tpl-fsaverage_hemi-R_den-164k_atlas-Lausanne2018_scale-4_dseg.label.gii 86 KB

123456789101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899100101102103104105106107108109110111112113114115116117118119120121122123124125126127128129130131132133134135136137138139140141142143144145146147148149150151152153154155156157158159160161162163164165166167168169170171172173174175176177178179180181182183184185186187188189190191192193194195196197198199200201202203204205206207208209210211212213214215216217218219220221222223224225226227228229230231232233234235236237238239240241242243244245246247248249250251252253254255256257258259260261
  1. <?xml version="1.0" encoding="UTF-8"?>
  2. <!DOCTYPE GIFTI SYSTEM "http://gifti.projects.nitrc.org/gifti.dtd">
  3. <GIFTI Version="1.0" NumberOfDataArrays="1">
  4. <MetaData>
  5. <MD>
  6. <Name><![CDATA[UserName]]></Name>
  7. <Value><![CDATA[oesteban]]></Value>
  8. </MD>
  9. <MD>
  10. <Name><![CDATA[Date]]></Name>
  11. <Value><![CDATA[Thu Mar 14 13:51:55 2024]]></Value>
  12. </MD>
  13. <MD>
  14. <Name><![CDATA[gifticlib-version]]></Name>
  15. <Value><![CDATA[gifti library version 1.09, 28 June, 2010]]></Value>
  16. </MD>
  17. </MetaData>
  18. <LabelTable>
  19. <Label Key="0" Red="0.980392" Green="0.980392" Blue="0.980392" Alpha="1"><![CDATA[unknown ]]></Label>
  20. <Label Key="1" Red="0.478431" Green="0.258824" Blue="0.321569" Alpha="1"><![CDATA[lateralorbitofrontal_1 ]]></Label>
  21. <Label Key="2" Red="0.152941" Green="0.717647" Blue="0.121569" Alpha="1"><![CDATA[lateralorbitofrontal_2 ]]></Label>
  22. <Label Key="3" Red="0.984314" Green="0.698039" Blue="0.796078" Alpha="1"><![CDATA[lateralorbitofrontal_3 ]]></Label>
  23. <Label Key="4" Red="0.458824" Green="0.517647" Blue="0.827451" Alpha="1"><![CDATA[lateralorbitofrontal_4 ]]></Label>
  24. <Label Key="5" Red="0.756863" Green="0.027451" Blue="0.470588" Alpha="1"><![CDATA[lateralorbitofrontal_5 ]]></Label>
  25. <Label Key="6" Red="0.501961" Green="0.937255" Blue="0.243137" Alpha="1"><![CDATA[lateralorbitofrontal_6 ]]></Label>
  26. <Label Key="7" Red="0.854902" Green="0.384314" Blue="0.619608" Alpha="1"><![CDATA[lateralorbitofrontal_7 ]]></Label>
  27. <Label Key="8" Red="0.819608" Green="0.984314" Blue="0.47451" Alpha="1"><![CDATA[parsorbitalis_1 ]]></Label>
  28. <Label Key="9" Red="0.270588" Green="0.207843" Blue="0.243137" Alpha="1"><![CDATA[parsorbitalis_2 ]]></Label>
  29. <Label Key="10" Red="0.52549" Green="0.972549" Blue="0.537255" Alpha="1"><![CDATA[frontalpole_1 ]]></Label>
  30. <Label Key="11" Red="0.815686" Green="0.403922" Blue="0.772549" Alpha="1"><![CDATA[medialorbitofrontal_1 ]]></Label>
  31. <Label Key="12" Red="0.654902" Green="0.231373" Blue="0.819608" Alpha="1"><![CDATA[medialorbitofrontal_2 ]]></Label>
  32. <Label Key="13" Red="0.784314" Green="0.960784" Blue="0.47451" Alpha="1"><![CDATA[medialorbitofrontal_3 ]]></Label>
  33. <Label Key="14" Red="0.721569" Green="0.337255" Blue="0.14902" Alpha="1"><![CDATA[medialorbitofrontal_4 ]]></Label>
  34. <Label Key="15" Red="0.823529" Green="0.894118" Blue="0.701961" Alpha="1"><![CDATA[medialorbitofrontal_5 ]]></Label>
  35. <Label Key="16" Red="0.129412" Green="0.796078" Blue="0.858824" Alpha="1"><![CDATA[parstriangularis_1 ]]></Label>
  36. <Label Key="17" Red="0.866667" Green="0.219608" Blue="0.756863" Alpha="1"><![CDATA[parstriangularis_2 ]]></Label>
  37. <Label Key="18" Red="0.945098" Green="0.592157" Blue="0.780392" Alpha="1"><![CDATA[parstriangularis_3 ]]></Label>
