1<?xml version="1.0"?> 2<!-- 3 Stump-based 20x20 gentle adaboost frontal face detector. 4 Created by Rainer Lienhart. 5 6//////////////////////////////////////////////////////////////////////////////////////// 7 8 IMPORTANT: READ BEFORE DOWNLOADING, COPYING, INSTALLING OR USING. 9 10 By downloading, copying, installing or using the software you agree to this license. 11 If you do not agree to this license, do not download, install, 12 copy or use the software. 13 14 15 Intel License Agreement 16 For Open Source Computer Vision Library 17 18 Copyright (C) 2000, Intel Corporation, all rights reserved. 19 Third party copyrights are property of their respective owners. 20 21 Redistribution and use in source and binary forms, with or without modification, 22 are permitted provided that the following conditions are met: 23 24 * Redistribution's of source code must retain the above copyright notice, 25 this list of conditions and the following disclaimer. 26 27 * Redistribution's in binary form must reproduce the above copyright notice, 28 this list of conditions and the following disclaimer in the documentation 29 and/or other materials provided with the distribution. 30 31 * The name of Intel Corporation may not be used to endorse or promote products 32 derived from this software without specific prior written permission. 33 34 This software is provided by the copyright holders and contributors "as is" and 35 any express or implied warranties, including, but not limited to, the implied 36 warranties of merchantability and fitness for a particular purpose are disclaimed. 37 In no event shall the Intel Corporation or contributors be liable for any direct, 38 indirect, incidental, special, exemplary, or consequential damages 39 (including, but not limited to, procurement of substitute goods or services; 40 loss of use, data, or profits; or business interruption) however caused 41 and on any theory of liability, whether in contract, strict liability, 42 or tort (including negligence or otherwise) arising in any way out of 43 the use of this software, even if advised of the possibility of such damage. 44--> 45<opencv_storage> 46<haarcascade_frontalface_alt type_id="opencv-haar-classifier"> 47 <size>20 20</size> 48 <stages> 49 <_> 50 <!-- stage 0 --> 51 <trees> 52 <_> 53 <!-- tree 0 --> 54 <_> 55 <!-- root node --> 56 <feature> 57 <rects> 58 <_>3 7 14 4 -1.</_> 59 <_>3 9 14 2 2.</_></rects> 60 <tilted>0</tilted></feature> 61 <threshold>4.0141958743333817e-003</threshold> 62 <left_val>0.0337941907346249</left_val> 63 <right_val>0.8378106951713562</right_val></_></_> 64 <_> 65 <!-- tree 1 --> 66 <_> 67 <!-- root node --> 68 <feature> 69 <rects> 70 <_>1 2 18 4 -1.</_> 71 <_>7 2 6 4 3.</_></rects> 72 <tilted>0</tilted></feature> 73 <threshold>0.0151513395830989</threshold> 74 <left_val>0.1514132022857666</left_val> 75 <right_val>0.7488812208175659</right_val></_></_> 76 <_> 77 <!-- tree 2 --> 78 <_> 79 <!-- root node --> 80 <feature> 81 <rects> 82 <_>1 7 15 9 -1.</_> 83 <_>1 10 15 3 3.</_></rects> 84 <tilted>0</tilted></feature> 85 <threshold>4.2109931819140911e-003</threshold> 86 <left_val>0.0900492817163467</left_val> 87 <right_val>0.6374819874763489</right_val></_></_></trees> 88 <stage_threshold>0.8226894140243530</stage_threshold> 89 <parent>-1</parent> 90 <next>-1</next></_> 91 <_> 92 <!-- stage 1 --> 93 <trees> 94 <_> 95 <!-- tree 0 --> 96 <_> 97 <!-- root node --> 98 <feature> 99 <rects> 100 <_>5 6 2 6 -1.</_> 101 <_>5 9 2 3 2.</_></rects> 102 <tilted>0</tilted></feature> 103 <threshold>1.6227109590545297e-003</threshold> 104 <left_val>0.0693085864186287</left_val> 105 <right_val>0.7110946178436279</right_val></_></_> 106 <_> 107 <!-- tree 1 --> 108 <_> 109 <!-- root node --> 110 <feature> 111 <rects> 112 <_>7 5 6 3 -1.</_> 113 <_>9 5 2 3 3.</_></rects> 114 <tilted>0</tilted></feature> 115 <threshold>2.2906649392098188e-003</threshold> 116 <left_val>0.1795803010463715</left_val> 117 <right_val>0.6668692231178284</right_val></_></_> 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<_> 157 <!-- root node --> 158 <feature> 159 <rects> 160 <_>14 1 6 10 -1.</_> 161 <_>14 1 3 10 2.</_></rects> 162 <tilted>0</tilted></feature> 163 <threshold>0.0366676896810532</threshold> 164 <left_val>0.3675672113895416</left_val> 165 <right_val>0.7920318245887756</right_val></_></_> 166 <_> 167 <!-- tree 6 --> 168 <_> 169 <!-- root node --> 170 <feature> 171 <rects> 172 <_>7 8 5 12 -1.</_> 173 <_>7 12 5 4 3.</_></rects> 174 <tilted>0</tilted></feature> 175 <threshold>9.3361474573612213e-003</threshold> 176 <left_val>0.6161385774612427</left_val> 177 <right_val>0.2088509947061539</right_val></_></_> 178 <_> 179 <!-- tree 7 --> 180 <_> 181 <!-- root node --> 182 <feature> 183 <rects> 184 <_>1 1 18 3 -1.</_> 185 <_>7 1 6 3 3.</_></rects> 186 <tilted>0</tilted></feature> 187 <threshold>8.6961314082145691e-003</threshold> 188 <left_val>0.2836230993270874</left_val> 189 <right_val>0.6360273957252502</right_val></_></_> 190 <_> 191 <!-- tree 8 --> 192 <_> 193 <!-- root node --> 194 <feature> 195 <rects> 196 <_>1 8 17 2 -1.</_> 197 <_>1 9 17 1 2.</_></rects> 198 <tilted>0</tilted></feature> 199 <threshold>1.1488880263641477e-003</threshold> 200 <left_val>0.2223580926656723</left_val> 201 <right_val>0.5800700783729553</right_val></_></_> 202 <_> 203 <!-- tree 9 --> 204 <_> 205 <!-- root node --> 206 <feature> 207 <rects> 208 <_>16 6 4 2 -1.</_> 209 <_>16 7 4 1 2.</_></rects> 210 <tilted>0</tilted></feature> 211 <threshold>-2.1484689787030220e-003</threshold> 212 <left_val>0.2406464070081711</left_val> 213 <right_val>0.5787054896354675</right_val></_></_> 214 <_> 215 <!-- tree 10 --> 216 <_> 217 <!-- root node --> 218 <feature> 219 <rects> 220 <_>5 17 2 2 -1.</_> 221 <_>5 18 2 1 2.</_></rects> 222 <tilted>0</tilted></feature> 223 <threshold>2.1219060290604830e-003</threshold> 224 <left_val>0.5559654831886292</left_val> 225 <right_val>0.1362237036228180</right_val></_></_> 226 <_> 227 <!-- tree 11 --> 228 <_> 229 <!-- root node --> 230 <feature> 231 <rects> 232 <_>14 2 6 12 -1.</_> 233 <_>14 2 3 12 2.</_></rects> 234 <tilted>0</tilted></feature> 235 <threshold>-0.0939491465687752</threshold> 236 <left_val>0.8502737283706665</left_val> 237 <right_val>0.4717740118503571</right_val></_></_> 238 <_> 239 <!-- tree 12 --> 240 <_> 241 <!-- root node --> 242 <feature> 243 <rects> 244 <_>4 0 4 12 -1.</_> 245 <_>4 0 2 6 2.</_> 246 <_>6 6 2 6 2.</_></rects> 247 <tilted>0</tilted></feature> 248 <threshold>1.3777789426967502e-003</threshold> 249 <left_val>0.5993673801422119</left_val> 250 <right_val>0.2834529876708984</right_val></_></_> 251 <_> 252 <!-- tree 13 --> 253 <_> 254 <!-- root node --> 255 <feature> 256 <rects> 257 <_>2 11 18 8 -1.</_> 258 <_>8 11 6 8 3.</_></rects> 259 <tilted>0</tilted></feature> 260 <threshold>0.0730631574988365</threshold> 261 <left_val>0.4341886043548584</left_val> 262 <right_val>0.7060034275054932</right_val></_></_> 263 <_> 264 <!-- tree 14 --> 265 <_> 266 <!-- root node --> 267 <feature> 268 <rects> 269 <_>5 7 10 2 -1.</_> 270 <_>5 8 10 1 2.</_></rects> 271 <tilted>0</tilted></feature> 272 <threshold>3.6767389974556863e-004</threshold> 273 <left_val>0.3027887940406799</left_val> 274 <right_val>0.6051574945449829</right_val></_></_> 275 <_> 276 <!-- tree 15 --> 277 <_> 278 <!-- root node --> 279 <feature> 280 <rects> 281 <_>15 11 5 3 -1.</_> 282 <_>15 12 5 1 3.</_></rects> 283 <tilted>0</tilted></feature> 284 <threshold>-6.0479710809886456e-003</threshold> 285 <left_val>0.1798433959484100</left_val> 286 <right_val>0.5675256848335266</right_val></_></_></trees> 287 <stage_threshold>6.9566087722778320</stage_threshold> 288 <parent>0</parent> 289 <next>-1</next></_> 290 <_> 291 <!-- stage 2 --> 292 <trees> 293 <_> 294 <!-- tree 0 --> 295 <_> 296 <!-- root node --> 297 <feature> 298 <rects> 299 <_>5 3 10 9 -1.</_> 300 <_>5 6 10 3 3.</_></rects> 301 <tilted>0</tilted></feature> 302 <threshold>-0.0165106896311045</threshold> 303 <left_val>0.6644225120544434</left_val> 304 <right_val>0.1424857974052429</right_val></_></_> 305 <_> 306 <!-- tree 1 --> 307 <_> 308 <!-- root node --> 309 <feature> 310 <rects> 311 <_>9 4 2 14 -1.</_> 312 <_>9 11 2 7 2.</_></rects> 313 <tilted>0</tilted></feature> 314 <threshold>2.7052499353885651e-003</threshold> 315 <left_val>0.6325352191925049</left_val> 316 <right_val>0.1288477033376694</right_val></_></_> 317 <_> 318 <!-- tree 2 --> 319 <_> 320 <!-- root node --> 321 <feature> 322 <rects> 323 <_>3 5 4 12 -1.</_> 324 <_>3 9 4 4 3.</_></rects> 325 <tilted>0</tilted></feature> 326 <threshold>2.8069869149476290e-003</threshold> 327 <left_val>0.1240288019180298</left_val> 328 <right_val>0.6193193197250366</right_val></_></_> 329 <_> 330 <!-- tree 3 --> 331 <_> 332 <!-- root node --> 333 <feature> 334 <rects> 335 <_>4 5 12 5 -1.</_> 336 <_>8 5 4 5 3.</_></rects> 337 <tilted>0</tilted></feature> 338 <threshold>-1.5402400167658925e-003</threshold> 339 <left_val>0.1432143002748489</left_val> 340 <right_val>0.5670015811920166</right_val></_></_> 341 <_> 342 <!-- tree 4 --> 343 <_> 344 <!-- root node --> 345 <feature> 346 <rects> 347 <_>5 6 10 8 -1.</_> 348 <_>5 10 10 4 2.</_></rects> 349 <tilted>0</tilted></feature> 350 <threshold>-5.6386279175058007e-004</threshold> 351 <left_val>0.1657433062791824</left_val> 352 <right_val>0.5905207991600037</right_val></_></_> 353 <_> 354 <!-- tree 5 --> 355 <_> 356 <!-- root node --> 357 <feature> 358 <rects> 359 <_>8 0 6 9 -1.</_> 360 <_>8 3 6 3 3.</_></rects> 361 <tilted>0</tilted></feature> 362 <threshold>1.9253729842603207e-003</threshold> 363 <left_val>0.2695507109165192</left_val> 364 <right_val>0.5738824009895325</right_val></_></_> 365 <_> 366 <!-- tree 6 --> 367 <_> 368 <!-- root node --> 369 <feature> 370 <rects> 371 <_>9 12 1 8 -1.</_> 372 <_>9 16 1 4 2.</_></rects> 373 <tilted>0</tilted></feature> 374 <threshold>-5.0214841030538082e-003</threshold> 375 <left_val>0.1893538981676102</left_val> 376 <right_val>0.5782774090766907</right_val></_></_> 377 <_> 378 <!-- tree 7 --> 379 <_> 380 <!-- root node --> 381 <feature> 382 <rects> 383 <_>0 7 20 6 -1.</_> 384 <_>0 9 20 2 3.</_></rects> 385 <tilted>0</tilted></feature> 386 <threshold>2.6365420781075954e-003</threshold> 387 <left_val>0.2309329062700272</left_val> 388 <right_val>0.5695425868034363</right_val></_></_> 389 <_> 390 <!-- tree 8 --> 391 <_> 392 <!-- root node --> 393 <feature> 394 <rects> 395 <_>7 0 6 17 -1.</_> 396 <_>9 0 2 17 3.</_></rects> 397 <tilted>0</tilted></feature> 398 <threshold>-1.5127769438549876e-003</threshold> 399 <left_val>0.2759602069854736</left_val> 400 <right_val>0.5956642031669617</right_val></_></_> 401 <_> 402 <!-- tree 9 --> 403 <_> 404 <!-- root node --> 405 <feature> 406 <rects> 407 <_>9 0 6 4 -1.</_> 408 <_>11 0 2 4 3.</_></rects> 409 <tilted>0</tilted></feature> 410 <threshold>-0.0101574398577213</threshold> 411 <left_val>0.1732538044452667</left_val> 412 <right_val>0.5522047281265259</right_val></_></_> 413 <_> 414 <!-- tree 10 --> 415 <_> 416 <!-- root node --> 417 <feature> 418 <rects> 419 <_>5 1 6 4 -1.</_> 420 <_>7 1 2 4 3.</_></rects> 421 <tilted>0</tilted></feature> 422 <threshold>-0.0119536602869630</threshold> 423 <left_val>0.1339409947395325</left_val> 424 <right_val>0.5559014081954956</right_val></_></_> 425 <_> 426 <!-- tree 11 --> 427 <_> 428 <!-- root node --> 429 <feature> 430 <rects> 431 <_>12 1 6 16 -1.</_> 432 <_>14 1 2 16 3.</_></rects> 433 <tilted>0</tilted></feature> 434 <threshold>4.8859491944313049e-003</threshold> 435 <left_val>0.3628703951835632</left_val> 436 <right_val>0.6188849210739136</right_val></_></_> 437 <_> 438 <!-- tree 12 --> 439 <_> 440 <!-- root node --> 441 <feature> 442 <rects> 443 <_>0 5 18 8 -1.</_> 444 <_>0 5 9 4 2.</_> 445 <_>9 9 9 4 2.</_></rects> 446 <tilted>0</tilted></feature> 447 <threshold>-0.0801329165697098</threshold> 448 <left_val>0.0912110507488251</left_val> 449 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<threshold>1.6352549428120255e-003</threshold> 785 <left_val>0.3695372939109802</left_val> 786 <right_val>0.6112868189811707</right_val></_></_> 787 <_> 788 <!-- tree 19 --> 789 <_> 790 <!-- root node --> 791 <feature> 792 <rects> 793 <_>6 7 8 2 -1.</_> 794 <_>6 8 8 1 2.</_></rects> 795 <tilted>0</tilted></feature> 796 <threshold>8.3172752056270838e-004</threshold> 797 <left_val>0.3565036952495575</left_val> 798 <right_val>0.6025236248970032</right_val></_></_> 799 <_> 800 <!-- tree 20 --> 801 <_> 802 <!-- root node --> 803 <feature> 804 <rects> 805 <_>3 11 1 3 -1.</_> 806 <_>3 12 1 1 3.</_></rects> 807 <tilted>0</tilted></feature> 808 <threshold>-2.0998890977352858e-003</threshold> 809 <left_val>0.1913982033729553</left_val> 810 <right_val>0.5362827181816101</right_val></_></_> 811 <_> 812 <!-- tree 21 --> 813 <_> 814 <!-- root node --> 815 <feature> 816 <rects> 817 <_>6 0 12 2 -1.</_> 818 <_>6 1 12 1 2.</_></rects> 819 <tilted>0</tilted></feature> 820 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<threshold>-0.0152841797098517</threshold> 857 <left_val>0.2366732954978943</left_val> 858 <right_val>0.5433713793754578</right_val></_></_> 859 <_> 860 <!-- tree 25 --> 861 <_> 862 <!-- root node --> 863 <feature> 864 <rects> 865 <_>4 12 12 2 -1.</_> 866 <_>8 12 4 2 3.</_></rects> 867 <tilted>0</tilted></feature> 868 <threshold>4.8381411470472813e-003</threshold> 869 <left_val>0.5817500948905945</left_val> 870 <right_val>0.3239189088344574</right_val></_></_> 871 <_> 872 <!-- tree 26 --> 873 <_> 874 <!-- root node --> 875 <feature> 876 <rects> 877 <_>6 3 1 9 -1.</_> 878 <_>6 6 1 3 3.</_></rects> 879 <tilted>0</tilted></feature> 880 <threshold>-9.1093179071322083e-004</threshold> 881 <left_val>0.5540593862533569</left_val> 882 <right_val>0.2911868989467621</right_val></_></_> 883 <_> 884 <!-- tree 27 --> 885 <_> 886 <!-- root node --> 887 <feature> 888 <rects> 889 <_>10 17 3 2 -1.</_> 890 <_>11 17 1 2 3.</_></rects> 891 <tilted>0</tilted></feature> 892 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--> 1072 <_> 1073 <!-- root node --> 1074 <feature> 1075 <rects> 1076 <_>7 0 6 9 -1.</_> 1077 <_>9 0 2 9 3.</_></rects> 1078 <tilted>0</tilted></feature> 1079 <threshold>7.8959012171253562e-004</threshold> 1080 <left_val>0.1781987994909287</left_val> 1081 <right_val>0.5694308876991272</right_val></_></_> 1082 <_> 1083 <!-- tree 4 --> 1084 <_> 1085 <!-- root node --> 1086 <feature> 1087 <rects> 1088 <_>5 3 6 1 -1.</_> 1089 <_>7 3 2 1 3.</_></rects> 1090 <tilted>0</tilted></feature> 1091 <threshold>-2.8560499195009470e-003</threshold> 1092 <left_val>0.1638399064540863</left_val> 1093 <right_val>0.5788664817810059</right_val></_></_> 1094 <_> 1095 <!-- tree 5 --> 1096 <_> 1097 <!-- root node --> 1098 <feature> 1099 <rects> 1100 <_>11 3 6 1 -1.</_> 1101 <_>13 3 2 1 3.</_></rects> 1102 <tilted>0</tilted></feature> 1103 <threshold>-3.8122469559311867e-003</threshold> 1104 <left_val>0.2085440009832382</left_val> 1105 <right_val>0.5508564710617065</right_val></_></_> 1106 <_> 1107 <!-- tree 6 --> 1108 <_> 1109 <!-- root node --> 1110 <feature> 1111 <rects> 1112 <_>5 10 4 6 -1.</_> 1113 <_>5 13 4 3 2.</_></rects> 1114 <tilted>0</tilted></feature> 1115 <threshold>1.5896620461717248e-003</threshold> 1116 <left_val>0.5702760815620422</left_val> 1117 <right_val>0.1857215017080307</right_val></_></_> 1118 <_> 1119 <!-- tree 7 --> 1120 <_> 1121 <!-- root node --> 1122 <feature> 1123 <rects> 1124 <_>11 3 6 1 -1.</_> 1125 <_>13 3 2 1 3.</_></rects> 1126 <tilted>0</tilted></feature> 1127 <threshold>0.0100783398374915</threshold> 1128 <left_val>0.5116943120956421</left_val> 1129 <right_val>0.2189770042896271</right_val></_></_> 1130 <_> 1131 <!-- tree 8 --> 1132 <_> 1133 <!-- root node --> 1134 <feature> 1135 <rects> 1136 <_>4 4 12 6 -1.</_> 1137 <_>4 6 12 2 3.</_></rects> 1138 <tilted>0</tilted></feature> 1139 <threshold>-0.0635263025760651</threshold> 1140 <left_val>0.7131379842758179</left_val> 1141 <right_val>0.4043813049793243</right_val></_></_> 1142 <_> 1143 <!-- tree 9 --> 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<threshold>0.0208942797034979</threshold> 1432 <left_val>0.5506049990653992</left_val> 1433 <right_val>0.2768838107585907</right_val></_></_></trees> 1434 <stage_threshold>15.3241395950317380</stage_threshold> 1435 <parent>3</parent> 1436 <next>-1</next></_> 1437 <_> 1438 <!-- stage 5 --> 1439 <trees> 1440 <_> 1441 <!-- tree 0 --> 1442 <_> 1443 <!-- root node --> 1444 <feature> 1445 <rects> 1446 <_>4 7 12 2 -1.</_> 1447 <_>8 7 4 2 3.</_></rects> 1448 <tilted>0</tilted></feature> 1449 <threshold>1.1961159761995077e-003</threshold> 1450 <left_val>0.1762690991163254</left_val> 1451 <right_val>0.6156241297721863</right_val></_></_> 1452 <_> 1453 <!-- tree 1 --> 1454 <_> 1455 <!-- root node --> 1456 <feature> 1457 <rects> 1458 <_>7 4 6 4 -1.</_> 1459 <_>7 6 6 2 2.</_></rects> 1460 <tilted>0</tilted></feature> 1461 <threshold>-1.8679830245673656e-003</threshold> 1462 <left_val>0.6118106842041016</left_val> 1463 <right_val>0.1832399964332581</right_val></_></_> 1464 <_> 1465 <!-- tree 2 --> 1466 <_> 1467 <!-- root node --> 1468 <feature> 1469 <rects> 1470 <_>4 5 11 8 -1.</_> 1471 <_>4 9 11 4 2.</_></rects> 1472 <tilted>0</tilted></feature> 1473 <threshold>-1.9579799845814705e-004</threshold> 1474 <left_val>0.0990442633628845</left_val> 1475 <right_val>0.5723816156387329</right_val></_></_> 1476 <_> 1477 <!-- tree 3 --> 1478 <_> 1479 <!-- root node --> 1480 <feature> 1481 <rects> 1482 <_>3 10 16 4 -1.</_> 1483 <_>3 12 16 2 2.</_></rects> 1484 <tilted>0</tilted></feature> 1485 <threshold>-8.0255657667294145e-004</threshold> 1486 <left_val>0.5579879879951477</left_val> 1487 <right_val>0.2377282977104187</right_val></_></_> 1488 <_> 1489 <!-- tree 4 --> 1490 <_> 1491 <!-- root node --> 1492 <feature> 1493 <rects> 1494 <_>0 0 16 2 -1.</_> 1495 <_>0 1 16 1 2.</_></rects> 1496 <tilted>0</tilted></feature> 1497 <threshold>-2.4510810617357492e-003</threshold> 1498 <left_val>0.2231457978487015</left_val> 1499 <right_val>0.5858935117721558</right_val></_></_> 1500 <_> 1501 <!-- tree 5 --> 1502 <_> 1503 <!-- root node --> 1504 <feature> 1505 <rects> 1506 <_>7 5 6 2 -1.</_> 1507 <_>9 5 2 2 3.</_></rects> 1508 <tilted>0</tilted></feature> 1509 <threshold>5.0361850298941135e-004</threshold> 1510 <left_val>0.2653993964195252</left_val> 1511 <right_val>0.5794103741645813</right_val></_></_> 1512 <_> 1513 <!-- tree 6 --> 1514 <_> 1515 <!-- root node --> 1516 <feature> 1517 <rects> 1518 <_>3 2 6 10 -1.</_> 1519 <_>3 2 3 5 2.</_> 1520 <_>6 7 3 5 2.</_></rects> 1521 <tilted>0</tilted></feature> 1522 <threshold>4.0293349884450436e-003</threshold> 1523 <left_val>0.5803827047348023</left_val> 1524 <right_val>0.2484865039587021</right_val></_></_> 1525 <_> 1526 <!-- tree 7 --> 1527 <_> 1528 <!-- root node --> 1529 <feature> 1530 <rects> 1531 <_>10 5 8 15 -1.</_> 1532 <_>10 10 8 5 3.</_></rects> 1533 <tilted>0</tilted></feature> 1534 <threshold>-0.0144517095759511</threshold> 1535 <left_val>0.1830351948738098</left_val> 1536 <right_val>0.5484204888343811</right_val></_></_> 1537 <_> 1538 <!-- tree 8 --> 1539 <_> 1540 <!-- root node --> 1541 <feature> 1542 <rects> 1543 <_>3 14 8 6 -1.</_> 1544 <_>3 14 4 3 2.</_> 1545 <_>7 17 4 3 2.</_></rects> 1546 <tilted>0</tilted></feature> 1547 <threshold>2.0380979403853416e-003</threshold> 1548 <left_val>0.3363558948040009</left_val> 1549 <right_val>0.6051092743873596</right_val></_></_> 1550 <_> 1551 <!-- tree 9 --> 1552 <_> 1553 <!-- root node --> 1554 <feature> 1555 <rects> 1556 <_>14 2 2 2 -1.</_> 1557 <_>14 3 2 1 2.</_></rects> 1558 <tilted>0</tilted></feature> 1559 <threshold>-1.6155190533027053e-003</threshold> 1560 <left_val>0.2286642044782639</left_val> 1561 <right_val>0.5441246032714844</right_val></_></_> 1562 <_> 1563 <!-- tree 10 --> 1564 <_> 1565 <!-- root node --> 1566 <feature> 1567 <rects> 1568 <_>1 10 7 6 -1.</_> 1569 <_>1 13 7 3 2.</_></rects> 1570 <tilted>0</tilted></feature> 1571 <threshold>3.3458340913057327e-003</threshold> 1572 <left_val>0.5625913143157959</left_val> 1573 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<left_val>0.4194310903549194</left_val> 1610 <right_val>0.6748418807983398</right_val></_></_> 1611 <_> 1612 <!-- tree 14 --> 1613 <_> 1614 <!-- root node --> 1615 <feature> 1616 <rects> 1617 <_>6 9 8 8 -1.</_> 1618 <_>6 9 4 4 2.</_> 1619 <_>10 13 4 4 2.</_></rects> 1620 <tilted>0</tilted></feature> 1621 <threshold>-0.0251097902655602</threshold> 1622 <left_val>0.1882549971342087</left_val> 1623 <right_val>0.5473451018333435</right_val></_></_> 1624 <_> 1625 <!-- tree 15 --> 1626 <_> 1627 <!-- root node --> 1628 <feature> 1629 <rects> 1630 <_>14 1 3 2 -1.</_> 1631 <_>14 2 3 1 2.</_></rects> 1632 <tilted>0</tilted></feature> 1633 <threshold>-5.3099058568477631e-003</threshold> 1634 <left_val>0.1339973062276840</left_val> 1635 <right_val>0.5227110981941223</right_val></_></_> 1636 <_> 1637 <!-- tree 16 --> 1638 <_> 1639 <!-- root node --> 1640 <feature> 1641 <rects> 1642 <_>1 4 4 2 -1.</_> 1643 <_>3 4 2 2 2.</_></rects> 1644 <tilted>0</tilted></feature> 1645 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<tilted>0</tilted></feature> 1718 <threshold>0.0227195098996162</threshold> 1719 <left_val>0.4158405959606171</left_val> 1720 <right_val>0.6597865223884583</right_val></_></_> 1721 <_> 1722 <!-- tree 23 --> 1723 <_> 1724 <!-- root node --> 1725 <feature> 1726 <rects> 1727 <_>19 1 1 3 -1.</_> 1728 <_>19 2 1 1 3.</_></rects> 1729 <tilted>0</tilted></feature> 1730 <threshold>-1.8111000536009669e-003</threshold> 1731 <left_val>0.2811253070831299</left_val> 1732 <right_val>0.5505244731903076</right_val></_></_> 1733 <_> 1734 <!-- tree 24 --> 1735 <_> 1736 <!-- root node --> 1737 <feature> 1738 <rects> 1739 <_>3 13 2 3 -1.</_> 1740 <_>3 14 2 1 3.</_></rects> 1741 <tilted>0</tilted></feature> 1742 <threshold>3.3469670452177525e-003</threshold> 1743 <left_val>0.5260028243064880</left_val> 1744 <right_val>0.1891465038061142</right_val></_></_> 1745 <_> 1746 <!-- tree 25 --> 1747 <_> 1748 <!-- root node --> 1749 <feature> 1750 <rects> 1751 <_>8 4 8 12 -1.</_> 1752 <_>12 4 4 6 2.</_> 1753 <_>8 10 4 6 2.</_></rects> 1754 <tilted>0</tilted></feature> 1755 <threshold>4.0791751234792173e-004</threshold> 1756 <left_val>0.5673509240150452</left_val> 1757 <right_val>0.3344210088253021</right_val></_></_> 1758 <_> 1759 <!-- tree 26 --> 1760 <_> 1761 <!-- root node --> 1762 <feature> 1763 <rects> 1764 <_>5 2 6 3 -1.</_> 1765 <_>7 2 2 3 3.</_></rects> 1766 <tilted>0</tilted></feature> 1767 <threshold>0.0127347996458411</threshold> 1768 <left_val>0.5343592166900635</left_val> 1769 <right_val>0.2395612001419067</right_val></_></_> 1770 <_> 1771 <!-- tree 27 --> 1772 <_> 1773 <!-- root node --> 1774 <feature> 1775 <rects> 1776 <_>6 1 9 10 -1.</_> 1777 <_>6 6 9 5 2.</_></rects> 1778 <tilted>0</tilted></feature> 1779 <threshold>-7.3119727894663811e-003</threshold> 1780 <left_val>0.6010890007019043</left_val> 1781 <right_val>0.4022207856178284</right_val></_></_> 1782 <_> 1783 <!-- tree 28 --> 1784 <_> 1785 <!-- root node --> 1786 <feature> 1787 <rects> 1788 <_>0 4 6 12 -1.</_> 1789 <_>2 4 2 12 3.</_></rects> 1790 <tilted>0</tilted></feature> 1791 <threshold>-0.0569487512111664</threshold> 1792 <left_val>0.8199151158332825</left_val> 1793 <right_val>0.4543190896511078</right_val></_></_> 1794 <_> 1795 <!-- tree 29 --> 1796 <_> 1797 <!-- root node --> 1798 <feature> 1799 <rects> 1800 <_>15 13 2 3 -1.</_> 1801 <_>15 14 2 1 3.</_></rects> 1802 <tilted>0</tilted></feature> 1803 <threshold>-5.0116591155529022e-003</threshold> 1804 <left_val>0.2200281023979187</left_val> 1805 <right_val>0.5357710719108582</right_val></_></_> 1806 <_> 1807 <!-- tree 30 --> 1808 <_> 1809 <!-- root node --> 1810 <feature> 1811 <rects> 1812 <_>7 14 5 3 -1.</_> 1813 <_>7 15 5 1 3.</_></rects> 1814 <tilted>0</tilted></feature> 1815 <threshold>6.0334368608891964e-003</threshold> 1816 <left_val>0.4413081109523773</left_val> 1817 <right_val>0.7181751132011414</right_val></_></_> 1818 <_> 1819 <!-- tree 31 --> 1820 <_> 1821 <!-- root node --> 1822 <feature> 1823 <rects> 1824 <_>15 13 3 3 -1.</_> 1825 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-1.</_> 1861 <_>2 14 3 1 3.</_></rects> 1862 <tilted>0</tilted></feature> 1863 <threshold>-7.1926261298358440e-003</threshold> 1864 <left_val>0.1119614988565445</left_val> 1865 <right_val>0.5229672789573669</right_val></_></_> 1866 <_> 1867 <!-- tree 35 --> 1868 <_> 1869 <!-- root node --> 1870 <feature> 1871 <rects> 1872 <_>4 7 12 12 -1.</_> 1873 <_>10 7 6 6 2.</_> 1874 <_>4 13 6 6 2.</_></rects> 1875 <tilted>0</tilted></feature> 1876 <threshold>-0.0527989417314529</threshold> 1877 <left_val>0.2387102991342545</left_val> 1878 <right_val>0.5453451275825501</right_val></_></_> 1879 <_> 1880 <!-- tree 36 --> 1881 <_> 1882 <!-- root node --> 1883 <feature> 1884 <rects> 1885 <_>9 7 2 6 -1.</_> 1886 <_>10 7 1 6 2.</_></rects> 1887 <tilted>0</tilted></feature> 1888 <threshold>-7.9537667334079742e-003</threshold> 1889 <left_val>0.7586917877197266</left_val> 1890 <right_val>0.4439376890659332</right_val></_></_> 1891 <_> 1892 <!-- tree 37 --> 1893 <_> 1894 <!-- root node --> 1895 <feature> 1896 <rects> 1897 <_>8 9 5 2 -1.</_> 1898 <_>8 10 5 1 2.</_></rects> 1899 <tilted>0</tilted></feature> 1900 <threshold>-2.7344180271029472e-003</threshold> 1901 <left_val>0.2565476894378662</left_val> 1902 <right_val>0.5489321947097778</right_val></_></_> 1903 <_> 1904 <!-- tree 38 --> 1905 <_> 1906 <!-- root node --> 1907 <feature> 1908 <rects> 1909 <_>8 6 3 4 -1.</_> 1910 <_>9 6 1 4 3.</_></rects> 1911 <tilted>0</tilted></feature> 1912 <threshold>-1.8507939530536532e-003</threshold> 1913 <left_val>0.6734347939491272</left_val> 1914 <right_val>0.4252474904060364</right_val></_></_> 1915 <_> 1916 <!-- tree 39 --> 1917 <_> 1918 <!-- root node --> 1919 <feature> 1920 <rects> 1921 <_>9 6 2 8 -1.</_> 1922 <_>9 10 2 4 2.</_></rects> 1923 <tilted>0</tilted></feature> 1924 <threshold>0.0159189198166132</threshold> 1925 <left_val>0.5488352775573731</left_val> 1926 <right_val>0.2292661964893341</right_val></_></_> 1927 <_> 1928 <!-- tree 40 --> 1929 <_> 1930 <!-- root node --> 1931 <feature> 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<left_val>0.3134616911411285</left_val> 2076 <right_val>0.5504639744758606</right_val></_></_> 2077 <_> 2078 <!-- tree 8 --> 2079 <_> 2080 <!-- root node --> 2081 <feature> 2082 <rects> 2083 <_>1 8 15 4 -1.</_> 2084 <_>6 8 5 4 3.</_></rects> 2085 <tilted>0</tilted></feature> 2086 <threshold>-0.0128582203760743</threshold> 2087 <left_val>0.2536481916904450</left_val> 2088 <right_val>0.5760142803192139</right_val></_></_> 2089 <_> 2090 <!-- tree 9 --> 2091 <_> 2092 <!-- root node --> 2093 <feature> 2094 <rects> 2095 <_>11 2 3 10 -1.</_> 2096 <_>11 7 3 5 2.</_></rects> 2097 <tilted>0</tilted></feature> 2098 <threshold>4.1530239395797253e-003</threshold> 2099 <left_val>0.5767722129821777</left_val> 2100 <right_val>0.3659774065017700</right_val></_></_> 2101 <_> 2102 <!-- tree 10 --> 2103 <_> 2104 <!-- root node --> 2105 <feature> 2106 <rects> 2107 <_>3 7 4 6 -1.</_> 2108 <_>3 9 4 2 3.</_></rects> 2109 <tilted>0</tilted></feature> 2110 <threshold>1.7092459602281451e-003</threshold> 2111 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2148 <threshold>0.0520062111318111</threshold> 2149 <left_val>0.5541312098503113</left_val> 2150 <right_val>0.1916636973619461</right_val></_></_> 2151 <_> 2152 <!-- tree 14 --> 2153 <_> 2154 <!-- root node --> 2155 <feature> 2156 <rects> 2157 <_>1 4 6 9 -1.</_> 2158 <_>3 4 2 9 3.</_></rects> 2159 <tilted>0</tilted></feature> 2160 <threshold>0.0120855299755931</threshold> 2161 <left_val>0.4032655954360962</left_val> 2162 <right_val>0.6644591093063355</right_val></_></_> 2163 <_> 2164 <!-- tree 15 --> 2165 <_> 2166 <!-- root node --> 2167 <feature> 2168 <rects> 2169 <_>11 3 2 5 -1.</_> 2170 <_>11 3 1 5 2.</_></rects> 2171 <tilted>0</tilted></feature> 2172 <threshold>1.4687820112158079e-005</threshold> 2173 <left_val>0.3535977900028229</left_val> 2174 <right_val>0.5709382891654968</right_val></_></_> 2175 <_> 2176 <!-- tree 16 --> 2177 <_> 2178 <!-- root node --> 2179 <feature> 2180 <rects> 2181 <_>7 3 2 5 -1.</_> 2182 <_>8 3 1 5 2.</_></rects> 2183 <tilted>0</tilted></feature> 2184 <threshold>7.1395188570022583e-006</threshold> 2185 <left_val>0.3037444949150085</left_val> 2186 <right_val>0.5610269904136658</right_val></_></_> 2187 <_> 2188 <!-- tree 17 --> 2189 <_> 2190 <!-- root node --> 2191 <feature> 2192 <rects> 2193 <_>10 14 2 3 -1.</_> 2194 <_>10 15 2 1 3.</_></rects> 2195 <tilted>0</tilted></feature> 2196 <threshold>-4.6001640148460865e-003</threshold> 2197 <left_val>0.7181087136268616</left_val> 2198 <right_val>0.4580326080322266</right_val></_></_> 2199 <_> 2200 <!-- tree 18 --> 2201 <_> 2202 <!-- root node --> 2203 <feature> 2204 <rects> 2205 <_>5 12 6 2 -1.</_> 2206 <_>8 12 3 2 2.</_></rects> 2207 <tilted>0</tilted></feature> 2208 <threshold>2.0058949012309313e-003</threshold> 2209 <left_val>0.5621951818466187</left_val> 2210 <right_val>0.2953684031963348</right_val></_></_> 2211 <_> 2212 <!-- tree 19 --> 2213 <_> 2214 <!-- root node --> 2215 <feature> 2216 <rects> 2217 <_>9 14 2 3 -1.</_> 2218 <_>9 15 2 1 3.</_></rects> 2219 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4 2 3.</_></rects> 2328 <tilted>0</tilted></feature> 2329 <threshold>-0.0236749108880758</threshold> 2330 <left_val>0.1551305055618286</left_val> 2331 <right_val>0.5200707912445068</right_val></_></_> 2332 <_> 2333 <!-- tree 29 --> 2334 <_> 2335 <!