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<date>2018-07-02</date>
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<number>365</number>
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<dataEOP><pole type="final"><X>100.747</X>
<sigma_X>0.052</sigma_X>
<Y>447.750</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>83.6772</UT1-UTC>
<sigma_UT1-UTC>0.0178</sigma_UT1-UTC>
<LOD>0.9697</LOD>
<sigma_LOD>0.0112</sigma_LOD>
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<nutation type="final"><dPsi>-103.204</dPsi>
<sigma_dPsi>0.196</sigma_dPsi>
<dEpsilon>-12.101</dEpsilon>
<sigma_dEpsilon>0.083</sigma_dEpsilon>
<dX>-0.095</dX>
<sigma_dX>0.078</sigma_dX>
<dY>-0.125</dY>
<sigma_dY>0.083</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>24</dateDay>
<MJD>58262</MJD>
</time>
<dataEOP><pole type="final"><X>102.548</X>
<sigma_X>0.051</sigma_X>
<Y>447.827</Y>
<sigma_Y>0.037</sigma_Y>
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<UT type="final"><UT1-UTC>82.6398</UT1-UTC>
<sigma_UT1-UTC>0.0186</sigma_UT1-UTC>
<LOD>1.0442</LOD>
<sigma_LOD>0.0112</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.036</dPsi>
<sigma_dPsi>0.204</sigma_dPsi>
<dEpsilon>-12.174</dEpsilon>
<sigma_dEpsilon>0.086</sigma_dEpsilon>
<dX>-0.100</dX>
<sigma_dX>0.081</sigma_dX>
<dY>-0.116</dY>
<sigma_dY>0.086</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>25</dateDay>
<MJD>58263</MJD>
</time>
<dataEOP><pole type="final"><X>104.514</X>
<sigma_X>0.048</sigma_X>
<Y>447.972</Y>
<sigma_Y>0.036</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>81.6036</UT1-UTC>
<sigma_UT1-UTC>0.0172</sigma_UT1-UTC>
<LOD>1.0393</LOD>
<sigma_LOD>0.0113</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.038</dPsi>
<sigma_dPsi>0.209</sigma_dPsi>
<dEpsilon>-12.199</dEpsilon>
<sigma_dEpsilon>0.089</sigma_dEpsilon>
<dX>-0.105</dX>
<sigma_dX>0.083</sigma_dX>
<dY>-0.107</dY>
<sigma_dY>0.089</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>26</dateDay>
<MJD>58264</MJD>
</time>
<dataEOP><pole type="final"><X>105.963</X>
<sigma_X>0.051</sigma_X>
<Y>447.994</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>80.6403</UT1-UTC>
<sigma_UT1-UTC>0.0155</sigma_UT1-UTC>
<LOD>0.9715</LOD>
<sigma_LOD>0.0119</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.291</dPsi>
<sigma_dPsi>0.201</sigma_dPsi>
<dEpsilon>-12.147</dEpsilon>
<sigma_dEpsilon>0.085</sigma_dEpsilon>
<dX>-0.107</dX>
<sigma_dX>0.080</sigma_dX>
<dY>-0.103</dY>
<sigma_dY>0.085</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>27</dateDay>
<MJD>58265</MJD>
</time>
<dataEOP><pole type="final"><X>107.448</X>
<sigma_X>0.056</sigma_X>
<Y>447.738</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>79.7179</UT1-UTC>
<sigma_UT1-UTC>0.0133</sigma_UT1-UTC>
<LOD>0.8876</LOD>
<sigma_LOD>0.0116</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.685</dPsi>
<sigma_dPsi>0.186</sigma_dPsi>
<dEpsilon>-12.015</dEpsilon>
<sigma_dEpsilon>0.080</sigma_dEpsilon>
<dX>-0.107</dX>
<sigma_dX>0.074</sigma_dX>
<dY>-0.101</dY>
<sigma_dY>0.080</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>28</dateDay>
<MJD>58266</MJD>
</time>
<dataEOP><pole type="final"><X>109.050</X>
<sigma_X>0.058</sigma_X>
<Y>447.462</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>78.9801</UT1-UTC>
<sigma_UT1-UTC>0.0198</sigma_UT1-UTC>
<LOD>0.7686</LOD>
<sigma_LOD>0.0116</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-104.024</dPsi>
<sigma_dPsi>0.171</sigma_dPsi>
<dEpsilon>-11.867</dEpsilon>
<sigma_dEpsilon>0.074</sigma_dEpsilon>
<dX>-0.108</dX>
<sigma_dX>0.068</sigma_dX>
<dY>-0.098</dY>
<sigma_dY>0.074</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>29</dateDay>
<MJD>58267</MJD>
</time>
<dataEOP><pole type="final"><X>110.654</X>
<sigma_X>0.058</sigma_X>
<Y>447.233</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>78.3693</UT1-UTC>
<sigma_UT1-UTC>0.0240</sigma_UT1-UTC>
<LOD>0.5957</LOD>
<sigma_LOD>0.0121</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-104.213</dPsi>
<sigma_dPsi>0.156</sigma_dPsi>
<dEpsilon>-11.807</dEpsilon>
<sigma_dEpsilon>0.068</sigma_dEpsilon>
<dX>-0.109</dX>
<sigma_dX>0.062</sigma_dX>
<dY>-0.096</dY>
<sigma_dY>0.068</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>30</dateDay>
<MJD>58268</MJD>
</time>
<dataEOP><pole type="final"><X>112.145</X>
<sigma_X>0.026</sigma_X>
<Y>447.210</Y>
<sigma_Y>0.024</sigma_Y>
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<UT type="final"><UT1-UTC>77.7297</UT1-UTC>
