/* * Copyright (c) 2003, 2007-8 Matteo Frigo * Copyright (c) 2003, 2007-8 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 Sat Nov 15 20:43:57 EST 2008 */#include "codelet-dft.h"#ifdef HAVE_FMA/* Generated by: ../../../genfft/gen_notw_c -fma -reorder-insns -schedule-for-pipeline -simd -compact -variables 4 -pipeline-latency 8 -n 25 -name n1fv_25 -include n1f.h *//* * This function contains 224 FP additions, 193 FP multiplications, * (or, 43 additions, 12 multiplications, 181 fused multiply/add), * 215 stack variables, 67 constants, and 50 memory accesses */#include "n1f.h"static void n1fv_25(const R *ri, const R *ii, R *ro, R *io, stride is, stride os, INT v, INT ivs, INT ovs){     DVK(KP792626838, +0.792626838241819413632131824093538848057784557);     DVK(KP876091699, +0.876091699473550838204498029706869638173524346);     DVK(KP803003575, +0.803003575438660414833440593570376004635464850);     DVK(KP617882369, +0.617882369114440893914546919006756321695042882);     DVK(KP242145790, +0.242145790282157779872542093866183953459003101);     DVK(KP968583161, +0.968583161128631119490168375464735813836012403);     DVK(KP999544308, +0.999544308746292983948881682379742149196758193);     DVK(KP683113946, +0.683113946453479238701949862233725244439656928);     DVK(KP559154169, +0.559154169276087864842202529084232643714075927);     DVK(KP904730450, +0.904730450839922351881287709692877908104763647);     DVK(KP829049696, +0.829049696159252993975487806364305442437946767);     DVK(KP831864738, +0.831864738706457140726048799369896829771167132);     DVK(KP916574801, +0.916574801383451584742370439148878693530976769);     DVK(KP894834959, +0.894834959464455102997960030820114611498661386);     DVK(KP809385824, +0.809385824416008241660603814668679683846476688);     DVK(KP447417479, +0.447417479732227551498980015410057305749330693);     DVK(KP860541664, +0.860541664367944677098261680920518816412804187);     DVK(KP897376177, +0.897376177523557693138608077137219684419427330);     DVK(KP876306680, +0.876306680043863587308115903922062583399064238);     DVK(KP681693190, +0.681693190061530575150324149145440022633095390);     DVK(KP560319534, +0.560319534973832390111614715371676131169633784);     DVK(KP855719849, +0.855719849902058969314654733608091555096772472);     DVK(KP237294955, +0.237294955877110315393888866460840817927895961);     DVK(KP949179823, +0.949179823508441261575555465843363271711583843);     DVK(KP904508497, +0.904508497187473712051146708591409529430077295);     DVK(KP997675361, +0.997675361079556513670859573984492383596555031);     DVK(KP262346850, +0.262346850930607871785420028382979691334784273);     DVK(KP763932022, +0.763932022500210303590826331268723764559381640);     DVK(KP992114701, +0.992114701314477831049793042785778521453036709);     DVK(KP690983005, +0.690983005625052575897706582817180941139845410);     