-- root node --> 2336 <feature> 2337 <rects> 2338 <_>13 11 3 4 -1.</_> 2339 <_>13 13 3 2 2.</_></rects> 2340 <tilted>0</tilted></feature> 2341 <threshold>-1.4879409718560055e-005</threshold> 2342 <left_val>0.5500566959381104</left_val> 2343 <right_val>0.3820176124572754</right_val></_></_> 2344 <_> 2345 <!-- tree 30 --> 2346 <_> 2347 <!-- root node --> 2348 <feature> 2349 <rects> 2350 <_>4 4 4 3 -1.</_> 2351 <_>4 5 4 1 3.</_></rects> 2352 <tilted>0</tilted></feature> 2353 <threshold>3.6190641112625599e-003</threshold> 2354 <left_val>0.4238683879375458</left_val> 2355 <right_val>0.6639748215675354</right_val></_></_> 2356 <_> 2357 <!-- tree 31 --> 2358 <_> 2359 <!-- root node --> 2360 <feature> 2361 <rects> 2362 <_>7 5 11 8 -1.</_> 2363 <_>7 9 11 4 2.</_></rects> 2364 <tilted>0</tilted></feature> 2365 <threshold>-0.0198171101510525</threshold> 2366 <left_val>0.2150038033723831</left_val> 2367 <right_val>0.5382357835769653</right_val></_></_> 2368 <_> 2369 <!-- tree 32 --> 2370 <_> 2371 <!-- root node --> 2372 <feature> 2373 <rects> 2374 <_>7 8 3 4 -1.</_> 2375 <_>8 8 1 4 3.</_></rects> 2376 <tilted>0</tilted></feature> 2377 <threshold>-3.8154039066284895e-003</threshold> 2378 <left_val>0.6675711274147034</left_val> 2379 <right_val>0.4215297102928162</right_val></_></_> 2380 <_> 2381 <!-- tree 33 --> 2382 <_> 2383 <!-- root node --> 2384 <feature> 2385 <rects> 2386 <_>9 1 6 1 -1.</_> 2387 <_>11 1 2 1 3.</_></rects> 2388 <tilted>0</tilted></feature> 2389 <threshold>-4.9775829538702965e-003</threshold> 2390 <left_val>0.2267289012670517</left_val> 2391 <right_val>0.5386328101158142</right_val></_></_> 2392 <_> 2393 <!-- tree 34 --> 2394 <_> 2395 <!-- root node --> 2396 <feature> 2397 <rects> 2398 <_>5 5 3 3 -1.</_> 2399 <_>5 6 3 1 3.</_></rects> 2400 <tilted>0</tilted></feature> 2401 <threshold>2.2441020701080561e-003</threshold> 2402 <left_val>0.4308691024780273</left_val> 2403 <right_val>0.6855735778808594</right_val></_></_> 2404 <_> 2405 <!-- tree 35 --> 2406 <_> 2407 <!-- root node --> 2408 <feature> 2409 <rects> 2410 <_>0 9 20 6 -1.</_> 2411 <_>10 9 10 3 2.</_> 2412 <_>0 12 10 3 2.</_></rects> 2413 <tilted>0</tilted></feature> 2414 <threshold>0.0122824599966407</threshold> 2415 <left_val>0.5836614966392517</left_val> 2416 <right_val>0.3467479050159454</right_val></_></_> 2417 <_> 2418 <!-- tree 36 --> 2419 <_> 2420 <!-- root node --> 2421 <feature> 2422 <rects> 2423 <_>8 6 3 5 -1.</_> 2424 <_>9 6 1 5 3.</_></rects> 2425 <tilted>0</tilted></feature> 2426 <threshold>-2.8548699337989092e-003</threshold> 2427 <left_val>0.7016944885253906</left_val> 2428 <right_val>0.4311453998088837</right_val></_></_> 2429 <_> 2430 <!-- tree 37 --> 2431 <_> 2432 <!-- root node --> 2433 <feature> 2434 <rects> 2435 <_>11 0 1 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<rects> 2724 <_>9 11 2 3 -1.</_> 2725 <_>9 12 2 1 3.</_></rects> 2726 <tilted>0</tilted></feature> 2727 <threshold>-2.5286648888140917e-003</threshold> 2728 <left_val>0.6853830814361572</left_val> 2729 <right_val>0.4199256896972656</right_val></_></_> 2730 <_> 2731 <!-- tree 11 --> 2732 <_> 2733 <!-- root node --> 2734 <feature> 2735 <rects> 2736 <_>18 1 2 6 -1.</_> 2737 <_>18 3 2 2 3.</_></rects> 2738 <tilted>0</tilted></feature> 2739 <threshold>-5.9010218828916550e-003</threshold> 2740 <left_val>0.3266282081604004</left_val> 2741 <right_val>0.5434812903404236</right_val></_></_> 2742 <_> 2743 <!-- tree 12 --> 2744 <_> 2745 <!-- root node --> 2746 <feature> 2747 <rects> 2748 <_>0 1 2 6 -1.</_> 2749 <_>0 3 2 2 3.</_></rects> 2750 <tilted>0</tilted></feature> 2751 <threshold>5.6702760048210621e-003</threshold> 2752 <left_val>0.5468410849571228</left_val> 2753 <right_val>0.2319003939628601</right_val></_></_> 2754 <_> 2755 <!-- tree 13 --> 2756 <_> 2757 <!-- root node --> 2758 <feature> 2759 <rects> 2760 <_>1 5 18 6 -1.</_> 2761 <_>1 7 18 2 3.</_></rects> 2762 <tilted>0</tilted></feature> 2763 <threshold>-3.0304100364446640e-003</threshold> 2764 <left_val>0.5570667982101440</left_val> 2765 <right_val>0.2708238065242767</right_val></_></_> 2766 <_> 2767 <!-- tree 14 --> 2768 <_> 2769 <!-- root node --> 2770 <feature> 2771 <rects> 2772 <_>0 2 6 7 -1.</_> 2773 <_>3 2 3 7 2.</_></rects> 2774 <tilted>0</tilted></feature> 2775 <threshold>2.9803649522364140e-003</threshold> 2776 <left_val>0.3700568974018097</left_val> 2777 <right_val>0.5890625715255737</right_val></_></_> 2778 <_> 2779 <!-- tree 15 --> 2780 <_> 2781 <!-- root node --> 2782 <feature> 2783 <rects> 2784 <_>7 3 6 14 -1.</_> 2785 <_>7 10 6 7 2.</_></rects> 2786 <tilted>0</tilted></feature> 2787 <threshold>-0.0758405104279518</threshold> 2788 <left_val>0.2140070050954819</left_val> 2789 <right_val>0.5419948101043701</right_val></_></_> 2790 <_> 2791 <!-- tree 16 --> 2792 <_> 2793 <!-- root node --> 2794 <feature> 2795 <rects> 2796 <_>3 7 13 10 -1.</_> 2797 <_>3 12 13 5 2.</_></rects> 2798 <tilted>0</tilted></feature> 2799 <threshold>0.0192625392228365</threshold> 2800 <left_val>0.5526772141456604</left_val> 2801 <right_val>0.2726590037345886</right_val></_></_> 2802 <_> 2803 <!-- tree 17 --> 2804 <_> 2805 <!-- root node --> 2806 <feature> 2807 <rects> 2808 <_>11 15 2 2 -1.</_> 2809 <_>11 16 2 1 2.</_></rects> 2810 <tilted>0</tilted></feature> 2811 <threshold>1.8888259364757687e-004</threshold> 2812 <left_val>0.3958011865615845</left_val> 2813 <right_val>0.6017209887504578</right_val></_></_> 2814 <_> 2815 <!-- tree 18 --> 2816 <_> 2817 <!-- root node --> 2818 <feature> 2819 <rects> 2820 <_>2 11 16 4 -1.</_> 2821 <_>2 11 8 2 2.</_> 2822 <_>10 13 8 2 2.</_></rects> 2823 <tilted>0</tilted></feature> 2824 <threshold>0.0293695498257875</threshold> 2825 <left_val>0.5241373777389526</left_val> 2826 <right_val>0.1435758024454117</right_val></_></_> 2827 <_> 2828 <!-- tree 19 --> 2829 <_> 2830 <!-- root node --> 2831 <feature> 2832 <rects> 2833 <_>13 7 6 4 -1.</_> 2834 <_>16 7 3 2 2.</_> 2835 <_>13 9 3 2 2.</_></rects> 2836 <tilted>0</tilted></feature> 2837 <threshold>1.0417619487270713e-003</threshold> 2838 <left_val>0.3385409116744995</left_val> 2839 <right_val>0.5929983258247376</right_val></_></_> 2840 <_> 2841 <!-- tree 20 --> 2842 <_> 2843 <!-- root node --> 2844 <feature> 2845 <rects> 2846 <_>6 10 3 9 -1.</_> 2847 <_>6 13 3 3 3.</_></rects> 2848 <tilted>0</tilted></feature> 2849 <threshold>2.6125640142709017e-003</threshold> 2850 <left_val>0.5485377907752991</left_val> 2851 <right_val>0.3021597862243652</right_val></_></_> 2852 <_> 2853 <!-- tree 21 --> 2854 <_> 2855 <!-- root node --> 2856 <feature> 2857 <rects> 2858 <_>14 6 1 6 -1.</_> 2859 <_>14 9 1 3 2.</_></rects> 2860 <tilted>0</tilted></feature> 2861 <threshold>9.6977467183023691e-004</threshold> 2862 <left_val>0.3375276029109955</left_val> 2863 <right_val>0.5532032847404480</right_val></_></_> 2864 <_> 2865 <!-- tree 22 --> 2866 <_> 2867 <!-- root node --> 2868 <feature> 2869 <rects> 2870 <_>5 10 4 1 -1.</_> 2871 <_>7 10 2 1 2.</_></rects> 2872 <tilted>0</tilted></feature> 2873 <threshold>5.9512659208849072e-004</threshold> 2874 <left_val>0.5631743073463440</left_val> 2875 <right_val>0.3359399139881134</right_val></_></_> 2876 <_> 2877 <!-- tree 23 --> 2878 <_> 2879 <!-- root node --> 2880 <feature> 2881 <rects> 2882 <_>3 8 15 5 -1.</_> 2883 <_>8 8 5 5 3.</_></rects> 2884 <tilted>0</tilted></feature> 2885 <threshold>-0.1015655994415283</threshold> 2886 <left_val>0.0637350380420685</left_val> 2887 <right_val>0.5230425000190735</right_val></_></_> 2888 <_> 2889 <!-- tree 24 --> 2890 <_> 2891 <!-- root node --> 2892 <feature> 2893 <rects> 2894 <_>1 6 5 4 -1.</_> 2895 <_>1 8 5 2 2.</_></rects> 2896 <tilted>0</tilted></feature> 2897 <threshold>0.0361566990613937</threshold> 2898 <left_val>0.5136963129043579</left_val> 2899 <right_val>0.1029528975486755</right_val></_></_> 2900 <_> 2901 <!-- tree 25 --> 2902 <_> 2903 <!-- root node --> 2904 <feature> 2905 <rects> 2906 <_>3 1 17 6 -1.</_> 2907 <_>3 3 17 2 3.</_></rects> 2908 <tilted>0</tilted></feature> 2909 <threshold>3.4624140243977308e-003</threshold> 2910 <left_val>0.3879320025444031</left_val> 2911 <right_val>0.5558289289474487</right_val></_></_> 2912 <_> 2913 <!-- tree 26 --> 2914 <_> 2915 <!-- root node --> 2916 <feature> 2917 <rects> 2918 <_>6 7 8 2 -1.</_> 2919 <_>10 7 4 2 2.</_></rects> 2920 <tilted>0</tilted></feature> 2921 <threshold>0.0195549800992012</threshold> 2922 <left_val>0.5250086784362793</left_val> 2923 <right_val>0.1875859946012497</right_val></_></_> 2924 <_> 2925 <!-- tree 27 --> 2926 <_> 2927 <!-- root node --> 2928 <feature> 2929 <rects> 2930 <_>9 7 3 2 -1.</_> 2931 <_>10 7 1 2 3.</_></rects> 2932 <tilted>0</tilted></feature> 2933 <threshold>-2.3121440317481756e-003</threshold> 2934 <left_val>0.6672028899192810</left_val> 2935 <right_val>0.4679641127586365</right_val></_></_> 2936 <_> 2937 <!-- tree 28 --> 2938 <_> 2939 <!-- root node --> 2940 <feature> 2941 <rects> 2942 <_>8 7 3 2 -1.</_> 2943 <_>9 7 1 2 3.</_></rects> 2944 <tilted>0</tilted></feature> 2945 <threshold>-1.8605289515107870e-003</threshold> 2946 <left_val>0.7163379192352295</left_val> 2947 <right_val>0.4334670901298523</right_val></_></_> 2948 <_> 2949 <!-- tree 29 --> 2950 <_> 2951 <!-- root node --> 2952 <feature> 2953 <rects> 2954 <_>8 9 4 2 -1.</_> 2955 <_>8 10 4 1 2.</_></rects> 2956 <tilted>0</tilted></feature> 2957 <threshold>-9.4026362057775259e-004</threshold> 2958 <left_val>0.3021360933780670</left_val> 2959 <right_val>0.5650203227996826</right_val></_></_> 2960 <_> 2961 <!-- tree 30 --> 2962 <_> 2963 <!-- root node --> 2964 <feature> 2965 <rects> 2966 <_>8 8 4 3 -1.</_> 2967 <_>8 9 4 1 3.</_></rects> 2968 <tilted>0</tilted></feature> 2969 <threshold>-5.2418331615626812e-003</threshold> 2970 <left_val>0.1820009052753449</left_val> 2971 <right_val>0.5250256061553955</right_val></_></_> 2972 <_> 2973 <!-- tree 31 --> 2974 <_> 2975 <!-- root node --> 2976 <feature> 2977 <rects> 2978 <_>9 5 6 4 -1.</_> 2979 <_>9 5 3 4 2.</_></rects> 2980 <tilted>0</tilted></feature> 2981 <threshold>1.1729019752237946e-004</threshold> 2982 <left_val>0.3389188051223755</left_val> 2983 <right_val>0.5445973277091980</right_val></_></_> 2984 <_> 2985 <!-- tree 32 --> 2986 <_> 2987 <!-- root node --> 2988 <feature> 2989 <rects> 2990 <_>8 13 4 3 -1.</_> 2991 <_>8 14 4 1 3.</_></rects> 2992 <tilted>0</tilted></feature> 2993 <threshold>1.1878840159624815e-003</threshold> 2994 <left_val>0.4085349142551422</left_val> 2995 <right_val>0.6253563165664673</right_val></_></_> 2996 <_> 2997 <!-- tree 33 --> 2998 <_> 2999 <!-- root node --> 3000 <feature> 3001 <rects> 3002 <_>4 7 12 6 -1.</_> 3003 <_>10 7 6 3 2.</_> 3004 <_>4 10 6 3 2.</_></rects> 3005 <tilted>0</tilted></feature> 3006 <threshold>-0.0108813596889377</threshold> 3007 <left_val>0.3378399014472961</left_val> 3008 <right_val>0.5700082778930664</right_val></_></_> 3009 <_> 3010 <!-- tree 34 --> 3011 <_> 3012 <!-- root node --> 3013 <feature> 3014 <rects> 3015 <_>8 14 4 3 -1.</_> 3016 <_>8 15 4 1 3.</_></rects> 3017 <tilted>0</tilted></feature> 3018 <threshold>1.7354859737679362e-003</threshold> 3019 <left_val>0.4204635918140411</left_val> 3020 <right_val>0.6523038744926453</right_val></_></_> 3021 <_> 3022 <!-- tree 35 --> 3023 <_> 3024 <!-- root node --> 3025 <feature> 3026 <rects> 3027 <_>9 7 3 3 -1.</_> 3028 <_>9 8 3 1 3.</_></rects> 3029 <tilted>0</tilted></feature> 3030 <threshold>-6.5119052305817604e-003</threshold> 3031 <left_val>0.2595216035842896</left_val> 3032 <right_val>0.5428143739700317</right_val></_></_> 3033 <_> 3034 <!-- tree 36 --> 3035 <_> 3036 <!-- root node --> 3037 <feature> 3038 <rects> 3039 <_>7 4 3 8 -1.</_> 3040 <_>8 4 1 8 3.</_></rects> 3041 <tilted>0</tilted></feature> 3042 <threshold>-1.2136430013924837e-003</threshold> 3043 <left_val>0.6165143847465515</left_val> 3044 <right_val>0.3977893888950348</right_val></_></_> 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<_> 3082 <!-- tree 40 --> 3083 <_> 3084 <!-- root node --> 3085 <feature> 3086 <rects> 3087 <_>8 13 3 6 -1.</_> 3088 <_>8 16 3 3 2.</_></rects> 3089 <tilted>0</tilted></feature> 3090 <threshold>-0.0215882100164890</threshold> 3091 <left_val>0.1034912988543510</left_val> 3092 <right_val>0.5197384953498840</right_val></_></_> 3093 <_> 3094 <!-- tree 41 --> 3095 <_> 3096 <!-- root node --> 3097 <feature> 3098 <rects> 3099 <_>14 3 6 13 -1.</_> 3100 <_>14 3 3 13 2.</_></rects> 3101 <tilted>0</tilted></feature> 3102 <threshold>-0.1283462941646576</threshold> 3103 <left_val>0.8493865132331848</left_val> 3104 <right_val>0.4893102943897247</right_val></_></_> 3105 <_> 3106 <!-- tree 42 --> 3107 <_> 3108 <!-- root node --> 3109 <feature> 3110 <rects> 3111 <_>0 7 10 4 -1.</_> 3112 <_>0 7 5 2 2.</_> 3113 <_>5 9 5 2 2.</_></rects> 3114 <tilted>0</tilted></feature> 3115 <threshold>-2.2927189711481333e-003</threshold> 3116 <left_val>0.3130157887935638</left_val> 3117 <right_val>0.5471575260162354</right_val></_></_> 3118 <_> 3119 <!-- tree 43 --> 3120 <_> 3121 <!-- root node --> 3122 <feature> 3123 <rects> 3124 <_>14 3 6 13 -1.</_> 3125 <_>14 3 3 13 2.</_></rects> 3126 <tilted>0</tilted></feature> 3127 <threshold>0.0799151062965393</threshold> 3128 <left_val>0.4856320917606354</left_val> 3129 <right_val>0.6073989272117615</right_val></_></_> 3130 <_> 3131 <!-- tree 44 --> 3132 <_> 3133 <!-- root node --> 3134 <feature> 3135 <rects> 3136 <_>0 3 6 13 -1.</_> 3137 <_>3 3 3 13 2.</_></rects> 3138 <tilted>0</tilted></feature> 3139 <threshold>-0.0794410929083824</threshold> 3140 <left_val>0.8394674062728882</left_val> 3141 <right_val>0.4624533057212830</right_val></_></_> 3142 <_> 3143 <!-- tree 45 --> 3144 <_> 3145 <!-- root node --> 3146 <feature> 3147 <rects> 3148 <_>9 1 4 1 -1.</_> 3149 <_>9 1 2 1 2.</_></rects> 3150 <tilted>0</tilted></feature> 3151 <threshold>-5.2800010889768600e-003</threshold> 3152 <left_val>0.1881695985794067</left_val> 3153 <right_val>0.5306698083877564</right_val></_></_> 3154 <_> 3155 <!-- tree 46 --> 3156 <_> 3157 <!-- root node --> 3158 <feature> 3159 <rects> 3160 <_>8 0 2 1 -1.</_> 3161 <_>9 0 1 1 2.</_></rects> 3162 <tilted>0</tilted></feature> 3163 <threshold>1.0463109938427806e-003</threshold> 3164 <left_val>0.5271229147911072</left_val> 3165 <right_val>0.2583065927028656</right_val></_></_> 3166 <_> 3167 <!-- tree 47 --> 3168 <_> 3169 <!-- root node --> 3170 <feature> 3171 <rects> 3172 <_>10 16 4 4 -1.</_> 3173 <_>12 16 2 2 2.</_> 3174 <_>10 18 2 2 2.</_></rects> 3175 <tilted>0</tilted></feature> 3176 <threshold>2.6317298761568964e-004</threshold> 3177 <left_val>0.4235304892063141</left_val> 3178 <right_val>0.5735440850257874</right_val></_></_> 3179 <_> 3180 <!-- tree 48 --> 3181 <_> 3182 <!-- root node --> 3183 <feature> 3184 <rects> 3185 <_>9 6 2 3 -1.</_> 3186 <_>10 6 1 3 2.</_></rects> 3187 <tilted>0</tilted></feature> 3188 <threshold>-3.6173160187900066e-003</threshold> 3189 <left_val>0.6934396028518677</left_val> 3190 <right_val>0.4495444893836975</right_val></_></_> 3191 <_> 3192 <!-- tree 49 --> 3193 <_> 3194 <!-- root node --> 3195 <feature> 3196 <rects> 3197 <_>4 5 12 2 -1.</_> 3198 <_>8 5 4 2 3.</_></rects> 3199 <tilted>0</tilted></feature> 3200 <threshold>0.0114218797534704</threshold> 3201 <left_val>0.5900921225547791</left_val> 3202 <right_val>0.4138193130493164</right_val></_></_> 3203 <_> 3204 <!-- tree 50 --> 3205 <_> 3206 <!-- root node --> 3207 <feature> 3208 <rects> 3209 <_>8 7 3 5 -1.</_> 3210 <_>9 7 1 5 3.</_></rects> 3211 <tilted>0</tilted></feature> 3212 <threshold>-1.9963278900831938e-003</threshold> 3213 <left_val>0.6466382741928101</left_val> 3214 <right_val>0.4327239990234375</right_val></_></_></trees> 3215 <stage_threshold>24.5278797149658200</stage_threshold> 3216 <parent>6</parent> 3217 <next>-1</next></_> 3218 <_> 3219 <!-- stage 8 --> 3220 <trees> 3221 <_> 3222 <!-- tree 0 --> 3223 <_> 3224 <!-- root node --> 3225 <feature> 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--> 3369 <feature> 3370 <rects> 3371 <_>2 11 7 6 -1.</_> 3372 <_>2 14 7 3 2.</_></rects> 3373 <tilted>0</tilted></feature> 3374 <threshold>4.0668169967830181e-003</threshold> 3375 <left_val>0.5478553175926209</left_val> 3376 <right_val>0.2497723996639252</right_val></_></_> 3377 <_> 3378 <!-- tree 13 --> 3379 <_> 3380 <!-- root node --> 3381 <feature> 3382 <rects> 3383 <_>12 14 2 6 -1.</_> 3384 <_>12 16 2 2 3.</_></rects> 3385 <tilted>0</tilted></feature> 3386 <threshold>4.8164798499783501e-005</threshold> 3387 <left_val>0.3938601016998291</left_val> 3388 <right_val>0.5706356167793274</right_val></_></_> 3389 <_> 3390 <!-- tree 14 --> 3391 <_> 3392 <!-- root node --> 3393 <feature> 3394 <rects> 3395 <_>8 14 3 3 -1.</_> 3396 <_>8 15 3 1 3.</_></rects> 3397 <tilted>0</tilted></feature> 3398 <threshold>6.1795017682015896e-003</threshold> 3399 <left_val>0.4407606124877930</left_val> 3400 <right_val>0.7394766807556152</right_val></_></_> 3401 <_> 3402 <!-- tree 15 --> 3403 <_> 3404 <!-- root node --> 3405 <feature> 3406 <rects> 3407 <_>11 0 3 5 -1.</_> 3408 <_>12 0 1 5 3.</_></rects> 3409 <tilted>0</tilted></feature> 3410 <threshold>6.4985752105712891e-003</threshold> 3411 <left_val>0.5445243120193481</left_val> 3412 <right_val>0.2479152977466583</right_val></_></_> 3413 <_> 3414 <!-- tree 16 --> 3415 <_> 3416 <!-- root node --> 3417 <feature> 3418 <rects> 3419 <_>6 1 4 9 -1.</_> 3420 <_>8 1 2 9 2.</_></rects> 3421 <tilted>0</tilted></feature> 3422 <threshold>-1.0211090557277203e-003</threshold> 3423 <left_val>0.2544766962528229</left_val> 3424 <right_val>0.5338971018791199</right_val></_></_> 3425 <_> 3426 <!-- tree 17 --> 3427 <_> 3428 <!-- root node --> 3429 <feature> 3430 <rects> 3431 <_>10 3 6 1 -1.</_> 3432 <_>12 3 2 1 3.</_></rects> 3433 <tilted>0</tilted></feature> 3434 <threshold>-5.4247528314590454e-003</threshold> 3435 <left_val>0.2718858122825623</left_val> 3436 <right_val>0.5324069261550903</right_val></_></_> 3437 <_> 3438 <!-- tree 18 --> 3439 <_> 3440 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3476 <!-- root node --> 3477 <feature> 3478 <rects> 3479 <_>2 1 18 6 -1.</_> 3480 <_>2 3 18 2 3.</_></rects> 3481 <tilted>0</tilted></feature> 3482 <threshold>4.2293202131986618e-003</threshold> 3483 <left_val>0.3816489875316620</left_val> 3484 <right_val>0.5709385871887207</right_val></_></_> 3485 <_> 3486 <!-- tree 22 --> 3487 <_> 3488 <!-- root node --> 3489 <feature> 3490 <rects> 3491 <_>6 0 3 2 -1.</_> 3492 <_>7 0 1 2 3.</_></rects> 3493 <tilted>0</tilted></feature> 3494 <threshold>-3.2868210691958666e-003</threshold> 3495 <left_val>0.1747743934392929</left_val> 3496 <right_val>0.5259544253349304</right_val></_></_> 3497 <_> 3498 <!-- tree 23 --> 3499 <_> 3500 <!-- root node --> 3501 <feature> 3502 <rects> 3503 <_>13 8 6 2 -1.</_> 3504 <_>16 8 3 1 2.</_> 3505 <_>13 9 3 1 2.</_></rects> 3506 <tilted>0</tilted></feature> 3507 <threshold>1.5611879643984139e-004</threshold> 3508 <left_val>0.3601722121238709</left_val> 3509 <right_val>0.5725612044334412</right_val></_></_> 3510 <_> 3511 <!-- tree 24 --> 3512 <_> 3513 <!-- root node --> 3514 <feature> 3515 <rects> 3516 <_>6 10 3 6 -1.</_> 3517 <_>6 13 3 3 2.</_></rects> 3518 <tilted>0</tilted></feature> 3519 <threshold>-7.3621381488919724e-006</threshold> 3520 <left_val>0.5401858091354370</left_val> 3521 <right_val>0.3044497072696686</right_val></_></_> 3522 <_> 3523 <!-- tree 25 --> 3524 <_> 3525 <!-- root node --> 3526 <feature> 3527 <rects> 3528 <_>0 13 20 4 -1.</_> 3529 <_>10 13 10 2 2.</_> 3530 <_>0 15 10 2 2.</_></rects> 3531 <tilted>0</tilted></feature> 3532 <threshold>-0.0147672500461340</threshold> 3533 <left_val>0.3220770061016083</left_val> 3534 <right_val>0.5573434829711914</right_val></_></_> 3535 <_> 3536 <!-- tree 26 --> 3537 <_> 3538 <!-- root node --> 3539 <feature> 3540 <rects> 3541 <_>7 7 6 5 -1.</_> 3542 <_>9 7 2 5 3.</_></rects> 3543 <tilted>0</tilted></feature> 3544 <threshold>0.0244895908981562</threshold> 3545 <left_val>0.4301528036594391</left_val> 3546 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3583 <left_val>0.1776272058486939</left_val> 3584 <right_val>0.5335299968719482</right_val></_></_> 3585 <_> 3586 <!-- tree 30 --> 3587 <_> 3588 <!-- root node --> 3589 <feature> 3590 <rects> 3591 <_>7 14 5 3 -1.</_> 3592 <_>7 15 5 1 3.</_></rects> 3593 <tilted>0</tilted></feature> 3594 <threshold>-3.8316650316119194e-003</threshold> 3595 <left_val>0.6149687767028809</left_val> 3596 <right_val>0.4221394062042236</right_val></_></_> 3597 <_> 3598 <!-- tree 31 --> 3599 <_> 3600 <!-- root node --> 3601 <feature> 3602 <rects> 3603 <_>7 13 6 6 -1.</_> 3604 <_>10 13 3 3 2.</_> 3605 <_>7 16 3 3 2.</_></rects> 3606 <tilted>0</tilted></feature> 3607 <threshold>0.0169254001230001</threshold> 3608 <left_val>0.5413014888763428</left_val> 3609 <right_val>0.2166585028171539</right_val></_></_> 3610 <_> 3611 <!-- tree 32 --> 3612 <_> 3613 <!-- root node --> 3614 <feature> 3615 <rects> 3616 <_>9 12 2 3 -1.</_> 3617 <_>9 13 2 1 3.</_></rects> 3618 <tilted>0</tilted></feature> 3619 <threshold>-3.0477850232273340e-003</threshold> 3620 <left_val>0.6449490785598755</left_val> 3621 <right_val>0.4354617893695831</right_val></_></_> 3622 <_> 3623 <!-- tree 33 --> 3624 <_> 3625 <!-- root node --> 3626 <feature> 3627 <rects> 3628 <_>16 11 1 6 -1.</_> 3629 <_>16 13 1 2 3.</_></rects> 3630 <tilted>0</tilted></feature> 3631 <threshold>3.2140589319169521e-003</threshold> 3632 <left_val>0.5400155186653137</left_val> 3633 <right_val>0.3523217141628265</right_val></_></_> 3634 <_> 3635 <!-- tree 34 --> 3636 <_> 3637 <!-- root node --> 3638 <feature> 3639 <rects> 3640 <_>3 11 1 6 -1.</_> 3641 <_>3 13 1 2 3.</_></rects> 3642 <tilted>0</tilted></feature> 3643 <threshold>-4.0023201145231724e-003</threshold> 3644 <left_val>0.2774524092674255</left_val> 3645 <right_val>0.5338417291641235</right_val></_></_> 3646 <_> 3647 <!-- tree 35 --> 3648 <_> 3649 <!-- root node --> 3650 <feature> 3651 <rects> 3652 <_>4 4 14 12 -1.</_> 3653 <_>11 4 7 6 2.</_> 3654 <_>4 10 7 6 2.</_></rects> 3655 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3727 <_>5 7 5 2 2.</_></rects> 3728 <tilted>0</tilted></feature> 3729 <threshold>-5.8745909482240677e-003</threshold> 3730 <left_val>0.3754391074180603</left_val> 3731 <right_val>0.5679376125335693</right_val></_></_> 3732 <_> 3733 <!-- tree 42 --> 3734 <_> 3735 <!-- root node --> 3736 <feature> 3737 <rects> 3738 <_>8 7 3 3 -1.</_> 3739 <_>9 7 1 3 3.</_></rects> 3740 <tilted>0</tilted></feature> 3741 <threshold>-4.4936719350516796e-003</threshold> 3742 <left_val>0.7019699215888977</left_val> 3743 <right_val>0.4480949938297272</right_val></_></_> 3744 <_> 3745 <!-- tree 43 --> 3746 <_> 3747 <!-- root node --> 3748 <feature> 3749 <rects> 3750 <_>15 12 2 3 -1.</_> 3751 <_>15 13 2 1 3.</_></rects> 3752 <tilted>0</tilted></feature> 3753 <threshold>-5.4389229044318199e-003</threshold> 3754 <left_val>0.2310364991426468</left_val> 3755 <right_val>0.5313386917114258</right_val></_></_> 3756 <_> 3757 <!-- tree 44 --> 3758 <_> 3759 <!-- root node --> 3760 <feature> 3761 <rects> 3762 <_>7 8 3 4 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node --> 3870 <feature> 3871 <rects> 3872 <_>7 1 6 10 -1.</_> 3873 <_>7 6 6 5 2.</_></rects> 3874 <tilted>0</tilted></feature> 3875 <threshold>-3.3077080734074116e-003</threshold> 3876 <left_val>0.5859522819519043</left_val> 3877 <right_val>0.4024891853332520</right_val></_></_> 3878 <_> 3879 <!-- tree 54 --> 3880 <_> 3881 <!-- root node --> 3882 <feature> 3883 <rects> 3884 <_>1 1 18 3 -1.</_> 3885 <_>7 1 6 3 3.</_></rects> 3886 <tilted>0</tilted></feature> 3887 <threshold>-0.0106311095878482</threshold> 3888 <left_val>0.6743267178535461</left_val> 3889 <right_val>0.4422602951526642</right_val></_></_> 3890 <_> 3891 <!-- tree 55 --> 3892 <_> 3893 <!-- root node --> 3894 <feature> 3895 <rects> 3896 <_>16 3 3 6 -1.</_> 3897 <_>16 5 3 2 3.</_></rects> 3898 <tilted>0</tilted></feature> 3899 <threshold>0.0194416493177414</threshold> 3900 <left_val>0.5282716155052185</left_val> 3901 <right_val>0.1797904968261719</right_val></_></_></trees> 3902 <stage_threshold>27.1533508300781250</stage_threshold> 3903 <parent>7</parent> 3904 <next>-1</next></_> 3905 <_> 3906 <!-- stage 9 --> 3907 <trees> 3908 <_> 3909 <!-- tree 0 --> 3910 <_> 3911 <!-- root node --> 3912 <feature> 3913 <rects> 3914 <_>6 3 7 6 -1.</_> 3915 <_>6 6 7 3 2.</_></rects> 3916 <tilted>0</tilted></feature> 3917 <threshold>-5.5052167735993862e-003</threshold> 3918 <left_val>0.5914731025695801</left_val> 3919 <right_val>0.2626559138298035</right_val></_></_> 3920 <_> 3921 <!-- tree 1 --> 3922 <_> 3923 <!-- root node --> 3924 <feature> 3925 <rects> 3926 <_>4 7 12 2 -1.</_> 3927 <_>8 7 4 2 3.</_></rects> 3928 <tilted>0</tilted></feature> 3929 <threshold>1.9562279339879751e-003</threshold> 3930 <left_val>0.2312581986188889</left_val> 3931 <right_val>0.5741627216339111</right_val></_></_> 3932 <_> 3933 <!-- tree 2 --> 3934 <_> 3935 <!-- root node --> 3936 <feature> 3937 <rects> 3938 <_>0 4 17 10 -1.</_> 3939 <_>0 9 17 5 2.</_></rects> 3940 <tilted>0</tilted></feature> 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2.</_></rects> 4050 <tilted>0</tilted></feature> 4051 <threshold>-0.0243391301482916</threshold> 4052 <left_val>0.2771185040473938</left_val> 4053 <right_val>0.5108863115310669</right_val></_></_> 4054 <_> 4055 <!-- tree 12 --> 4056 <_> 4057 <!-- root node --> 4058 <feature> 4059 <rects> 4060 <_>4 10 3 4 -1.</_> 4061 <_>4 12 3 2 2.</_></rects> 4062 <tilted>0</tilted></feature> 4063 <threshold>5.9435202274471521e-004</threshold> 4064 <left_val>0.5580651760101318</left_val> 4065 <right_val>0.3120341897010803</right_val></_></_> 4066 <_> 4067 <!-- tree 13 --> 4068 <_> 4069 <!-- root node --> 4070 <feature> 4071 <rects> 4072 <_>7 5 6 3 -1.</_> 4073 <_>9 5 2 3 3.</_></rects> 4074 <tilted>0</tilted></feature> 4075 <threshold>2.2971509024500847e-003</threshold> 4076 <left_val>0.3330250084400177</left_val> 4077 <right_val>0.5679075717926025</right_val></_></_> 4078 <_> 4079 <!-- tree 14 --> 4080 <_> 4081 <!-- root node --> 4082 <feature> 4083 <rects> 4084 <_>7 6 6 8 -1.</_> 4085 <_>7 10 6 4 2.</_></rects> 4086 <tilted>0</tilted></feature> 4087 <threshold>-3.7801829166710377e-003</threshold> 4088 <left_val>0.2990534901618958</left_val> 4089 <right_val>0.5344808101654053</right_val></_></_> 4090 <_> 4091 <!-- tree 15 --> 4092 <_> 4093 <!-- root node --> 4094 <feature> 4095 <rects> 4096 <_>0 11 20 6 -1.</_> 4097 <_>0 14 20 3 2.</_></rects> 4098 <tilted>0</tilted></feature> 4099 <threshold>-0.1342066973447800</threshold> 4100 <left_val>0.1463858932256699</left_val> 4101 <right_val>0.5392568111419678</right_val></_></_> 4102 <_> 4103 <!-- tree 16 --> 4104 <_> 4105 <!-- root node --> 4106 <feature> 4107 <rects> 4108 <_>4 13 4 6 -1.</_> 4109 <_>4 13 2 3 2.</_> 4110 <_>6 16 2 3 2.</_></rects> 4111 <tilted>0</tilted></feature> 4112 <threshold>7.5224548345431685e-004</threshold> 4113 <left_val>0.3746953904628754</left_val> 4114 <right_val>0.5692734718322754</right_val></_></_> 4115 <_> 4116 <!-- tree 17 --> 4117 <_> 4118 <!-- root node --> 4119 <feature> 4120 <rects> 4121 <_>6 0 8 12 -1.</_> 4122 <_>10 0 4 6 2.</_> 4123 <_>6 6 4 6 2.</_></rects> 4124 <tilted>0</tilted></feature> 4125 <threshold>-0.0405455417931080</threshold> 4126 <left_val>0.2754747867584229</left_val> 4127 <right_val>0.5484297871589661</right_val></_></_> 4128 <_> 4129 <!-- tree 18 --> 4130 <_> 4131 <!-- root node --> 4132 <feature> 4133 <rects> 4134 <_>2 0 15 2 -1.</_> 4135 <_>2 1 15 1 2.</_></rects> 4136 <tilted>0</tilted></feature> 4137 <threshold>1.2572970008477569e-003</threshold> 4138 <left_val>0.3744584023952484</left_val> 4139 <right_val>0.5756075978279114</right_val></_></_> 4140 <_> 4141 <!-- tree 19 --> 4142 <_> 4143 <!-- root node --> 4144 <feature> 4145 <rects> 4146 <_>9 12 2 3 -1.</_> 4147 <_>9 13 2 1 3.</_></rects> 4148 <tilted>0</tilted></feature> 4149 <threshold>-7.4249948374927044e-003</threshold> 4150 <left_val>0.7513859272003174</left_val> 4151 <right_val>0.4728231132030487</right_val></_></_> 4152 <_> 4153 <!-- tree 20 --> 4154 <_> 4155 <!-- root node --> 4156 <feature> 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<left_val>0.2842353880405426</left_val> 4660 <right_val>0.5348700881004334</right_val></_></_> 4661 <_> 4662 <!-- tree 62 --> 4663 <_> 4664 <!-- root node --> 4665 <feature> 4666 <rects> 4667 <_>9 5 2 6 -1.</_> 4668 <_>10 5 1 6 2.</_></rects> 4669 <tilted>0</tilted></feature> 4670 <threshold>-6.6228108480572701e-003</threshold> 4671 <left_val>0.6883640289306641</left_val> 4672 <right_val>0.4492664933204651</right_val></_></_> 4673 <_> 4674 <!-- tree 63 --> 4675 <_> 4676 <!-- root node --> 4677 <feature> 4678 <rects> 4679 <_>14 12 2 3 -1.</_> 4680 <_>14 13 2 1 3.</_></rects> 4681 <tilted>0</tilted></feature> 4682 <threshold>-8.0160330981016159e-003</threshold> 4683 <left_val>0.1709893941879273</left_val> 4684 <right_val>0.5224308967590332</right_val></_></_> 4685 <_> 4686 <!-- tree 64 --> 4687 <_> 4688 <!-- root node --> 4689 <feature> 4690 <rects> 4691 <_>4 12 2 3 -1.</_> 4692 <_>4 13 2 1 3.</_></rects> 4693 <tilted>0</tilted></feature> 4694 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4766 <tilted>0</tilted></feature> 4767 <threshold>-0.0104395002126694</threshold> 4768 <left_val>0.2592320144176483</left_val> 4769 <right_val>0.5233827829360962</right_val></_></_></trees> 4770 <stage_threshold>34.5541114807128910</stage_threshold> 4771 <parent>8</parent> 4772 <next>-1</next></_> 4773 <_> 4774 <!-- stage 10 --> 4775 <trees> 4776 <_> 4777 <!-- tree 0 --> 4778 <_> 4779 <!-- root node --> 4780 <feature> 4781 <rects> 4782 <_>1 2 6 3 -1.