haarcascade_upperbody.xml 1022 KB

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  1. <?xml version="1.0"?>
  2. <!--
  3. 22x18 upperbody detector (see the detailed description below).
  4. //////////////////////////////////////////////////////////////////////////
  5. | Contributors License Agreement
  6. | IMPORTANT: READ BEFORE DOWNLOADING, COPYING, INSTALLING OR USING.
  7. | By downloading, copying, installing or using the software you agree
  8. | to this license.
  9. | If you do not agree to this license, do not download, install,
  10. | copy or use the software.
  11. |
  12. | Copyright (c) 2004, Hannes Kruppa and Bernt Schiele (ETH Zurich, Switzerland).
  13. | All rights reserved.
  14. |
  15. | Redistribution and use in source and binary forms, with or without
  16. | modification, are permitted provided that the following conditions are
  17. | met:
  18. |
  19. | * Redistributions of source code must retain the above copyright
  20. | notice, this list of conditions and the following disclaimer.
  21. | * Redistributions in binary form must reproduce the above
  22. | copyright notice, this list of conditions and the following
  23. | disclaimer in the documentation and/or other materials provided
  24. | with the distribution.
  25. | * The name of Contributor may not used to endorse or promote products
  26. | derived from this software without specific prior written permission.
  27. |
  28. | THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS
  29. | "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT
  30. | LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR
  31. | A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE
  32. | CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL,
  33. | EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO,
  34. | PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR
  35. | PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF
  36. | LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING
  37. | NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF THIS
  38. | SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. Back to
  39. | Top
  40. //////////////////////////////////////////////////////////////////////////
  41. "Haar"-based Detectors For Pedestrian Detection
  42. ===============================================
  43. by Hannes Kruppa and Bernt Schiele, ETH Zurich, Switzerland
  44. This archive provides the following three detectors:
  45. - upper body detector (most fun, useful in many scenarios!)
  46. - lower body detector
  47. - full body detector
  48. These detectors have been successfully applied to pedestrian detection
  49. in still images. They can be directly passed as parameters to the
  50. program HaarFaceDetect.
  51. NOTE: These detectors deal with frontal and backside views but not
  52. with side views (also see "Known limitations" below).
  53. RESEARCHERS:
  54. If you are using any of the detectors or involved ideas please cite
  55. this paper (available at www.vision.ethz.ch/publications/):
  56. @InProceedings{Kruppa03-bmvc,
  57. author = "Hannes Kruppa, Modesto Castrillon-Santana and Bernt Schiele",
  58. title = "Fast and Robust Face Finding via Local Context."
  59. booktitle = "Joint IEEE International Workshop on Visual Surveillance and Performance Evaluation of Tracking and Surveillance"
  60. year = "2003",
  61. month = "October"
  62. }
  63. COMMERCIAL:
  64. If you have any commercial interest in this work please contact
  65. hkruppa@inf.ethz.ch
  66. ADDITIONAL INFORMATION
  67. ======================
  68. Check out the demo movie, e.g. using mplayer or any (Windows/Linux-) player
  69. that can play back .mpg movies.
  70. Under Linux that's:
  71. > ffplay demo.mpg
  72. or:
  73. > mplayer demo.mpg
  74. The movie shows a person walking towards the camera in a realistic
  75. indoor setting. Using ffplay or mplayer you can pause and continue the
  76. movie by pressing the space bar.
  77. Detections coming from the different detectors are visualized using
  78. different line styles:
  79. upper body : dotted line
  80. lower body : dashed line
  81. full body : solid line
  82. You will notice that successful detections containing the target do
  83. not sit tightly on the body but also include some of the background
  84. left and right. This is not a bug but accurately reflects the
  85. employed training data which also includes portions of the background
  86. to ensure proper silhouette representation. If you want to get a
  87. feeling for the training data check out the CBCL data set:
  88. http://www.ai.mit.edu/projects/cbcl/software-datasets/PedestrianData.html
  89. There is also a small number of false alarms in this sequence.
  90. NOTE: This is per frame detection, not tracking (which is also one of
  91. the reasons why it is not mislead by the person's shadow on the back
  92. wall).
  93. On an Intel Xeon 1.7GHz machine the detectors operate at something
  94. between 6Hz to 14 Hz (on 352 x 288 frames per second) depending on the
  95. detector. The detectors work as well on much lower image resolutions
  96. which is always an interesting possibility for speed-ups or
  97. "coarse-to-fine" search strategies.
