = Y[-iostride]; |
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114 | tmp20 = X[3 * iostride]; |
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115 | tmp21 = tmp19 - tmp20; |
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116 | tmp29 = tmp19 + tmp20; |
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117 | } |
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118 | X[0] = tmp9 + tmp12; |
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119 | { |
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120 | fftw_real tmp14; |
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121 | fftw_real tmp22; |
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122 | fftw_real tmp13; |
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123 | fftw_real tmp15; |
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124 | ASSERT_ALIGNED_DOUBLE(); |
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125 | tmp14 = tmp9 - tmp12; |
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126 | tmp22 = tmp18 - tmp21; |
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127 | tmp13 = c_re(W[1]); |
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128 | tmp15 = c_im(W[1]); |
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129 | X[2 * iostride] = (tmp13 * tmp14) + (tmp15 * tmp22); |
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130 | Y[-iostride] = (tmp13 * tmp22) - (tmp15 * tmp14); |
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131 | } |
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132 | Y[-3 * iostride] = tmp18 + tmp21; |
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133 | { |
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134 | fftw_real tmp26; |
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135 | fftw_real tmp30; |
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136 | fftw_real tmp23; |
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137 | fftw_real tmp27; |
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138 | ASSERT_ALIGNED_DOUBLE(); |
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139 | tmp26 = tmp24 + tmp25; |
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140 | tmp30 = tmp28 - tmp29; |
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141 | tmp23 = c_re(W[0]); |
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142 | tmp27 = c_im(W[0]); |
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143 | Y[-2 * iostride] = (tmp23 * tmp26) - (tmp27 * tmp30); |
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144 | X[iostride] = (tmp27 * tmp26) + (tmp23 * tmp30); |
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145 | } |
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146 | { |
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147 | fftw_real tmp32; |
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148 | fftw_real tmp34; |
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149 | fftw_real tmp31; |
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150 | fftw_real tmp33; |
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151 | ASSERT_ALIGNED_DOUBLE(); |
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152 | tmp32 = tmp25 - tmp24; |
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153 | tmp34 = tmp28 + tmp29; |
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154 | tmp31 = c_re(W[2]); |
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155 | tmp33 = c_im(W[2]); |
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156 | Y[0] = (tmp31 * tmp32) - (tmp33 * tmp34); |
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157 | X[3 * iostride] = (tmp33 * tmp32) + (tmp31 * tmp34); |
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158 | } |
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159 | } |
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160 | if (i == m) { |
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161 | fftw_real tmp1; |
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162 | fftw_real tmp2; |
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163 | fftw_real tmp3; |
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164 | fftw_real tmp4; |
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165 | fftw_real tmp5; |
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166 | fftw_real tmp6; |
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167 | ASSERT_ALIGNED_DOUBLE(); |
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168 | tmp1 = X[0]; |
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169 | tmp2 = X[iostride]; |
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170 | tmp3 = tmp1 - tmp2; |
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171 | tmp4 = Y[0]; |
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172 | tmp5 = Y[-iostride]; |
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173 | tmp6 = tmp4 + tmp5; |
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174 | X[0] = K2_000000000 * (tmp1 + tmp2); |
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175 | X[2 * iostride] = -(K2_000000000 * (tmp4 - tmp5)); |
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176 | X[iostride] = K1_414213562 * (tmp3 - tmp6); |
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177 | X[3 * iostride] = -(K1_414213562 * (tmp3 + tmp6)); |
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178 | } |
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179 | } |
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180 | |||
181 | static const int twiddle_order[] = |
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182 | {1, 2, 3}; |
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183 | fftw_codelet_desc fftw_hc2hc_backward_4_desc = |
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184 | { |
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185 | "fftw_hc2hc_backward_4", |
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186 | (void (*)()) fftw_hc2hc_backward_4, |
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187 | 4, |
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188 | FFTW_BACKWARD, |
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189 | FFTW_HC2HC, |
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190 | 102, |
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191 | 3, |
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192 | twiddle_order, |
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193 | }; |