</_> 4783 <_>4 2 3 3 2.</_></rects> 4784 <tilted>0</tilted></feature> 4785 <threshold>7.2006587870419025e-003</threshold> 4786 <left_val>0.3258886039257050</left_val> 4787 <right_val>0.6849808096885681</right_val></_></_> 4788 <_> 4789 <!-- tree 1 --> 4790 <_> 4791 <!-- root node --> 4792 <feature> 4793 <rects> 4794 <_>9 5 6 10 -1.</_> 4795 <_>12 5 3 5 2.</_> 4796 <_>9 10 3 5 2.</_></rects> 4797 <tilted>0</tilted></feature> 4798 <threshold>-2.8593589086085558e-003</threshold> 4799 <left_val>0.5838881134986877</left_val> 4800 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<left_val>0.2385368049144745</left_val> 4837 <right_val>0.5433350205421448</right_val></_></_> 4838 <_> 4839 <!-- tree 5 --> 4840 <_> 4841 <!-- root node --> 4842 <feature> 4843 <rects> 4844 <_>4 18 12 2 -1.</_> 4845 <_>8 18 4 2 3.</_></rects> 4846 <tilted>0</tilted></feature> 4847 <threshold>7.9426132142543793e-003</threshold> 4848 <left_val>0.3955070972442627</left_val> 4849 <right_val>0.6220757961273193</right_val></_></_> 4850 <_> 4851 <!-- tree 6 --> 4852 <_> 4853 <!-- root node --> 4854 <feature> 4855 <rects> 4856 <_>7 4 4 16 -1.</_> 4857 <_>7 12 4 8 2.</_></rects> 4858 <tilted>0</tilted></feature> 4859 <threshold>2.4630590341985226e-003</threshold> 4860 <left_val>0.5639708042144775</left_val> 4861 <right_val>0.2992357909679413</right_val></_></_> 4862 <_> 4863 <!-- tree 7 --> 4864 <_> 4865 <!-- root node --> 4866 <feature> 4867 <rects> 4868 <_>7 6 7 8 -1.</_> 4869 <_>7 10 7 4 2.</_></rects> 4870 <tilted>0</tilted></feature> 4871 <threshold>-6.0396599583327770e-003</threshold> 4872 <left_val>0.2186512947082520</left_val> 4873 <right_val>0.5411676764488220</right_val></_></_> 4874 <_> 4875 <!-- tree 8 --> 4876 <_> 4877 <!-- root node --> 4878 <feature> 4879 <rects> 4880 <_>6 3 3 1 -1.</_> 4881 <_>7 3 1 1 3.</_></rects> 4882 <tilted>0</tilted></feature> 4883 <threshold>-1.2988339876756072e-003</threshold> 4884 <left_val>0.2350706011056900</left_val> 4885 <right_val>0.5364584922790527</right_val></_></_> 4886 <_> 4887 <!-- tree 9 --> 4888 <_> 4889 <!-- root node --> 4890 <feature> 4891 <rects> 4892 <_>11 15 2 4 -1.</_> 4893 <_>11 17 2 2 2.</_></rects> 4894 <tilted>0</tilted></feature> 4895 <threshold>2.2299369447864592e-004</threshold> 4896 <left_val>0.3804112970829010</left_val> 4897 <right_val>0.5729606151580811</right_val></_></_> 4898 <_> 4899 <!-- tree 10 --> 4900 <_> 4901 <!-- root node --> 4902 <feature> 4903 <rects> 4904 <_>3 5 4 8 -1.</_> 4905 <_>3 9 4 4 2.</_></rects> 4906 <tilted>0</tilted></feature> 4907 <threshold>1.4654280385002494e-003</threshold> 4908 <left_val>0.2510167956352234</left_val> 4909 <right_val>0.5258268713951111</right_val></_></_> 4910 <_> 4911 <!-- tree 11 --> 4912 <_> 4913 <!-- root node --> 4914 <feature> 4915 <rects> 4916 <_>7 1 6 12 -1.</_> 4917 <_>7 7 6 6 2.</_></rects> 4918 <tilted>0</tilted></feature> 4919 <threshold>-8.1210042117163539e-004</threshold> 4920 <left_val>0.5992823839187622</left_val> 4921 <right_val>0.3851158916950226</right_val></_></_> 4922 <_> 4923 <!-- tree 12 --> 4924 <_> 4925 <!-- root node --> 4926 <feature> 4927 <rects> 4928 <_>4 6 6 2 -1.</_> 4929 <_>6 6 2 2 3.</_></rects> 4930 <tilted>0</tilted></feature> 4931 <threshold>-1.3836020370945334e-003</threshold> 4932 <left_val>0.5681396126747131</left_val> 4933 <right_val>0.3636586964130402</right_val></_></_> 4934 <_> 4935 <!-- tree 13 --> 4936 <_> 4937 <!-- root node --> 4938 <feature> 4939 <rects> 4940 <_>16 4 4 6 -1.</_> 4941 <_>16 6 4 2 3.</_></rects> 4942 <tilted>0</tilted></feature> 4943 <threshold>-0.0279364492744207</threshold> 4944 <left_val>0.1491317003965378</left_val> 4945 <right_val>0.5377560257911682</right_val></_></_> 4946 <_> 4947 <!-- tree 14 --> 4948 <_> 4949 <!-- root node --> 4950 <feature> 4951 <rects> 4952 <_>3 3 5 2 -1.</_> 4953 <_>3 4 5 1 2.</_></rects> 4954 <tilted>0</tilted></feature> 4955 <threshold>-4.6919551095925272e-004</threshold> 4956 <left_val>0.3692429959774017</left_val> 4957 <right_val>0.5572484731674194</right_val></_></_> 4958 <_> 4959 <!-- tree 15 --> 4960 <_> 4961 <!-- root node --> 4962 <feature> 4963 <rects> 4964 <_>9 11 2 3 -1.</_> 4965 <_>9 12 2 1 3.</_></rects> 4966 <tilted>0</tilted></feature> 4967 <threshold>-4.9829659983515739e-003</threshold> 4968 <left_val>0.6758509278297424</left_val> 4969 <right_val>0.4532504081726074</right_val></_></_> 4970 <_> 4971 <!-- tree 16 --> 4972 <_> 4973 <!-- root node --> 4974 <feature> 4975 <rects> 4976 <_>2 16 4 2 -1.</_> 4977 <_>2 17 4 1 2.</_></rects> 4978 <tilted>0</tilted></feature> 4979 <threshold>1.8815309740602970e-003</threshold> 4980 <left_val>0.5368022918701172</left_val> 4981 <right_val>0.2932539880275726</right_val></_></_> 4982 <_> 4983 <!-- tree 17 --> 4984 <_> 4985 <!-- root node --> 4986 <feature> 4987 <rects> 4988 <_>7 13 6 6 -1.</_> 4989 <_>10 13 3 3 2.</_> 4990 <_>7 16 3 3 2.</_></rects> 4991 <tilted>0</tilted></feature> 4992 <threshold>-0.0190675500780344</threshold> 4993 <left_val>0.1649377048015595</left_val> 4994 <right_val>0.5330067276954651</right_val></_></_> 4995 <_> 4996 <!-- tree 18 --> 4997 <_> 4998 <!-- root node --> 4999 <feature> 5000 <rects> 5001 <_>7 0 3 4 -1.</_> 5002 <_>8 0 1 4 3.</_></rects> 5003 <tilted>0</tilted></feature> 5004 <threshold>-4.6906559728085995e-003</threshold> 5005 <left_val>0.1963925957679749</left_val> 5006 <right_val>0.5119361877441406</right_val></_></_> 5007 <_> 5008 <!-- tree 19 --> 5009 <_> 5010 <!-- root node --> 5011 <feature> 5012 <rects> 5013 <_>8 15 4 3 -1.</_> 5014 <_>8 16 4 1 3.</_></rects> 5015 <tilted>0</tilted></feature> 5016 <threshold>5.9777139686048031e-003</threshold> 5017 <left_val>0.4671171903610230</left_val> 5018 <right_val>0.7008398175239563</right_val></_></_> 5019 <_> 5020 <!-- tree 20 --> 5021 <_> 5022 <!-- root node --> 5023 <feature> 5024 <rects> 5025 <_>0 4 4 6 -1.</_> 5026 <_>0 6 4 2 3.</_></rects> 5027 <tilted>0</tilted></feature> 5028 <threshold>-0.0333031304180622</threshold> 5029 <left_val>0.1155416965484619</left_val> 5030 <right_val>0.5104162096977234</right_val></_></_> 5031 <_> 5032 <!-- tree 21 --> 5033 <_> 5034 <!-- root node --> 5035 <feature> 5036 <rects> 5037 <_>5 6 12 3 -1.</_> 5038 <_>9 6 4 3 3.</_></rects> 5039 <tilted>0</tilted></feature> 5040 <threshold>0.0907441079616547</threshold> 5041 <left_val>0.5149660110473633</left_val> 5042 <right_val>0.1306173056364059</right_val></_></_> 5043 <_> 5044 <!-- tree 22 --> 5045 <_> 5046 <!-- root node --> 5047 <feature> 5048 <rects> 5049 <_>7 6 6 14 -1.</_> 5050 <_>9 6 2 14 3.</_></rects> 5051 <tilted>0</tilted></feature> 5052 <threshold>9.3555898638442159e-004</threshold> 5053 <left_val>0.3605481088161469</left_val> 5054 <right_val>0.5439859032630920</right_val></_></_> 5055 <_> 5056 <!-- tree 23 --> 5057 <_> 5058 <!-- root node --> 5059 <feature> 5060 <rects> 5061 <_>9 7 3 3 -1.</_> 5062 <_>10 7 1 3 3.</_></rects> 5063 <tilted>0</tilted></feature> 5064 <threshold>0.0149016501381993</threshold> 5065 <left_val>0.4886212050914764</left_val> 5066 <right_val>0.7687569856643677</right_val></_></_> 5067 <_> 5068 <!-- tree 24 --> 5069 <_> 5070 <!-- root node --> 5071 <feature> 5072 <rects> 5073 <_>6 12 2 4 -1.</_> 5074 <_>6 14 2 2 2.</_></rects> 5075 <tilted>0</tilted></feature> 5076 <threshold>6.1594118596985936e-004</threshold> 5077 <left_val>0.5356813073158264</left_val> 5078 <right_val>0.3240939080715179</right_val></_></_> 5079 <_> 5080 <!-- tree 25 --> 5081 <_> 5082 <!-- root node --> 5083 <feature> 5084 <rects> 5085 <_>10 12 7 6 -1.</_> 5086 <_>10 14 7 2 3.</_></rects> 5087 <tilted>0</tilted></feature> 5088 <threshold>-0.0506709888577461</threshold> 5089 <left_val>0.1848621964454651</left_val> 5090 <right_val>0.5230404138565064</right_val></_></_> 5091 <_> 5092 <!-- tree 26 --> 5093 <_> 5094 <!-- root node --> 5095 <feature> 5096 <rects> 5097 <_>1 0 15 2 -1.</_> 5098 <_>1 1 15 1 2.</_></rects> 5099 <tilted>0</tilted></feature> 5100 <threshold>6.8665749859064817e-004</threshold> 5101 <left_val>0.3840579986572266</left_val> 5102 <right_val>0.5517945885658264</right_val></_></_> 5103 <_> 5104 <!-- tree 27 --> 5105 <_> 5106 <!-- root node --> 5107 <feature> 5108 <rects> 5109 <_>14 0 6 6 -1.</_> 5110 <_>14 0 3 6 2.</_></rects> 5111 <tilted>0</tilted></feature> 5112 <threshold>8.3712432533502579e-003</threshold> 5113 <left_val>0.4288564026355743</left_val> 5114 <right_val>0.6131753921508789</right_val></_></_> 5115 <_> 5116 <!-- tree 28 --> 5117 <_> 5118 <!-- root node --> 5119 <feature> 5120 <rects> 5121 <_>5 3 3 1 -1.</_> 5122 <_>6 3 1 1 3.</_></rects> 5123 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4 3 -1.</_> 5304 <_>9 14 4 1 3.</_></rects> 5305 <tilted>0</tilted></feature> 5306 <threshold>-4.9196188338100910e-003</threshold> 5307 <left_val>0.6573588252067566</left_val> 5308 <right_val>0.4738740026950836</right_val></_></_> 5309 <_> 5310 <!-- tree 44 --> 5311 <_> 5312 <!-- root node --> 5313 <feature> 5314 <rects> 5315 <_>7 13 4 3 -1.</_> 5316 <_>7 14 4 1 3.</_></rects> 5317 <tilted>0</tilted></feature> 5318 <threshold>1.6267469618469477e-003</threshold> 5319 <left_val>0.4192821979522705</left_val> 5320 <right_val>0.6303114295005798</right_val></_></_> 5321 <_> 5322 <!-- tree 45 --> 5323 <_> 5324 <!-- root node --> 5325 <feature> 5326 <rects> 5327 <_>19 15 1 2 -1.</_> 5328 <_>19 16 1 1 2.</_></rects> 5329 <tilted>0</tilted></feature> 5330 <threshold>3.3413388882763684e-004</threshold> 5331 <left_val>0.5540298223495483</left_val> 5332 <right_val>0.3702101111412048</right_val></_></_> 5333 <_> 5334 <!-- tree 46 --> 5335 <_> 5336 <!-- root node --> 5337 <feature> 5338 <rects> 5339 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14 14 6 -1.</_> 5376 <_>3 16 14 2 3.</_></rects> 5377 <tilted>0</tilted></feature> 5378 <threshold>-0.0362114794552326</threshold> 5379 <left_val>0.2490727007389069</left_val> 5380 <right_val>0.5377349257469177</right_val></_></_> 5381 <_> 5382 <!-- tree 50 --> 5383 <_> 5384 <!-- root node --> 5385 <feature> 5386 <rects> 5387 <_>6 3 6 6 -1.</_> 5388 <_>6 6 6 3 2.</_></rects> 5389 <tilted>0</tilted></feature> 5390 <threshold>-2.4115189444273710e-003</threshold> 5391 <left_val>0.5381243228912354</left_val> 5392 <right_val>0.3664236962795258</right_val></_></_> 5393 <_> 5394 <!-- tree 51 --> 5395 <_> 5396 <!-- root node --> 5397 <feature> 5398 <rects> 5399 <_>5 11 10 6 -1.</_> 5400 <_>5 14 10 3 2.</_></rects> 5401 <tilted>0</tilted></feature> 5402 <threshold>-7.7253201743587852e-004</threshold> 5403 <left_val>0.5530232191085815</left_val> 5404 <right_val>0.3541550040245056</right_val></_></_> 5405 <_> 5406 <!-- tree 52 --> 5407 <_> 5408 <!-- root node --> 5409 <feature> 5410 <rects> 5411 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--> 5590 <feature> 5591 <rects> 5592 <_>11 1 3 5 -1.</_> 5593 <_>12 1 1 5 3.</_></rects> 5594 <tilted>0</tilted></feature> 5595 <threshold>8.7860915809869766e-003</threshold> 5596 <left_val>0.5231832861900330</left_val> 5597 <right_val>0.2315579950809479</right_val></_></_> 5598 <_> 5599 <!-- tree 68 --> 5600 <_> 5601 <!-- root node --> 5602 <feature> 5603 <rects> 5604 <_>6 2 3 6 -1.</_> 5605 <_>7 2 1 6 3.</_></rects> 5606 <tilted>0</tilted></feature> 5607 <threshold>3.6715380847454071e-003</threshold> 5608 <left_val>0.5204250216484070</left_val> 5609 <right_val>0.2977376878261566</right_val></_></_> 5610 <_> 5611 <!-- tree 69 --> 5612 <_> 5613 <!-- root node --> 5614 <feature> 5615 <rects> 5616 <_>14 14 6 5 -1.</_> 5617 <_>14 14 3 5 2.</_></rects> 5618 <tilted>0</tilted></feature> 5619 <threshold>-0.0353364497423172</threshold> 5620 <left_val>0.7238878011703491</left_val> 5621 <right_val>0.4861505031585693</right_val></_></_> 5622 <_> 5623 <!-- tree 70 --> 5624 <_> 5625 <!-- root node 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5877 <!-- root node --> 5878 <feature> 5879 <rects> 5880 <_>7 15 5 3 -1.</_> 5881 <_>7 16 5 1 3.</_></rects> 5882 <tilted>0</tilted></feature> 5883 <threshold>2.3478909861296415e-003</threshold> 5884 <left_val>0.4175156056880951</left_val> 5885 <right_val>0.6313710808753967</right_val></_></_> 5886 <_> 5887 <!-- tree 11 --> 5888 <_> 5889 <!-- root node --> 5890 <feature> 5891 <rects> 5892 <_>11 10 4 3 -1.</_> 5893 <_>11 10 2 3 2.</_></rects> 5894 <tilted>0</tilted></feature> 5895 <threshold>-2.8880240279249847e-004</threshold> 5896 <left_val>0.5865169763565064</left_val> 5897 <right_val>0.4052666127681732</right_val></_></_> 5898 <_> 5899 <!-- tree 12 --> 5900 <_> 5901 <!-- root node --> 5902 <feature> 5903 <rects> 5904 <_>6 9 8 10 -1.</_> 5905 <_>6 14 8 5 2.</_></rects> 5906 <tilted>0</tilted></feature> 5907 <threshold>8.9405477046966553e-003</threshold> 5908 <left_val>0.5211141109466553</left_val> 5909 <right_val>0.2318654060363770</right_val></_></_> 5910 <_> 5911 <!-- tree 13 --> 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--> 5948 <_> 5949 <!-- root node --> 5950 <feature> 5951 <rects> 5952 <_>6 3 3 2 -1.</_> 5953 <_>7 3 1 2 3.</_></rects> 5954 <tilted>0</tilted></feature> 5955 <threshold>-1.7743760254234076e-003</threshold> 5956 <left_val>0.2813253104686737</left_val> 5957 <right_val>0.5300959944725037</right_val></_></_> 5958 <_> 5959 <!-- tree 17 --> 5960 <_> 5961 <!-- root node --> 5962 <feature> 5963 <rects> 5964 <_>14 5 6 5 -1.</_> 5965 <_>14 5 3 5 2.</_></rects> 5966 <tilted>0</tilted></feature> 5967 <threshold>4.2234458960592747e-003</threshold> 5968 <left_val>0.4399709999561310</left_val> 5969 <right_val>0.5795428156852722</right_val></_></_> 5970 <_> 5971 <!-- tree 18 --> 5972 <_> 5973 <!-- root node --> 5974 <feature> 5975 <rects> 5976 <_>7 5 2 12 -1.</_> 5977 <_>7 11 2 6 2.</_></rects> 5978 <tilted>0</tilted></feature> 5979 <threshold>-0.0143752200528979</threshold> 5980 <left_val>0.2981117963790894</left_val> 5981 <right_val>0.5292059183120728</right_val></_></_> 5982 <_> 5983 <!-- tree 19 --> 5984 <_> 5985 <!-- root node --> 5986 <feature> 5987 <rects> 5988 <_>8 11 4 3 -1.</_> 5989 <_>8 12 4 1 3.</_></rects> 5990 <tilted>0</tilted></feature> 5991 <threshold>-0.0153491804376245</threshold> 5992 <left_val>0.7705215215682983</left_val> 5993 <right_val>0.4748171865940094</right_val></_></_> 5994 <_> 5995 <!-- tree 20 --> 5996 <_> 5997 <!-- root node --> 5998 <feature> 5999 <rects> 6000 <_>4 1 2 3 -1.</_> 6001 <_>5 1 1 3 2.</_></rects> 6002 <tilted>0</tilted></feature> 6003 <threshold>1.5152279956964776e-005</threshold> 6004 <left_val>0.3718844056129456</left_val> 6005 <right_val>0.5576897263526917</right_val></_></_> 6006 <_> 6007 <!-- tree 21 --> 6008 <_> 6009 <!-- root node --> 6010 <feature> 6011 <rects> 6012 <_>18 3 2 6 -1.</_> 6013 <_>18 5 2 2 3.</_></rects> 6014 <tilted>0</tilted></feature> 6015 <threshold>-9.1293919831514359e-003</threshold> 6016 <left_val>0.3615196049213409</left_val> 6017 <right_val>0.5286766886711121</right_val></_></_> 6018 <_> 6019 <!-- tree 22 --> 6020 <_> 6021 <!-- root node --> 6022 <feature> 6023 <rects> 6024 <_>0 3 2 6 -1.</_> 6025 <_>0 5 2 2 3.</_></rects> 6026 <tilted>0</tilted></feature> 6027 <threshold>2.2512159775942564e-003</threshold> 6028 <left_val>0.5364704728126526</left_val> 6029 <right_val>0.3486298024654388</right_val></_></_> 6030 <_> 6031 <!-- tree 23 --> 6032 <_> 6033 <!-- root node --> 6034 <feature> 6035 <rects> 6036 <_>9 12 2 3 -1.</_> 6037 <_>9 13 2 1 3.</_></rects> 6038 <tilted>0</tilted></feature> 6039 <threshold>-4.9696918576955795e-003</threshold> 6040 <left_val>0.6927651762962341</left_val> 6041 <right_val>0.4676836133003235</right_val></_></_> 6042 <_> 6043 <!-- tree 24 --> 6044 <_> 6045 <!-- root node --> 6046 <feature> 6047 <rects> 6048 <_>7 13 4 3 -1.</_> 6049 <_>7 14 4 1 3.</_></rects> 6050 <tilted>0</tilted></feature> 6051 <threshold>-0.0128290103748441</threshold> 6052 <left_val>0.7712153792381287</left_val> 6053 <right_val>0.4660735130310059</right_val></_></_> 6054 <_> 6055 <!-- tree 25 --> 6056 <_> 6057 <!-- root node --> 6058 <feature> 6059 <rects> 6060 <_>18 0 2 6 -1.</_> 6061 <_>18 2 2 2 3.</_></rects> 6062 <tilted>0</tilted></feature> 6063 <threshold>-9.3660065904259682e-003</threshold> 6064 <left_val>0.3374983966350555</left_val> 6065 <right_val>0.5351287722587585</right_val></_></_> 6066 <_> 6067 <!-- tree 26 --> 6068 <_> 6069 <!-- root node --> 6070 <feature> 6071 <rects> 6072 <_>0 0 2 6 -1.</_> 6073 <_>0 2 2 2 3.</_></rects> 6074 <tilted>0</tilted></feature> 6075 <threshold>3.2452319283038378e-003</threshold> 6076 <left_val>0.5325189828872681</left_val> 6077 <right_val>0.3289610147476196</right_val></_></_> 6078 <_> 6079 <!-- tree 27 --> 6080 <_> 6081 <!-- root node --> 6082 <feature> 6083 <rects> 6084 <_>8 14 6 3 -1.</_> 6085 <_>8 15 6 1 3.</_></rects> 6086 <tilted>0</tilted></feature> 6087 <threshold>-0.0117235602810979</threshold> 6088 <left_val>0.6837652921676636</left_val> 6089 <right_val>0.4754300117492676</right_val></_></_> 6090 <_> 6091 <!-- tree 28 --> 6092 <_> 6093 <!-- root node --> 6094 <feature> 6095 <rects> 6096 <_>7 4 2 4 -1.</_> 6097 <_>8 4 1 4 2.</_></rects> 6098 <tilted>0</tilted></feature> 6099 <threshold>2.9257940695970319e-005</threshold> 6100 <left_val>0.3572087883949280</left_val> 6101 <right_val>0.5360502004623413</right_val></_></_> 6102 <_> 6103 <!-- tree 29 --> 6104 <_> 6105 <!-- root node --> 6106 <feature> 6107 <rects> 6108 <_>8 5 4 6 -1.</_> 6109 <_>8 7 4 2 3.</_></rects> 6110 <tilted>0</tilted></feature> 6111 <threshold>-2.2244219508138485e-005</threshold> 6112 <left_val>0.5541427135467529</left_val> 6113 <right_val>0.3552064001560211</right_val></_></_> 6114 <_> 6115 <!-- tree 30 --> 6116 <_> 6117 <!-- root node --> 6118 <feature> 6119 <rects> 6120 <_>6 4 2 2 -1.</_> 6121 <_>7 4 1 2 2.</_></rects> 6122 <tilted>0</tilted></feature> 6123 <threshold>5.0881509669125080e-003</threshold> 6124 <left_val>0.5070844292640686</left_val> 6125 <right_val>0.1256462037563324</right_val></_></_> 6126 <_> 6127 <!-- tree 31 --> 6128 <_> 6129 <!-- root node --> 6130 <feature> 6131 <rects> 6132 <_>3 14 14 4 -1.</_> 6133 <_>10 14 7 2 2.</_> 6134 <_>3 16 7 2 2.</_></rects> 6135 <tilted>0</tilted></feature> 6136 <threshold>0.0274296794086695</threshold> 6137 <left_val>0.5269560217857361</left_val> 6138 <right_val>0.1625818014144898</right_val></_></_> 6139 <_> 6140 <!-- tree 32 --> 6141 <_> 6142 <!-- root node --> 6143 <feature> 6144 <rects> 6145 <_>6 15 6 2 -1.</_> 6146 <_>6 15 3 1 2.</_> 6147 <_>9 16 3 1 2.</_></rects> 6148 <tilted>0</tilted></feature> 6149 <threshold>-6.4142867922782898e-003</threshold> 6150 <left_val>0.7145588994026184</left_val> 6151 <right_val>0.4584197103977203</right_val></_></_> 6152 <_> 6153 <!-- tree 33 --> 6154 <_> 6155 <!-- root node --> 6156 <feature> 6157 <rects> 6158 <_>14 15 6 2 -1.</_> 6159 <_>14 16 6 1 2.</_></rects> 6160 <tilted>0</tilted></feature> 6161 <threshold>3.3479959238320589e-003</threshold> 6162 <left_val>0.5398612022399902</left_val> 6163 <right_val>0.3494696915149689</right_val></_></_> 6164 <_> 6165 <!-- tree 34 --> 6166 <_> 6167 <!-- root node --> 6168 <feature> 6169 <rects> 6170 <_>2 12 12 8 -1.</_> 6171 <_>2 16 12 4 2.</_></rects> 6172 <tilted>0</tilted></feature> 6173 <threshold>-0.0826354920864105</threshold> 6174 <left_val>0.2439192980527878</left_val> 6175 <right_val>0.5160226225852966</right_val></_></_> 6176 <_> 6177 <!-- tree 35 --> 6178 <_> 6179 <!-- root node --> 6180 <feature> 6181 <rects> 6182 <_>7 7 7 2 -1.</_> 6183 <_>7 8 7 1 2.</_></rects> 6184 <tilted>0</tilted></feature> 6185 <threshold>1.0261740535497665e-003</threshold> 6186 <left_val>0.3886891901493073</left_val> 6187 <right_val>0.5767908096313477</right_val></_></_> 6188 <_> 6189 <!-- tree 36 --> 6190 <_> 6191 <!-- root node --> 6192 <feature> 6193 <rects> 6194 <_>0 2 18 2 -1.</_> 6195 <_>0 3 18 1 2.</_></rects> 6196 <tilted>0</tilted></feature> 6197 <threshold>-1.6307090409100056e-003</threshold> 6198 <left_val>0.3389458060264587</left_val> 6199 <right_val>0.5347700715065002</right_val></_></_> 6200 <_> 6201 <!-- tree 37 --> 6202 <_> 6203 <!-- root node --> 6204 <feature> 6205 <rects> 6206 <_>9 6 2 5 -1.</_> 6207 <_>9 6 1 5 2.</_></rects> 6208 <tilted>0</tilted></feature> 6209 <threshold>2.4546680506318808e-003</threshold> 6210 <left_val>0.4601413905620575</left_val> 6211 <right_val>0.6387246847152710</right_val></_></_> 6212 <_> 6213 <!-- tree 38 --> 6214 <_> 6215 <!-- root node --> 6216 <feature> 6217 <rects> 6218 <_>7 5 3 8 -1.</_> 6219 <_>8 5 1 8 3.</_></rects> 6220 <tilted>0</tilted></feature> 6221 <threshold>-9.9476519972085953e-004</threshold> 6222 <left_val>0.5769879221916199</left_val> 6223 <right_val>0.4120396077632904</right_val></_></_> 6224 <_> 6225 <!-- tree 39 --> 6226 <_> 6227 <!-- root node --> 6228 <feature> 6229 <rects> 6230 <_>9 6 3 4 -1.</_> 6231 <_>10 6 1 4 3.</_></rects> 6232 <tilted>0</tilted></feature> 6233 <threshold>0.0154091902077198</threshold> 6234 <left_val>0.4878709018230438</left_val> 6235 <right_val>0.7089822292327881</right_val></_></_> 6236 <_> 6237 <!-- tree 40 --> 6238 <_> 6239 <!-- root node --> 6240 <feature> 6241 <rects> 6242 <_>4 13 3 2 -1.</_> 6243 <_>4 14 3 1 2.</_></rects> 6244 <tilted>0</tilted></feature> 6245 <threshold>1.1784400558099151e-003</threshold> 6246 <left_val>0.5263553261756897</left_val> 6247 <right_val>0.2895244956016541</right_val></_></_> 6248 <_> 6249 <!-- tree 41 --> 6250 <_> 6251 <!-- root node --> 6252 <feature> 6253 <rects> 6254 <_>9 4 6 3 -1.</_> 6255 <_>11 4 2 3 3.</_></rects> 6256 <tilted>0</tilted></feature> 6257 <threshold>-0.0277019198983908</threshold> 6258 <left_val>0.1498828977346420</left_val> 6259 <right_val>0.5219606757164002</right_val></_></_> 6260 <_> 6261 <!-- tree 42 --> 6262 <_> 6263 <!-- root node --> 6264 <feature> 6265 <rects> 6266 <_>5 4 6 3 -1.</_> 6267 <_>7 4 2 3 3.</_></rects> 6268 <tilted>0</tilted></feature> 6269 <threshold>-0.0295053999871016</threshold> 6270 <left_val>0.0248933192342520</left_val> 6271 <right_val>0.4999816119670868</right_val></_></_> 6272 <_> 6273 <!-- tree 43 --> 6274 <_> 6275 <!-- root node --> 6276 <feature> 6277 <rects> 6278 <_>14 11 5 2 -1.</_> 6279 <_>14 12 5 1 2.</_></rects> 6280 <tilted>0</tilted></feature> 6281 <threshold>4.5159430010244250e-004</threshold> 6282 <left_val>0.5464622974395752</left_val> 6283 <right_val>0.4029662907123566</right_val></_></_> 6284 <_> 6285 <!-- tree 44 --> 6286 <_> 6287 <!-- root node --> 6288 <feature> 6289 <rects> 6290 <_>1 2 6 9 -1.</_> 6291 <_>3 2 2 9 3.</_></rects> 6292 <tilted>0</tilted></feature> 6293 <threshold>7.1772639639675617e-003</threshold> 6294 <left_val>0.4271056950092316</left_val> 6295 <right_val>0.5866296887397766</right_val></_></_> 6296 <_> 6297 <!-- tree 45 --> 6298 <_> 6299 <!-- root node --> 6300 <feature> 6301 <rects> 6302 <_>14 6 6 13 -1.</_> 6303 <_>14 6 3 13 2.</_></rects> 6304 <tilted>0</tilted></feature> 6305 <threshold>-0.0741820484399796</threshold> 6306 <left_val>0.6874179244041443</left_val> 6307 <right_val>0.4919027984142304</right_val></_></_> 6308 <_> 6309 <!-- tree 46 --> 6310 <_> 6311 <!-- root node --> 6312 <feature> 6313 <rects> 6314 <_>3 6 14 8 -1.</_> 6315 <_>3 6 7 4 2.</_> 6316 <_>10 10 7 4 2.</_></rects> 6317 <tilted>0</tilted></feature> 6318 <threshold>-0.0172541607171297</threshold> 6319 <left_val>0.3370676040649414</left_val> 6320 <right_val>0.5348739027976990</right_val></_></_> 6321 <_> 6322 <!-- tree 47 --> 6323 <_> 6324 <!-- root node --> 6325 <feature> 6326 <rects> 6327 <_>16 0 4 11 -1.</_> 6328 <_>16 0 2 11 2.</_></rects> 6329 <tilted>0</tilted></feature> 6330 <threshold>0.0148515598848462</threshold> 6331 <left_val>0.4626792967319489</left_val> 6332 <right_val>0.6129904985427856</right_val></_></_> 6333 <_> 6334 <!-- tree 48 --> 6335 <_> 6336 <!-- root node --> 6337 <feature> 6338 <rects> 6339 <_>3 4 12 12 -1.</_> 6340 <_>3 4 6 6 2.</_> 6341 <_>9 10 6 6 2.</_></rects> 6342 <tilted>0</tilted></feature> 6343 <threshold>0.0100020002573729</threshold> 6344 <left_val>0.5346122980117798</left_val> 6345 <right_val>0.3423453867435455</right_val></_></_> 6346 <_> 6347 <!-- tree 49 --> 6348 <_> 6349 <!-- root node --> 6350 <feature> 6351 <rects> 6352 <_>11 4 5 3 -1.</_> 6353 <_>11 5 5 1 3.</_></rects> 6354 <tilted>0</tilted></feature> 6355 <threshold>2.0138120744377375e-003</threshold> 6356 <left_val>0.4643830060958862</left_val> 6357 <right_val>0.5824304223060608</right_val></_></_> 6358 <_> 6359 <!-- tree 50 --> 6360 <_> 6361 <!-- root node --> 6362 <feature> 6363 <rects> 6364 <_>4 11 4 2 -1.</_> 6365 <_>4 12 4 1 2.</_></rects> 6366 <tilted>0</tilted></feature> 6367 <threshold>1.5135470312088728e-003</threshold> 6368 <left_val>0.5196396112442017</left_val> 6369 <right_val>0.2856149971485138</right_val></_></_> 6370 <_> 6371 <!-- tree 51 --> 6372 <_> 6373 <!-- root node --> 6374 <feature> 6375 <rects> 6376 <_>10 7 2 2 -1.</_> 6377 <_>10 7 1 2 2.</_></rects> 6378 <tilted>0</tilted></feature> 6379 <threshold>3.1381431035697460e-003</threshold> 6380 <left_val>0.4838162958621979</left_val> 6381 <right_val>0.5958529710769653</right_val></_></_> 6382 <_> 6383 <!-- tree 52 --> 6384 <_> 6385 <!-- root node --> 6386 <feature> 6387 <rects> 6388 <_>8 7 2 2 -1.</_> 6389 <_>9 7 1 2 2.</_></rects> 6390 <tilted>0</tilted></feature> 6391 <threshold>-5.1450440660119057e-003</threshold> 6392 <left_val>0.8920302987098694</left_val> 6393 <right_val>0.4741412103176117</right_val></_></_> 6394 <_> 6395 <!-- tree 53 --> 6396 <_> 6397 <!-- root node --> 6398 <feature> 6399 <rects> 6400 <_>9 17 3 2 -1.</_> 6401 <_>10 17 1 2 3.</_></rects> 6402 <tilted>0</tilted></feature> 6403 <threshold>-4.4736708514392376e-003</threshold> 6404 <left_val>0.2033942937850952</left_val> 6405 <right_val>0.5337278842926025</right_val></_></_> 6406 <_> 6407 <!-- tree 54 --> 6408 <_> 6409 <!-- root node --> 6410 <feature> 6411 <rects> 6412 <_>5 6 3 3 -1.</_> 6413 <_>5 7 3 1 3.</_></rects> 6414 <tilted>0</tilted></feature> 6415 <threshold>1.9628470763564110e-003</threshold> 6416 <left_val>0.4571633934974670</left_val> 6417 <right_val>0.6725863218307495</right_val></_></_> 6418 <_> 6419 <!-- tree 55 --> 6420 <_> 6421 <!-- root node --> 6422 <feature> 6423 <rects> 6424 <_>10 0 3 3 -1.</_> 6425 <_>11 0 1 3 3.</_></rects> 6426 <tilted>0</tilted></feature> 6427 <threshold>5.4260450415313244e-003</threshold> 6428 <left_val>0.5271108150482178</left_val> 6429 <right_val>0.2845670878887177</right_val></_></_> 6430 <_> 6431 <!-- tree 56 --> 6432 <_> 6433 <!-- root node --> 6434 <feature> 6435 <rects> 6436 <_>5 6 6 2 -1.</_> 6437 <_>5 6 3 1 2.</_> 6438 <_>8 7 3 1 2.</_></rects> 6439 <tilted>0</tilted></feature> 6440 <threshold>4.9611460417509079e-004</threshold> 6441 <left_val>0.4138312935829163</left_val> 6442 <right_val>0.5718597769737244</right_val></_></_> 6443 <_> 6444 <!-- tree 57 --> 6445 <_> 6446 <!-- root node --> 6447 <feature> 6448 <rects> 6449 <_>12 16 4 3 -1.</_> 6450 <_>12 17 4 1 3.</_></rects> 6451 <tilted>0</tilted></feature> 6452 <threshold>9.3728788197040558e-003</threshold> 6453 <left_val>0.5225151181221008</left_val> 6454 <right_val>0.2804847061634064</right_val></_></_> 6455 <_> 6456 <!-- tree 58 --> 6457 <_> 6458 <!-- root node --> 6459 <feature> 6460 <rects> 6461 <_>3 12 3 2 -1.</_> 6462 <_>3 13 3 1 2.</_></rects> 6463 <tilted>0</tilted></feature> 6464 <threshold>6.0500897234305739e-004</threshold> 6465 <left_val>0.5236768722534180</left_val> 6466 <right_val>0.3314523994922638</right_val></_></_> 6467 <_> 6468 <!-- tree 59 --> 6469 <_> 6470 <!-- root node --> 6471 <feature> 6472 <rects> 6473 <_>9 12 3 2 -1.</_> 6474 <_>9 13 3 1 2.</_></rects> 6475 <tilted>0</tilted></feature> 6476 <threshold>5.6792551185935736e-004</threshold> 6477 <left_val>0.4531059861183167</left_val> 6478 <right_val>0.6276971101760864</right_val></_></_> 6479 <_> 6480 <!-- tree 60 --> 6481 <_> 6482 <!-- root node --> 6483 <feature> 6484 <rects> 6485 <_>1 11 16 4 -1.</_> 6486 <_>1 11 8 2 2.</_> 6487 <_>9 13 8 2 2.</_></rects> 6488 <tilted>0</tilted></feature> 6489 <threshold>0.0246443394571543</threshold> 6490 <left_val>0.5130851864814758</left_val> 6491 <right_val>0.2017143964767456</right_val></_></_> 6492 <_> 6493 <!-- tree 61 --> 6494 <_> 6495 <!-- root node --> 6496 <feature> 6497 <rects> 6498 <_>12 4 3 3 -1.</_> 6499 <_>12 5 3 1 3.</_></rects> 6500 <tilted>0</tilted></feature> 6501 <threshold>-0.0102904504165053</threshold> 6502 <left_val>0.7786595225334168</left_val> 6503 <right_val>0.4876641035079956</right_val></_></_> 6504 <_> 6505 <!-- tree 62 --> 6506 <_> 6507 <!-- root node --> 6508 <feature> 6509 <rects> 6510 <_>4 4 5 3 -1.</_> 6511 <_>4 5 5 1 3.</_></rects> 6512 <tilted>0</tilted></feature> 6513 <threshold>2.0629419013857841e-003</threshold> 6514 <left_val>0.4288598895072937</left_val> 6515 <right_val>0.5881264209747315</right_val></_></_> 6516 <_> 6517 <!-- tree 63 --> 6518 <_> 6519 <!-- root node --> 6520 <feature> 6521 <rects> 6522 <_>12 16 4 3 -1.</_> 6523 <_>12 17 4 1 3.</_></rects> 6524 <tilted>0</tilted></feature> 6525 <threshold>-5.0519481301307678e-003</threshold> 6526 <left_val>0.3523977994918823</left_val> 6527 <right_val>0.5286008715629578</right_val></_></_> 6528 <_> 6529 <!-- tree 64 --> 6530 <_> 6531 <!-- root node --> 6532 <feature> 6533 <rects> 6534 <_>5 4 3 3 -1.</_> 6535 <_>5 5 3 1 3.</_></rects> 6536 <tilted>0</tilted></feature> 6537 <threshold>-5.7692620903253555e-003</threshold> 6538 <left_val>0.6841086149215698</left_val> 6539 <right_val>0.4588094055652618</right_val></_></_> 6540 <_> 6541 <!-- tree 65 --> 6542 <_> 6543 <!-- root node --> 6544 <feature> 6545 <rects> 6546 <_>9 0 2 2 -1.</_> 6547 <_>9 1 2 1 2.</_></rects> 6548 <tilted>0</tilted></feature> 6549 <threshold>-4.5789941214025021e-004</threshold> 6550 <left_val>0.3565520048141480</left_val> 6551 <right_val>0.5485978126525879</right_val></_></_> 6552 <_> 6553 <!