  98. Additional information e.g. on training parameters, detector
  99. combination, detecting other types of objects (e.g. cars) etc. is
  100. available in my PhD thesis report (available end of June). Check out
  101. www.vision.ethz.ch/kruppa/
  102. KNOWN LIMITATIONS
  103. ==================
  104. 1) the detectors only support frontal and back views but not sideviews.
  105. Sideviews are trickier and it makes a lot of sense to include additional
  106. modalities for their detection, e.g. motion information. I recommend
  107. Viola and Jones' ICCV 2003 paper if this further interests you.
  108. 2) dont expect these detectors to be as accurate as a frontal face detector.
  109. A frontal face as a pattern is pretty distinct with respect to other
  110. patterns occuring in the world (i.e. image "background"). This is not so
  111. for upper, lower and especially full bodies, because they have to rely
  112. on fragile silhouette information rather than internal (facial) features.
  113. Still, we found especially the upper body detector to perform amazingly well.
  114. In contrast to a face detector these detectors will also work at very low
  115. image resolutions
  116. Acknowledgements
  117. ================
  118. Thanks to Martin Spengler, ETH Zurich, for providing the demo movie.
  119. -->
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  1727. <right_val>0.2090710997581482</right_val></_></_>
  1728. <_>
  1729. <!-- tree 5 -->
  1730. <_>
  1731. <!-- root node -->
  1732. <feature>
  1733. <rects>
  1734. <_>11 10 6 8 -1.</_>
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  1738. <threshold>2.3100129328668118e-003</threshold>
  1739. <left_val>-0.1471340060234070</left_val>
  1740. <right_val>0.1546038985252380</right_val></_></_>
  1741. <_>
  1742. <!-- tree 6 -->
  1743. <_>
  1744. <!-- root node -->
  1745. <feature>
  1746. <rects>
  1747. <_>5 16 12 2 -1.</_>
  1748. <_>5 17 12 1 2.</_></rects>
  1749. <tilted>0</tilted></feature>
  1750. <threshold>1.1361920041963458e-003</threshold>
  1751. <left_val>0.1768047958612442</left_val>
  1752. <right_val>-0.3053728938102722</right_val></_></_>
  1753. <_>
  1754. <!-- tree 7 -->
  1755. <_>
  1756. <!-- root node -->
  1757. <feature>
  1758. <rects>
  1759. <_>5 9 14 4 -1.</_>
  1760. <_>5 11 14 2 2.</_></rects>
  1761. <tilted>0</tilted></feature>
  1762. <threshold>0.0249628908932209</threshold>
  1763. <left_val>-0.1265290975570679</left_val>
  1764. <right_val>0.3744265139102936</right_val></_></_>
  1765. <_>
  1766. <!-- tree 8 -->
  1767. <_>
  1768. <!-- root node -->
  1769. <feature>
  1770. <rects>
  1771. <_>2 9 6 8 -1.</_>
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  1773. <_>5 13 3 4 2.</_></rects>
  1774. <tilted>0</tilted></feature>
  1775. <threshold>-5.8984099887311459e-003</threshold>
  1776. <left_val>0.2673898935317993</left_val>
  1777. <right_val>-0.1776257008314133</right_val></_></_>
  1778. <_>
  1779. <!-- tree 9 -->
  1780. <_>
  1781. <!-- root node -->
  1782. <feature>
  1783. <rects>
  1784. <_>15 8 6 4 -1.</_>
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  1786. <tilted>0</tilted></feature>
  1787. <threshold>0.0118049001321197</threshold>
  1788. <left_val>0.0660779774188995</left_val>
  1789. <right_val>-0.3348213136196137</right_val></_></_>
  1790. <_>
  1791. <!-- tree 10 -->
  1792. <_>
  1793. <!-- root node -->
  1794. <feature>
  1795. <rects>
  1796. <_>1 8 6 4 -1.</_>
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  1798. <tilted>0</tilted></feature>
  1799. <threshold>6.4400159753859043e-003</threshold>
  1800. <left_val>0.1099480018019676</left_val>
  1801. <right_val>-0.3630348145961762</right_val></_></_>
  1802. <_>
  1803. <!-- tree 11 -->
  1804. <_>
  1805. <!-- root node -->
  1806. <feature>
  1807. <rects>
