t2_64.c

fftw-3.0.1

		    T9P = FNMS(T6l, T6k, T6j * T6m);
		    T6o = T6i + T6n;
		    Tf2 = T9O + T9P;
		    T9Q = T9O - T9P;
		    T9R = T6i - T6n;
	       }
	       {
		    E T6t, T9U, T6y, T9V;
		    {
			 E T6p, T6r, T6u, T6w;
			 T6p = FNMS(TX, T1e, TN * T1a);
			 T6r = FMA(TN, T1e, TX * T1a);
			 T6t = FMA(T6p, T6q, T6r * T6s);
			 T9U = FNMS(T6r, T6q, T6p * T6s);
			 T6u = T5W + T5X;
			 T6w = T60 - T61;
			 T6y = FNMS(T6w, T6x, T6u * T6v);
			 T9V = FMA(T6w, T6v, T6u * T6x);
		    }
		    T6z = T6t + T6y;
		    Tf3 = T9U + T9V;
		    T9T = T6t - T6y;
		    T9W = T9U - T9V;
	       }
	       {
		    E Ti, Tn, T4k, Tq, Tr, T4m, T4Q, T4S;
		    Ti = T2 * Th;
		    Tn = Tj * Tm;
		    T4k = Ti - Tn;
		    Tq = T2 * Tm;
		    Tr = Tj * Th;
		    T4m = Tq + Tr;
		    To = Ti + Tn;
		    Ts = Tq - Tr;
		    T4o = FMA(T4k, T4l, T4m * T4n);
		    T8u = FNMS(T4m, T4l, T4k * T4n);
		    T4Q = FMA(TN, T4k, TX * T4m);
		    T4S = FNMS(TX, T4k, TN * T4m);
		    T4U = FNMS(T4S, T4T, T4Q * T4R);
		    T92 = FMA(T4S, T4R, T4Q * T4T);
	       }
	       {
		    E T50, T8W, T59, T8X;
		    {
			 E T4W, T4Y, T53, T57;
			 T4W = FNMS(TX, T3e, TN * T3c);
			 T4Y = FMA(TN, T3e, TX * T3c);
			 T50 = FMA(T4W, T4X, T4Y * T4Z);
			 T8W = FNMS(T4Y, T4X, T4W * T4Z);
			 T53 = T51 - T52;
			 T57 = T55 + T56;
			 T59 = FMA(T53, T54, T57 * T58);
			 T8X = FNMS(T57, T54, T53 * T58);
		    }
		    T5a = T50 + T59;
		    TeT = T8W + T8X;
		    T8V = T50 - T59;
		    T8Y = T8W - T8X;
	       }
	       {
		    E T5A, T9c, T5F, T9d;
		    {
			 E T5w, T5y, T5B, T5D;
			 T5w = FNMS(TX, Ty, TN * Tw);
			 T5y = FMA(TN, Ty, TX * Tw);
			 T5A = FMA(T5w, T5x, T5y * T5z);
			 T9c = FNMS(T5y, T5x, T5w * T5z);
			 T5B = T51 + T52;
			 T5D = T55 - T56;
			 T5F = FNMS(T5D, T5E, T5B * T5C);
			 T9d = FMA(T5D, T5C, T5B * T5E);
		    }
		    T5G = T5A + T5F;
		    TeG = T9c + T9d;
		    T97 = T5A - T5F;
		    T9e = T9c - T9d;
	       }
	       {
		    E T21, T2P, T25, T2R, T77, T79;
		    {
			 E T1Z, T20, T23, T24;
			 T1Z = T2 * T1t;
			 T20 = Tj * T1u;
			 T21 = T1Z + T20;
			 T2P = T1Z - T20;
			 T23 = T2 * T1u;
			 T24 = Tj * T1t;
			 T25 = T23 - T24;
			 T2R = T23 + T24;
		    }
		    T27 = FNMS(T25, T26, T21 * T22);
		    T7X = FNMS(T2R, T2Q, T2P * T2S);
		    T2T = FMA(T2P, T2Q, T2R * T2S);
		    T7E = FMA(T25, T22, T21 * T26);
		    T77 = FNMS(TX, T25, TN * T21);
		    T79 = FMA(TN, T25, TX * T21);
		    T7b = FMA(T77, T78, T79 * T7a);
		    Tai = FNMS(T79, T78, T77 * T7a);
	       }