-- tree 66 --> 6554 <_> 6555 <!-- root node --> 6556 <feature> 6557 <rects> 6558 <_>8 9 4 2 -1.</_> 6559 <_>8 10 4 1 2.</_></rects> 6560 <tilted>0</tilted></feature> 6561 <threshold>-7.5918837683275342e-004</threshold> 6562 <left_val>0.3368793129920960</left_val> 6563 <right_val>0.5254197120666504</right_val></_></_> 6564 <_> 6565 <!-- tree 67 --> 6566 <_> 6567 <!-- root node --> 6568 <feature> 6569 <rects> 6570 <_>8 8 4 3 -1.</_> 6571 <_>8 9 4 1 3.</_></rects> 6572 <tilted>0</tilted></feature> 6573 <threshold>-1.7737259622663260e-003</threshold> 6574 <left_val>0.3422161042690277</left_val> 6575 <right_val>0.5454015135765076</right_val></_></_> 6576 <_> 6577 <!-- tree 68 --> 6578 <_> 6579 <!-- root node --> 6580 <feature> 6581 <rects> 6582 <_>0 13 6 3 -1.</_> 6583 <_>2 13 2 3 3.</_></rects> 6584 <tilted>0</tilted></feature> 6585 <threshold>-8.5610467940568924e-003</threshold> 6586 <left_val>0.6533612012863159</left_val> 6587 <right_val>0.4485856890678406</right_val></_></_> 6588 <_> 6589 <!-- tree 69 --> 6590 <_> 6591 <!-- root node --> 6592 <feature> 6593 <rects> 6594 <_>16 14 3 2 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14 3 2 -1.</_> 6631 <_>1 15 3 1 2.</_></rects> 6632 <tilted>0</tilted></feature> 6633 <threshold>3.3177141449414194e-004</threshold> 6634 <left_val>0.5399798750877380</left_val> 6635 <right_val>0.3705750107765198</right_val></_></_> 6636 <_> 6637 <!-- tree 73 --> 6638 <_> 6639 <!-- root node --> 6640 <feature> 6641 <rects> 6642 <_>7 14 6 3 -1.</_> 6643 <_>7 15 6 1 3.</_></rects> 6644 <tilted>0</tilted></feature> 6645 <threshold>2.6385399978607893e-003</threshold> 6646 <left_val>0.4665437042713165</left_val> 6647 <right_val>0.6452730894088745</right_val></_></_> 6648 <_> 6649 <!-- tree 74 --> 6650 <_> 6651 <!-- root node --> 6652 <feature> 6653 <rects> 6654 <_>5 14 8 3 -1.</_> 6655 <_>5 15 8 1 3.</_></rects> 6656 <tilted>0</tilted></feature> 6657 <threshold>-2.1183069329708815e-003</threshold> 6658 <left_val>0.5914781093597412</left_val> 6659 <right_val>0.4064677059650421</right_val></_></_> 6660 <_> 6661 <!-- tree 75 --> 6662 <_> 6663 <!-- root node --> 6664 <feature> 6665 <rects> 6666 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6738 <_>4 0 16 18 -1.</_> 6739 <_>4 9 16 9 2.</_></rects> 6740 <tilted>0</tilted></feature> 6741 <threshold>0.5321757197380066</threshold> 6742 <left_val>0.5187839269638062</left_val> 6743 <right_val>0.2202631980180740</right_val></_></_> 6744 <_> 6745 <!-- tree 82 --> 6746 <_> 6747 <!-- root node --> 6748 <feature> 6749 <rects> 6750 <_>1 1 16 14 -1.</_> 6751 <_>1 8 16 7 2.</_></rects> 6752 <tilted>0</tilted></feature> 6753 <threshold>-0.1664305031299591</threshold> 6754 <left_val>0.1866022944450378</left_val> 6755 <right_val>0.5060343146324158</right_val></_></_> 6756 <_> 6757 <!-- tree 83 --> 6758 <_> 6759 <!-- root node --> 6760 <feature> 6761 <rects> 6762 <_>3 9 15 4 -1.</_> 6763 <_>8 9 5 4 3.</_></rects> 6764 <tilted>0</tilted></feature> 6765 <threshold>0.1125352978706360</threshold> 6766 <left_val>0.5212125182151794</left_val> 6767 <right_val>0.1185022965073586</right_val></_></_> 6768 <_> 6769 <!-- tree 84 --> 6770 <_> 6771 <!-- root node --> 6772 <feature> 6773 <rects> 6774 <_>6 12 7 3 -1.</_> 6775 <_>6 13 7 1 3.</_></rects> 6776 <tilted>0</tilted></feature> 6777 <threshold>9.3046864494681358e-003</threshold> 6778 <left_val>0.4589937031269074</left_val> 6779 <right_val>0.6826149225234985</right_val></_></_> 6780 <_> 6781 <!-- tree 85 --> 6782 <_> 6783 <!-- root node --> 6784 <feature> 6785 <rects> 6786 <_>14 15 2 3 -1.</_> 6787 <_>14 16 2 1 3.</_></rects> 6788 <tilted>0</tilted></feature> 6789 <threshold>-4.6255099587142467e-003</threshold> 6790 <left_val>0.3079940974712372</left_val> 6791 <right_val>0.5225008726119995</right_val></_></_> 6792 <_> 6793 <!-- tree 86 --> 6794 <_> 6795 <!-- root node --> 6796 <feature> 6797 <rects> 6798 <_>2 3 16 14 -1.</_> 6799 <_>2 3 8 7 2.</_> 6800 <_>10 10 8 7 2.</_></rects> 6801 <tilted>0</tilted></feature> 6802 <threshold>-0.1111646965146065</threshold> 6803 <left_val>0.2101044058799744</left_val> 6804 <right_val>0.5080801844596863</right_val></_></_> 6805 <_> 6806 <!-- tree 87 --> 6807 <_> 6808 <!-- root node --> 6809 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tree 90 --> 6845 <_> 6846 <!-- root node --> 6847 <feature> 6848 <rects> 6849 <_>1 1 8 3 -1.</_> 6850 <_>1 2 8 1 3.</_></rects> 6851 <tilted>0</tilted></feature> 6852 <threshold>-0.0111973397433758</threshold> 6853 <left_val>0.2194979041814804</left_val> 6854 <right_val>0.5098798274993897</right_val></_></_> 6855 <_> 6856 <!-- tree 91 --> 6857 <_> 6858 <!-- root node --> 6859 <feature> 6860 <rects> 6861 <_>8 11 4 3 -1.</_> 6862 <_>8 12 4 1 3.</_></rects> 6863 <tilted>0</tilted></feature> 6864 <threshold>4.4069071300327778e-003</threshold> 6865 <left_val>0.4778401851654053</left_val> 6866 <right_val>0.6770902872085571</right_val></_></_> 6867 <_> 6868 <!-- tree 92 --> 6869 <_> 6870 <!-- root node --> 6871 <feature> 6872 <rects> 6873 <_>5 11 5 9 -1.</_> 6874 <_>5 14 5 3 3.</_></rects> 6875 <tilted>0</tilted></feature> 6876 <threshold>-0.0636652931571007</threshold> 6877 <left_val>0.1936362981796265</left_val> 6878 <right_val>0.5081024169921875</right_val></_></_> 6879 <_> 6880 <!-- tree 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tree 96 --> 6917 <_> 6918 <!-- root node --> 6919 <feature> 6920 <rects> 6921 <_>1 3 3 7 -1.</_> 6922 <_>2 3 1 7 3.</_></rects> 6923 <tilted>0</tilted></feature> 6924 <threshold>2.5442079640924931e-003</threshold> 6925 <left_val>0.4488744139671326</left_val> 6926 <right_val>0.6082184910774231</right_val></_></_> 6927 <_> 6928 <!-- tree 97 --> 6929 <_> 6930 <!-- root node --> 6931 <feature> 6932 <rects> 6933 <_>7 8 6 12 -1.</_> 6934 <_>7 12 6 4 3.</_></rects> 6935 <tilted>0</tilted></feature> 6936 <threshold>0.0120378397405148</threshold> 6937 <left_val>0.5409392118453980</left_val> 6938 <right_val>0.3292432129383087</right_val></_></_> 6939 <_> 6940 <!-- tree 98 --> 6941 <_> 6942 <!-- root node --> 6943 <feature> 6944 <rects> 6945 <_>0 0 4 11 -1.</_> 6946 <_>2 0 2 11 2.</_></rects> 6947 <tilted>0</tilted></feature> 6948 <threshold>-0.0207010507583618</threshold> 6949 <left_val>0.6819120049476624</left_val> 6950 <right_val>0.4594995975494385</right_val></_></_> 6951 <_> 6952 <!-- tree 99 --> 6953 <_> 6954 <!-- root node --> 6955 <feature> 6956 <rects> 6957 <_>14 0 6 20 -1.</_> 6958 <_>14 0 3 20 2.</_></rects> 6959 <tilted>0</tilted></feature> 6960 <threshold>0.0276082791388035</threshold> 6961 <left_val>0.4630792140960693</left_val> 6962 <right_val>0.5767282843589783</right_val></_></_> 6963 <_> 6964 <!-- tree 100 --> 6965 <_> 6966 <!-- root node --> 6967 <feature> 6968 <rects> 6969 <_>0 3 1 2 -1.</_> 6970 <_>0 4 1 1 2.</_></rects> 6971 <tilted>0</tilted></feature> 6972 <threshold>1.2370620388537645e-003</threshold> 6973 <left_val>0.5165379047393799</left_val> 6974 <right_val>0.2635016143321991</right_val></_></_> 6975 <_> 6976 <!-- tree 101 --> 6977 <_> 6978 <!-- root node --> 6979 <feature> 6980 <rects> 6981 <_>5 5 10 8 -1.</_> 6982 <_>10 5 5 4 2.</_> 6983 <_>5 9 5 4 2.</_></rects> 6984 <tilted>0</tilted></feature> 6985 <threshold>-0.0376693382859230</threshold> 6986 <left_val>0.2536393105983734</left_val> 6987 <right_val>0.5278980135917664</right_val></_></_> 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<_>9 4 2 12 -1.</_> 7064 <_>9 10 2 6 2.</_></rects> 7065 <tilted>0</tilted></feature> 7066 <threshold>7.7164667891338468e-004</threshold> 7067 <left_val>0.5651720166206360</left_val> 7068 <right_val>0.3347995877265930</right_val></_></_> 7069 <_> 7070 <!-- tree 5 --> 7071 <_> 7072 <!-- root node --> 7073 <feature> 7074 <rects> 7075 <_>7 1 6 18 -1.</_> 7076 <_>9 1 2 18 3.</_></rects> 7077 <tilted>0</tilted></feature> 7078 <threshold>-1.1386410333216190e-003</threshold> 7079 <left_val>0.3069126009941101</left_val> 7080 <right_val>0.5508630871772766</right_val></_></_> 7081 <_> 7082 <!-- tree 6 --> 7083 <_> 7084 <!-- root node --> 7085 <feature> 7086 <rects> 7087 <_>4 12 12 2 -1.</_> 7088 <_>8 12 4 2 3.</_></rects> 7089 <tilted>0</tilted></feature> 7090 <threshold>-1.6403039626311511e-004</threshold> 7091 <left_val>0.5762827992439270</left_val> 7092 <right_val>0.3699047863483429</right_val></_></_> 7093 <_> 7094 <!-- tree 7 --> 7095 <_> 7096 <!-- root node --> 7097 <feature> 7098 <rects> 7099 <_>8 8 6 2 -1.</_> 7100 <_>8 9 6 1 2.</_></rects> 7101 <tilted>0</tilted></feature> 7102 <threshold>2.9793529392918572e-005</threshold> 7103 <left_val>0.2644244134426117</left_val> 7104 <right_val>0.5437911152839661</right_val></_></_> 7105 <_> 7106 <!-- tree 8 --> 7107 <_> 7108 <!-- root node --> 7109 <feature> 7110 <rects> 7111 <_>8 0 3 6 -1.</_> 7112 <_>9 0 1 6 3.</_></rects> 7113 <tilted>0</tilted></feature> 7114 <threshold>8.5774902254343033e-003</threshold> 7115 <left_val>0.5051138997077942</left_val> 7116 <right_val>0.1795724928379059</right_val></_></_> 7117 <_> 7118 <!-- tree 9 --> 7119 <_> 7120 <!-- root node --> 7121 <feature> 7122 <rects> 7123 <_>11 18 3 2 -1.</_> 7124 <_>11 19 3 1 2.</_></rects> 7125 <tilted>0</tilted></feature> 7126 <threshold>-2.6032689493149519e-004</threshold> 7127 <left_val>0.5826969146728516</left_val> 7128 <right_val>0.4446826875209808</right_val></_></_> 7129 <_> 7130 <!-- tree 10 --> 7131 <_> 7132 <!-- root node --> 7133 <feature> 7134 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--> 7385 <feature> 7386 <rects> 7387 <_>12 14 5 6 -1.</_> 7388 <_>12 16 5 2 3.</_></rects> 7389 <tilted>0</tilted></feature> 7390 <threshold>0.0362538211047649</threshold> 7391 <left_val>0.5260334014892578</left_val> 7392 <right_val>0.1439467966556549</right_val></_></_> 7393 <_> 7394 <!-- tree 32 --> 7395 <_> 7396 <!-- root node --> 7397 <feature> 7398 <rects> 7399 <_>4 14 5 6 -1.</_> 7400 <_>4 16 5 2 3.</_></rects> 7401 <tilted>0</tilted></feature> 7402 <threshold>-5.1746722310781479e-003</threshold> 7403 <left_val>0.3506538867950440</left_val> 7404 <right_val>0.5287045240402222</right_val></_></_> 7405 <_> 7406 <!-- tree 33 --> 7407 <_> 7408 <!-- root node --> 7409 <feature> 7410 <rects> 7411 <_>11 10 2 2 -1.</_> 7412 <_>12 10 1 1 2.</_> 7413 <_>11 11 1 1 2.</_></rects> 7414 <tilted>0</tilted></feature> 7415 <threshold>6.5383297624066472e-004</threshold> 7416 <left_val>0.4809640944004059</left_val> 7417 <right_val>0.6122040152549744</right_val></_></_> 7418 <_> 7419 <!-- tree 34 --> 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--> 7456 <_> 7457 <!-- root node --> 7458 <feature> 7459 <rects> 7460 <_>5 11 12 6 -1.</_> 7461 <_>5 14 12 3 2.</_></rects> 7462 <tilted>0</tilted></feature> 7463 <threshold>-3.6762931267730892e-004</threshold> 7464 <left_val>0.5421394705772400</left_val> 7465 <right_val>0.3709532022476196</right_val></_></_> 7466 <_> 7467 <!-- tree 38 --> 7468 <_> 7469 <!-- root node --> 7470 <feature> 7471 <rects> 7472 <_>6 11 3 9 -1.</_> 7473 <_>6 14 3 3 3.</_></rects> 7474 <tilted>0</tilted></feature> 7475 <threshold>-0.0413822606205940</threshold> 7476 <left_val>0.1894959956407547</left_val> 7477 <right_val>0.5081691741943359</right_val></_></_> 7478 <_> 7479 <!-- tree 39 --> 7480 <_> 7481 <!-- root node --> 7482 <feature> 7483 <rects> 7484 <_>11 10 2 2 -1.</_> 7485 <_>12 10 1 1 2.</_> 7486 <_>11 11 1 1 2.</_></rects> 7487 <tilted>0</tilted></feature> 7488 <threshold>-1.0532729793339968e-003</threshold> 7489 <left_val>0.6454367041587830</left_val> 7490 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<left_val>0.3854042887687683</left_val> 7562 <right_val>0.5547549128532410</right_val></_></_> 7563 <_> 7564 <!-- tree 46 --> 7565 <_> 7566 <!-- root node --> 7567 <feature> 7568 <rects> 7569 <_>1 11 5 3 -1.</_> 7570 <_>1 12 5 1 3.</_></rects> 7571 <tilted>0</tilted></feature> 7572 <threshold>-8.3297258242964745e-003</threshold> 7573 <left_val>0.2204494029283524</left_val> 7574 <right_val>0.5097082853317261</right_val></_></_> 7575 <_> 7576 <!-- tree 47 --> 7577 <_> 7578 <!-- root node --> 7579 <feature> 7580 <rects> 7581 <_>7 1 7 12 -1.</_> 7582 <_>7 7 7 6 2.</_></rects> 7583 <tilted>0</tilted></feature> 7584 <threshold>-1.0417630255687982e-004</threshold> 7585 <left_val>0.5607066154479981</left_val> 7586 <right_val>0.4303036034107208</right_val></_></_> 7587 <_> 7588 <!-- tree 48 --> 7589 <_> 7590 <!-- root node --> 7591 <feature> 7592 <rects> 7593 <_>0 1 6 10 -1.</_> 7594 <_>0 1 3 5 2.</_> 7595 <_>3 6 3 5 2.</_></rects> 7596 <tilted>0</tilted></feature> 7597 <threshold>0.0312047004699707</threshold> 7598 <left_val>0.4621657133102417</left_val> 7599 <right_val>0.6982004046440125</right_val></_></_> 7600 <_> 7601 <!-- tree 49 --> 7602 <_> 7603 <!-- root node --> 7604 <feature> 7605 <rects> 7606 <_>16 1 4 3 -1.</_> 7607 <_>16 2 4 1 3.</_></rects> 7608 <tilted>0</tilted></feature> 7609 <threshold>7.8943502157926559e-003</threshold> 7610 <left_val>0.5269594192504883</left_val> 7611 <right_val>0.2269068062305450</right_val></_></_> 7612 <_> 7613 <!-- tree 50 --> 7614 <_> 7615 <!-- root node --> 7616 <feature> 7617 <rects> 7618 <_>5 5 2 3 -1.</_> 7619 <_>5 6 2 1 3.</_></rects> 7620 <tilted>0</tilted></feature> 7621 <threshold>-4.3645310215651989e-003</threshold> 7622 <left_val>0.6359223127365112</left_val> 7623 <right_val>0.4537956118583679</right_val></_></_> 7624 <_> 7625 <!-- tree 51 --> 7626 <_> 7627 <!-- root node --> 7628 <feature> 7629 <rects> 7630 <_>12 2 3 5 -1.</_> 7631 <_>13 2 1 5 3.</_></rects> 7632 <tilted>0</tilted></feature> 7633 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<threshold>2.9284600168466568e-003</threshold> 7670 <left_val>0.5071274042129517</left_val> 7671 <right_val>0.2028204947710037</right_val></_></_> 7672 <_> 7673 <!-- tree 55 --> 7674 <_> 7675 <!-- root node --> 7676 <feature> 7677 <rects> 7678 <_>11 10 2 2 -1.</_> 7679 <_>12 10 1 1 2.</_> 7680 <_>11 11 1 1 2.</_></rects> 7681 <tilted>0</tilted></feature> 7682 <threshold>4.5256470912136137e-005</threshold> 7683 <left_val>0.4812104105949402</left_val> 7684 <right_val>0.5430821776390076</right_val></_></_> 7685 <_> 7686 <!-- tree 56 --> 7687 <_> 7688 <!-- root node --> 7689 <feature> 7690 <rects> 7691 <_>7 10 2 2 -1.</_> 7692 <_>7 10 1 1 2.</_> 7693 <_>8 11 1 1 2.</_></rects> 7694 <tilted>0</tilted></feature> 7695 <threshold>1.3158309739083052e-003</threshold> 7696 <left_val>0.4625813961029053</left_val> 7697 <right_val>0.6779323220252991</right_val></_></_> 7698 <_> 7699 <!-- tree 57 --> 7700 <_> 7701 <!-- root node --> 7702 <feature> 7703 <rects> 7704 <_>11 11 4 4 -1.</_> 7705 <_>11 13 4 2 2.</_></rects> 7706 <tilted>0</tilted></feature> 7707 <threshold>1.5870389761403203e-003</threshold> 7708 <left_val>0.5386291742324829</left_val> 7709 <right_val>0.3431465029716492</right_val></_></_> 7710 <_> 7711 <!-- tree 58 --> 7712 <_> 7713 <!-- root node --> 7714 <feature> 7715 <rects> 7716 <_>8 12 3 8 -1.</_> 7717 <_>9 12 1 8 3.</_></rects> 7718 <tilted>0</tilted></feature> 7719 <threshold>-0.0215396601706743</threshold> 7720 <left_val>0.0259425006806850</left_val> 7721 <right_val>0.5003222823143005</right_val></_></_> 7722 <_> 7723 <!-- tree 59 --> 7724 <_> 7725 <!-- root node --> 7726 <feature> 7727 <rects> 7728 <_>13 0 6 3 -1.</_> 7729 <_>13 1 6 1 3.</_></rects> 7730 <tilted>0</tilted></feature> 7731 <threshold>0.0143344802781940</threshold> 7732 <left_val>0.5202844738960266</left_val> 7733 <right_val>0.1590632945299149</right_val></_></_> 7734 <_> 7735 <!-- tree 60 --> 7736 <_> 7737 <!-- root node --> 7738 <feature> 7739 <rects> 7740 <_>8 8 3 4 -1.</_> 7741 <_>9 8 1 4 3.</_></rects> 7742 <tilted>0</tilted></feature> 7743 <threshold>-8.3881383761763573e-003</threshold> 7744 <left_val>0.7282481193542481</left_val> 7745 <right_val>0.4648044109344482</right_val></_></_> 7746 <_> 7747 <!-- tree 61 --> 7748 <_> 7749 <!-- root node --> 7750 <feature> 7751 <rects> 7752 <_>5 7 10 10 -1.</_> 7753 <_>10 7 5 5 2.</_> 7754 <_>5 12 5 5 2.</_></rects> 7755 <tilted>0</tilted></feature> 7756 <threshold>9.1906841844320297e-003</threshold> 7757 <left_val>0.5562356710433960</left_val> 7758 <right_val>0.3923191130161285</right_val></_></_> 7759 <_> 7760 <!-- tree 62 --> 7761 <_> 7762 <!-- root node --> 7763 <feature> 7764 <rects> 7765 <_>3 18 8 2 -1.</_> 7766 <_>3 18 4 1 2.</_> 7767 <_>7 19 4 1 2.</_></rects> 7768 <tilted>0</tilted></feature> 7769 <threshold>-5.8453059755265713e-003</threshold> 7770 <left_val>0.6803392767906189</left_val> 7771 <right_val>0.4629127979278565</right_val></_></_> 7772 <_> 7773 <!-- tree 63 --> 7774 <_> 7775 <!-- root node --> 7776 <feature> 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root node --> 7849 <feature> 7850 <rects> 7851 <_>15 14 1 3 -1.</_> 7852 <_>15 15 1 1 3.</_></rects> 7853 <tilted>0</tilted></feature> 7854 <threshold>-3.3256649039685726e-003</threshold> 7855 <left_val>0.3628047108650208</left_val> 7856 <right_val>0.5195019841194153</right_val></_></_> 7857 <_> 7858 <!-- tree 70 --> 7859 <_> 7860 <!-- root node --> 7861 <feature> 7862 <rects> 7863 <_>6 0 3 7 -1.</_> 7864 <_>7 0 1 7 3.</_></rects> 7865 <tilted>0</tilted></feature> 7866 <threshold>-0.0132883097976446</threshold> 7867 <left_val>0.1284265965223312</left_val> 7868 <right_val>0.5043488740921021</right_val></_></_> 7869 <_> 7870 <!-- tree 71 --> 7871 <_> 7872 <!-- root node --> 7873 <feature> 7874 <rects> 7875 <_>18 1 2 7 -1.</_> 7876 <_>18 1 1 7 2.</_></rects> 7877 <tilted>0</tilted></feature> 7878 <threshold>-3.3839771058410406e-003</threshold> 7879 <left_val>0.6292240023612976</left_val> 7880 <right_val>0.4757505953311920</right_val></_></_> 7881 <_> 7882 <!-- tree 72 --> 7883 <_> 7884 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7920 <!-- root node --> 7921 <feature> 7922 <rects> 7923 <_>16 0 4 5 -1.</_> 7924 <_>16 0 2 5 2.</_></rects> 7925 <tilted>0</tilted></feature> 7926 <threshold>-5.2178641781210899e-003</threshold> 7927 <left_val>0.6009116172790527</left_val> 7928 <right_val>0.4812706112861633</right_val></_></_> 7929 <_> 7930 <!-- tree 76 --> 7931 <_> 7932 <!-- root node --> 7933 <feature> 7934 <rects> 7935 <_>7 0 3 4 -1.</_> 7936 <_>8 0 1 4 3.</_></rects> 7937 <tilted>0</tilted></feature> 7938 <threshold>-1.1111519997939467e-003</threshold> 7939 <left_val>0.3514933884143829</left_val> 7940 <right_val>0.5287089943885803</right_val></_></_> 7941 <_> 7942 <!-- tree 77 --> 7943 <_> 7944 <!-- root node --> 7945 <feature> 7946 <rects> 7947 <_>16 0 4 5 -1.</_> 7948 <_>16 0 2 5 2.</_></rects> 7949 <tilted>0</tilted></feature> 7950 <threshold>4.4036400504410267e-003</threshold> 7951 <left_val>0.4642275869846344</left_val> 7952 <right_val>0.5924085974693298</right_val></_></_> 7953 <_> 7954 <!-- tree 78 --> 7955 <_> 7956 <!-- root node --> 7957 <feature> 7958 <rects> 7959 <_>1 7 6 13 -1.</_> 7960 <_>3 7 2 13 3.</_></rects> 7961 <tilted>0</tilted></feature> 7962 <threshold>0.1229949966073036</threshold> 7963 <left_val>0.5025529265403748</left_val> 7964 <right_val>0.0691524818539619</right_val></_></_> 7965 <_> 7966 <!-- tree 79 --> 7967 <_> 7968 <!-- root node --> 7969 <feature> 7970 <rects> 7971 <_>16 0 4 5 -1.</_> 7972 <_>16 0 2 5 2.</_></rects> 7973 <tilted>0</tilted></feature> 7974 <threshold>-0.0123135102912784</threshold> 7975 <left_val>0.5884591937065125</left_val> 7976 <right_val>0.4934012889862061</right_val></_></_> 7977 <_> 7978 <!-- tree 80 --> 7979 <_> 7980 <!-- root node --> 7981 <feature> 7982 <rects> 7983 <_>0 0 4 5 -1.</_> 7984 <_>2 0 2 5 2.</_></rects> 7985 <tilted>0</tilted></feature> 7986 <threshold>4.1471039876341820e-003</threshold> 7987 <left_val>0.4372239112854004</left_val> 7988 <right_val>0.5893477797508240</right_val></_></_> 7989 <_> 7990 <!-- tree 81 --> 7991 <_> 7992 <!-- root node --> 7993 <feature> 7994 <rects> 7995 <_>14 12 3 6 -1.</_> 7996 <_>14 14 3 2 3.</_></rects> 7997 <tilted>0</tilted></feature> 7998 <threshold>-3.5502649843692780e-003</threshold> 7999 <left_val>0.4327551126480103</left_val> 8000 <right_val>0.5396270155906677</right_val></_></_> 8001 <_> 8002 <!-- tree 82 --> 8003 <_> 8004 <!-- root node --> 8005 <feature> 8006 <rects> 8007 <_>3 12 3 6 -1.</_> 8008 <_>3 14 3 2 3.</_></rects> 8009 <tilted>0</tilted></feature> 8010 <threshold>-0.0192242693156004</threshold> 8011 <left_val>0.1913134008646011</left_val> 8012 <right_val>0.5068330764770508</right_val></_></_> 8013 <_> 8014 <!-- tree 83 --> 8015 <_> 8016 <!-- root node --> 8017 <feature> 8018 <rects> 8019 <_>16 1 4 3 -1.</_> 8020 <_>16 2 4 1 3.</_></rects> 8021 <tilted>0</tilted></feature> 8022 <threshold>1.4395059552043676e-003</threshold> 8023 <left_val>0.5308178067207336</left_val> 8024 <right_val>0.4243533015251160</right_val></_></_> 8025 <_> 8026 <!-- tree 84 --> 8027 <_> 8028 <!-- root node --> 8029 <feature> 8030 <rects> 8031 <_>8 7 2 10 -1.</_> 8032 <_>8 7 1 5 2.</_> 8033 <_>9 12 1 5 2.</_></rects> 8034 <tilted>0</tilted></feature> 8035 <threshold>-6.7751999013125896e-003</threshold> 8036 <left_val>0.6365395784378052</left_val> 8037 <right_val>0.4540086090564728</right_val></_></_> 8038 <_> 8039 <!-- tree 85 --> 8040 <_> 8041 <!-- root node --> 8042 <feature> 8043 <rects> 8044 <_>11 11 4 4 -1.</_> 8045 <_>11 13 4 2 2.</_></rects> 8046 <tilted>0</tilted></feature> 8047 <threshold>7.0119630545377731e-003</threshold> 8048 <left_val>0.5189834237098694</left_val> 8049 <right_val>0.3026199936866760</right_val></_></_> 8050 <_> 8051 <!-- tree 86 --> 8052 <_> 8053 <!-- root node --> 8054 <feature> 8055 <rects> 8056 <_>0 1 4 3 -1.</_> 8057 <_>0 2 4 1 3.</_></rects> 8058 <tilted>0</tilted></feature> 8059 <threshold>5.4014651104807854e-003</threshold> 8060 <left_val>0.5105062127113342</left_val> 8061 <right_val>0.2557682991027832</right_val></_></_> 8062 <_> 8063 <!-- tree 87 --> 8064 <_> 8065 <!-- root node --> 8066 <feature> 8067 <rects> 8068 <_>13 4 1 3 -1.</_> 8069 <_>13 5 1 1 3.</_></rects> 8070 <tilted>0</tilted></feature> 8071 <threshold>9.0274988906458020e-004</threshold> 8072 <left_val>0.4696914851665497</left_val> 8073 <right_val>0.5861827731132507</right_val></_></_> 8074 <_> 8075 <!-- tree 88 --> 8076 <_> 8077 <!-- root node --> 8078 <feature> 8079 <rects> 8080 <_>7 15 3 5 -1.</_> 8081 <_>8 15 1 5 3.</_></rects> 8082 <tilted>0</tilted></feature> 8083 <threshold>0.0114744501188397</threshold> 8084 <left_val>0.5053645968437195</left_val> 8085 <right_val>0.1527177989482880</right_val></_></_> 8086 <_> 8087 <!-- tree 89 --> 8088 <_> 8089 <!-- root node --> 8090 <feature> 8091 <rects> 8092 <_>9 7 3 5 -1.</_> 8093 <_>10 7 1 5 3.</_></rects> 8094 <tilted>0</tilted></feature> 8095 <threshold>-6.7023430019617081e-003</threshold> 8096 <left_val>0.6508980989456177</left_val> 8097 <right_val>0.4890604019165039</right_val></_></_> 8098 <_> 8099 <!-- tree 90 --> 8100 <_> 8101 <!-- root node --> 8102 <feature> 8103 <rects> 8104 <_>8 7 3 5 -1.</_> 8105 <_>9 7 1 5 3.</_></rects> 8106 <tilted>0</tilted></feature> 8107 <threshold>-2.0462959073483944e-003</threshold> 8108 <left_val>0.6241816878318787</left_val> 8109 <right_val>0.4514600038528442</right_val></_></_> 8110 <_> 8111 <!-- tree 91 --> 8112 <_> 8113 <!-- root node --> 8114 <feature> 8115 <rects> 8116 <_>10 6 4 14 -1.</_> 8117 <_>10 6 2 14 2.</_></rects> 8118 <tilted>0</tilted></feature> 8119 <threshold>-9.9951568990945816e-003</threshold> 8120 <left_val>0.3432781100273132</left_val> 8121 <right_val>0.5400953888893127</right_val></_></_> 8122 <_> 8123 <!-- tree 92 --> 8124 <_> 8125 <!-- root node --> 8126 <feature> 8127 <rects> 8128 <_>0 5 5 6 -1.</_> 8129 <_>0 7 5 2 3.</_></rects> 8130 <tilted>0</tilted></feature> 8131 <threshold>-0.0357007086277008</threshold> 8132 <left_val>0.1878059059381485</left_val> 8133 <right_val>0.5074077844619751</right_val></_></_> 8134 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8170 <_> 8171 <!-- tree 96 --> 8172 <_> 8173 <!-- root node --> 8174 <feature> 8175 <rects> 8176 <_>6 6 4 14 -1.</_> 8177 <_>8 6 2 14 2.</_></rects> 8178 <tilted>0</tilted></feature> 8179 <threshold>-6.4791832119226456e-003</threshold> 8180 <left_val>0.3368858098983765</left_val> 8181 <right_val>0.5310757160186768</right_val></_></_> 8182 <_> 8183 <!-- tree 97 --> 8184 <_> 8185 <!-- root node --> 8186 <feature> 8187 <rects> 8188 <_>13 4 1 3 -1.</_> 8189 <_>13 5 1 1 3.</_></rects> 8190 <tilted>0</tilted></feature> 8191 <threshold>-1.4939469983801246e-003</threshold> 8192 <left_val>0.6487640142440796</left_val> 8193 <right_val>0.4756175875663757</right_val></_></_> 8194 <_> 8195 <!-- tree 98 --> 8196 <_> 8197 <!-- root node --> 8198 <feature> 8199 <rects> 8200 <_>5 1 2 3 -1.</_> 8201 <_>6 1 1 3 2.</_></rects> 8202 <tilted>0</tilted></feature> 8203 <threshold>1.4610530342906713e-005</threshold> 8204 <left_val>0.4034579098224640</left_val> 8205 <right_val>0.5451064109802246</right_val></_></_> 8206 <_> 8207 <!-- tree 99 --> 8208 <_> 8209 <!-- root node --> 8210 <feature> 8211 <rects> 8212 <_>18 1 2 18 -1.</_> 8213 <_>19 1 1 9 2.</_> 8214 <_>18 10 1 9 2.</_></rects> 8215 <tilted>0</tilted></feature> 8216 <threshold>-7.2321938350796700e-003</threshold> 8217 <left_val>0.6386873722076416</left_val> 8218 <right_val>0.4824739992618561</right_val></_></_> 8219 <_> 8220 <!-- tree 100 --> 8221 <_> 8222 <!-- root node --> 8223 <feature> 8224 <rects> 8225 <_>2 1 4 3 -1.</_> 8226 <_>2 2 4 1 3.</_></rects> 8227 <tilted>0</tilted></feature> 8228 <threshold>-4.0645818226039410e-003</threshold> 8229 <left_val>0.2986421883106232</left_val> 8230 <right_val>0.5157335996627808</right_val></_></_> 8231 <_> 8232 <!-- tree 101 --> 8233 <_> 8234 <!-- root node --> 8235 <feature> 8236 <rects> 8237 <_>18 1 2 18 -1.</_> 8238 <_>19 1 1 9 2.</_> 8239 <_>18 10 1 9 2.</_></rects> 8240 <tilted>0</tilted></feature> 8241 <threshold>0.0304630808532238</threshold> 8242 <left_val>0.5022199749946594</left_val> 8243 <right_val>0.7159956097602844</right_val></_></_> 8244 <_> 8245 <!-- tree 102 --> 8246 <_> 8247 <!-- root node --> 8248 <feature> 8249 <rects> 8250 <_>1 14 4 6 -1.</_> 8251 <_>1 14 2 3 2.</_> 8252 <_>3 17 2 3 2.</_></rects> 8253 <tilted>0</tilted></feature> 8254 <threshold>-8.0544911324977875e-003</threshold> 8255 <left_val>0.6492452025413513</left_val> 8256 <right_val>0.4619275033473969</right_val></_></_> 8257 <_> 8258 <!-- tree 103 --> 8259 <_> 8260 <!-- root node --> 8261 <feature> 8262 <rects> 8263 <_>10 11 7 6 -1.</_> 8264 <_>10 13 7 2 3.</_></rects> 8265 <tilted>0</tilted></feature> 8266 <threshold>0.0395051389932632</threshold> 8267 <left_val>0.5150570869445801</left_val> 8268 <right_val>0.2450613975524902</right_val></_></_> 8269 <_> 8270 <!-- tree 104 --> 8271 <_> 8272 <!-- root node --> 8273 <feature> 8274 <rects> 8275 <_>0 10 6 10 -1.</_> 8276 <_>0 10 3 5 2.</_> 8277 <_>3 15 3 5 2.</_></rects> 8278 <tilted>0</tilted></feature> 8279 <threshold>8.4530208259820938e-003</threshold> 8280 <left_val>0.4573669135570526</left_val> 8281 <right_val>0.6394037008285523</right_val></_></_> 8282 <_> 8283 <!-- tree 105 --> 8284 <_> 8285 <!-- root node --> 8286 <feature> 8287 <rects> 8288 <_>11 0 3 4 -1.</_> 8289 <_>12 0 1 4 3.</_></rects> 8290 <tilted>0</tilted></feature> 8291 <threshold>-1.1688120430335402e-003</threshold> 8292 <left_val>0.3865512013435364</left_val> 8293 <right_val>0.5483661293983460</right_val></_></_> 8294 <_> 8295 <!-- tree 106 --> 8296 <_> 8297 <!-- root node --> 8298 <feature> 8299 <rects> 8300 <_>5 10 5 6 -1.</_> 8301 <_>5 13 5 3 2.</_></rects> 8302 <tilted>0</tilted></feature> 8303 <threshold>2.8070670086890459e-003</threshold> 8304 <left_val>0.5128579139709473</left_val> 8305 <right_val>0.2701480090618134</right_val></_></_> 8306 <_> 8307 <!-- tree 107 --> 8308 <_> 8309 <!-- root node --> 8310 <feature> 8311 <rects> 8312 <_>14 6 1 8 -1.</_> 8313 <_>14 10 1 4 2.</_></rects> 8314 <tilted>0</tilted></feature> 8315 <threshold>4.7365209320560098e-004</threshold> 8316 <left_val>0.4051581919193268</left_val> 8317 <right_val>0.5387461185455322</right_val></_></_> 8318 <_> 8319 <!-- tree 108 --> 8320 <_> 8321 <!-- root node --> 8322 <feature> 8323 <rects> 8324 <_>1 7 18 6 -1.</_> 8325 <_>1 7 9 3 2.</_> 8326 <_>10 10 9 3 2.</_></rects> 8327 <tilted>0</tilted></feature> 8328 <threshold>0.0117410803213716</threshold> 8329 <left_val>0.5295950174331665</left_val> 8330 <right_val>0.3719413876533508</right_val></_></_> 8331 <_> 8332 <!-- tree 109 --> 8333 <_> 8334 <!-- root node --> 8335 <feature> 8336 <rects> 8337 <_>9 7 2 2 -1.</_> 8338 <_>9 7 1 2 2.</_></rects> 8339 <tilted>0</tilted></feature> 8340 <threshold>3.1833238899707794e-003</threshold> 8341 <left_val>0.4789406955242157</left_val> 8342 <right_val>0.6895126104354858</right_val></_></_> 8343 <_> 8344 <!-- tree 110 --> 8345 <_> 8346 <!-- root node --> 8347 <feature> 8348 <rects> 8349 <_>5 9 4 5 -1.</_> 8350 <_>7 9 2 5 2.</_></rects> 8351 <tilted>0</tilted></feature> 8352 <threshold>7.0241501089185476e-004</threshold> 8353 <left_val>0.5384489297866821</left_val> 8354 <right_val>0.3918080925941467</right_val></_></_></trees> 8355 <stage_threshold>54.6200714111328130</stage_threshold> 8356 <parent>11</parent> 8357 <next>-1</next></_> 8358 <_> 8359 <!-- stage 13 --> 8360 <trees> 8361 <_> 8362 <!-- tree 0 --> 8363 <_> 8364 <!-- root node --> 8365 <feature> 8366 <rects> 8367 <_>7 6 6 3 -1.</_> 8368 <_>9 6 2 3 3.</_></rects> 8369 <tilted>0</tilted></feature> 8370 <threshold>0.0170599296689034</threshold> 8371 <left_val>0.3948527872562408</left_val> 8372 <right_val>0.7142534852027893</right_val></_></_> 8373 <_> 8374 <!-- tree 1 --> 8375 <_> 8376 <!-- root node --> 8377 <feature> 8378 <rects> 8379 <_>1 0 18 4 -1.</_> 8380 <_>7 0 6 4 3.