  1808. <_>13 5 8 5 -1.</_>
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  1810. <tilted>1</tilted></feature>
  1811. <threshold>-0.0894073694944382</threshold>
  1812. <left_val>-0.4358046054840088</left_val>
  1813. <right_val>0.0149443103000522</right_val></_></_>
  1814. <_>
  1815. <!-- tree 12 -->
  1816. <_>
  1817. <!-- root node -->
  1818. <feature>
  1819. <rects>
  1820. <_>11 5 9 2 -1.</_>
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  1822. <tilted>1</tilted></feature>
  1823. <threshold>-0.0314042307436466</threshold>
  1824. <left_val>0.6952344775199890</left_val>
  1825. <right_val>-0.0548542886972427</right_val></_></_>
  1826. <_>
  1827. <!-- tree 13 -->
  1828. <_>
  1829. <!-- root node -->
  1830. <feature>
  1831. <rects>
  1832. <_>12 6 9 12 -1.</_>
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  1834. <tilted>0</tilted></feature>
  1835. <threshold>-0.1460794955492020</threshold>
  1836. <left_val>-0.2565006017684937</left_val>
  1837. <right_val>0.0569565407931805</right_val></_></_>
  1838. <_>
  1839. <!-- tree 14 -->
  1840. <_>
  1841. <!-- root node -->
  1842. <feature>
  1843. <rects>
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  1848. <threshold>2.1142649929970503e-003</threshold>
  1849. <left_val>-0.2498755007982254</left_val>
  1850. <right_val>0.1679255962371826</right_val></_></_>
  1851. <_>
  1852. <!-- tree 15 -->
  1853. <_>
  1854. <!-- root node -->
  1855. <feature>
  1856. <rects>
  1857. <_>9 5 5 12 -1.</_>
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  1859. <tilted>0</tilted></feature>
  1860. <threshold>-0.0151193598285317</threshold>
  1861. <left_val>-0.3017987012863159</left_val>
  1862. <right_val>0.1039358973503113</right_val></_></_>
  1863. <_>
  1864. <!-- tree 16 -->
  1865. <_>
  1866. <!-- root node -->
  1867. <feature>
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  1871. <tilted>1</tilted></feature>
  1872. <threshold>0.0256209596991539</threshold>
  1873. <left_val>-0.0748213008046150</left_val>
  1874. <right_val>0.5360078215599060</right_val></_></_>
  1875. <_>
  1876. <!-- tree 17 -->
  1877. <_>
  1878. <!-- root node -->
  1879. <feature>
  1880. <rects>
  1881. <_>5 0 15 12 -1.</_>
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  1884. <threshold>-0.1441780030727387</threshold>
  1885. <left_val>-0.2049089968204498</left_val>
  1886. <right_val>0.0744577869772911</right_val></_></_>
  1887. <_>
  1888. <!-- tree 18 -->
  1889. <_>
  1890. <!-- root node -->
  1891. <feature>
  1892. <rects>
  1893. <_>1 13 8 5 -1.</_>
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  1895. <tilted>0</tilted></feature>
  1896. <threshold>0.0259547792375088</threshold>
  1897. <left_val>-0.0905748680233955</left_val>
  1898. <right_val>0.4844220876693726</right_val></_></_>
  1899. <_>
  1900. <!-- tree 19 -->
  1901. <_>
  1902. <!-- root node -->
  1903. <feature>
  1904. <rects>
  1905. <_>14 8 6 4 -1.</_>
  1906. <_>14 8 3 4 2.</_></rects>
  1907. <tilted>1</tilted></feature>
  1908. <threshold>-0.0211307201534510</threshold>
  1909. <left_val>-0.2268981039524078</left_val>
  1910. <right_val>0.0648760572075844</right_val></_></_>
  1911. <_>
  1912. <!-- tree 20 -->
  1913. <_>
  1914. <!-- root node -->
  1915. <feature>
  1916. <rects>
  1917. <_>8 8 4 6 -1.</_>
  1918. <_>8 8 4 3 2.</_></rects>
  1919. <tilted>1</tilted></feature>
  1920. <threshold>0.0164744593203068</threshold>
  1921. <left_val>0.1076800003647804</left_val>
  1922. <right_val>-0.3657059967517853</right_val></_></_>
  1923. <_>
  1924. <!-- tree 21 -->
  1925. <_>
  1926. <!-- root node -->
  1927. <feature>
  1928. <rects>
  1929. <_>7 0 12 9 -1.</_>
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  1931. <tilted>0</tilted></feature>
  1932. <threshold>0.1092215031385422</threshold>