  38. <Label Key="19" Red="0.282353" Green="0.545098" Blue="0.709804" Alpha="1"><![CDATA[parstriangularis_4 ]]></Label>
  39. <Label Key="20" Red="0.784314" Green="0.584314" Blue="0.443137" Alpha="1"><![CDATA[parsopercularis_1 ]]></Label>
  40. <Label Key="21" Red="0.627451" Green="0.270588" Blue="0.933333" Alpha="1"><![CDATA[parsopercularis_2 ]]></Label>
  41. <Label Key="22" Red="0.776471" Green="0.690196" Blue="0.92549" Alpha="1"><![CDATA[parsopercularis_3 ]]></Label>
  42. <Label Key="23" Red="0.0156863" Green="0.788235" Blue="0.239216" Alpha="1"><![CDATA[parsopercularis_4 ]]></Label>
  43. <Label Key="24" Red="0.388235" Green="0.160784" Blue="0.0117647" Alpha="1"><![CDATA[rostralmiddlefrontal_1 ]]></Label>
  44. <Label Key="25" Red="0.890196" Green="0.760784" Blue="0.682353" Alpha="1"><![CDATA[rostralmiddlefrontal_2 ]]></Label>
  45. <Label Key="26" Red="0.752941" Green="0.682353" Blue="0.203922" Alpha="1"><![CDATA[rostralmiddlefrontal_3 ]]></Label>
  46. <Label Key="27" Red="0.313726" Green="0.682353" Blue="0.419608" Alpha="1"><![CDATA[rostralmiddlefrontal_4 ]]></Label>
  47. <Label Key="28" Red="0.25098" Green="0.152941" Blue="0.47451" Alpha="1"><![CDATA[rostralmiddlefrontal_5 ]]></Label>
  48. <Label Key="29" Red="0.180392" Green="0.556863" Blue="0.368627" Alpha="1"><![CDATA[rostralmiddlefrontal_6 ]]></Label>
  49. <Label Key="30" Red="0.188235" Green="0.364706" Blue="0.831373" Alpha="1"><![CDATA[rostralmiddlefrontal_7 ]]></Label>
  50. <Label Key="31" Red="0.921569" Green="0.172549" Blue="0.501961" Alpha="1"><![CDATA[rostralmiddlefrontal_8 ]]></Label>
  51. <Label Key="32" Red="0.352941" Green="0.223529" Blue="0.890196" Alpha="1"><![CDATA[rostralmiddlefrontal_9 ]]></Label>
  52. <Label Key="33" Red="0.831373" Green="0.929412" Blue="0.243137" Alpha="1"><![CDATA[rostralmiddlefrontal_10 ]]></Label>
  53. <Label Key="34" Red="0.686275" Green="0.156863" Blue="0.980392" Alpha="1"><![CDATA[rostralmiddlefrontal_11 ]]></Label>
  54. <Label Key="35" Red="0.192157" Green="0.113725" Blue="0.301961" Alpha="1"><![CDATA[rostralmiddlefrontal_12 ]]></Label>
  55. <Label Key="36" Red="0.682353" Green="0.301961" Blue="0.321569" Alpha="1"><![CDATA[rostralmiddlefrontal_13 ]]></Label>
  56. <Label Key="37" Red="0.372549" Green="0.286275" Blue="0.87451" Alpha="1"><![CDATA[superiorfrontal_1 ]]></Label>
  57. <Label Key="38" Red="0.439216" Green="0.054902" Blue="0.937255" Alpha="1"><![CDATA[superiorfrontal_2 ]]></Label>
  58. <Label Key="39" Red="0.415686" Green="0.72549" Blue="0.862745" Alpha="1"><![CDATA[superiorfrontal_3 ]]></Label>
  59. <Label Key="40" Red="0.411765" Green="1" Blue="0.686275" Alpha="1"><![CDATA[superiorfrontal_4 ]]></Label>
  60. <Label Key="41" Red="0.435294" Green="0.886275" Blue="0.294118" Alpha="1"><![CDATA[superiorfrontal_5 ]]></Label>
  61. <Label Key="42" Red="0.145098" Green="0.317647" Blue="0.235294" Alpha="1"><![CDATA[superiorfrontal_6 ]]></Label>
  62. <Label Key="43" Red="0.321569" Green="0.698039" Blue="0.482353" Alpha="1"><![CDATA[superiorfrontal_7 ]]></Label>
  63. <Label Key="44" Red="0.733333" Green="0.439216" Blue="0.0862745" Alpha="1"><![CDATA[superiorfrontal_8 ]]></Label>
  64. <Label Key="45" Red="0.164706" Green="0.298039" Blue="0.807843" Alpha="1"><![CDATA[superiorfrontal_9 ]]></Label>
  65. <Label Key="46" Red="0.184314" Green="0.282353" Blue="0.831373" Alpha="1"><![CDATA[superiorfrontal_10 ]]></Label>
  66. <Label Key="47" Red="0.160784" Green="0.329412" Blue="0.988235" Alpha="1"><![CDATA[superiorfrontal_11 ]]></Label>
  67. <Label Key="48" Red="0.156863" Green="0.317647" Blue="0.647059" Alpha="1"><![CDATA[superiorfrontal_12 ]]></Label>
