1 <?xml version="1.0"?> 2 <!-- 3 14x28 fullbody detector (see the detailed description below). 4 5 ////////////////////////////////////////////////////////////////////////// 6 | Contributors License Agreement 7 | IMPORTANT: READ BEFORE DOWNLOADING, COPYING, INSTALLING OR USING. 8 | By downloading, copying, installing or using the software you agree 9 | to this license. 10 | If you do not agree to this license, do not download, install, 11 | copy or use the software. 12 | 13 | Copyright (c) 2004, Hannes Kruppa and Bernt Schiele (ETH Zurich, Switzerland). 14 | All rights reserved. 15 | 16 | Redistribution and use in source and binary forms, with or without 17 | modification, are permitted provided that the following conditions are 18 | met: 19 | 20 | * Redistributions of source code must retain the above copyright 21 | notice, this list of conditions and the following disclaimer. 22 | * Redistributions in binary form must reproduce the above 23 | copyright notice, this list of conditions and the following 24 | disclaimer in the documentation and/or other materials provided 25 | with the distribution. 26 | * The name of Contributor may not used to endorse or promote products 27 | derived from this software without specific prior written permission. 28 | 29 | THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS 30 | "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT 31 | LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR 32 | A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE 33 | CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, 34 | EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, 35 | PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR 36 | PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF 37 | LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING 38 | NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS 39 | SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. Back to 40 | Top 41 ////////////////////////////////////////////////////////////////////////// 42 43 "Haar"-based Detectors For Pedestrian Detection 44 =============================================== 45 by Hannes Kruppa and Bernt Schiele, ETH Zurich, Switzerland 46 47 This archive provides the following three detectors: 48 - upper body detector (most fun, useful in many scenarios!) 49 - lower body detector 50 - full body detector 51 52 These detectors have been successfully applied to pedestrian detection 53 in still images. They can be directly passed as parameters to the 54 program HaarFaceDetect. 55 NOTE: These detectors deal with frontal and backside views but not 56 with side views (also see "Known limitations" below). 57 58 RESEARCHERS: 59 If you are using any of the detectors or involved ideas please cite 60 this paper (available at www.vision.ethz.ch/publications/): 61 62 @InProceedings{Kruppa03-bmvc, 63 author = "Hannes Kruppa, Modesto Castrillon-Santana and Bernt Schiele", 64 title = "Fast and Robust Face Finding via Local Context." 65 booktitle = "Joint IEEE International Workshop on Visual Surveillance and Performance Evaluation of Tracking and Surveillance" 66 year = "2003", 67 month = "October" 68 } 69 70 COMMERCIAL: 71 If you have any commercial interest in this work please contact 72 hkruppa (a] inf.ethz.ch 73 74 75 ADDITIONAL INFORMATION 76 ====================== 77 Check out the demo movie, e.g. using mplayer or any (Windows/Linux-) player 78 that can play back .mpg movies. 79 Under Linux that's: 80 > ffplay demo.mpg 81 or: 82 > mplayer demo.mpg 83 84 The movie shows a person walking towards the camera in a realistic 85 indoor setting. Using ffplay or mplayer you can pause and continue the 86 movie by pressing the space bar. 87 88 Detections coming from the different detectors are visualized using 89 different line styles: 90 upper body : dotted line 91 lower body : dashed line 92 full body : solid line 93 94 You will notice that successful detections containing the target do 95 not sit tightly on the body but also include some of the background 96 left and right. This is not a bug but accurately reflects the 97 employed training data which also includes portions of the background 98 to ensure proper silhouette representation. If you want to get a 99 feeling for the training data check out the CBCL data set: 100 http://www.ai.mit.edu/projects/cbcl/software-datasets/PedestrianData.html 101 102 There is also a small number of false alarms in this sequence. 103 NOTE: This is per frame detection, not tracking (which is also one of 104 the reasons why it is not mislead by the person's shadow on the back 105 wall). 106 107 On an Intel Xeon 1.7GHz machine the detectors operate at something 108 between 6Hz to 14 Hz (on 352 x 288 frames per second) depending on the 109 detector. The detectors work as well on much lower image resolutions 110 which is always an interesting possibility for speed-ups or 111 "coarse-to-fine" search strategies. 112 113 Additional information e.g. on training parameters, detector 114 combination, detecting other types of objects (e.g. cars) etc. is 115 available in my PhD thesis report (available end of June). Check out 116 www.vision.ethz.ch/kruppa/ 117 118 119 KNOWN LIMITATIONS 120 ================== 121 1) the detectors only support frontal and back views but not sideviews. 122 Sideviews are trickier and it makes a lot of sense to include additional 123 modalities for their detection, e.g. motion information. I recommend 124 Viola and Jones' ICCV 2003 paper if this further interests you. 125 126 2) dont expect these detectors to be as accurate as a frontal face detector. 127 A frontal face as a pattern is pretty distinct with respect to other 128 patterns occuring in the world (i.e. image "background"). This is not so 129 for upper, lower and especially full bodies, because they have to rely 130 on fragile silhouette information rather than internal (facial) features. 131 Still, we found especially the upper body detector to perform amazingly well. 132 In contrast to a face detector these detectors will also work at very low 133 image resolutions 134 135 Acknowledgements 136 ================ 137 Thanks to Martin Spengler, ETH Zurich, for providing the demo movie. 138 --> 139 <opencv_storage> 140 <haarcascade_fullbody type_id="opencv-haar-classifier"> 141 <size>14 28</size> 142 <stages> 143 <_> 144 <!-- stage 0 --> 145 <trees> 146 <_> 147 <!-- tree 0 --> 148 <_> 149 <!-- root node --> 150 <feature> 151 <rects> 152 <_>1 5 12 21 -1.</_> 153 <_>5 5 4 21 3.</_></rects> 154 <tilted>0</tilted></feature> 155 <threshold>-0.0558205693960190</threshold> 156 <left_val>0.5869792103767395</left_val> 157 <right_val>-0.6281142234802246</right_val></_></_> 158 <_> 159 <!-- tree 1 --> 160 <_> 161 <!-- 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--> 938 <feature> 939 <rects> 940 <_>10 3 4 6 -1.</_> 941 <_>10 3 2 6 2.</_></rects> 942 <tilted>1</tilted></feature> 943 <threshold>0.0100965797901154</threshold> 944 <left_val>0.0990737974643707</left_val> 945 <right_val>-0.2295698970556259</right_val></_></_> 946 <_> 947 <!-- tree 4 --> 948 <_> 949 <!-- root node --> 950 <feature> 951 <rects> 952 <_>4 3 6 4 -1.</_> 953 <_>4 3 6 2 2.</_></rects> 954 <tilted>1</tilted></feature> 955 <threshold>-0.0190903991460800</threshold> 956 <left_val>-0.5515310764312744</left_val> 957 <right_val>0.1511006951332092</right_val></_></_> 958 <_> 959 <!-- tree 5 --> 960 <_> 961 <!-- root node --> 962 <feature> 963 <rects> 964 <_>0 16 14 8 -1.</_> 965 <_>0 16 7 8 2.</_></rects> 966 <tilted>0</tilted></feature> 967 <threshold>-0.0314810685813427</threshold> 968 <left_val>-0.4588426947593689</left_val> 969 <right_val>0.1757954955101013</right_val></_></_> 970 <_> 971 <!-- tree 6 --> 972 <_> 973 <!-- root node --> 974 <feature> 975 <rects> 976 <_>5 16 3 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17 2 8 2.</_></rects> 1014 <tilted>0</tilted></feature> 1015 <threshold>-5.0706309266388416e-003</threshold> 1016 <left_val>-0.1122028976678848</left_val> 1017 <right_val>0.0698243528604507</right_val></_></_> 1018 <_> 1019 <!-- tree 10 --> 1020 <_> 1021 <!-- root node --> 1022 <feature> 1023 <rects> 1024 <_>1 17 4 8 -1.</_> 1025 <_>3 17 2 8 2.</_></rects> 1026 <tilted>0</tilted></feature> 1027 <threshold>-5.9803090989589691e-003</threshold> 1028 <left_val>-0.5184289813041687</left_val> 1029 <right_val>0.1609919965267181</right_val></_></_> 1030 <_> 1031 <!-- tree 11 --> 1032 <_> 1033 <!-- root node --> 1034 <feature> 1035 <rects> 1036 <_>9 18 4 7 -1.</_> 1037 <_>9 18 2 7 2.</_></rects> 1038 <tilted>0</tilted></feature> 1039 <threshold>2.9967839363962412e-003</threshold> 1040 <left_val>0.0410653389990330</left_val> 1041 <right_val>-0.1945585012435913</right_val></_></_> 1042 <_> 1043 <!-- tree 12 --> 1044 <_> 1045 <!-- root node --> 1046 <feature> 1047 <rects> 1048 <_>1 18 4 7 -1.</_> 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12 18 -1.</_> 1157 <_>5 9 4 6 9.</_></rects> 1158 <tilted>0</tilted></feature> 1159 <threshold>-0.5242584943771362</threshold> 1160 <left_val>0.4890617132186890</left_val> 1161 <right_val>-0.1267475932836533</right_val></_></_> 1162 <_> 1163 <!-- tree 22 --> 1164 <_> 1165 <!-- root node --> 1166 <feature> 1167 <rects> 1168 <_>0 6 9 22 -1.</_> 1169 <_>0 17 9 11 2.</_></rects> 1170 <tilted>0</tilted></feature> 1171 <threshold>0.3692750930786133</threshold> 1172 <left_val>0.0861159935593605</left_val> 1173 <right_val>-0.6718463897705078</right_val></_></_> 1174 <_> 1175 <!-- tree 23 --> 1176 <_> 1177 <!-- root node --> 1178 <feature> 1179 <rects> 1180 <_>1 1 12 24 -1.</_> 1181 <_>7 1 6 12 2.</_> 1182 <_>1 13 6 12 2.</_></rects> 1183 <tilted>0</tilted></feature> 1184 <threshold>-0.1688378006219864</threshold> 1185 <left_val>-0.8491569161415100</left_val> 1186 <right_val>0.0548333488404751</right_val></_></_> 1187 <_> 1188 <!-- tree 24 --> 1189 <_> 1190 <!-- root node --> 1191 <feature> 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<tilted>1</tilted></feature> 2014 <threshold>-0.0315019190311432</threshold> 2015 <left_val>-0.1367810964584351</left_val> 2016 <right_val>0.0660032704472542</right_val></_></_> 2017 <_> 2018 <!-- tree 26 --> 2019 <_> 2020 <!-- root node --> 2021 <feature> 2022 <rects> 2023 <_>6 15 8 5 -1.</_> 2024 <_>6 15 4 5 2.</_></rects> 2025 <tilted>1</tilted></feature> 2026 <threshold>0.0181079693138599</threshold> 2027 <left_val>0.1086572036147118</left_val> 2028 <right_val>-0.4467346072196960</right_val></_></_> 2029 <_> 2030 <!-- tree 27 --> 2031 <_> 2032 <!-- root node --> 2033 <feature> 2034 <rects> 2035 <_>1 8 12 7 -1.</_> 2036 <_>4 8 6 7 2.</_></rects> 2037 <tilted>0</tilted></feature> 2038 <threshold>-0.1105957031250000</threshold> 2039 <left_val>0.4695417881011963</left_val> 2040 <right_val>-0.1126838028430939</right_val></_></_> 2041 <_> 2042 <!-- tree 28 --> 2043 <_> 2044 <!-- root node --> 2045 <feature> 2046 <rects> 2047 <_>0 10 6 10 -1.</_> 2048 <_>0 15 6 5 2.</_></rects> 2049 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<right_val>-0.5515494942665100</right_val></_></_> 2083 <_> 2084 <!-- tree 1 --> 2085 <_> 2086 <!-- root node --> 2087 <feature> 2088 <rects> 2089 <_>6 3 4 12 -1.</_> 2090 <_>8 3 2 6 2.</_> 2091 <_>6 9 2 6 2.</_></rects> 2092 <tilted>0</tilted></feature> 2093 <threshold>1.4779040357097983e-003</threshold> 2094 <left_val>-0.1868806034326553</left_val> 2095 <right_val>0.1903828978538513</right_val></_></_> 2096 <_> 2097 <!-- tree 2 --> 2098 <_> 2099 <!-- root node --> 2100 <feature> 2101 <rects> 2102 <_>5 16 3 12 -1.</_> 2103 <_>6 16 1 12 3.</_></rects> 2104 <tilted>0</tilted></feature> 2105 <threshold>-0.0100122904404998</threshold> 2106 <left_val>0.3845142126083374</left_val> 2107 <right_val>-0.2172304987907410</right_val></_></_> 2108 <_> 2109 <!-- tree 3 --> 2110 <_> 2111 <!-- root node --> 2112 <feature> 2113 <rects> 2114 <_>5 5 6 8 -1.</_> 2115 <_>8 5 3 4 2.</_> 2116 <_>5 9 3 4 2.</_></rects> 2117 <tilted>0</tilted></feature> 2118 <threshold>-0.0510002784430981</threshold> 2119 <left_val>-0.7613695263862610</left_val> 2120 <right_val>0.0136259002611041</right_val></_></_> 2121 <_> 2122 <!-- tree 4 --> 2123 <_> 2124 <!-- root node --> 2125 <feature> 2126 <rects> 2127 <_>3 5 6 8 -1.</_> 2128 <_>3 5 3 4 2.</_> 2129 <_>6 9 3 4 2.</_></rects> 2130 <tilted>0</tilted></feature> 2131 <threshold>5.2959132008254528e-003</threshold> 2132 <left_val>-0.2302142977714539</left_val> 2133 <right_val>0.2853623926639557</right_val></_></_> 2134 <_> 2135 <!-- tree 5 --> 2136 <_> 2137 <!-- root node --> 2138 <feature> 2139 <rects> 2140 <_>8 4 6 4 -1.</_> 2141 <_>8 4 6 2 2.</_></rects> 2142 <tilted>1</tilted></feature> 2143 <threshold>-0.0486541390419006</threshold> 2144 <left_val>0.7099207043647766</left_val> 2145 <right_val>-0.0492031499743462</right_val></_></_> 2146 <_> 2147 <!-- tree 6 --> 2148 <_> 2149 <!-- root node --> 2150 <feature> 2151 <rects> 2152 <_>5 10 3 18 -1.</_> 2153 <_>5 19 3 9 2.</_></rects> 2154 <tilted>0</tilted></feature> 2155 <threshold>8.8448636233806610e-003</threshold> 2156 <left_val>-0.3150536119937897</left_val> 2157 <right_val>0.2089902013540268</right_val></_></_> 2158 <_> 2159 <!-- tree 7 --> 2160 <_> 2161 <!-- root node --> 2162 <feature> 2163 <rects> 2164 <_>7 6 4 6 -1.</_> 2165 <_>7 6 4 3 2.</_></rects> 2166 <tilted>1</tilted></feature> 2167 <threshold>0.1006280034780502</threshold> 2168 <left_val>6.6908989101648331e-003</left_val> 2169 <right_val>0.6701387166976929</right_val></_></_> 2170 <_> 2171 <!-- tree 8 --> 2172 <_> 2173 <!-- root node --> 2174 <feature> 2175 <rects> 2176 <_>7 6 6 4 -1.</_> 2177 <_>7 6 3 4 2.</_></rects> 2178 <tilted>1</tilted></feature> 2179 <threshold>-7.0256260223686695e-003</threshold> 2180 <left_val>-0.3940832912921906</left_val> 2181 <right_val>0.1743354946374893</right_val></_></_> 2182 <_> 2183 <!-- tree 9 --> 2184 <_> 2185 <!-- root node --> 2186 <feature> 2187 <rects> 2188 <_>6 24 8 3 -1.</_> 2189 <_>6 24 4 3 2.</_></rects> 2190 <tilted>0</tilted></feature> 2191 <threshold>-2.1224319934844971e-003</threshold> 2192 <left_val>0.1699631065130234</left_val> 2193 <right_val>-0.3023740947246552</right_val></_></_> 2194 <_> 2195 <!-- tree 10 --> 2196 <_> 2197 <!-- root node --> 2198 <feature> 2199 <rects> 2200 <_>1 11 12 5 -1.</_> 2201 <_>4 11 6 5 2.</_></rects> 2202 <tilted>0</tilted></feature> 2203 <threshold>9.9532064050436020e-003</threshold> 2204 <left_val>-0.1420284062623978</left_val> 2205 <right_val>0.4516746103763580</right_val></_></_> 2206 <_> 2207 <!-- tree 11 --> 2208 <_> 2209 <!-- root node --> 2210 <feature> 2211 <rects> 2212 <_>10 22 4 6 -1.</_> 2213 <_>10 22 2 6 2.</_></rects> 2214 <tilted>0</tilted></feature> 2215 <threshold>0.0125650698319077</threshold> 2216 <left_val>0.0731758773326874</left_val> 2217 <right_val>-0.6170042157173157</right_val></_></_> 2218 <_> 2219 <!-- tree 12 --> 2220 <_> 2221 <!-- root node --> 2222 <feature> 2223 <rects> 2224 <_>2 3 4 12 -1.</_> 2225 <_>2 3 2 6 2.</_> 2226 <_>4 9 2 6 2.</_></rects> 2227 <tilted>0</tilted></feature> 2228 <threshold>-1.7854310572147369e-003</threshold> 2229 <left_val>0.1490986049175263</left_val> 2230 <right_val>-0.3286524116992950</right_val></_></_> 2231 <_> 2232 <!-- tree 13 --> 2233 <_> 2234 <!-- root node --> 2235 <feature> 2236 <rects> 2237 <_>10 22 4 6 -1.</_> 2238 <_>10 22 2 6 2.</_></rects> 2239 <tilted>0</tilted></feature> 2240 <threshold>-4.0306518785655499e-003</threshold> 2241 <left_val>-0.4571371078491211</left_val> 2242 <right_val>0.1081572026014328</right_val></_></_> 2243 <_> 2244 <!-- tree 14 --> 2245 <_> 2246 <!-- root node --> 2247 <feature> 2248 <rects> 2249 <_>0 22 4 6 -1.</_> 2250 <_>2 22 2 6 2.</_></rects> 2251 <tilted>0</tilted></feature> 2252 <threshold>-7.3099560104310513e-003</threshold> 2253 <left_val>-0.6559277176856995</left_val> 2254 <right_val>0.0656157881021500</right_val></_></_> 2255 <_> 2256 <!-- tree 15 --> 2257 <_> 2258 <!-- root node --> 2259 <feature> 2260 <rects> 2261 <_>6 15 3 12 -1.</_> 2262 <_>7 15 1 12 3.</_></rects> 2263 <tilted>0</tilted></feature> 2264 <threshold>-0.0338434316217899</threshold> 2265 <left_val>0.5041236877441406</left_val> 2266 <right_val>-0.0616260692477226</right_val></_></_> 2267 <_> 2268 <!-- tree 16 --> 2269 <_> 2270 <!-- root node --> 2271 <feature> 2272 <rects> 2273 <_>7 16 4 6 -1.</_> 2274 <_>7 16 2 6 2.</_></rects> 2275 <tilted>1</tilted></feature> 2276 <threshold>3.8319290615618229e-004</threshold> 2277 <left_val>-0.2515347898006439</left_val> 2278 <right_val>0.2027134001255035</right_val></_></_> 2279 <_> 2280 <!-- tree 17 --> 2281 <_> 2282 <!-- root node --> 2283 <feature> 2284 <rects> 2285 <_>4 2 6 6 -1.</_> 2286 <_>4 4 6 2 3.</_></rects> 2287 <tilted>0</tilted></feature> 2288 <threshold>-2.6169361080974340e-003</threshold> 2289 <left_val>0.2249795943498612</left_val> 2290 <right_val>-0.2195861935615540</right_val></_></_> 2291 <_> 2292 <!-- tree 18 --> 2293 <_> 2294 <!-- root node --> 2295 <feature> 2296 <rects> 2297 <_>3 16 2 12 -1.</_> 2298 <_>4 16 1 12 2.</_></rects> 2299 <tilted>0</tilted></feature> 2300 <threshold>-4.5606079511344433e-003</threshold> 2301 <left_val>-0.4659804105758667</left_val> 2302 <right_val>0.1234800964593887</right_val></_></_> 2303 <_> 2304 <!-- tree 19 --> 2305 <_> 2306 <!-- root node --> 2307 <feature> 2308 <rects> 2309 <_>7 16 2 12 -1.</_> 2310 <_>7 16 1 12 2.</_></rects> 2311 <tilted>0</tilted></feature> 2312 <threshold>0.0108227897435427</threshold> 2313 <left_val>-0.0966189727187157</left_val> 2314 <right_val>0.4641242921352387</right_val></_></_> 2315 <_> 2316 <!-- tree 20 --> 2317 <_> 2318 <!-- root node --> 2319 <feature> 2320 <rects> 2321 <_>5 9 4 6 -1.</_> 2322 <_>7 9 2 6 2.</_></rects> 2323 <tilted>0</tilted></feature> 2324 <threshold>-5.3171347826719284e-003</threshold> 2325 <left_val>-0.5563424825668335</left_val> 2326 <right_val>0.0946232825517654</right_val></_></_> 2327 <_> 2328 <!-- tree 21 --> 2329 <_> 2330 <!-- root node --> 2331 <feature> 2332 <rects> 2333 <_>7 15 2 12 -1.