  1933. <left_val>0.0568273514509201</left_val>
  1934. <right_val>-0.3472855985164642</right_val></_></_>
  1935. <_>
  1936. <!-- tree 22 -->
  1937. <_>
  1938. <!-- root node -->
  1939. <feature>
  1940. <rects>
  1941. <_>7 13 6 4 -1.</_>
  1942. <_>7 15 6 2 2.</_></rects>
  1943. <tilted>0</tilted></feature>
  1944. <threshold>-7.4581061198841780e-005</threshold>
  1945. <left_val>0.1390427052974701</left_val>
  1946. <right_val>-0.2594260871410370</right_val></_></_>
  1947. <_>
  1948. <!-- tree 23 -->
  1949. <_>
  1950. <!-- root node -->
  1951. <feature>
  1952. <rects>
  1953. <_>10 7 6 10 -1.</_>
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  1956. <tilted>0</tilted></feature>
  1957. <threshold>-0.0277536008507013</threshold>
  1958. <left_val>0.3811129927635193</left_val>
  1959. <right_val>-0.0428961291909218</right_val></_></_>
  1960. <_>
  1961. <!-- tree 24 -->
  1962. <_>
  1963. <!-- root node -->
  1964. <feature>
  1965. <rects>
  1966. <_>6 7 6 10 -1.</_>
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  1969. <tilted>0</tilted></feature>
  1970. <threshold>0.0327214300632477</threshold>
  1971. <left_val>-0.0908721536397934</left_val>
  1972. <right_val>0.3928917944431305</right_val></_></_>
  1973. <_>
  1974. <!-- tree 25 -->
  1975. <_>
  1976. <!-- root node -->
  1977. <feature>
  1978. <rects>
  1979. <_>7 0 12 2 -1.</_>
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  1981. <tilted>0</tilted></feature>
  1982. <threshold>5.5606258101761341e-003</threshold>
  1983. <left_val>0.0840022489428520</left_val>
  1984. <right_val>-0.1939603984355927</right_val></_></_>
  1985. <_>
  1986. <!-- tree 26 -->
  1987. <_>
  1988. <!-- root node -->
  1989. <feature>
  1990. <rects>
  1991. <_>2 0 18 9 -1.</_>
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  1993. <tilted>0</tilted></feature>
  1994. <threshold>-0.1071029007434845</threshold>
  1995. <left_val>-0.5898147225379944</left_val>
  1996. <right_val>0.0568627603352070</right_val></_></_>
  1997. <_>
  1998. <!-- tree 27 -->
  1999. <_>
  2000. <!-- root node -->
  2001. <feature>
  2002. <rects>
  2003. <_>12 2 6 15 -1.</_>
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  2005. <tilted>0</tilted></feature>
  2006. <threshold>-8.0517623573541641e-003</threshold>
  2007. <left_val>0.1179059967398644</left_val>
  2008. <right_val>-0.1159565970301628</right_val></_></_>
  2009. <_>
  2010. <!-- tree 28 -->
  2011. <_>
  2012. <!-- root node -->
  2013. <feature>
  2014. <rects>
  2015. <_>4 2 6 15 -1.</_>
  2016. <_>7 2 3 15 2.</_></rects>
  2017. <tilted>0</tilted></feature>
  2018. <threshold>-0.1385001987218857</threshold>
  2019. <left_val>-0.9080532193183899</left_val>
  2020. <right_val>0.0414113588631153</right_val></_></_>
  2021. <_>
  2022. <!-- tree 29 -->
  2023. <_>
  2024. <!-- root node -->
  2025. <feature>
  2026. <rects>
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  2029. <tilted>0</tilted></feature>
  2030. <threshold>0.0286209192126989</threshold>
  2031. <left_val>0.0199285894632339</left_val>
  2032. <right_val>-0.7369766235351563</right_val></_></_>
  2033. <_>
  2034. <!-- tree 30 -->
  2035. <_>
  2036. <!-- root node -->
  2037. <feature>
  2038. <rects>
  2039. <_>4 4 4 14 -1.</_>
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  2042. <tilted>0</tilted></feature>
  2043. <threshold>0.0262089706957340</threshold>
  2044. <left_val>-0.0615775510668755</left_val>
  2045. <right_val>0.6089993119239807</right_val></_></_>
  2046. <_>
  2047. <!-- tree 31 -->
  2048. <_>
  2049. <!-- root node -->
  2050. <feature>
  2051. <rects>
  2052. <_>12 6 9 12 -1.</_>
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  2054. <tilted>0</tilted></feature>
  2055. <threshold>0.0265270397067070</threshold>
  2056. <left_val>0.0571938604116440</left_val>