	       {
		    E T6S, Ta7, T2D, Ta6, T2F, T6N;
		    {
			 E T6O, T6Q, T2z, T2C;
			 T6O = FMA(TN, TQ, TX * TU);
			 T6Q = FNMS(TX, TQ, TN * TU);
			 T6S = FNMS(T6Q, T6R, T6O * T6P);
			 Ta7 = FMA(T6Q, T6P, T6O * T6R);
			 T2z = T2x - T2y;
			 T2C = T2A + T2B;
			 T2D = FMA(TN, T2z, TX * T2C);
			 Ta6 = FNMS(T2C, T6L, T2z * T6M);
			 T2F = FNMS(TX, T2z, TN * T2C);
			 T6N = FMA(T2z, T6L, T2C * T6M);
		    }
		    T6T = T6N + T6S;
		    Ta3 = T6N - T6S;
		    Tf7 = Ta6 + Ta7;
		    Ta8 = Ta6 - Ta7;
		    T7Q = FMA(T2F, T2E, T2D * T2G);
		    T2H = FNMS(T2F, T2G, T2D * T2E);
	       }
	       {
		    E TA, TE, TB, TF, TJ, TI, T2a, T28, T49, T4b;
		    TA = Tx + Tz;
		    TE = TC - TD;
		    TB = T2 * TA;
		    TF = Tj * TE;
		    TJ = Tj * TA;
		    TI = T2 * TE;
		    T2a = FMA(TN, TE, TX * TA);
		    T28 = FNMS(TX, TE, TN * TA);
		    T2c = FMA(T28, T29, T2a * T2b);
		    T76 = FNMS(TE, T75, TA * T74);
		    Tah = FMA(TE, T74, TA * T75);
		    T7F = FNMS(T2a, T29, T28 * T2b);
		    T49 = TB + TF;
		    T4b = TI - TJ;
		    T4d = FNMS(T4b, T4c, T49 * T4a);
		    T8z = FMA(T4b, T4a, T49 * T4c);
		    TG = TB - TF;
		    TK = TI + TJ;
		    T69 = FMA(TN, TG, TX * TK);
		    T6b = FNMS(TX, TG, TN * TK);
	       }
	       {
		    E T5t, T9p, T3k, T9o, T3m, T5o;
		    T3b = FMA(T37, T38, T39 * T3a);
		    T87 = FNMS(T39, T38, T37 * T3a);
		    {
			 E T5p, T5r, T3g, T3j;
			 T5p = FMA(TN, T37, TX * T39);
			 T5r = FNMS(TX, T37, TN * T39);
			 T5t = FNMS(T5r, T5s, T5p * T5q);
			 T9p = FMA(T5r, T5q, T5p * T5s);
			 T3g = T3d - T3f;
			 T3j = T3h + T3i;
			 T3k = FMA(TN, T3g, TX * T3j);
			 T9o = FNMS(T3j, T5m, T3g * T5n);
			 T3m = FNMS(TX, T3g, TN * T3j);
			 T5o = FMA(T3g, T5m, T3j * T5n);
		    }
		    T5u = T5o + T5t;
		    T9l = T5o - T5t;
		    TeM = T9o + T9p;
		    T9q = T9o - T9p;
		    T88 = FMA(T3m, T3l, T3k * T3n);
		    T89 = T87 - T88;
		    T3o = FNMS(T3m, T3n, T3k * T3l);
		    T86 = T3b - T3o;
	       }
	       {
		    E T5O, T99, T1i, T1n, T1o, T1k, T30, T5J, T98, T32;
		    {
			 E T5K, T5M, T1h, T1j;
			 T5K = FNMS(TX, T2X, TN * T2V);
			 T5M = FMA(TN, T2X, TX * T2V);
			 T5O = FMA(T5K, T5L, T5M * T5N);
			 T99 = FNMS(T5M, T5L, T5K * T5N);
			 T1h = Tb - Tg;
			 T1j = Tk + Tl;
			 T1i = T2 * T1h;
			 T1n = T2 * T1j;
			 T1o = Tj * T1h;
			 T1k = Tj * T1j;
			 T30 = FMA(TN, T1h, TX * T1j);
			 T5J = FMA(T1h, T5H, T1j * T5I);
			 T98 = FNMS(T1j, T5H, T1h * T5I);
			 T32 = FNMS(TX, T1h, TN * T1j);
		    }
		    T5P = T5J + T5O;