</_> 2334 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<right_val>0.0636063218116760</right_val></_></_> 2724 <_> 2725 <!-- tree 5 --> 2726 <_> 2727 <!-- root node --> 2728 <feature> 2729 <rects> 2730 <_>6 2 2 24 -1.</_> 2731 <_>7 2 1 12 2.</_> 2732 <_>6 14 1 12 2.</_></rects> 2733 <tilted>0</tilted></feature> 2734 <threshold>-4.5477859675884247e-003</threshold> 2735 <left_val>0.3422701954841614</left_val> 2736 <right_val>-0.1705372035503388</right_val></_></_> 2737 <_> 2738 <!-- tree 6 --> 2739 <_> 2740 <!-- root node --> 2741 <feature> 2742 <rects> 2743 <_>5 8 4 12 -1.</_> 2744 <_>5 8 2 6 2.</_> 2745 <_>7 14 2 6 2.</_></rects> 2746 <tilted>0</tilted></feature> 2747 <threshold>3.7029080558568239e-003</threshold> 2748 <left_val>0.0837208926677704</left_val> 2749 <right_val>-0.4613954126834869</right_val></_></_> 2750 <_> 2751 <!-- tree 7 --> 2752 <_> 2753 <!-- root node --> 2754 <feature> 2755 <rects> 2756 <_>7 3 6 6 -1.</_> 2757 <_>7 3 3 6 2.</_></rects> 2758 <tilted>1</tilted></feature> 2759 <threshold>-0.1145887002348900</threshold> 2760 <left_val>0.6002784967422485</left_val> 2761 <right_val>-0.0177644807845354</right_val></_></_> 2762 <_> 2763 <!-- tree 8 --> 2764 <_> 2765 <!-- root node --> 2766 <feature> 2767 <rects> 2768 <_>0 8 6 7 -1.</_> 2769 <_>2 8 2 7 3.</_></rects> 2770 <tilted>0</tilted></feature> 2771 <threshold>5.7319342158734798e-003</threshold> 2772 <left_val>-0.2559010982513428</left_val> 2773 <right_val>0.2006231993436813</right_val></_></_> 2774 <_> 2775 <!-- tree 9 --> 2776 <_> 2777 <!-- root node --> 2778 <feature> 2779 <rects> 2780 <_>7 3 6 6 -1.</_> 2781 <_>7 3 3 6 2.</_></rects> 2782 <tilted>1</tilted></feature> 2783 <threshold>-0.0702377930283546</threshold> 2784 <left_val>0.2535978853702545</left_val> 2785 <right_val>-0.0295036192983389</right_val></_></_> 2786 <_> 2787 <!-- tree 10 --> 2788 <_> 2789 <!-- root node --> 2790 <feature> 2791 <rects> 2792 <_>4 8 6 4 -1.</_> 2793 <_>7 8 3 4 2.</_></rects> 2794 <tilted>0</tilted></feature> 2795 <threshold>0.0139831798151135</threshold> 2796 <left_val>0.1145640015602112</left_val> 2797 <right_val>-0.3968353867530823</right_val></_></_> 2798 <_> 2799 <!-- tree 11 --> 2800 <_> 2801 <!-- root node --> 2802 <feature> 2803 <rects> 2804 <_>2 7 10 19 -1.</_> 2805 <_>2 7 5 19 2.</_></rects> 2806 <tilted>0</tilted></feature> 2807 <threshold>0.1817575991153717</threshold> 2808 <left_val>0.0507499501109123</left_val> 2809 <right_val>-0.8306192755699158</right_val></_></_> 2810 <_> 2811 <!-- tree 12 --> 2812 <_> 2813 <!-- root node --> 2814 <feature> 2815 <rects> 2816 <_>0 4 11 24 -1.</_> 2817 <_>0 16 11 12 2.</_></rects> 2818 <tilted>0</tilted></feature> 2819 <threshold>0.0301854908466339</threshold> 2820 <left_val>-0.2668361067771912</left_val> 2821 <right_val>0.1407079994678497</right_val></_></_> 2822 <_> 2823 <!-- tree 13 --> 2824 <_> 2825 <!-- root node --> 2826 <feature> 2827 <rects> 2828 <_>1 1 12 21 -1.</_> 2829 <_>5 8 4 7 9.</_></rects> 2830 <tilted>0</tilted></feature> 2831 <threshold>0.7563328742980957</threshold> 2832 <left_val>-0.0414166189730167</left_val> 2833 <right_val>0.9095727801322937</right_val></_></_> 2834 <_> 2835 <!-- tree 14 --> 2836 <_> 2837 <!-- root node --> 2838 <feature> 2839 <rects> 2840 <_>0 18 12 8 -1.</_> 2841 <_>3 18 6 8 2.</_></rects> 2842 <tilted>0</tilted></feature> 2843 <threshold>-8.5228988900780678e-003</threshold> 2844 <left_val>0.1614249944686890</left_val> 2845 <right_val>-0.2754909992218018</right_val></_></_> 2846 <_> 2847 <!-- tree 15 --> 2848 <_> 2849 <!-- root node --> 2850 <feature> 2851 <rects> 2852 <_>9 17 4 8 -1.</_> 2853 <_>9 17 2 8 2.</_></rects> 2854 <tilted>0</tilted></feature> 2855 <threshold>-4.9996669404208660e-003</threshold> 2856 <left_val>-0.1166673004627228</left_val> 2857 <right_val>0.0602988190948963</right_val></_></_> 2858 <_> 2859 <!-- tree 16 --> 2860 <_> 2861 <!-- root node --> 2862 <feature> 2863 <rects> 2864 <_>4 7 4 6 -1.</_> 2865 <_>4 10 4 3 2.</_></rects> 2866 <tilted>0</tilted></feature> 2867 <threshold>-5.9932802105322480e-004</threshold> 2868 <left_val>0.1301555037498474</left_val> 2869 <right_val>-0.3107284009456635</right_val></_></_> 2870 <_> 2871 <!-- tree 17 --> 2872 <_> 2873 <!-- root node --> 2874 <feature> 2875 <rects> 2876 <_>7 7 5 9 -1.</_> 2877 <_>7 10 5 3 3.</_></rects> 2878 <tilted>0</tilted></feature> 2879 <threshold>-0.0960636734962463</threshold> 2880 <left_val>-0.8525934815406799</left_val> 2881 <right_val>0.0159707907587290</right_val></_></_> 2882 <_> 2883 <!-- tree 18 --> 2884 <_> 2885 <!-- root node --> 2886 <feature> 2887 <rects> 2888 <_>1 17 4 8 -1.</_> 2889 <_>3 17 2 8 2.</_></rects> 2890 <tilted>0</tilted></feature> 2891 <threshold>-7.0154820568859577e-003</threshold> 2892 <left_val>-0.4549050927162170</left_val> 2893 <right_val>0.0771780908107758</right_val></_></_> 2894 <_> 2895 <!-- tree 19 --> 2896 <_> 2897 <!-- root node --> 2898 <feature> 2899 <rects> 2900 <_>9 15 3 13 -1.</_> 2901 <_>10 15 1 13 3.</_></rects> 2902 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16 -1.</_> 3010 <_>5 12 3 8 2.</_></rects> 3011 <tilted>0</tilted></feature> 3012 <threshold>4.2033549398183823e-003</threshold> 3013 <left_val>0.1090307012200356</left_val> 3014 <right_val>-0.3870052099227905</right_val></_></_> 3015 <_> 3016 <!-- tree 29 --> 3017 <_> 3018 <!-- root node --> 3019 <feature> 3020 <rects> 3021 <_>8 6 3 8 -1.</_> 3022 <_>8 6 3 4 2.</_></rects> 3023 <tilted>1</tilted></feature> 3024 <threshold>0.0729940682649612</threshold> 3025 <left_val>-0.0340467989444733</left_val> 3026 <right_val>0.3061003983020783</right_val></_></_> 3027 <_> 3028 <!-- tree 30 --> 3029 <_> 3030 <!-- root node --> 3031 <feature> 3032 <rects> 3033 <_>6 6 8 3 -1.</_> 3034 <_>6 6 4 3 2.</_></rects> 3035 <tilted>1</tilted></feature> 3036 <threshold>0.0166671797633171</threshold> 3037 <left_val>0.1316858977079392</left_val> 3038 <right_val>-0.3848586082458496</right_val></_></_> 3039 <_> 3040 <!-- tree 31 --> 3041 <_> 3042 <!-- root node --> 3043 <feature> 3044 <rects> 3045 <_>2 24 12 3 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<stage_threshold>-1.1214250326156616</stage_threshold> 3185 <parent>9</parent> 3186 <next>-1</next></_> 3187 <_> 3188 <!-- stage 11 --> 3189 <trees> 3190 <_> 3191 <!-- tree 0 --> 3192 <_> 3193 <!-- root node --> 3194 <feature> 3195 <rects> 3196 <_>4 12 6 16 -1.</_> 3197 <_>4 20 6 8 2.</_></rects> 3198 <tilted>0</tilted></feature> 3199 <threshold>0.0182569902390242</threshold> 3200 <left_val>-0.5556493997573853</left_val> 3201 <right_val>0.4354656040668488</right_val></_></_> 3202 <_> 3203 <!-- tree 1 --> 3204 <_> 3205 <!-- root node --> 3206 <feature> 3207 <rects> 3208 <_>1 15 12 11 -1.</_> 3209 <_>4 15 6 11 2.</_></rects> 3210 <tilted>0</tilted></feature> 3211 <threshold>-0.1124944016337395</threshold> 3212 <left_val>0.6180027723312378</left_val> 3213 <right_val>-0.2164181023836136</right_val></_></_> 3214 <_> 3215 <!-- tree 2 --> 3216 <_> 3217 <!-- root node --> 3218 <feature> 3219 <rects> 3220 <_>3 4 6 10 -1.</_> 3221 <_>3 4 3 5 2.</_> 3222 <_>6 9 3 5 2.</_></rects> 3223 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--> 3437 <_> 3438 <!-- root node --> 3439 <feature> 3440 <rects> 3441 <_>5 16 2 12 -1.</_> 3442 <_>6 16 1 12 2.</_></rects> 3443 <tilted>0</tilted></feature> 3444 <threshold>0.0111566996201873</threshold> 3445 <left_val>-0.0818208828568459</left_val> 3446 <right_val>0.6733806729316711</right_val></_></_></trees> 3447 <stage_threshold>-1.1566660404205322</stage_threshold> 3448 <parent>10</parent> 3449 <next>-1</next></_> 3450 <_> 3451 <!-- stage 12 --> 3452 <trees> 3453 <_> 3454 <!-- tree 0 --> 3455 <_> 3456 <!-- root node --> 3457 <feature> 3458 <rects> 3459 <_>0 7 10 17 -1.</_> 3460 <_>5 7 5 17 2.</_></rects> 3461 <tilted>0</tilted></feature> 3462 <threshold>-0.1847351938486099</threshold> 3463 <left_val>0.5475882887840271</left_val> 3464 <right_val>-0.2231906950473785</right_val></_></_> 3465 <_> 3466 <!-- tree 1 --> 3467 <_> 3468 <!-- root node --> 3469 <feature> 3470 <rects> 3471 <_>3 7 8 4 -1.</_> 3472 <_>3 9 8 2 2.</_></rects> 3473 <tilted>0</tilted></feature> 3474 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<right_val>-0.1944850981235504</right_val></_></_> 4014 <_> 4015 <!-- tree 46 --> 4016 <_> 4017 <!-- root node --> 4018 <feature> 4019 <rects> 4020 <_>3 16 8 8 -1.</_> 4021 <_>3 16 4 4 2.</_> 4022 <_>7 20 4 4 2.</_></rects> 4023 <tilted>0</tilted></feature> 4024 <threshold>-7.5916801579296589e-003</threshold> 4025 <left_val>-0.3322997987270355</left_val> 4026 <right_val>0.1055229976773262</right_val></_></_> 4027 <_> 4028 <!-- tree 47 --> 4029 <_> 4030 <!-- root node --> 4031 <feature> 4032 <rects> 4033 <_>7 7 6 10 -1.</_> 4034 <_>7 7 3 10 2.</_></rects> 4035 <tilted>0</tilted></feature> 4036 <threshold>-0.0547769404947758</threshold> 4037 <left_val>0.3134475052356720</left_val> 4038 <right_val>-0.0925614312291145</right_val></_></_> 4039 <_> 4040 <!-- tree 48 --> 4041 <_> 4042 <!-- root node --> 4043 <feature> 4044 <rects> 4045 <_>1 8 12 10 -1.</_> 4046 <_>4 8 6 10 2.</_></rects> 4047 <tilted>0</tilted></feature> 4048 <threshold>0.0172933097928762</threshold> 4049 <left_val>-0.1036652028560638</left_val> 4050 <right_val>0.4573282003402710</right_val></_></_></trees> 4051 <stage_threshold>-1.0953630208969116</stage_threshold> 4052 <parent>11</parent> 4053 <next>-1</next></_> 4054 <_> 4055 <!-- stage 13 --> 4056 <trees> 4057 <_> 4058 <!-- tree 0 --> 4059 <_> 4060 <!-- root node --> 4061 <feature> 4062 <rects> 4063 <_>5 16 3 12 -1.</_> 4064 <_>6 16 1 12 3.</_></rects> 4065 <tilted>0</tilted></feature> 4066 <threshold>-0.0225016307085752</threshold> 4067 <left_val>0.5229359269142151</left_val> 4068 <right_val>-0.1796838045120239</right_val></_></_> 4069 <_> 4070 <!-- tree 1 --> 4071 <_> 4072 <!-- root node --> 4073 <feature> 4074 <rects> 4075 <_>4 5 10 17 -1.</_> 4076 <_>4 5 5 17 2.</_></rects> 4077 <tilted>0</tilted></feature> 4078 <threshold>-0.0181667208671570</threshold> 4079 <left_val>0.1428108960390091</left_val> 4080 <right_val>-0.3026844859123230</right_val></_></_> 4081 <_> 4082 <!-- tree 2 --> 4083 <_> 4084 <!-- root node --> 4085 <feature> 4086 <rects> 4087 <_>0 4 14 24 -1.</_> 4088 <_>7 4 7 24 2.</_></rects> 4089 <tilted>0</tilted></feature> 4090 <threshold>0.0316802598536015</threshold> 4091 <left_val>0.1570882052183151</left_val> 4092 <right_val>-0.3230336904525757</right_val></_></_> 4093 <_> 4094 <!-- tree 3 --> 4095 <_> 4096 <!-- root node --> 4097 <feature> 4098 <rects> 4099 <_>4 9 6 7 -1.</_> 4100 <_>6 9 2 7 3.</_></rects> 4101 <tilted>0</tilted></feature> 4102 <threshold>-0.0234762504696846</threshold> 4103 <left_val>-0.4557600021362305</left_val> 4104 <right_val>0.1030009016394615</right_val></_></_> 4105 <_> 4106 <!-- tree 4 --> 4107 <_> 4108 <!-- root node --> 4109 <feature> 4110 <rects> 4111 <_>2 20 10 8 -1.</_> 4112 <_>2 20 5 4 2.</_> 4113 <_>7 24 5 4 2.</_></rects> 4114 <tilted>0</tilted></feature> 4115 <threshold>0.0456882789731026</threshold> 4116 <left_val>0.0678735375404358</left_val> 4117 <right_val>-0.7462332844734192</right_val></_></_> 4118 <_> 4119 <!-- tree 5 --> 4120 <_> 4121 <!-- root node --> 4122 <feature> 4123 <rects> 4124 <_>8 5 6 8 -1.</_> 4125 <_>6 7 6 4 2.</_></rects> 4126 <tilted>1</tilted></feature> 4127 <threshold>-0.0746098831295967</threshold> 4128 <left_val>0.2054854035377502</left_val> 4129 <right_val>-0.1009785979986191</right_val></_></_> 4130 <_> 4131 <!-- tree 6 --> 4132 <_> 4133 <!-- root node --> 4134 <feature> 4135 <rects> 4136 <_>6 4 4 6 -1.</_> 4137 <_>6 4 2 6 2.</_></rects> 4138 <tilted>1</tilted></feature> 4139 <threshold>-0.0459031015634537</threshold> 4140 <left_val>0.6666275858879089</left_val> 4141 <right_val>-0.0690716579556465</right_val></_></_> 4142 <_> 4143 <!-- tree 7 --> 4144 <_> 4145 <!-- root node --> 4146 <feature> 4147 <rects> 4148 <_>6 3 4 6 -1.</_> 4149 <_>6 3 2 6 2.</_></rects> 4150 <tilted>0</tilted></feature> 4151 <threshold>-5.7763070799410343e-004</threshold> 4152 <left_val>0.1138644963502884</left_val> 4153 <right_val>-0.1227831989526749</right_val></_></_> 4154 <_> 4155 <!-- tree 8 --> 4156 <_> 4157 <!-- root node --> 4158 <feature> 4159 <rects> 4160 <_>5 4 4 6 -1.</_> 4161 <_>7 4 2 6 2.</_></rects> 4162 <tilted>0</tilted></feature> 4163 <threshold>-4.1800830513238907e-004</threshold> 4164 <left_val>0.1999998986721039</left_val> 4165 <right_val>-0.2237267047166824</right_val></_></_> 4166 <_> 4167 <!-- tree 9 --> 4168 <_> 4169 <!-- root node --> 4170 <feature> 4171 <rects> 4172 <_>5 8 4 6 -1.</_> 4173 <_>5 8 2 6 2.</_></rects> 4174 <tilted>0</tilted></feature> 4175 <threshold>2.4581039324402809e-003</threshold> 4176 <left_val>0.1007374972105026</left_val> 4177 <right_val>-0.3632315993309021</right_val></_></_> 4178 <_> 4179 <!-- tree 10 --> 4180 <_> 4181 <!-- root node --> 4182 <feature> 4183 <rects> 4184 <_>7 3 6 6 -1.</_> 4185 <_>7 3 6 3 2.</_></rects> 4186 <tilted>1</tilted></feature> 4187 <threshold>0.0674670487642288</threshold> 4188 <left_val>0.0542006902396679</left_val> 4189 <right_val>-0.6034706830978394</right_val></_></_> 4190 <_> 4191 <!-- tree 11 --> 4192 <_> 4193 <!-- root node --> 4194 <feature> 4195 <rects> 4196 <_>4 5 6 6 -1.</_> 4197 <_>4 8 6 3 2.</_></rects> 4198 <tilted>0</tilted></feature> 4199 <threshold>-0.0389718599617481</threshold> 4200 <left_val>0.4027759134769440</left_val> 4201 <right_val>-0.1129947006702423</right_val></_></_> 4202 <_> 4203 <!-- tree 12 --> 4204 <_> 4205 <!-- root node --> 4206 <feature> 4207 <rects> 4208 <_>3 12 6 14 -1.</_> 4209 <_>3 19 6 7 2.</_></rects> 4210 <tilted>0</tilted></feature> 4211 <threshold>0.1662815958261490</threshold> 4212 <left_val>0.0482903085649014</left_val> 4213 <right_val>-0.8126922249794006</right_val></_></_> 4214 <_> 4215 <!-- tree 13 --> 4216 <_> 4217 <!-- root node --> 4218 <feature> 4219 <rects> 4220 <_>11 16 2 12 -1.</_> 4221 <_>11 16 1 12 2.</_></rects> 4222 <tilted>0</tilted></feature> 4223 <threshold>5.5140322074294090e-003</threshold> 4224 <left_val>0.0604846104979515</left_val> 4225 <right_val>-0.5457589030265808</right_val></_></_> 4226 <_> 4227 <!-- tree 14 --> 4228 <_> 4229 <!-- root node --> 4230 <feature> 4231 <rects> 4232 <_>1 22 6 6 -1.</_> 4233 <_>3 22 2 6 3.</_></rects> 4234 <tilted>0</tilted></feature> 4235 <threshold>1.2837080284953117e-003</threshold> 4236 <left_val>-0.2815071046352387</left_val> 4237 <right_val>0.1278554946184158</right_val></_></_> 4238 <_> 4239 <!-- tree 15 --> 4240 <_> 4241 <!-- root node --> 4242 <feature> 4243 <rects> 4244 <_>6 16 3 12 -1.</_> 4245 <_>7 16 1 12 3.</_></rects> 4246 <tilted>0</tilted></feature> 4247 <threshold>0.0338401608169079</threshold> 4248 <left_val>-0.0619250908493996</left_val> 4249 <right_val>0.5446158051490784</right_val></_></_> 4250 <_> 4251 <!-- tree 16 --> 4252 <_> 4253 <!-- root node --> 4254 <feature> 4255 <rects> 4256 <_>5 16 3 12 -1.</_> 4257 <_>6 16 1 12 3.</_></rects> 4258 <tilted>0</tilted></feature> 4259 <threshold>0.0142245600000024</threshold> 4260 <left_val>-0.0837020725011826</left_val> 4261 <right_val>0.5540488958358765</right_val></_></_> 4262 <_> 4263 <!-- tree 17 --> 4264 <_> 4265 <!-- root node --> 4266 <feature> 4267 <rects> 4268 <_>3 9 8 4 -1.</_> 4269 <_>3 11 8 2 2.</_></rects> 4270 <tilted>0</tilted></feature> 4271 <threshold>-1.4315280714072287e-004</threshold> 4272 <left_val>0.1531862020492554</left_val> 4273 <right_val>-0.2831287086009979</right_val></_></_> 4274 <_> 4275 <!-- tree 18 --> 4276 <_> 4277 <!-- root node --> 4278 <feature> 4279 <rects> 4280 <_>3 16 2 12 -1.</_> 4281 <_>4 16 1 12 2.</_></rects> 4282 <tilted>0</tilted></feature> 4283 <threshold>-0.0136043904349208</threshold> 4284 <left_val>-0.6322932839393616</left_val> 4285 <right_val>0.0567920282483101</right_val></_></_> 4286 <_> 4287 <!-- tree 19 --> 4288 <_> 4289 <!-- root node --> 4290 <feature> 4291 <rects> 4292 <_>2 20 12 8 -1.</_> 4293 <_>5 20 6 8 2.</_></rects> 4294 <tilted>0</tilted></feature> 4295 <threshold>-0.1795231997966766</threshold> 4296 <left_val>-0.7747110128402710</left_val> 4297 <right_val>-1.2696949997916818e-003</right_val></_></_> 4298 <_> 4299 <!-- tree 20 --> 4300 <_> 4301 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4553 <threshold>-0.2173130959272385</threshold> 4554 <left_val>0.5971680879592896</left_val> 4555 <right_val>-0.2243269979953766</right_val></_></_> 4556 <_> 4557 <!-- tree 1 --> 4558 <_> 4559 <!-- root node --> 4560 <feature> 4561 <rects> 4562 <_>3 0 8 24 -1.</_> 4563 <_>3 8 8 8 3.</_></rects> 4564 <tilted>0</tilted></feature> 4565 <threshold>-0.3462795913219452</threshold> 4566 <left_val>0.5374193787574768</left_val> 4567 <right_val>-0.0877821892499924</right_val></_></_> 4568 <_> 4569 <!-- tree 2 --> 4570 <_> 4571 <!-- root node --> 4572 <feature> 4573 <rects> 4574 <_>1 21 6 6 -1.</_> 4575 <_>3 21 2 6 3.</_></rects> 4576 <tilted>0</tilted></feature> 4577 <threshold>1.0713579831644893e-003</threshold> 4578 <left_val>-0.3592022955417633</left_val> 4579 <right_val>0.1568592935800552</right_val></_></_> 4580 <_> 4581 <!-- tree 3 --> 4582 <_> 4583 <!-- root node --> 4584 <feature> 4585 <rects> 4586 <_>5 7 8 3 -1.</_> 4587 <_>5 7 4 3 2.</_></rects> 4588 <tilted>0</tilted></feature> 4589 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4697 <_>3 16 2 6 2.</_> 4698 <_>5 22 2 6 2.</_></rects> 4699 <tilted>0</tilted></feature> 4700 <threshold>1.5448880149051547e-003</threshold> 4701 <left_val>-0.2241913974285126</left_val> 4702 <right_val>0.1783272027969360</right_val></_></_> 4703 <_> 4704 <!-- tree 13 --> 4705 <_> 4706 <!-- root node --> 4707 <feature> 4708 <rects> 4709 <_>7 17 4 7 -1.</_> 4710 <_>7 17 2 7 2.</_></rects> 4711 <tilted>0</tilted></feature> 4712 <threshold>0.0123757002875209</threshold> 4713 <left_val>-0.0357789508998394</left_val> 4714 <right_val>0.2955793142318726</right_val></_></_> 4715 <_> 4716 <!-- tree 14 --> 4717 <_> 4718 <!-- root node --> 4719 <feature> 4720 <rects> 4721 <_>3 17 4 7 -1.