📄 hf2_64.c
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TbM = T7o * T7s; T7b = T79 * T7a; TbR = FNMS(T1k, T75, TbQ); T7t = FMA(T7r, T7s, T7q); TbN = FNMS(T7r, T7p, TbM); T7d = iio[-WS(ios, 24)]; T7i = rio[WS(ios, 55)]; T7m = iio[-WS(ios, 8)]; } } { E T5k, T5h, T5l, TaI, T5G, TaE, T5o, T5t, T5x; { E T5e, T5f, T5g, T5B, T5F, TaH, T5C, TaD; { E T7f, TbV, TbT, T7n, TbL, Thb, TbU; T5e = rio[WS(ios, 9)]; { E T7e, TbS, T7j, TbK; T7e = FMA(T7c, T7d, T7b); TbS = T79 * T7d; T7j = T7h * T7i; TbK = T7h * T7m; T7f = T78 + T7e; TbV = T78 - T7e; TbT = FNMS(T7c, T7a, TbS); T7n = FMA(T7l, T7m, T7j); TbL = FNMS(T7l, T7i, TbK); T5f = T8 * T5e; } Thb = TbR + TbT; TbU = TbR - TbT; { E T7u, TbJ, Thc, TbO; T7u = T7n + T7t; TbJ = T7n - T7t; Thc = TbL + TbN; TbO = TbL - TbN; { E TbW, TcD, TbP, TcC; TbW = TbU - TbV; TcD = TbV + TbU; T7v = T7f + T7u; Thu = T7u - T7f; TbP = TbJ + TbO; TcC = TbJ - TbO; Thd = Thb - Thc; Tjc = Thb + Thc; TcE = TcC - TcD; TeF = TcD + TcC; TbX = TbP - TbW; TeQ = TbW + TbP; T5g = iio[-WS(ios, 54)]; } } } T5B = rio[WS(ios, 25)]; T5F = iio[-WS(ios, 38)]; T5k = rio[WS(ios, 41)]; T5h = FMA(Tc, T5g, T5f); TaH = T8 * T5g; T5C = T5A * T5B; TaD = T5A * T5F; T5l = T5j * T5k; TaI = FNMS(Tc, T5e, TaH); T5G = FMA(T5E, T5F, T5C); TaE = FNMS(T5E, T5B, TaD); T5o = iio[-WS(ios, 22)]; T5t = rio[WS(ios, 57)]; T5x = iio[-WS(ios, 6)]; } { E T4l, T4m, T4n, T4F, T4I, Ta6, T4G, Ta2; { E T5q, TaM, TaK, T5y, TaC, TgK, TaL; T4l = rio[WS(ios, 6)]; { E T5p, TaJ, T5u, TaB; T5p = FMA(T5n, T5o, T5l); TaJ = T5j * T5o; T5u = T5s * T5t; TaB = T5s * T5x; T5q = T5h + T5p; TaM = T5h - T5p; TaK = FNMS(T5n, T5k, TaJ); T5y = FMA(T5w, T5x, T5u); TaC = FNMS(T5w, T5t, TaB); T4m = T3g * T4l; } TgK = TaI + TaK; TaL = TaI - TaK; { E T5H, TaA, TgL, TaF; T5H = T5y + T5G; TaA = T5y - T5G; TgL = TaC + TaE; TaF = TaC - TaE; { E TaN, Tbt, TaG, Tbu; TaN = TaL - TaM; Tbt = TaM + TaL; T5I = T5q + T5H; Th3 = T5H - T5q; TaG = TaA + TaF; Tbu = TaA - TaF; TgM = TgK - TgL; Tj0 = TgK + TgL; Tbv = Tbt - Tbu; Tem = Tbt + Tbu; TaO = TaG - TaN; Tex = TaN + TaG; T4n = iio[-WS(ios, 57)]; } } } T4F = rio[WS(ios, 22)]; T4I = iio[-WS(ios, 41)]; T4q = rio[WS(ios, 38)]; T4o = FMA(T3i, T4n, T4m); Ta6 = T3g * T4n; T4G = T4E * T4F; Ta2 = T4E * T4I; T4r = T4p * T4q; Ta7 = FNMS(T3i, T4l, Ta6); T4J = FMA(T4H, T4I, T4G); Ta3 = FNMS(T4H, T4F, Ta2); T4t = iio[-WS(ios, 25)]; T4y = rio[WS(ios, 54)]; T4C = iio[-WS(ios, 9)]; } } } { E T84, T83, T85, Tc1, T8k, Tca, T86, T89, T8b; { E T7C, T7A, T7D, Tcg, T7T, Tcp, T7F, T7I, T7K; { E T7x, T7y, T7z, T7O, T7S, Tcf, T7P, Tco; { E T4v, Tab, Ta9, T4D, Ta1, Tgx, Taa; T7x = rio[WS(ios, 3)]; { E T4u, Ta8, T4z, Ta0; T4u = FMA(T4s, T4t, T4r); Ta8 = T4p * T4t; T4z = T4x * T4y; Ta0 = T4x * T4C; T4v = T4o + T4u; Tab = T4o - T4u; Ta9 = FNMS(T4s, T4q, Ta8); T4D = FMA(T4B, T4C, T4z); Ta1 = FNMS(T4B, T4y, Ta0); T7y = T3 * T7x; } Tgx = Ta7 + Ta9; Taa = Ta7 - Ta9; { E T4K, T9Z, Tgy, Ta4; T4K = T4D + T4J; T9Z = T4D - T4J; Tgy = Ta1 + Ta3; Ta4 = Ta1 - Ta3; { E Tac, Tam, Ta5, Tan; Tac = Taa - Tab; Tam = Tab + Taa; T4L = T4v + T4K; TgE = T4K - T4v; Ta5 = T9Z + Ta4; Tan = T9Z - Ta4; Tgz = Tgx - Tgy; TiU = Tgx + Tgy; Tao = Tam - Tan; Ted = Tam + Tan; Tad = Ta5 - Tac; Teg = Tac + Ta5; T7z = iio[-WS(ios, 60)]; } } } T7O = rio[WS(ios, 51)]; T7S = iio[-WS(ios, 12)]; T7C = rio[WS(ios, 35)]; T7A = FMA(T6, T7z, T7y); Tcf = T3 * T7z; T7P = T7N * T7O; Tco = T7N * T7S; T7D = T7B * T7C; Tcg = FNMS(T6, T7x, Tcf); T7T = FMA(T7R, T7S, T7P); Tcp = FNMS(T7R, T7O, Tco); T7F = iio[-WS(ios, 28)]; T7I = rio[WS(ios, 19)]; T7K = iio[-WS(ios, 44)]; } { E T7Y, T7Z, T82, T8f, T8j, Tc0, T8g, Tc9; { E T7H, Tcl, Tci, T7L, Tcn; T7Y = rio[WS(ios, 59)]; { E T7G, Tch, T7J, Tcm; T7G = FMA(T7E, T7F, T7D); Tch = T7B * T7F; T7J = T2u * T7I; Tcm = T2u * T7K; T7H = T7A + T7G; Tcl = T7A - T7G; Tci = FNMS(T7E, T7C, Tch); T7L = FMA(T2x, T7K, T7J); Tcn = FNMS(T2x, T7I, Tcm); T7Z = T7X * T7Y; } { E Thg, Tcj, T7U, Tce; Thg = Tcg + Tci; Tcj = Tcg - Tci; T7U = T7L + T7T; Tce = T7T - T7L; { E Thh, Tcq, Tck, TeI; Thh = Tcn + Tcp; Tcq = Tcn - Tcp; Tck = Tce - Tcj; TeI = Tcj + Tce; { E Thf, Tcr, TeH, Thi; Thf = T7H - T7U; T7V = T7H + T7U; Tcr = Tcl - Tcq; TeH = Tcl + Tcq; Thi = Thg - Thh; Tjg = Thg + Thh; TeS = FNMS(KP414213562, TeH, TeI); TeJ = FMA(KP414213562, TeI, TeH); Tcs = FNMS(KP414213562, Tcr, Tck); TcH = FMA(KP414213562, Tck, Tcr); Thj = Thf + Thi; Thw = Thi - Thf; T82 = iio[-WS(ios, 4)]; } } } } T8f = rio[WS(ios, 43)]; T8j = iio[-WS(ios, 20)]; T84 = rio[WS(ios, 27)]; T83 = FMA(T81, T82, T7Z); Tc0 = T7X * T82; T8g = T8e * T8f; Tc9 = T8e * T8j; T85 = Te * T84; Tc1 = FNMS(T81, T7Y, Tc0); T8k = FMA(T8i, T8j, T8g); Tca = FNMS(T8i, T8f, Tc9); T86 = iio[-WS(ios, 36)]; T89 = rio[WS(ios, 11)]; T8b = iio[-WS(ios, 52)]; } } { E T5P, T5N, T5Q, TaR, T66, Tb1, T5S, T5V, T5X; { E T5K, T5L, T5M, T61, T65, TaQ, T62, Tb0; { E T88, Tc6, Tc3, T8c, Tc8; T5K = rio[WS(ios, 5)]; { E T87, Tc2, T8a, Tc7; T87 = FMA(Ti, T86, T85); Tc2 = Te * T86; T8a = Tu * T89; Tc7 = Tu * T8b; T88 = T83 + T87; Tc6 = T83 - T87; Tc3 = FNMS(Ti, T84, Tc2); T8c = FMA(Tx, T8b, T8a); Tc8 = FNMS(Tx, T89, Tc7); T5L = Td * T5K; } { E Thl, Tc4, T8l, TbZ; Thl = Tc1 + Tc3; Tc4 = Tc1 - Tc3; T8l = T8c + T8k; TbZ = T8k - T8c; { E Thm, Tcb, Tc5, TeL; Thm = Tc8 + Tca; Tcb = Tc8 - Tca; Tc5 = TbZ - Tc4; TeL = Tc4 + TbZ; { E Thk, Tcc, TeK, Thn; Thk = T88 - T8l; T8m = T88 + T8l; Tcc = Tc6 - Tcb; TeK = Tc6 + Tcb; Thn = Thl - Thm; Tjh = Thl + Thm; TeT = FMA(KP414213562, TeK, TeL); TeM = FNMS(KP414213562, TeL, TeK); Tcd = FMA(KP414213562, Tcc, Tc5); TcG = FNMS(KP414213562, Tc5, Tcc); Tho = Thk - Thn; Thx = Thk + Thn; T5M = iio[-WS(ios, 58)]; } } } } T61 = rio[WS(ios, 53)]; T65 = iio[-WS(ios, 10)]; T5P = rio[WS(ios, 37)]; T5N = FMA(Th, T5M, T5L); TaQ = Td * T5M; T62 = T60 * T61; Tb0 = T60 * T65; T5Q = T5O * T5P; TaR = FNMS(Th, T5K, TaQ); T66 = FMA(T64, T65, T62); Tb1 = FNMS(T64, T61, Tb0); T5S = iio[-WS(ios, 26)]; T5V = rio[WS(ios, 21)]; T5X = iio[-WS(ios, 42)]; } { E T6b, T6c, T6f, T6u, T6y, Tb5, T6v, Tbf; { E T5U, TaX, TaT, T5Y, TaZ; T6b = rio[WS(ios, 61)]; { E T5T, TaS, T5W, TaY; T5T = FMA(T5R, T5S, T5Q); TaS = T5O * T5S; T5W = T3j * T5V; TaY = T3j * T5X; T5U = T5N + T5T; TaX = T5N - T5T; TaT = FNMS(T5R, T5P, TaS); T5Y = FMA(T3m, T5X, T5W); TaZ = FNMS(T3m, T5V, TaY); T6c = T6a * T6b; } { E TgP, TaU, T67, TaV; TgP = TaR + TaT; TaU = TaR - TaT; T67 = T5Y + T66; TaV = T5Y - T66; { E TgQ, Tb2, TaW, Tep; TgQ = TaZ + Tb1; Tb2 = TaZ - Tb1; TaW = TaU + TaV; Tep = TaU - TaV; { E TgO, Tb3, Teo, TgR; TgO = T5U - T67; T68 = T5U + T67; Tb3 = TaX - Tb2; Teo = TaX + Tb2; TgR = TgP - TgQ; Tj5 = TgP + TgQ; Tez = FNMS(KP414213562, Teo, Tep); Teq = FMA(KP414213562, Tep, Teo); Tb4 = FMA(KP414213562, Tb3, TaW); Tby = FNMS(KP414213562, TaW, Tb3); TgS = TgO + TgR; Th5 = TgR - TgO; T6f = iio[-WS(ios, 2)]; } } } } T6u = rio[WS(ios, 45)]; T6y = iio[-WS(ios, 18)]; T6i = rio[WS(ios, 29)]; T6g = FMA(T6e, T6f, T6c); Tb5 = T6a * T6f; T6v = T6t * T6u; Tbf = T6t * T6y; T6j = T6h * T6i; Tb6 = FNMS(T6e, T6b, Tb5); T6z = FMA(T6x, T6y, T6v); Tbg = FNMS(T6x, T6u, Tbf); T6l = iio[-WS(ios, 34)]; T6o = rio[WS(ios, 13)]; T6q = iio[-WS(ios, 50)]; } } } } } { E TeA, Tet, Tbj, Tbx, TgX, Th6, Tkw, Tkv, Tl6, Tl5; { E TiI, Tkp, TiQ, TiS, TiL, Tkq, TiP, TiV, Tjf, Tja, Tjd, Tji, Tj4, Tj2, Tj1; E Tj7, Tkh, Tki; { E TjG, T2I, Tkj, T4N, Tkk, Tkf, Tk5, TjJ, T8o, Tk2, TjL, T6D, TjY, TjU, Tk1; E TjO; { E T6B, Tj6, T3L, T4M, Tk6, Tke, TjH, TjI; { E T1C, T6n, Tbc, Tb8, T6r, Tbe, T2H; T1C = TY + T1B; TiI = TY - T1B; { E T6m, Tb7, T6p, Tbd; T6m = FMA(T6k, T6l, T6j); Tb7 = T6h * T6l; T6p = T17 * T6o; Tbd = T17 * T6q; T6n = T6g + T6m; Tbc = T6g - T6m; Tb8 = FNMS(T6k, T6i, Tb7); T6r = FMA(T19, T6q, T6p); Tbe = FNMS(T19, T6o, Tbd); T2H = T27 + T2G;
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