  68. <Label Key="49" Red="0.301961" Green="0.0117647" Blue="0.494118" Alpha="1"><![CDATA[superiorfrontal_13 ]]></Label>
  69. <Label Key="50" Red="0.262745" Green="0.247059" Blue="0.227451" Alpha="1"><![CDATA[superiorfrontal_14 ]]></Label>
  70. <Label Key="51" Red="0.682353" Green="0.537255" Blue="0.478431" Alpha="1"><![CDATA[superiorfrontal_15 ]]></Label>
  71. <Label Key="52" Red="0.0392157" Green="0.25098" Blue="0.223529" Alpha="1"><![CDATA[superiorfrontal_16 ]]></Label>
  72. <Label Key="53" Red="0.152941" Green="0.509804" Blue="0.168627" Alpha="1"><![CDATA[superiorfrontal_17 ]]></Label>
  73. <Label Key="54" Red="0.196078" Green="0.0980392" Blue="0.886275" Alpha="1"><![CDATA[caudalmiddlefrontal_1 ]]></Label>
  74. <Label Key="55" Red="0.74902" Green="0.741176" Blue="0.52549" Alpha="1"><![CDATA[caudalmiddlefrontal_2 ]]></Label>
  75. <Label Key="56" Red="0.862745" Green="0.639216" Blue="0.780392" Alpha="1"><![CDATA[caudalmiddlefrontal_3 ]]></Label>
  76. <Label Key="57" Red="0.607843" Green="0.666667" Blue="0.0313726" Alpha="1"><![CDATA[caudalmiddlefrontal_4 ]]></Label>
  77. <Label Key="58" Red="0.784314" Green="0.105882" Blue="0.054902" Alpha="1"><![CDATA[caudalmiddlefrontal_5 ]]></Label>
  78. <Label Key="59" Red="0.211765" Green="0.333333" Blue="0.65098" Alpha="1"><![CDATA[precentral_1 ]]></Label>
  79. <Label Key="60" Red="0.537255" Green="0.435294" Blue="0.552941" Alpha="1"><![CDATA[precentral_2 ]]></Label>
  80. <Label Key="61" Red="0.0862745" Green="0.639216" Blue="0.337255" Alpha="1"><![CDATA[precentral_3 ]]></Label>
  81. <Label Key="62" Red="0.4" Green="0.764706" Blue="0.337255" Alpha="1"><![CDATA[precentral_4 ]]></Label>
  82. <Label Key="63" Red="0.760784" Green="0.545098" Blue="0.0392157" Alpha="1"><![CDATA[precentral_5 ]]></Label>
  83. <Label Key="64" Red="0.345098" Green="0.345098" Blue="0.968627" Alpha="1"><![CDATA[precentral_6 ]]></Label>
  84. <Label Key="65" Red="0.615686" Green="0.752941" Blue="0.447059" Alpha="1"><![CDATA[precentral_7 ]]></Label>
  85. <Label Key="66" Red="0.972549" Green="0.87451" Blue="0.0431373" Alpha="1"><![CDATA[precentral_8 ]]></Label>
  86. <Label Key="67" Red="0.137255" Green="0.768627" Blue="0.258824" Alpha="1"><![CDATA[precentral_9 ]]></Label>
  87. <Label Key="68" Red="0.698039" Green="0.0352941" Blue="0.745098" Alpha="1"><![CDATA[precentral_10 ]]></Label>
  88. <Label Key="69" Red="0.0392157" Green="0.211765" Blue="0.113725" Alpha="1"><![CDATA[precentral_11 ]]></Label>
  89. <Label Key="70" Red="0.0509804" Green="0.643137" Blue="0.27451" Alpha="1"><![CDATA[precentral_12 ]]></Label>
  90. <Label Key="71" Red="0.478431" Green="0.745098" Blue="0.0862745" Alpha="1"><![CDATA[precentral_13 ]]></Label>
  91. <Label Key="72" Red="0.552941" Green="0.0235294" Blue="0.764706" Alpha="1"><![CDATA[precentral_14 ]]></Label>
  92. <Label Key="73" Red="0.588235" Green="0.952941" Blue="0.937255" Alpha="1"><![CDATA[precentral_15 ]]></Label>
  93. <Label Key="74" Red="0.0392157" Green="0.945098" Blue="0.458824" Alpha="1"><![CDATA[precentral_16 ]]></Label>
  94. <Label Key="75" Red="0.556863" Green="0.686275" Blue="0.247059" Alpha="1"><![CDATA[paracentral_1 ]]></Label>
  95. <Label Key="76" Red="0.0392157" Green="0.882353" Blue="0.513726" Alpha="1"><![CDATA[paracentral_2 ]]></Label>
  96. <Label Key="77" Red="0.137255" Green="0.45098" Blue="0.941176" Alpha="1"><![CDATA[paracentral_3 ]]></Label>
  97. <Label Key="78" Red="0.588235" Green="0.729412" Blue="0.2" Alpha="1"><![CDATA[paracentral_4 ]]></Label>