</_></rects> 8381 <tilted>0</tilted></feature> 8382 <threshold>0.0218408405780792</threshold> 8383 <left_val>0.3370316028594971</left_val> 8384 <right_val>0.6090016961097717</right_val></_></_> 8385 <_> 8386 <!-- tree 2 --> 8387 <_> 8388 <!-- root node --> 8389 <feature> 8390 <rects> 8391 <_>7 15 2 4 -1.</_> 8392 <_>7 17 2 2 2.</_></rects> 8393 <tilted>0</tilted></feature> 8394 <threshold>2.4520049919374287e-004</threshold> 8395 <left_val>0.3500576019287109</left_val> 8396 <right_val>0.5987902283668518</right_val></_></_> 8397 <_> 8398 <!-- tree 3 --> 8399 <_> 8400 <!-- root node --> 8401 <feature> 8402 <rects> 8403 <_>1 0 19 9 -1.</_> 8404 <_>1 3 19 3 3.</_></rects> 8405 <tilted>0</tilted></feature> 8406 <threshold>8.3272606134414673e-003</threshold> 8407 <left_val>0.3267528116703033</left_val> 8408 <right_val>0.5697240829467773</right_val></_></_> 8409 <_> 8410 <!-- tree 4 --> 8411 <_> 8412 <!-- root node --> 8413 <feature> 8414 <rects> 8415 <_>3 7 3 6 -1.</_> 8416 <_>3 9 3 2 3.</_></rects> 8417 <tilted>0</tilted></feature> 8418 <threshold>5.7148298947140574e-004</threshold> 8419 <left_val>0.3044599890708923</left_val> 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<threshold>-5.8563398197293282e-003</threshold> 8457 <left_val>0.2697942852973938</left_val> 8458 <right_val>0.5498778820037842</right_val></_></_> 8459 <_> 8460 <!-- tree 8 --> 8461 <_> 8462 <!-- root node --> 8463 <feature> 8464 <rects> 8465 <_>3 8 14 12 -1.</_> 8466 <_>3 14 14 6 2.</_></rects> 8467 <tilted>0</tilted></feature> 8468 <threshold>8.5102273151278496e-003</threshold> 8469 <left_val>0.5269358158111572</left_val> 8470 <right_val>0.2762879133224487</right_val></_></_> 8471 <_> 8472 <!-- tree 9 --> 8473 <_> 8474 <!-- root node --> 8475 <feature> 8476 <rects> 8477 <_>6 5 10 12 -1.</_> 8478 <_>11 5 5 6 2.</_> 8479 <_>6 11 5 6 2.</_></rects> 8480 <tilted>0</tilted></feature> 8481 <threshold>-0.0698172077536583</threshold> 8482 <left_val>0.2909603118896484</left_val> 8483 <right_val>0.5259246826171875</right_val></_></_> 8484 <_> 8485 <!-- tree 10 --> 8486 <_> 8487 <!-- root node --> 8488 <feature> 8489 <rects> 8490 <_>9 11 2 3 -1.</_> 8491 <_>9 12 2 1 3.</_></rects> 8492 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8814 <feature> 8815 <rects> 8816 <_>7 13 6 3 -1.</_> 8817 <_>7 14 6 1 3.</_></rects> 8818 <tilted>0</tilted></feature> 8819 <threshold>0.0127995302900672</threshold> 8820 <left_val>0.4834679961204529</left_val> 8821 <right_val>0.7472159266471863</right_val></_></_> 8822 <_> 8823 <!-- tree 38 --> 8824 <_> 8825 <!-- root node --> 8826 <feature> 8827 <rects> 8828 <_>6 14 6 3 -1.</_> 8829 <_>6 15 6 1 3.</_></rects> 8830 <tilted>0</tilted></feature> 8831 <threshold>3.3901201095432043e-003</threshold> 8832 <left_val>0.4511859118938446</left_val> 8833 <right_val>0.6401721239089966</right_val></_></_> 8834 <_> 8835 <!-- tree 39 --> 8836 <_> 8837 <!-- root node --> 8838 <feature> 8839 <rects> 8840 <_>14 15 5 3 -1.</_> 8841 <_>14 16 5 1 3.</_></rects> 8842 <tilted>0</tilted></feature> 8843 <threshold>4.7070779837667942e-003</threshold> 8844 <left_val>0.5335658788681030</left_val> 8845 <right_val>0.3555220961570740</right_val></_></_> 8846 <_> 8847 <!-- tree 40 --> 8848 <_> 8849 <!-- root node --> 8850 <feature> 8851 <rects> 8852 <_>5 4 3 3 -1.</_> 8853 <_>5 5 3 1 3.</_></rects> 8854 <tilted>0</tilted></feature> 8855 <threshold>1.4819339849054813e-003</threshold> 8856 <left_val>0.4250707030296326</left_val> 8857 <right_val>0.5772724151611328</right_val></_></_> 8858 <_> 8859 <!-- tree 41 --> 8860 <_> 8861 <!-- root node --> 8862 <feature> 8863 <rects> 8864 <_>14 15 5 3 -1.</_> 8865 <_>14 16 5 1 3.</_></rects> 8866 <tilted>0</tilted></feature> 8867 <threshold>-6.9995759986341000e-003</threshold> 8868 <left_val>0.3003320097923279</left_val> 8869 <right_val>0.5292900204658508</right_val></_></_> 8870 <_> 8871 <!-- tree 42 --> 8872 <_> 8873 <!-- root node --> 8874 <feature> 8875 <rects> 8876 <_>5 3 6 2 -1.</_> 8877 <_>7 3 2 2 3.</_></rects> 8878 <tilted>0</tilted></feature> 8879 <threshold>0.0159390103071928</threshold> 8880 <left_val>0.5067319273948669</left_val> 8881 <right_val>0.1675581932067871</right_val></_></_> 8882 <_> 8883 <!-- tree 43 --> 8884 <_> 8885 <!-- root node --> 8886 <feature> 8887 <rects> 8888 <_>8 15 4 3 -1.</_> 8889 <_>8 16 4 1 3.</_></rects> 8890 <tilted>0</tilted></feature> 8891 <threshold>7.6377349905669689e-003</threshold> 8892 <left_val>0.4795069992542267</left_val> 8893 <right_val>0.7085601091384888</right_val></_></_> 8894 <_> 8895 <!-- tree 44 --> 8896 <_> 8897 <!-- root node --> 8898 <feature> 8899 <rects> 8900 <_>1 15 5 3 -1.</_> 8901 <_>1 16 5 1 3.</_></rects> 8902 <tilted>0</tilted></feature> 8903 <threshold>6.7334040068089962e-003</threshold> 8904 <left_val>0.5133113265037537</left_val> 8905 <right_val>0.2162470072507858</right_val></_></_> 8906 <_> 8907 <!-- tree 45 --> 8908 <_> 8909 <!-- root node --> 8910 <feature> 8911 <rects> 8912 <_>8 13 4 6 -1.</_> 8913 <_>10 13 2 3 2.</_> 8914 <_>8 16 2 3 2.</_></rects> 8915 <tilted>0</tilted></feature> 8916 <threshold>-0.0128588099032640</threshold> 8917 <left_val>0.1938841938972473</left_val> 8918 <right_val>0.5251371860504150</right_val></_></_> 8919 <_> 8920 <!-- tree 46 --> 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9100 <left_val>0.4653508961200714</left_val> 9101 <right_val>0.7024846076965332</right_val></_></_> 9102 <_> 9103 <!-- tree 61 --> 9104 <_> 9105 <!-- root node --> 9106 <feature> 9107 <rects> 9108 <_>11 10 3 6 -1.</_> 9109 <_>11 13 3 3 2.</_></rects> 9110 <tilted>0</tilted></feature> 9111 <threshold>-2.5818689027801156e-004</threshold> 9112 <left_val>0.5497295260429382</left_val> 9113 <right_val>0.3768967092037201</right_val></_></_> 9114 <_> 9115 <!-- tree 62 --> 9116 <_> 9117 <!-- root node --> 9118 <feature> 9119 <rects> 9120 <_>5 6 9 12 -1.</_> 9121 <_>5 12 9 6 2.</_></rects> 9122 <tilted>0</tilted></feature> 9123 <threshold>-0.0174425393342972</threshold> 9124 <left_val>0.3919087946414948</left_val> 9125 <right_val>0.5457497835159302</right_val></_></_> 9126 <_> 9127 <!-- tree 63 --> 9128 <_> 9129 <!-- root node --> 9130 <feature> 9131 <rects> 9132 <_>11 10 3 6 -1.</_> 9133 <_>11 13 3 3 2.</_></rects> 9134 <tilted>0</tilted></feature> 9135 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9207 <threshold>3.4845089539885521e-003</threshold> 9208 <left_val>0.5484588146209717</left_val> 9209 <right_val>0.4502759873867035</right_val></_></_> 9210 <_> 9211 <!-- tree 70 --> 9212 <_> 9213 <!-- root node --> 9214 <feature> 9215 <rects> 9216 <_>0 14 6 6 -1.</_> 9217 <_>0 14 3 3 2.</_> 9218 <_>3 17 3 3 2.</_></rects> 9219 <tilted>0</tilted></feature> 9220 <threshold>-0.0136967804282904</threshold> 9221 <left_val>0.6395779848098755</left_val> 9222 <right_val>0.4572555124759674</right_val></_></_> 9223 <_> 9224 <!-- tree 71 --> 9225 <_> 9226 <!-- root node --> 9227 <feature> 9228 <rects> 9229 <_>5 9 12 1 -1.</_> 9230 <_>9 9 4 1 3.</_></rects> 9231 <tilted>0</tilted></feature> 9232 <threshold>-0.0173471402376890</threshold> 9233 <left_val>0.2751072943210602</left_val> 9234 <right_val>0.5181614756584168</right_val></_></_> 9235 <_> 9236 <!-- tree 72 --> 9237 <_> 9238 <!-- root node --> 9239 <feature> 9240 <rects> 9241 <_>3 9 12 1 -1.</_> 9242 <_>7 9 4 1 3.</_></rects> 9243 <tilted>0</tilted></feature> 9244 <threshold>-4.0885428898036480e-003</threshold> 9245 <left_val>0.3325636088848114</left_val> 9246 <right_val>0.5194984078407288</right_val></_></_> 9247 <_> 9248 <!-- tree 73 --> 9249 <_> 9250 <!-- root node --> 9251 <feature> 9252 <rects> 9253 <_>14 10 6 7 -1.</_> 9254 <_>14 10 3 7 2.</_></rects> 9255 <tilted>0</tilted></feature> 9256 <threshold>-9.4687901437282562e-003</threshold> 9257 <left_val>0.5942280888557434</left_val> 9258 <right_val>0.4851819872856140</right_val></_></_> 9259 <_> 9260 <!-- tree 74 --> 9261 <_> 9262 <!-- root node --> 9263 <feature> 9264 <rects> 9265 <_>1 0 16 2 -1.</_> 9266 <_>1 1 16 1 2.</_></rects> 9267 <tilted>0</tilted></feature> 9268 <threshold>1.7084840219467878e-003</threshold> 9269 <left_val>0.4167110919952393</left_val> 9270 <right_val>0.5519806146621704</right_val></_></_> 9271 <_> 9272 <!-- tree 75 --> 9273 <_> 9274 <!-- root node --> 9275 <feature> 9276 <rects> 9277 <_>10 9 10 9 -1.</_> 9278 <_>10 12 10 3 3.</_></rects> 9279 <tilted>0</tilted></feature> 9280 <threshold>9.4809094443917274e-003</threshold> 9281 <left_val>0.5433894991874695</left_val> 9282 <right_val>0.4208514988422394</right_val></_></_> 9283 <_> 9284 <!-- tree 76 --> 9285 <_> 9286 <!-- root node --> 9287 <feature> 9288 <rects> 9289 <_>0 1 10 2 -1.</_> 9290 <_>5 1 5 2 2.</_></rects> 9291 <tilted>0</tilted></feature> 9292 <threshold>-4.7389650717377663e-003</threshold> 9293 <left_val>0.6407189965248108</left_val> 9294 <right_val>0.4560655057430267</right_val></_></_> 9295 <_> 9296 <!-- tree 77 --> 9297 <_> 9298 <!-- root node --> 9299 <feature> 9300 <rects> 9301 <_>17 3 2 3 -1.</_> 9302 <_>17 4 2 1 3.</_></rects> 9303 <tilted>0</tilted></feature> 9304 <threshold>6.5761050209403038e-003</threshold> 9305 <left_val>0.5214555263519287</left_val> 9306 <right_val>0.2258227020502091</right_val></_></_> 9307 <_> 9308 <!-- tree 78 --> 9309 <_> 9310 <!-- root node --> 9311 <feature> 9312 <rects> 9313 <_>1 3 2 3 -1.</_> 9314 <_>1 4 2 1 3.</_></rects> 9315 <tilted>0</tilted></feature> 9316 <threshold>-2.1690549328923225e-003</threshold> 9317 <left_val>0.3151527941226959</left_val> 9318 <right_val>0.5156704783439636</right_val></_></_> 9319 <_> 9320 <!-- tree 79 --> 9321 <_> 9322 <!-- root node --> 9323 <feature> 9324 <rects> 9325 <_>9 7 3 6 -1.</_> 9326 <_>10 7 1 6 3.</_></rects> 9327 <tilted>0</tilted></feature> 9328 <threshold>0.0146601703017950</threshold> 9329 <left_val>0.4870837032794952</left_val> 9330 <right_val>0.6689941287040710</right_val></_></_> 9331 <_> 9332 <!-- tree 80 --> 9333 <_> 9334 <!-- root node --> 9335 <feature> 9336 <rects> 9337 <_>6 5 4 3 -1.</_> 9338 <_>8 5 2 3 2.</_></rects> 9339 <tilted>0</tilted></feature> 9340 <threshold>1.7231999663636088e-004</threshold> 9341 <left_val>0.3569748997688294</left_val> 9342 <right_val>0.5251078009605408</right_val></_></_> 9343 <_> 9344 <!-- tree 81 --> 9345 <_> 9346 <!-- root node --> 9347 <feature> 9348 <rects> 9349 <_>7 5 6 6 -1.</_> 9350 <_>9 5 2 6 3.</_></rects> 9351 <tilted>0</tilted></feature> 9352 <threshold>-0.0218037609010935</threshold> 9353 <left_val>0.8825920820236206</left_val> 9354 <right_val>0.4966329932212830</right_val></_></_> 9355 <_> 9356 <!-- tree 82 --> 9357 <_> 9358 <!-- root node --> 9359 <feature> 9360 <rects> 9361 <_>3 4 12 12 -1.</_> 9362 <_>3 4 6 6 2.</_> 9363 <_>9 10 6 6 2.</_></rects> 9364 <tilted>0</tilted></feature> 9365 <threshold>-0.0947361066937447</threshold> 9366 <left_val>0.1446162015199661</left_val> 9367 <right_val>0.5061113834381104</right_val></_></_> 9368 <_> 9369 <!-- tree 83 --> 9370 <_> 9371 <!-- root node --> 9372 <feature> 9373 <rects> 9374 <_>9 2 6 15 -1.</_> 9375 <_>11 2 2 15 3.</_></rects> 9376 <tilted>0</tilted></feature> 9377 <threshold>5.5825551971793175e-003</threshold> 9378 <left_val>0.5396478772163391</left_val> 9379 <right_val>0.4238066077232361</right_val></_></_> 9380 <_> 9381 <!-- tree 84 --> 9382 <_> 9383 <!-- root node --> 9384 <feature> 9385 <rects> 9386 <_>2 2 6 17 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15 -1.</_> 9423 <_>11 2 2 15 3.</_></rects> 9424 <tilted>0</tilted></feature> 9425 <threshold>-0.0716679096221924</threshold> 9426 <left_val>0.3097011148929596</left_val> 9427 <right_val>0.5221003293991089</right_val></_></_> 9428 <_> 9429 <!-- tree 88 --> 9430 <_> 9431 <!-- root node --> 9432 <feature> 9433 <rects> 9434 <_>5 2 6 15 -1.</_> 9435 <_>7 2 2 15 3.</_></rects> 9436 <tilted>0</tilted></feature> 9437 <threshold>-0.0882924199104309</threshold> 9438 <left_val>0.0811238884925842</left_val> 9439 <right_val>0.5006365180015564</right_val></_></_> 9440 <_> 9441 <!-- tree 89 --> 9442 <_> 9443 <!-- root node --> 9444 <feature> 9445 <rects> 9446 <_>17 9 3 6 -1.</_> 9447 <_>17 11 3 2 3.</_></rects> 9448 <tilted>0</tilted></feature> 9449 <threshold>0.0310630798339844</threshold> 9450 <left_val>0.5155503749847412</left_val> 9451 <right_val>0.1282255947589874</right_val></_></_> 9452 <_> 9453 <!-- tree 90 --> 9454 <_> 9455 <!-- root node --> 9456 <feature> 9457 <rects> 9458 <_>6 7 6 6 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17 8 3 -1.</_> 9674 <_>6 18 8 1 3.</_></rects> 9675 <tilted>0</tilted></feature> 9676 <threshold>2.4347059661522508e-004</threshold> 9677 <left_val>0.3855027854442596</left_val> 9678 <right_val>0.5741388797760010</right_val></_></_> 9679 <_> 9680 <!-- tree 6 --> 9681 <_> 9682 <!-- root node --> 9683 <feature> 9684 <rects> 9685 <_>0 5 10 6 -1.</_> 9686 <_>0 7 10 2 3.</_></rects> 9687 <tilted>0</tilted></feature> 9688 <threshold>-3.0512469820678234e-003</threshold> 9689 <left_val>0.5503209829330444</left_val> 9690 <right_val>0.3462845087051392</right_val></_></_> 9691 <_> 9692 <!-- tree 7 --> 9693 <_> 9694 <!-- root node --> 9695 <feature> 9696 <rects> 9697 <_>13 2 3 2 -1.</_> 9698 <_>13 3 3 1 2.</_></rects> 9699 <tilted>0</tilted></feature> 9700 <threshold>-6.8657199153676629e-004</threshold> 9701 <left_val>0.3291221857070923</left_val> 9702 <right_val>0.5429509282112122</right_val></_></_> 9703 <_> 9704 <!-- tree 8 --> 9705 <_> 9706 <!-- root node --> 9707 <feature> 9708 <rects> 9709 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11098 <feature> 11099 <rects> 11100 <_>3 7 12 2 -1.</_> 11101 <_>7 7 4 2 3.</_></rects> 11102 <tilted>0</tilted></feature> 11103 <threshold>-1.5221949433907866e-003</threshold> 11104 <left_val>0.3728317916393280</left_val> 11105 <right_val>0.5214552283287048</right_val></_></_> 11106 <_> 11107 <!-- tree 123 --> 11108 <_> 11109 <!-- root node --> 11110 <feature> 11111 <rects> 11112 <_>10 3 3 9 -1.</_> 11113 <_>11 3 1 9 3.</_></rects> 11114 <tilted>0</tilted></feature> 11115 <threshold>-9.3929271679371595e-004</threshold> 11116 <left_val>0.5838379263877869</left_val> 11117 <right_val>0.4511165022850037</right_val></_></_> 11118 <_> 11119 <!-- tree 124 --> 11120 <_> 11121 <!-- root node --> 11122 <feature> 11123 <rects> 11124 <_>8 6 4 6 -1.</_> 11125 <_>10 6 2 6 2.</_></rects> 11126 <tilted>0</tilted></feature> 11127 <threshold>0.0277197398245335</threshold> 11128 <left_val>0.4728286862373352</left_val> 11129 <right_val>0.7331544756889343</right_val></_></_> 11130 <_> 11131 <!-- tree 125 --> 11132 <_> 11133 <!-- root node --> 11134 <feature> 11135 <rects> 11136 <_>9 7 4 3 -1.</_> 11137 <_>9 8 4 1 3.</_></rects> 11138 <tilted>0</tilted></feature> 11139 <threshold>3.1030150130391121e-003</threshold> 11140 <left_val>0.5302202105522156</left_val> 11141 <right_val>0.4101563096046448</right_val></_></_> 11142 <_> 11143 <!-- tree 126 --> 11144 <_> 11145 <!-- root node --> 11146 <feature> 11147 <rects> 11148 <_>0 9 4 9 -1.</_> 11149 <_>2 9 2 9 2.</_></rects> 11150 <tilted>0</tilted></feature> 11151 <threshold>0.0778612196445465</threshold> 11152 <left_val>0.4998334050178528</left_val> 11153 <right_val>0.1272961944341660</right_val></_></_> 11154 <_> 11155 <!-- tree 127 --> 11156 <_> 11157 <!-- root node --> 11158 <feature> 11159 <rects> 11160 <_>9 13 3 5 -1.</_> 11161 <_>10 13 1 5 3.</_></rects> 11162 <tilted>0</tilted></feature> 11163 <threshold>-0.0158549398183823</threshold> 11164 <left_val>0.0508333593606949</left_val> 11165 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<left_val>0.3393397927284241</left_val> 11201 <right_val>0.5220503807067871</right_val></_></_> 11202 <_> 11203 <!-- tree 131 --> 11204 <_> 11205 <!-- root node --> 11206 <feature> 11207 <rects> 11208 <_>5 9 12 2 -1.</_> 11209 <_>9 9 4 2 3.</_></rects> 11210 <tilted>0</tilted></feature> 11211 <threshold>-6.7937700077891350e-003</threshold> 11212 <left_val>0.4365136921405792</left_val> 11213 <right_val>0.5239663124084473</right_val></_></_> 11214 <_> 11215 <!-- tree 132 --> 11216 <_> 11217 <!-- root node --> 11218 <feature> 11219 <rects> 11220 <_>5 6 10 3 -1.</_> 11221 <_>10 6 5 3 2.</_></rects> 11222 <tilted>0</tilted></feature> 11223 <threshold>0.0326080210506916</threshold> 11224 <left_val>0.5052723884582520</left_val> 11225 <right_val>0.2425214946269989</right_val></_></_> 11226 <_> 11227 <!-- tree 133 --> 11228 <_> 11229 <!-- root node --> 11230 <feature> 11231 <rects> 11232 <_>10 12 3 1 -1.</_> 11233 <_>11 12 1 1 3.</_></rects> 11234 <tilted>0</tilted></feature> 11235 <threshold>-5.8514421107247472e-004</threshold> 11236 <left_val>0.5733973979949951</left_val> 11237 <right_val>0.4758574068546295</right_val></_></_> 11238 <_> 11239 <!-- tree 134 --> 11240 <_> 11241 <!-- root node --> 11242 <feature> 11243 <rects> 11244 <_>0 1 11 15 -1.</_> 11245 <_>0 6 11 5 3.</_></rects> 11246 <tilted>0</tilted></feature> 11247 <threshold>-0.0296326000243425</threshold> 11248 <left_val>0.3892289102077484</left_val> 11249 <right_val>0.5263597965240479</right_val></_></_></trees> 11250 <stage_threshold>66.6691207885742190</stage_threshold> 11251 <parent>13</parent> 11252 <next>-1</next></_> 11253 <_> 11254 <!-- stage 15 --> 11255 <trees> 11256 <_> 11257 <!-- tree 0 --> 11258 <_> 11259 <!-- root node --> 11260 <feature> 11261 <rects> 11262 <_>1 0 18 6 -1.</_> 11263 <_>7 0 6 6 3.</_></rects> 11264 <tilted>0</tilted></feature> 11265 <threshold>0.0465508513152599</threshold> 11266 <left_val>0.3276950120925903</left_val> 11267 <right_val>0.6240522861480713</right_val></_></_> 11268 <_> 11269 <!-- tree 1 --> 11270 <_> 11271 <!-- root node --> 11272 <feature> 11273 <rects> 11274 <_>7 7 6 1 -1.</_> 11275 <_>9 7 2 1 3.</_></rects> 11276 <tilted>0</tilted></feature> 11277 <threshold>7.9537127166986465e-003</threshold> 11278 <left_val>0.4256485104560852</left_val> 11279 <right_val>0.6942939162254334</right_val></_></_> 11280 <_> 11281 <!-- tree 2 --> 11282 <_> 11283 <!-- root node --> 11284 <feature> 11285 <rects> 11286 <_>5 16 6 4 -1.</_> 11287 <_>5 16 3 2 2.</_> 11288 <_>8 18 3 2 2.</_></rects> 11289 <tilted>0</tilted></feature> 11290 <threshold>6.8221561377868056e-004</threshold> 11291 <left_val>0.3711487054824829</left_val> 11292 <right_val>0.5900732874870300</right_val></_></_> 11293 <_> 11294 <!-- tree 3 --> 11295 <_> 11296 <!-- root node --> 11297 <feature> 11298 <rects> 11299 <_>6 5 9 8 -1.</_> 11300 <_>6 9 9 4 2.</_></rects> 11301 <tilted>0</tilted></feature> 11302 <threshold>-1.9348249770700932e-004</threshold> 11303 <left_val>0.2041133940219879</left_val> 11304 <right_val>0.5300545096397400</right_val></_></_> 11305 <_> 11306 <!-- tree 4 --> 11307 <_> 11308 <!-- root node --> 11309 <feature> 11310 <rects> 11311 <_>5 10 2 6 -1.</_> 11312 <_>5 13 2 3 2.</_></rects> 11313 <tilted>0</tilted></feature> 11314 <threshold>-2.6710508973337710e-004</threshold> 11315 <left_val>0.5416126251220703</left_val> 11316 <right_val>0.3103179037570953</right_val></_></_> 11317 <_> 11318 <!-- tree 5 --> 11319 <_> 11320 <!-- root node --> 11321 <feature> 11322 <rects> 11323 <_>7 6 8 10 -1.</_> 11324 <_>11 6 4 5 2.</_> 11325 <_>7 11 4 5 2.</_></rects> 11326 <tilted>0</tilted></feature> 11327 <threshold>2.7818060480058193e-003</threshold> 11328 <left_val>0.5277832746505737</left_val> 11329 <right_val>0.3467069864273071</right_val></_></_> 11330 <_> 11331 <!-- tree 6 --> 11332 <_> 11333 <!-- root node --> 11334 <feature> 11335 <rects> 11336 <_>5 6 8 10 -1.</_> 11337 <_>5 6 4 5 2.</_> 11338 <_>9 11 4 5 2.</_></rects> 11339 <tilted>0</tilted></feature> 11340 <threshold>-4.6779078547842801e-004</threshold> 11341 <left_val>0.5308231115341187</left_val> 11342 <right_val>0.3294492065906525</right_val></_></_> 11343 <_> 11344 <!-- tree 7 --> 11345 <_> 11346 <!-- root node --> 11347 <feature> 11348 <rects> 11349 <_>9 5 2 2 -1.</_> 11350 <_>9 6 2 1 2.</_></rects> 11351 <tilted>0</tilted></feature> 11352 <threshold>-3.0335160772665404e-005</threshold> 11353 <left_val>0.5773872733116150</left_val> 11354 <right_val>0.3852097094058991</right_val></_></_> 11355 <_> 11356 <!-- tree 8 --> 11357 <_> 11358 <!-- root node --> 11359 <feature> 11360 <rects> 11361 <_>5 12 8 2 -1.</_> 11362 <_>5 13 8 1 2.</_></rects> 11363 <tilted>0</tilted></feature> 11364 <threshold>7.8038009814918041e-004</threshold> 11365 <left_val>0.4317438900470734</left_val> 11366 <right_val>0.6150057911872864</right_val></_></_> 11367 <_> 11368 <!-- tree 9 --> 11369 <_> 11370 <!-- root node --> 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<right_val>0.5189538002014160</right_val></_></_> 11440 <_> 11441 <!-- tree 15 --> 11442 <_> 11443 <!-- root node --> 11444 <feature> 11445 <rects> 11446 <_>7 13 6 3 -1.</_> 11447 <_>7 14 6 1 3.</_></rects> 11448 <tilted>0</tilted></feature> 11449 <threshold>-7.1968790143728256e-003</threshold> 11450 <left_val>0.6699066758155823</left_val> 11451 <right_val>0.4726476967334747</right_val></_></_> 11452 <_> 11453 <!-- tree 16 --> 11454 <_> 11455 <!-- root node --> 11456 <feature> 11457 <rects> 11458 <_>9 9 2 2 -1.</_> 11459 <_>9 10 2 1 2.</_></rects> 11460 <tilted>0</tilted></feature> 11461 <threshold>-4.1499789222143590e-004</threshold> 11462 <left_val>0.3384954035282135</left_val> 11463 <right_val>0.5260317921638489</right_val></_></_> 11464 <_> 11465 <!-- tree 17 --> 11466 <_> 11467 <!-- root node --> 11468 <feature> 11469 <rects> 11470 <_>17 2 3 6 -1.</_> 11471 <_>17 4 3 2 3.</_></rects> 11472 <tilted>0</tilted></feature> 11473 <threshold>4.4359830208122730e-003</threshold> 11474 <left_val>0.5399122238159180</left_val> 11475 <right_val>0.3920140862464905</right_val></_></_> 11476 <_> 11477 <!-- tree 18 --> 11478 <_> 11479 <!-- root node --> 11480 <feature> 11481 <rects> 11482 <_>1 5 3 4 -1.</_> 11483 <_>2 5 1 4 3.</_></rects> 11484 <tilted>0</tilted></feature> 11485 <threshold>2.6606200262904167e-003</threshold> 11486 <left_val>0.4482578039169312</left_val> 11487 <right_val>0.6119617819786072</right_val></_></_> 11488 <_> 11489 <!-- tree 19 --> 11490 <_> 11491 <!-- root node --> 11492 <feature> 11493 <rects> 11494 <_>14 8 4 6 -1.</_> 11495 <_>14 10 4 2 3.</_></rects> 11496 <tilted>0</tilted></feature> 11497 <threshold>-1.5287200221791863e-003</threshold> 11498 <left_val>0.3711237907409668</left_val> 11499 <right_val>0.5340266227722168</right_val></_></_> 11500 <_> 11501 <!-- tree 20 --> 11502 <_> 11503 <!-- root node --> 11504 <feature> 11505 <rects> 11506 <_>1 4 3 8 -1.</_> 11507 <_>2 4 1 8 3.</_></rects> 11508 <tilted>0</tilted></feature> 11509 <threshold>-4.7397250309586525e-003</threshold> 11510 <left_val>0.6031088232994080</left_val> 11511 <right_val>0.4455145001411438</right_val></_></_> 11512 <_> 11513 <!-- tree 21 --> 11514 <_> 11515 <!-- root node --> 11516 <feature> 11517 <rects> 11518 <_>8 13 4 6 -1.</_> 11519 <_>8 16 4 3 2.</_></rects> 11520 <tilted>0</tilted></feature> 11521 <threshold>-0.0148291299119592</threshold> 11522 <left_val>0.2838754057884216</left_val> 11523 <right_val>0.5341861844062805</right_val></_></_> 11524 <_> 11525 <!-- tree 22 --> 11526 <_> 11527 <!-- root node --> 11528 <feature> 11529 <rects> 11530 <_>3 14 2 2 -1.</_> 11531 <_>3 15 2 1 2.</_></rects> 11532 <tilted>0</tilted></feature> 11533 <threshold>9.2275557108223438e-004</threshold> 11534 <left_val>0.5209547281265259</left_val> 11535 <right_val>0.3361653983592987</right_val></_></_> 11536 <_> 11537 <!-- tree 23 --> 11538 <_> 11539 <!-- root node --> 11540 <feature> 11541 <rects> 11542 <_>14 8 4 6 -1.</_> 11543 <_>14 10 4 2 3.</_></rects> 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11785 <_>9 18 3 1 3.</_></rects> 11786 <tilted>0</tilted></feature> 11787 <threshold>5.4682018235325813e-003</threshold> 11788 <left_val>0.4769287109375000</left_val> 11789 <right_val>0.6719213724136353</right_val></_></_> 11790 <_> 11791 <!-- tree 44 --> 11792 <_> 11793 <!-- root node --> 11794 <feature> 11795 <rects> 11796 <_>4 14 1 3 -1.</_> 11797 <_>4 15 1 1 3.</_></rects> 11798 <tilted>0</tilted></feature> 11799 <threshold>-9.1696460731327534e-004</threshold> 11800 <left_val>0.3471089899539948</left_val> 11801 <right_val>0.5178164839744568</right_val></_></_> 11802 <_> 11803 <!-- tree 45 --> 11804 <_> 11805 <!-- root node --> 11806 <feature> 11807 <rects> 11808 <_>12 5 3 3 -1.</_> 11809 <_>12 6 3 1 3.</_></rects> 11810 <tilted>0</tilted></feature> 11811 <threshold>2.3922820109874010e-003</threshold> 11812 <left_val>0.4785236120223999</left_val> 11813 <right_val>0.6216310858726502</right_val></_></_> 11814 <_> 11815 <!-- tree 46 --> 11816 <_> 11817 <!-- root node --> 11818 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12024 <feature> 12025 <rects> 12026 <_>13 7 2 1 -1.</_> 12027 <_>13 7 1 1 2.</_></rects> 12028 <tilted>0</tilted></feature> 12029 <threshold>-6.0276539443293586e-005</threshold> 12030 <left_val>0.5455474853515625</left_val> 12031 <right_val>0.4748266041278839</right_val></_></_> 12032 <_> 12033 <!-- tree 64 --> 12034 <_> 12035 <!-- root node --> 12036 <feature> 12037 <rects> 12038 <_>4 13 4 6 -1.</_> 12039 <_>4 15 4 2 3.</_></rects> 12040 <tilted>0</tilted></feature> 12041 <threshold>6.8065142259001732e-003</threshold> 12042 <left_val>0.5157995820045471</left_val> 12043 <right_val>0.3424577116966248</right_val></_></_> 12044 <_> 12045 <!-- tree 65 --> 12046 <_> 12047 <!-- root node --> 12048 <feature> 12049 <rects> 12050 <_>13 7 2 1 -1.</_> 12051 <_>13 7 1 1 2.</_></rects> 12052 <tilted>0</tilted></feature> 12053 <threshold>1.7202789895236492e-003</threshold> 12054 <left_val>0.5013207793235779</left_val> 12055 <right_val>0.6331263780593872</right_val></_></_> 12056 <_> 12057 <!-- tree 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<right_val>0.3904069960117340</right_val></_></_> 13056 <_> 13057 <!-- tree 10 --> 13058 <_> 13059 <!-- root node --> 13060 <feature> 13061 <rects> 13062 <_>1 9 15 2 -1.</_> 13063 <_>6 9 5 2 3.</_></rects> 13064 <tilted>0</tilted></feature> 13065 <threshold>-3.6079459823668003e-003</threshold> 13066 <left_val>0.3381088078022003</left_val> 13067 <right_val>0.5267801284790039</right_val></_></_> 13068 <_> 13069 <!-- tree 11 --> 13070 <_> 13071 <!-- root node --> 13072 <feature> 13073 <rects> 13074 <_>6 11 8 9 -1.</_> 13075 <_>6 14 8 3 3.</_></rects> 13076 <tilted>0</tilted></feature> 13077 <threshold>2.0697501022368670e-003</threshold> 13078 <left_val>0.5519291162490845</left_val> 13079 <right_val>0.3714388906955719</right_val></_></_> 13080 <_> 13081 <!-- tree 12 --> 13082 <_> 13083 <!-- root node --> 13084 <feature> 13085 <rects> 13086 <_>7 4 3 8 -1.</_> 13087 <_>8 4 1 8 3.</_></rects> 13088 <tilted>0</tilted></feature> 13089 <threshold>-4.6463840408250690e-004</threshold> 13090 <left_val>0.5608214735984802</left_val> 13091 <right_val>0.4113566875457764</right_val></_></_> 13092 <_> 13093 <!-- tree 13 --> 13094 <_> 13095 <!-- root node --> 13096 <feature> 13097 <rects> 13098 <_>14 6 2 6 -1.</_> 13099 <_>14 9 2 3 2.</_></rects> 13100 <tilted>0</tilted></feature> 13101 <threshold>7.5490452582016587e-004</threshold> 13102 <left_val>0.3559206128120422</left_val> 13103 <right_val>0.5329356193542481</right_val></_></_> 13104 <_> 13105 <!-- tree 14 --> 13106 <_> 13107 <!-- root node --> 13108 <feature> 13109 <rects> 13110 <_>5 7 6 4 -1.</_> 13111 <_>5 7 3 2 2.</_> 13112 <_>8 9 3 2 2.</_></rects> 13113 <tilted>0</tilted></feature> 13114 <threshold>-9.8322238773107529e-004</threshold> 13115 <left_val>0.5414795875549316</left_val> 13116 <right_val>0.3763205111026764</right_val></_></_> 13117 <_> 13118 <!-- tree 15 --> 13119 <_> 13120 <!-- root node --> 13121 <feature> 13122 <rects> 13123 <_>1 1 18 19 -1.</_> 13124 <_>7 1 6 19 3.</_></rects> 13125 <tilted>0</tilted></feature> 13126 <threshold>-0.0199406407773495</threshold> 13127 <left_val>0.6347903013229370</left_val> 13128 <right_val>0.4705299139022827</right_val></_></_> 13129 <_> 13130 <!-- tree 16 --> 13131 <_> 13132 <!-- root node --> 13133 <feature> 13134 <rects> 13135 <_>1 2 6 5 -1.</_> 13136 <_>4 2 3 5 2.</_></rects> 13137 <tilted>0</tilted></feature> 13138 <threshold>3.7680300883948803e-003</threshold> 13139 <left_val>0.3913489878177643</left_val> 13140 <right_val>0.5563716292381287</right_val></_></_> 13141 <_> 13142 <!-- tree 17 --> 13143 <_> 13144 <!-- root node --> 13145 <feature> 13146 <rects> 13147 <_>12 17 6 2 -1.</_> 13148 <_>12 18 6 1 2.</_></rects> 13149 <tilted>0</tilted></feature> 13150 <threshold>-9.4528505578637123e-003</threshold> 13151 <left_val>0.2554892897605896</left_val> 13152 <right_val>0.5215116739273071</right_val></_></_> 13153 <_> 13154 <!-- tree 18 --> 13155 <_> 13156 <!-- root node --> 13157 <feature> 13158 <rects> 13159 <_>2 17 6 2 -1.</_> 13160 <_>2 18 6 1 2.</_></rects> 13161 <tilted>0</tilted></feature> 13162 <threshold>2.9560849070549011e-003</threshold> 13163 <left_val>0.5174679160118103</left_val> 13164 <right_val>0.3063920140266419</right_val></_></_> 13165 <_> 13166 <!-- tree 19 --> 13167 <_> 13168 <!-- root node --> 13169 <feature> 13170 <rects> 13171 <_>17 3 3 6 -1.</_> 13172 <_>17 5 3 2 3.</_></rects> 13173 <tilted>0</tilted></feature> 13174 <threshold>9.1078737750649452e-003</threshold> 13175 <left_val>0.5388448238372803</left_val> 13176 <right_val>0.2885963022708893</right_val></_></_> 13177 <_> 13178 <!-- tree 20 --> 13179 <_> 13180 <!-- root node --> 13181 <feature> 13182 <rects> 13183 <_>8 17 3 3 -1.</_> 13184 <_>8 18 3 1 3.</_></rects> 13185 <tilted>0</tilted></feature> 13186 <threshold>1.8219229532405734e-003</threshold> 13187 <left_val>0.4336043000221252</left_val> 13188 <right_val>0.5852196812629700</right_val></_></_> 13189 <_> 13190 <!-- tree 21 --> 13191 <_> 13192 <!-- root node --> 13193 <feature> 13194 <rects> 13195 <_>10 13 2 6 -1.