</_> 4722 <_>5 17 2 7 2.</_></rects> 4723 <tilted>0</tilted></feature> 4724 <threshold>5.9611927717924118e-003</threshold> 4725 <left_val>-0.0736030265688896</left_val> 4726 <right_val>0.4869956970214844</right_val></_></_> 4727 <_> 4728 <!-- tree 15 --> 4729 <_> 4730 <!-- root node --> 4731 <feature> 4732 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--> 5661 <feature> 5662 <rects> 5663 <_>0 0 10 10 -1.</_> 5664 <_>0 5 10 5 2.</_></rects> 5665 <tilted>0</tilted></feature> 5666 <threshold>0.0909955576062202</threshold> 5667 <left_val>-0.0675900131464005</left_val> 5668 <right_val>0.5267614722251892</right_val></_></_> 5669 <_> 5670 <!-- tree 41 --> 5671 <_> 5672 <!-- root node --> 5673 <feature> 5674 <rects> 5675 <_>8 5 6 8 -1.</_> 5676 <_>11 5 3 4 2.</_> 5677 <_>8 9 3 4 2.</_></rects> 5678 <tilted>0</tilted></feature> 5679 <threshold>-6.0815969482064247e-003</threshold> 5680 <left_val>0.2188315987586975</left_val> 5681 <right_val>-0.1579461991786957</right_val></_></_> 5682 <_> 5683 <!-- tree 42 --> 5684 <_> 5685 <!-- root node --> 5686 <feature> 5687 <rects> 5688 <_>1 14 12 14 -1.</_> 5689 <_>1 14 6 7 2.</_> 5690 <_>7 21 6 7 2.</_></rects> 5691 <tilted>0</tilted></feature> 5692 <threshold>0.0136338500306010</threshold> 5693 <left_val>0.1246353015303612</left_val> 5694 <right_val>-0.2339652925729752</right_val></_></_> 5695 <_> 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<rects> 5950 <_>4 6 6 6 -1.</_> 5951 <_>4 8 6 2 3.</_></rects> 5952 <tilted>0</tilted></feature> 5953 <threshold>0.0387211404740810</threshold> 5954 <left_val>-0.0732844322919846</left_val> 5955 <right_val>0.4820480942726135</right_val></_></_> 5956 <_> 5957 <!-- tree 19 --> 5958 <_> 5959 <!-- root node --> 5960 <feature> 5961 <rects> 5962 <_>1 26 12 2 -1.</_> 5963 <_>1 26 6 2 2.</_></rects> 5964 <tilted>0</tilted></feature> 5965 <threshold>-3.4923329949378967e-003</threshold> 5966 <left_val>-0.2871321141719818</left_val> 5967 <right_val>0.1039713025093079</right_val></_></_> 5968 <_> 5969 <!-- tree 20 --> 5970 <_> 5971 <!-- root node --> 5972 <feature> 5973 <rects> 5974 <_>5 7 4 6 -1.</_> 5975 <_>7 7 2 6 2.</_></rects> 5976 <tilted>0</tilted></feature> 5977 <threshold>-0.0112144602462649</threshold> 5978 <left_val>-0.5163223147392273</left_val> 5979 <right_val>0.0543844103813171</right_val></_></_> 5980 <_> 5981 <!-- tree 21 --> 5982 <_> 5983 <!-- root node --> 5984 <feature> 5985 <rects> 5986 <_>7 5 6 5 -1.</_> 5987 <_>7 5 3 5 2.</_></rects> 5988 <tilted>1</tilted></feature> 5989 <threshold>-2.2951549908611923e-004</threshold> 5990 <left_val>-0.1635524034500122</left_val> 5991 <right_val>0.0772165581583977</right_val></_></_> 5992 <_> 5993 <!-- tree 22 --> 5994 <_> 5995 <!-- root node --> 5996 <feature> 5997 <rects> 5998 <_>5 9 3 13 -1.</_> 5999 <_>6 9 1 13 3.</_></rects> 6000 <tilted>0</tilted></feature> 6001 <threshold>0.0257446095347404</threshold> 6002 <left_val>-0.0573031008243561</left_val> 6003 <right_val>0.4952527880668640</right_val></_></_> 6004 <_> 6005 <!-- tree 23 --> 6006 <_> 6007 <!-- root node --> 6008 <feature> 6009 <rects> 6010 <_>5 18 6 10 -1.</_> 6011 <_>8 18 3 5 2.</_> 6012 <_>5 23 3 5 2.</_></rects> 6013 <tilted>0</tilted></feature> 6014 <threshold>0.0379986204206944</threshold> 6015 <left_val>0.0276545807719231</left_val> 6016 <right_val>-0.4847078919410706</right_val></_></_> 6017 <_> 6018 <!-- tree 24 --> 6019 <_> 6020 <!-- root node --> 6021 <feature> 6022 <rects> 6023 <_>3 18 6 10 -1.</_> 6024 <_>3 18 3 5 2.</_> 6025 <_>6 23 3 5 2.</_></rects> 6026 <tilted>0</tilted></feature> 6027 <threshold>2.3906941059976816e-003</threshold> 6028 <left_val>-0.2010668069124222</left_val> 6029 <right_val>0.1620907932519913</right_val></_></_> 6030 <_> 6031 <!-- tree 25 --> 6032 <_> 6033 <!-- root node --> 6034 <feature> 6035 <rects> 6036 <_>7 15 7 6 -1.</_> 6037 <_>7 15 7 3 2.</_></rects> 6038 <tilted>1</tilted></feature> 6039 <threshold>-0.1289131939411163</threshold> 6040 <left_val>-0.6972699761390686</left_val> 6041 <right_val>0.0172267593443394</right_val></_></_> 6042 <_> 6043 <!-- tree 26 --> 6044 <_> 6045 <!-- root node --> 6046 <feature> 6047 <rects> 6048 <_>0 23 9 5 -1.</_> 6049 <_>3 23 3 5 3.</_></rects> 6050 <tilted>0</tilted></feature> 6051 <threshold>9.4630720559507608e-004</threshold> 6052 <left_val>-0.2710422873497009</left_val> 6053 <right_val>0.1089453995227814</right_val></_></_> 6054 <_> 6055 <!-- tree 27 --> 6056 <_> 6057 <!-- root node --> 6058 <feature> 6059 <rects> 6060 <_>7 15 7 6 -1.</_> 6061 <_>7 15 7 3 2.</_></rects> 6062 <tilted>1</tilted></feature> 6063 <threshold>3.2807278912514448e-003</threshold> 6064 <left_val>-0.0419495105743408</left_val> 6065 <right_val>0.0821790024638176</right_val></_></_> 6066 <_> 6067 <!-- tree 28 --> 6068 <_> 6069 <!-- root node --> 6070 <feature> 6071 <rects> 6072 <_>7 15 6 7 -1.</_> 6073 <_>7 15 3 7 2.</_></rects> 6074 <tilted>1</tilted></feature> 6075 <threshold>0.0512044988572598</threshold> 6076 <left_val>0.0481804087758064</left_val> 6077 <right_val>-0.6634492278099060</right_val></_></_> 6078 <_> 6079 <!-- tree 29 --> 6080 <_> 6081 <!-- root node --> 6082 <feature> 6083 <rects> 6084 <_>7 2 6 12 -1.</_> 6085 <_>10 2 3 6 2.</_> 6086 <_>7 8 3 6 2.</_></rects> 6087 <tilted>0</tilted></feature> 6088 <threshold>-0.0457515083253384</threshold> 6089 <left_val>0.1935078948736191</left_val> 6090 <right_val>-0.0372233018279076</right_val></_></_> 6091 <_> 6092 <!-- tree 30 --> 6093 <_> 6094 <!-- root node --> 6095 <feature> 6096 <rects> 6097 <_>7 5 6 4 -1.</_> 6098 <_>7 5 6 2 2.</_></rects> 6099 <tilted>1</tilted></feature> 6100 <threshold>0.0143915796652436</threshold> 6101 <left_val>0.1082883030176163</left_val> 6102 <right_val>-0.2352464050054550</right_val></_></_> 6103 <_> 6104 <!-- tree 31 --> 6105 <_> 6106 <!-- root node --> 6107 <feature> 6108 <rects> 6109 <_>7 3 6 10 -1.</_> 6110 <_>10 3 3 5 2.</_> 6111 <_>7 8 3 5 2.</_></rects> 6112 <tilted>0</tilted></feature> 6113 <threshold>-7.6694227755069733e-003</threshold> 6114 <left_val>0.0774298831820488</left_val> 6115 <right_val>-0.0466584414243698</right_val></_></_> 6116 <_> 6117 <!-- tree 32 --> 6118 <_> 6119 <!-- root node --> 6120 <feature> 6121 <rects> 6122 <_>1 3 6 10 -1.</_> 6123 <_>1 3 3 5 2.</_> 6124 <_>4 8 3 5 2.</_></rects> 6125 <tilted>0</tilted></feature> 6126 <threshold>-0.0493752099573612</threshold> 6127 <left_val>0.3560423851013184</left_val> 6128 <right_val>-0.0817319303750992</right_val></_></_> 6129 <_> 6130 <!-- tree 33 --> 6131 <_> 6132 <!-- root node --> 6133 <feature> 6134 <rects> 6135 <_>1 7 12 4 -1.</_> 6136 <_>1 7 6 4 2.</_></rects> 6137 <tilted>0</tilted></feature> 6138 <threshold>0.0493589788675308</threshold> 6139 <left_val>0.0501068383455276</left_val> 6140 <right_val>-0.5927317142486572</right_val></_></_> 6141 <_> 6142 <!-- tree 34 --> 6143 <_> 6144 <!-- root node --> 6145 <feature> 6146 <rects> 6147 <_>5 1 6 4 -1.</_> 6148 <_>5 1 6 2 2.</_></rects> 6149 <tilted>1</tilted></feature> 6150 <threshold>0.0530142895877361</threshold> 6151 <left_val>0.0331554301083088</left_val> 6152 <right_val>-0.7078366875648499</right_val></_></_> 6153 <_> 6154 <!-- tree 35 --> 6155 <_> 6156 <!-- root node --> 6157 <feature> 6158 <rects> 6159 <_>0 0 14 10 -1.</_> 6160 <_>0 5 14 5 2.</_></rects> 6161 <tilted>0</tilted></feature> 6162 <threshold>-0.0120867397636175</threshold> 6163 <left_val>0.1494368016719818</left_val> 6164 <right_val>-0.1897324025630951</right_val></_></_> 6165 <_> 6166 <!-- tree 36 --> 6167 <_> 6168 <!-- root node --> 6169 <feature> 6170 <rects> 6171 <_>0 8 10 18 -1.</_> 6172 <_>0 8 5 9 2.</_> 6173 <_>5 17 5 9 2.</_></rects> 6174 <tilted>0</tilted></feature> 6175 <threshold>-0.1357958018779755</threshold> 6176 <left_val>0.4586344063282013</left_val> 6177 <right_val>-0.0719983428716660</right_val></_></_> 6178 <_> 6179 <!-- tree 37 --> 6180 <_> 6181 <!-- root node --> 6182 <feature> 6183 <rects> 6184 <_>7 16 2 12 -1.</_> 6185 <_>7 16 1 12 2.</_></rects> 6186 <tilted>0</tilted></feature> 6187 <threshold>1.9633909687399864e-003</threshold> 6188 <left_val>-0.1042060032486916</left_val> 6189 <right_val>0.1846560984849930</right_val></_></_> 6190 <_> 6191 <!-- tree 38 --> 6192 <_> 6193 <!-- root node --> 6194 <feature> 6195 <rects> 6196 <_>2 21 8 7 -1.</_> 6197 <_>4 21 4 7 2.</_></rects> 6198 <tilted>0</tilted></feature> 6199 <threshold>9.3589266762137413e-003</threshold> 6200 <left_val>0.0539574585855007</left_val> 6201 <right_val>-0.4733794033527374</right_val></_></_> 6202 <_> 6203 <!-- tree 39 --> 6204 <_> 6205 <!-- root node --> 6206 <feature> 6207 <rects> 6208 <_>3 21 8 6 -1.</_> 6209 <_>5 21 4 6 2.</_></rects> 6210 <tilted>0</tilted></feature> 6211 <threshold>4.3361759744584560e-003</threshold> 6212 <left_val>-0.0571734011173248</left_val> 6213 <right_val>0.5095887184143066</right_val></_></_> 6214 <_> 6215 <!-- tree 40 --> 6216 <_> 6217 <!-- root node --> 6218 <feature> 6219 <rects> 6220 <_>4 10 6 8 -1.</_> 6221 <_>6 10 2 8 3.</_></rects> 6222 <tilted>0</tilted></feature> 6223 <threshold>8.5009206086397171e-003</threshold> 6224 <left_val>0.0940768197178841</left_val> 6225 <right_val>-0.2926596999168396</right_val></_></_> 6226 <_> 6227 <!-- tree 41 --> 6228 <_> 6229 <!-- root node --> 6230 <feature> 6231 <rects> 6232 <_>8 2 3 12 -1.</_> 6233 <_>9 2 1 12 3.</_></rects> 6234 <tilted>0</tilted></feature> 6235 <threshold>-0.0190899204462767</threshold> 6236 <left_val>0.3542652130126953</left_val> 6237 <right_val>-0.0558761097490788</right_val></_></_> 6238 <_> 6239 <!-- tree 42 --> 6240 <_> 6241 <!-- root node --> 6242 <feature> 6243 <rects> 6244 <_>3 2 3 12 -1.</_> 6245 <_>4 2 1 12 3.</_></rects> 6246 <tilted>0</tilted></feature> 6247 <threshold>-1.6061830101534724e-003</threshold> 6248 <left_val>0.1663406044244766</left_val> 6249 <right_val>-0.1593942940235138</right_val></_></_> 6250 <_> 6251 <!-- tree 43 --> 6252 <_> 6253 <!-- root node --> 6254 <feature> 6255 <rects> 6256 <_>2 26 12 2 -1.</_> 6257 <_>2 26 6 2 2.</_></rects> 6258 <tilted>0</tilted></feature> 6259 <threshold>-7.8830653801560402e-003</threshold> 6260 <left_val>-0.2606467008590698</left_val> 6261 <right_val>0.0552368983626366</right_val></_></_> 6262 <_> 6263 <!-- tree 44 --> 6264 <_> 6265 <!-- root node --> 6266 <feature> 6267 <rects> 6268 <_>1 25 12 3 -1.</_> 6269 <_>7 25 6 3 2.</_></rects> 6270 <tilted>0</tilted></feature> 6271 <threshold>-3.2838371116667986e-003</threshold> 6272 <left_val>-0.2492434978485107</left_val> 6273 <right_val>0.1428827941417694</right_val></_></_> 6274 <_> 6275 <!-- tree 45 --> 6276 <_> 6277 <!-- root node --> 6278 <feature> 6279 <rects> 6280 <_>7 20 3 5 -1.</_> 6281 <_>8 21 1 5 3.</_></rects> 6282 <tilted>1</tilted></feature> 6283 <threshold>0.0192042198032141</threshold> 6284 <left_val>-0.0261326599866152</left_val> 6285 <right_val>0.3293955028057098</right_val></_></_></trees> 6286 <stage_threshold>-0.8597478270530701</stage_threshold> 6287 <parent>15</parent> 6288 <next>-1</next></_> 6289 <_> 6290 <!-- stage 17 --> 6291 <trees> 6292 <_> 6293 <!-- tree 0 --> 6294 <_> 6295 <!-- root node --> 6296 <feature> 6297 <rects> 6298 <_>3 15 8 11 -1.</_> 6299 <_>5 15 4 11 2.</_></rects> 6300 <tilted>0</tilted></feature> 6301 <threshold>-0.1014143005013466</threshold> 6302 <left_val>0.4719781875610352</left_val> 6303 <right_val>-0.1812396049499512</right_val></_></_> 6304 <_> 6305 <!-- tree 1 --> 6306 <_> 6307 <!-- root node --> 6308 <feature> 6309 <rects> 6310 <_>1 1 12 21 -1.</_> 6311 <_>5 8 4 7 9.</_></rects> 6312 <tilted>0</tilted></feature> 6313 <threshold>-0.7670872211456299</threshold> 6314 <left_val>0.4321441948413849</left_val> 6315 <right_val>-0.1070564016699791</right_val></_></_> 6316 <_> 6317 <!-- tree 2 --> 6318 <_> 6319 <!-- root node --> 6320 <feature> 6321 <rects> 6322 <_>0 22 4 6 -1.</_> 6323 <_>2 22 2 6 2.</_></rects> 6324 <tilted>0</tilted></feature> 6325 <threshold>8.0198869109153748e-003</threshold> 6326 <left_val>0.0848589166998863</left_val> 6327 <right_val>-0.5016363263130188</right_val></_></_> 6328 <_> 6329 <!-- tree 3 --> 6330 <_> 6331 <!-- root node --> 6332 <feature> 6333 <rects> 6334 <_>5 23 9 4 -1.</_> 6335 <_>8 23 3 4 3.</_></rects> 6336 <tilted>0</tilted></feature> 6337 <threshold>0.0421738885343075</threshold> 6338 <left_val>0.0436127297580242</left_val> 6339 <right_val>-0.6513525247573853</right_val></_></_> 6340 <_> 6341 <!-- tree 4 --> 6342 <_> 6343 <!-- root node --> 6344 <feature> 6345 <rects> 6346 <_>0 23 9 4 -1.</_> 6347 <_>3 23 3 4 3.</_></rects> 6348 <tilted>0</tilted></feature> 6349 <threshold>4.0101539343595505e-003</threshold> 6350 <left_val>-0.2415114045143127</left_val> 6351 <right_val>0.1702917963266373</right_val></_></_> 6352 <_> 6353 <!-- tree 5 --> 6354 <_> 6355 <!-- root node --> 6356 <feature> 6357 <rects> 6358 <_>6 3 4 12 -1.</_> 6359 <_>8 3 2 6 2.</_> 6360 <_>6 9 2 6 2.</_></rects> 6361 <tilted>0</tilted></feature> 6362 <threshold>-1.3389269588515162e-003</threshold> 6363 <left_val>-0.1842131018638611</left_val> 6364 <right_val>0.0922170132398605</right_val></_></_> 6365 <_> 6366 <!-- tree 6 --> 6367 <_> 6368 <!-- root node --> 6369 <feature> 6370 <rects> 6371 <_>6 4 2 24 -1.</_> 6372 <_>6 4 1 12 2.</_> 6373 <_>7 16 1 12 2.</_></rects> 6374 <tilted>0</tilted></feature> 6375 <threshold>3.3321550581604242e-003</threshold> 6376 <left_val>-0.1670908927917481</left_val> 6377 <right_val>0.1923999935388565</right_val></_></_> 6378 <_> 6379 <!-- tree 7 --> 6380 <_> 6381 <!-- root node --> 6382 <feature> 6383 <rects> 6384 <_>5 9 4 6 -1.</_> 6385 <_>5 9 2 6 2.</_></rects> 6386 <tilted>0</tilted></feature> 6387 <threshold>1.5524900518357754e-003</threshold> 6388 <left_val>0.1111333966255188</left_val> 6389 <right_val>-0.3120034933090210</right_val></_></_> 6390 <_> 6391 <!-- tree 8 --> 6392 <_> 6393 <!-- root node --> 6394 <feature> 6395 <rects> 6396 <_>2 7 4 6 -1.</_> 6397 <_>4 7 2 6 2.</_></rects> 6398 <tilted>0</tilted></feature> 6399 <threshold>0.0238092597573996</threshold> 6400 <left_val>-0.0640965998172760</left_val> 6401 <right_val>0.5616208910942078</right_val></_></_> 6402 <_> 6403 <!-- tree 9 --> 6404 <_> 6405 <!-- root node --> 6406 <feature> 6407 <rects> 6408 <_>4 8 6 20 -1.</_> 6409 <_>4 18 6 10 2.</_></rects> 6410 <tilted>0</tilted></feature> 6411 <threshold>0.0280854292213917</threshold> 6412 <left_val>-0.2239045947790146</left_val> 6413 <right_val>0.1683211028575897</right_val></_></_> 6414 <_> 6415 <!-- tree 10 --> 6416 <_> 6417 <!-- root node --> 6418 <feature> 6419 <rects> 6420 <_>1 16 3 12 -1.</_> 6421 <_>2 16 1 12 3.</_></rects> 6422 <tilted>0</tilted></feature> 6423 <threshold>-4.7726151533424854e-003</threshold> 6424 <left_val>-0.4615002870559692</left_val> 6425 <right_val>0.0494330003857613</right_val></_></_> 6426 <_> 6427 <!-- tree 11 --> 6428 <_> 6429 <!-- root node --> 6430 <feature> 6431 <rects> 6432 <_>8 12 6 16 -1.</_> 6433 <_>8 16 6 8 2.</_></rects> 6434 <tilted>0</tilted></feature> 6435 <threshold>0.1053185015916824</threshold> 6436 <left_val>0.0346832908689976</left_val> 6437 <right_val>-0.6428365111351013</right_val></_></_> 6438 <_> 6439 <!-- tree 12 --> 6440 <_> 6441 <!-- root node --> 6442 <feature> 6443 <rects> 6444 <_>1 17 4 6 -1.</_> 6445 <_>3 17 2 6 2.</_></rects> 6446 <tilted>0</tilted></feature> 6447 <threshold>-7.2594000957906246e-003</threshold> 6448 <left_val>-0.4041875898838043</left_val> 6449 <right_val>0.0609010681509972</right_val></_></_> 6450 <_> 6451 <!-- tree 13 --> 6452 <_> 6453 <!-- root node --> 6454 <feature> 6455 <rects> 6456 <_>7 14 6 9 -1.</_> 6457 <_>9 14 2 9 3.</_></rects> 6458 <tilted>0</tilted></feature> 6459 <threshold>8.7005542591214180e-003</threshold> 6460 <left_val>-0.0758324787020683</left_val> 6461 <right_val>0.0894848927855492</right_val></_></_> 6462 <_> 6463 <!-- tree 14 --> 6464 <_> 6465 <!-- root node --> 6466 <feature> 6467 <rects> 6468 <_>1 14 6 9 -1.</_> 6469 <_>3 14 2 9 3.</_></rects> 6470 <tilted>0</tilted></feature> 6471 <threshold>-0.0536715202033520</threshold> 6472 <left_val>0.7371097207069397</left_val> 6473 <right_val>-0.0409931503236294</right_val></_></_> 6474 <_> 6475 <!-- tree 15 --> 6476 <_> 6477 <!-- root node --> 6478 <feature> 6479 <rects> 6480 <_>8 0 4 18 -1.</_> 6481 <_>10 0 2 9 2.</_> 6482 <_>8 9 2 9 2.</_></rects> 6483 <tilted>0</tilted></feature> 6484 <threshold>0.0345212109386921</threshold> 6485 <left_val>-0.0137315401807427</left_val> 6486 <right_val>0.2729964852333069</right_val></_></_> 6487 <_> 6488 <!-- tree 16 --> 6489 <_> 6490 <!-- root node --> 6491 <feature> 6492 <rects> 6493 <_>2 0 4 18 -1.</_> 6494 <_>2 0 2 9 2.</_> 6495 <_>4 9 2 9 2.</_></rects> 6496 <tilted>0</tilted></feature> 6497 <threshold>-7.2156880050897598e-003</threshold> 6498 <left_val>0.1272314935922623</left_val> 6499 <right_val>-0.2332960963249207</right_val></_></_> 6500 <_> 6501 <!-- tree 17 --> 6502 <_> 6503 <!-- root node --> 6504 <feature> 6505 <rects> 6506 <_>11 14 2 12 -1.</_> 6507 <_>11 14 1 12 2.</_></rects> 6508 <tilted>0</tilted></feature> 6509 <threshold>1.7666360363364220e-003</threshold> 6510 <left_val>0.0579776912927628</left_val> 6511 <right_val>-0.2003654986619949</right_val></_></_> 6512 <_> 6513 <!-- tree 18 --> 6514 <_> 6515 <!-- root node --> 6516 <feature> 6517 <rects> 6518 <_>1 14 2 12 -1.</_> 6519 <_>2 14 1 12 2.</_></rects> 6520 <tilted>0</tilted></feature> 6521 <threshold>3.8101759273558855e-003</threshold> 6522 <left_val>0.0738669112324715</left_val> 6523 <right_val>-0.3078007102012634</right_val></_></_> 6524 <_> 6525 <!-- tree 19 --> 6526 <_> 6527 <!-- root node --> 6528 <feature> 6529 <rects> 6530 <_>8 11 3 12 -1.</_> 6531 <_>9 11 1 12 3.</_></rects> 6532 <tilted>0</tilted></feature> 6533 <threshold>-0.0250196307897568</threshold> 6534 <left_val>0.4350267052650452</left_val> 6535 <right_val>-0.0482944287359715</right_val></_></_> 6536 <_> 6537 <!-- tree 20 --> 6538 <_> 6539 <!-- root node --> 6540 <feature> 6541 <rects> 6542 <_>1 7 12 6 -1.</_> 6543 <_>4 7 6 6 2.