DVK(KP952936919, +0.952936919628306576880750665357914584765951388);     DVK(KP998026728, +0.998026728428271561952336806863450553336905220);     DVK(KP570584518, +0.570584518783621657366766175430996792655723863);     DVK(KP669429328, +0.669429328479476605641803240971985825917022098);     DVK(KP923225144, +0.923225144846402650453449441572664695995209956);     DVK(KP906616052, +0.906616052148196230441134447086066874408359177);     DVK(KP956723877, +0.956723877038460305821989399535483155872969262);     DVK(KP522616830, +0.522616830205754336872861364785224694908468440);     DVK(KP945422727, +0.945422727388575946270360266328811958657216298);     DVK(KP912575812, +0.912575812670962425556968549836277086778922727);     DVK(KP982009705, +0.982009705009746369461829878184175962711969869);     DVK(KP921078979, +0.921078979742360627699756128143719920817673854);     DVK(KP734762448, +0.734762448793050413546343770063151342619912334);     DVK(KP951056516, +0.951056516295153572116439333379382143405698634);     DVK(KP958953096, +0.958953096729998668045963838399037225970891871);     DVK(KP867381224, +0.867381224396525206773171885031575671309956167);     DVK(KP269969613, +0.269969613759572083574752974412347470060951301);     DVK(KP244189809, +0.244189809627953270309879511234821255780225091);     DVK(KP845997307, +0.845997307939530944175097360758058292389769300);     DVK(KP772036680, +0.772036680810363904029489473607579825330539880);     DVK(KP132830569, +0.132830569247582714407653942074819768844536507);     DVK(KP120146378, +0.120146378570687701782758537356596213647956445);     DVK(KP987388751, +0.987388751065621252324603216482382109400433949);     DVK(KP893101515, +0.893101515366181661711202267938416198338079437);     DVK(KP786782374, +0.786782374965295178365099601674911834788448471);     DVK(KP869845200, +0.869845200362138853122720822420327157933056305);     DVK(KP447533225, +0.447533225982656890041886979663652563063114397);     DVK(KP494780565, +0.494780565770515410344588413655324772219443730);     DVK(KP578046249, +0.578046249379945007321754579646815604023525655);     DVK(KP522847744, +0.522847744331509716623755382187077770911012542);     DVK(KP059835404, +0.059835404262124915169548397419498386427871950);     DVK(KP066152395, +0.066152395967733048213034281011006031460903353);     DVK(KP603558818, +0.603558818296015001454675132653458027918768137);     DVK(KP667278218, +0.667278218140296670899089292254759909713898805);     DVK(KP559016994, +0.559016994374947424102293417182819058860154590);     DVK(KP250000000, +0.250000000000000000000000000000000000000000000);     DVK(KP618033988, +0.618033988749894848204586834365638117720309180);     INT i;     const R *xi;     R *xo;     xi = ri;     xo = ro;     for (i = v; i > 0; i = i - VL, xi = xi + (VL * ivs), xo = xo + (VL * ovs), MAKE_VOLATILE_STRIDE(is), MAKE_VOLATILE_STRIDE(os)) {	  