  98. <Label Key="79" Red="0.776471" Green="0.0509804" Blue="0.054902" Alpha="1"><![CDATA[paracentral_5 ]]></Label>
  99. <Label Key="80" Red="0.145098" Green="0.227451" Blue="0.87451" Alpha="1"><![CDATA[paracentral_6 ]]></Label>
  100. <Label Key="81" Red="0.537255" Green="0.00392157" Blue="0.32549" Alpha="1"><![CDATA[rostralanteriorcingulate_1 ]]></Label>
  101. <Label Key="82" Red="0.427451" Green="0.901961" Blue="0.203922" Alpha="1"><![CDATA[rostralanteriorcingulate_2 ]]></Label>
  102. <Label Key="83" Red="0.109804" Green="0.611765" Blue="0.12549" Alpha="1"><![CDATA[caudalanteriorcingulate_1 ]]></Label>
  103. <Label Key="84" Red="0.862745" Green="0.776471" Blue="0.52549" Alpha="1"><![CDATA[caudalanteriorcingulate_2 ]]></Label>
  104. <Label Key="85" Red="0.32549" Green="0.458824" Blue="0.780392" Alpha="1"><![CDATA[caudalanteriorcingulate_3 ]]></Label>
  105. <Label Key="86" Red="0.439216" Green="0.501961" Blue="0.231373" Alpha="1"><![CDATA[posteriorcingulate_1 ]]></Label>
  106. <Label Key="87" Red="0.337255" Green="0.784314" Blue="0.0431373" Alpha="1"><![CDATA[posteriorcingulate_2 ]]></Label>
  107. <Label Key="88" Red="0.713726" Green="0.576471" Blue="0.756863" Alpha="1"><![CDATA[posteriorcingulate_3 ]]></Label>
  108. <Label Key="89" Red="0.278431" Green="0.992157" Blue="0.376471" Alpha="1"><![CDATA[posteriorcingulate_4 ]]></Label>
  109. <Label Key="90" Red="0.54902" Green="0.227451" Blue="0.858824" Alpha="1"><![CDATA[isthmuscingulate_1 ]]></Label>
  110. <Label Key="91" Red="0.572549" Green="0.717647" Blue="0.2" Alpha="1"><![CDATA[isthmuscingulate_2 ]]></Label>
  111. <Label Key="92" Red="0.403922" Green="0.498039" Blue="0.654902" Alpha="1"><![CDATA[postcentral_1 ]]></Label>
  112. <Label Key="93" Red="0.0470588" Green="0.0235294" Blue="0.34902" Alpha="1"><![CDATA[postcentral_2 ]]></Label>
  113. <Label Key="94" Red="0.462745" Green="0.423529" Blue="0.0588235" Alpha="1"><![CDATA[postcentral_3 ]]></Label>
  114. <Label Key="95" Red="0.188235" Green="0.709804" Blue="0.376471" Alpha="1"><![CDATA[postcentral_4 ]]></Label>
  115. <Label Key="96" Red="0.333333" Green="0.619608" Blue="0.223529" Alpha="1"><![CDATA[postcentral_5 ]]></Label>
  116. <Label Key="97" Red="0.0980392" Green="0.619608" Blue="0.32549" Alpha="1"><![CDATA[postcentral_6 ]]></Label>
  117. <Label Key="98" Red="0.717647" Green="0.686275" Blue="0.309804" Alpha="1"><![CDATA[postcentral_7 ]]></Label>
  118. <Label Key="99" Red="0.435294" Green="0.819608" Blue="0.415686" Alpha="1"><![CDATA[postcentral_8 ]]></Label>
  119. <Label Key="100" Red="0.72549" Green="0.2" Blue="0.560784" Alpha="1"><![CDATA[postcentral_9 ]]></Label>
  120. <Label Key="101" Red="0.509804" Green="0.282353" Blue="0.572549" Alpha="1"><![CDATA[postcentral_10 ]]></Label>
  121. <Label Key="102" Red="0.6" Green="0.231373" Blue="0.733333" Alpha="1"><![CDATA[postcentral_11 ]]></Label>
  122. <Label Key="103" Red="0.0784314" Green="0.0862745" Blue="0.231373" Alpha="1"><![CDATA[postcentral_12 ]]></Label>
  123. <Label Key="104" Red="0.894118" Green="0.854902" Blue="0.854902" Alpha="1"><![CDATA[supramarginal_1 ]]></Label>
  124. <Label Key="105" Red="0.215686" Green="0.611765" Blue="0.560784" Alpha="1"><![CDATA[supramarginal_2 ]]></Label>
  125. <Label Key="106" Red="0.560784" Green="0.968627" Blue="0.333333" Alpha="1"><![CDATA[supramarginal_3 ]]></Label>
  126. <Label Key="107" Red="0.905882" Green="0.960784" Blue="0.207843" Alpha="1"><![CDATA[supramarginal_4 ]]></Label>
  127. <Label Key="108" Red="0.490196" Green="0.145098" Blue="0.207843" Alpha="1"><![CDATA[supramarginal_5 ]]></Label>