  2057. <right_val>-0.0629923269152641</right_val></_></_>
  2058. <_>
  2059. <!-- tree 32 -->
  2060. <_>
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  2062. <feature>
  2063. <rects>
  2064. <_>1 6 9 12 -1.</_>
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  2066. <tilted>0</tilted></feature>
  2067. <threshold>-0.0446224883198738</threshold>
  2068. <left_val>-0.3331815004348755</left_val>
  2069. <right_val>0.0932145714759827</right_val></_></_>
  2070. <_>
  2071. <!-- tree 33 -->
  2072. <_>
  2073. <!-- root node -->
  2074. <feature>
  2075. <rects>
  2076. <_>13 6 8 12 -1.</_>
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  2079. <tilted>0</tilted></feature>
  2080. <threshold>-0.0142831197008491</threshold>
  2081. <left_val>0.1912523061037064</left_val>
  2082. <right_val>-0.1153056994080544</right_val></_></_>
  2083. <_>
  2084. <!-- tree 34 -->
  2085. <_>
  2086. <!-- root node -->
  2087. <feature>
  2088. <rects>
  2089. <_>7 14 8 3 -1.</_>
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  2091. <tilted>0</tilted></feature>
  2092. <threshold>-1.9681209232658148e-003</threshold>
  2093. <left_val>-0.3129512071609497</left_val>
  2094. <right_val>0.0996828079223633</right_val></_></_>
  2095. <_>
  2096. <!-- tree 35 -->
  2097. <_>
  2098. <!-- root node -->
  2099. <feature>
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  2101. <_>5 5 12 3 -1.</_>
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  2103. <tilted>0</tilted></feature>
  2104. <threshold>0.0528510808944702</threshold>
  2105. <left_val>-0.0589195489883423</left_val>
  2106. <right_val>0.5788791179656982</right_val></_></_>
  2107. <_>
  2108. <!-- tree 36 -->
  2109. <_>
  2110. <!-- root node -->
  2111. <feature>
  2112. <rects>
  2113. <_>10 0 2 18 -1.</_>
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  2115. <tilted>0</tilted></feature>
  2116. <threshold>-6.3711861148476601e-003</threshold>
  2117. <left_val>0.1918219029903412</left_val>
  2118. <right_val>-0.1909454017877579</right_val></_></_>
  2119. <_>
  2120. <!-- tree 37 -->
  2121. <_>
  2122. <!-- root node -->
  2123. <feature>
  2124. <rects>
  2125. <_>4 14 14 2 -1.</_>
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  2127. <tilted>0</tilted></feature>
  2128. <threshold>-6.4727910794317722e-003</threshold>
  2129. <left_val>-0.2472103983163834</left_val>
  2130. <right_val>0.1225292980670929</right_val></_></_>
  2131. <_>
  2132. <!-- tree 38 -->
  2133. <_>
  2134. <!-- root node -->
  2135. <feature>
  2136. <rects>
  2137. <_>3 0 6 4 -1.</_>
  2138. <_>6 0 3 4 2.</_></rects>
  2139. <tilted>0</tilted></feature>
  2140. <threshold>-0.0166909899562597</threshold>
  2141. <left_val>-0.4917466044425964</left_val>
  2142. <right_val>0.0503151006996632</right_val></_></_>
  2143. <_>
  2144. <!-- tree 39 -->
  2145. <_>
  2146. <!-- root node -->
  2147. <feature>
  2148. <rects>
  2149. <_>13 12 6 4 -1.</_>
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  2151. <tilted>0</tilted></feature>
  2152. <threshold>-0.0148824099451303</threshold>
  2153. <left_val>0.1964661031961441</left_val>
  2154. <right_val>-0.0582503899931908</right_val></_></_>
  2155. <_>
  2156. <!-- tree 40 -->
  2157. <_>
  2158. <!-- root node -->
  2159. <feature>
  2160. <rects>
  2161. <_>1 0 8 4 -1.</_>
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  2163. <tilted>0</tilted></feature>
  2164. <threshold>0.0175297092646360</threshold>
  2165. <left_val>0.0763574987649918</left_val>
  2166. <right_val>-0.3655926883220673</right_val></_></_>
  2167. <_>
  2168. <!-- tree 41 -->
  2169. <_>
  2170. <!-- root node -->
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  2172. <rects>
  2173. <_>7 9 14 4 -1.</_>
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  2177. <threshold>0.0422213897109032</threshold>