<sigma_UT1-UTC>0.0125</sigma_UT1-UTC>
<LOD>0.4489</LOD>
<sigma_LOD>0.0070</sigma_LOD>
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<nutation type="final"><dPsi>-104.714</dPsi>
<sigma_dPsi>0.063</sigma_dPsi>
<dEpsilon>-11.971</dEpsilon>
<sigma_dEpsilon>0.041</sigma_dEpsilon>
<dX>-0.273</dX>
<sigma_dX>0.025</sigma_dX>
<dY>-0.185</dY>
<sigma_dY>0.041</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>5</dateMonth>
<dateDay>31</dateDay>
<MJD>58269</MJD>
</time>
<dataEOP><pole type="final"><X>113.238</X>
<sigma_X>0.027</sigma_X>
<Y>447.171</Y>
<sigma_Y>0.024</sigma_Y>
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<UT type="final"><UT1-UTC>77.3184</UT1-UTC>
<sigma_UT1-UTC>0.0179</sigma_UT1-UTC>
<LOD>0.3526</LOD>
<sigma_LOD>0.0072</sigma_LOD>
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<nutation type="final"><dPsi>-104.803</dPsi>
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<dEpsilon>-12.065</dEpsilon>
<sigma_dEpsilon>0.044</sigma_dEpsilon>
<dX>-0.286</dX>
<sigma_dX>0.023</sigma_dX>
<dY>-0.132</dY>
<sigma_dY>0.044</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>1</dateDay>
<MJD>58270</MJD>
</time>
<dataEOP><pole type="final"><X>114.210</X>
<sigma_X>0.029</sigma_X>
<Y>446.949</Y>
<sigma_Y>0.023</sigma_Y>
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<UT type="final"><UT1-UTC>76.9437</UT1-UTC>
<sigma_UT1-UTC>0.0062</sigma_UT1-UTC>
<LOD>0.3037</LOD>
<sigma_LOD>0.0074</sigma_LOD>
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<nutation type="final"><dPsi>-104.876</dPsi>
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<dEpsilon>-12.182</dEpsilon>
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<dX>-0.299</dX>
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<dY>-0.127</dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>2</dateDay>
<MJD>58271</MJD>
</time>
<dataEOP><pole type="prediction"><X>116.000</X>
<sigma_X>0.029</sigma_X>
<Y>446.795</Y>
<sigma_Y>0.023</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>76.6933</UT1-UTC>
<sigma_UT1-UTC>0.0190</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.288</dX>
<sigma_dX>0.022</sigma_dX>
<dY>-0.125</dY>
<sigma_dY>0.044</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>3</dateDay>
<MJD>58272</MJD>
</time>
<dataEOP><pole type="prediction"><X>117.672</X>
<sigma_X>0.031</sigma_X>
<Y>446.819</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>76.3388</UT1-UTC>
<sigma_UT1-UTC>0.0154</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.267</dX>
<sigma_dX>0.024</sigma_dX>
<dY>-0.124</dY>
<sigma_dY>0.046</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>4</dateDay>
<MJD>58273</MJD>
</time>
<dataEOP><pole type="prediction"><X>118.894</X>
<sigma_X>0.033</sigma_X>
<Y>446.918</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>75.9905</UT1-UTC>
<sigma_UT1-UTC>0.0154</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.246</dX>
<sigma_dX>0.025</sigma_dX>
<dY>-0.123</dY>
<sigma_dY>0.048</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>5</dateDay>
<MJD>58274</MJD>
</time>
<dataEOP><pole type="prediction"><X>120.342</X>
<sigma_X>0.034</sigma_X>
<Y>446.950</Y>
<sigma_Y>0.023</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>75.6038</UT1-UTC>
<sigma_UT1-UTC>0.0196</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.225</dX>
<sigma_dX>0.027</sigma_dX>
<dY>-0.122</dY>
<sigma_dY>0.049</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>6</dateDay>
<MJD>58275</MJD>
</time>
<dataEOP><pole type="prediction"><X>121.745</X>
<sigma_X>0.036</sigma_X>
<Y>447.225</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>75.1603</UT1-UTC>
<sigma_UT1-UTC>0.0167</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.204</dX>
<sigma_dX>0.028</sigma_dX>
<dY>-0.121</dY>
<sigma_dY>0.051</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>7</dateDay>
<MJD>58276</MJD>
</time>
<dataEOP><pole type="prediction"><X>122.649</X>
<sigma_X>0.024</sigma_X>
<Y>447.320</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>74.4752</UT1-UTC>
<sigma_UT1-UTC>0.0155</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.183</dX>
<sigma_dX>0.030</sigma_dX>
<dY>-0.119</dY>
<sigma_dY>0.053</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>8</dateDay>
<MJD>58277</MJD>
</time>
<dataEOP><pole type="prediction"><X>123.500</X>
<sigma_X>0.021</sigma_X>
<Y>447.252</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>73.7273</UT1-UTC>
