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1 (*
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2 * Copyright (c) 1997-1999 Massachusetts Institute of Technology
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3 * Copyright (c) 2003, 2007-11 Matteo Frigo
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4 * Copyright (c) 2003, 2007-11 Massachusetts Institute of Technology
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5 *
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6 * This program is free software; you can redistribute it and/or modify
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7 * it under the terms of the GNU General Public License as published by
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8 * the Free Software Foundation; either version 2 of the License, or
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9 * (at your option) any later version.
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10 *
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11 * This program is distributed in the hope that it will be useful,
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12 * but WITHOUT ANY WARRANTY; without even the implied warranty of
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13 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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14 * GNU General Public License for more details.
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15 *
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16 * You should have received a copy of the GNU General Public License
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17 * along with this program; if not, write to the Free Software
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18 * Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA
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19 *
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20 *)
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21
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22 open Util
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23 open Genutil
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24 open C
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25
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26
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27 type ditdif = DIT | DIF
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28 let ditdif = ref DIT
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29 let usage = "Usage: " ^ Sys.argv.(0) ^ " -n <number> [ -dit | -dif ]"
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30
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31 let urs = ref Stride_variable
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32 let ums = ref Stride_variable
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33
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34 let speclist = [
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35 "-dit",
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36 Arg.Unit(fun () -> ditdif := DIT),
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37 " generate a DIT codelet";
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38
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39 "-dif",
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40 Arg.Unit(fun () -> ditdif := DIF),
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41 " generate a DIF codelet";
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42
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43 "-with-rs",
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44 Arg.String(fun x -> urs := arg_to_stride x),
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45 " specialize for given R-stride";
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46
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47 "-with-ms",
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48 Arg.String(fun x -> ums := arg_to_stride x),
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49 " specialize for given ms"
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50 ]
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51
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52 let byi = Complex.times Complex.i
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53 let byui = Complex.times (Complex.uminus Complex.i)
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54
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55 let shuffle_eo fe fo i = if i mod 2 == 0 then fe (i/2) else fo ((i-1)/2)
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56
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57 let generate n =
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58 let rs = "rs"
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59 and twarray = "W"
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60 and m = "m" and mb = "mb" and me = "me" and ms = "ms"
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61
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62 (* the array names are from the point of view of the complex array
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63 (output in R2C, input in C2R) *)
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64 and arp = "Rp" (* real, positive *)
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65 and aip = "Ip" (* imag, positive *)
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66 and arm = "Rm" (* real, negative *)
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67 and aim = "Im" (* imag, negative *)
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68
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69 in
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70
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71 let sign = !Genutil.sign
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72 and name = !Magic.codelet_name
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73 and byvl x = choose_simd x (ctimes (CVar "VL", x)) in
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74
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75 let (bytwiddle, num_twiddles, twdesc) = Twiddle.twiddle_policy 1 false in
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76 let nt = num_twiddles n in
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77
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78 let byw = bytwiddle n sign (twiddle_array nt twarray) in
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79
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80 let vrs = either_stride (!urs) (C.SVar rs) in
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81
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82 (* assume a single location. No point in doing alias analysis *)
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83 let the_location = (Unique.make (), Unique.make ()) in
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84 let locations _ = the_location in
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85
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86 let rlocp = (locative_array_c n
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87 (C.array_subscript arp vrs)
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88 (C.array_subscript aip vrs)
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89 locations "BUG")
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90 and rlocm = (locative_array_c n
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91 (C.array_subscript arm vrs)
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92 (C.array_subscript aim vrs)
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93 locations "BUG")
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94 and clocp = (locative_array_c n
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95 (C.array_subscript arp vrs)
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96 (C.array_subscript aip vrs)
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97 locations "BUG")
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98 and clocm = (locative_array_c n
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99 (C.array_subscript arm vrs)
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100 (C.array_subscript aim vrs)
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101 locations "BUG")
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102 in
