Mercurial > hg > sv-dependency-builds
view src/fftw-3.3.5/dft/simd/common/n1fv_12.c @ 83:ae30d91d2ffe
Replace these with versions built using an older toolset (so as to avoid ABI compatibilities when linking on Ubuntu 14.04 for packaging purposes)
| author | Chris Cannam |
|---|---|
| date | Fri, 07 Feb 2020 11:51:13 +0000 |
| parents | 2cd0e3b3e1fd |
| children |
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/* * Copyright (c) 2003, 2007-14 Matteo Frigo * Copyright (c) 2003, 2007-14 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., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA * */ /* This file was automatically generated --- DO NOT EDIT */ /* Generated on Sat Jul 30 16:38:40 EDT 2016 */ #include "codelet-dft.h" #ifdef HAVE_FMA /* Generated by: ../../../genfft/gen_notw_c.native -fma -reorder-insns -schedule-for-pipeline -simd -compact -variables 4 -pipeline-latency 8 -n 12 -name n1fv_12 -include n1f.h */ /* * This function contains 48 FP additions, 20 FP multiplications, * (or, 30 additions, 2 multiplications, 18 fused multiply/add), * 49 stack variables, 2 constants, and 24 memory accesses */ #include "n1f.h" static void n1fv_12(const R *ri, const R *ii, R *ro, R *io, stride is, stride os, INT v, INT ivs, INT ovs) { DVK(KP866025403, +0.866025403784438646763723170752936183471402627); DVK(KP500000000, +0.500000000000000000000000000000000000000000000); { 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(24, is), MAKE_VOLATILE_STRIDE(24, os)) { V T1, T6, Tk, Tn, Tc, Td, Tf, Tr, T4, Ts, T9, Tg, Te, Tl; { V T2, T3, T7, T8; T1 = LD(&(xi[0]), ivs, &(xi[0])); T6 = LD(&(xi[WS(is, 6)]), ivs, &(xi[0])); T2 = LD(&(xi[WS(is, 4)]), ivs, &(xi[0])); T3 = LD(&(xi[WS(is, 8)]), ivs, &(xi[0])); T7 = LD(&(xi[WS(is, 10)]), ivs, &(xi[0])); T8 = LD(&(xi[WS(is, 2)]), ivs, &(xi[0])); Tk = LD(&(xi[WS(is, 3)]), ivs, &(xi[WS(is, 1)])); Tn = LD(&(xi[WS(is, 9)]), ivs, &(xi[WS(is, 1)])); Tc = LD(&(xi[WS(is, 11)]), ivs, &(xi[WS(is, 1)])); Td = LD(&(xi[WS(is, 7)]), ivs, &(xi[WS(is, 1)])); Tf = LD(&(xi[WS(is, 1)]), ivs, &(xi[WS(is, 1)])); Tr = VSUB(T3, T2); T4 = VADD(T2, T3); Ts = VSUB(T8, T7); T9 = VADD(T7, T8); Tg = LD(&(xi[WS(is, 5)]), ivs, &(xi[WS(is, 1)])); } Te = VSUB(Tc, Td); Tl = VADD(Td, Tc); { V T5, TF, TB, Tt, Ta, TG, Th, To, Tm, TI; T5 = VFNMS(LDK(KP500000000), T4, T1); TF = VADD(T1, T4); TB = VADD(Tr, Ts); Tt = VSUB(Tr, Ts); Ta = VFNMS(LDK(KP500000000), T9, T6); TG = VADD(T6, T9); Th = VSUB(Tf, Tg); To = VADD(Tf, Tg); Tm = VFNMS(LDK(KP500000000), Tl, Tk); TI = VADD(Tk, Tl); { V TH, TL, Tb, Tx, TJ, Tp, Ti, TA; TH = VSUB(TF, TG); TL = VADD(TF, TG); Tb = VSUB(T5, Ta); Tx = VADD(T5, Ta); TJ = VADD(Tn, To); Tp = VFNMS(LDK(KP500000000), To, Tn); Ti = VADD(Te, Th); TA = VSUB(Te, Th); { V Tq, Ty, TK, TM; Tq = VSUB(Tm, Tp); Ty = VADD(Tm, Tp); TK = VSUB(TI, TJ); TM = VADD(TI, TJ); { V TC, TE, Tj, Tv; TC = VMUL(LDK(KP866025403), VSUB(TA, TB)); TE = VMUL(LDK(KP866025403), VADD(TB, TA)); Tj = VFMA(LDK(KP866025403), Ti, Tb); Tv = VFNMS(LDK(KP866025403), Ti, Tb); { V Tz, TD, Tu, Tw; Tz = VSUB(Tx, Ty); TD = VADD(Tx, Ty); Tu = VFNMS(LDK(KP866025403), Tt, Tq); Tw = VFMA(LDK(KP866025403), Tt, Tq); ST(&(xo[0]), VADD(TL, TM), ovs, &(xo[0])); ST(&(xo[WS(os, 6)]), VSUB(TL, TM), ovs, &(xo[0])); ST(&(xo[WS(os, 3)]), VFMAI(TK, TH), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 9)]), VFNMSI(TK, TH), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 4)]), VFMAI(TE, TD), ovs, &(xo[0])); ST(&(xo[WS(os, 8)]), VFNMSI(TE, TD), ovs, &(xo[0])); ST(&(xo[WS(os, 10)]), VFNMSI(TC, Tz), ovs, &(xo[0])); ST(&(xo[WS(os, 2)]), VFMAI(TC, Tz), ovs, &(xo[0])); ST(&(xo[WS(os, 5)]), VFNMSI(Tw, Tv), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 7)]), VFMAI(Tw, Tv), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 11)]), VFMAI(Tu, Tj), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 1)]), VFNMSI(Tu, Tj), ovs, &(xo[WS(os, 1)])); } } } } } } } VLEAVE(); } static const kdft_desc desc = { 12, XSIMD_STRING("n1fv_12"), {30, 2, 18, 0}, &GENUS, 0, 0, 0, 0 }; void XSIMD(codelet_n1fv_12) (planner *p) { X(kdft_register) (p, n1fv_12, &desc); } #else /* HAVE_FMA */ /* Generated by: ../../../genfft/gen_notw_c.native -simd -compact -variables 4 -pipeline-latency 8 -n 12 -name n1fv_12 -include n1f.h */ /* * This function contains 48 FP additions, 8 FP multiplications, * (or, 44 additions, 4 multiplications, 4 fused multiply/add), * 27 stack variables, 2 constants, and 24 memory accesses */ #include "n1f.h" static void n1fv_12(const R *ri, const R *ii, R *ro, R *io, stride is, stride os, INT v, INT ivs, INT ovs) { DVK(KP500000000, +0.500000000000000000000000000000000000000000000); DVK(KP866025403, +0.866025403784438646763723170752936183471402627); { 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(24, is), MAKE_VOLATILE_STRIDE(24, os)) { V T5, Ta, TJ, Ty, Tq, Tp, Tg, Tl, TI, TA, Tz, Tu; { V T1, T6, T4, Tw, T9, Tx; T1 = LD(&(xi[0]), ivs, &(xi[0])); T6 = LD(&(xi[WS(is, 6)]), ivs, &(xi[0])); { V T2, T3, T7, T8; T2 = LD(&(xi[WS(is, 4)]), ivs, &(xi[0])); T3 = LD(&(xi[WS(is, 8)]), ivs, &(xi[0])); T4 = VADD(T2, T3); Tw = VSUB(T3, T2); T7 = LD(&(xi[WS(is, 10)]), ivs, &(xi[0])); T8 = LD(&(xi[WS(is, 2)]), ivs, &(xi[0])); T9 = VADD(T7, T8); Tx = VSUB(T8, T7); } T5 = VADD(T1, T4); Ta = VADD(T6, T9); TJ = VADD(Tw, Tx); Ty = VMUL(LDK(KP866025403), VSUB(Tw, Tx)); Tq = VFNMS(LDK(KP500000000), T9, T6); Tp = VFNMS(LDK(KP500000000), T4, T1); } { V Tc, Th, Tf, Ts, Tk, Tt; Tc = LD(&(xi[WS(is, 3)]), ivs, &(xi[WS(is, 1)])); Th = LD(&(xi[WS(is, 9)]), ivs, &(xi[WS(is, 1)])); { V Td, Te, Ti, Tj; Td = LD(&(xi[WS(is, 7)]), ivs, &(xi[WS(is, 1)])); Te = LD(&(xi[WS(is, 11)]), ivs, &(xi[WS(is, 1)])); Tf = VADD(Td, Te); Ts = VSUB(Te, Td); Ti = LD(&(xi[WS(is, 1)]), ivs, &(xi[WS(is, 1)])); Tj = LD(&(xi[WS(is, 5)]), ivs, &(xi[WS(is, 1)])); Tk = VADD(Ti, Tj); Tt = VSUB(Tj, Ti); } Tg = VADD(Tc, Tf); Tl = VADD(Th, Tk); TI = VADD(Ts, Tt); TA = VFNMS(LDK(KP500000000), Tk, Th); Tz = VFNMS(LDK(KP500000000), Tf, Tc); Tu = VMUL(LDK(KP866025403), VSUB(Ts, Tt)); } { V Tb, Tm, Tn, To; Tb = VSUB(T5, Ta); Tm = VBYI(VSUB(Tg, Tl)); ST(&(xo[WS(os, 9)]), VSUB(Tb, Tm), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 3)]), VADD(Tb, Tm), ovs, &(xo[WS(os, 1)])); Tn = VADD(T5, Ta); To = VADD(Tg, Tl); ST(&(xo[WS(os, 6)]), VSUB(Tn, To), ovs, &(xo[0])); ST(&(xo[0]), VADD(Tn, To), ovs, &(xo[0])); } { V Tv, TE, TC, TD, Tr, TB; Tr = VSUB(Tp, Tq); Tv = VSUB(Tr, Tu); TE = VADD(Tr, Tu); TB = VSUB(Tz, TA); TC = VBYI(VADD(Ty, TB)); TD = VBYI(VSUB(Ty, TB)); ST(&(xo[WS(os, 5)]), VSUB(Tv, TC), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 11)]), VSUB(TE, TD), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 7)]), VADD(TC, Tv), ovs, &(xo[WS(os, 1)])); ST(&(xo[WS(os, 1)]), VADD(TD, TE), ovs, &(xo[WS(os, 1)])); } { V TK, TM, TH, TL, TF, TG; TK = VBYI(VMUL(LDK(KP866025403), VSUB(TI, TJ))); TM = VBYI(VMUL(LDK(KP866025403), VADD(TJ, TI))); TF = VADD(Tp, Tq); TG = VADD(Tz, TA); TH = VSUB(TF, TG); TL = VADD(TF, TG); ST(&(xo[WS(os, 10)]), VSUB(TH, TK), ovs, &(xo[0])); ST(&(xo[WS(os, 4)]), VADD(TL, TM), ovs, &(xo[0])); ST(&(xo[WS(os, 2)]), VADD(TH, TK), ovs, &(xo[0])); ST(&(xo[WS(os, 8)]), VSUB(TL, TM), ovs, &(xo[0])); } } } VLEAVE(); } static const kdft_desc desc = { 12, XSIMD_STRING("n1fv_12"), {44, 4, 4, 0}, &GENUS, 0, 0, 0, 0 }; void XSIMD(codelet_n1fv_12) (planner *p) { X(kdft_register) (p, n1fv_12, &desc); } #endif /* HAVE_FMA */