</_> 13196 <_>10 16 2 3 2.</_></rects> 13197 <tilted>0</tilted></feature> 13198 <threshold>0.0146887395530939</threshold> 13199 <left_val>0.5287361741065979</left_val> 13200 <right_val>0.2870005965232849</right_val></_></_> 13201 <_> 13202 <!-- tree 22 --> 13203 <_> 13204 <!-- root node --> 13205 <feature> 13206 <rects> 13207 <_>7 13 6 3 -1.</_> 13208 <_>7 14 6 1 3.</_></rects> 13209 <tilted>0</tilted></feature> 13210 <threshold>-0.0143879903480411</threshold> 13211 <left_val>0.7019448876380920</left_val> 13212 <right_val>0.4647370874881744</right_val></_></_> 13213 <_> 13214 <!-- tree 23 --> 13215 <_> 13216 <!-- root node --> 13217 <feature> 13218 <rects> 13219 <_>17 3 3 6 -1.</_> 13220 <_>17 5 3 2 3.</_></rects> 13221 <tilted>0</tilted></feature> 13222 <threshold>-0.0189866498112679</threshold> 13223 <left_val>0.2986552119255066</left_val> 13224 <right_val>0.5247011780738831</right_val></_></_> 13225 <_> 13226 <!-- tree 24 --> 13227 <_> 13228 <!-- root node --> 13229 <feature> 13230 <rects> 13231 <_>8 13 2 3 -1.</_> 13232 <_>8 14 2 1 3.</_></rects> 13233 <tilted>0</tilted></feature> 13234 <threshold>1.1527639580890536e-003</threshold> 13235 <left_val>0.4323473870754242</left_val> 13236 <right_val>0.5931661725044251</right_val></_></_> 13237 <_> 13238 <!-- tree 25 --> 13239 <_> 13240 <!-- root node --> 13241 <feature> 13242 <rects> 13243 <_>9 3 6 2 -1.</_> 13244 <_>11 3 2 2 3.</_></rects> 13245 <tilted>0</tilted></feature> 13246 <threshold>0.0109336702153087</threshold> 13247 <left_val>0.5286864042282105</left_val> 13248 <right_val>0.3130319118499756</right_val></_></_> 13249 <_> 13250 <!-- tree 26 --> 13251 <_> 13252 <!-- root node --> 13253 <feature> 13254 <rects> 13255 <_>0 3 3 6 -1.</_> 13256 <_>0 5 3 2 3.</_></rects> 13257 <tilted>0</tilted></feature> 13258 <threshold>-0.0149327302351594</threshold> 13259 <left_val>0.2658419013023377</left_val> 13260 <right_val>0.5084077119827271</right_val></_></_> 13261 <_> 13262 <!-- tree 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<right_val>0.5280538201332092</right_val></_></_> 13297 <_> 13298 <!-- tree 30 --> 13299 <_> 13300 <!-- root node --> 13301 <feature> 13302 <rects> 13303 <_>1 2 5 9 -1.</_> 13304 <_>1 5 5 3 3.</_></rects> 13305 <tilted>0</tilted></feature> 13306 <threshold>4.5029609464108944e-003</threshold> 13307 <left_val>0.5182648897171021</left_val> 13308 <right_val>0.3483543097972870</right_val></_></_> 13309 <_> 13310 <!-- tree 31 --> 13311 <_> 13312 <!-- root node --> 13313 <feature> 13314 <rects> 13315 <_>13 6 2 3 -1.</_> 13316 <_>13 7 2 1 3.</_></rects> 13317 <tilted>0</tilted></feature> 13318 <threshold>-9.2040365561842918e-003</threshold> 13319 <left_val>0.6803777217864990</left_val> 13320 <right_val>0.4932360053062439</right_val></_></_> 13321 <_> 13322 <!-- tree 32 --> 13323 <_> 13324 <!-- root node --> 13325 <feature> 13326 <rects> 13327 <_>0 6 14 3 -1.</_> 13328 <_>7 6 7 3 2.</_></rects> 13329 <tilted>0</tilted></feature> 13330 <threshold>0.0813272595405579</threshold> 13331 <left_val>0.5058398842811585</left_val> 13332 <right_val>0.2253051996231079</right_val></_></_> 13333 <_> 13334 <!-- tree 33 --> 13335 <_> 13336 <!-- root node --> 13337 <feature> 13338 <rects> 13339 <_>2 11 18 8 -1.</_> 13340 <_>2 15 18 4 2.</_></rects> 13341 <tilted>0</tilted></feature> 13342 <threshold>-0.1507928073406220</threshold> 13343 <left_val>0.2963424921035767</left_val> 13344 <right_val>0.5264679789543152</right_val></_></_> 13345 <_> 13346 <!-- tree 34 --> 13347 <_> 13348 <!-- root node --> 13349 <feature> 13350 <rects> 13351 <_>5 6 2 3 -1.</_> 13352 <_>5 7 2 1 3.</_></rects> 13353 <tilted>0</tilted></feature> 13354 <threshold>3.3179009333252907e-003</threshold> 13355 <left_val>0.4655495882034302</left_val> 13356 <right_val>0.7072932124137878</right_val></_></_> 13357 <_> 13358 <!-- tree 35 --> 13359 <_> 13360 <!-- root node --> 13361 <feature> 13362 <rects> 13363 <_>10 6 4 2 -1.</_> 13364 <_>12 6 2 1 2.</_> 13365 <_>10 7 2 1 2.</_></rects> 13366 <tilted>0</tilted></feature> 13367 <threshold>7.7402801252901554e-004</threshold> 13368 <left_val>0.4780347943305969</left_val> 13369 <right_val>0.5668237805366516</right_val></_></_> 13370 <_> 13371 <!-- tree 36 --> 13372 <_> 13373 <!-- root node --> 13374 <feature> 13375 <rects> 13376 <_>6 6 4 2 -1.</_> 13377 <_>6 6 2 1 2.</_> 13378 <_>8 7 2 1 2.</_></rects> 13379 <tilted>0</tilted></feature> 13380 <threshold>6.8199541419744492e-004</threshold> 13381 <left_val>0.4286996126174927</left_val> 13382 <right_val>0.5722156763076782</right_val></_></_> 13383 <_> 13384 <!-- tree 37 --> 13385 <_> 13386 <!-- root node --> 13387 <feature> 13388 <rects> 13389 <_>10 1 3 4 -1.</_> 13390 <_>11 1 1 4 3.</_></rects> 13391 <tilted>0</tilted></feature> 13392 <threshold>5.3671570494771004e-003</threshold> 13393 <left_val>0.5299307107925415</left_val> 13394 <right_val>0.3114621937274933</right_val></_></_> 13395 <_> 13396 <!-- tree 38 --> 13397 <_> 13398 <!-- root node --> 13399 <feature> 13400 <rects> 13401 <_>7 1 2 7 -1.</_> 13402 <_>8 1 1 7 2.</_></rects> 13403 <tilted>0</tilted></feature> 13404 <threshold>9.7018666565418243e-005</threshold> 13405 <left_val>0.3674638867378235</left_val> 13406 <right_val>0.5269461870193481</right_val></_></_> 13407 <_> 13408 <!-- tree 39 --> 13409 <_> 13410 <!-- root node --> 13411 <feature> 13412 <rects> 13413 <_>4 2 15 14 -1.</_> 13414 <_>4 9 15 7 2.</_></rects> 13415 <tilted>0</tilted></feature> 13416 <threshold>-0.1253408938646317</threshold> 13417 <left_val>0.2351492047309876</left_val> 13418 <right_val>0.5245791077613831</right_val></_></_> 13419 <_> 13420 <!-- tree 40 --> 13421 <_> 13422 <!-- root node --> 13423 <feature> 13424 <rects> 13425 <_>8 7 3 2 -1.</_> 13426 <_>9 7 1 2 3.</_></rects> 13427 <tilted>0</tilted></feature> 13428 <threshold>-5.2516269497573376e-003</threshold> 13429 <left_val>0.7115936875343323</left_val> 13430 <right_val>0.4693767130374908</right_val></_></_> 13431 <_> 13432 <!-- tree 41 --> 13433 <_> 13434 <!-- root node --> 13435 <feature> 13436 <rects> 13437 <_>2 3 18 4 -1.</_> 13438 <_>11 3 9 2 2.</_> 13439 <_>2 5 9 2 2.</_></rects> 13440 <tilted>0</tilted></feature> 13441 <threshold>-7.8342109918594360e-003</threshold> 13442 <left_val>0.4462651014328003</left_val> 13443 <right_val>0.5409085750579834</right_val></_></_> 13444 <_> 13445 <!-- tree 42 --> 13446 <_> 13447 <!-- root node --> 13448 <feature> 13449 <rects> 13450 <_>9 7 2 2 -1.</_> 13451 <_>10 7 1 2 2.</_></rects> 13452 <tilted>0</tilted></feature> 13453 <threshold>-1.1310069821774960e-003</threshold> 13454 <left_val>0.5945618748664856</left_val> 13455 <right_val>0.4417662024497986</right_val></_></_> 13456 <_> 13457 <!-- tree 43 --> 13458 <_> 13459 <!-- root node --> 13460 <feature> 13461 <rects> 13462 <_>13 9 2 3 -1.</_> 13463 <_>13 9 1 3 2.</_></rects> 13464 <tilted>0</tilted></feature> 13465 <threshold>1.7601120052859187e-003</threshold> 13466 <left_val>0.5353249907493591</left_val> 13467 <right_val>0.3973453044891357</right_val></_></_> 13468 <_> 13469 <!-- tree 44 --> 13470 <_> 13471 <!-- root node --> 13472 <feature> 13473 <rects> 13474 <_>5 2 6 2 -1.</_> 13475 <_>7 2 2 2 3.</_></rects> 13476 <tilted>0</tilted></feature> 13477 <threshold>-8.1581249833106995e-004</threshold> 13478 <left_val>0.3760268092155457</left_val> 13479 <right_val>0.5264726877212524</right_val></_></_> 13480 <_> 13481 <!-- tree 45 --> 13482 <_> 13483 <!-- root node --> 13484 <feature> 13485 <rects> 13486 <_>9 5 2 7 -1.</_> 13487 <_>9 5 1 7 2.</_></rects> 13488 <tilted>0</tilted></feature> 13489 <threshold>-3.8687589112669230e-003</threshold> 13490 <left_val>0.6309912800788879</left_val> 13491 <right_val>0.4749819934368134</right_val></_></_> 13492 <_> 13493 <!-- tree 46 --> 13494 <_> 13495 <!-- root node --> 13496 <feature> 13497 <rects> 13498 <_>5 9 2 3 -1.</_> 13499 <_>6 9 1 3 2.</_></rects> 13500 <tilted>0</tilted></feature> 13501 <threshold>1.5207129763439298e-003</threshold> 13502 <left_val>0.5230181813240051</left_val> 13503 <right_val>0.3361223936080933</right_val></_></_> 13504 <_> 13505 <!-- tree 47 --> 13506 <_> 13507 <!-- root node --> 13508 <feature> 13509 <rects> 13510 <_>6 0 14 18 -1.</_> 13511 <_>6 9 14 9 2.</_></rects> 13512 <tilted>0</tilted></feature> 13513 <threshold>0.5458673834800720</threshold> 13514 <left_val>0.5167139768600464</left_val> 13515 <right_val>0.1172635033726692</right_val></_></_> 13516 <_> 13517 <!-- tree 48 --> 13518 <_> 13519 <!-- root node --> 13520 <feature> 13521 <rects> 13522 <_>2 16 6 3 -1.</_> 13523 <_>2 17 6 1 3.</_></rects> 13524 <tilted>0</tilted></feature> 13525 <threshold>0.0156501904129982</threshold> 13526 <left_val>0.4979439079761505</left_val> 13527 <right_val>0.1393294930458069</right_val></_></_> 13528 <_> 13529 <!-- tree 49 --> 13530 <_> 13531 <!-- root node --> 13532 <feature> 13533 <rects> 13534 <_>9 7 3 6 -1.</_> 13535 <_>10 7 1 6 3.</_></rects> 13536 <tilted>0</tilted></feature> 13537 <threshold>-0.0117318602278829</threshold> 13538 <left_val>0.7129650712013245</left_val> 13539 <right_val>0.4921196103096008</right_val></_></_> 13540 <_> 13541 <!-- tree 50 --> 13542 <_> 13543 <!-- root node --> 13544 <feature> 13545 <rects> 13546 <_>7 8 4 3 -1.</_> 13547 <_>7 9 4 1 3.</_></rects> 13548 <tilted>0</tilted></feature> 13549 <threshold>-6.1765122227370739e-003</threshold> 13550 <left_val>0.2288102954626083</left_val> 13551 <right_val>0.5049701929092407</right_val></_></_> 13552 <_> 13553 <!-- tree 51 --> 13554 <_> 13555 <!-- root node --> 13556 <feature> 13557 <rects> 13558 <_>7 12 6 3 -1.</_> 13559 <_>7 13 6 1 3.</_></rects> 13560 <tilted>0</tilted></feature> 13561 <threshold>2.2457661107182503e-003</threshold> 13562 <left_val>0.4632433950901032</left_val> 13563 <right_val>0.6048725843429565</right_val></_></_> 13564 <_> 13565 <!-- tree 52 --> 13566 <_> 13567 <!-- root node --> 13568 <feature> 13569 <rects> 13570 <_>9 12 2 3 -1.</_> 13571 <_>9 13 2 1 3.</_></rects> 13572 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13607 <_>11 13 7 1 2.</_></rects> 13608 <tilted>0</tilted></feature> 13609 <threshold>-0.0100788502022624</threshold> 13610 <left_val>0.2740561068058014</left_val> 13611 <right_val>0.5303567051887512</right_val></_></_> 13612 <_> 13613 <!-- tree 56 --> 13614 <_> 13615 <!-- root node --> 13616 <feature> 13617 <rects> 13618 <_>6 10 8 6 -1.</_> 13619 <_>6 10 4 3 2.</_> 13620 <_>10 13 4 3 2.</_></rects> 13621 <tilted>0</tilted></feature> 13622 <threshold>2.6168930344283581e-003</threshold> 13623 <left_val>0.5332670807838440</left_val> 13624 <right_val>0.3972454071044922</right_val></_></_> 13625 <_> 13626 <!-- tree 57 --> 13627 <_> 13628 <!-- root node --> 13629 <feature> 13630 <rects> 13631 <_>11 10 3 4 -1.</_> 13632 <_>11 12 3 2 2.</_></rects> 13633 <tilted>0</tilted></feature> 13634 <threshold>5.4385367548093200e-004</threshold> 13635 <left_val>0.5365604162216187</left_val> 13636 <right_val>0.4063411951065064</right_val></_></_> 13637 <_> 13638 <!-- tree 58 --> 13639 <_> 13640 <!-- root 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16597 <stage_threshold>79.2490768432617190</stage_threshold> 16598 <parent>16</parent> 16599 <next>-1</next></_> 16600 <_> 16601 <!-- stage 18 --> 16602 <trees> 16603 <_> 16604 <!-- tree 0 --> 16605 <_> 16606 <!-- root node --> 16607 <feature> 16608 <rects> 16609 <_>0 7 19 4 -1.</_> 16610 <_>0 9 19 2 2.</_></rects> 16611 <tilted>0</tilted></feature> 16612 <threshold>0.0557552389800549</threshold> 16613 <left_val>0.4019156992435455</left_val> 16614 <right_val>0.6806036829948425</right_val></_></_> 16615 <_> 16616 <!-- tree 1 --> 16617 <_> 16618 <!-- root node --> 16619 <feature> 16620 <rects> 16621 <_>10 2 10 1 -1.</_> 16622 <_>10 2 5 1 2.</_></rects> 16623 <tilted>0</tilted></feature> 16624 <threshold>2.4730248842388391e-003</threshold> 16625 <left_val>0.3351148962974548</left_val> 16626 <right_val>0.5965719819068909</right_val></_></_> 16627 <_> 16628 <!-- tree 2 --> 16629 <_> 16630 <!-- root node --> 16631 <feature> 16632 <rects> 16633 <_>9 4 2 12 -1.</_> 16634 <_>9 10 2 6 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<right_val>0.5025808215141296</right_val></_></_> 18972 <_> 18973 <!-- tree 17 --> 18974 <_> 18975 <!-- root node --> 18976 <feature> 18977 <rects> 18978 <_>12 5 4 3 -1.</_> 18979 <_>12 6 4 1 3.</_></rects> 18980 <tilted>0</tilted></feature> 18981 <threshold>0.0113826701417565</threshold> 18982 <left_val>0.4954132139682770</left_val> 18983 <right_val>0.6867045760154724</right_val></_></_> 18984 <_> 18985 <!-- tree 18 --> 18986 <_> 18987 <!-- root node --> 18988 <feature> 18989 <rects> 18990 <_>1 7 12 1 -1.</_> 18991 <_>5 7 4 1 3.</_></rects> 18992 <tilted>0</tilted></feature> 18993 <threshold>5.1794708706438541e-003</threshold> 18994 <left_val>0.5164427757263184</left_val> 18995 <right_val>0.3350647985935211</right_val></_></_> 18996 <_> 18997 <!-- tree 19 --> 18998 <_> 18999 <!-- root node --> 19000 <feature> 19001 <rects> 19002 <_>7 5 6 14 -1.</_> 19003 <_>7 12 6 7 2.</_></rects> 19004 <tilted>0</tilted></feature> 19005 <threshold>-0.1174378991127014</threshold> 19006 <left_val>0.2315246015787125</left_val> 19007 <right_val>0.5234413743019104</right_val></_></_> 19008 <_> 19009 <!-- tree 20 --> 19010 <_> 19011 <!-- root node --> 19012 <feature> 19013 <rects> 19014 <_>0 0 8 10 -1.</_> 19015 <_>0 0 4 5 2.</_> 19016 <_>4 5 4 5 2.</_></rects> 19017 <tilted>0</tilted></feature> 19018 <threshold>0.0287034492939711</threshold> 19019 <left_val>0.4664297103881836</left_val> 19020 <right_val>0.6722521185874939</right_val></_></_> 19021 <_> 19022 <!-- tree 21 --> 19023 <_> 19024 <!-- root node --> 19025 <feature> 19026 <rects> 19027 <_>9 1 3 2 -1.</_> 19028 <_>10 1 1 2 3.</_></rects> 19029 <tilted>0</tilted></feature> 19030 <threshold>4.8231030814349651e-003</threshold> 19031 <left_val>0.5220875144004822</left_val> 19032 <right_val>0.2723532915115356</right_val></_></_> 19033 <_> 19034 <!-- tree 22 --> 19035 <_> 19036 <!-- root node --> 19037 <feature> 19038 <rects> 19039 <_>8 1 3 2 -1.</_> 19040 <_>9 1 1 2 3.</_></rects> 19041 <tilted>0</tilted></feature> 19042 <threshold>2.6798530016094446e-003</threshold> 19043 <left_val>0.5079277157783508</left_val> 19044 <right_val>0.2906948924064636</right_val></_></_> 19045 <_> 19046 <!-- tree 23 --> 19047 <_> 19048 <!-- root node --> 19049 <feature> 19050 <rects> 19051 <_>12 4 3 3 -1.</_> 19052 <_>12 5 3 1 3.</_></rects> 19053 <tilted>0</tilted></feature> 19054 <threshold>8.0504082143306732e-003</threshold> 19055 <left_val>0.4885950982570648</left_val> 19056 <right_val>0.6395021080970764</right_val></_></_> 19057 <_> 19058 <!-- tree 24 --> 19059 <_> 19060 <!-- root node --> 19061 <feature> 19062 <rects> 19063 <_>7 4 6 16 -1.</_> 19064 <_>7 12 6 8 2.</_></rects> 19065 <tilted>0</tilted></feature> 19066 <threshold>4.8054959625005722e-003</threshold> 19067 <left_val>0.5197256803512573</left_val> 19068 <right_val>0.3656663894653320</right_val></_></_> 19069 <_> 19070 <!-- tree 25 --> 19071 <_> 19072 <!-- root node --> 19073 <feature> 19074 <rects> 19075 <_>12 4 3 3 -1.</_> 19076 <_>12 5 3 1 3.</_></rects> 19077 <tilted>0</tilted></feature> 19078 <threshold>-2.2420159075409174e-003</threshold> 19079 <left_val>0.6153467893600464</left_val> 19080 <right_val>0.4763701856136322</right_val></_></_> 19081 <_> 19082 <!-- tree 26 --> 19083 <_> 19084 <!-- root node --> 19085 <feature> 19086 <rects> 19087 <_>2 3 2 6 -1.</_> 19088 <_>2 5 2 2 3.</_></rects> 19089 <tilted>0</tilted></feature> 19090 <threshold>-0.0137577103450894</threshold> 19091 <left_val>0.2637344896793366</left_val> 19092 <right_val>0.5030903220176697</right_val></_></_> 19093 <_> 19094 <!-- tree 27 --> 19095 <_> 19096 <!-- root node --> 19097 <feature> 19098 <rects> 19099 <_>14 2 6 9 -1.</_> 19100 <_>14 5 6 3 3.</_></rects> 19101 <tilted>0</tilted></feature> 19102 <threshold>-0.1033829972147942</threshold> 19103 <left_val>0.2287521958351135</left_val> 19104 <right_val>0.5182461142539978</right_val></_></_> 19105 <_> 19106 <!-- tree 28 --> 19107 <_> 19108 <!-- root node --> 19109 <feature> 19110 <rects> 19111 <_>5 4 3 3 -1.</_> 19112 <_>5 5 3 1 3.</_></rects> 19113 <tilted>0</tilted></feature> 19114 <threshold>-9.4432085752487183e-003</threshold> 19115 <left_val>0.6953303813934326</left_val> 19116 <right_val>0.4694949090480804</right_val></_></_> 19117 <_> 19118 <!-- tree 29 --> 19119 <_> 19120 <!-- root node --> 19121 <feature> 19122 <rects> 19123 <_>9 17 3 2 -1.</_> 19124 <_>10 17 1 2 3.</_></rects> 19125 <tilted>0</tilted></feature> 19126 <threshold>8.0271181650459766e-004</threshold> 19127 <left_val>0.5450655221939087</left_val> 19128 <right_val>0.4268783926963806</right_val></_></_> 19129 <_> 19130 <!-- tree 30 --> 19131 <_> 19132 <!-- root node --> 19133 <feature> 19134 <rects> 19135 <_>5 5 2 3 -1.</_> 19136 <_>5 6 2 1 3.</_></rects> 19137 <tilted>0</tilted></feature> 19138 <threshold>-4.1945669800043106e-003</threshold> 19139 <left_val>0.6091387867927551</left_val> 19140 <right_val>0.4571642875671387</right_val></_></_> 19141 <_> 19142 <!-- tree 31 --> 19143 <_> 19144 <!-- root node --> 19145 <feature> 19146 <rects> 19147 <_>13 11 3 6 -1.</_> 19148 <_>13 13 3 2 3.</_></rects> 19149 <tilted>0</tilted></feature> 19150 <threshold>0.0109422104433179</threshold> 19151 <left_val>0.5241063237190247</left_val> 19152 <right_val>0.3284547030925751</right_val></_></_> 19153 <_> 19154 <!-- tree 32 --> 19155 <_> 19156 <!-- root node --> 19157 <feature> 19158 <rects> 19159 <_>3 14 2 6 -1.</_> 19160 <_>3 17 2 3 2.</_></rects> 19161 <tilted>0</tilted></feature> 19162 <threshold>-5.7841069065034389e-004</threshold> 19163 <left_val>0.5387929081916809</left_val> 19164 <right_val>0.4179368913173676</right_val></_></_> 19165 <_> 19166 <!-- tree 33 --> 19167 <_> 19168 <!-- root node --> 19169 <feature> 19170 <rects> 19171 <_>14 3 6 2 -1.</_> 19172 <_>14 4 6 1 2.</_></rects> 19173 <tilted>0</tilted></feature> 19174 <threshold>-2.0888620056211948e-003</threshold> 19175 <left_val>0.4292691051959992</left_val> 19176 <right_val>0.5301715731620789</right_val></_></_> 19177 <_> 19178 <!-- tree 34 --> 19179 <_> 19180 <!-- root node --> 19181 <feature> 19182 <rects> 19183 <_>0 8 16 2 -1.</_> 19184 <_>0 9 16 1 2.</_></rects> 19185 <tilted>0</tilted></feature> 19186 <threshold>3.2383969519287348e-003</threshold> 19187 <left_val>0.3792347908020020</left_val> 19188 <right_val>0.5220744013786316</right_val></_></_> 19189 <_> 19190 <!-- tree 35 --> 19191 <_> 19192 <!-- root node --> 19193 <feature> 19194 <rects> 19195 <_>14 3 6 2 -1.</_> 19196 <_>14 4 6 1 2.</_></rects> 19197 <tilted>0</tilted></feature> 19198 <threshold>4.9075027927756310e-003</threshold> 19199 <left_val>0.5237283110618591</left_val> 19200 <right_val>0.4126757979393005</right_val></_></_> 19201 <_> 19202 <!-- tree 36 --> 19203 <_> 19204 <!-- root node --> 19205 <feature> 19206 <rects> 19207 <_>0 0 5 6 -1.</_> 19208 <_>0 2 5 2 3.</_></rects> 19209 <tilted>0</tilted></feature> 19210 <threshold>-0.0322779417037964</threshold> 19211 <left_val>0.1947655975818634</left_val> 19212 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<left_val>0.4862189888954163</left_val> 19248 <right_val>0.5721694827079773</right_val></_></_> 19249 <_> 19250 <!-- tree 40 --> 19251 <_> 19252 <!-- root node --> 19253 <feature> 19254 <rects> 19255 <_>9 5 1 3 -1.</_> 19256 <_>9 6 1 1 3.</_></rects> 19257 <tilted>0</tilted></feature> 19258 <threshold>5.0615021027624607e-003</threshold> 19259 <left_val>0.5000218749046326</left_val> 19260 <right_val>0.1801805943250656</right_val></_></_> 19261 <_> 19262 <!-- tree 41 --> 19263 <_> 19264 <!-- root node --> 19265 <feature> 19266 <rects> 19267 <_>12 5 4 3 -1.</_> 19268 <_>12 6 4 1 3.</_></rects> 19269 <tilted>0</tilted></feature> 19270 <threshold>-3.7174751050770283e-003</threshold> 19271 <left_val>0.5530117154121399</left_val> 19272 <right_val>0.4897592961788178</right_val></_></_> 19273 <_> 19274 <!-- tree 42 --> 19275 <_> 19276 <!-- root node --> 19277 <feature> 19278 <rects> 19279 <_>6 6 8 12 -1.</_> 19280 <_>6 12 8 6 2.</_></rects> 19281 <tilted>0</tilted></feature> 19282 <threshold>-0.0121705001220107</threshold> 19283 <left_val>0.4178605973720551</left_val> 19284 <right_val>0.5383723974227905</right_val></_></_> 19285 <_> 19286 <!-- tree 43 --> 19287 <_> 19288 <!-- root node --> 19289 <feature> 19290 <rects> 19291 <_>12 5 4 3 -1.</_> 19292 <_>12 6 4 1 3.</_></rects> 19293 <tilted>0</tilted></feature> 19294 <threshold>4.6248398721218109e-003</threshold> 19295 <left_val>0.4997169971466065</left_val> 19296 <right_val>0.5761327147483826</right_val></_></_> 19297 <_> 19298 <!-- tree 44 --> 19299 <_> 19300 <!-- root node --> 19301 <feature> 19302 <rects> 19303 <_>5 12 9 2 -1.</_> 19304 <_>8 12 3 2 3.</_></rects> 19305 <tilted>0</tilted></feature> 19306 <threshold>-2.1040429419372231e-004</threshold> 19307 <left_val>0.5331807136535645</left_val> 19308 <right_val>0.4097681045532227</right_val></_></_> 19309 <_> 19310 <!-- tree 45 --> 19311 <_> 19312 <!-- root node --> 19313 <feature> 19314 <rects> 19315 <_>12 5 4 3 -1.</_> 19316 <_>12 6 4 1 3.</_></rects> 19317 <tilted>0</tilted></feature> 19318 <threshold>-0.0146417804062366</threshold> 19319 <left_val>0.5755925178527832</left_val> 19320 <right_val>0.5051776170730591</right_val></_></_> 19321 <_> 19322 <!-- tree 46 --> 19323 <_> 19324 <!-- root node --> 19325 <feature> 19326 <rects> 19327 <_>4 5 4 3 -1.</_> 19328 <_>4 6 4 1 3.</_></rects> 19329 <tilted>0</tilted></feature> 19330 <threshold>3.3199489116668701e-003</threshold> 19331 <left_val>0.4576976895332336</left_val> 19332 <right_val>0.6031805872917175</right_val></_></_> 19333 <_> 19334 <!-- tree 47 --> 19335 <_> 19336 <!-- root node --> 19337 <feature> 19338 <rects> 19339 <_>6 6 9 2 -1.</_> 19340 <_>9 6 3 2 3.</_></rects> 19341 <tilted>0</tilted></feature> 19342 <threshold>3.7236879579722881e-003</threshold> 19343 <left_val>0.4380396902561188</left_val> 19344 <right_val>0.5415883064270020</right_val></_></_> 19345 <_> 19346 <!-- tree 48 --> 19347 <_> 19348 <!-- root node --> 19349 <feature> 19350 <rects> 19351 <_>4 11 1 3 -1.</_> 19352 <_>4 12 1 1 3.</_></rects> 19353 <tilted>0</tilted></feature> 19354 <threshold>8.2951161311939359e-004</threshold> 19355 <left_val>0.5163031816482544</left_val> 19356 <right_val>0.3702219128608704</right_val></_></_> 19357 <_> 19358 <!-- tree 49 --> 19359 <_> 19360 <!-- root node --> 19361 <feature> 19362 <rects> 19363 <_>14 12 6 6 -1.</_> 19364 <_>14 12 3 6 2.</_></rects> 19365 <tilted>0</tilted></feature> 19366 <threshold>-0.0114084901288152</threshold> 19367 <left_val>0.6072946786880493</left_val> 19368 <right_val>0.4862565100193024</right_val></_></_> 19369 <_> 19370 <!-- tree 50 --> 19371 <_> 19372 <!-- root node --> 19373 <feature> 19374 <rects> 19375 <_>7 0 3 7 -1.</_> 19376 <_>8 0 1 7 3.</_></rects> 19377 <tilted>0</tilted></feature> 19378 <threshold>-4.5320121571421623e-003</threshold> 19379 <left_val>0.3292475938796997</left_val> 19380 <right_val>0.5088962912559509</right_val></_></_> 19381 <_> 19382 <!-- tree 51 --> 19383 <_> 19384 <!-- root node --> 19385 <feature> 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<threshold>-7.8468639403581619e-003</threshold> 19524 <left_val>0.4077920913696289</left_val> 19525 <right_val>0.5258157253265381</right_val></_></_> 19526 <_> 19527 <!-- tree 63 --> 19528 <_> 19529 <!-- root node --> 19530 <feature> 19531 <rects> 19532 <_>6 9 8 8 -1.</_> 19533 <_>10 9 4 4 2.</_> 19534 <_>6 13 4 4 2.</_></rects> 19535 <tilted>0</tilted></feature> 19536 <threshold>-5.1259850151836872e-003</threshold> 19537 <left_val>0.4229275882244110</left_val> 19538 <right_val>0.5479453206062317</right_val></_></_> 19539 <_> 19540 <!-- tree 64 --> 19541 <_> 19542 <!-- root node --> 19543 <feature> 19544 <rects> 19545 <_>0 4 15 4 -1.</_> 19546 <_>5 4 5 4 3.</_></rects> 19547 <tilted>0</tilted></feature> 19548 <threshold>-0.0368909612298012</threshold> 19549 <left_val>0.6596375703811646</left_val> 19550 <right_val>0.4674678146839142</right_val></_></_> 19551 <_> 19552 <!-- tree 65 --> 19553 <_> 19554 <!-- root node --> 19555 <feature> 19556 <rects> 19557 <_>13 2 4 1 -1.</_> 19558 <_>13 2 2 1 2.</_></rects> 19559 <tilted>0</tilted></feature> 19560 <threshold>2.4035639944486320e-004</threshold> 19561 <left_val>0.4251135885715485</left_val> 19562 <right_val>0.5573202967643738</right_val></_></_> 19563 <_> 19564 <!-- tree 66 --> 19565 <_> 19566 <!-- root node --> 19567 <feature> 19568 <rects> 19569 <_>4 12 2 2 -1.</_> 19570 <_>4 13 2 1 2.</_></rects> 19571 <tilted>0</tilted></feature> 19572 <threshold>-1.5150169929256663e-005</threshold> 19573 <left_val>0.5259246826171875</left_val> 19574 <right_val>0.4074114859104157</right_val></_></_> 19575 <_> 19576 <!-- tree 67 --> 19577 <_> 19578 <!-- root node --> 19579 <feature> 19580 <rects> 19581 <_>8 13 4 3 -1.</_> 19582 <_>8 14 4 1 3.</_></rects> 19583 <tilted>0</tilted></feature> 19584 <threshold>2.2108471021056175e-003</threshold> 19585 <left_val>0.4671722948551178</left_val> 19586 <right_val>0.5886352062225342</right_val></_></_> 19587 <_> 19588 <!-- tree 68 --> 19589 <_> 19590 <!-- root node --> 19591 <feature> 19592 <rects> 19593 <_>9 13 2 3 -1.</_> 19594 <_>9 14 2 1 3.</_></rects> 19595 <tilted>0</tilted></feature> 19596 <threshold>-1.1568620102480054e-003</threshold> 19597 <left_val>0.5711066126823425</left_val> 19598 <right_val>0.4487161934375763</right_val></_></_> 19599 <_> 19600 <!-- tree 69 --> 19601 <_> 19602 <!-- root node --> 19603 <feature> 19604 <rects> 19605 <_>13 11 2 3 -1.</_> 19606 <_>13 12 2 1 3.</_></rects> 19607 <tilted>0</tilted></feature> 19608 <threshold>4.9996292218565941e-003</threshold> 19609 <left_val>0.5264198184013367</left_val> 19610 <right_val>0.2898327112197876</right_val></_></_> 19611 <_> 19612 <!-- tree 70 --> 19613 <_> 19614 <!-- root node --> 19615 <feature> 19616 <rects> 19617 <_>7 12 4 4 -1.</_> 19618 <_>7 12 2 2 2.</_> 19619 <_>9 14 2 2 2.</_></rects> 19620 <tilted>0</tilted></feature> 19621 <threshold>-1.4656189596280456e-003</threshold> 19622 <left_val>0.3891738057136536</left_val> 19623 <right_val>0.5197871923446655</right_val></_></_> 19624 <_> 19625 <!-- tree 71 --> 19626 <_> 19627 <!-- root node --> 19628 <feature> 19629 <rects> 19630 <_>10 11 2 2 -1.</_> 19631 <_>11 11 1 1 2.</_> 19632 <_>10 12 1 1 2.</_></rects> 19633 <tilted>0</tilted></feature> 19634 <threshold>-1.1975039960816503e-003</threshold> 19635 <left_val>0.5795872807502747</left_val> 19636 <right_val>0.4927955865859985</right_val></_></_> 19637 <_> 19638 <!-- tree 72 --> 19639 <_> 19640 <!-- root node --> 19641 <feature> 19642 <rects> 19643 <_>8 17 3 2 -1.</_> 19644 <_>9 17 1 2 3.</_></rects> 19645 <tilted>0</tilted></feature> 19646 <threshold>-4.4954330660402775e-003</threshold> 19647 <left_val>0.2377603054046631</left_val> 19648 <right_val>0.5012555122375488</right_val></_></_> 19649 <_> 19650 <!-- tree 73 --> 19651 <_> 19652 <!-- root node --> 19653 <feature> 19654 <rects> 19655 <_>10 11 2 2 -1.</_> 19656 <_>11 11 1 1 2.</_> 19657 <_>10 12 1 1 2.</_></rects> 19658 <tilted>0</tilted></feature> 19659 <threshold>1.4997160178609192e-004</threshold> 19660 <left_val>0.4876626133918762</left_val> 19661 <right_val>0.5617607831954956</right_val></_></_> 19662 <_> 19663 <!-- tree 74 --> 19664 <_> 19665 <!-- root node --> 19666 <feature> 19667 <rects> 19668 <_>0 17 6 3 -1.</_> 19669 <_>0 18 6 1 3.</_></rects> 19670 <tilted>0</tilted></feature> 19671 <threshold>2.6391509454697371e-003</threshold> 19672 <left_val>0.5168088078498840</left_val> 19673 <right_val>0.3765509128570557</right_val></_></_> 19674 <_> 19675 <!-- tree 75 --> 19676 <_> 19677 <!-- root node --> 19678 <feature> 19679 <rects> 19680 <_>10 11 2 2 -1.</_> 19681 <_>11 11 1 1 2.</_> 19682 <_>10 12 1 1 2.</_></rects> 19683 <tilted>0</tilted></feature> 19684 <threshold>-2.9368131072260439e-004</threshold> 19685 <left_val>0.5446649193763733</left_val> 19686 <right_val>0.4874630868434906</right_val></_></_> 19687 <_> 19688 <!-- tree 76 --> 19689 <_> 19690 <!-- root node --> 19691 <feature> 19692 <rects> 19693 <_>8 11 2 2 -1.</_> 19694 <_>8 11 1 1 2.</_> 19695 <_>9 12 1 1 2.</_></rects> 19696 <tilted>0</tilted></feature> 19697 <threshold>1.4211760135367513e-003</threshold> 19698 <left_val>0.4687897861003876</left_val> 19699 <right_val>0.6691331863403320</right_val></_></_> 19700 <_> 19701 <!-- tree 77 --> 19702 <_> 19703 <!-- root node --> 19704 <feature> 19705 <rects> 19706 <_>12 5 8 4 -1.</_> 19707 <_>12 5 4 4 2.</_></rects> 19708 <tilted>0</tilted></feature> 19709 <threshold>0.0794276371598244</threshold> 19710 <left_val>0.5193443894386292</left_val> 19711 <right_val>0.2732945978641510</right_val></_></_> 19712 <_> 19713 <!-- tree 78 --> 19714 <_> 19715 <!-- root node --> 19716 <feature> 19717 <rects> 19718 <_>0 5 8 4 -1.</_> 19719 <_>4 5 4 4 2.</_></rects> 19720 <tilted>0</tilted></feature> 19721 <threshold>0.0799375027418137</threshold> 19722 <left_val>0.4971731007099152</left_val> 19723 <right_val>0.1782083958387375</right_val></_></_> 19724 <_> 19725 <!-- tree 79 --> 19726 <_> 19727 <!-- root node --> 19728 <feature> 19729 <rects> 19730 <_>13 2 4 1 -1.</_> 19731 <_>13 2 2 1 2.</_></rects> 19732 <tilted>0</tilted></feature> 19733 <threshold>0.0110892597585917</threshold> 19734 <left_val>0.5165994763374329</left_val> 19735 <right_val>0.3209475874900818</right_val></_></_> 19736 <_> 19737 <!-- tree 80 --> 19738 <_> 19739 <!-- root node --> 19740 <feature> 19741 <rects> 19742 <_>3 2 4 1 -1.</_> 19743 <_>5 2 2 1 2.