<sigma_UT1-UTC>0.0064</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.162</dX>
<sigma_dX>0.031</sigma_dX>
<dY>-0.118</dY>
<sigma_dY>0.055</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>9</dateDay>
<MJD>58278</MJD>
</time>
<dataEOP><pole type="prediction"><X>124.612</X>
<sigma_X>0.030</sigma_X>
<Y>446.846</Y>
<sigma_Y>0.017</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>73.0116</UT1-UTC>
<sigma_UT1-UTC>0.0243</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.070</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.074</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>10</dateDay>
<MJD>58279</MJD>
</time>
<dataEOP><pole type="prediction"><X>125.750</X>
<sigma_X>0.028</sigma_X>
<Y>446.300</Y>
<sigma_Y>0.019</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.1032</UT1-UTC>
<sigma_UT1-UTC>0.0225</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>11</dateDay>
<MJD>58280</MJD>
</time>
<dataEOP><pole type="prediction"><X>127.351</X>
<sigma_X>0.028</sigma_X>
<Y>445.665</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.4130</UT1-UTC>
<sigma_UT1-UTC>0.0222</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>12</dateDay>
<MJD>58281</MJD>
</time>
<dataEOP><pole type="prediction"><X>128.948</X>
<sigma_X>0.026</sigma_X>
<Y>445.401</Y>
<sigma_Y>0.018</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>70.7075</UT1-UTC>
<sigma_UT1-UTC>0.0183</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>13</dateDay>
<MJD>58282</MJD>
</time>
<dataEOP><pole type="prediction"><X>130.671</X>
<sigma_X>0.028</sigma_X>
<Y>445.299</Y>
<sigma_Y>0.020</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>70.0743</UT1-UTC>
<sigma_UT1-UTC>0.0726</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>14</dateDay>
<MJD>58283</MJD>
</time>
<dataEOP><pole type="prediction"><X>132.069</X>
<sigma_X>0.028</sigma_X>
<Y>445.198</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>69.6844</UT1-UTC>
<sigma_UT1-UTC>0.0575</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>15</dateDay>
<MJD>58284</MJD>
</time>
<dataEOP><pole type="prediction"><X>133.142</X>
<sigma_X>0.027</sigma_X>
<Y>444.512</Y>
<sigma_Y>0.021</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>69.3655</UT1-UTC>
<sigma_UT1-UTC>0.0180</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>16</dateDay>
<MJD>58285</MJD>
</time>
<dataEOP><pole type="prediction"><X>134.182</X>
<sigma_X>0.025</sigma_X>
<Y>443.397</Y>
<sigma_Y>0.017</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>69.1018</UT1-UTC>
<sigma_UT1-UTC>0.0220</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>17</dateDay>
<MJD>58286</MJD>
</time>
<dataEOP><pole type="prediction"><X>135.465</X>
<sigma_X>0.031</sigma_X>
<Y>442.023</Y>
<sigma_Y>0.014</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>68.9067</UT1-UTC>
<sigma_UT1-UTC>0.0171</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>18</dateDay>
<MJD>58287</MJD>
</time>
<dataEOP><pole type="prediction"><X>136.834</X>
<sigma_X>0.034</sigma_X>
<Y>440.764</Y>
<sigma_Y>0.020</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>68.6658</UT1-UTC>
<sigma_UT1-UTC>0.0732</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>19</dateDay>
<MJD>58288</MJD>
</time>
<dataEOP><pole type="prediction"><X>138.486</X>
<sigma_X>0.026</sigma_X>
<Y>439.669</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>68.2021</UT1-UTC>
<sigma_UT1-UTC>0.0170</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.084</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.081</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
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<UT type="prediction"><UT1-UTC>67.1389</UT1-UTC>
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<UT type="prediction"><UT1-UTC>66.9419</UT1-UTC>
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<UT type="prediction"><UT1-UTC>67.3455</UT1-UTC>
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<UT type="prediction"><UT1-UTC>68.7119</UT1-UTC>
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<UT type="prediction"><UT1-UTC>69.4280</UT1-UTC>
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<Y>430.362</Y>
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<UT type="prediction"><UT1-UTC>70.0481</UT1-UTC>
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<Y>429.717</Y>
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<UT type="prediction"><UT1-UTC>70.6583</UT1-UTC>
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