		    T9f = T5J - T5O;
		    TeH = T98 + T99;
		    T9a = T98 - T99;
		    T34 = FNMS(T32, T33, T30 * T31);
		    T8f = FMA(T32, T31, T30 * T33);
		    {
			 E T1l, T1p, T3O, T3Q;
			 T1l = T1i - T1k;
			 T1p = T1n + T1o;
			 T1r = FMA(T1l, T1m, T1p * T1q);
			 T7n = FNMS(T1p, T1m, T1l * T1q);
			 T3O = T1i + T1k;
			 T3Q = T1n - T1o;
			 T3S = FNMS(T3Q, T3R, T3O * T3P);
			 T8F = FMA(T3Q, T3P, T3O * T3R);
			 T4G = FNMS(TX, T3Q, TN * T3O);
			 T4I = FMA(TN, T3Q, TX * T3O);
		    }
	       }
	  }
	  {
	       E T5R, TgT, TgY, ThE, T9t, Tbe, T9G, Tbb, Tcl, Tdq, Tcs, Tdn, TeP, Tg4, TeY;
	       E Tg1, T7e, Th4, ThJ, Th9, Tfp, Tg8, Tfg, Tgb, T2K, TgC, Tih, ThX, TfQ, TiL;
	       E Tea, Tiv, Tam, Tbl, TcL, Tdu, Taz, Tbi, TcE, Tdx, T7U, Tjv, Tdc, Tjh, Tb0;
	       E TjL, TbU, TiZ, T8D, Tb5, Tc8, Tdi, T8M, Tb6, Tc5, Tdh, T4r, Thz, Tex, Tfz;
	       E TfX, Tgl, TgN, Thj, T8m, TaI, Tdg, TdG, Tb4, Tbu, Tc2, TcU, T3C, Thy, Tem;
	       E Tfy, TfU, Tgk, TgI, Thi, T6B, Th1, Tfm, Tga, Th8, ThI, T9Z, Tbh, Taw, Tbk;
	       E TcI, Tdw, Tf5, Tg7, Tcx, Tdt, T5c, TgV, TeV, Tg0, TgS, ThD, TeE, Tg3, T96;
	       E Tbd, Tce, Tdp, Tcp, Tdm, T9D, Tba, T1L, Tgz, Ti4, Tii, Tiy, TiM, TdZ, TfN;
	       E T7x, TaX, Tj4, Tji, Tjy, TjM, TbN, Td9;
	       {
		    E T5v, T5Q, TgW, TgX;
		    T5v = T5l + T5u;
		    T5Q = T5G + T5P;
		    T5R = T5v + T5Q;
		    TgT = T5Q - T5v;
		    TgW = TeL + TeM;
		    TgX = TeG + TeH;
		    TgY = TgW - TgX;
		    ThE = TgW + TgX;
	       }
	       {
		    E T9h, T9F, T9s, T9E;
		    {
			 E T9b, T9g, T9m, T9r;
			 T9b = T97 - T9a;
			 T9g = T9e + T9f;
			 T9h = FNMS(KP923879532, T9g, KP382683432 * T9b);
			 T9F = FMA(KP382683432, T9g, KP923879532 * T9b);
			 T9m = T9k + T9l;
			 T9r = T9n - T9q;
			 T9s = FMA(KP923879532, T9m, KP382683432 * T9r);
			 T9E = FNMS(KP923879532, T9r, KP382683432 * T9m);
		    }
		    T9t = T9h - T9s;
		    Tbe = T9E + T9F;
		    T9G = T9E - T9F;
		    Tbb = T9s + T9h;
	       }
	       {
		    E Tch, Tcr, Tck, Tcq;
		    {
			 E Tcf, Tcg, Tci, Tcj;
			 Tcf = T97 + T9a;
			 Tcg = T9e - T9f;
			 Tch = FNMS(KP382683432, Tcg, KP923879532 * Tcf);
			 Tcr = FMA(KP923879532, Tcg, KP382683432 * Tcf);
			 Tci = T9k - T9l;
			 Tcj = T9n + T9q;
			 Tck = FMA(KP382683432, Tci, KP923879532 * Tcj);
			 Tcq = FNMS(KP382683432, Tcj, KP923879532 * Tci);
		    }
		    Tcl = Tch - Tck;
		    Tdq = Tcq + Tcr;
		    Tcs = Tcq - Tcr;
		    Tdn = Tck + Tch;
	       }
	       {
		    E TeJ, TeX, TeO, TeW;
		    {
			 E TeF, TeI, TeK, TeN;
			 TeF = T5G - T5P;