</_></rects> 19744 <tilted>0</tilted></feature> 19745 <threshold>1.6560709627810866e-004</threshold> 19746 <left_val>0.4058471918106079</left_val> 19747 <right_val>0.5307276248931885</right_val></_></_> 19748 <_> 19749 <!-- tree 81 --> 19750 <_> 19751 <!-- root node --> 19752 <feature> 19753 <rects> 19754 <_>10 0 4 2 -1.</_> 19755 <_>12 0 2 1 2.</_> 19756 <_>10 1 2 1 2.</_></rects> 19757 <tilted>0</tilted></feature> 19758 <threshold>-5.3354292176663876e-003</threshold> 19759 <left_val>0.3445056974887848</left_val> 19760 <right_val>0.5158129930496216</right_val></_></_> 19761 <_> 19762 <!-- tree 82 --> 19763 <_> 19764 <!-- root node --> 19765 <feature> 19766 <rects> 19767 <_>7 12 3 1 -1.</_> 19768 <_>8 12 1 1 3.</_></rects> 19769 <tilted>0</tilted></feature> 19770 <threshold>1.1287260567769408e-003</threshold> 19771 <left_val>0.4594863057136536</left_val> 19772 <right_val>0.6075533032417297</right_val></_></_> 19773 <_> 19774 <!-- tree 83 --> 19775 <_> 19776 <!-- root node --> 19777 <feature> 19778 <rects> 19779 <_>8 11 4 8 -1.</_> 19780 <_>10 11 2 4 2.</_> 19781 <_>8 15 2 4 2.</_></rects> 19782 <tilted>0</tilted></feature> 19783 <threshold>-0.0219692196696997</threshold> 19784 <left_val>0.1680400967597961</left_val> 19785 <right_val>0.5228595733642578</right_val></_></_> 19786 <_> 19787 <!-- tree 84 --> 19788 <_> 19789 <!-- root node --> 19790 <feature> 19791 <rects> 19792 <_>9 9 2 2 -1.</_> 19793 <_>9 10 2 1 2.</_></rects> 19794 <tilted>0</tilted></feature> 19795 <threshold>-2.1775320055894554e-004</threshold> 19796 <left_val>0.3861596882343292</left_val> 19797 <right_val>0.5215672850608826</right_val></_></_> 19798 <_> 19799 <!-- tree 85 --> 19800 <_> 19801 <!-- root node --> 19802 <feature> 19803 <rects> 19804 <_>3 18 15 2 -1.</_> 19805 <_>3 19 15 1 2.</_></rects> 19806 <tilted>0</tilted></feature> 19807 <threshold>2.0200149447191507e-004</threshold> 19808 <left_val>0.5517979264259338</left_val> 19809 <right_val>0.4363039135932922</right_val></_></_> 19810 <_> 19811 <!-- tree 86 --> 19812 <_> 19813 <!-- root node --> 19814 <feature> 19815 <rects> 19816 <_>2 6 2 12 -1.</_> 19817 <_>2 6 1 6 2.</_> 19818 <_>3 12 1 6 2.</_></rects> 19819 <tilted>0</tilted></feature> 19820 <threshold>-0.0217331498861313</threshold> 19821 <left_val>0.7999460101127625</left_val> 19822 <right_val>0.4789851009845734</right_val></_></_> 19823 <_> 19824 <!-- tree 87 --> 19825 <_> 19826 <!-- root node --> 19827 <feature> 19828 <rects> 19829 <_>9 8 2 3 -1.</_> 19830 <_>9 9 2 1 3.</_></rects> 19831 <tilted>0</tilted></feature> 19832 <threshold>-8.4399932529777288e-004</threshold> 19833 <left_val>0.4085975885391235</left_val> 19834 <right_val>0.5374773144721985</right_val></_></_> 19835 <_> 19836 <!-- tree 88 --> 19837 <_> 19838 <!-- root node --> 19839 <feature> 19840 <rects> 19841 <_>7 10 3 2 -1.</_> 19842 <_>8 10 1 2 3.</_></rects> 19843 <tilted>0</tilted></feature> 19844 <threshold>-4.3895249837078154e-004</threshold> 19845 <left_val>0.5470405220985413</left_val> 19846 <right_val>0.4366143047809601</right_val></_></_> 19847 <_> 19848 <!-- tree 89 --> 19849 <_> 19850 <!-- root node --> 19851 <feature> 19852 <rects> 19853 <_>11 11 3 1 -1.</_> 19854 <_>12 11 1 1 3.</_></rects> 19855 <tilted>0</tilted></feature> 19856 <threshold>1.5092400135472417e-003</threshold> 19857 <left_val>0.4988996982574463</left_val> 19858 <right_val>0.5842149257659912</right_val></_></_> 19859 <_> 19860 <!-- tree 90 --> 19861 <_> 19862 <!-- root node --> 19863 <feature> 19864 <rects> 19865 <_>6 11 3 1 -1.</_> 19866 <_>7 11 1 1 3.</_></rects> 19867 <tilted>0</tilted></feature> 19868 <threshold>-3.5547839943319559e-003</threshold> 19869 <left_val>0.6753690242767334</left_val> 19870 <right_val>0.4721005856990814</right_val></_></_> 19871 <_> 19872 <!-- tree 91 --> 19873 <_> 19874 <!-- root node --> 19875 <feature> 19876 <rects> 19877 <_>9 2 4 2 -1.</_> 19878 <_>11 2 2 1 2.</_> 19879 <_>9 3 2 1 2.</_></rects> 19880 <tilted>0</tilted></feature> 19881 <threshold>4.8191400128416717e-004</threshold> 19882 <left_val>0.5415853857994080</left_val> 19883 <right_val>0.4357109069824219</right_val></_></_> 19884 <_> 19885 <!-- tree 92 --> 19886 <_> 19887 <!-- root node --> 19888 <feature> 19889 <rects> 19890 <_>4 12 2 3 -1.</_> 19891 <_>4 13 2 1 3.</_></rects> 19892 <tilted>0</tilted></feature> 19893 <threshold>-6.0264398343861103e-003</threshold> 19894 <left_val>0.2258509993553162</left_val> 19895 <right_val>0.4991880953311920</right_val></_></_> 19896 <_> 19897 <!-- tree 93 --> 19898 <_> 19899 <!-- root node --> 19900 <feature> 19901 <rects> 19902 <_>2 1 18 3 -1.</_> 19903 <_>8 1 6 3 3.</_></rects> 19904 <tilted>0</tilted></feature> 19905 <threshold>-0.0116681400686502</threshold> 19906 <left_val>0.6256554722785950</left_val> 19907 <right_val>0.4927498996257782</right_val></_></_> 19908 <_> 19909 <!-- tree 94 --> 19910 <_> 19911 <!-- root node --> 19912 <feature> 19913 <rects> 19914 <_>5 1 4 14 -1.</_> 19915 <_>7 1 2 14 2.</_></rects> 19916 <tilted>0</tilted></feature> 19917 <threshold>-2.8718370012938976e-003</threshold> 19918 <left_val>0.3947784900665283</left_val> 19919 <right_val>0.5245801806449890</right_val></_></_> 19920 <_> 19921 <!-- tree 95 --> 19922 <_> 19923 <!-- root node --> 19924 <feature> 19925 <rects> 19926 <_>8 16 12 3 -1.</_> 19927 <_>8 16 6 3 2.</_></rects> 19928 <tilted>0</tilted></feature> 19929 <threshold>0.0170511696487665</threshold> 19930 <left_val>0.4752511084079742</left_val> 19931 <right_val>0.5794224143028259</right_val></_></_> 19932 <_> 19933 <!-- tree 96 --> 19934 <_> 19935 <!-- root node --> 19936 <feature> 19937 <rects> 19938 <_>1 17 18 3 -1.</_> 19939 <_>7 17 6 3 3.</_></rects> 19940 <tilted>0</tilted></feature> 19941 <threshold>-0.0133520802482963</threshold> 19942 <left_val>0.6041104793548584</left_val> 19943 <right_val>0.4544535875320435</right_val></_></_> 19944 <_> 19945 <!-- tree 97 --> 19946 <_> 19947 <!-- root node --> 19948 <feature> 19949 <rects> 19950 <_>9 14 2 6 -1.</_> 19951 <_>9 17 2 3 2.</_></rects> 19952 <tilted>0</tilted></feature> 19953 <threshold>-3.9301801007241011e-004</threshold> 19954 <left_val>0.4258275926113129</left_val> 19955 <right_val>0.5544905066490173</right_val></_></_> 19956 <_> 19957 <!-- tree 98 --> 19958 <_> 19959 <!-- root node --> 19960 <feature> 19961 <rects> 19962 <_>9 12 1 8 -1.</_> 19963 <_>9 16 1 4 2.</_></rects> 19964 <tilted>0</tilted></feature> 19965 <threshold>3.0483349692076445e-003</threshold> 19966 <left_val>0.5233420133590698</left_val> 19967 <right_val>0.3780272901058197</right_val></_></_> 19968 <_> 19969 <!-- tree 99 --> 19970 <_> 19971 <!-- root node --> 19972 <feature> 19973 <rects> 19974 <_>9 14 2 3 -1.</_> 19975 <_>9 15 2 1 3.</_></rects> 19976 <tilted>0</tilted></feature> 19977 <threshold>-4.3579288758337498e-003</threshold> 19978 <left_val>0.6371889114379883</left_val> 19979 <right_val>0.4838674068450928</right_val></_></_> 19980 <_> 19981 <!-- tree 100 --> 19982 <_> 19983 <!-- root node --> 19984 <feature> 19985 <rects> 19986 <_>9 6 2 12 -1.</_> 19987 <_>9 10 2 4 3.</_></rects> 19988 <tilted>0</tilted></feature> 19989 <threshold>5.6661018170416355e-003</threshold> 19990 <left_val>0.5374705791473389</left_val> 19991 <right_val>0.4163666069507599</right_val></_></_> 19992 <_> 19993 <!-- tree 101 --> 19994 <_> 19995 <!-- root node --> 19996 <feature> 19997 <rects> 19998 <_>12 9 3 3 -1.</_> 19999 <_>12 10 3 1 3.</_></rects> 20000 <tilted>0</tilted></feature> 20001 <threshold>6.0677339206449687e-005</threshold> 20002 <left_val>0.4638795852661133</left_val> 20003 <right_val>0.5311625003814697</right_val></_></_> 20004 <_> 20005 <!-- tree 102 --> 20006 <_> 20007 <!-- root node --> 20008 <feature> 20009 <rects> 20010 <_>0 1 4 8 -1.</_> 20011 <_>2 1 2 8 2.</_></rects> 20012 <tilted>0</tilted></feature> 20013 <threshold>0.0367381609976292</threshold> 20014 <left_val>0.4688656032085419</left_val> 20015 <right_val>0.6466524004936218</right_val></_></_> 20016 <_> 20017 <!-- tree 103 --> 20018 <_> 20019 <!-- root node --> 20020 <feature> 20021 <rects> 20022 <_>9 1 6 2 -1.</_> 20023 <_>12 1 3 1 2.</_> 20024 <_>9 2 3 1 2.</_></rects> 20025 <tilted>0</tilted></feature> 20026 <threshold>8.6528137326240540e-003</threshold> 20027 <left_val>0.5204318761825562</left_val> 20028 <right_val>0.2188657969236374</right_val></_></_> 20029 <_> 20030 <!-- tree 104 --> 20031 <_> 20032 <!-- root node --> 20033 <feature> 20034 <rects> 20035 <_>1 3 12 14 -1.</_> 20036 <_>1 10 12 7 2.</_></rects> 20037 <tilted>0</tilted></feature> 20038 <threshold>-0.1537135988473892</threshold> 20039 <left_val>0.1630371958017349</left_val> 20040 <right_val>0.4958840012550354</right_val></_></_> 20041 <_> 20042 <!-- tree 105 --> 20043 <_> 20044 <!-- root node --> 20045 <feature> 20046 <rects> 20047 <_>8 12 4 2 -1.</_> 20048 <_>10 12 2 1 2.</_> 20049 <_>8 13 2 1 2.</_></rects> 20050 <tilted>0</tilted></feature> 20051 <threshold>-4.1560421232134104e-004</threshold> 20052 <left_val>0.5774459242820740</left_val> 20053 <right_val>0.4696458876132965</right_val></_></_> 20054 <_> 20055 <!-- tree 106 --> 20056 <_> 20057 <!-- root node --> 20058 <feature> 20059 <rects> 20060 <_>1 9 10 2 -1.</_> 20061 <_>1 9 5 1 2.</_> 20062 <_>6 10 5 1 2.</_></rects> 20063 <tilted>0</tilted></feature> 20064 <threshold>-1.2640169588848948e-003</threshold> 20065 <left_val>0.3977175951004028</left_val> 20066 <right_val>0.5217198133468628</right_val></_></_> 20067 <_> 20068 <!-- tree 107 --> 20069 <_> 20070 <!-- root node --> 20071 <feature> 20072 <rects> 20073 <_>8 15 4 3 -1.</_> 20074 <_>8 16 4 1 3.</_></rects> 20075 <tilted>0</tilted></feature> 20076 <threshold>-3.5473341122269630e-003</threshold> 20077 <left_val>0.6046528220176697</left_val> 20078 <right_val>0.4808315038681030</right_val></_></_> 20079 <_> 20080 <!-- tree 108 --> 20081 <_> 20082 <!-- root node --> 20083 <feature> 20084 <rects> 20085 <_>6 8 8 3 -1.</_> 20086 <_>6 9 8 1 3.</_></rects> 20087 <tilted>0</tilted></feature> 20088 <threshold>3.0019069527043030e-005</threshold> 20089 <left_val>0.3996723890304565</left_val> 20090 <right_val>0.5228201150894165</right_val></_></_> 20091 <_> 20092 <!-- tree 109 --> 20093 <_> 20094 <!-- root node --> 20095 <feature> 20096 <rects> 20097 <_>9 15 5 3 -1.</_> 20098 <_>9 16 5 1 3.</_></rects> 20099 <tilted>0</tilted></feature> 20100 <threshold>1.3113019522279501e-003</threshold> 20101 <left_val>0.4712158143520355</left_val> 20102 <right_val>0.5765997767448425</right_val></_></_> 20103 <_> 20104 <!-- tree 110 --> 20105 <_> 20106 <!-- root node --> 20107 <feature> 20108 <rects> 20109 <_>8 7 4 3 -1.</_> 20110 <_>8 8 4 1 3.</_></rects> 20111 <tilted>0</tilted></feature> 20112 <threshold>-1.3374709524214268e-003</threshold> 20113 <left_val>0.4109584987163544</left_val> 20114 <right_val>0.5253170132637024</right_val></_></_> 20115 <_> 20116 <!-- tree 111 --> 20117 <_> 20118 <!-- root node --> 20119 <feature> 20120 <rects> 20121 <_>7 7 6 2 -1.</_> 20122 <_>7 8 6 1 2.</_></rects> 20123 <tilted>0</tilted></feature> 20124 <threshold>0.0208767093718052</threshold> 20125 <left_val>0.5202993750572205</left_val> 20126 <right_val>0.1757981926202774</right_val></_></_> 20127 <_> 20128 <!-- tree 112 --> 20129 <_> 20130 <!-- root node --> 20131 <feature> 20132 <rects> 20133 <_>5 7 8 2 -1.</_> 20134 <_>5 7 4 1 2.</_> 20135 <_>9 8 4 1 2.</_></rects> 20136 <tilted>0</tilted></feature> 20137 <threshold>-7.5497948564589024e-003</threshold> 20138 <left_val>0.6566609740257263</left_val> 20139 <right_val>0.4694975018501282</right_val></_></_> 20140 <_> 20141 <!-- tree 113 --> 20142 <_> 20143 <!-- root node --> 20144 <feature> 20145 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<rects> 20866 <_>2 14 1 2 -1.</_> 20867 <_>2 15 1 1 2.</_></rects> 20868 <tilted>0</tilted></feature> 20869 <threshold>1.8041160365100950e-004</threshold> 20870 <left_val>0.5229442715644836</left_val> 20871 <right_val>0.4011810123920441</right_val></_></_> 20872 <_> 20873 <!-- tree 173 --> 20874 <_> 20875 <!-- root node --> 20876 <feature> 20877 <rects> 20878 <_>13 8 6 12 -1.</_> 20879 <_>16 8 3 6 2.</_> 20880 <_>13 14 3 6 2.</_></rects> 20881 <tilted>0</tilted></feature> 20882 <threshold>-0.0614078603684902</threshold> 20883 <left_val>0.6298682093620300</left_val> 20884 <right_val>0.5010703206062317</right_val></_></_> 20885 <_> 20886 <!-- tree 174 --> 20887 <_> 20888 <!-- root node --> 20889 <feature> 20890 <rects> 20891 <_>1 8 6 12 -1.</_> 20892 <_>1 8 3 6 2.</_> 20893 <_>4 14 3 6 2.</_></rects> 20894 <tilted>0</tilted></feature> 20895 <threshold>-0.0695439130067825</threshold> 20896 <left_val>0.7228280901908875</left_val> 20897 <right_val>0.4773184061050415</right_val></_></_> 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<left_val>0.4773750901222229</left_val> 20935 <right_val>0.5468043088912964</right_val></_></_> 20936 <_> 20937 <!-- tree 178 --> 20938 <_> 20939 <!-- root node --> 20940 <feature> 20941 <rects> 20942 <_>7 7 6 6 -1.</_> 20943 <_>9 7 2 6 3.</_></rects> 20944 <tilted>0</tilted></feature> 20945 <threshold>-0.0239142198115587</threshold> 20946 <left_val>0.7146975994110107</left_val> 20947 <right_val>0.4783824980258942</right_val></_></_> 20948 <_> 20949 <!-- tree 179 --> 20950 <_> 20951 <!-- root node --> 20952 <feature> 20953 <rects> 20954 <_>10 2 4 10 -1.</_> 20955 <_>10 2 2 10 2.</_></rects> 20956 <tilted>0</tilted></feature> 20957 <threshold>-0.0124536901712418</threshold> 20958 <left_val>0.2635296881198883</left_val> 20959 <right_val>0.5241122841835022</right_val></_></_> 20960 <_> 20961 <!-- tree 180 --> 20962 <_> 20963 <!-- root node --> 20964 <feature> 20965 <rects> 20966 <_>6 1 4 9 -1.</_> 20967 <_>8 1 2 9 2.</_></rects> 20968 <tilted>0</tilted></feature> 20969 <threshold>-2.0760179904755205e-004</threshold> 20970 <left_val>0.3623757064342499</left_val> 20971 <right_val>0.5113608837127686</right_val></_></_> 20972 <_> 20973 <!-- tree 181 --> 20974 <_> 20975 <!-- root node --> 20976 <feature> 20977 <rects> 20978 <_>12 19 2 1 -1.</_> 20979 <_>12 19 1 1 2.</_></rects> 20980 <tilted>0</tilted></feature> 20981 <threshold>2.9781080229440704e-005</threshold> 20982 <left_val>0.4705932140350342</left_val> 20983 <right_val>0.5432801842689514</right_val></_></_></trees> 20984 <stage_threshold>90.2533493041992190</stage_threshold> 20985 <parent>18</parent> 20986 <next>-1</next></_> 20987 <_> 20988 <!-- stage 20 --> 20989 <trees> 20990 <_> 20991 <!-- tree 0 --> 20992 <_> 20993 <!-- root node --> 20994 <feature> 20995 <rects> 20996 <_>1 2 4 9 -1.</_> 20997 <_>3 2 2 9 2.</_></rects> 20998 <tilted>0</tilted></feature> 20999 <threshold>0.0117727499455214</threshold> 21000 <left_val>0.3860518932342529</left_val> 21001 <right_val>0.6421167254447937</right_val></_></_> 21002 <_> 21003 <!-- tree 1 --> 21004 <_> 21005 <!-- root node --> 21006 <feature> 21007 <rects> 21008 <_>7 5 6 4 -1.</_> 21009 <_>9 5 2 4 3.</_></rects> 21010 <tilted>0</tilted></feature> 21011 <threshold>0.0270375702530146</threshold> 21012 <left_val>0.4385654926300049</left_val> 21013 <right_val>0.6754038929939270</right_val></_></_> 21014 <_> 21015 <!-- tree 2 --> 21016 <_> 21017 <!-- root node --> 21018 <feature> 21019 <rects> 21020 <_>9 4 2 4 -1.</_> 21021 <_>9 6 2 2 2.</_></rects> 21022 <tilted>0</tilted></feature> 21023 <threshold>-3.6419500247575343e-005</threshold> 21024 <left_val>0.5487101078033447</left_val> 21025 <right_val>0.3423315882682800</right_val></_></_> 21026 <_> 21027 <!-- tree 3 --> 21028 <_> 21029 <!-- root node --> 21030 <feature> 21031 <rects> 21032 <_>14 5 2 8 -1.</_> 21033 <_>14 9 2 4 2.</_></rects> 21034 <tilted>0</tilted></feature> 21035 <threshold>1.9995409529656172e-003</threshold> 21036 <left_val>0.3230532109737396</left_val> 21037 <right_val>0.5400317907333374</right_val></_></_> 21038 <_> 21039 <!-- tree 4 --> 21040 <_> 21041 <!-- root node --> 21042 <feature> 21043 <rects> 21044 <_>7 6 5 12 -1.</_> 21045 <_>7 12 5 6 2.</_></rects> 21046 <tilted>0</tilted></feature> 21047 <threshold>4.5278300531208515e-003</threshold> 21048 <left_val>0.5091639757156372</left_val> 21049 <right_val>0.2935043871402741</right_val></_></_> 21050 <_> 21051 <!-- tree 5 --> 21052 <_> 21053 <!-- root node --> 21054 <feature> 21055 <rects> 21056 <_>14 6 2 6 -1.</_> 21057 <_>14 9 2 3 2.</_></rects> 21058 <tilted>0</tilted></feature> 21059 <threshold>4.7890920541249216e-004</threshold> 21060 <left_val>0.4178153872489929</left_val> 21061 <right_val>0.5344064235687256</right_val></_></_> 21062 <_> 21063 <!-- tree 6 --> 21064 <_> 21065 <!-- root node --> 21066 <feature> 21067 <rects> 21068 <_>4 6 2 6 -1.</_> 21069 <_>4 9 2 3 2.</_></rects> 21070 <tilted>0</tilted></feature> 21071 <threshold>1.1720920447260141e-003</threshold> 21072 <left_val>0.2899182140827179</left_val> 21073 <right_val>0.5132070779800415</right_val></_></_> 21074 <_> 21075 <!-- tree 7 --> 21076 <_> 21077 <!-- root node --> 21078 <feature> 21079 <rects> 21080 <_>8 15 10 4 -1.</_> 21081 <_>13 15 5 2 2.</_> 21082 <_>8 17 5 2 2.</_></rects> 21083 <tilted>0</tilted></feature> 21084 <threshold>9.5305702416226268e-004</threshold> 21085 <left_val>0.4280124902725220</left_val> 21086 <right_val>0.5560845136642456</right_val></_></_> 21087 <_> 21088 <!-- tree 8 --> 21089 <_> 21090 <!-- root node --> 21091 <feature> 21092 <rects> 21093 <_>6 18 2 2 -1.</_> 21094 <_>7 18 1 2 2.</_></rects> 21095 <tilted>0</tilted></feature> 21096 <threshold>1.5099150004971307e-005</threshold> 21097 <left_val>0.4044871926307678</left_val> 21098 <right_val>0.5404760241508484</right_val></_></_> 21099 <_> 21100 <!-- tree 9 --> 21101 <_> 21102 <!-- root node --> 21103 <feature> 21104 <rects> 21105 <_>11 3 6 2 -1.</_> 21106 <_>11 4 6 1 2.</_></rects> 21107 <tilted>0</tilted></feature> 21108 <threshold>-6.0817901976406574e-004</threshold> 21109 <left_val>0.4271768927574158</left_val> 21110 <right_val>0.5503466129302979</right_val></_></_> 21111 <_> 21112 <!-- tree 10 --> 21113 <_> 21114 <!-- root node --> 21115 <feature> 21116 <rects> 21117 <_>2 0 16 6 -1.</_> 21118 <_>2 2 16 2 3.</_></rects> 21119 <tilted>0</tilted></feature> 21120 <threshold>3.3224520739167929e-003</threshold> 21121 <left_val>0.3962723910808563</left_val> 21122 <right_val>0.5369734764099121</right_val></_></_> 21123 <_> 21124 <!-- tree 11 --> 21125 <_> 21126 <!-- root node --> 21127 <feature> 21128 <rects> 21129 <_>11 3 6 2 -1.</_> 21130 <_>11 4 6 1 2.</_></rects> 21131 <tilted>0</tilted></feature> 21132 <threshold>-1.1037490330636501e-003</threshold> 21133 <left_val>0.4727177917957306</left_val> 21134 <right_val>0.5237749814987183</right_val></_></_> 21135 <_> 21136 <!-- tree 12 --> 21137 <_> 21138 <!-- root node --> 21139 <feature> 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<_> 21174 <!-- root node --> 21175 <feature> 21176 <rects> 21177 <_>16 0 4 7 -1.</_> 21178 <_>16 0 2 7 2.</_></rects> 21179 <tilted>0</tilted></feature> 21180 <threshold>8.8302437216043472e-003</threshold> 21181 <left_val>0.4678385853767395</left_val> 21182 <right_val>0.6027327179908752</right_val></_></_> 21183 <_> 21184 <!-- tree 16 --> 21185 <_> 21186 <!-- root node --> 21187 <feature> 21188 <rects> 21189 <_>0 14 9 6 -1.</_> 21190 <_>0 16 9 2 3.</_></rects> 21191 <tilted>0</tilted></feature> 21192 <threshold>-0.0105520701035857</threshold> 21193 <left_val>0.3493967056274414</left_val> 21194 <right_val>0.5213974714279175</right_val></_></_> 21195 <_> 21196 <!-- tree 17 --> 21197 <_> 21198 <!-- root node --> 21199 <feature> 21200 <rects> 21201 <_>9 16 3 3 -1.</_> 21202 <_>9 17 3 1 3.</_></rects> 21203 <tilted>0</tilted></feature> 21204 <threshold>-2.2731600329279900e-003</threshold> 21205 <left_val>0.6185818910598755</left_val> 21206 <right_val>0.4749062955379486</right_val></_></_> 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<right_val>0.6193962097167969</right_val></_></_> 21243 <_> 21244 <!-- tree 21 --> 21245 <_> 21246 <!-- root node --> 21247 <feature> 21248 <rects> 21249 <_>10 9 2 2 -1.</_> 21250 <_>10 10 2 1 2.</_></rects> 21251 <tilted>0</tilted></feature> 21252 <threshold>-1.1012479662895203e-003</threshold> 21253 <left_val>0.3680230081081390</left_val> 21254 <right_val>0.5327628254890442</right_val></_></_> 21255 <_> 21256 <!-- tree 22 --> 21257 <_> 21258 <!-- root node --> 21259 <feature> 21260 <rects> 21261 <_>3 1 4 3 -1.</_> 21262 <_>5 1 2 3 2.</_></rects> 21263 <tilted>0</tilted></feature> 21264 <threshold>4.9561518244445324e-004</threshold> 21265 <left_val>0.3960595130920410</left_val> 21266 <right_val>0.5274940729141235</right_val></_></_> 21267 <_> 21268 <!-- tree 23 --> 21269 <_> 21270 <!-- root node --> 21271 <feature> 21272 <rects> 21273 <_>16 0 4 7 -1.</_> 21274 <_>16 0 2 7 2.</_></rects> 21275 <tilted>0</tilted></feature> 21276 <threshold>-0.0439017713069916</threshold> 21277 <left_val>0.7020444869995117</left_val> 21278 <right_val>0.4992839097976685</right_val></_></_> 21279 <_> 21280 <!-- tree 24 --> 21281 <_> 21282 <!-- root node --> 21283 <feature> 21284 <rects> 21285 <_>0 0 20 1 -1.</_> 21286 <_>10 0 10 1 2.</_></rects> 21287 <tilted>0</tilted></feature> 21288 <threshold>0.0346903502941132</threshold> 21289 <left_val>0.5049164295196533</left_val> 21290 <right_val>0.2766602933406830</right_val></_></_> 21291 <_> 21292 <!-- tree 25 --> 21293 <_> 21294 <!-- root node --> 21295 <feature> 21296 <rects> 21297 <_>15 11 1 3 -1.</_> 21298 <_>15 12 1 1 3.</_></rects> 21299 <tilted>0</tilted></feature> 21300 <threshold>-2.7442190330475569e-003</threshold> 21301 <left_val>0.2672632932662964</left_val> 21302 <right_val>0.5274971127510071</right_val></_></_> 21303 <_> 21304 <!-- tree 26 --> 21305 <_> 21306 <!-- root node --> 21307 <feature> 21308 <rects> 21309 <_>0 4 3 4 -1.</_> 21310 <_>1 4 1 4 3.</_></rects> 21311 <tilted>0</tilted></feature> 21312 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3 2.</_></rects> 21348 <tilted>0</tilted></feature> 21349 <threshold>2.9702018946409225e-003</threshold> 21350 <left_val>0.5332456827163696</left_val> 21351 <right_val>0.4571984112262726</right_val></_></_> 21352 <_> 21353 <!-- tree 30 --> 21354 <_> 21355 <!-- root node --> 21356 <feature> 21357 <rects> 21358 <_>8 10 4 3 -1.</_> 21359 <_>8 11 4 1 3.</_></rects> 21360 <tilted>0</tilted></feature> 21361 <threshold>6.3039981760084629e-003</threshold> 21362 <left_val>0.4593310952186585</left_val> 21363 <right_val>0.6034635901451111</right_val></_></_> 21364 <_> 21365 <!-- tree 31 --> 21366 <_> 21367 <!-- root node --> 21368 <feature> 21369 <rects> 21370 <_>4 2 14 6 -1.</_> 21371 <_>11 2 7 3 2.</_> 21372 <_>4 5 7 3 2.</_></rects> 21373 <tilted>0</tilted></feature> 21374 <threshold>-0.0129365902394056</threshold> 21375 <left_val>0.4437963962554932</left_val> 21376 <right_val>0.5372971296310425</right_val></_></_> 21377 <_> 21378 <!-- tree 32 --> 21379 <_> 21380 <!-- root node --> 21381 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3.</_></rects> 22173 <tilted>0</tilted></feature> 22174 <threshold>0.0248307008296251</threshold> 22175 <left_val>0.5182725787162781</left_val> 22176 <right_val>0.3682524859905243</right_val></_></_> 22177 <_> 22178 <!-- tree 98 --> 22179 <_> 22180 <!-- root node --> 22181 <feature> 22182 <rects> 22183 <_>4 11 3 9 -1.</_> 22184 <_>4 14 3 3 3.</_></rects> 22185 <tilted>0</tilted></feature> 22186 <threshold>-0.0488540083169937</threshold> 22187 <left_val>0.1307577937841415</left_val> 22188 <right_val>0.4961281120777130</right_val></_></_> 22189 <_> 22190 <!-- tree 99 --> 22191 <_> 22192 <!-- root node --> 22193 <feature> 22194 <rects> 22195 <_>9 7 2 1 -1.</_> 22196 <_>9 7 1 1 2.</_></rects> 22197 <tilted>0</tilted></feature> 22198 <threshold>-1.6110379947349429e-003</threshold> 22199 <left_val>0.6421005725860596</left_val> 22200 <right_val>0.4872662127017975</right_val></_></_> 22201 <_> 22202 <!-- tree 100 --> 22203 <_> 22204 <!-- root node --> 22205 <feature> 22206 <rects> 22207 <_>5 0 6 17 -1.</_> 22208 <_>7 0 2 17 3.</_></rects> 22209 <tilted>0</tilted></feature> 22210 <threshold>-0.0970094799995422</threshold> 22211 <left_val>0.0477693490684032</left_val> 22212 <right_val>0.4950988888740540</right_val></_></_> 22213 <_> 22214 <!-- tree 101 --> 22215 <_> 22216 <!-- root node --> 22217 <feature> 22218 <rects> 22219 <_>10 3 6 3 -1.</_> 22220 <_>10 3 3 3 2.</_></rects> 22221 <tilted>0</tilted></feature> 22222 <threshold>1.1209240183234215e-003</threshold> 22223 <left_val>0.4616267085075378</left_val> 22224 <right_val>0.5354745984077454</right_val></_></_> 22225 <_> 22226 <!-- tree 102 --> 22227 <_> 22228 <!-- root node --> 22229 <feature> 22230 <rects> 22231 <_>2 2 15 4 -1.</_> 22232 <_>7 2 5 4 3.</_></rects> 22233 <tilted>0</tilted></feature> 22234 <threshold>-1.3064090162515640e-003</threshold> 22235 <left_val>0.6261854171752930</left_val> 22236 <right_val>0.4638805985450745</right_val></_></_> 22237 <_> 22238 <!-- tree 103 --> 22239 <_> 22240 <!-- root node --> 22241 <feature> 22242 <rects> 22243 <_>8 2 8 2 -1.</_> 22244 <_>12 2 4 1 2.</_> 22245 <_>8 3 4 1 2.</_></rects> 22246 <tilted>0</tilted></feature> 22247 <threshold>4.5771620352752507e-004</threshold> 22248 <left_val>0.5384417772293091</left_val> 22249 <right_val>0.4646640121936798</right_val></_></_> 22250 <_> 22251 <!-- tree 104 --> 22252 <_> 22253 <!-- root node --> 22254 <feature> 22255 <rects> 22256 <_>8 1 3 6 -1.</_> 22257 <_>8 3 3 2 3.</_></rects> 22258 <tilted>0</tilted></feature> 22259 <threshold>-6.3149951165542006e-004</threshold> 22260 <left_val>0.3804047107696533</left_val> 22261 <right_val>0.5130257010459900</right_val></_></_> 22262 <_> 22263 <!-- tree 105 --> 22264 <_> 22265 <!-- root node --> 22266 <feature> 22267 <rects> 22268 <_>9 17 2 2 -1.</_> 22269 <_>9 18 2 1 2.</_></rects> 22270 <tilted>0</tilted></feature> 22271 <threshold>1.4505970466416329e-004</threshold> 22272 <left_val>0.4554310142993927</left_val> 22273 <right_val>0.5664461851119995</right_val></_></_> 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<right_val>0.4107066094875336</right_val></_></_> 22310 <_> 22311 <!-- tree 109 --> 22312 <_> 22313 <!-- root node --> 22314 <feature> 22315 <rects> 22316 <_>14 12 2 8 -1.</_> 22317 <_>15 12 1 4 2.</_> 22318 <_>14 16 1 4 2.</_></rects> 22319 <tilted>0</tilted></feature> 22320 <threshold>-5.5311559699475765e-003</threshold> 22321 <left_val>0.6352887749671936</left_val> 22322 <right_val>0.4960907101631165</right_val></_></_> 22323 <_> 22324 <!-- tree 110 --> 22325 <_> 22326 <!-- root node --> 22327 <feature> 22328 <rects> 22329 <_>1 0 7 3 -1.</_> 22330 <_>1 1 7 1 3.</_></rects> 22331 <tilted>0</tilted></feature> 22332 <threshold>-2.6187049224972725e-003</threshold> 22333 <left_val>0.3824546039104462</left_val> 22334 <right_val>0.5140984058380127</right_val></_></_> 22335 <_> 22336 <!-- tree 111 --> 22337 <_> 22338 <!-- root node --> 22339 <feature> 22340 <rects> 22341 <_>14 12 2 8 -1.</_> 22342 <_>15 12 1 4 2.</_> 22343 <_>14 16 1 4 2.</_></rects> 22344 <tilted>0</tilted></feature> 22345 <threshold>5.0834268331527710e-003</threshold> 22346 <left_val>0.4950439929962158</left_val> 22347 <right_val>0.6220818758010864</right_val></_></_> 22348 <_> 22349 <!-- tree 112 --> 22350 <_> 22351 <!-- root node --> 22352 <feature> 22353 <rects> 22354 <_>6 0 8 12 -1.</_> 22355 <_>6 0 4 6 2.</_> 22356 <_>10 6 4 6 2.</_></rects> 22357 <tilted>0</tilted></feature> 22358 <threshold>0.0798181593418121</threshold> 22359 <left_val>0.4952335953712463</left_val> 22360 <right_val>0.1322475969791412</right_val></_></_> 22361 <_> 22362 <!-- tree 113 --> 22363 <_> 22364 <!-- root node --> 22365 <feature> 22366 <rects> 22367 <_>6 1 8 9 -1.</_> 22368 <_>6 4 8 3 3.</_></rects> 22369 <tilted>0</tilted></feature> 22370 <threshold>-0.0992265865206718</threshold> 22371 <left_val>0.7542728781700134</left_val> 22372 <right_val>0.5008416771888733</right_val></_></_> 22373 <_> 22374 <!-- tree 114 --> 22375 <_> 22376 <!-- root node --> 22377 <feature> 22378 <rects> 22379 <_>5 2 2 2 -1.</_> 22380 <_>5 3 2 1 2.</_></rects> 22381 <tilted>0</tilted></feature> 22382 <threshold>-6.5174017800018191e-004</threshold> 22383 <left_val>0.3699302971363068</left_val> 22384 <right_val>0.5130121111869812</right_val></_></_> 22385 <_> 22386 <!-- tree 115 --> 22387 <_> 22388 <!-- root node --> 22389 <feature> 22390 <rects> 22391 <_>13 14 6 6 -1.</_> 22392 <_>16 14 3 3 2.</_> 22393 <_>13 17 3 3 2.</_></rects> 22394 <tilted>0</tilted></feature> 22395 <threshold>-0.0189968496561050</threshold> 22396 <left_val>0.6689178943634033</left_val> 22397 <right_val>0.4921202957630158</right_val></_></_> 22398 <_> 22399 <!-- tree 116 --> 22400 <_> 22401 <!-- root node --> 22402 <feature> 22403 <rects> 22404 <_>0 17 20 2 -1.</_> 22405 <_>0 17 10 1 2.</_> 22406 <_>10 18 10 1 2.</_></rects> 22407 <tilted>0</tilted></feature> 22408 <threshold>0.0173468999564648</threshold> 22409 <left_val>0.4983300864696503</left_val> 22410 <right_val>0.1859198063611984</right_val></_></_> 22411 <_> 22412 <!-- tree 117 --> 22413 <_> 22414 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2.</_></rects> 22828 <tilted>0</tilted></feature> 22829 <threshold>-4.7363857738673687e-003</threshold> 22830 <left_val>0.6198567152023315</left_val> 22831 <right_val>0.4672552049160004</right_val></_></_> 22832 <_> 22833 <!-- tree 151 --> 22834 <_> 22835 <!-- root node --> 22836 <feature> 22837 <rects> 22838 <_>13 14 2 6 -1.</_> 22839 <_>14 14 1 3 2.</_> 22840 <_>13 17 1 3 2.</_></rects> 22841 <tilted>0</tilted></feature> 22842 <threshold>-6.4658462069928646e-003</threshold> 22843 <left_val>0.6837332844734192</left_val> 22844 <right_val>0.5019000768661499</right_val></_></_> 22845 <_> 22846 <!-- tree 152 --> 22847 <_> 22848 <!-- root node --> 22849 <feature> 22850 <rects> 22851 <_>5 14 2 6 -1.</_> 22852 <_>5 14 1 3 2.