</_></rects> 6544 <tilted>0</tilted></feature> 6545 <threshold>9.7328815609216690e-003</threshold> 6546 <left_val>-0.0830639526247978</left_val> 6547 <right_val>0.3000870048999786</right_val></_></_> 6548 <_> 6549 <!-- tree 21 --> 6550 <_> 6551 <!-- root node --> 6552 <feature> 6553 <rects> 6554 <_>1 1 12 9 -1.</_> 6555 <_>4 1 6 9 2.</_></rects> 6556 <tilted>0</tilted></feature> 6557 <threshold>-3.3074519596993923e-003</threshold> 6558 <left_val>0.1359129995107651</left_val> 6559 <right_val>-0.2247667014598846</right_val></_></_> 6560 <_> 6561 <!-- tree 22 --> 6562 <_> 6563 <!-- root node --> 6564 <feature> 6565 <rects> 6566 <_>1 3 12 20 -1.</_> 6567 <_>1 3 6 10 2.</_> 6568 <_>7 13 6 10 2.</_></rects> 6569 <tilted>0</tilted></feature> 6570 <threshold>-0.1917860954999924</threshold> 6571 <left_val>-0.8793690204620361</left_val> 6572 <right_val>0.0279150791466236</right_val></_></_> 6573 <_> 6574 <!-- tree 23 --> 6575 <_> 6576 <!-- root node --> 6577 <feature> 6578 <rects> 6579 <_>4 8 6 10 -1.</_> 6580 <_>7 8 3 5 2.</_> 6581 <_>4 13 3 5 2.</_></rects> 6582 <tilted>0</tilted></feature> 6583 <threshold>6.0892169130966067e-004</threshold> 6584 <left_val>-0.2289137989282608</left_val> 6585 <right_val>0.1023617014288902</right_val></_></_> 6586 <_> 6587 <!-- tree 24 --> 6588 <_> 6589 <!-- root node --> 6590 <feature> 6591 <rects> 6592 <_>6 5 8 3 -1.</_> 6593 <_>6 5 4 3 2.</_></rects> 6594 <tilted>1</tilted></feature> 6595 <threshold>-7.7072591520845890e-003</threshold> 6596 <left_val>-0.2491775006055832</left_val> 6597 <right_val>0.0943151563405991</right_val></_></_> 6598 <_> 6599 <!-- tree 25 --> 6600 <_> 6601 <!-- root node --> 6602 <feature> 6603 <rects> 6604 <_>3 15 8 7 -1.</_> 6605 <_>5 15 4 7 2.</_></rects> 6606 <tilted>0</tilted></feature> 6607 <threshold>-0.1091611012816429</threshold> 6608 <left_val>0.5566406846046448</left_val> 6609 <right_val>-0.0474190413951874</right_val></_></_> 6610 <_> 6611 <!-- tree 26 --> 6612 <_> 6613 <!-- root node --> 6614 <feature> 6615 <rects> 6616 <_>0 14 12 12 -1.</_> 6617 <_>4 18 4 4 9.</_></rects> 6618 <tilted>0</tilted></feature> 6619 <threshold>-0.0637037828564644</threshold> 6620 <left_val>-0.2150306999683380</left_val> 6621 <right_val>0.1065587997436523</right_val></_></_> 6622 <_> 6623 <!-- tree 27 --> 6624 <_> 6625 <!-- root node --> 6626 <feature> 6627 <rects> 6628 <_>5 12 4 16 -1.</_> 6629 <_>5 16 4 8 2.</_></rects> 6630 <tilted>0</tilted></feature> 6631 <threshold>-0.0267041604965925</threshold> 6632 <left_val>0.3301782011985779</left_val> 6633 <right_val>-0.0935690328478813</right_val></_></_> 6634 <_> 6635 <!-- tree 28 --> 6636 <_> 6637 <!-- root node --> 6638 <feature> 6639 <rects> 6640 <_>0 21 12 6 -1.</_> 6641 <_>4 21 4 6 3.</_></rects> 6642 <tilted>0</tilted></feature> 6643 <threshold>-2.7289129793643951e-003</threshold> 6644 <left_val>0.0865313410758972</left_val> 6645 <right_val>-0.2662309110164642</right_val></_></_> 6646 <_> 6647 <!-- tree 29 --> 6648 <_> 6649 <!-- root node --> 6650 <feature> 6651 <rects> 6652 <_>4 17 8 7 -1.</_> 6653 <_>4 17 4 7 2.</_></rects> 6654 <tilted>0</tilted></feature> 6655 <threshold>-0.1057505011558533</threshold> 6656 <left_val>-1.</left_val> 6657 <right_val>5.9039499610662460e-003</right_val></_></_> 6658 <_> 6659 <!-- tree 30 --> 6660 <_> 6661 <!-- root node --> 6662 <feature> 6663 <rects> 6664 <_>2 17 8 7 -1.</_> 6665 <_>6 17 4 7 2.</_></rects> 6666 <tilted>0</tilted></feature> 6667 <threshold>0.0189048293977976</threshold> 6668 <left_val>-0.0620773099362850</left_val> 6669 <right_val>0.4779633879661560</right_val></_></_> 6670 <_> 6671 <!-- tree 31 --> 6672 <_> 6673 <!-- root node --> 6674 <feature> 6675 <rects> 6676 <_>7 4 6 5 -1.</_> 6677 <_>7 4 3 5 2.</_></rects> 6678 <tilted>1</tilted></feature> 6679 <threshold>-0.1639672070741653</threshold> 6680 <left_val>-1.</left_val> 6681 <right_val>0.0104935104027390</right_val></_></_> 6682 <_> 6683 <!-- tree 32 --> 6684 <_> 6685 <!-- root node --> 6686 <feature> 6687 <rects> 6688 <_>7 4 5 6 -1.</_> 6689 <_>7 4 5 3 2.</_></rects> 6690 <tilted>1</tilted></feature> 6691 <threshold>0.0104537103325129</threshold> 6692 <left_val>0.1268896013498306</left_val> 6693 <right_val>-0.2035153061151505</right_val></_></_> 6694 <_> 6695 <!-- tree 33 --> 6696 <_> 6697 <!-- root node --> 6698 <feature> 6699 <rects> 6700 <_>8 3 6 7 -1.</_> 6701 <_>8 3 3 7 2.</_></rects> 6702 <tilted>1</tilted></feature> 6703 <threshold>0.1372427046298981</threshold> 6704 <left_val>9.6491426229476929e-003</left_val> 6705 <right_val>-0.3790872991085053</right_val></_></_> 6706 <_> 6707 <!-- tree 34 --> 6708 <_> 6709 <!-- root node --> 6710 <feature> 6711 <rects> 6712 <_>6 3 7 6 -1.</_> 6713 <_>6 3 7 3 2.</_></rects> 6714 <tilted>1</tilted></feature> 6715 <threshold>-5.0359591841697693e-003</threshold> 6716 <left_val>-0.2593623101711273</left_val> 6717 <right_val>0.1174589022994041</right_val></_></_> 6718 <_> 6719 <!-- tree 35 --> 6720 <_> 6721 <!-- root node --> 6722 <feature> 6723 <rects> 6724 <_>7 4 2 22 -1.</_> 6725 <_>7 4 1 22 2.</_></rects> 6726 <tilted>0</tilted></feature> 6727 <threshold>6.5677291713654995e-003</threshold> 6728 <left_val>-0.0604652911424637</left_val> 6729 <right_val>0.1563781946897507</right_val></_></_> 6730 <_> 6731 <!-- tree 36 --> 6732 <_> 6733 <!-- root node --> 6734 <feature> 6735 <rects> 6736 <_>5 4 2 22 -1.</_> 6737 <_>6 4 1 22 2.</_></rects> 6738 <tilted>0</tilted></feature> 6739 <threshold>-0.0303469896316528</threshold> 6740 <left_val>0.3840340077877045</left_val> 6741 <right_val>-0.0614773593842983</right_val></_></_> 6742 <_> 6743 <!-- tree 37 --> 6744 <_> 6745 <!-- root node --> 6746 <feature> 6747 <rects> 6748 <_>7 8 2 12 -1.</_> 6749 <_>7 8 1 12 2.</_></rects> 6750 <tilted>0</tilted></feature> 6751 <threshold>0.0175463296473026</threshold> 6752 <left_val>0.0286432299762964</left_val> 6753 <right_val>-0.4767946898937225</right_val></_></_> 6754 <_> 6755 <!-- tree 38 --> 6756 <_> 6757 <!-- root node --> 6758 <feature> 6759 <rects> 6760 <_>5 8 2 12 -1.</_> 6761 <_>6 8 1 12 2.</_></rects> 6762 <tilted>0</tilted></feature> 6763 <threshold>-4.5566740445792675e-003</threshold> 6764 <left_val>-0.3126108944416046</left_val> 6765 <right_val>0.1088562980294228</right_val></_></_> 6766 <_> 6767 <!-- tree 39 --> 6768 <_> 6769 <!-- root node --> 6770 <feature> 6771 <rects> 6772 <_>3 8 10 5 -1.</_> 6773 <_>3 8 5 5 2.</_></rects> 6774 <tilted>0</tilted></feature> 6775 <threshold>-0.0698510929942131</threshold> 6776 <left_val>-0.7099410295486450</left_val> 6777 <right_val>0.0185367707163095</right_val></_></_> 6778 <_> 6779 <!-- tree 40 --> 6780 <_> 6781 <!-- root node --> 6782 <feature> 6783 <rects> 6784 <_>4 12 6 6 -1.</_> 6785 <_>6 12 2 6 3.</_></rects> 6786 <tilted>0</tilted></feature> 6787 <threshold>-1.4962710338295437e-005</threshold> 6788 <left_val>0.1028714030981064</left_val> 6789 <right_val>-0.2292115986347199</right_val></_></_> 6790 <_> 6791 <!-- tree 41 --> 6792 <_> 6793 <!-- root node --> 6794 <feature> 6795 <rects> 6796 <_>8 8 4 16 -1.</_> 6797 <_>10 8 2 8 2.</_> 6798 <_>8 16 2 8 2.</_></rects> 6799 <tilted>0</tilted></feature> 6800 <threshold>-0.0727050006389618</threshold> 6801 <left_val>0.4252012073993683</left_val> 6802 <right_val>-0.0282363407313824</right_val></_></_> 6803 <_> 6804 <!-- tree 42 --> 6805 <_> 6806 <!-- root node --> 6807 <feature> 6808 <rects> 6809 <_>2 8 4 16 -1.</_> 6810 <_>2 8 2 8 2.</_> 6811 <_>4 16 2 8 2.</_></rects> 6812 <tilted>0</tilted></feature> 6813 <threshold>0.0373382903635502</threshold> 6814 <left_val>-0.0766300335526466</left_val> 6815 <right_val>0.3237414956092835</right_val></_></_> 6816 <_> 6817 <!-- tree 43 --> 6818 <_> 6819 <!-- root node --> 6820 <feature> 6821 <rects> 6822 <_>1 21 12 4 -1.</_> 6823 <_>7 21 6 2 2.</_> 6824 <_>1 23 6 2 2.</_></rects> 6825 <tilted>0</tilted></feature> 6826 <threshold>0.0286909602582455</threshold> 6827 <left_val>0.0300294999033213</left_val> 6828 <right_val>-0.8400797843933106</right_val></_></_> 6829 <_> 6830 <!-- tree 44 --> 6831 <_> 6832 <!-- root node --> 6833 <feature> 6834 <rects> 6835 <_>4 2 2 12 -1.</_> 6836 <_>4 8 2 6 2.</_></rects> 6837 <tilted>0</tilted></feature> 6838 <threshold>0.0100197698920965</threshold> 6839 <left_val>-0.0790718570351601</left_val> 6840 <right_val>0.3401907086372376</right_val></_></_> 6841 <_> 6842 <!-- tree 45 --> 6843 <_> 6844 <!-- root node --> 6845 <feature> 6846 <rects> 6847 <_>4 10 6 4 -1.</_> 6848 <_>4 12 6 2 2.</_></rects> 6849 <tilted>0</tilted></feature> 6850 <threshold>-3.9540659636259079e-003</threshold> 6851 <left_val>-0.2444967925548554</left_val> 6852 <right_val>0.1184566020965576</right_val></_></_> 6853 <_> 6854 <!-- tree 46 --> 6855 <_> 6856 <!-- root node --> 6857 <feature> 6858 <rects> 6859 <_>2 8 10 12 -1.</_> 6860 <_>2 12 10 4 3.</_></rects> 6861 <tilted>0</tilted></feature> 6862 <threshold>-8.2879550755023956e-003</threshold> 6863 <left_val>0.1062875017523766</left_val> 6864 <right_val>-0.2204415053129196</right_val></_></_> 6865 <_> 6866 <!-- tree 47 --> 6867 <_> 6868 <!-- root node --> 6869 <feature> 6870 <rects> 6871 <_>4 17 6 8 -1.</_> 6872 <_>7 17 3 4 2.</_> 6873 <_>4 21 3 4 2.</_></rects> 6874 <tilted>0</tilted></feature> 6875 <threshold>-0.0345824807882309</threshold> 6876 <left_val>-0.7133362889289856</left_val> 6877 <right_val>0.0297279208898544</right_val></_></_> 6878 <_> 6879 <!-- tree 48 --> 6880 <_> 6881 <!-- root node --> 6882 <feature> 6883 <rects> 6884 <_>7 15 4 3 -1.</_> 6885 <_>6 16 4 1 3.</_></rects> 6886 <tilted>1</tilted></feature> 6887 <threshold>-1.4701869804412127e-003</threshold> 6888 <left_val>0.1263066977262497</left_val> 6889 <right_val>-0.1826086044311523</right_val></_></_> 6890 <_> 6891 <!-- tree 49 --> 6892 <_> 6893 <!-- root node --> 6894 <feature> 6895 <rects> 6896 <_>9 20 3 5 -1.</_> 6897 <_>10 21 1 5 3.</_></rects> 6898 <tilted>1</tilted></feature> 6899 <threshold>-0.0187925603240728</threshold> 6900 <left_val>0.4415951073169708</left_val> 6901 <right_val>-0.0629801005125046</right_val></_></_> 6902 <_> 6903 <!-- tree 50 --> 6904 <_> 6905 <!-- root node --> 6906 <feature> 6907 <rects> 6908 <_>0 18 14 6 -1.</_> 6909 <_>7 18 7 6 2.</_></rects> 6910 <tilted>0</tilted></feature> 6911 <threshold>-0.0198302809149027</threshold> 6912 <left_val>-0.2830869853496552</left_val> 6913 <right_val>0.0921800285577774</right_val></_></_> 6914 <_> 6915 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6989 <threshold>0.0279671307653189</threshold> 6990 <left_val>-0.0862911790609360</left_val> 6991 <right_val>0.5325798988342285</right_val></_></_> 6992 <_> 6993 <!-- tree 2 --> 6994 <_> 6995 <!-- root node --> 6996 <feature> 6997 <rects> 6998 <_>7 18 4 6 -1.</_> 6999 <_>7 18 2 6 2.</_></rects> 7000 <tilted>1</tilted></feature> 7001 <threshold>2.0941249385941774e-004</threshold> 7002 <left_val>-0.2719970047473908</left_val> 7003 <right_val>0.1361507028341293</right_val></_></_> 7004 <_> 7005 <!-- tree 3 --> 7006 <_> 7007 <!-- root node --> 7008 <feature> 7009 <rects> 7010 <_>6 16 3 12 -1.</_> 7011 <_>7 16 1 12 3.</_></rects> 7012 <tilted>0</tilted></feature> 7013 <threshold>-0.0336372405290604</threshold> 7014 <left_val>0.2829976081848145</left_val> 7015 <right_val>-0.0223564691841602</right_val></_></_> 7016 <_> 7017 <!-- tree 4 --> 7018 <_> 7019 <!-- root node --> 7020 <feature> 7021 <rects> 7022 <_>5 16 3 12 -1.</_> 7023 <_>6 16 1 12 3.</_></rects> 7024 <tilted>0</tilted></feature> 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<threshold>5.3796600550413132e-003</threshold> 7062 <left_val>-0.0964008867740631</left_val> 7063 <right_val>0.0932230502367020</right_val></_></_> 7064 <_> 7065 <!-- tree 8 --> 7066 <_> 7067 <!-- root node --> 7068 <feature> 7069 <rects> 7070 <_>3 10 8 6 -1.</_> 7071 <_>5 10 4 6 2.</_></rects> 7072 <tilted>0</tilted></feature> 7073 <threshold>-0.0602832399308681</threshold> 7074 <left_val>-0.5432562232017517</left_val> 7075 <right_val>0.0545159690082073</right_val></_></_> 7076 <_> 7077 <!-- tree 9 --> 7078 <_> 7079 <!-- root node --> 7080 <feature> 7081 <rects> 7082 <_>5 20 8 8 -1.</_> 7083 <_>7 20 4 8 2.</_></rects> 7084 <tilted>0</tilted></feature> 7085 <threshold>8.4590855985879898e-003</threshold> 7086 <left_val>0.0501895211637020</left_val> 7087 <right_val>-0.3763839900493622</right_val></_></_> 7088 <_> 7089 <!-- tree 10 --> 7090 <_> 7091 <!-- root node --> 7092 <feature> 7093 <rects> 7094 <_>6 15 8 5 -1.</_> 7095 <_>6 15 4 5 2.</_></rects> 7096 <tilted>1</tilted></feature> 7097 <threshold>2.8549430426210165e-003</threshold> 7098 <left_val>0.1310580968856812</left_val> 7099 <right_val>-0.2490307986736298</right_val></_></_> 7100 <_> 7101 <!-- tree 11 --> 7102 <_> 7103 <!-- root node --> 7104 <feature> 7105 <rects> 7106 <_>2 7 10 6 -1.</_> 7107 <_>7 7 5 3 2.</_> 7108 <_>2 10 5 3 2.</_></rects> 7109 <tilted>0</tilted></feature> 7110 <threshold>-0.0206082500517368</threshold> 7111 <left_val>-0.4339326024055481</left_val> 7112 <right_val>0.0609189309179783</right_val></_></_> 7113 <_> 7114 <!-- tree 12 --> 7115 <_> 7116 <!-- root node --> 7117 <feature> 7118 <rects> 7119 <_>7 20 4 4 -1.</_> 7120 <_>6 21 4 2 2.</_></rects> 7121 <tilted>1</tilted></feature> 7122 <threshold>-0.0100884195417166</threshold> 7123 <left_val>0.2943368852138519</left_val> 7124 <right_val>-0.1009266003966332</right_val></_></_> 7125 <_> 7126 <!-- tree 13 --> 7127 <_> 7128 <!-- root node --> 7129 <feature> 7130 <rects> 7131 <_>1 24 12 4 -1.</_> 7132 <_>4 24 6 4 2.</_></rects> 7133 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3 5 3.</_></rects> 7170 <tilted>0</tilted></feature> 7171 <threshold>-0.0738175511360168</threshold> 7172 <left_val>0.3663662075996399</left_val> 7173 <right_val>-0.0712614730000496</right_val></_></_> 7174 <_> 7175 <!-- tree 17 --> 7176 <_> 7177 <!-- root node --> 7178 <feature> 7179 <rects> 7180 <_>11 3 3 8 -1.</_> 7181 <_>11 3 3 4 2.</_></rects> 7182 <tilted>1</tilted></feature> 7183 <threshold>-0.0693658664822578</threshold> 7184 <left_val>0.4475974142551422</left_val> 7185 <right_val>-0.0351121984422207</right_val></_></_> 7186 <_> 7187 <!-- tree 18 --> 7188 <_> 7189 <!-- root node --> 7190 <feature> 7191 <rects> 7192 <_>4 9 2 13 -1.</_> 7193 <_>5 9 1 13 2.</_></rects> 7194 <tilted>0</tilted></feature> 7195 <threshold>-1.2530760141089559e-003</threshold> 7196 <left_val>0.1048106998205185</left_val> 7197 <right_val>-0.2533156871795654</right_val></_></_> 7198 <_> 7199 <!-- tree 19 --> 7200 <_> 7201 <!-- root node --> 7202 <feature> 7203 <rects> 7204 <_>6 9 4 6 -1.</_> 7205 <_>6 9 2 6 2.</_></rects> 7206 <tilted>0</tilted></feature> 7207 <threshold>-3.2429681159555912e-003</threshold> 7208 <left_val>-0.2108380943536758</left_val> 7209 <right_val>0.0897550135850906</right_val></_></_> 7210 <_> 7211 <!-- tree 20 --> 7212 <_> 7213 <!-- root node --> 7214 <feature> 7215 <rects> 7216 <_>2 17 8 3 -1.</_> 7217 <_>6 17 4 3 2.</_></rects> 7218 <tilted>0</tilted></feature> 7219 <threshold>0.0161152593791485</threshold> 7220 <left_val>-0.0580191612243652</left_val> 7221 <right_val>0.5575944185256958</right_val></_></_> 7222 <_> 7223 <!-- tree 21 --> 7224 <_> 7225 <!-- root node --> 7226 <feature> 7227 <rects> 7228 <_>4 11 6 8 -1.</_> 7229 <_>7 11 3 4 2.</_> 7230 <_>4 15 3 4 2.</_></rects> 7231 <tilted>0</tilted></feature> 7232 <threshold>6.2562932725995779e-004</threshold> 7233 <left_val>-0.2161120027303696</left_val> 7234 <right_val>0.1221512034535408</right_val></_></_> 7235 <_> 7236 <!-- tree 22 --> 7237 <_> 7238 <!-- root node --> 7239 <feature> 7240 <rects> 7241 <_>0 0 14 27 -1.</_> 7242 <_>0 9 14 9 3.</_></rects> 7243 <tilted>0</tilted></feature> 7244 <threshold>-0.7664182782173157</threshold> 7245 <left_val>-0.6364763975143433</left_val> 7246 <right_val>0.0339151211082935</right_val></_></_> 7247 <_> 7248 <!-- tree 23 --> 7249 <_> 7250 <!-- root node --> 7251 <feature> 7252 <rects> 7253 <_>5 8 4 6 -1.</_> 7254 <_>5 11 4 3 2.</_></rects> 7255 <tilted>0</tilted></feature> 7256 <threshold>-7.4419458542251959e-006</threshold> 7257 <left_val>0.0953467115759850</left_val> 7258 <right_val>-0.2395074069499970</right_val></_></_> 7259 <_> 7260 <!-- tree 24 --> 7261 <_> 7262 <!-- root node --> 7263 <feature> 7264 <rects> 7265 <_>5 2 4 12 -1.</_> 7266 <_>5 5 4 6 2.</_></rects> 7267 <tilted>0</tilted></feature> 7268 <threshold>-3.7739300751127303e-004</threshold> 7269 <left_val>0.1448128074407578</left_val> 7270 <right_val>-0.1847649067640305</right_val></_></_> 7271 <_> 7272 <!-- tree 25 --> 7273 <_> 7274 <!-- root node --> 7275 <feature> 7276 <rects> 7277 <_>6 3 4 9 -1.</_> 7278 <_>6 6 4 3 3.</_></rects> 7279 <tilted>0</tilted></feature> 7280 <threshold>0.0767296031117439</threshold> 7281 <left_val>0.0117427203804255</left_val> 7282 <right_val>-0.9621391892433167</right_val></_></_> 7283 <_> 7284 <!-- tree 26 --> 7285 <_> 7286 <!-- root node --> 7287 <feature> 7288 <rects> 7289 <_>4 3 4 9 -1.</_> 7290 <_>4 6 4 3 3.</_></rects> 7291 <tilted>0</tilted></feature> 7292 <threshold>-4.4697099365293980e-003</threshold> 7293 <left_val>-0.2338539063930512</left_val> 7294 <right_val>0.1046433970332146</right_val></_></_> 7295 <_> 7296 <!-- tree 27 --> 7297 <_> 7298 <!-- root node --> 7299 <feature> 7300 <rects> 7301 <_>9 5 4 6 -1.</_> 7302 <_>9 5 4 3 2.</_></rects> 7303 <tilted>1</tilted></feature> 7304 <threshold>0.0759118124842644</threshold> 7305 <left_val>6.7219119518995285e-003</left_val> 7306 <right_val>-0.4231118857860565</right_val></_></_> 7307 <_> 7308 <!-- tree 28 --> 7309 <_> 7310 <!-- root node --> 7311 <feature> 7312 <rects> 7313 <_>5 5 6 4 -1.</_> 7314 <_>5 5 3 4 2.</_></rects> 7315 <tilted>1</tilted></feature> 7316 <threshold>-8.3202589303255081e-003</threshold> 7317 <left_val>0.3212206065654755</left_val> 7318 <right_val>-0.0836618393659592</right_val></_></_> 7319 <_> 7320 <!-- tree 29 --> 7321 <_> 7322 <!-- root node --> 7323 <feature> 7324 <rects> 7325 <_>1 1 12 21 -1.</_> 7326 <_>4 1 6 21 2.