			 TeI = TeG - TeH;
			 TeJ = TeF - TeI;
			 TeX = TeF + TeI;
			 TeK = T5l - T5u;
			 TeN = TeL - TeM;
			 TeO = TeK + TeN;
			 TeW = TeN - TeK;
		    }
		    TeP = KP707106781 * (TeJ - TeO);
		    Tg4 = KP707106781 * (TeW + TeX);
		    TeY = KP707106781 * (TeW - TeX);
		    Tg1 = KP707106781 * (TeO + TeJ);
	       }
	       {
		    E T6U, Th2, T7d, Tfb, Tfe, Th3, Tfa, Tfo, Tfn, Tff;
		    T6U = T6K + T6T;
		    Th2 = Tf6 + Tf7;
		    {
			 E T7c, Tfd, Tf8, Tf9;
			 T7c = T76 + T7b;
			 T7d = T73 + T7c;
			 Tfb = T73 - T7c;
			 Tfd = Tah + Tai;
			 Tfe = Tfc - Tfd;
			 Th3 = Tfc + Tfd;
			 Tf8 = Tf6 - Tf7;
			 Tf9 = T6K - T6T;
			 Tfa = Tf8 - Tf9;
			 Tfo = Tf9 + Tf8;
		    }
		    T7e = T6U + T7d;
		    Th4 = Th2 - Th3;
		    ThJ = Th2 + Th3;
		    Th9 = T7d - T6U;
		    Tfn = Tfb - Tfe;
		    Tfp = KP707106781 * (Tfn - Tfo);
		    Tg8 = KP707106781 * (Tfo + Tfn);
		    Tff = Tfb + Tfe;
		    Tfg = KP707106781 * (Tfa - Tff);
		    Tgb = KP707106781 * (Tfa + Tff);
	       }
	       {
		    E T2e, Te3, Te8, TgB, T2J, Te5, Te2, TgA;
		    {
			 E T2d, Te7, T2I, Te1;
			 T2d = T27 + T2c;
			 T2e = T1Y + T2d;
			 Te3 = T1Y - T2d;
			 Te7 = T7P + T7Q;
			 Te8 = Te6 - Te7;
			 TgB = Te6 + Te7;
			 T2I = T2w + T2H;
			 T2J = T2t + T2I;
			 Te5 = T2t - T2I;
			 Te1 = T7E + T7F;
			 Te2 = Te0 - Te1;
			 TgA = Te0 + Te1;
		    }
		    T2K = T2e + T2J;
		    TgC = TgA - TgB;
		    Tih = T2J - T2e;
		    ThX = TgA + TgB;
		    {
			 E TfO, TfP, Te4, Te9;
			 TfO = Te3 + Te2;
			 TfP = Te5 - Te8;
			 TfQ = KP707106781 * (TfO + TfP);
			 TiL = KP707106781 * (TfP - TfO);
			 Te4 = Te2 - Te3;
			 Te9 = Te5 + Te8;
			 Tea = KP707106781 * (Te4 - Te9);
			 Tiv = KP707106781 * (Te4 + Te9);
		    }
	       }
	       {
		    E Taf, TcB, Tak, TcC, Taa, Tay, TcA, TcK, Tae, Taj;
		    Tae = T76 - T7b;
		    Taf = Tad + Tae;
		    TcB = Tad - Tae;
		    Taj = Tah - Tai;
		    Tak = Tag - Taj;
		    TcC = Tag + Taj;
		    {
			 E Ta4, Ta9, Tcy, Tcz;
			 Ta4 = Ta2 + Ta3;
			 Ta9 = Ta5 - Ta8;
			 Taa = FNMS(KP923879532, Ta9, KP382683432 * Ta4);
			 Tay = FMA(KP923879532, Ta4, KP382683432 * Ta9);
			 Tcy = Ta2 - Ta3;
			 Tcz = Ta5 + Ta8;
			 TcA = FNMS(KP382683432, Tcz, KP923879532 * Tcy);
			 TcK = FMA(KP382683432, Tcy, KP923879532 * Tcz);
		    }
		    {
			 E Tal, TcJ, Tax, TcD;
			 Tal = FMA(KP382683432, Taf, KP923879532 * Tak);
			 Tam = Taa - Tal;
			 Tbl = Taa + Tal;
			 TcJ = FNMS(KP382683432, TcB, KP923879532 * TcC);
			 TcL = TcJ - TcK;
			 Tdu = TcK + TcJ;
