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📄 fni_10.c

📁 FFTW, a collection of fast C routines to compute the Discrete Fourier Transform in one or more dime
💻 C
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/* * Copyright (c) 1997-1999, 2003 Massachusetts Institute of Technology * * 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 * *//* This file was automatically generated --- DO NOT EDIT *//* Generated on Mon Mar 24 02:06:28 EST 2003 */#include "fftw-int.h"#include "fftw.h"/* Generated by: /homee/stevenj/cvs/fftw/gensrc/genfft -magic-alignment-check -magic-twiddle-load-all -magic-variables 4 -magic-loopi -notwiddleinv 10 *//* * This function contains 84 FP additions, 24 FP multiplications, * (or, 72 additions, 12 multiplications, 12 fused multiply/add), * 36 stack variables, and 40 memory accesses */static const fftw_real K559016994 =FFTW_KONST(+0.559016994374947424102293417182819058860154590);static const fftw_real K250000000 =FFTW_KONST(+0.250000000000000000000000000000000000000000000);static const fftw_real K951056516 =FFTW_KONST(+0.951056516295153572116439333379382143405698634);static const fftw_real K587785252 =FFTW_KONST(+0.587785252292473129168705954639072768597652438);/* * Generator Id's :  * $Id: exprdag.ml,v 1.43 2003/03/16 23:43:46 stevenj Exp $ * $Id: fft.ml,v 1.44 2003/03/16 23:43:46 stevenj Exp $ * $Id: to_c.ml,v 1.26 2003/03/16 23:43:46 stevenj Exp $ */void fftwi_no_twiddle_10(const fftw_complex *input, fftw_complex *output,			 int istride, int ostride){     fftw_real tmp3;     fftw_real tmp19;     fftw_real tmp67;     fftw_real tmp76;     fftw_real tmp59;     fftw_real tmp60;     fftw_real tmp10;     fftw_real tmp17;     fftw_real tmp18;     fftw_real tmp74;     fftw_real tmp73;     fftw_real tmp22;     fftw_real tmp25;     fftw_real tmp26;     fftw_real tmp36;     fftw_real tmp43;     fftw_real tmp62;     fftw_real tmp63;     fftw_real tmp68;     fftw_real tmp52;     fftw_real tmp55;     fftw_real tmp77;     fftw_real tmp78;     fftw_real tmp79;     ASSERT_ALIGNED_DOUBLE;     {	  fftw_real tmp1;	  fftw_real tmp2;	  fftw_real tmp65;	  fftw_real tmp66;	  ASSERT_ALIGNED_DOUBLE;	  tmp1 = c_re(input[0]);	  tmp2 = c_re(input[5 * istride]);	  tmp3 = tmp1 - tmp2;	  tmp19 = tmp1 + tmp2;	  tmp65 = c_im(input[0]);	  tmp66 = c_im(input[5 * istride]);	  tmp67 = tmp65 - tmp66;	  tmp76 = tmp65 + tmp66;     }     {	  fftw_real tmp6;	  fftw_real tmp20;	  fftw_real tmp16;	  fftw_real tmp24;	  fftw_real tmp9;	  fftw_real tmp21;	  fftw_real tmp13;	  fftw_real tmp23;	  ASSERT_ALIGNED_DOUBLE;	  {	       fftw_real tmp4;	       fftw_real tmp5;	       fftw_real tmp14;	       fftw_real tmp15;	       ASSERT_ALIGNED_DOUBLE;	       tmp4 = c_re(input[2 * istride]);	       tmp5 = c_re(input[7 * istride]);	       tmp6 = tmp4 - tmp5;	       tmp20 = tmp4 + tmp5;	       tmp14 = c_re(input[6 * istride]);	       tmp15 = c_re(input[istride]);	       tmp16 = tmp14 - tmp15;	       tmp24 = tmp14 + tmp15;	  }	  {	       fftw_real tmp7;	       fftw_real tmp8;	       fftw_real tmp11;	       fftw_real tmp12;	       ASSERT_ALIGNED_DOUBLE;	       tmp7 = c_re(input[8 * istride]);	       tmp8 = c_re(input[3 * istride]);	       tmp9 = tmp7 - tmp8;	       tmp21 = tmp7 + tmp8;	       tmp11 = c_re(input[4 * istride]);	       tmp12 = c_re(input[9 * istride]);	       tmp13 = tmp11 - tmp12;	       tmp23 = tmp11 + tmp12;	  }	  tmp59 = tmp6 - tmp9;	  tmp60 = tmp13 - tmp16;	  tmp10 = tmp6 + tmp9;	  tmp17 = tmp13 + tmp16;	  tmp18 = tmp10 + tmp17;	  tmp74 = tmp23 - tmp24;	  tmp73 = tmp20 - tmp21;	  tmp22 = tmp20 + tmp21;	  tmp25 = tmp23 + tmp24;	  tmp26 = tmp22 + tmp25;     }     {	  fftw_real tmp32;	  fftw_real tmp50;	  fftw_real tmp42;	  fftw_real tmp54;	  fftw_real tmp35;	  fftw_real tmp51;	  fftw_real tmp39;	  fftw_real tmp53;	  