</_></rects> 7327 <tilted>0</tilted></feature> 7328 <threshold>-0.0372338183224201</threshold> 7329 <left_val>0.1166239008307457</left_val> 7330 <right_val>-0.2397601008415222</right_val></_></_> 7331 <_> 7332 <!-- tree 30 --> 7333 <_> 7334 <!-- root node --> 7335 <feature> 7336 <rects> 7337 <_>1 25 12 3 -1.</_> 7338 <_>5 25 4 3 3.</_></rects> 7339 <tilted>0</tilted></feature> 7340 <threshold>-2.1381198894232512e-003</threshold> 7341 <left_val>0.0847558081150055</left_val> 7342 <right_val>-0.2514953017234802</right_val></_></_> 7343 <_> 7344 <!-- tree 31 --> 7345 <_> 7346 <!-- root node --> 7347 <feature> 7348 <rects> 7349 <_>9 18 4 10 -1.</_> 7350 <_>9 18 2 10 2.</_></rects> 7351 <tilted>0</tilted></feature> 7352 <threshold>-4.4315438717603683e-003</threshold> 7353 <left_val>-0.1099039986729622</left_val> 7354 <right_val>0.0667133629322052</right_val></_></_> 7355 <_> 7356 <!-- tree 32 --> 7357 <_> 7358 <!-- root node --> 7359 <feature> 7360 <rects> 7361 <_>4 16 9 3 -1.</_> 7362 <_>3 17 9 1 3.</_></rects> 7363 <tilted>1</tilted></feature> 7364 <threshold>-0.0109596000984311</threshold> 7365 <left_val>0.2881847023963928</left_val> 7366 <right_val>-0.0776968672871590</right_val></_></_> 7367 <_> 7368 <!-- tree 33 --> 7369 <_> 7370 <!-- root node --> 7371 <feature> 7372 <rects> 7373 <_>9 18 4 10 -1.</_> 7374 <_>9 18 2 10 2.</_></rects> 7375 <tilted>0</tilted></feature> 7376 <threshold>0.0349071696400642</threshold> 7377 <left_val>-0.0117123397067189</left_val> 7378 <right_val>0.3996582031250000</right_val></_></_> 7379 <_> 7380 <!-- tree 34 --> 7381 <_> 7382 <!-- root node --> 7383 <feature> 7384 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root node --> 7492 <feature> 7493 <rects> 7494 <_>4 0 6 6 -1.</_> 7495 <_>6 0 2 6 3.</_></rects> 7496 <tilted>0</tilted></feature> 7497 <threshold>-3.0400960240513086e-003</threshold> 7498 <left_val>0.1503273993730545</left_val> 7499 <right_val>-0.1442324966192246</right_val></_></_> 7500 <_> 7501 <!-- tree 44 --> 7502 <_> 7503 <!-- root node --> 7504 <feature> 7505 <rects> 7506 <_>2 1 6 14 -1.</_> 7507 <_>2 1 3 7 2.</_> 7508 <_>5 8 3 7 2.</_></rects> 7509 <tilted>0</tilted></feature> 7510 <threshold>-0.0548231489956379</threshold> 7511 <left_val>0.3471147119998932</left_val> 7512 <right_val>-0.0632942169904709</right_val></_></_> 7513 <_> 7514 <!-- tree 45 --> 7515 <_> 7516 <!-- root node --> 7517 <feature> 7518 <rects> 7519 <_>6 8 5 6 -1.</_> 7520 <_>6 11 5 3 2.</_></rects> 7521 <tilted>0</tilted></feature> 7522 <threshold>1.4232549583539367e-003</threshold> 7523 <left_val>0.0737556889653206</left_val> 7524 <right_val>-0.2708419859409332</right_val></_></_> 7525 <_> 7526 <!-- tree 46 --> 7527 <_> 7528 <!-- root node --> 7529 <feature> 7530 <rects> 7531 <_>4 8 4 6 -1.</_> 7532 <_>6 8 2 6 2.</_></rects> 7533 <tilted>0</tilted></feature> 7534 <threshold>-3.3660030458122492e-003</threshold> 7535 <left_val>-0.2314403057098389</left_val> 7536 <right_val>0.0882168710231781</right_val></_></_> 7537 <_> 7538 <!-- tree 47 --> 7539 <_> 7540 <!-- root node --> 7541 <feature> 7542 <rects> 7543 <_>4 6 6 6 -1.</_> 7544 <_>4 8 6 2 3.</_></rects> 7545 <tilted>0</tilted></feature> 7546 <threshold>-1.1405759723857045e-003</threshold> 7547 <left_val>0.1568742990493774</left_val> 7548 <right_val>-0.1337956041097641</right_val></_></_> 7549 <_> 7550 <!-- tree 48 --> 7551 <_> 7552 <!-- root node --> 7553 <feature> 7554 <rects> 7555 <_>3 5 6 4 -1.</_> 7556 <_>3 7 6 2 2.</_></rects> 7557 <tilted>0</tilted></feature> 7558 <threshold>3.7445020861923695e-003</threshold> 7559 <left_val>-0.1213240027427673</left_val> 7560 <right_val>0.2272326946258545</right_val></_></_> 7561 <_> 7562 <!-- tree 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--> 7671 <_> 7672 <!-- root node --> 7673 <feature> 7674 <rects> 7675 <_>7 11 6 7 -1.</_> 7676 <_>7 11 3 7 2.</_></rects> 7677 <tilted>1</tilted></feature> 7678 <threshold>-0.0842861980199814</threshold> 7679 <left_val>0.4447234869003296</left_val> 7680 <right_val>-0.0466776899993420</right_val></_></_> 7681 <_> 7682 <!-- tree 59 --> 7683 <_> 7684 <!-- root node --> 7685 <feature> 7686 <rects> 7687 <_>8 16 6 4 -1.</_> 7688 <_>8 16 6 2 2.</_></rects> 7689 <tilted>1</tilted></feature> 7690 <threshold>-0.0120847001671791</threshold> 7691 <left_val>-0.3138999938964844</left_val> 7692 <right_val>0.0818648189306259</right_val></_></_></trees> 7693 <stage_threshold>-0.8954405188560486</stage_threshold> 7694 <parent>17</parent> 7695 <next>-1</next></_> 7696 <_> 7697 <!-- stage 19 --> 7698 <trees> 7699 <_> 7700 <!-- tree 0 --> 7701 <_> 7702 <!-- root node --> 7703 <feature> 7704 <rects> 7705 <_>1 3 12 24 -1.</_> 7706 <_>5 11 4 8 9.</_></rects> 7707 <tilted>0</tilted></feature> 7708 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2.</_> 7745 <_>6 16 1 12 2.</_></rects> 7746 <tilted>0</tilted></feature> 7747 <threshold>-0.0192963592708111</threshold> 7748 <left_val>0.4202668070793152</left_val> 7749 <right_val>-0.0686715468764305</right_val></_></_> 7750 <_> 7751 <!-- tree 4 --> 7752 <_> 7753 <!-- root node --> 7754 <feature> 7755 <rects> 7756 <_>4 8 6 6 -1.</_> 7757 <_>6 8 2 6 3.</_></rects> 7758 <tilted>0</tilted></feature> 7759 <threshold>-6.6540208645164967e-003</threshold> 7760 <left_val>-0.2348881959915161</left_val> 7761 <right_val>0.1674998998641968</right_val></_></_> 7762 <_> 7763 <!-- tree 5 --> 7764 <_> 7765 <!-- root node --> 7766 <feature> 7767 <rects> 7768 <_>6 6 4 9 -1.</_> 7769 <_>6 6 2 9 2.</_></rects> 7770 <tilted>0</tilted></feature> 7771 <threshold>0.0155219901353121</threshold> 7772 <left_val>0.0197856705635786</left_val> 7773 <right_val>-0.3918034136295319</right_val></_></_> 7774 <_> 7775 <!-- tree 6 --> 7776 <_> 7777 <!-- root node --> 7778 <feature> 7779 <rects> 7780 <_>2 8 8 7 -1.</_> 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node --> 8032 <feature> 8033 <rects> 8034 <_>10 14 3 6 -1.</_> 8035 <_>11 15 1 6 3.</_></rects> 8036 <tilted>1</tilted></feature> 8037 <threshold>-0.0517578013241291</threshold> 8038 <left_val>-0.8006712794303894</left_val> 8039 <right_val>2.8978339396417141e-003</right_val></_></_> 8040 <_> 8041 <!-- tree 28 --> 8042 <_> 8043 <!-- root node --> 8044 <feature> 8045 <rects> 8046 <_>4 14 6 3 -1.</_> 8047 <_>3 15 6 1 3.</_></rects> 8048 <tilted>1</tilted></feature> 8049 <threshold>1.0498389601707458e-003</threshold> 8050 <left_val>-0.1839697062969208</left_val> 8051 <right_val>0.1342992931604385</right_val></_></_> 8052 <_> 8053 <!-- tree 29 --> 8054 <_> 8055 <!-- root node --> 8056 <feature> 8057 <rects> 8058 <_>7 20 3 5 -1.</_> 8059 <_>8 21 1 5 3.</_></rects> 8060 <tilted>1</tilted></feature> 8061 <threshold>7.5232777744531631e-003</threshold> 8062 <left_val>-0.0312062408775091</left_val> 8063 <right_val>0.1212494000792503</right_val></_></_> 8064 <_> 8065 <!-- tree 30 --> 8066 <_> 8067 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<left_val>0.0923932567238808</left_val> 8245 <right_val>-0.2141647040843964</right_val></_></_> 8246 <_> 8247 <!-- tree 45 --> 8248 <_> 8249 <!-- root node --> 8250 <feature> 8251 <rects> 8252 <_>5 10 4 18 -1.</_> 8253 <_>5 19 4 9 2.</_></rects> 8254 <tilted>0</tilted></feature> 8255 <threshold>0.1796776950359345</threshold> 8256 <left_val>0.0291036702692509</left_val> 8257 <right_val>-0.7869086265563965</right_val></_></_> 8258 <_> 8259 <!-- tree 46 --> 8260 <_> 8261 <!-- root node --> 8262 <feature> 8263 <rects> 8264 <_>0 3 3 12 -1.</_> 8265 <_>0 7 3 4 3.</_></rects> 8266 <tilted>0</tilted></feature> 8267 <threshold>-2.9843579977750778e-003</threshold> 8268 <left_val>0.1611738055944443</left_val> 8269 <right_val>-0.1286869943141937</right_val></_></_> 8270 <_> 8271 <!-- tree 47 --> 8272 <_> 8273 <!-- root node --> 8274 <feature> 8275 <rects> 8276 <_>1 22 12 4 -1.</_> 8277 <_>7 22 6 2 2.</_> 8278 <_>1 24 6 2 2.</_></rects> 8279 <tilted>0</tilted></feature> 8280 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8531 <rects> 8532 <_>2 3 10 7 -1.</_> 8533 <_>7 3 5 7 2.</_></rects> 8534 <tilted>0</tilted></feature> 8535 <threshold>-0.0119106704369187</threshold> 8536 <left_val>-0.1962853074073792</left_val> 8537 <right_val>0.0968073308467865</right_val></_></_></trees> 8538 <stage_threshold>-0.8581581711769104</stage_threshold> 8539 <parent>18</parent> 8540 <next>-1</next></_> 8541 <_> 8542 <!-- stage 20 --> 8543 <trees> 8544 <_> 8545 <!-- tree 0 --> 8546 <_> 8547 <!-- root node --> 8548 <feature> 8549 <rects> 8550 <_>3 7 4 21 -1.</_> 8551 <_>5 7 2 21 2.</_></rects> 8552 <tilted>0</tilted></feature> 8553 <threshold>-0.0941913127899170</threshold> 8554 <left_val>0.4702827930450440</left_val> 8555 <right_val>-0.1444950997829437</right_val></_></_> 8556 <_> 8557 <!-- tree 1 --> 8558 <_> 8559 <!-- root node --> 8560 <feature> 8561 <rects> 8562 <_>6 2 2 24 -1.</_> 8563 <_>7 2 1 12 2.</_> 8564 <_>6 14 1 12 2.</_></rects> 8565 <tilted>0</tilted></feature> 8566 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<tilted>0</tilted></feature> 8674 <threshold>0.0227386299520731</threshold> 8675 <left_val>-0.0439746491611004</left_val> 8676 <right_val>0.5016757249832153</right_val></_></_> 8677 <_> 8678 <!-- tree 11 --> 8679 <_> 8680 <!-- root node --> 8681 <feature> 8682 <rects> 8683 <_>5 5 6 8 -1.</_> 8684 <_>8 5 3 4 2.</_> 8685 <_>5 9 3 4 2.</_></rects> 8686 <tilted>0</tilted></feature> 8687 <threshold>7.3323072865605354e-004</threshold> 8688 <left_val>-0.0984317213296890</left_val> 8689 <right_val>0.1151536032557488</right_val></_></_> 8690 <_> 8691 <!-- tree 12 --> 8692 <_> 8693 <!-- root node --> 8694 <feature> 8695 <rects> 8696 <_>3 5 6 8 -1.</_> 8697 <_>3 5 3 4 2.</_> 8698 <_>6 9 3 4 2.</_></rects> 8699 <tilted>0</tilted></feature> 8700 <threshold>1.1889509623870254e-003</threshold> 8701 <left_val>-0.2244317978620529</left_val> 8702 <right_val>0.1081328988075256</right_val></_></_> 8703 <_> 8704 <!-- tree 13 --> 8705 <_> 8706 <!-- root node --> 8707 <feature> 8708 <rects> 8709 <_>6 3 8 12 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--> 8851 <_> 8852 <!-- root node --> 8853 <feature> 8854 <rects> 8855 <_>2 16 12 4 -1.</_> 8856 <_>8 16 6 2 2.</_> 8857 <_>2 18 6 2 2.</_></rects> 8858 <tilted>0</tilted></feature> 8859 <threshold>-0.0277080405503511</threshold> 8860 <left_val>-0.4751450121402741</left_val> 8861 <right_val>0.0166056193411350</right_val></_></_> 8862 <_> 8863 <!-- tree 26 --> 8864 <_> 8865 <!-- root node --> 8866 <feature> 8867 <rects> 8868 <_>0 20 12 6 -1.</_> 8869 <_>3 20 6 6 2.</_></rects> 8870 <tilted>0</tilted></feature> 8871 <threshold>-0.0600426308810711</threshold> 8872 <left_val>0.2700265944004059</left_val> 8873 <right_val>-0.0752836018800735</right_val></_></_> 8874 <_> 8875 <!-- tree 27 --> 8876 <_> 8877 <!-- root node --> 8878 <feature> 8879 <rects> 8880 <_>4 15 8 7 -1.</_> 8881 <_>6 15 4 7 2.</_></rects> 8882 <tilted>0</tilted></feature> 8883 <threshold>9.3657420948147774e-003</threshold> 8884 <left_val>-0.0520907603204250</left_val> 8885 <right_val>0.3435977101325989</right_val></_></_> 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8959 <left_val>0.0954951867461205</left_val> 8960 <right_val>-0.2489372044801712</right_val></_></_> 8961 <_> 8962 <!-- tree 34 --> 8963 <_> 8964 <!-- root node --> 8965 <feature> 8966 <rects> 8967 <_>0 13 4 8 -1.</_> 8968 <_>0 17 4 4 2.</_></rects> 8969 <tilted>0</tilted></feature> 8970 <threshold>1.5809159958735108e-003</threshold> 8971 <left_val>-0.1679227054119110</left_val> 8972 <right_val>0.1155375987291336</right_val></_></_> 8973 <_> 8974 <!-- tree 35 --> 8975 <_> 8976 <!-- root node --> 8977 <feature> 8978 <rects> 8979 <_>0 9 14 9 -1.</_> 8980 <_>0 12 14 3 3.</_></rects> 8981 <tilted>0</tilted></feature> 8982 <threshold>-0.1578021049499512</threshold> 8983 <left_val>-0.6959874033927918</left_val> 8984 <right_val>0.0310152992606163</right_val></_></_> 8985 <_> 8986 <!-- tree 36 --> 8987 <_> 8988 <!-- root node --> 8989 <feature> 8990 <rects> 8991 <_>2 24 9 4 -1.</_> 8992 <_>5 24 3 4 3.</_></rects> 8993 <tilted>0</tilted></feature> 8994 <threshold>-0.0504007488489151</threshold> 8995 <left_val>-0.6101341843605042</left_val> 8996 <right_val>0.0256001893430948</right_val></_></_> 8997 <_> 8998 <!-- tree 37 --> 8999 <_> 9000 <!-- root node --> 9001 <feature> 9002 <rects> 9003 <_>1 24 12 4 -1.</_> 9004 <_>4 24 6 4 2.</_></rects> 9005 <tilted>0</tilted></feature> 9006 <threshold>-8.3708087913691998e-004</threshold> 9007 <left_val>0.0636897012591362</left_val> 9008 <right_val>-0.3257291018962860</right_val></_></_> 9009 <_> 9010 <!-- tree 38 --> 9011 <_> 9012 <!-- root node --> 9013 <feature> 9014 <rects> 9015 <_>0 11 10 8 -1.</_> 9016 <_>0 11 5 4 2.</_> 9017 <_>5 15 5 4 2.</_></rects> 9018 <tilted>0</tilted></feature> 9019 <threshold>0.0522598400712013</threshold> 9020 <left_val>-0.0526395291090012</left_val> 9021 <right_val>0.4301880002021790</right_val></_></_> 9022 <_> 9023 <!-- tree 39 --> 9024 <_> 9025 <!-- root node --> 9026 <feature> 9027 <rects> 9028 <_>5 9 6 4 -1.</_> 9029 <_>5 11 6 2 2.</_></rects> 9030 <tilted>0</tilted></feature> 9031 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--> 9246 <feature> 9247 <rects> 9248 <_>8 20 2 6 -1.</_> 9249 <_>8 20 1 6 2.</_></rects> 9250 <tilted>1</tilted></feature> 9251 <threshold>-0.0166761707514524</threshold> 9252 <left_val>-0.6376665830612183</left_val> 9253 <right_val>0.0128073198720813</right_val></_></_> 9254 <_> 9255 <!-- tree 58 --> 9256 <_> 9257 <!-- root node --> 9258 <feature> 9259 <rects> 9260 <_>6 20 6 2 -1.</_> 9261 <_>6 20 6 1 2.</_></rects> 9262 <tilted>1</tilted></feature> 9263 <threshold>-1.7588710179552436e-003</threshold> 9264 <left_val>0.1532872021198273</left_val> 9265 <right_val>-0.1483021974563599</right_val></_></_> 9266 <_> 9267 <!-- tree 59 --> 9268 <_> 9269 <!-- root node --> 9270 <feature> 9271 <rects> 9272 <_>6 4 6 6 -1.</_> 9273 <_>8 4 2 6 3.</_></rects> 9274 <tilted>0</tilted></feature> 9275 <threshold>-1.3470610138028860e-003</threshold> 9276 <left_val>0.1102273017168045</left_val> 9277 <right_val>-0.1116658002138138</right_val></_></_> 9278 <_> 9279 <!-- tree 60 --> 9280 <_> 9281 <!-- root node --> 9282 <feature> 9283 <rects> 9284 <_>1 1 3 16 -1.</_> 9285 <_>2 1 1 16 3.</_></rects> 9286 <tilted>0</tilted></feature> 9287 <threshold>-7.7226730063557625e-003</threshold> 9288 <left_val>0.2674975991249085</left_val> 9289 <right_val>-0.0843757018446922</right_val></_></_> 9290 <_> 9291 <!-- tree 61 --> 9292 <_> 9293 <!-- root node --> 9294 <feature> 9295 <rects> 9296 <_>12 14 2 10 -1.</_> 9297 <_>12 14 1 10 2.</_></rects> 9298 <tilted>1</tilted></feature> 9299 <threshold>0.0245579890906811</threshold> 9300 <left_val>0.0117052299901843</left_val> 9301 <right_val>-0.6993631124496460</right_val></_></_> 9302 <_> 9303 <!-- tree 62 --> 9304 <_> 9305 <!-- root node --> 9306 <feature> 9307 <rects> 9308 <_>2 14 10 2 -1.</_> 9309 <_>2 14 10 1 2.</_></rects> 9310 <tilted>1</tilted></feature> 9311 <threshold>-4.1882451623678207e-003</threshold> 9312 <left_val>-0.2084566056728363</left_val> 9313 <right_val>0.1107387021183968</right_val></_></_></trees> 9314 <stage_threshold>-0.7278770804405212</stage_threshold> 9315 <parent>19</parent> 9316 <next>-1</next></_> 9317 <_> 9318 <!-- stage 21 --> 9319 <trees> 9320 <_> 9321 <!-- tree 0 --> 9322 <_> 9323 <!-- root node --> 9324 <feature> 9325 <rects> 9326 <_>3 1 6 27 -1.</_> 9327 <_>5 10 2 9 9.</_></rects> 9328 <tilted>0</tilted></feature> 9329 <threshold>-0.3092521131038666</threshold> 9330 <left_val>0.3152084052562714</left_val> 9331 <right_val>-0.1662925034761429</right_val></_></_> 9332 <_> 9333 <!-- tree 1 --> 9334 <_> 9335 <!-- root node --> 9336 <feature> 9337 <rects> 9338 <_>6 16 3 12 -1.</_> 9339 <_>7 16 1 12 3.</_></rects> 9340 <tilted>0</tilted></feature> 9341 <threshold>0.0386602506041527</threshold> 9342 <left_val>-0.0579346008598804</left_val> 9343 <right_val>0.4527879059314728</right_val></_></_> 9344 <_> 9345 <!-- tree 2 --> 9346 <_> 9347 <!-- root node --> 9348 <feature> 9349 <rects> 9350 <_>2 6 8 22 -1.</_> 9351 <_>4 6 4 22 2.</_></rects> 9352 <tilted>0</tilted></feature> 9353 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3 2.</_></rects> 9642 <tilted>0</tilted></feature> 9643 <threshold>5.8554150164127350e-003</threshold> 9644 <left_val>0.0558107085525990</left_val> 9645 <right_val>-0.3455778956413269</right_val></_></_> 9646 <_> 9647 <!-- tree 27 --> 9648 <_> 9649 <!-- root node --> 9650 <feature> 9651 <rects> 9652 <_>2 7 10 8 -1.</_> 9653 <_>2 11 10 4 2.</_></rects> 9654 <tilted>0</tilted></feature> 9655 <threshold>-0.0883805900812149</threshold> 9656 <left_val>-0.5897160768508911</left_val> 9657 <right_val>0.0322578698396683</right_val></_></_> 9658 <_> 9659 <!-- tree 28 --> 9660 <_> 9661 <!-- root node --> 9662 <feature> 9663 <rects> 9664 <_>3 12 3 12 -1.</_> 9665 <_>4 12 1 12 3.</_></rects> 9666 <tilted>0</tilted></feature> 9667 <threshold>-0.0363035984337330</threshold> 9668 <left_val>0.6790629029273987</left_val> 9669 <right_val>-0.0312984399497509</right_val></_></_> 9670 <_> 9671 <!-- tree 29 --> 9672 <_> 9673 <!-- root node --> 9674 <feature> 9675 <rects> 9676 <_>5 16 4 12 -1.</_> 9677 <_>5 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--> 9856 <feature> 9857 <rects> 9858 <_>1 13 9 11 -1.</_> 9859 <_>4 13 3 11 3.</_></rects> 9860 <tilted>0</tilted></feature> 9861 <threshold>-0.0245499201118946</threshold> 9862 <left_val>-0.1818747967481613</left_val> 9863 <right_val>0.1412536948919296</right_val></_></_> 9864 <_> 9865 <!-- tree 45 --> 9866 <_> 9867 <!-- root node --> 9868 <feature> 9869 <rects> 9870 <_>5 18 8 10 -1.</_> 9871 <_>9 18 4 5 2.</_> 9872 <_>5 23 4 5 2.</_></rects> 9873 <tilted>0</tilted></feature> 9874 <threshold>4.6405121684074402e-003</threshold> 9875 <left_val>-0.1650065928697586</left_val> 9876 <right_val>0.1491245031356812</right_val></_></_> 9877 <_> 9878 <!-- tree 46 --> 9879 <_> 9880 <!-- root node --> 9881 <feature> 9882 <rects> 9883 <_>0 5 14 14 -1.</_> 9884 <_>0 5 7 7 2.</_> 9885 <_>7 12 7 7 2.