</_> 22853 <_>6 17 1 3 2.</_></rects> 22854 <tilted>0</tilted></feature> 22855 <threshold>3.5017321351915598e-004</threshold> 22856 <left_val>0.4344803094863892</left_val> 22857 <right_val>0.5363622903823853</right_val></_></_> 22858 <_> 22859 <!-- tree 153 --> 22860 <_> 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22894 <_> 22895 <!-- tree 156 --> 22896 <_> 22897 <!-- root node --> 22898 <feature> 22899 <rects> 22900 <_>7 3 3 13 -1.</_> 22901 <_>8 3 1 13 3.</_></rects> 22902 <tilted>0</tilted></feature> 22903 <threshold>-3.5888899583369493e-004</threshold> 22904 <left_val>0.5356845855712891</left_val> 22905 <right_val>0.4339134991168976</right_val></_></_> 22906 <_> 22907 <!-- tree 157 --> 22908 <_> 22909 <!-- root node --> 22910 <feature> 22911 <rects> 22912 <_>10 8 6 3 -1.</_> 22913 <_>10 9 6 1 3.</_></rects> 22914 <tilted>0</tilted></feature> 22915 <threshold>4.0463250479660928e-004</threshold> 22916 <left_val>0.4439803063869476</left_val> 22917 <right_val>0.5436776876449585</right_val></_></_> 22918 <_> 22919 <!-- tree 158 --> 22920 <_> 22921 <!-- root node --> 22922 <feature> 22923 <rects> 22924 <_>3 11 3 2 -1.</_> 22925 <_>4 11 1 2 3.</_></rects> 22926 <tilted>0</tilted></feature> 22927 <threshold>-8.2184787606820464e-004</threshold> 22928 <left_val>0.4042294919490814</left_val> 22929 <right_val>0.5176299214363098</right_val></_></_> 22930 <_> 22931 <!-- tree 159 --> 22932 <_> 22933 <!-- root node --> 22934 <feature> 22935 <rects> 22936 <_>13 12 6 8 -1.</_> 22937 <_>16 12 3 4 2.</_> 22938 <_>13 16 3 4 2.</_></rects> 22939 <tilted>0</tilted></feature> 22940 <threshold>5.9467419050633907e-003</threshold> 22941 <left_val>0.4927651882171631</left_val> 22942 <right_val>0.5633779764175415</right_val></_></_> 22943 <_> 22944 <!-- tree 160 --> 22945 <_> 22946 <!-- root node --> 22947 <feature> 22948 <rects> 22949 <_>7 6 6 5 -1.</_> 22950 <_>9 6 2 5 3.</_></rects> 22951 <tilted>0</tilted></feature> 22952 <threshold>-0.0217533893883228</threshold> 22953 <left_val>0.8006293773651123</left_val> 22954 <right_val>0.4800840914249420</right_val></_></_> 22955 <_> 22956 <!-- tree 161 --> 22957 <_> 22958 <!-- root node --> 22959 <feature> 22960 <rects> 22961 <_>17 11 2 7 -1.</_> 22962 <_>17 11 1 7 2.</_></rects> 22963 <tilted>0</tilted></feature> 22964 <threshold>-0.0145403798669577</threshold> 22965 <left_val>0.3946054875850678</left_val> 22966 <right_val>0.5182222723960877</right_val></_></_> 22967 <_> 22968 <!-- tree 162 --> 22969 <_> 22970 <!-- root node --> 22971 <feature> 22972 <rects> 22973 <_>3 13 8 2 -1.</_> 22974 <_>7 13 4 2 2.</_></rects> 22975 <tilted>0</tilted></feature> 22976 <threshold>-0.0405107699334621</threshold> 22977 <left_val>0.0213249903172255</left_val> 22978 <right_val>0.4935792982578278</right_val></_></_> 22979 <_> 22980 <!-- tree 163 --> 22981 <_> 22982 <!-- root node --> 22983 <feature> 22984 <rects> 22985 <_>6 9 8 3 -1.</_> 22986 <_>6 10 8 1 3.</_></rects> 22987 <tilted>0</tilted></feature> 22988 <threshold>-5.8458268176764250e-004</threshold> 22989 <left_val>0.4012795984745026</left_val> 22990 <right_val>0.5314025282859802</right_val></_></_> 22991 <_> 22992 <!-- tree 164 --> 22993 <_> 22994 <!-- root node --> 22995 <feature> 22996 <rects> 22997 <_>4 3 4 3 -1.</_> 22998 <_>4 4 4 1 3.</_></rects> 22999 <tilted>0</tilted></feature> 23000 <threshold>5.5151800625026226e-003</threshold> 23001 <left_val>0.4642418920993805</left_val> 23002 <right_val>0.5896260738372803</right_val></_></_> 23003 <_> 23004 <!-- tree 165 --> 23005 <_> 23006 <!-- root node --> 23007 <feature> 23008 <rects> 23009 <_>11 3 4 3 -1.</_> 23010 <_>11 4 4 1 3.</_></rects> 23011 <tilted>0</tilted></feature> 23012 <threshold>-6.0626221820712090e-003</threshold> 23013 <left_val>0.6502159237861633</left_val> 23014 <right_val>0.5016477704048157</right_val></_></_> 23015 <_> 23016 <!-- tree 166 --> 23017 <_> 23018 <!-- root node --> 23019 <feature> 23020 <rects> 23021 <_>1 4 17 12 -1.</_> 23022 <_>1 8 17 4 3.</_></rects> 23023 <tilted>0</tilted></feature> 23024 <threshold>0.0945358425378799</threshold> 23025 <left_val>0.5264708995819092</left_val> 23026 <right_val>0.4126827120780945</right_val></_></_> 23027 <_> 23028 <!-- tree 167 --> 23029 <_> 23030 <!-- root node --> 23031 <feature> 23032 <rects> 23033 <_>11 3 4 3 -1.</_> 23034 <_>11 4 4 1 3.</_></rects> 23035 <tilted>0</tilted></feature> 23036 <threshold>4.7315051779150963e-003</threshold> 23037 <left_val>0.4879199862480164</left_val> 23038 <right_val>0.5892447829246521</right_val></_></_> 23039 <_> 23040 <!-- tree 168 --> 23041 <_> 23042 <!-- root node --> 23043 <feature> 23044 <rects> 23045 <_>4 8 6 3 -1.</_> 23046 <_>4 9 6 1 3.</_></rects> 23047 <tilted>0</tilted></feature> 23048 <threshold>-5.2571471314877272e-004</threshold> 23049 <left_val>0.3917280137538910</left_val> 23050 <right_val>0.5189412832260132</right_val></_></_> 23051 <_> 23052 <!-- tree 169 --> 23053 <_> 23054 <!-- root node --> 23055 <feature> 23056 <rects> 23057 <_>12 3 5 3 -1.</_> 23058 <_>12 4 5 1 3.</_></rects> 23059 <tilted>0</tilted></feature> 23060 <threshold>-2.5464049540460110e-003</threshold> 23061 <left_val>0.5837599039077759</left_val> 23062 <right_val>0.4985705912113190</right_val></_></_> 23063 <_> 23064 <!-- tree 170 --> 23065 <_> 23066 <!-- root node --> 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<left_val>0.1884381026029587</left_val> 23136 <right_val>0.5160734057426453</right_val></_></_> 23137 <_> 23138 <!-- tree 176 --> 23139 <_> 23140 <!-- root node --> 23141 <feature> 23142 <rects> 23143 <_>5 3 3 3 -1.</_> 23144 <_>5 4 3 1 3.</_></rects> 23145 <tilted>0</tilted></feature> 23146 <threshold>-4.7968099825084209e-003</threshold> 23147 <left_val>0.6589789986610413</left_val> 23148 <right_val>0.4736118912696838</right_val></_></_> 23149 <_> 23150 <!-- tree 177 --> 23151 <_> 23152 <!-- root node --> 23153 <feature> 23154 <rects> 23155 <_>9 4 2 3 -1.</_> 23156 <_>9 5 2 1 3.</_></rects> 23157 <tilted>0</tilted></feature> 23158 <threshold>6.7483168095350266e-003</threshold> 23159 <left_val>0.5259429812431335</left_val> 23160 <right_val>0.3356395065784454</right_val></_></_> 23161 <_> 23162 <!-- tree 178 --> 23163 <_> 23164 <!-- root node --> 23165 <feature> 23166 <rects> 23167 <_>0 2 16 3 -1.</_> 23168 <_>0 3 16 1 3.</_></rects> 23169 <tilted>0</tilted></feature> 23170 <threshold>1.4623369788751006e-003</threshold> 23171 <left_val>0.5355271100997925</left_val> 23172 <right_val>0.4264092147350311</right_val></_></_> 23173 <_> 23174 <!-- tree 179 --> 23175 <_> 23176 <!-- root node --> 23177 <feature> 23178 <rects> 23179 <_>15 12 2 8 -1.</_> 23180 <_>16 12 1 4 2.</_> 23181 <_>15 16 1 4 2.</_></rects> 23182 <tilted>0</tilted></feature> 23183 <threshold>4.7645159065723419e-003</threshold> 23184 <left_val>0.5034406781196594</left_val> 23185 <right_val>0.5786827802658081</right_val></_></_> 23186 <_> 23187 <!-- tree 180 --> 23188 <_> 23189 <!-- root node --> 23190 <feature> 23191 <rects> 23192 <_>3 12 2 8 -1.</_> 23193 <_>3 12 1 4 2.</_> 23194 <_>4 16 1 4 2.</_></rects> 23195 <tilted>0</tilted></feature> 23196 <threshold>6.8066660314798355e-003</threshold> 23197 <left_val>0.4756605029106140</left_val> 23198 <right_val>0.6677829027175903</right_val></_></_> 23199 <_> 23200 <!-- tree 181 --> 23201 <_> 23202 <!-- root node --> 23203 <feature> 23204 <rects> 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<threshold>-1.9307859474793077e-003</threshold> 23308 <left_val>0.5860369801521301</left_val> 23309 <right_val>0.4812920093536377</right_val></_></_> 23310 <_> 23311 <!-- tree 190 --> 23312 <_> 23313 <!-- root node --> 23314 <feature> 23315 <rects> 23316 <_>8 13 3 2 -1.</_> 23317 <_>9 13 1 2 3.</_></rects> 23318 <tilted>0</tilted></feature> 23319 <threshold>-7.8926272690296173e-003</threshold> 23320 <left_val>0.1749276965856552</left_val> 23321 <right_val>0.4971733987331390</right_val></_></_> 23322 <_> 23323 <!-- tree 191 --> 23324 <_> 23325 <!-- root node --> 23326 <feature> 23327 <rects> 23328 <_>12 2 3 3 -1.</_> 23329 <_>13 2 1 3 3.</_></rects> 23330 <tilted>0</tilted></feature> 23331 <threshold>-2.2224679123610258e-003</threshold> 23332 <left_val>0.4342589080333710</left_val> 23333 <right_val>0.5212848186492920</right_val></_></_> 23334 <_> 23335 <!-- tree 192 --> 23336 <_> 23337 <!-- root node --> 23338 <feature> 23339 <rects> 23340 <_>3 18 2 2 -1.</_> 23341 <_>3 18 1 1 2.</_> 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<_> 23409 <!-- tree 198 --> 23410 <_> 23411 <!-- root node --> 23412 <feature> 23413 <rects> 23414 <_>1 13 12 6 -1.</_> 23415 <_>5 13 4 6 3.</_></rects> 23416 <tilted>0</tilted></feature> 23417 <threshold>-0.0186170600354671</threshold> 23418 <left_val>0.5756294131278992</left_val> 23419 <right_val>0.4628978967666626</right_val></_></_> 23420 <_> 23421 <!-- tree 199 --> 23422 <_> 23423 <!-- root node --> 23424 <feature> 23425 <rects> 23426 <_>14 11 5 2 -1.</_> 23427 <_>14 12 5 1 2.</_></rects> 23428 <tilted>0</tilted></feature> 23429 <threshold>5.9225959703326225e-003</threshold> 23430 <left_val>0.5169625878334045</left_val> 23431 <right_val>0.3214271068572998</right_val></_></_> 23432 <_> 23433 <!-- tree 200 --> 23434 <_> 23435 <!-- root node --> 23436 <feature> 23437 <rects> 23438 <_>2 15 14 4 -1.</_> 23439 <_>2 15 7 2 2.</_> 23440 <_>9 17 7 2 2.</_></rects> 23441 <tilted>0</tilted></feature> 23442 <threshold>-6.2945079989731312e-003</threshold> 23443 <left_val>0.3872014880180359</left_val> 23444 <right_val>0.5141636729240418</right_val></_></_> 23445 <_> 23446 <!-- tree 201 --> 23447 <_> 23448 <!-- root node --> 23449 <feature> 23450 <rects> 23451 <_>3 7 14 2 -1.</_> 23452 <_>10 7 7 1 2.</_> 23453 <_>3 8 7 1 2.</_></rects> 23454 <tilted>0</tilted></feature> 23455 <threshold>6.5353019163012505e-003</threshold> 23456 <left_val>0.4853048920631409</left_val> 23457 <right_val>0.6310489773750305</right_val></_></_> 23458 <_> 23459 <!-- tree 202 --> 23460 <_> 23461 <!-- root node --> 23462 <feature> 23463 <rects> 23464 <_>1 11 4 2 -1.</_> 23465 <_>1 12 4 1 2.</_></rects> 23466 <tilted>0</tilted></feature> 23467 <threshold>1.0878399480134249e-003</threshold> 23468 <left_val>0.5117315053939819</left_val> 23469 <right_val>0.3723258972167969</right_val></_></_> 23470 <_> 23471 <!-- tree 203 --> 23472 <_> 23473 <!-- root node --> 23474 <feature> 23475 <rects> 23476 <_>14 0 6 14 -1.</_> 23477 <_>16 0 2 14 3.</_></rects> 23478 <tilted>0</tilted></feature> 23479 <threshold>-0.0225422400981188</threshold> 23480 <left_val>0.5692740082740784</left_val> 23481 <right_val>0.4887112975120544</right_val></_></_> 23482 <_> 23483 <!-- tree 204 --> 23484 <_> 23485 <!-- root node --> 23486 <feature> 23487 <rects> 23488 <_>4 11 1 3 -1.</_> 23489 <_>4 12 1 1 3.</_></rects> 23490 <tilted>0</tilted></feature> 23491 <threshold>-3.0065660830587149e-003</threshold> 23492 <left_val>0.2556012868881226</left_val> 23493 <right_val>0.5003992915153503</right_val></_></_> 23494 <_> 23495 <!-- tree 205 --> 23496 <_> 23497 <!-- root node --> 23498 <feature> 23499 <rects> 23500 <_>14 0 6 14 -1.</_> 23501 <_>16 0 2 14 3.</_></rects> 23502 <tilted>0</tilted></feature> 23503 <threshold>7.4741272255778313e-003</threshold> 23504 <left_val>0.4810872972011566</left_val> 23505 <right_val>0.5675926804542542</right_val></_></_> 23506 <_> 23507 <!-- tree 206 --> 23508 <_> 23509 <!-- root node --> 23510 <feature> 23511 <rects> 23512 <_>1 10 3 7 -1.</_> 23513 <_>2 10 1 7 3.</_></rects> 23514 <tilted>0</tilted></feature> 23515 <threshold>0.0261623207479715</threshold> 23516 <left_val>0.4971194863319397</left_val> 23517 <right_val>0.1777237057685852</right_val></_></_> 23518 <_> 23519 <!-- tree 207 --> 23520 <_> 23521 <!-- root node --> 23522 <feature> 23523 <rects> 23524 <_>8 12 9 2 -1.</_> 23525 <_>8 13 9 1 2.</_></rects> 23526 <tilted>0</tilted></feature> 23527 <threshold>9.4352738233283162e-004</threshold> 23528 <left_val>0.4940010905265808</left_val> 23529 <right_val>0.5491250753402710</right_val></_></_> 23530 <_> 23531 <!-- tree 208 --> 23532 <_> 23533 <!-- root node --> 23534 <feature> 23535 <rects> 23536 <_>0 6 20 1 -1.</_> 23537 <_>10 6 10 1 2.</_></rects> 23538 <tilted>0</tilted></feature> 23539 <threshold>0.0333632417023182</threshold> 23540 <left_val>0.5007612109184265</left_val> 23541 <right_val>0.2790724039077759</right_val></_></_> 23542 <_> 23543 <!-- tree 209 --> 23544 <_> 23545 <!-- root node --> 23546 <feature> 23547 <rects> 23548 <_>8 4 4 4 -1.</_> 23549 <_>8 4 2 4 2.</_></rects> 23550 <tilted>0</tilted></feature> 23551 <threshold>-0.0151186501607299</threshold> 23552 <left_val>0.7059578895568848</left_val> 23553 <right_val>0.4973031878471375</right_val></_></_> 23554 <_> 23555 <!-- tree 210 --> 23556 <_> 23557 <!-- root node --> 23558 <feature> 23559 <rects> 23560 <_>0 0 2 2 -1.</_> 23561 <_>0 1 2 1 2.</_></rects> 23562 <tilted>0</tilted></feature> 23563 <threshold>9.8648946732282639e-004</threshold> 23564 <left_val>0.5128620266914368</left_val> 23565 <right_val>0.3776761889457703</right_val></_></_></trees> 23566 <stage_threshold>104.7491989135742200</stage_threshold> 23567 <parent>19</parent> 23568 <next>-1</next></_> 23569 <_> 23570 <!-- stage 21 --> 23571 <trees> 23572 <_> 23573 <!-- tree 0 --> 23574 <_> 23575 <!-- root node --> 23576 <feature> 23577 <rects> 23578 <_>5 3 10 9 -1.</_> 23579 <_>5 6 10 3 3.</_></rects> 23580 <tilted>0</tilted></feature> 23581 <threshold>-0.0951507985591888</threshold> 23582 <left_val>0.6470757126808167</left_val> 23583 <right_val>0.4017286896705627</right_val></_></_> 23584 <_> 23585 <!-- tree 1 --> 23586 <_> 23587 <!-- root node --> 23588 <feature> 23589 <rects> 23590 <_>15 2 4 10 -1.</_> 23591 <_>15 2 2 10 2.</_></rects> 23592 <tilted>0</tilted></feature> 23593 <threshold>6.2702340073883533e-003</threshold> 23594 <left_val>0.3999822139739990</left_val> 23595 <right_val>0.5746449232101440</right_val></_></_> 23596 <_> 23597 <!-- tree 2 --> 23598 <_> 23599 <!-- root node --> 23600 <feature> 23601 <rects> 23602 <_>8 2 2 7 -1.</_> 23603 <_>9 2 1 7 2.</_></rects> 23604 <tilted>0</tilted></feature> 23605 <threshold>3.0018089455552399e-004</threshold> 23606 <left_val>0.3558770120143890</left_val> 23607 <right_val>0.5538809895515442</right_val></_></_> 23608 <_> 23609 <!-- tree 3 --> 23610 <_> 23611 <!-- root node --> 23612 <feature> 23613 <rects> 23614 <_>7 4 12 1 -1.</_> 23615 <_>11 4 4 1 3.</_></rects> 23616 <tilted>0</tilted></feature> 23617 <threshold>1.1757409665733576e-003</threshold> 23618 <left_val>0.4256534874439240</left_val> 23619 <right_val>0.5382617712020874</right_val></_></_> 23620 <_> 23621 <!-- tree 4 --> 23622 <_> 23623 <!-- root node --> 23624 <feature> 23625 <rects> 23626 <_>3 4 9 1 -1.</_> 23627 <_>6 4 3 1 3.</_></rects> 23628 <tilted>0</tilted></feature> 23629 <threshold>4.4235268433112651e-005</threshold> 23630 <left_val>0.3682908117771149</left_val> 23631 <right_val>0.5589926838874817</right_val></_></_> 23632 <_> 23633 <!-- tree 5 --> 23634 <_> 23635 <!-- root node --> 23636 <feature> 23637 <rects> 23638 <_>15 10 1 4 -1.</_> 23639 <_>15 12 1 2 2.</_></rects> 23640 <tilted>0</tilted></feature> 23641 <threshold>-2.9936920327600092e-005</threshold> 23642 <left_val>0.5452470183372498</left_val> 23643 <right_val>0.4020367860794067</right_val></_></_> 23644 <_> 23645 <!-- tree 6 --> 23646 <_> 23647 <!-- root node --> 23648 <feature> 23649 <rects> 23650 <_>4 10 6 4 -1.</_> 23651 <_>7 10 3 4 2.</_></rects> 23652 <tilted>0</tilted></feature> 23653 <threshold>3.0073199886828661e-003</threshold> 23654 <left_val>0.5239058136940002</left_val> 23655 <right_val>0.3317843973636627</right_val></_></_> 23656 <_> 23657 <!-- tree 7 --> 23658 <_> 23659 <!-- root node --> 23660 <feature> 23661 <rects> 23662 <_>15 9 1 6 -1.</_> 23663 <_>15 12 1 3 2.</_></rects> 23664 <tilted>0</tilted></feature> 23665 <threshold>-0.0105138896033168</threshold> 23666 <left_val>0.4320689141750336</left_val> 23667 <right_val>0.5307983756065369</right_val></_></_> 23668 <_> 23669 <!-- tree 8 --> 23670 <_> 23671 <!-- root node --> 23672 <feature> 23673 <rects> 23674 <_>7 17 6 3 -1.</_> 23675 <_>7 18 6 1 3.</_></rects> 23676 <tilted>0</tilted></feature> 23677 <threshold>8.3476826548576355e-003</threshold> 23678 <left_val>0.4504637122154236</left_val> 23679 <right_val>0.6453298926353455</right_val></_></_> 23680 <_> 23681 <!-- tree 9 --> 23682 <_> 23683 <!-- root node --> 23684 <feature> 23685 <rects> 23686 <_>14 3 2 16 -1.</_> 23687 <_>15 3 1 8 2.</_> 23688 <_>14 11 1 8 2.</_></rects> 23689 <tilted>0</tilted></feature> 23690 <threshold>-3.1492270063608885e-003</threshold> 23691 <left_val>0.4313425123691559</left_val> 23692 <right_val>0.5370525121688843</right_val></_></_> 23693 <_> 23694 <!-- tree 10 --> 23695 <_> 23696 <!-- root node --> 23697 <feature> 23698 <rects> 23699 <_>4 9 1 6 -1.</_> 23700 <_>4 12 1 3 2.</_></rects> 23701 <tilted>0</tilted></feature> 23702 <threshold>-1.4435649973165710e-005</threshold> 23703 <left_val>0.5326603055000305</left_val> 23704 <right_val>0.3817971944808960</right_val></_></_> 23705 <_> 23706 <!-- tree 11 --> 23707 <_> 23708 <!-- root node --> 23709 <feature> 23710 <rects> 23711 <_>12 1 5 2 -1.</_> 23712 <_>12 2 5 1 2.</_></rects> 23713 <tilted>0</tilted></feature> 23714 <threshold>-4.2855090578086674e-004</threshold> 23715 <left_val>0.4305163919925690</left_val> 23716 <right_val>0.5382009744644165</right_val></_></_> 23717 <_> 23718 <!-- tree 12 --> 23719 <_> 23720 <!-- root node --> 23721 <feature> 23722 <rects> 23723 <_>6 18 4 2 -1.</_> 23724 <_>6 18 2 1 2.</_> 23725 <_>8 19 2 1 2.</_></rects> 23726 <tilted>0</tilted></feature> 23727 <threshold>1.5062429883982986e-004</threshold> 23728 <left_val>0.4235970973968506</left_val> 23729 <right_val>0.5544965267181397</right_val></_></_> 23730 <_> 23731 <!-- tree 13 --> 23732 <_> 23733 <!-- root node --> 23734 <feature> 23735 <rects> 23736 <_>2 4 16 10 -1.</_> 23737 <_>10 4 8 5 2.</_> 23738 <_>2 9 8 5 2.</_></rects> 23739 <tilted>0</tilted></feature> 23740 <threshold>0.0715598315000534</threshold> 23741 <left_val>0.5303059816360474</left_val> 23742 <right_val>0.2678802907466888</right_val></_></_> 23743 <_> 23744 <!-- tree 14 --> 23745 <_> 23746 <!-- root node --> 23747 <feature> 23748 <rects> 23749 <_>6 5 1 10 -1.</_> 23750 <_>6 10 1 5 2.</_></rects> 23751 <tilted>0</tilted></feature> 23752 <threshold>8.4095180500298738e-004</threshold> 23753 <left_val>0.3557108938694000</left_val> 23754 <right_val>0.5205433964729309</right_val></_></_> 23755 <_> 23756 <!-- tree 15 --> 23757 <_> 23758 <!-- root node --> 23759 <feature> 23760 <rects> 23761 <_>4 8 15 2 -1.</_> 23762 <_>9 8 5 2 3.</_></rects> 23763 <tilted>0</tilted></feature> 23764 <threshold>0.0629865005612373</threshold> 23765 <left_val>0.5225362777709961</left_val> 23766 <right_val>0.2861376106739044</right_val></_></_> 23767 <_> 23768 <!-- tree 16 --> 23769 <_> 23770 <!-- root node --> 23771 <feature> 23772 <rects> 23773 <_>1 8 15 2 -1.</_> 23774 <_>6 8 5 2 3.</_></rects> 23775 <tilted>0</tilted></feature> 23776 <threshold>-3.3798629883676767e-003</threshold> 23777 <left_val>0.3624185919761658</left_val> 23778 <right_val>0.5201697945594788</right_val></_></_> 23779 <_> 23780 <!-- tree 17 --> 23781 <_> 23782 <!-- root node --> 23783 <feature> 23784 <rects> 23785 <_>9 5 3 6 -1.</_> 23786 <_>9 7 3 2 3.</_></rects> 23787 <tilted>0</tilted></feature> 23788 <threshold>-1.1810739670181647e-004</threshold> 23789 <left_val>0.5474476814270020</left_val> 23790 <right_val>0.3959893882274628</right_val></_></_> 23791 <_> 23792 <!-- tree 18 --> 23793 <_> 23794 <!-- root node --> 23795 <feature> 23796 <rects> 23797 <_>5 7 8 2 -1.</_> 23798 <_>9 7 4 2 2.</_></rects> 23799 <tilted>0</tilted></feature> 23800 <threshold>-5.4505601292476058e-004</threshold> 23801 <left_val>0.3740422129631043</left_val> 23802 <right_val>0.5215715765953064</right_val></_></_> 23803 <_> 23804 <!-- tree 19 --> 23805 <_> 23806 <!-- root node --> 23807 <feature> 23808 <rects> 23809 <_>9 11 2 3 -1.</_> 23810 <_>9 12 2 1 3.</_></rects> 23811 <tilted>0</tilted></feature> 23812 <threshold>-1.8454910023137927e-003</threshold> 23813 <left_val>0.5893052220344544</left_val> 23814 <right_val>0.4584448933601379</right_val></_></_> 23815 <_> 23816 <!-- tree 20 --> 23817 <_> 23818 <!-- root node --> 23819 <feature> 23820 <rects> 23821 <_>1 0 16 3 -1.</_> 23822 <_>1 1 16 1 3.</_></rects> 23823 <tilted>0</tilted></feature> 23824 <threshold>-4.3832371011376381e-004</threshold> 23825 <left_val>0.4084582030773163</left_val> 23826 <right_val>0.5385351181030273</right_val></_></_> 23827 <_> 23828 <!-- tree 21 --> 23829 <_> 23830 <!-- root node --> 23831 <feature> 23832 <rects> 23833 <_>11 2 7 2 -1.</_> 23834 <_>11 3 7 1 2.</_></rects> 23835 <tilted>0</tilted></feature> 23836 <threshold>-2.4000830017030239e-003</threshold> 23837 <left_val>0.3777455091476440</left_val> 23838 <right_val>0.5293580293655396</right_val></_></_> 23839 <_> 23840 <!-- tree 22 --> 23841 <_> 23842 <!-- root node --> 23843 <feature> 23844 <rects> 23845 <_>5 1 10 18 -1.</_> 23846 <_>5 7 10 6 3.</_></rects> 23847 <tilted>0</tilted></feature> 23848 <threshold>-0.0987957417964935</threshold> 23849 <left_val>0.2963612079620361</left_val> 23850 <right_val>0.5070089101791382</right_val></_></_> 23851 <_> 23852 <!-- tree 23 --> 23853 <_> 23854 <!-- root node --> 23855 <feature> 23856 <rects> 23857 <_>17 4 3 2 -1.</_> 23858 <_>18 4 1 2 3.</_></rects> 23859 <tilted>0</tilted></feature> 23860 <threshold>3.1798239797353745e-003</threshold> 23861 <left_val>0.4877632856369019</left_val> 23862 <right_val>0.6726443767547607</right_val></_></_> 23863 <_> 23864 <!-- tree 24 --> 23865 <_> 23866 <!-- root node --> 23867 <feature> 23868 <rects> 23869 <_>8 13 1 3 -1.</_> 23870 <_>8 14 1 1 3.</_></rects> 23871 <tilted>0</tilted></feature> 23872 <threshold>3.2406419632025063e-004</threshold> 23873 <left_val>0.4366911053657532</left_val> 23874 <right_val>0.5561109781265259</right_val></_></_> 23875 <_> 23876 <!-- tree 25 --> 23877 <_> 23878 <!-- root node --> 23879 <feature> 23880 <rects> 23881 <_>3 14 14 6 -1.</_> 23882 <_>3 16 14 2 3.</_></rects> 23883 <tilted>0</tilted></feature> 23884 <threshold>-0.0325472503900528</threshold> 23885 <left_val>0.3128157854080200</left_val> 23886 <right_val>0.5308616161346436</right_val></_></_> 23887 <_> 23888 <!-- tree 26 --> 23889 <_> 23890 <!-- root node --> 23891 <feature> 23892 <rects> 23893 <_>0 2 3 4 -1.</_> 23894 <_>1 2 1 4 3.</_></rects> 23895 <tilted>0</tilted></feature> 23896 <threshold>-7.7561130747199059e-003</threshold> 23897 <left_val>0.6560224890708923</left_val> 23898 <right_val>0.4639872014522553</right_val></_></_> 23899 <_> 23900 <!-- tree 27 --> 23901 <_> 23902 <!-- root node --> 23903 <feature> 23904 <rects> 23905 <_>12 1 5 2 -1.</_> 23906 <_>12 2 5 1 2.</_></rects> 23907 <tilted>0</tilted></feature> 23908 <threshold>0.0160272493958473</threshold> 23909 <left_val>0.5172680020332336</left_val> 23910 <right_val>0.3141897916793823</right_val></_></_> 23911 <_> 23912 <!-- tree 28 --> 23913 <_> 23914 <!-- root node --> 23915 <feature> 23916 <rects> 23917 <_>3 1 5 2 -1.</_> 23918 <_>3 2 5 1 2.</_></rects> 23919 <tilted>0</tilted></feature> 23920 <threshold>7.1002350523485802e-006</threshold> 23921 <left_val>0.4084446132183075</left_val> 23922 <right_val>0.5336294770240784</right_val></_></_> 23923 <_> 23924 <!-- tree 29 --> 23925 <_> 23926 <!-- root node --> 23927 <feature> 23928 <rects> 23929 <_>10 13 2 3 -1.</_> 23930 <_>10 14 2 1 3.</_></rects> 23931 <tilted>0</tilted></feature> 23932 <threshold>7.3422808200120926e-003</threshold> 23933 <left_val>0.4966922104358673</left_val> 23934 <right_val>0.6603465080261231</right_val></_></_> 23935 <_> 23936 <!-- tree 30 --> 23937 <_> 23938 <!-- root node --> 23939 <feature> 23940 <rects> 23941 <_>8 13 2 3 -1.</_> 23942 <_>8 14 2 1 3.</_></rects> 23943 <tilted>0</tilted></feature> 23944 <threshold>-1.6970280557870865e-003</threshold> 23945 <left_val>0.5908237099647522</left_val> 23946 <right_val>0.4500182867050171</right_val></_></_> 23947 <_> 23948 <!-- tree 31 --> 23949 <_> 23950 <!-- root node --> 23951 <feature> 23952 <rects> 23953 <_>14 12 2 3 -1.</_> 23954 <_>14 13 2 1 3.</_></rects> 23955 <tilted>0</tilted></feature> 23956 <threshold>2.4118260480463505e-003</threshold> 23957 <left_val>0.5315160751342773</left_val> 23958 <right_val>0.3599720895290375</right_val></_></_> 23959 <_> 23960 <!-- tree 32 --> 23961 <_> 23962 <!-- root node --> 23963 <feature> 23964 <rects> 23965 <_>7 2 2 3 -1.</_> 23966 <_>7 3 2 1 3.</_></rects> 23967 <tilted>0</tilted></feature> 23968 <threshold>-5.5300937965512276e-003</threshold> 23969 <left_val>0.2334040999412537</left_val> 23970 <right_val>0.4996814131736755</right_val></_></_> 23971 <_> 23972 <!-- tree 33 --> 23973 <_> 23974 <!-- root node --> 23975 <feature> 23976 <rects> 23977 <_>5 6 10 4 -1.</_> 23978 <_>10 6 5 2 2.</_> 23979 <_>5 8 5 2 2.</_></rects> 23980 <tilted>0</tilted></feature> 23981 <threshold>-2.6478730142116547e-003</threshold> 23982 <left_val>0.5880935788154602</left_val> 23983 <right_val>0.4684734046459198</right_val></_></_> 23984 <_> 23985 <!-- tree 34 --> 23986 <_> 23987 <!-- root node --> 23988 <feature> 23989 <rects> 23990 <_>9 13 1 6 -1.</_> 23991 <_>9 16 1 3 2.</_></rects> 23992 <tilted>0</tilted></feature> 23993 <threshold>0.0112956296652555</threshold> 23994 <left_val>0.4983777105808258</left_val> 23995 <right_val>0.1884590983390808</right_val></_></_> 23996 <_> 23997 <!-- tree 35 --> 23998 <_> 23999 <!-- root node --> 24000 <feature> 24001 <rects> 24002 <_>10 12 2 2 -1.</_> 24003 <_>11 12 1 1 2.</_> 24004 <_>10 13 1 1 2.</_></rects> 24005 <tilted>0</tilted></feature> 24006 <threshold>-6.6952878842130303e-004</threshold> 24007 <left_val>0.5872138142585754</left_val> 24008 <right_val>0.4799019992351532</right_val></_></_> 24009 <_> 24010 <!-- tree 36 --> 24011 <_> 24012 <!-- root node --> 24013 <feature> 24014 <rects> 24015 <_>4 12 2 3 -1.</_> 24016 <_>4 13 2 1 3.</_></rects> 24017 <tilted>0</tilted></feature> 24018 <threshold>1.4410680159926414e-003</threshold> 24019 <left_val>0.5131189227104187</left_val> 24020 <right_val>0.3501011133193970</right_val></_></_> 24021 <_> 24022 <!-- tree 37 --> 24023 <_> 24024 <!-- root node --> 24025 <feature> 24026 <rects> 24027 <_>14 4 6 6 -1.</_> 24028 <_>14 6 6 2 3.</_></rects> 24029 <tilted>0</tilted></feature> 24030 <threshold>2.4637870956212282e-003</threshold> 24031 <left_val>0.5339372158050537</left_val> 24032 <right_val>0.4117639064788818</right_val></_></_> 24033 <_> 24034 <!-- tree 38 --> 24035 <_> 24036 <!-- root node --> 24037 <feature> 24038 <rects> 24039 <_>8 17 2 3 -1.</_> 24040 <_>8 18 2 1 3.</_></rects> 24041 <tilted>0</tilted></feature> 24042 <threshold>3.3114518737420440e-004</threshold> 24043 <left_val>0.4313383102416992</left_val> 24044 <right_val>0.5398246049880981</right_val></_></_> 24045 <_> 24046 <!-- tree 39 --> 24047 <_> 24048 <!-- root node --> 24049 <feature> 24050 <rects> 24051 <_>16 4 4 6 -1.</_> 24052 <_>16 6 4 2 3.</_></rects> 24053 <tilted>0</tilted></feature> 24054 <threshold>-0.0335572697222233</threshold> 24055 <left_val>0.2675336897373200</left_val> 24056 <right_val>0.5179154872894287</right_val></_></_> 24057 <_> 24058 <!-- tree 40 --> 24059 <_> 24060 <!-- root node --> 24061 <feature> 24062 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24783 <tilted>0</tilted></feature> 24784 <threshold>2.2331769578158855e-003</threshold> 24785 <left_val>0.5029315948486328</left_val> 24786 <right_val>0.5633171200752258</right_val></_></_> 24787 <_> 24788 <!-- tree 100 --> 24789 <_> 24790 <!-- root node --> 24791 <feature> 24792 <rects> 24793 <_>5 6 9 2 -1.</_> 24794 <_>8 6 3 2 3.</_></rects> 24795 <tilted>0</tilted></feature> 24796 <threshold>3.1829739455133677e-003</threshold> 24797 <left_val>0.4016092121601105</left_val> 24798 <right_val>0.5192136764526367</right_val></_></_> 24799 <_> 24800 <!-- tree 101 --> 24801 <_> 24802 <!-- root node --> 24803 <feature> 24804 <rects> 24805 <_>9 8 2 2 -1.</_> 24806 <_>9 9 2 1 2.</_></rects> 24807 <tilted>0</tilted></feature> 24808 <threshold>-1.8027749320026487e-004</threshold> 24809 <left_val>0.4088315963745117</left_val> 24810 <right_val>0.5417919754981995</right_val></_></_> 24811 <_> 24812 <!-- tree 102 --> 24813 <_> 24814 <!-- root node --> 24815 <feature> 24816 <rects> 24817 <_>2 11 16 6 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<left_val>0.6414994001388550</left_val> 25127 <right_val>0.5016592144966126</right_val></_></_> 25128 <_> 25129 <!-- tree 128 --> 25130 <_> 25131 <!-- root node --> 25132 <feature> 25133 <rects> 25134 <_>1 16 8 4 -1.</_> 25135 <_>5 16 4 4 2.</_></rects> 25136 <tilted>0</tilted></feature> 25137 <threshold>0.0157752707600594</threshold> 25138 <left_val>0.4522320032119751</left_val> 25139 <right_val>0.5685362219810486</right_val></_></_> 25140 <_> 25141 <!-- tree 129 --> 25142 <_> 25143 <!-- root node --> 25144 <feature> 25145 <rects> 25146 <_>13 5 2 7 -1.</_> 25147 <_>13 5 1 7 2.</_></rects> 25148 <tilted>0</tilted></feature> 25149 <threshold>-0.0185016207396984</threshold> 25150 <left_val>0.2764748930931091</left_val> 25151 <right_val>0.5137959122657776</right_val></_></_> 25152 <_> 25153 <!-- tree 130 --> 25154 <_> 25155 <!-- root node --> 25156 <feature> 25157 <rects> 25158 <_>5 5 2 7 -1.</_> 25159 <_>6 5 1 7 2.</_></rects> 25160 <tilted>0</tilted></feature> 25161 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<stage_threshold>105.7611007690429700</stage_threshold> 26159 <parent>20</parent> 26160 <next>-1</next></_></stages></haarcascade_frontalface_alt> 26161</opencv_storage> 26162