  128. <Label Key="109" Red="0.345098" Green="0.603922" Blue="0.823529" Alpha="1"><![CDATA[supramarginal_6 ]]></Label>
  129. <Label Key="110" Red="0.196078" Green="0.101961" Blue="0.0627451" Alpha="1"><![CDATA[supramarginal_7 ]]></Label>
  130. <Label Key="111" Red="0.262745" Green="0.972549" Blue="0.305882" Alpha="1"><![CDATA[supramarginal_8 ]]></Label>
  131. <Label Key="112" Red="0.827451" Green="0.847059" Blue="0.843137" Alpha="1"><![CDATA[supramarginal_9 ]]></Label>
  132. <Label Key="113" Red="0.572549" Green="0.180392" Blue="0.0235294" Alpha="1"><![CDATA[superiorparietal_1 ]]></Label>
  133. <Label Key="114" Red="0.403922" Green="0.0901961" Blue="0.490196" Alpha="1"><![CDATA[superiorparietal_2 ]]></Label>
  134. <Label Key="115" Red="0.180392" Green="0.756863" Blue="0.929412" Alpha="1"><![CDATA[superiorparietal_3 ]]></Label>
  135. <Label Key="116" Red="0.580392" Green="0.0862745" Blue="0.72549" Alpha="1"><![CDATA[superiorparietal_4 ]]></Label>
  136. <Label Key="117" Red="0.0235294" Green="0.909804" Blue="0.337255" Alpha="1"><![CDATA[superiorparietal_5 ]]></Label>
  137. <Label Key="118" Red="0.0117647" Green="0.054902" Blue="0.631373" Alpha="1"><![CDATA[superiorparietal_6 ]]></Label>
  138. <Label Key="119" Red="0.254902" Green="0.12549" Blue="0.996078" Alpha="1"><![CDATA[superiorparietal_7 ]]></Label>
  139. <Label Key="120" Red="0.0117647" Green="0.607843" Blue="0.945098" Alpha="1"><![CDATA[superiorparietal_8 ]]></Label>
  140. <Label Key="121" Red="0.698039" Green="0.466667" Blue="0.901961" Alpha="1"><![CDATA[superiorparietal_9 ]]></Label>
  141. <Label Key="122" Red="0.662745" Green="0.431373" Blue="0.788235" Alpha="1"><![CDATA[superiorparietal_10 ]]></Label>
  142. <Label Key="123" Red="0.890196" Green="0.27451" Blue="0.992157" Alpha="1"><![CDATA[superiorparietal_11 ]]></Label>
  143. <Label Key="124" Red="0.541176" Green="0.576471" Blue="0.556863" Alpha="1"><![CDATA[superiorparietal_12 ]]></Label>
  144. <Label Key="125" Red="0.717647" Green="0.803922" Blue="0.482353" Alpha="1"><![CDATA[superiorparietal_13 ]]></Label>
  145. <Label Key="126" Red="0.117647" Green="0.560784" Blue="0.411765" Alpha="1"><![CDATA[inferiorparietal_1 ]]></Label>
  146. <Label Key="127" Red="0.25098" Green="0.580392" Blue="0.854902" Alpha="1"><![CDATA[inferiorparietal_2 ]]></Label>
  147. <Label Key="128" Red="0.815686" Green="0.733333" Blue="0.0588235" Alpha="1"><![CDATA[inferiorparietal_3 ]]></Label>
  148. <Label Key="129" Red="0.152941" Green="0.129412" Blue="0.890196" Alpha="1"><![CDATA[inferiorparietal_4 ]]></Label>
  149. <Label Key="130" Red="0.941176" Green="0.509804" Blue="0.443137" Alpha="1"><![CDATA[inferiorparietal_5 ]]></Label>
  150. <Label Key="131" Red="0.901961" Green="0.831373" Blue="0.176471" Alpha="1"><![CDATA[inferiorparietal_6 ]]></Label>
  151. <Label Key="132" Red="0.498039" Green="0.839216" Blue="0.0627451" Alpha="1"><![CDATA[inferiorparietal_7 ]]></Label>
  152. <Label Key="133" Red="0.682353" Green="0.368627" Blue="0.52549" Alpha="1"><![CDATA[inferiorparietal_8 ]]></Label>
  153. <Label Key="134" Red="0.8" Green="0.462745" Blue="0.145098" Alpha="1"><![CDATA[inferiorparietal_9 ]]></Label>
  154. <Label Key="135" Red="0.886275" Green="0.870588" Blue="0.388235" Alpha="1"><![CDATA[inferiorparietal_10 ]]></Label>
  155. <Label Key="136" Red="0.929412" Green="0.0901961" Blue="0.933333" Alpha="1"><![CDATA[inferiorparietal_11 ]]></Label>
  156. <Label Key="137" Red="0.737255" Green="0.215686" Blue="0.419608" Alpha="1"><![CDATA[inferiorparietal_12 ]]></Label>