V T1g, T1k, T1I, T24, T2a, T1G, T1A, T1l, T1B, T1H, T1d;	  {	       V T2z, T1q, Ta, T9, T3n, Ty, Tl, T2O, T2W, T2l, T2s, TV, T1i, T1K, T1S;	       V T3z, T3t, Tk, T3o, Tp, T2g, T2N, T2V, T2o, T2t, T1a, T1j, T1J, T1R, Tz;	       V Tt, TA, Tw;	       {		    V T1, T5, T6, T2, T3;		    T1 = LD(&(xi[0]), ivs, &(xi[0]));		    T5 = LD(&(xi[WS(is, 10)]), ivs, &(xi[0]));		    T6 = LD(&(xi[WS(is, 15)]), ivs, &(xi[WS(is, 1)]));		    T2 = LD(&(xi[WS(is, 5)]), ivs, &(xi[WS(is, 1)]));		    T3 = LD(&(xi[WS(is, 20)]), ivs, &(xi[0]));		    {			 V TH, TW, TK, TS, T10, T8, TN, TT, T17, TZ, T11;			 TH = LD(&(xi[WS(is, 2)]), ivs, &(xi[0]));			 TW = LD(&(xi[WS(is, 3)]), ivs, &(xi[WS(is, 1)]));			 {			      V TI, TJ, TL, T7, T1p, T4, T1o, TM, TX, TY;			      TI = LD(&(xi[WS(is, 7)]), ivs, &(xi[WS(is, 1)]));			      TJ = LD(&(xi[WS(is, 22)]), ivs, &(xi[0]));			      TL = LD(&(xi[WS(is, 12)]), ivs, &(xi[0]));			      T7 = VADD(T5, T6);			      T1p = VSUB(T5, T6);			      T4 = VADD(T2, T3);			      T1o = VSUB(T2, T3);			      TM = LD(&(xi[WS(is, 17)]), ivs, &(xi[WS(is, 1)]));			      TX = LD(&(xi[WS(is, 8)]), ivs, &(xi[0]));			      TK = VADD(TI, TJ);			      TS = VSUB(TI, TJ);			      TY = LD(&(xi[WS(is, 23)]), ivs, &(xi[WS(is, 1)]));			      T10 = LD(&(xi[WS(is, 13)]), ivs, &(xi[WS(is, 1)]));			      T2z = VFNMS(LDK(KP618033988), T1o, T1p);			      T1q = VFMA(LDK(KP618033988), T1p, T1o);			      Ta = VSUB(T4, T7);			      T8 = VADD(T4, T7);			      TN = VADD(TL, TM);			      TT = VSUB(TM, TL);			      T17 = VSUB(TX, TY);			      TZ = VADD(TX, TY);			      T11 = LD(&(xi[WS(is, 18)]), ivs, &(xi[0]));			 }			 {			      V Tc, T2m, T19, Tn, To, Tr, Tj, T16, T2n, Ts, Tu, Tv;			      {				   V TU, T2j, TO, TQ, T12, T18;				   Tc = LD(&(xi[WS(is, 1)]), ivs, &(xi[WS(is, 1)]));				   T9 = VFNMS(LDK(KP250000000), T8, T1);				   T3n = VADD(T1, T8);				   TU = VFNMS(LDK(KP618033988), TT, TS);				   T2j = VFMA(LDK(KP618033988), TS, TT);				   TO = VADD(TK, TN);				   TQ = VSUB(TN, TK);				   T12 = VADD(T10, T11);				   T18 = VSUB(T10, T11);				   Ty = LD(&(xi[WS(is, 4)]), ivs, &(xi[0]));				   {					V T3r, T15, T13, Tf, Ti, T2k, TR, TP, T3s, T14;					{					     V Td, Te, Tg, Th;					     Td = LD(&(xi[WS(is, 6)]), ivs, &(xi[0]));					     Te = LD(&(xi[WS(is, 21)]), ivs, &(xi[WS(is, 1)]));					     Tg = LD(&(xi[WS(is, 11)]), ivs, &(xi[WS(is, 1)]));					     Th = LD(&(xi[WS(is, 16)]), ivs, &(xi[0]));					     TP = VFNMS(LDK(KP250000000), TO, TH);					     T3r = VADD(TH, TO);					     T2m = VFNMS(LDK(KP618033988), T17, T18);					     T19 = VFMA(LDK(KP618033988), T18, T17);					     T15 = VSUB(T12, TZ);					     T13 = VADD(TZ, T12);					     Tf = VADD(Td, Te);					     Tn = VSUB(Td, Te);					     To = VSUB(Th, Tg);					     Ti = VADD(Tg, Th);					}					T2k = VFMA(LDK(KP559016994), TQ, TP);					TR = VFNMS(LDK(KP559016994), TQ, TP);					