</_></rects> 9886 <tilted>0</tilted></feature> 9887 <threshold>-0.0210233591496944</threshold> 9888 <left_val>-0.1961192935705185</left_val> 9889 <right_val>0.0992269366979599</right_val></_></_> 9890 <_> 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<stage_threshold>-0.7794421911239624</stage_threshold> 10134 <parent>20</parent> 10135 <next>-1</next></_> 10136 <_> 10137 <!-- stage 22 --> 10138 <trees> 10139 <_> 10140 <!-- tree 0 --> 10141 <_> 10142 <!-- root node --> 10143 <feature> 10144 <rects> 10145 <_>1 16 6 6 -1.</_> 10146 <_>3 16 2 6 3.</_></rects> 10147 <tilted>0</tilted></feature> 10148 <threshold>0.0303289592266083</threshold> 10149 <left_val>-0.1753951013088226</left_val> 10150 <right_val>0.3694534003734589</right_val></_></_> 10151 <_> 10152 <!-- tree 1 --> 10153 <_> 10154 <!-- root node --> 10155 <feature> 10156 <rects> 10157 <_>7 2 3 21 -1.</_> 10158 <_>7 9 3 7 3.</_></rects> 10159 <tilted>0</tilted></feature> 10160 <threshold>-0.0826317816972733</threshold> 10161 <left_val>0.2221647948026657</left_val> 10162 <right_val>-0.0875775516033173</right_val></_></_> 10163 <_> 10164 <!-- tree 2 --> 10165 <_> 10166 <!-- root node --> 10167 <feature> 10168 <rects> 10169 <_>4 14 6 3 -1.</_> 10170 <_>3 15 6 1 3.</_></rects> 10171 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10206 <_>4 9 4 16 2.</_></rects> 10207 <tilted>0</tilted></feature> 10208 <threshold>-0.1774813979864121</threshold> 10209 <left_val>-0.6730855107307434</left_val> 10210 <right_val>0.0216223802417517</right_val></_></_> 10211 <_> 10212 <!-- tree 6 --> 10213 <_> 10214 <!-- root node --> 10215 <feature> 10216 <rects> 10217 <_>2 9 8 16 -1.</_> 10218 <_>6 9 4 16 2.</_></rects> 10219 <tilted>0</tilted></feature> 10220 <threshold>0.0997236967086792</threshold> 10221 <left_val>-0.0427756607532501</left_val> 10222 <right_val>0.6908894181251526</right_val></_></_> 10223 <_> 10224 <!-- tree 7 --> 10225 <_> 10226 <!-- root node --> 10227 <feature> 10228 <rects> 10229 <_>4 3 7 24 -1.</_> 10230 <_>4 9 7 12 2.</_></rects> 10231 <tilted>0</tilted></feature> 10232 <threshold>-0.0179571993649006</threshold> 10233 <left_val>0.0887849330902100</left_val> 10234 <right_val>-0.2935299873352051</right_val></_></_> 10235 <_> 10236 <!-- tree 8 --> 10237 <_> 10238 <!-- root node --> 10239 <feature> 10240 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2.</_></rects> 11236 <tilted>1</tilted></feature> 11237 <threshold>-0.0955632179975510</threshold> 11238 <left_val>0.3464641869068146</left_val> 11239 <right_val>-0.0131421396508813</right_val></_></_> 11240 <_> 11241 <!-- tree 22 --> 11242 <_> 11243 <!-- root node --> 11244 <feature> 11245 <rects> 11246 <_>7 4 6 6 -1.</_> 11247 <_>7 4 6 3 2.</_></rects> 11248 <tilted>1</tilted></feature> 11249 <threshold>0.0132807902991772</threshold> 11250 <left_val>0.1205687969923019</left_val> 11251 <right_val>-0.2062774002552033</right_val></_></_> 11252 <_> 11253 <!-- tree 23 --> 11254 <_> 11255 <!-- root node --> 11256 <feature> 11257 <rects> 11258 <_>8 3 6 8 -1.</_> 11259 <_>8 3 3 8 2.</_></rects> 11260 <tilted>1</tilted></feature> 11261 <threshold>0.0182455293834209</threshold> 11262 <left_val>-0.0672429502010345</left_val> 11263 <right_val>0.0468581281602383</right_val></_></_> 11264 <_> 11265 <!-- tree 24 --> 11266 <_> 11267 <!-- root node --> 11268 <feature> 11269 <rects> 11270 <_>0 6 6 5 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<right_val>-0.2515366077423096</right_val></_></_> 11374 <_> 11375 <!-- tree 33 --> 11376 <_> 11377 <!-- root node --> 11378 <feature> 11379 <rects> 11380 <_>7 9 6 10 -1.</_> 11381 <_>10 9 3 5 2.</_> 11382 <_>7 14 3 5 2.</_></rects> 11383 <tilted>0</tilted></feature> 11384 <threshold>0.0234084799885750</threshold> 11385 <left_val>-0.0370115190744400</left_val> 11386 <right_val>0.2557156085968018</right_val></_></_> 11387 <_> 11388 <!-- tree 34 --> 11389 <_> 11390 <!-- root node --> 11391 <feature> 11392 <rects> 11393 <_>0 4 12 3 -1.</_> 11394 <_>0 5 12 1 3.</_></rects> 11395 <tilted>0</tilted></feature> 11396 <threshold>-1.9710899796336889e-003</threshold> 11397 <left_val>0.1496087014675140</left_val> 11398 <right_val>-0.1321375966072083</right_val></_></_> 11399 <_> 11400 <!-- tree 35 --> 11401 <_> 11402 <!-- root node --> 11403 <feature> 11404 <rects> 11405 <_>9 16 2 12 -1.</_> 11406 <_>9 16 1 12 2.</_></rects> 11407 <tilted>0</tilted></feature> 11408 <threshold>-0.0314347818493843</threshold> 11409 <left_val>0.2707290947437286</left_val> 11410 <right_val>-0.0247841402888298</right_val></_></_> 11411 <_> 11412 <!-- tree 36 --> 11413 <_> 11414 <!-- root node --> 11415 <feature> 11416 <rects> 11417 <_>3 16 2 12 -1.</_> 11418 <_>4 16 1 12 2.</_></rects> 11419 <tilted>0</tilted></feature> 11420 <threshold>-2.0984669681638479e-003</threshold> 11421 <left_val>-0.2284294068813324</left_val> 11422 <right_val>0.0923924893140793</right_val></_></_> 11423 <_> 11424 <!-- tree 37 --> 11425 <_> 11426 <!-- root node --> 11427 <feature> 11428 <rects> 11429 <_>2 20 12 6 -1.</_> 11430 <_>6 20 4 6 3.</_></rects> 11431 <tilted>0</tilted></feature> 11432 <threshold>-0.1047758013010025</threshold> 11433 <left_val>0.1374094933271408</left_val> 11434 <right_val>-0.0586049407720566</right_val></_></_> 11435 <_> 11436 <!-- tree 38 --> 11437 <_> 11438 <!-- root node --> 11439 <feature> 11440 <rects> 11441 <_>0 10 8 8 -1.</_> 11442 <_>2 10 4 8 2.</_></rects> 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<left_val>0.1759292036294937</left_val> 11580 <right_val>-0.0625069886445999</right_val></_></_> 11581 <_> 11582 <!-- tree 50 --> 11583 <_> 11584 <!-- root node --> 11585 <feature> 11586 <rects> 11587 <_>1 9 6 10 -1.</_> 11588 <_>1 9 3 5 2.</_> 11589 <_>4 14 3 5 2.</_></rects> 11590 <tilted>0</tilted></feature> 11591 <threshold>0.0310612805187702</threshold> 11592 <left_val>-0.0721711292862892</left_val> 11593 <right_val>0.3153252005577087</right_val></_></_> 11594 <_> 11595 <!-- tree 51 --> 11596 <_> 11597 <!-- root node --> 11598 <feature> 11599 <rects> 11600 <_>8 22 4 6 -1.</_> 11601 <_>8 22 2 6 2.</_></rects> 11602 <tilted>0</tilted></feature> 11603 <threshold>-7.1269841864705086e-003</threshold> 11604 <left_val>-0.1254031062126160</left_val> 11605 <right_val>0.1006817966699600</right_val></_></_> 11606 <_> 11607 <!-- tree 52 --> 11608 <_> 11609 <!-- root node --> 11610 <feature> 11611 <rects> 11612 <_>0 16 6 8 -1.</_> 11613 <_>0 16 3 4 2.</_> 11614 <_>3 20 3 4 2.</_></rects> 11615 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11718 <!-- root node --> 11719 <feature> 11720 <rects> 11721 <_>5 13 4 14 -1.</_> 11722 <_>5 20 4 7 2.</_></rects> 11723 <tilted>0</tilted></feature> 11724 <threshold>0.1058373004198074</threshold> 11725 <left_val>0.0305793005973101</left_val> 11726 <right_val>-0.5868499875068665</right_val></_></_> 11727 <_> 11728 <!-- tree 62 --> 11729 <_> 11730 <!-- root node --> 11731 <feature> 11732 <rects> 11733 <_>6 15 8 4 -1.</_> 11734 <_>6 15 4 4 2.</_></rects> 11735 <tilted>1</tilted></feature> 11736 <threshold>2.7123570907860994e-004</threshold> 11737 <left_val>0.0854805186390877</left_val> 11738 <right_val>-0.2280874997377396</right_val></_></_> 11739 <_> 11740 <!-- tree 63 --> 11741 <_> 11742 <!-- root node --> 11743 <feature> 11744 <rects> 11745 <_>5 17 8 6 -1.</_> 11746 <_>7 17 4 6 2.</_></rects> 11747 <tilted>0</tilted></feature> 11748 <threshold>-0.0731964334845543</threshold> 11749 <left_val>-0.5121256113052368</left_val> 11750 <right_val>9.6583841368556023e-003</right_val></_></_> 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13 4 13 2.</_></rects> 11789 <tilted>0</tilted></feature> 11790 <threshold>-0.0855053663253784</threshold> 11791 <left_val>0.2671464979648590</left_val> 11792 <right_val>-0.1815284937620163</right_val></_></_> 11793 <_> 11794 <!-- tree 1 --> 11795 <_> 11796 <!-- root node --> 11797 <feature> 11798 <rects> 11799 <_>3 6 8 4 -1.</_> 11800 <_>3 8 8 2 2.</_></rects> 11801 <tilted>0</tilted></feature> 11802 <threshold>-0.0370142795145512</threshold> 11803 <left_val>0.3740546107292175</left_val> 11804 <right_val>-0.0703127011656761</right_val></_></_> 11805 <_> 11806 <!-- tree 2 --> 11807 <_> 11808 <!-- root node --> 11809 <feature> 11810 <rects> 11811 <_>7 5 6 4 -1.</_> 11812 <_>7 5 6 2 2.</_></rects> 11813 <tilted>1</tilted></feature> 11814 <threshold>0.0168347805738449</threshold> 11815 <left_val>0.0891601070761681</left_val> 11816 <right_val>-0.2456610053777695</right_val></_></_> 11817 <_> 11818 <!-- tree 3 --> 11819 <_> 11820 <!-- root node --> 11821 <feature> 11822 <rects> 11823 <_>4 9 6 8 -1.</_> 11824 <_>7 9 3 4 2.</_> 11825 <_>4 13 3 4 2.</_></rects> 11826 <tilted>0</tilted></feature> 11827 <threshold>9.7268886747770011e-005</threshold> 11828 <left_val>-0.1983094066381455</left_val> 11829 <right_val>0.1498146951198578</right_val></_></_> 11830 <_> 11831 <!-- tree 4 --> 11832 <_> 11833 <!-- root node --> 11834 <feature> 11835 <rects> 11836 <_>6 4 2 24 -1.</_> 11837 <_>6 4 1 12 2.</_> 11838 <_>7 16 1 12 2.</_></rects> 11839 <tilted>0</tilted></feature> 11840 <threshold>5.2984068170189857e-003</threshold> 11841 <left_val>-0.1577990949153900</left_val> 11842 <right_val>0.1709541976451874</right_val></_></_> 11843 <_> 11844 <!-- tree 5 --> 11845 <_> 11846 <!-- root node --> 11847 <feature> 11848 <rects> 11849 <_>7 24 6 4 -1.</_> 11850 <_>7 24 3 4 2.</_></rects> 11851 <tilted>0</tilted></feature> 11852 <threshold>-0.0237708594650030</threshold> 11853 <left_val>-0.2509627938270569</left_val> 11854 <right_val>0.0327907316386700</right_val></_></_> 11855 <_> 11856 <!-- tree 6 --> 11857 <_> 11858 <!-- root node --> 11859 <feature> 11860 <rects> 11861 <_>7 20 5 3 -1.</_> 11862 <_>6 21 5 1 3.</_></rects> 11863 <tilted>1</tilted></feature> 11864 <threshold>-0.0148529596626759</threshold> 11865 <left_val>0.2726315855979919</left_val> 11866 <right_val>-0.0721883028745651</right_val></_></_> 11867 <_> 11868 <!-- tree 7 --> 11869 <_> 11870 <!-- root node --> 11871 <feature> 11872 <rects> 11873 <_>3 15 9 12 -1.</_> 11874 <_>6 19 3 4 9.</_></rects> 11875 <tilted>0</tilted></feature> 11876 <threshold>-0.0827229693531990</threshold> 11877 <left_val>-0.0668017715215683</left_val> 11878 <right_val>0.1338412016630173</right_val></_></_> 11879 <_> 11880 <!-- tree 8 --> 11881 <_> 11882 <!-- root node --> 11883 <feature> 11884 <rects> 11885 <_>1 20 8 7 -1.</_> 11886 <_>3 20 4 7 2.</_></rects> 11887 <tilted>0</tilted></feature> 11888 <threshold>6.4472708618268371e-004</threshold> 11889 <left_val>-0.1930968016386032</left_val> 11890 <right_val>0.1362846940755844</right_val></_></_> 11891 <_> 11892 <!-- tree 9 --> 11893 <_> 11894 <!-- root node --> 11895 <feature> 11896 <rects> 11897 <_>10 12 2 14 -1.</_> 11898 <_>10 12 1 14 2.</_></rects> 11899 <tilted>0</tilted></feature> 11900 <threshold>-4.3215509504079819e-004</threshold> 11901 <left_val>0.0574269108474255</left_val> 11902 <right_val>-0.0729834362864494</right_val></_></_> 11903 <_> 11904 <!-- tree 10 --> 11905 <_> 11906 <!-- root node --> 11907 <feature> 11908 <rects> 11909 <_>2 12 2 14 -1.</_> 11910 <_>3 12 1 14 2.</_></rects> 11911 <tilted>0</tilted></feature> 11912 <threshold>-7.5133621066925116e-006</threshold> 11913 <left_val>0.1217446997761726</left_val> 11914 <right_val>-0.1816664040088654</right_val></_></_> 11915 <_> 11916 <!-- tree 11 --> 11917 <_> 11918 <!-- root node --> 11919 <feature> 11920 <rects> 11921 <_>3 6 8 4 -1.</_> 11922 <_>3 8 8 2 2.</_></rects> 11923 <tilted>0</tilted></feature> 11924 <threshold>0.0204936098307371</threshold> 11925 <left_val>-0.0616576001048088</left_val> 11926 <right_val>0.3857055008411408</right_val></_></_> 11927 <_> 11928 <!-- tree 12 --> 11929 <_> 11930 <!-- root node --> 11931 <feature> 11932 <rects> 11933 <_>3 9 8 8 -1.</_> 11934 <_>3 9 4 4 2.</_> 11935 <_>7 13 4 4 2.</_></rects> 11936 <tilted>0</tilted></feature> 11937 <threshold>-5.9959441423416138e-003</threshold> 11938 <left_val>-0.1809124946594238</left_val> 11939 <right_val>0.1179118007421494</right_val></_></_> 11940 <_> 11941 <!-- tree 13 --> 11942 <_> 11943 <!-- root node --> 11944 <feature> 11945 <rects> 11946 <_>1 2 12 24 -1.</_> 11947 <_>5 10 4 8 9.</_></rects> 11948 <tilted>0</tilted></feature> 11949 <threshold>-0.9391052126884460</threshold> 11950 <left_val>0.3137440979480743</left_val> 11951 <right_val>-0.0592162981629372</right_val></_></_> 11952 <_> 11953 <!-- tree 14 --> 11954 <_> 11955 <!-- root node --> 11956 <feature> 11957 <rects> 11958 <_>2 8 10 3 -1.</_> 11959 <_>7 8 5 3 2.</_></rects> 11960 <tilted>0</tilted></feature> 11961 <threshold>-0.0243414901196957</threshold> 11962 <left_val>-0.3705335855484009</left_val> 11963 <right_val>0.0552511103451252</right_val></_></_> 11964 <_> 11965 <!-- tree 15 --> 11966 <_> 11967 <!-- root node --> 11968 <feature> 11969 <rects> 11970 <_>4 15 8 8 -1.</_> 11971 <_>6 15 4 8 2.</_></rects> 11972 <tilted>0</tilted></feature> 11973 <threshold>-0.0767967775464058</threshold> 11974 <left_val>0.1375488936901093</left_val> 11975 <right_val>-0.0582019388675690</right_val></_></_> 11976 <_> 11977 <!-- tree 16 --> 11978 <_> 11979 <!-- root node --> 11980 <feature> 11981 <rects> 11982 <_>7 15 4 4 -1.</_> 11983 <_>6 16 4 2 2.</_></rects> 11984 <tilted>1</tilted></feature> 11985 <threshold>-8.2179326564073563e-003</threshold> 11986 <left_val>-0.2567924857139587</left_val> 11987 <right_val>0.0991956964135170</right_val></_></_> 11988 <_> 11989 <!-- tree 17 --> 11990 <_> 11991 <!-- root node --> 11992 <feature> 11993 <rects> 11994 <_>4 12 6 6 -1.</_> 11995 <_>6 12 2 6 3.</_></rects> 11996 <tilted>0</tilted></feature> 11997 <threshold>-0.0517026185989380</threshold> 11998 <left_val>-0.5293763875961304</left_val> 11999 <right_val>0.0272751804441214</right_val></_></_> 12000 <_> 12001 <!-- tree 18 --> 12002 <_> 12003 <!-- root node --> 12004 <feature> 12005 <rects> 12006 <_>4 16 3 12 -1.</_> 12007 <_>5 16 1 12 3.</_></rects> 12008 <tilted>0</tilted></feature> 12009 <threshold>6.3065597787499428e-003</threshold> 12010 <left_val>-0.1040067970752716</left_val> 12011 <right_val>0.2038889974355698</right_val></_></_> 12012 <_> 12013 <!-- tree 19 --> 12014 <_> 12015 <!-- root node --> 12016 <feature> 12017 <rects> 12018 <_>7 8 3 12 -1.</_> 12019 <_>8 8 1 12 3.</_></rects> 12020 <tilted>0</tilted></feature> 12021 <threshold>0.0363370403647423</threshold> 12022 <left_val>0.0131788402795792</left_val> 12023 <right_val>-0.3871706128120422</right_val></_></_> 12024 <_> 12025 <!-- tree 20 --> 12026 <_> 12027 <!-- root node --> 12028 <feature> 12029 <rects> 12030 <_>4 8 3 12 -1.</_> 12031 <_>5 8 1 12 3.</_></rects> 12032 <tilted>0</tilted></feature> 12033 <threshold>-2.7929339557886124e-003</threshold> 12034 <left_val>0.1235100030899048</left_val> 12035 <right_val>-0.2046077996492386</right_val></_></_> 12036 <_> 12037 <!-- tree 21 --> 12038 <_> 12039 <!-- root node --> 12040 <feature> 12041 <rects> 12042 <_>10 17 4 6 -1.</_> 12043 <_>10 17 2 6 2.</_></rects> 12044 <tilted>0</tilted></feature> 12045 <threshold>-0.0144353797659278</threshold> 12046 <left_val>-0.5011137723922730</left_val> 12047 <right_val>0.0372625403106213</right_val></_></_> 12048 <_> 12049 <!-- tree 22 --> 12050 <_> 12051 <!-- root node --> 12052 <feature> 12053 <rects> 12054 <_>5 4 2 24 -1.</_> 12055 <_>5 4 1 12 2.</_> 12056 <_>6 16 1 12 2.</_></rects> 12057 <tilted>0</tilted></feature> 12058 <threshold>6.4411992207169533e-003</threshold> 12059 <left_val>-0.0605571903288364</left_val> 12060 <right_val>0.3057847023010254</right_val></_></_> 12061 <_> 12062 <!-- tree 23 --> 12063 <_> 12064 <!-- root node --> 12065 <feature> 12066 <rects> 12067 <_>6 25 8 3 -1.</_> 12068 <_>6 25 4 3 2.</_></rects> 12069 <tilted>0</tilted></feature> 12070 <threshold>-1.2598140165209770e-003</threshold> 12071 <left_val>0.0532007515430450</left_val> 12072 <right_val>-0.1691620051860809</right_val></_></_> 12073 <_> 12074 <!-- tree 24 --> 12075 <_> 12076 <!-- root node --> 12077 <feature> 12078 <rects> 12079 <_>0 17 4 6 -1.</_> 12080 <_>2 17 2 6 2.</_></rects> 12081 <tilted>0</tilted></feature> 12082 <threshold>-6.9105648435652256e-003</threshold> 12083 <left_val>-0.3639864921569824</left_val> 12084 <right_val>0.0428431518375874</right_val></_></_> 12085 <_> 12086 <!-- tree 25 --> 12087 <_> 12088 <!-- root node --> 12089 <feature> 12090 <rects> 12091 <_>8 11 6 12 -1.</_> 12092 <_>11 11 3 6 2.</_> 12093 <_>8 17 3 6 2.</_></rects> 12094 <tilted>0</tilted></feature> 12095 <threshold>-0.0526631101965904</threshold> 12096 <left_val>0.4416917860507965</left_val> 12097 <right_val>-0.0320968292653561</right_val></_></_> 12098 <_> 12099 <!-- tree 26 --> 12100 <_> 12101 <!-- root node --> 12102 <feature> 12103 <rects> 12104 <_>3 7 3 10 -1.</_> 12105 <_>3 12 3 5 2.</_></rects> 12106 <tilted>0</tilted></feature> 12107 <threshold>-0.0409250594675541</threshold> 12108 <left_val>-0.5567336082458496</left_val> 12109 <right_val>0.0291916895657778</right_val></_></_> 12110 <_> 12111 <!-- tree 27 --> 12112 <_> 12113 <!-- root node --> 12114 <feature> 12115 <rects> 12116 <_>7 6 4 6 -1.</_> 12117 <_>7 6 4 3 2.</_></rects> 12118 <tilted>1</tilted></feature> 12119 <threshold>-2.1683140657842159e-003</threshold> 12120 <left_val>0.0665858536958694</left_val> 12121 <right_val>-0.1171517968177795</right_val></_></_> 12122 <_> 12123 <!-- tree 28 --> 12124 <_> 12125 <!-- root node --> 12126 <feature> 12127 <rects> 12128 <_>1 7 10 3 -1.</_> 12129 <_>6 7 5 3 2.</_></rects> 12130 <tilted>0</tilted></feature> 12131 <threshold>0.0174809191375971</threshold> 12132 <left_val>-0.0677478536963463</left_val> 12133 <right_val>0.3422436118125916</right_val></_></_> 12134 <_> 12135 <!-- tree 29 --> 12136 <_> 12137 <!-- root node --> 12138 <feature> 12139 <rects> 12140 <_>7 6 4 6 -1.</_> 12141 <_>7 6 4 3 2.</_></rects> 12142 <tilted>1</tilted></feature> 12143 <threshold>0.1303298026323319</threshold> 12144 <left_val>0.0108534395694733</left_val> 12145 <right_val>-0.5989474058151245</right_val></_></_> 12146 <_> 12147 <!-- tree 30 --> 12148 <_> 12149 <!-- root node --> 12150 <feature> 12151 <rects> 12152 <_>7 6 6 4 -1.</_> 12153 <_>7 6 3 4 2.