			 Tax = FNMS(KP923879532, Taf, KP382683432 * Tak);
			 Taz = Tax - Tay;
			 Tbi = Tay + Tax;
			 TcD = FMA(KP923879532, TcB, KP382683432 * TcC);
			 TcE = TcA - TcD;
			 Tdx = TcA + TcD;
		    }
	       }
	       {
		    E T7C, TbO, T7S, TbS, T7H, TbP, T7N, TbR;
		    {
			 E T7B, T7R, T7G, T7M;
			 T7B = T27 - T2c;
			 T7C = T7A + T7B;
			 TbO = T7A - T7B;
			 T7R = T7P - T7Q;
			 T7S = T7O - T7R;
			 TbS = T7O + T7R;
			 T7G = T7E - T7F;
			 T7H = T7D - T7G;
			 TbP = T7D + T7G;
			 T7M = T2w - T2H;
			 T7N = T7L + T7M;
			 TbR = T7L - T7M;
		    }
		    {
			 E T7I, T7T, Tda, Tdb;
			 T7I = FNMS(KP923879532, T7H, KP382683432 * T7C);
			 T7T = FMA(KP382683432, T7N, KP923879532 * T7S);
			 T7U = T7I - T7T;
			 Tjv = T7I + T7T;
			 Tda = FMA(KP382683432, TbO, KP923879532 * TbP);
			 Tdb = FNMS(KP382683432, TbR, KP923879532 * TbS);
			 Tdc = Tda + Tdb;
			 Tjh = Tdb - Tda;
		    }
		    {
			 E TaY, TaZ, TbQ, TbT;
			 TaY = FMA(KP923879532, T7C, KP382683432 * T7H);
			 TaZ = FNMS(KP923879532, T7N, KP382683432 * T7S);
			 Tb0 = TaY + TaZ;
			 TjL = TaZ - TaY;
			 TbQ = FNMS(KP382683432, TbP, KP923879532 * TbO);
			 TbT = FMA(KP923879532, TbR, KP382683432 * TbS);
			 TbU = TbQ - TbT;
			 TiZ = TbQ + TbT;
		    }
	       }
	       {
		    E T8r, Tc6, T8I, Tc3, T8w, T8K, T8B, T8J, T8q, T8H;
		    T8q = T3S - T43;
		    T8r = T8p + T8q;
		    Tc6 = T8p - T8q;
		    T8H = T8F - T8G;
		    T8I = T8E - T8H;
		    Tc3 = T8E + T8H;
		    {
			 E T8s, T8v, T8x, T8A;
			 T8s = T4j - T4o;
			 T8v = T8t - T8u;
			 T8w = T8s - T8v;
			 T8K = T8s + T8v;
			 T8x = T48 - T4d;
			 T8A = T8y - T8z;
			 T8B = T8x + T8A;
			 T8J = T8A - T8x;
		    }
		    {
			 E T8C, Tc7, T8L, Tc4;
			 T8C = KP707106781 * (T8w - T8B);
			 T8D = T8r - T8C;
			 Tb5 = T8r + T8C;
			 Tc7 = KP707106781 * (T8J + T8K);
			 Tc8 = Tc6 - Tc7;
			 Tdi = Tc6 + Tc7;
			 T8L = KP707106781 * (T8J - T8K);
			 T8M = T8I - T8L;
			 Tb6 = T8I + T8L;
			 Tc4 = KP707106781 * (T8B + T8w);
			 Tc5 = Tc3 - Tc4;
			 Tdh = Tc3 + Tc4;
		    }
	       }
	       {
		    E T45, Tes, Tep, TgK, T4q, Teq, Tev, TgL, T44, Teo, Ter, Tew;
		    T44 = T3S + T43;
		    T45 = T3N + T44;
		    Tes = T3N - T44;
		    Teo = T8F + T8G;
		    Tep = Ten - Teo;
		    TgK = Ten + Teo;
		    {
			 E T4e, T4p, Tet, Teu;
			 T4e = T48 + T4d;
			 T4p = T4j + T4o;
			 T4q = T4e + T4p;
			 Teq = T4p - T4e;
			 Tet = T8y + T8z;
			 Teu = T8t + T8u;
			 Tev = Tet - Teu;
			 TgL = Tet + Teu;
		    }
		    T4r = T45 + T4q;
		    Thz = TgK + TgL;