Tr = LD(&(xi[WS(is, 24)]), ivs, &(xi[0]));					T3s = VADD(TW, T13);					T14 = VFNMS(LDK(KP250000000), T13, TW);					Tj = VADD(Tf, Ti);					Tl = VSUB(Tf, Ti);					T2O = VFNMS(LDK(KP667278218), T2k, T2j);					T2W = VFMA(LDK(KP603558818), T2j, T2k);					T2l = VFMA(LDK(KP066152395), T2k, T2j);					T2s = VFNMS(LDK(KP059835404), T2j, T2k);					TV = VFNMS(LDK(KP522847744), TU, TR);					T1i = VFMA(LDK(KP578046249), TR, TU);					T1K = VFNMS(LDK(KP494780565), TR, TU);					T1S = VFMA(LDK(KP447533225), TU, TR);					T16 = VFNMS(LDK(KP559016994), T15, T14);					T2n = VFMA(LDK(KP559016994), T15, T14);					T3z = VSUB(T3r, T3s);					T3t = VADD(T3r, T3s);					Ts = LD(&(xi[WS(is, 9)]), ivs, &(xi[WS(is, 1)]));					Tu = LD(&(xi[WS(is, 19)]), ivs, &(xi[WS(is, 1)]));					Tv = LD(&(xi[WS(is, 14)]), ivs, &(xi[0]));				   }			      }			      Tk = VFNMS(LDK(KP250000000), Tj, Tc);			      T3o = VADD(Tc, Tj);			      Tp = VFNMS(LDK(KP618033988), To, Tn);			      T2g = VFMA(LDK(KP618033988), Tn, To);			      T2N = VFMA(LDK(KP066152395), T2n, T2m);			      T2V = VFNMS(LDK(KP059835404), T2m, T2n);			      T2o = VFMA(LDK(KP869845200), T2n, T2m);			      T2t = VFNMS(LDK(KP786782374), T2m, T2n);			      T1a = VFNMS(LDK(KP893101515), T19, T16);			      T1j = VFMA(LDK(KP987388751), T16, T19);			      T1J = VFNMS(LDK(KP120146378), T19, T16);			      T1R = VFMA(LDK(KP132830569), T16, T19);			      Tz = VADD(Ts, Tr);			      Tt = VSUB(Tr, Ts);			      TA = VADD(Tv, Tu);			      Tw = VSUB(Tu, Tv);			 }		    }	       }	       {		    V T2p, T2I, T2u, T2C, Tx, T2d, T2X, T34, T2P, T3b, T2b, Tb, T2Q, T2Z, T2h;		    V T2w, Tq, T1e, T1M, T1U, TE, T2c, T3q, T3y;		    T2p = VFNMS(LDK(KP772036680), T2o, T2l);		    T2I = VFMA(LDK(KP772036680), T2o, T2l);		    T2u = VFMA(LDK(KP772036680), T2t, T2s);		    T2C = VFNMS(LDK(KP772036680), T2t, T2s);		    {			 V TD, TB, Tm, T2f, T3p, TC;			 Tx = VFMA(LDK(KP618033988), Tw, Tt);			 T2d = VFNMS(LDK(KP618033988), Tt, Tw);			 TD = VSUB(Tz, TA);			 TB = VADD(Tz, TA);			 Tm = VFMA(LDK(KP559016994), Tl, Tk);			 T2f = VFNMS(LDK(KP559016994), Tl, Tk);			 T2X = VFMA(LDK(KP845997307), T2W, T2V);			 T34 = VFNMS(LDK(KP845997307), T2W, T2V);			 T2P = VFNMS(LDK(KP845997307), T2O, T2N);			 T3b = VFMA(LDK(KP845997307), T2O, T2N);			 T2b = VFNMS(LDK(KP559016994), Ta, T9);			 Tb = VFMA(LDK(KP559016994), Ta, T9);			 T3p = VADD(Ty, TB);			 TC = VFMS(LDK(KP250000000), TB, Ty);			 T2Q = VFNMS(LDK(KP522847744), T2g, T2f);			 T2Z = VFMA(LDK(KP578046249), T2f, T2g);			 T2h = VFMA(LDK(KP893101515), T2g, T2f);			 T2w = VFNMS(LDK(KP987388751), T2f, T2g);			 Tq = VFNMS(LDK(KP244189809), Tp, Tm);			 T1e = VFMA(LDK(KP269969613), Tm, Tp);			 T1M = VFMA(LDK(KP667278218), Tm, Tp);			 T1U = VFNMS(LDK(KP603558818), Tp, Tm);			 TE = VFNMS(LDK(KP559016994), TD, TC);			 T2c = VFMA(LDK(KP559016994), TD, TC);			 T3q = VADD(T3o, T3p);