  157. <Label Key="138" Red="0.0470588" Green="0.152941" Blue="0.188235" Alpha="1"><![CDATA[precuneus_1 ]]></Label>
  158. <Label Key="139" Red="0.878431" Green="0.0392157" Blue="0.529412" Alpha="1"><![CDATA[precuneus_2 ]]></Label>
  159. <Label Key="140" Red="0.8" Green="0.682353" Blue="0.698039" Alpha="1"><![CDATA[precuneus_3 ]]></Label>
  160. <Label Key="141" Red="0.854902" Green="0.572549" Blue="0.584314" Alpha="1"><![CDATA[precuneus_4 ]]></Label>
  161. <Label Key="142" Red="0.0941176" Green="0.631373" Blue="0.447059" Alpha="1"><![CDATA[precuneus_5 ]]></Label>
  162. <Label Key="143" Red="0.498039" Green="0.568627" Blue="0.729412" Alpha="1"><![CDATA[precuneus_6 ]]></Label>
  163. <Label Key="144" Red="0.619608" Green="0.870588" Blue="0.137255" Alpha="1"><![CDATA[precuneus_7 ]]></Label>
  164. <Label Key="145" Red="0.615686" Green="0.0784314" Blue="0.545098" Alpha="1"><![CDATA[precuneus_8 ]]></Label>
  165. <Label Key="146" Red="0.898039" Green="0.960784" Blue="0.458824" Alpha="1"><![CDATA[precuneus_9 ]]></Label>
  166. <Label Key="147" Red="0.635294" Green="0.356863" Blue="0.360784" Alpha="1"><![CDATA[precuneus_10 ]]></Label>
  167. <Label Key="148" Red="0.772549" Green="0.027451" Blue="0.631373" Alpha="1"><![CDATA[cuneus_1 ]]></Label>
  168. <Label Key="149" Red="0.980392" Green="0.513726" Blue="0.321569" Alpha="1"><![CDATA[cuneus_2 ]]></Label>
  169. <Label Key="150" Red="0.364706" Green="0.729412" Blue="0.552941" Alpha="1"><![CDATA[cuneus_3 ]]></Label>
  170. <Label Key="151" Red="0.564706" Green="0.372549" Blue="0.498039" Alpha="1"><![CDATA[cuneus_4 ]]></Label>
  171. <Label Key="152" Red="0.976471" Green="0.0352941" Blue="0.0235294" Alpha="1"><![CDATA[pericalcarine_1 ]]></Label>
  172. <Label Key="153" Red="0.435294" Green="0.858824" Blue="0.580392" Alpha="1"><![CDATA[pericalcarine_2 ]]></Label>
  173. <Label Key="154" Red="0.627451" Green="0.0392157" Blue="0.290196" Alpha="1"><![CDATA[pericalcarine_3 ]]></Label>
  174. <Label Key="155" Red="0.537255" Green="0.0784314" Blue="0.647059" Alpha="1"><![CDATA[pericalcarine_4 ]]></Label>
  175. <Label Key="156" Red="0.752941" Green="0.101961" Blue="0.54902" Alpha="1"><![CDATA[lateraloccipital_1 ]]></Label>
  176. <Label Key="157" Red="0.780392" Green="0.262745" Blue="0.160784" Alpha="1"><![CDATA[lateraloccipital_2 ]]></Label>
  177. <Label Key="158" Red="0.34902" Green="0.898039" Blue="0.698039" Alpha="1"><![CDATA[lateraloccipital_3 ]]></Label>
  178. <Label Key="159" Red="0.176471" Green="0.321569" Blue="0.435294" Alpha="1"><![CDATA[lateraloccipital_4 ]]></Label>
  179. <Label Key="160" Red="0.32549" Green="0.764706" Blue="0.270588" Alpha="1"><![CDATA[lateraloccipital_5 ]]></Label>
  180. <Label Key="161" Red="0.384314" Green="0.0196078" Blue="0.74902" Alpha="1"><![CDATA[lateraloccipital_6 ]]></Label>
  181. <Label Key="162" Red="0.345098" Green="0.945098" Blue="0.74902" Alpha="1"><![CDATA[lateraloccipital_7 ]]></Label>
  182. <Label Key="163" Red="0.878431" Green="0.658824" Blue="0.545098" Alpha="1"><![CDATA[lateraloccipital_8 ]]></Label>
  183. <Label Key="164" Red="0.0117647" Green="0.513726" Blue="0.243137" Alpha="1"><![CDATA[lateraloccipital_9 ]]></Label>
  184. <Label Key="165" Red="0.486275" Green="0.12549" Blue="0.0901961" Alpha="1"><![CDATA[lateraloccipital_10 ]]></Label>
  185. <Label Key="166" Red="0.596078" Green="0.619608" Blue="0.780392" Alpha="1"><![CDATA[lingual_1 ]]></Label>
  186. <Label Key="167" Red="0.521569" Green="0.933333" Blue="0.745098" Alpha="1"><![CDATA[lingual_2 ]]></Label>