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103 let rloc i = if i mod 2 == 0 then rlocp (i/2) else rlocm ((i-1)/2)
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104 and cloc i = if i < n - i then clocp i else clocm (n-1-i)
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105 and sym n f i = if (i < n - i) then f i else Complex.conj (f i)
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106 and sym1 f i =
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107 if i mod 2 == 0 then
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108 Complex.plus [f i; Complex.conj (f (i+1))]
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109 else
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110 Complex.times (Complex.uminus Complex.i)
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111 (Complex.plus [f (i-1); Complex.uminus (Complex.conj (f i))])
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112 and sym1i f i =
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113 if i mod 2 == 0 then
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114 Complex.plus [f i; Complex.times Complex.i (f (i+1))]
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115 else
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116 Complex.conj
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117 (Complex.plus [f (i-1);
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118 Complex.times (Complex.uminus Complex.i) (f i)])
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119 in
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120
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121 let asch =
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122 match !ditdif with
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123 | DIT ->
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124 let output =
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125 (Complex.times Complex.half) @@
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126 (Fft.dft sign n (byw (sym1 (load_array_c n rloc)))) in
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127 let odag = store_array_c n cloc (sym n output) in
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128 standard_optimizer odag
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129
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130 | DIF ->
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131 let output =
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132 byw (Fft.dft sign n (sym n (load_array_c n cloc)))
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133 in
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134 let odag = store_array_c n rloc (sym1i output) in
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135 standard_optimizer odag
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136 in
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137
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138 let vms = CVar "ms"
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139 and varp = CVar arp
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140 and vaip = CVar aip
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141 and varm = CVar arm
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142 and vaim = CVar aim
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143 and vm = CVar m and vmb = CVar mb and vme = CVar me
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144 in
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145 let body = Block (
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146 [Decl ("INT", m)],
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147 [For (list_to_comma
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148 [Expr_assign (vm, vmb);
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149 Expr_assign (CVar twarray,
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150 CPlus [CVar twarray;
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151 ctimes (CPlus [vmb; CUminus (Integer 1)],
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152 Integer nt)])],
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153 Binop (" < ", vm, vme),
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154 list_to_comma
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155 [Expr_assign (vm, CPlus [vm; byvl (Integer 1)]);
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156 Expr_assign (varp, CPlus [varp; byvl vms]);
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157 Expr_assign (vaip, CPlus [vaip; byvl vms]);
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158 Expr_assign (varm, CPlus [varm; CUminus (byvl vms)]);
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159 Expr_assign (vaim, CPlus [vaim; CUminus (byvl vms)]);
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160 Expr_assign (CVar twarray, CPlus [CVar twarray;
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161 byvl (Integer nt)]);
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162 make_volatile_stride (4*n) (CVar rs)
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163 ],
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164 Asch asch)]
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165 )
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166 in
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167
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168 let tree =
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169 Fcn ("static void", name,
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170 [Decl (C.realtypep, arp);
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171 Decl (C.realtypep, aip);
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172 Decl (C.realtypep, arm);
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173 Decl (C.realtypep, aim);
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174 Decl (C.constrealtypep, twarray);
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175 Decl (C.stridetype, rs);
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176 Decl ("INT", mb);
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177 Decl ("INT", me);
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178 Decl ("INT", ms)],
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179 finalize_fcn body)
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180 in
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181 let twinstr =
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182 Printf.sprintf "static const tw_instr twinstr[] = %s;\n\n"
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183 (twinstr_to_string "VL" (twdesc n))
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184 and desc =
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185 Printf.sprintf
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186 "static const hc2c_desc desc = {%d, \"%s\", twinstr, &GENUS, %s};\n\n"
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187 n name (flops_of tree)
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188 and register = "X(khc2c_register)"
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189
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190 in
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191 let init =
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192 "\n" ^
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193 twinstr ^
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194 desc ^
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195 (declare_register_fcn name) ^
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196 (Printf.sprintf "{\n%s(p, %s, &desc, HC2C_VIA_DFT);\n}" register name)
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197 in
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198
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199 (unparse tree) ^ "\n" ^ init
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200
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201
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202 let main () =
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203 begin
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204 parse (speclist @ Twiddle.speclist) usage;
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205 print_string (generate (check_size ()));
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206 end
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207
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208 let _ = main()
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