  2178. <left_val>-0.0315604917705059</left_val>
  2179. <right_val>0.3601126968860626</right_val></_></_>
  2180. <_>
  2181. <!-- tree 42 -->
  2182. <_>
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  2190. <threshold>-0.0655817463994026</threshold>
  2191. <left_val>0.3433471024036408</left_val>
  2192. <right_val>-0.0885569602251053</right_val></_></_>
  2193. <_>
  2194. <!-- tree 43 -->
  2195. <_>
  2196. <!-- root node -->
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  2198. <rects>
  2199. <_>13 8 6 4 -1.</_>
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  2202. <threshold>0.0167032107710838</threshold>
  2203. <left_val>0.0482100397348404</left_val>
  2204. <right_val>-0.1527362018823624</right_val></_></_>
  2205. <_>
  2206. <!-- tree 44 -->
  2207. <_>
  2208. <!-- root node -->
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  2210. <rects>
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  2213. <tilted>1</tilted></feature>
  2214. <threshold>-6.9328742101788521e-003</threshold>
  2215. <left_val>-0.3057363927364349</left_val>
  2216. <right_val>0.1182114034891129</right_val></_></_></trees>
  2217. <stage_threshold>-1.1520069837570190</stage_threshold>
  2218. <parent>3</parent>
  2219. <next>-1</next></_>
  2220. <_>
  2221. <!-- stage 5 -->
  2222. <trees>
  2223. <_>
  2224. <!-- tree 0 -->
  2225. <_>
  2226. <!-- root node -->
  2227. <feature>
  2228. <rects>
  2229. <_>3 13 6 4 -1.</_>
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  2231. <tilted>0</tilted></feature>
  2232. <threshold>-6.3434438779950142e-003</threshold>
  2233. <left_val>0.3384028077125549</left_val>
  2234. <right_val>-0.3347485065460205</right_val></_></_>
  2235. <_>
  2236. <!-- tree 1 -->
  2237. <_>
  2238. <!-- root node -->
  2239. <feature>
  2240. <rects>
  2241. <_>11 4 6 7 -1.</_>
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  2243. <tilted>0</tilted></feature>
  2244. <threshold>5.2472548559308052e-003</threshold>
  2245. <left_val>-0.0935965329408646</left_val>
  2246. <right_val>0.1679117977619171</right_val></_></_>
  2247. <_>
  2248. <!-- tree 2 -->
  2249. <_>
  2250. <!-- root node -->
  2251. <feature>
  2252. <rects>
  2253. <_>6 8 6 4 -1.</_>
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  2255. <tilted>1</tilted></feature>
  2256. <threshold>-0.0365850888192654</threshold>
  2257. <left_val>0.5367609858512878</left_val>
  2258. <right_val>-0.0854335278272629</right_val></_></_>
  2259. <_>
  2260. <!-- tree 3 -->
  2261. <_>
  2262. <!-- root node -->
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  2264. <rects>
  2265. <_>10 7 12 5 -1.</_>
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  2268. <threshold>5.3153699263930321e-003</threshold>
  2269. <left_val>-0.1280411928892136</left_val>
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  19715. <_>
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  19729. <_>
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  20026. <!-- tree 16 -->
  20027. <_>
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  20039. <_>
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  29732. <right_val>0.5604218244552612</right_val></_></_>
  29733. <_>
  29734. <!-- tree 142 -->
  29735. <_>
  29736. <!-- root node -->
  29737. <feature>
  29738. <rects>
  29739. <_>3 5 12 7 -1.</_>
  29740. <_>6 5 6 7 2.</_></rects>
  29741. <tilted>0</tilted></feature>
  29742. <threshold>-0.0240861494094133</threshold>
  29743. <left_val>0.1584143042564392</left_val>
  29744. <right_val>-0.0662945136427879</right_val></_></_></trees>
  29745. <stage_threshold>-30.5550003051757810</stage_threshold>
  29746. <parent>28</parent>
  29747. <next>-1</next></_></stages></haarcascade_upperbody>
  29748. </opencv_storage>