  187. <Label Key="168" Red="1" Green="0.917647" Blue="0.745098" Alpha="1"><![CDATA[lingual_3 ]]></Label>
  188. <Label Key="169" Red="0.635294" Green="0.0352941" Blue="0.0627451" Alpha="1"><![CDATA[lingual_4 ]]></Label>
  189. <Label Key="170" Red="0.815686" Green="0.843137" Blue="0.192157" Alpha="1"><![CDATA[lingual_5 ]]></Label>
  190. <Label Key="171" Red="0.0235294" Green="0.827451" Blue="0.521569" Alpha="1"><![CDATA[lingual_6 ]]></Label>
  191. <Label Key="172" Red="0.980392" Green="0.235294" Blue="0.992157" Alpha="1"><![CDATA[lingual_7 ]]></Label>
  192. <Label Key="173" Red="0.0196078" Green="0.364706" Blue="0.341176" Alpha="1"><![CDATA[fusiform_1 ]]></Label>
  193. <Label Key="174" Red="0.396078" Green="0.341176" Blue="0.592157" Alpha="1"><![CDATA[fusiform_2 ]]></Label>
  194. <Label Key="175" Red="0.0352941" Green="0.913725" Blue="0.309804" Alpha="1"><![CDATA[fusiform_3 ]]></Label>
  195. <Label Key="176" Red="0.701961" Green="0.741176" Blue="0.0745098" Alpha="1"><![CDATA[fusiform_4 ]]></Label>
  196. <Label Key="177" Red="0.658824" Green="0.690196" Blue="0.85098" Alpha="1"><![CDATA[fusiform_5 ]]></Label>
  197. <Label Key="178" Red="0.847059" Green="0.458824" Blue="0.282353" Alpha="1"><![CDATA[fusiform_6 ]]></Label>
  198. <Label Key="179" Red="0.686275" Green="0.470588" Blue="0.0745098" Alpha="1"><![CDATA[fusiform_7 ]]></Label>
  199. <Label Key="180" Red="0.588235" Green="0.443137" Blue="0.521569" Alpha="1"><![CDATA[fusiform_8 ]]></Label>
  200. <Label Key="181" Red="0.294118" Green="0.584314" Blue="0.478431" Alpha="1"><![CDATA[parahippocampal_1 ]]></Label>
  201. <Label Key="182" Red="0.72549" Green="0.619608" Blue="0.0117647" Alpha="1"><![CDATA[parahippocampal_2 ]]></Label>
  202. <Label Key="183" Red="0.403922" Green="0.780392" Blue="0.866667" Alpha="1"><![CDATA[parahippocampal_3 ]]></Label>
  203. <Label Key="184" Red="0.87451" Green="0.745098" Blue="0.121569" Alpha="1"><![CDATA[entorhinal_1 ]]></Label>
  204. <Label Key="185" Red="0.0862745" Green="0.266667" Blue="0.521569" Alpha="1"><![CDATA[temporalpole_1 ]]></Label>
  205. <Label Key="186" Red="0.658824" Green="0.929412" Blue="0.258824" Alpha="1"><![CDATA[inferiortemporal_1 ]]></Label>
  206. <Label Key="187" Red="0.392157" Green="0.505882" Blue="0.984314" Alpha="1"><![CDATA[inferiortemporal_2 ]]></Label>
  207. <Label Key="188" Red="0.215686" Green="0.745098" Blue="0.772549" Alpha="1"><![CDATA[inferiortemporal_3 ]]></Label>
  208. <Label Key="189" Red="0.262745" Green="0.403922" Blue="0.560784" Alpha="1"><![CDATA[inferiortemporal_4 ]]></Label>
  209. <Label Key="190" Red="0.509804" Green="0.635294" Blue="0.0431373" Alpha="1"><![CDATA[inferiortemporal_5 ]]></Label>
  210. <Label Key="191" Red="0.921569" Green="0.121569" Blue="0.25098" Alpha="1"><![CDATA[inferiortemporal_6 ]]></Label>
  211. <Label Key="192" Red="0.258824" Green="0.847059" Blue="0.572549" Alpha="1"><![CDATA[inferiortemporal_7 ]]></Label>
  212. <Label Key="193" Red="0.501961" Green="0.905882" Blue="0.427451" Alpha="1"><![CDATA[middletemporal_1 ]]></Label>
  213. <Label Key="194" Red="0.827451" Green="0.752941" Blue="0.301961" Alpha="1"><![CDATA[middletemporal_2 ]]></Label>
  214. <Label Key="195" Red="0.164706" Green="0.909804" Blue="0.0470588" Alpha="1"><![CDATA[middletemporal_3 ]]></Label>
  215. <Label Key="196" Red="0.858824" Green="0.384314" Blue="0.270588" Alpha="1"><![CDATA[middletemporal_4 ]]></Label>
  216. <Label Key="197" Red="0.235294" Green="0.286275" Blue="0.85098" Alpha="1"><![CDATA[middletemporal_5 ]]></Label>
  217. <Label Key="198" Red="0.498039" Green="0.533333" Blue="0.321569" Alpha="1"><![CDATA[middletemporal_6 ]]></Label>