ASSERT_ALIGNED_DOUBLE;	  {	       fftw_real tmp30;	       fftw_real tmp31;	       fftw_real tmp40;	       fftw_real tmp41;	       ASSERT_ALIGNED_DOUBLE;	       tmp30 = c_im(input[2 * istride]);	       tmp31 = c_im(input[7 * istride]);	       tmp32 = tmp30 - tmp31;	       tmp50 = tmp30 + tmp31;	       tmp40 = c_im(input[6 * istride]);	       tmp41 = c_im(input[istride]);	       tmp42 = tmp40 - tmp41;	       tmp54 = tmp40 + tmp41;	  }	  {	       fftw_real tmp33;	       fftw_real tmp34;	       fftw_real tmp37;	       fftw_real tmp38;	       ASSERT_ALIGNED_DOUBLE;	       tmp33 = c_im(input[8 * istride]);	       tmp34 = c_im(input[3 * istride]);	       tmp35 = tmp33 - tmp34;	       tmp51 = tmp33 + tmp34;	       tmp37 = c_im(input[4 * istride]);	       tmp38 = c_im(input[9 * istride]);	       tmp39 = tmp37 - tmp38;	       tmp53 = tmp37 + tmp38;	  }	  tmp36 = tmp32 - tmp35;	  tmp43 = tmp39 - tmp42;	  tmp62 = tmp32 + tmp35;	  tmp63 = tmp39 + tmp42;	  tmp68 = tmp62 + tmp63;	  tmp52 = tmp50 - tmp51;	  tmp55 = tmp53 - tmp54;	  tmp77 = tmp50 + tmp51;	  tmp78 = tmp53 + tmp54;	  tmp79 = tmp77 + tmp78;     }     c_re(output[5 * ostride]) = tmp3 + tmp18;     {	  fftw_real tmp44;	  fftw_real tmp46;	  fftw_real tmp29;	  fftw_real tmp45;	  fftw_real tmp27;	  fftw_real tmp28;	  ASSERT_ALIGNED_DOUBLE;	  tmp44 = (K587785252 * tmp36) - (K951056516 * tmp43);	  tmp46 = (K951056516 * tmp36) + (K587785252 * tmp43);	  tmp27 = tmp3 - (K250000000 * tmp18);	  tmp28 = K559016994 * (tmp10 - tmp17);	  tmp29 = tmp27 - tmp28;	  tmp45 = tmp28 + tmp27;	  c_re(output[7 * ostride]) = tmp29 - tmp44;	  c_re(output[3 * ostride]) = tmp29 + tmp44;	  c_re(output[ostride]) = tmp45 - tmp46;	  c_re(output[9 * ostride]) = tmp45 + tmp46;     }     c_re(output[0]) = tmp19 + tmp26;     {	  fftw_real tmp56;	  fftw_real tmp58;	  fftw_real tmp49;	  fftw_real tmp57;	  fftw_real tmp47;	  fftw_real tmp48;	  ASSERT_ALIGNED_DOUBLE;	  tmp56 = (K587785252 * tmp52) - (K951056516 * tmp55);	  tmp58 = (K951056516 * tmp52) + (K587785252 * tmp55);	  tmp47 = tmp19 - (K250000000 * tmp26);	  tmp48 = K559016994 * (tmp22 - tmp25);	  tmp49 = tmp47 - tmp48;	  tmp57 = tmp48 + tmp47;	  c_re(output[2 * ostride]) = tmp49 - tmp56;	  c_re(output[8 * ostride]) = tmp49 + tmp56;	  c_re(output[6 * ostride]) = tmp57 - tmp58;	  c_re(output[4 * ostride]) = tmp57 + tmp58;     }     c_im(output[5 * ostride]) = tmp68 + tmp67;     {	  fftw_real tmp61;	  fftw_real tmp72;	  fftw_real tmp70;	  fftw_real tmp71;	  fftw_real tmp64;	  fftw_real tmp69;	  ASSERT_ALIGNED_DOUBLE;	  tmp61 = (K951056516 * tmp59) + (K587785252 * tmp60);	  tmp72 = (K587785252 * tmp59) - (K951056516 * tmp60);	  tmp64 = K559016994 * (tmp62 - tmp63);	  tmp69 = tmp67 - (K250000000 * tmp68);	  tmp70 = tmp64 + tmp69;	  tmp71 = tmp69 - tmp64;	  c_im(output[ostride]) = tmp61 + tmp70;	  c_im(output[9 * ostride]) = tmp70 - tmp61;	  c_im(output[3 * ostride]) = tmp71 - tmp72;	  c_im(output[7 * ostride]) = tmp72 + tmp71;     }     c_im(output[0]) = tmp79 + tmp76;     {	  fftw_real tmp75;	  fftw_real tmp84;	  fftw_real tmp82;	  fftw_real tmp83;	  fftw_real tmp80;	  fftw_real tmp81;	  ASSERT_ALIGNED_DOUBLE;	  tmp75 = (K587785252 * tmp73) - (K951056516 * tmp74);	  tmp84 = (K951056516 * tmp73) + (K587785252 * tmp74);	  tmp80 = tmp76 - (K250000000 * tmp79);	  tmp81 = K559016994 * (tmp77 - tmp78);	  tmp82 = tmp80 - tmp81;	  tmp83 = tmp81 + tmp80;	  c_im(output[2 * ostride]) = tmp75 + tmp82;	  c_im(output[8 * ostride]) = tmp82 - tmp75;	  c_im(output[4 * ostride]) = tmp83 - tmp84;	  c_im(output[6 * ostride]) = tmp84 + tmp83;     }}fftw_codelet_desc fftwi_no_twiddle_10_desc = {     "fftwi_no_twiddle_10",     (void (*)()) fftwi_no_twiddle_10,     10,     FFTW_BACKWARD,     FFTW_NOTW,     232,     0,     (const int *) 0,};

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