</_></rects> 12154 <tilted>1</tilted></feature> 12155 <threshold>5.1362451631575823e-004</threshold> 12156 <left_val>-0.1881096959114075</left_val> 12157 <right_val>0.1093890964984894</right_val></_></_> 12158 <_> 12159 <!-- tree 31 --> 12160 <_> 12161 <!-- root node --> 12162 <feature> 12163 <rects> 12164 <_>7 0 4 6 -1.</_> 12165 <_>7 3 4 3 2.</_></rects> 12166 <tilted>0</tilted></feature> 12167 <threshold>-0.0387644208967686</threshold> 12168 <left_val>-0.2692834138870239</left_val> 12169 <right_val>0.0201565697789192</right_val></_></_> 12170 <_> 12171 <!-- tree 32 --> 12172 <_> 12173 <!-- root node --> 12174 <feature> 12175 <rects> 12176 <_>4 6 6 8 -1.</_> 12177 <_>4 6 3 4 2.</_> 12178 <_>7 10 3 4 2.</_></rects> 12179 <tilted>0</tilted></feature> 12180 <threshold>-4.8952922224998474e-003</threshold> 12181 <left_val>-0.2367085069417954</left_val> 12182 <right_val>0.0706935375928879</right_val></_></_> 12183 <_> 12184 <!-- tree 33 --> 12185 <_> 12186 <!-- root node --> 12187 <feature> 12188 <rects> 12189 <_>8 12 6 16 -1.</_> 12190 <_>8 20 6 8 2.</_></rects> 12191 <tilted>0</tilted></feature> 12192 <threshold>0.0843806117773056</threshold> 12193 <left_val>-0.0617771111428738</left_val> 12194 <right_val>0.1513081938028336</right_val></_></_> 12195 <_> 12196 <!-- tree 34 --> 12197 <_> 12198 <!-- root node --> 12199 <feature> 12200 <rects> 12201 <_>0 4 10 3 -1.</_> 12202 <_>5 4 5 3 2.</_></rects> 12203 <tilted>0</tilted></feature> 12204 <threshold>-0.0548328608274460</threshold> 12205 <left_val>-0.4994516074657440</left_val> 12206 <right_val>0.0359158106148243</right_val></_></_> 12207 <_> 12208 <!-- tree 35 --> 12209 <_> 12210 <!-- root node --> 12211 <feature> 12212 <rects> 12213 <_>8 2 4 13 -1.</_> 12214 <_>8 2 2 13 2.</_></rects> 12215 <tilted>0</tilted></feature> 12216 <threshold>-5.4148300550878048e-003</threshold> 12217 <left_val>0.0821169093251228</left_val> 12218 <right_val>-0.1367274969816208</right_val></_></_> 12219 <_> 12220 <!-- tree 36 --> 12221 <_> 12222 <!-- root node --> 12223 <feature> 12224 <rects> 12225 <_>1 1 10 14 -1.</_> 12226 <_>1 1 5 7 2.</_> 12227 <_>6 8 5 7 2.</_></rects> 12228 <tilted>0</tilted></feature> 12229 <threshold>0.1281372010707855</threshold> 12230 <left_val>-0.0397552810609341</left_val> 12231 <right_val>0.6034091114997864</right_val></_></_> 12232 <_> 12233 <!-- tree 37 --> 12234 <_> 12235 <!-- root node --> 12236 <feature> 12237 <rects> 12238 <_>6 25 8 3 -1.</_> 12239 <_>6 25 4 3 2.</_></rects> 12240 <tilted>0</tilted></feature> 12241 <threshold>-4.4217561371624470e-003</threshold> 12242 <left_val>-0.0746426135301590</left_val> 12243 <right_val>0.1023570001125336</right_val></_></_> 12244 <_> 12245 <!-- tree 38 --> 12246 <_> 12247 <!-- root node --> 12248 <feature> 12249 <rects> 12250 <_>0 25 8 3 -1.</_> 12251 <_>4 25 4 3 2.</_></rects> 12252 <tilted>0</tilted></feature> 12253 <threshold>-7.1978997766564135e-006</threshold> 12254 <left_val>0.0745955929160118</left_val> 12255 <right_val>-0.2904655933380127</right_val></_></_> 12256 <_> 12257 <!-- tree 39 --> 12258 <_> 12259 <!-- root node --> 12260 <feature> 12261 <rects> 12262 <_>6 13 3 13 -1.</_> 12263 <_>7 13 1 13 3.</_></rects> 12264 <tilted>0</tilted></feature> 12265 <threshold>0.0733218863606453</threshold> 12266 <left_val>-0.0213644690811634</left_val> 12267 <right_val>0.6980969905853272</right_val></_></_> 12268 <_> 12269 <!-- tree 40 --> 12270 <_> 12271 <!-- root node --> 12272 <feature> 12273 <rects> 12274 <_>1 24 6 4 -1.</_> 12275 <_>4 24 3 4 2.</_></rects> 12276 <tilted>0</tilted></feature> 12277 <threshold>-0.0225664693862200</threshold> 12278 <left_val>-0.5371477007865906</left_val> 12279 <right_val>0.0365099683403969</right_val></_></_> 12280 <_> 12281 <!-- tree 41 --> 12282 <_> 12283 <!-- root node --> 12284 <feature> 12285 <rects> 12286 <_>8 8 4 7 -1.</_> 12287 <_>8 8 2 7 2.</_></rects> 12288 <tilted>0</tilted></feature> 12289 <threshold>-0.0293380804359913</threshold> 12290 <left_val>0.1062619984149933</left_val> 12291 <right_val>-0.0316522903740406</right_val></_></_> 12292 <_> 12293 <!-- tree 42 --> 12294 <_> 12295 <!-- root node --> 12296 <feature> 12297 <rects> 12298 <_>0 7 12 3 -1.</_> 12299 <_>0 8 12 1 3.</_></rects> 12300 <tilted>0</tilted></feature> 12301 <threshold>0.0136840902268887</threshold> 12302 <left_val>-0.0577095411717892</left_val> 12303 <right_val>0.3035565018653870</right_val></_></_> 12304 <_> 12305 <!-- tree 43 --> 12306 <_> 12307 <!-- root node --> 12308 <feature> 12309 <rects> 12310 <_>4 6 6 6 -1.</_> 12311 <_>4 8 6 2 3.</_></rects> 12312 <tilted>0</tilted></feature> 12313 <threshold>-8.2646618830040097e-004</threshold> 12314 <left_val>0.1295858025550842</left_val> 12315 <right_val>-0.1360308974981308</right_val></_></_> 12316 <_> 12317 <!-- tree 44 --> 12318 <_> 12319 <!-- root node --> 12320 <feature> 12321 <rects> 12322 <_>3 9 7 4 -1.</_> 12323 <_>3 11 7 2 2.</_></rects> 12324 <tilted>0</tilted></feature> 12325 <threshold>3.9828647859394550e-003</threshold> 12326 <left_val>0.0507346689701080</left_val> 12327 <right_val>-0.3389672935009003</right_val></_></_> 12328 <_> 12329 <!-- tree 45 --> 12330 <_> 12331 <!-- root node --> 12332 <feature> 12333 <rects> 12334 <_>5 7 4 18 -1.</_> 12335 <_>5 16 4 9 2.</_></rects> 12336 <tilted>0</tilted></feature> 12337 <threshold>-0.0205359794199467</threshold> 12338 <left_val>0.2602849006652832</left_val> 12339 <right_val>-0.0722593963146210</right_val></_></_> 12340 <_> 12341 <!-- tree 46 --> 12342 <_> 12343 <!-- root node --> 12344 <feature> 12345 <rects> 12346 <_>4 1 5 26 -1.</_> 12347 <_>4 14 5 13 2.</_></rects> 12348 <tilted>0</tilted></feature> 12349 <threshold>-0.1493218988180161</threshold> 12350 <left_val>-0.5417259931564331</left_val> 12351 <right_val>0.0445343889296055</right_val></_></_> 12352 <_> 12353 <!-- tree 47 --> 12354 <_> 12355 <!-- root node --> 12356 <feature> 12357 <rects> 12358 <_>6 22 8 6 -1.</_> 12359 <_>10 22 4 3 2.</_> 12360 <_>6 25 4 3 2.</_></rects> 12361 <tilted>0</tilted></feature> 12362 <threshold>-0.0178947895765305</threshold> 12363 <left_val>0.4714992940425873</left_val> 12364 <right_val>-0.0308010708540678</right_val></_></_> 12365 <_> 12366 <!-- tree 48 --> 12367 <_> 12368 <!-- root node --> 12369 <feature> 12370 <rects> 12371 <_>0 22 8 6 -1.</_> 12372 <_>0 22 4 3 2.</_> 12373 <_>4 25 4 3 2.</_></rects> 12374 <tilted>0</tilted></feature> 12375 <threshold>4.7443818766623735e-004</threshold> 12376 <left_val>-0.1968698948621750</left_val> 12377 <right_val>0.1243302002549171</right_val></_></_> 12378 <_> 12379 <!-- tree 49 --> 12380 <_> 12381 <!-- root node --> 12382 <feature> 12383 <rects> 12384 <_>5 21 8 6 -1.</_> 12385 <_>9 21 4 3 2.</_> 12386 <_>5 24 4 3 2.</_></rects> 12387 <tilted>0</tilted></feature> 12388 <threshold>-4.0598851628601551e-003</threshold> 12389 <left_val>0.1402866989374161</left_val> 12390 <right_val>-0.0477513298392296</right_val></_></_> 12391 <_> 12392 <!-- tree 50 --> 12393 <_> 12394 <!-- root node --> 12395 <feature> 12396 <rects> 12397 <_>3 0 6 4 -1.</_> 12398 <_>6 0 3 4 2.</_></rects> 12399 <tilted>0</tilted></feature> 12400 <threshold>-0.0117557998746634</threshold> 12401 <left_val>-0.2623791098594666</left_val> 12402 <right_val>0.0599330700933933</right_val></_></_> 12403 <_> 12404 <!-- tree 51 --> 12405 <_> 12406 <!-- root node --> 12407 <feature> 12408 <rects> 12409 <_>6 1 6 5 -1.</_> 12410 <_>6 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<right_val>0.0982860773801804</right_val></_></_> 13100 <_> 13101 <!-- tree 29 --> 13102 <_> 13103 <!-- root node --> 13104 <feature> 13105 <rects> 13106 <_>10 1 3 26 -1.</_> 13107 <_>10 14 3 13 2.</_></rects> 13108 <tilted>0</tilted></feature> 13109 <threshold>-0.0824480429291725</threshold> 13110 <left_val>-0.3405865132808685</left_val> 13111 <right_val>0.0156127195805311</right_val></_></_> 13112 <_> 13113 <!-- tree 30 --> 13114 <_> 13115 <!-- root node --> 13116 <feature> 13117 <rects> 13118 <_>0 9 4 18 -1.</_> 13119 <_>0 18 4 9 2.</_></rects> 13120 <tilted>0</tilted></feature> 13121 <threshold>-7.5926659628748894e-003</threshold> 13122 <left_val>0.2592946887016296</left_val> 13123 <right_val>-0.0693704411387444</right_val></_></_> 13124 <_> 13125 <!-- tree 31 --> 13126 <_> 13127 <!-- root node --> 13128 <feature> 13129 <rects> 13130 <_>8 21 4 6 -1.</_> 13131 <_>8 21 2 6 2.</_></rects> 13132 <tilted>0</tilted></feature> 13133 <threshold>-2.9748380184173584e-003</threshold> 13134 <left_val>0.0545341782271862</left_val> 13135 <right_val>-0.1263083964586258</right_val></_></_> 13136 <_> 13137 <!-- tree 32 --> 13138 <_> 13139 <!-- root node --> 13140 <feature> 13141 <rects> 13142 <_>2 6 9 8 -1.</_> 13143 <_>5 6 3 8 3.</_></rects> 13144 <tilted>0</tilted></feature> 13145 <threshold>-0.1637797057628632</threshold> 13146 <left_val>-0.8372569084167481</left_val> 13147 <right_val>0.0224467907100916</right_val></_></_> 13148 <_> 13149 <!-- tree 33 --> 13150 <_> 13151 <!-- root node --> 13152 <feature> 13153 <rects> 13154 <_>9 21 4 6 -1.</_> 13155 <_>9 21 2 6 2.</_></rects> 13156 <tilted>0</tilted></feature> 13157 <threshold>-3.8845320232212543e-003</threshold> 13158 <left_val>-0.2100805938243866</left_val> 13159 <right_val>0.0918143764138222</right_val></_></_> 13160 <_> 13161 <!-- tree 34 --> 13162 <_> 13163 <!-- root node --> 13164 <feature> 13165 <rects> 13166 <_>3 0 6 8 -1.</_> 13167 <_>3 0 3 4 2.</_> 13168 <_>6 4 3 4 2.</_></rects> 13169 <tilted>0</tilted></feature> 13170 <threshold>-0.0554963313043118</threshold> 13171 <left_val>0.5273922085762024</left_val> 13172 <right_val>-0.0385616384446621</right_val></_></_> 13173 <_> 13174 <!-- tree 35 --> 13175 <_> 13176 <!-- root node --> 13177 <feature> 13178 <rects> 13179 <_>9 20 4 7 -1.</_> 13180 <_>9 20 2 7 2.</_></rects> 13181 <tilted>0</tilted></feature> 13182 <threshold>4.5041809789836407e-003</threshold> 13183 <left_val>0.0389079898595810</left_val> 13184 <right_val>-0.2107748985290527</right_val></_></_> 13185 <_> 13186 <!-- tree 36 --> 13187 <_> 13188 <!-- root node --> 13189 <feature> 13190 <rects> 13191 <_>1 4 10 12 -1.</_> 13192 <_>6 4 5 12 2.</_></rects> 13193 <tilted>0</tilted></feature> 13194 <threshold>0.0575163103640080</threshold> 13195 <left_val>-0.0544424615800381</left_val> 13196 <right_val>0.3497731983661652</right_val></_></_> 13197 <_> 13198 <!-- tree 37 --> 13199 <_> 13200 <!-- root node --> 13201 <feature> 13202 <rects> 13203 <_>6 1 2 24 -1.</_> 13204 <_>6 9 2 8 3.</_></rects> 13205 <tilted>0</tilted></feature> 13206 <threshold>-5.4960879497230053e-003</threshold> 13207 <left_val>0.1045932993292809</left_val> 13208 <right_val>-0.2295698970556259</right_val></_></_> 13209 <_> 13210 <!-- tree 38 --> 13211 <_> 13212 <!-- root node --> 13213 <feature> 13214 <rects> 13215 <_>2 21 4 6 -1.</_> 13216 <_>4 21 2 6 2.</_></rects> 13217 <tilted>0</tilted></feature> 13218 <threshold>5.8753142366185784e-004</threshold> 13219 <left_val>0.0740455389022827</left_val> 13220 <right_val>-0.2373113036155701</right_val></_></_> 13221 <_> 13222 <!-- tree 39 --> 13223 <_> 13224 <!-- root node --> 13225 <feature> 13226 <rects> 13227 <_>10 1 3 26 -1.</_> 13228 <_>10 14 3 13 2.</_></rects> 13229 <tilted>0</tilted></feature> 13230 <threshold>0.1121611967682838</threshold> 13231 <left_val>-0.0259160008281469</left_val> 13232 <right_val>0.1138947010040283</right_val></_></_> 13233 <_> 13234 <!-- tree 40 --> 13235 <_> 13236 <!-- root node --> 13237 <feature> 13238 <rects> 13239 <_>1 1 3 26 -1.</_> 13240 <_>1 14 3 13 2.</_></rects> 13241 <tilted>0</tilted></feature> 13242 <threshold>0.2175375074148178</threshold> 13243 <left_val>0.0197278708219528</left_val> 13244 <right_val>-0.9622092247009277</right_val></_></_> 13245 <_> 13246 <!-- tree 41 --> 13247 <_> 13248 <!-- root node --> 13249 <feature> 13250 <rects> 13251 <_>2 9 12 14 -1.</_> 13252 <_>8 9 6 7 2.</_> 13253 <_>2 16 6 7 2.</_></rects> 13254 <tilted>0</tilted></feature> 13255 <threshold>-1.4632700476795435e-003</threshold> 13256 <left_val>-0.0940528213977814</left_val> 13257 <right_val>0.0643891766667366</right_val></_></_> 13258 <_> 13259 <!-- tree 42 --> 13260 <_> 13261 <!-- root node --> 13262 <feature> 13263 <rects> 13264 <_>4 11 6 8 -1.</_> 13265 <_>4 15 6 4 2.</_></rects> 13266 <tilted>0</tilted></feature> 13267 <threshold>-8.6313979700207710e-003</threshold> 13268 <left_val>0.2503606081008911</left_val> 13269 <right_val>-0.0722346529364586</right_val></_></_> 13270 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<right_val>-0.8315789103507996</right_val></_></_> 13306 <_> 13307 <!-- tree 46 --> 13308 <_> 13309 <!-- root node --> 13310 <feature> 13311 <rects> 13312 <_>3 7 8 4 -1.</_> 13313 <_>3 9 8 2 2.</_></rects> 13314 <tilted>0</tilted></feature> 13315 <threshold>0.0193311199545860</threshold> 13316 <left_val>-0.0455000810325146</left_val> 13317 <right_val>0.5011094808578491</right_val></_></_> 13318 <_> 13319 <!-- tree 47 --> 13320 <_> 13321 <!-- root node --> 13322 <feature> 13323 <rects> 13324 <_>2 16 12 6 -1.</_> 13325 <_>8 16 6 3 2.</_> 13326 <_>2 19 6 3 2.</_></rects> 13327 <tilted>0</tilted></feature> 13328 <threshold>0.0416920706629753</threshold> 13329 <left_val>0.0225023496896029</left_val> 13330 <right_val>-0.3899222016334534</right_val></_></_> 13331 <_> 13332 <!-- tree 48 --> 13333 <_> 13334 <!-- root node --> 13335 <feature> 13336 <rects> 13337 <_>1 2 8 22 -1.</_> 13338 <_>1 2 4 11 2.</_> 13339 <_>5 13 4 11 2.</_></rects> 13340 <tilted>0</tilted></feature> 13341 <threshold>0.1129698008298874</threshold> 13342 <left_val>-0.0324948392808437</left_val> 13343 <right_val>0.5392962098121643</right_val></_></_> 13344 <_> 13345 <!-- tree 49 --> 13346 <_> 13347 <!-- root node --> 13348 <feature> 13349 <rects> 13350 <_>7 19 6 7 -1.</_> 13351 <_>9 19 2 7 3.</_></rects> 13352 <tilted>0</tilted></feature> 13353 <threshold>3.1683610286563635e-003</threshold> 13354 <left_val>-0.1719558984041214</left_val> 13355 <right_val>0.0936198011040688</right_val></_></_> 13356 <_> 13357 <!-- tree 50 --> 13358 <_> 13359 <!-- root node --> 13360 <feature> 13361 <rects> 13362 <_>6 7 2 18 -1.</_> 13363 <_>6 13 2 6 3.</_></rects> 13364 <tilted>0</tilted></feature> 13365 <threshold>5.3966748528182507e-003</threshold> 13366 <left_val>0.0576776303350925</left_val> 13367 <right_val>-0.3043614923954010</right_val></_></_> 13368 <_> 13369 <!-- tree 51 --> 13370 <_> 13371 <!-- root node --> 13372 <feature> 13373 <rects> 13374 <_>5 8 8 16 -1.</_> 13375 <_>5 12 8 8 2.</_></rects> 13376 <tilted>0</tilted></feature> 13377 <threshold>-0.1382918059825897</threshold> 13378 <left_val>-0.5215879082679749</left_val> 13379 <right_val>0.0184449106454849</right_val></_></_> 13380 <_> 13381 <!-- tree 52 --> 13382 <_> 13383 <!-- root node --> 13384 <feature> 13385 <rects> 13386 <_>5 20 6 2 -1.</_> 13387 <_>5 20 6 1 2.</_></rects> 13388 <tilted>1</tilted></feature> 13389 <threshold>-0.0125941196456552</threshold> 13390 <left_val>0.2274890989065170</left_val> 13391 <right_val>-0.0693250000476837</right_val></_></_> 13392 <_> 13393 <!-- tree 53 --> 13394 <_> 13395 <!-- root node --> 13396 <feature> 13397 <rects> 13398 <_>10 19 3 6 -1.</_> 13399 <_>11 20 1 6 3.</_></rects> 13400 <tilted>1</tilted></feature> 13401 <threshold>-0.0165144801139832</threshold> 13402 <left_val>0.1627922952175140</left_val> 13403 <right_val>-0.0344461500644684</right_val></_></_> 13404 <_> 13405 <!-- tree 54 --> 13406 <_> 13407 <!-- root node --> 13408 <feature> 13409 <rects> 13410 <_>1 22 12 6 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<feature> 13445 <rects> 13446 <_>7 20 6 7 -1.</_> 13447 <_>9 20 2 7 3.</_></rects> 13448 <tilted>0</tilted></feature> 13449 <threshold>-0.0118794003501534</threshold> 13450 <left_val>0.2139520943164825</left_val> 13451 <right_val>-0.0209304504096508</right_val></_></_> 13452 <_> 13453 <!-- tree 58 --> 13454 <_> 13455 <!-- root node --> 13456 <feature> 13457 <rects> 13458 <_>0 17 12 10 -1.</_> 13459 <_>4 17 4 10 3.</_></rects> 13460 <tilted>0</tilted></feature> 13461 <threshold>-1.9165100529789925e-003</threshold> 13462 <left_val>0.0684642195701599</left_val> 13463 <right_val>-0.3145321905612946</right_val></_></_> 13464 <_> 13465 <!-- tree 59 --> 13466 <_> 13467 <!-- root node --> 13468 <feature> 13469 <rects> 13470 <_>1 18 12 4 -1.</_> 13471 <_>4 18 6 4 2.</_></rects> 13472 <tilted>0</tilted></feature> 13473 <threshold>1.3729350175708532e-003</threshold> 13474 <left_val>-0.0603400282561779</left_val> 13475 <right_val>0.2757284045219421</right_val></_></_> 13476 <_> 13477 <!-- tree 60 --> 13478 <_> 13479 <!-- root node --> 13480 <feature> 13481 <rects> 13482 <_>1 19 6 7 -1.</_> 13483 <_>3 19 2 7 3.</_></rects> 13484 <tilted>0</tilted></feature> 13485 <threshold>2.4278028868138790e-003</threshold> 13486 <left_val>-0.2394450008869171</left_val> 13487 <right_val>0.0846588388085365</right_val></_></_> 13488 <_> 13489 <!-- tree 61 --> 13490 <_> 13491 <!-- root node --> 13492 <feature> 13493 <rects> 13494 <_>10 22 4 6 -1.</_> 13495 <_>10 22 2 6 2.</_></rects> 13496 <tilted>0</tilted></feature> 13497 <threshold>2.1290169097483158e-003</threshold> 13498 <left_val>0.0869384780526161</left_val> 13499 <right_val>-0.2821848094463348</right_val></_></_> 13500 <_> 13501 <!-- tree 62 --> 13502 <_> 13503 <!-- root node --> 13504 <feature> 13505 <rects> 13506 <_>1 4 2 24 -1.</_> 13507 <_>1 4 1 12 2.</_> 13508 <_>2 16 1 12 2.</_></rects> 13509 <tilted>0</tilted></feature> 13510 <threshold>-5.2569470426533371e-005</threshold> 13511 <left_val>0.1368235945701599</left_val> 13512 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<left_val>0.0150186298415065</left_val> 13548 <right_val>-0.3664787113666534</right_val></_></_> 13549 <_> 13550 <!-- tree 66 --> 13551 <_> 13552 <!-- root node --> 13553 <feature> 13554 <rects> 13555 <_>3 10 3 15 -1.</_> 13556 <_>4 10 1 15 3.</_></rects> 13557 <tilted>0</tilted></feature> 13558 <threshold>-0.0173748396337032</threshold> 13559 <left_val>0.3397102057933807</left_val> 13560 <right_val>-0.0544941499829292</right_val></_></_> 13561 <_> 13562 <!