  218. <Label Key="199" Red="0.909804" Green="0.313726" Blue="0.647059" Alpha="1"><![CDATA[middletemporal_7 ]]></Label>
  219. <Label Key="200" Red="0.356863" Green="0.968627" Blue="0.376471" Alpha="1"><![CDATA[middletemporal_8 ]]></Label>
  220. <Label Key="201" Red="0.32549" Green="0.631373" Blue="0.858824" Alpha="1"><![CDATA[middletemporal_9 ]]></Label>
  221. <Label Key="202" Red="0.0941176" Green="0.498039" Blue="0.34902" Alpha="1"><![CDATA[bankssts_1 ]]></Label>
  222. <Label Key="203" Red="0.356863" Green="0.72549" Blue="0.207843" Alpha="1"><![CDATA[bankssts_2 ]]></Label>
  223. <Label Key="204" Red="0.34902" Green="0.113725" Blue="0.12549" Alpha="1"><![CDATA[bankssts_3 ]]></Label>
  224. <Label Key="205" Red="0.686275" Green="0.972549" Blue="0.454902" Alpha="1"><![CDATA[superiortemporal_1 ]]></Label>
  225. <Label Key="206" Red="1" Green="0.776471" Blue="0.309804" Alpha="1"><![CDATA[superiortemporal_2 ]]></Label>
  226. <Label Key="207" Red="0.858824" Green="0.580392" Blue="0.352941" Alpha="1"><![CDATA[superiortemporal_3 ]]></Label>
  227. <Label Key="208" Red="0.607843" Green="0.611765" Blue="0.666667" Alpha="1"><![CDATA[superiortemporal_4 ]]></Label>
  228. <Label Key="209" Red="0.458824" Green="0.729412" Blue="0.631373" Alpha="1"><![CDATA[superiortemporal_5 ]]></Label>
  229. <Label Key="210" Red="0.145098" Green="0.937255" Blue="0.678431" Alpha="1"><![CDATA[superiortemporal_6 ]]></Label>
  230. <Label Key="211" Red="0.505882" Green="0.309804" Blue="0.556863" Alpha="1"><![CDATA[superiortemporal_7 ]]></Label>
  231. <Label Key="212" Red="0.686275" Green="0.0470588" Blue="0.266667" Alpha="1"><![CDATA[superiortemporal_8 ]]></Label>
  232. <Label Key="213" Red="0.764706" Green="0.054902" Blue="0.0745098" Alpha="1"><![CDATA[superiortemporal_9 ]]></Label>
  233. <Label Key="214" Red="0.952941" Green="0.34902" Blue="0.431373" Alpha="1"><![CDATA[superiortemporal_10 ]]></Label>
  234. <Label Key="215" Red="0.988235" Green="0.647059" Blue="0.301961" Alpha="1"><![CDATA[superiortemporal_11 ]]></Label>
  235. <Label Key="216" Red="0.490196" Green="0.054902" Blue="0.494118" Alpha="1"><![CDATA[transversetemporal_1 ]]></Label>
  236. <Label Key="217" Red="0.145098" Green="0.792157" Blue="0.596078" Alpha="1"><![CDATA[insula_1 ]]></Label>
  237. <Label Key="218" Red="0.686275" Green="0.423529" Blue="0.905882" Alpha="1"><![CDATA[insula_2 ]]></Label>
  238. <Label Key="219" Red="0.87451" Green="0.301961" Blue="0.380392" Alpha="1"><![CDATA[insula_3 ]]></Label>
  239. <Label Key="220" Red="0.372549" Green="0.376471" Blue="0.160784" Alpha="1"><![CDATA[insula_4 ]]></Label>
  240. <Label Key="221" Red="0.137255" Green="0.631373" Blue="0.603922" Alpha="1"><![CDATA[insula_5 ]]></Label>
  241. <Label Key="222" Red="0.886275" Green="0.631373" Blue="0.698039" Alpha="1"><![CDATA[insula_6 ]]></Label>
  242. <Label Key="223" Red="0.309804" Green="0.611765" Blue="0.717647" Alpha="1"><![CDATA[insula_7 ]]></Label>
  243. </LabelTable>
  244. <DataArray Intent="NIFTI_INTENT_LABEL"
  245. DataType="NIFTI_TYPE_INT32"
  246. ArrayIndexingOrder="RowMajorOrder"
  247. Dimensionality="1"
  248. Dim0="163842"
  249. Encoding="GZipBase64Binary"
  250. Endian="LittleEndian"
  251. ExternalFileName=""
  252. ExternalFileOffset="">
  253. <MetaData>
  254. <MD>
  255. <Name><![CDATA[Name]]></Name>
  256. <Value><![CDATA[node label]]></Value>
  257. </MD>
  258. </MetaData>
  259. <Data>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</Data>
  260. </DataArray>
  261. </GIFTI>