-- tree 67 --> 13563 <_> 13564 <!-- root node --> 13565 <feature> 13566 <rects> 13567 <_>8 7 3 17 -1.</_> 13568 <_>9 7 1 17 3.</_></rects> 13569 <tilted>0</tilted></feature> 13570 <threshold>-0.0783570632338524</threshold> 13571 <left_val>-0.4943583905696869</left_val> 13572 <right_val>8.4990533068776131e-003</right_val></_></_> 13573 <_> 13574 <!-- tree 68 --> 13575 <_> 13576 <!-- root node --> 13577 <feature> 13578 <rects> 13579 <_>3 7 3 17 -1.</_> 13580 <_>4 7 1 17 3.</_></rects> 13581 <tilted>0</tilted></feature> 13582 <threshold>-8.9894477277994156e-003</threshold> 13583 <left_val>-0.2320985943078995</left_val> 13584 <right_val>0.0713790878653526</right_val></_></_> 13585 <_> 13586 <!-- tree 69 --> 13587 <_> 13588 <!-- root node --> 13589 <feature> 13590 <rects> 13591 <_>9 0 3 13 -1.</_> 13592 <_>10 0 1 13 3.</_></rects> 13593 <tilted>0</tilted></feature> 13594 <threshold>-1.5932919923216105e-003</threshold> 13595 <left_val>0.0825047194957733</left_val> 13596 <right_val>-0.0931231826543808</right_val></_></_> 13597 <_> 13598 <!-- tree 70 --> 13599 <_> 13600 <!-- root node --> 13601 <feature> 13602 <rects> 13603 <_>2 0 3 13 -1.</_> 13604 <_>3 0 1 13 3.</_></rects> 13605 <tilted>0</tilted></feature> 13606 <threshold>2.6272730901837349e-003</threshold> 13607 <left_val>-0.1321343034505844</left_val> 13608 <right_val>0.1309982985258102</right_val></_></_> 13609 <_> 13610 <!-- tree 71 --> 13611 <_> 13612 <!-- root node --> 13613 <feature> 13614 <rects> 13615 <_>1 3 12 5 -1.</_> 13616 <_>4 3 6 5 2.</_></rects> 13617 <tilted>0</tilted></feature> 13618 <threshold>-0.0591081604361534</threshold> 13619 <left_val>-0.3722976148128510</left_val> 13620 <right_val>0.0455746613442898</right_val></_></_> 13621 <_> 13622 <!-- tree 72 --> 13623 <_> 13624 <!-- root node --> 13625 <feature> 13626 <rects> 13627 <_>6 0 7 6 -1.</_> 13628 <_>4 2 7 2 3.</_></rects> 13629 <tilted>1</tilted></feature> 13630 <threshold>3.5086690913885832e-003</threshold> 13631 <left_val>0.0894784629344940</left_val> 13632 <right_val>-0.1854341030120850</right_val></_></_> 13633 <_> 13634 <!-- tree 73 --> 13635 <_> 13636 <!-- root node --> 13637 <feature> 13638 <rects> 13639 <_>7 2 4 8 -1.</_> 13640 <_>7 2 2 8 2.</_></rects> 13641 <tilted>0</tilted></feature> 13642 <threshold>0.0154652204364538</threshold> 13643 <left_val>-0.0306048206984997</left_val> 13644 <right_val>0.2075458019971848</right_val></_></_> 13645 <_> 13646 <!-- tree 74 --> 13647 <_> 13648 <!-- root node --> 13649 <feature> 13650 <rects> 13651 <_>6 4 2 12 -1.</_> 13652 <_>7 4 1 12 2.</_></rects> 13653 <tilted>0</tilted></feature> 13654 <threshold>-0.0117490198463202</threshold> 13655 <left_val>0.3920016884803772</left_val> 13656 <right_val>-0.0411008596420288</right_val></_></_> 13657 <_> 13658 <!-- tree 75 --> 13659 <_> 13660 <!-- root node --> 13661 <feature> 13662 <rects> 13663 <_>9 16 3 6 -1.</_> 13664 <_>10 17 1 6 3.</_></rects> 13665 <tilted>1</tilted></feature> 13666 <threshold>0.0484136082231998</threshold> 13667 <left_val>3.7391050718724728e-003</left_val> 13668 <right_val>-0.8570184111595154</right_val></_></_> 13669 <_> 13670 <!-- tree 76 --> 13671 <_> 13672 <!-- root node --> 13673 <feature> 13674 <rects> 13675 <_>5 8 4 6 -1.</_> 13676 <_>7 8 2 6 2.</_></rects> 13677 <tilted>0</tilted></feature> 13678 <threshold>-1.1499889660626650e-003</threshold> 13679 <left_val>-0.2244154959917069</left_val> 13680 <right_val>0.0713050886988640</right_val></_></_></trees> 13681 <stage_threshold>-30.7402000427246090</stage_threshold> 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3.</_></rects> 13756 <tilted>0</tilted></feature> 13757 <threshold>-0.0725311264395714</threshold> 13758 <left_val>-0.3942146897315979</left_val> 13759 <right_val>7.5547359883785248e-003</right_val></_></_> 13760 <_> 13761 <!-- tree 6 --> 13762 <_> 13763 <!-- root node --> 13764 <feature> 13765 <rects> 13766 <_>1 6 6 6 -1.</_> 13767 <_>3 6 2 6 3.</_></rects> 13768 <tilted>0</tilted></feature> 13769 <threshold>-0.0436849184334278</threshold> 13770 <left_val>-0.5755354762077332</left_val> 13771 <right_val>0.0518933199346066</right_val></_></_> 13772 <_> 13773 <!-- tree 7 --> 13774 <_> 13775 <!-- root node --> 13776 <feature> 13777 <rects> 13778 <_>7 2 6 13 -1.</_> 13779 <_>9 2 2 13 3.</_></rects> 13780 <tilted>0</tilted></feature> 13781 <threshold>0.1167066022753716</threshold> 13782 <left_val>-2.5791339576244354e-003</left_val> 13783 <right_val>-0.8259764909744263</right_val></_></_> 13784 <_> 13785 <!-- tree 8 --> 13786 <_> 13787 <!-- root node --> 13788 <feature> 13789 <rects> 13790 <_>1 2 6 13 -1.</_> 13791 <_>3 2 2 13 3.</_></rects> 13792 <tilted>0</tilted></feature> 13793 <threshold>-0.0823811665177345</threshold> 13794 <left_val>0.7581896185874939</left_val> 13795 <right_val>-0.0265769306570292</right_val></_></_> 13796 <_> 13797 <!-- tree 9 --> 13798 <_> 13799 <!-- root node --> 13800 <feature> 13801 <rects> 13802 <_>4 0 6 28 -1.</_> 13803 <_>6 0 2 28 3.</_></rects> 13804 <tilted>0</tilted></feature> 13805 <threshold>-2.3157079704105854e-003</threshold> 13806 <left_val>0.0668586865067482</left_val> 13807 <right_val>-0.3040786981582642</right_val></_></_> 13808 <_> 13809 <!-- tree 10 --> 13810 <_> 13811 <!-- root node --> 13812 <feature> 13813 <rects> 13814 <_>0 13 14 3 -1.</_> 13815 <_>0 14 14 1 3.</_></rects> 13816 <tilted>0</tilted></feature> 13817 <threshold>-0.0166781898587942</threshold> 13818 <left_val>0.3852531909942627</left_val> 13819 <right_val>-0.0488426797091961</right_val></_></_> 13820 <_> 13821 <!-- tree 11 --> 13822 <_> 13823 <!-- root node --> 13824 <feature> 13825 <rects> 13826 <_>10 20 4 7 -1.</_> 13827 <_>10 20 2 7 2.</_></rects> 13828 <tilted>0</tilted></feature> 13829 <threshold>-3.0678999610245228e-003</threshold> 13830 <left_val>-0.2715098857879639</left_val> 13831 <right_val>0.0645612627267838</right_val></_></_> 13832 <_> 13833 <!-- tree 12 --> 13834 <_> 13835 <!-- root node --> 13836 <feature> 13837 <rects> 13838 <_>5 8 2 12 -1.</_> 13839 <_>6 8 1 12 2.</_></rects> 13840 <tilted>0</tilted></feature> 13841 <threshold>-8.3884904161095619e-003</threshold> 13842 <left_val>-0.2826730012893677</left_val> 13843 <right_val>0.0707788914442062</right_val></_></_> 13844 <_> 13845 <!-- tree 13 --> 13846 <_> 13847 <!-- root node --> 13848 <feature> 13849 <rects> 13850 <_>5 16 4 8 -1.</_> 13851 <_>5 16 2 8 2.</_></rects> 13852 <tilted>0</tilted></feature> 13853 <threshold>0.0213579107075930</threshold> 13854 <left_val>-0.0661064833402634</left_val> 13855 <right_val>0.3186753988265991</right_val></_></_> 13856 <_> 13857 <!-- 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<left_val>-0.0569460093975067</left_val> 13894 <right_val>0.4210714995861054</right_val></_></_> 13895 <_> 13896 <!-- tree 17 --> 13897 <_> 13898 <!-- root node --> 13899 <feature> 13900 <rects> 13901 <_>10 20 4 7 -1.</_> 13902 <_>10 20 2 7 2.</_></rects> 13903 <tilted>0</tilted></feature> 13904 <threshold>5.0288350321352482e-003</threshold> 13905 <left_val>0.0838666707277298</left_val> 13906 <right_val>-0.3392939865589142</right_val></_></_> 13907 <_> 13908 <!-- tree 18 --> 13909 <_> 13910 <!-- root node --> 13911 <feature> 13912 <rects> 13913 <_>4 15 4 12 -1.</_> 13914 <_>5 15 2 12 2.</_></rects> 13915 <tilted>0</tilted></feature> 13916 <threshold>-0.0579163618385792</threshold> 13917 <left_val>0.4517017900943756</left_val> 13918 <right_val>-0.0431988686323166</right_val></_></_> 13919 <_> 13920 <!-- tree 19 --> 13921 <_> 13922 <!-- root node --> 13923 <feature> 13924 <rects> 13925 <_>7 16 4 6 -1.</_> 13926 <_>7 16 2 6 2.</_></rects> 13927 <tilted>1</tilted></feature> 13928 <threshold>0.0310252998024225</threshold> 13929 <left_val>0.0280007403343916</left_val> 13930 <right_val>-0.1681894063949585</right_val></_></_> 13931 <_> 13932 <!-- tree 20 --> 13933 <_> 13934 <!-- root node --> 13935 <feature> 13936 <rects> 13937 <_>3 2 6 9 -1.</_> 13938 <_>6 2 3 9 2.</_></rects> 13939 <tilted>0</tilted></feature> 13940 <threshold>0.0821342915296555</threshold> 13941 <left_val>0.0199995301663876</left_val> 13942 <right_val>-0.7691050767898560</right_val></_></_> 13943 <_> 13944 <!-- tree 21 --> 13945 <_> 13946 <!-- root node --> 13947 <feature> 13948 <rects> 13949 <_>2 2 12 2 -1.</_> 13950 <_>2 2 6 2 2.</_></rects> 13951 <tilted>0</tilted></feature> 13952 <threshold>0.0736665725708008</threshold> 13953 <left_val>-1.2391459895297885e-003</left_val> 13954 <right_val>-1.0004559755325317</right_val></_></_> 13955 <_> 13956 <!-- tree 22 --> 13957 <_> 13958 <!-- root node --> 13959 <feature> 13960 <rects> 13961 <_>0 2 12 2 -1.</_> 13962 <_>6 2 6 2 2.</_></rects> 13963 <tilted>0</tilted></feature> 13964 <threshold>1.5681830700486898e-004</threshold> 13965 <left_val>-0.1215459033846855</left_val> 13966 <right_val>0.1356196999549866</right_val></_></_> 13967 <_> 13968 <!-- tree 23 --> 13969 <_> 13970 <!-- root node --> 13971 <feature> 13972 <rects> 13973 <_>6 1 6 4 -1.</_> 13974 <_>6 1 3 4 2.</_></rects> 13975 <tilted>0</tilted></feature> 13976 <threshold>0.0451309308409691</threshold> 13977 <left_val>4.7123869881033897e-003</left_val> 13978 <right_val>-0.2967104911804199</right_val></_></_> 13979 <_> 13980 <!-- tree 24 --> 13981 <_> 13982 <!-- root node --> 13983 <feature> 13984 <rects> 13985 <_>0 2 4 6 -1.</_> 13986 <_>0 5 4 3 2.</_></rects> 13987 <tilted>0</tilted></feature> 13988 <threshold>-5.1468348829075694e-004</threshold> 13989 <left_val>0.1460689008235931</left_val> 13990 <right_val>-0.1360048055648804</right_val></_></_> 13991 <_> 13992 <!-- tree 25 --> 13993 <_> 13994 <!-- root node --> 13995 <feature> 13996 <rects> 13997 <_>5 4 8 4 -1.</_> 13998 <_>5 6 8 2 2.</_></rects> 13999 <tilted>0</tilted></feature> 14000 <threshold>-0.0149811198934913</threshold> 14001 <left_val>-0.1793365925550461</left_val> 14002 <right_val>0.0539286993443966</right_val></_></_> 14003 <_> 14004 <!-- tree 26 --> 14005 <_> 14006 <!-- root node --> 14007 <feature> 14008 <rects> 14009 <_>1 8 12 2 -1.</_> 14010 <_>1 9 12 1 2.</_></rects> 14011 <tilted>0</tilted></feature> 14012 <threshold>-0.0271517895162106</threshold> 14013 <left_val>-0.6752901077270508</left_val> 14014 <right_val>0.0230467803776264</right_val></_></_> 14015 <_> 14016 <!-- tree 27 --> 14017 <_> 14018 <!-- root node --> 14019 <feature> 14020 <rects> 14021 <_>8 7 6 8 -1.</_> 14022 <_>8 9 6 4 2.</_></rects> 14023 <tilted>0</tilted></feature> 14024 <threshold>-0.0665780231356621</threshold> 14025 <left_val>-0.6558642983436585</left_val> 14026 <right_val>4.7667929902672768e-003</right_val></_></_> 14027 <_> 14028 <!-- tree 28 --> 14029 <_> 14030 <!-- root node --> 14031 <feature> 14032 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<right_val>0.4472625851631165</right_val></_></_> 14100 <_> 14101 <!-- tree 34 --> 14102 <_> 14103 <!-- root node --> 14104 <feature> 14105 <rects> 14106 <_>4 16 8 3 -1.</_> 14107 <_>3 17 8 1 3.</_></rects> 14108 <tilted>1</tilted></feature> 14109 <threshold>-0.0113001996651292</threshold> 14110 <left_val>0.2554602026939392</left_val> 14111 <right_val>-0.0699698999524117</right_val></_></_> 14112 <_> 14113 <!-- tree 35 --> 14114 <_> 14115 <!-- root node --> 14116 <feature> 14117 <rects> 14118 <_>2 25 12 3 -1.</_> 14119 <_>6 25 4 3 3.</_></rects> 14120 <tilted>0</tilted></feature> 14121 <threshold>-1.1472209589555860e-003</threshold> 14122 <left_val>0.0474677905440331</left_val> 14123 <right_val>-0.2222079038619995</right_val></_></_> 14124 <_> 14125 <!-- tree 36 --> 14126 <_> 14127 <!-- root node --> 14128 <feature> 14129 <rects> 14130 <_>1 10 10 8 -1.</_> 14131 <_>1 10 5 4 2.</_> 14132 <_>6 14 5 4 2.</_></rects> 14133 <tilted>0</tilted></feature> 14134 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2 7 -1.</_> 14170 <_>12 16 1 7 2.</_></rects> 14171 <tilted>1</tilted></feature> 14172 <threshold>-2.3253620602190495e-003</threshold> 14173 <left_val>-0.0871386229991913</left_val> 14174 <right_val>0.0704765170812607</right_val></_></_> 14175 <_> 14176 <!-- tree 40 --> 14177 <_> 14178 <!-- root node --> 14179 <feature> 14180 <rects> 14181 <_>1 17 12 4 -1.</_> 14182 <_>4 17 6 4 2.</_></rects> 14183 <tilted>0</tilted></feature> 14184 <threshold>0.0214862208813429</threshold> 14185 <left_val>-0.0359365493059158</left_val> 14186 <right_val>0.4373702108860016</right_val></_></_> 14187 <_> 14188 <!-- tree 41 --> 14189 <_> 14190 <!-- root node --> 14191 <feature> 14192 <rects> 14193 <_>5 9 6 14 -1.</_> 14194 <_>7 9 2 14 3.</_></rects> 14195 <tilted>0</tilted></feature> 14196 <threshold>0.1258939951658249</threshold> 14197 <left_val>0.0124431503936648</left_val> 14198 <right_val>-0.9282261729240418</right_val></_></_> 14199 <_> 14200 <!-- tree 42 --> 14201 <_> 14202 <!-- root node --> 14203 <feature> 14204 <rects> 14205 <_>3 9 6 14 -1.</_> 14206 <_>5 9 2 14 3.</_></rects> 14207 <tilted>0</tilted></feature> 14208 <threshold>-2.2191529569681734e-004</threshold> 14209 <left_val>0.0697983428835869</left_val> 14210 <right_val>-0.3210623860359192</right_val></_></_> 14211 <_> 14212 <!-- tree 43 --> 14213 <_> 14214 <!-- root node --> 14215 <feature> 14216 <rects> 14217 <_>3 8 9 12 -1.</_> 14218 <_>6 12 3 4 9.</_></rects> 14219 <tilted>0</tilted></feature> 14220 <threshold>-0.0581751987338066</threshold> 14221 <left_val>-0.0770256295800209</left_val> 14222 <right_val>0.0967479869723320</right_val></_></_> 14223 <_> 14224 <!-- tree 44 --> 14225 <_> 14226 <!-- root node --> 14227 <feature> 14228 <rects> 14229 <_>5 4 4 19 -1.</_> 14230 <_>7 4 2 19 2.</_></rects> 14231 <tilted>0</tilted></feature> 14232 <threshold>-4.5887380838394165e-004</threshold> 14233 <left_val>0.1141244992613792</left_val> 14234 <right_val>-0.1471917033195496</right_val></_></_> 14235 <_> 14236 <!-- tree 45 --> 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<left_val>0.0604959689080715</left_val> 14307 <right_val>-0.2578496932983398</right_val></_></_> 14308 <_> 14309 <!-- tree 51 --> 14310 <_> 14311 <!-- root node --> 14312 <feature> 14313 <rects> 14314 <_>11 3 3 18 -1.</_> 14315 <_>11 12 3 9 2.</_></rects> 14316 <tilted>0</tilted></feature> 14317 <threshold>0.0870512798428535</threshold> 14318 <left_val>-0.0241736695170403</left_val> 14319 <right_val>0.2404305934906006</right_val></_></_> 14320 <_> 14321 <!-- tree 52 --> 14322 <_> 14323 <!-- root node --> 14324 <feature> 14325 <rects> 14326 <_>0 3 3 18 -1.</_> 14327 <_>0 12 3 9 2.</_></rects> 14328 <tilted>0</tilted></feature> 14329 <threshold>-0.0101780397817492</threshold> 14330 <left_val>0.2546978890895844</left_val> 14331 <right_val>-0.0928905084729195</right_val></_></_> 14332 <_> 14333 <!-- tree 53 --> 14334 <_> 14335 <!-- root node --> 14336 <feature> 14337 <rects> 14338 <_>2 8 10 6 -1.</_> 14339 <_>7 8 5 3 2.</_> 14340 <_>2 11 5 3 2.</_></rects> 14341 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16610 <_>4 4 6 2 2.</_></rects> 16611 <tilted>0</tilted></feature> 16612 <threshold>5.1339478231966496e-003</threshold> 16613 <left_val>-0.0661146268248558</left_val> 16614 <right_val>0.3176003098487854</right_val></_></_> 16615 <_> 16616 <!-- tree 44 --> 16617 <_> 16618 <!-- root node --> 16619 <feature> 16620 <rects> 16621 <_>1 18 4 10 -1.</_> 16622 <_>3 18 2 10 2.</_></rects> 16623 <tilted>0</tilted></feature> 16624 <threshold>3.0386429280042648e-003</threshold> 16625 <left_val>0.0814627185463905</left_val> 16626 <right_val>-0.2429192066192627</right_val></_></_> 16627 <_> 16628 <!-- tree 45 --> 16629 <_> 16630 <!-- root node --> 16631 <feature> 16632 <rects> 16633 <_>9 18 4 6 -1.</_> 16634 <_>9 18 2 6 2.</_></rects> 16635 <tilted>0</tilted></feature> 16636 <threshold>-3.1149981077760458e-004</threshold> 16637 <left_val>0.0467233918607235</left_val> 16638 <right_val>-0.0845426768064499</right_val></_></_> 16639 <_> 16640 <!-- tree 46 --> 16641 <_> 16642 <!-- root node --> 16643 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<left_val>-0.1222577020525932</left_val> 17127 <right_val>0.1755176931619644</right_val></_></_> 17128 <_> 17129 <!-- tree 15 --> 17130 <_> 17131 <!-- root node --> 17132 <feature> 17133 <rects> 17134 <_>4 7 6 20 -1.</_> 17135 <_>7 7 3 10 2.</_> 17136 <_>4 17 3 10 2.</_></rects> 17137 <tilted>0</tilted></feature> 17138 <threshold>-0.0327623412013054</threshold> 17139 <left_val>-0.4716975986957550</left_val> 17140 <right_val>0.0303803198039532</right_val></_></_> 17141 <_> 17142 <!-- tree 16 --> 17143 <_> 17144 <!-- root node --> 17145 <feature> 17146 <rects> 17147 <_>3 0 6 8 -1.</_> 17148 <_>3 0 3 4 2.</_> 17149 <_>6 4 3 4 2.</_></rects> 17150 <tilted>0</tilted></feature> 17151 <threshold>-0.0390222109854221</threshold> 17152 <left_val>0.3510676026344299</left_val> 17153 <right_val>-0.0661192610859871</right_val></_></_> 17154 <_> 17155 <!-- tree 17 --> 17156 <_> 17157 <!-- root node --> 17158 <feature> 17159 <rects> 17160 <_>7 5 4 6 -1.</_> 17161 <_>7 5 2 6 2.</_></rects> 17162 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--> 17265 <_> 17266 <!-- root node --> 17267 <feature> 17268 <rects> 17269 <_>2 6 4 12 -1.</_> 17270 <_>2 10 4 4 3.</_></rects> 17271 <tilted>0</tilted></feature> 17272 <threshold>-0.1063425987958908</threshold> 17273 <left_val>-0.6793817877769470</left_val> 17274 <right_val>0.0274659004062414</right_val></_></_> 17275 <_> 17276 <!-- tree 27 --> 17277 <_> 17278 <!-- root node --> 17279 <feature> 17280 <rects> 17281 <_>2 16 12 4 -1.</_> 17282 <_>8 16 6 2 2.</_> 17283 <_>2 18 6 2 2.</_></rects> 17284 <tilted>0</tilted></feature> 17285 <threshold>1.9035820150747895e-004</threshold> 17286 <left_val>-0.1190816015005112</left_val> 17287 <right_val>0.1133468970656395</right_val></_></_> 17288 <_> 17289 <!-- tree 28 --> 17290 <_> 17291 <!-- root node --> 17292 <feature> 17293 <rects> 17294 <_>7 20 4 4 -1.</_> 17295 <_>6 21 4 2 2.</_></rects> 17296 <tilted>1</tilted></feature> 17297 <threshold>-0.0135642401874065</threshold> 17298 <left_val>0.2750580012798309</left_val> 17299 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