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<date>2018-08-03</date>
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<number>366</number>
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<dataEOP><pole type="final"><X>146.600</X>
<sigma_X>0.046</sigma_X>
<Y>436.646</Y>
<sigma_Y>0.036</sigma_Y>
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<UT type="final"><UT1-UTC>66.7788</UT1-UTC>
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<LOD>0.0814</LOD>
<sigma_LOD>0.0111</sigma_LOD>
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<nutation type="final"><dPsi>-106.898</dPsi>
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<dX>-0.167</dX>
<sigma_dX>0.040</sigma_dX>
<dY>-0.109</dY>
<sigma_dY>0.049</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>24</dateDay>
<MJD>58293</MJD>
</time>
<dataEOP><pole type="final"><X>148.455</X>
<sigma_X>0.053</sigma_X>
<Y>435.852</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>67.1508</UT1-UTC>
<sigma_UT1-UTC>0.0361</sigma_UT1-UTC>
<LOD>-0.1473</LOD>
<sigma_LOD>0.0113</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-107.171</dPsi>
<sigma_dPsi>0.118</sigma_dPsi>
<dEpsilon>-11.887</dEpsilon>
<sigma_dEpsilon>0.055</sigma_dEpsilon>
<dX>-0.171</dX>
<sigma_dX>0.047</sigma_dX>
<dY>-0.091</dY>
<sigma_dY>0.055</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>25</dateDay>
<MJD>58294</MJD>
</time>
<dataEOP><pole type="final"><X>150.195</X>
<sigma_X>0.055</sigma_X>
<Y>435.051</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>67.4125</UT1-UTC>
<sigma_UT1-UTC>0.0352</sigma_UT1-UTC>
<LOD>-0.3272</LOD>
<sigma_LOD>0.0122</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-107.646</dPsi>
<sigma_dPsi>0.136</sigma_dPsi>
<dEpsilon>-11.749</dEpsilon>
<sigma_dEpsilon>0.060</sigma_dEpsilon>
<dX>-0.175</dX>
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<dY>-0.074</dY>
<sigma_dY>0.060</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>26</dateDay>
<MJD>58295</MJD>
</time>
<dataEOP><pole type="final"><X>152.117</X>
<sigma_X>0.052</sigma_X>
<Y>433.889</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>67.5355</UT1-UTC>
<sigma_UT1-UTC>0.0166</sigma_UT1-UTC>
<LOD>-0.4827</LOD>
<sigma_LOD>0.0123</sigma_LOD>
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<nutation type="final"><dPsi>-108.072</dPsi>
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<dEpsilon>-11.692</dEpsilon>
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<dX>-0.178</dX>
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<sigma_dY>0.066</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>27</dateDay>
<MJD>58296</MJD>
</time>
<dataEOP><pole type="final"><X>153.952</X>
<sigma_X>0.052</sigma_X>
<Y>432.657</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>68.0891</UT1-UTC>
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<LOD>-0.5881</LOD>
<sigma_LOD>0.0122</sigma_LOD>
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<nutation type="final"><dPsi>-108.245</dPsi>
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<dEpsilon>-11.801</dEpsilon>
<sigma_dEpsilon>0.068</sigma_dEpsilon>
<dX>-0.167</dX>
<sigma_dX>0.062</sigma_dX>
<dY>-0.050</dY>
<sigma_dY>0.068</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>28</dateDay>
<MJD>58297</MJD>
</time>
<dataEOP><pole type="final"><X>156.049</X>
<sigma_X>0.054</sigma_X>
<Y>431.589</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>68.6308</UT1-UTC>
<sigma_UT1-UTC>0.0363</sigma_UT1-UTC>
<LOD>-0.6465</LOD>
<sigma_LOD>0.0122</sigma_LOD>
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<nutation type="final"><dPsi>-108.200</dPsi>
<sigma_dPsi>0.156</sigma_dPsi>
<dEpsilon>-11.974</dEpsilon>
<sigma_dEpsilon>0.069</sigma_dEpsilon>
<dX>-0.153</dX>
<sigma_dX>0.062</sigma_dX>
<dY>-0.048</dY>
<sigma_dY>0.069</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>29</dateDay>
<MJD>58298</MJD>
</time>
<dataEOP><pole type="final"><X>158.520</X>
<sigma_X>0.053</sigma_X>
<Y>430.875</Y>
<sigma_Y>0.038</sigma_Y>
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<UT type="final"><UT1-UTC>69.3490</UT1-UTC>
<sigma_UT1-UTC>0.0200</sigma_UT1-UTC>
<LOD>-0.6223</LOD>
<sigma_LOD>0.0120</sigma_LOD>
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<nutation type="final"><dPsi>-108.080</dPsi>
<sigma_dPsi>0.153</sigma_dPsi>
<dEpsilon>-12.049</dEpsilon>
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<dX>-0.138</dX>
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<dY>-0.045</dY>
<sigma_dY>0.070</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>6</dateMonth>
<dateDay>30</dateDay>
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<dataEOP><pole type="final"><X>160.954</X>
<sigma_X>0.055</sigma_X>
<Y>430.381</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>70.0009</UT1-UTC>
<sigma_UT1-UTC>0.0195</sigma_UT1-UTC>
<LOD>-0.6143</LOD>
<sigma_LOD>0.0121</sigma_LOD>
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<nutation type="final"><dPsi>-108.047</dPsi>
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<dEpsilon>-11.985</dEpsilon>
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<dX>-0.123</dX>
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<dY>-0.042</dY>
<sigma_dY>0.071</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>1</dateDay>
<MJD>58300</MJD>
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<dataEOP><pole type="final"><X>162.875</X>
<sigma_X>0.056</sigma_X>
<Y>429.777</Y>
<sigma_Y>0.039</sigma_Y>
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<UT type="final"><UT1-UTC>70.7484</UT1-UTC>
<sigma_UT1-UTC>0.0221</sigma_UT1-UTC>
<LOD>-0.5927</LOD>
<sigma_LOD>0.0121</sigma_LOD>
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<nutation type="final"><dPsi>-108.188</dPsi>
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<dEpsilon>-11.890</dEpsilon>
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<dX>-0.108</dX>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>2</dateDay>
<MJD>58301</MJD>
</time>
<dataEOP><pole type="prediction"><X>164.845</X>
<sigma_X>0.056</sigma_X>
<Y>428.658</Y>
<sigma_Y>0.039</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.3104</UT1-UTC>
<sigma_UT1-UTC>0.0211</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.093</dX>
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<dY>-0.036</dY>
<sigma_dY>0.072</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>3</dateDay>
<MJD>58302</MJD>
</time>
<dataEOP><pole type="prediction"><X>166.887</X>
<sigma_X>0.054</sigma_X>
<Y>427.189</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.8400</UT1-UTC>
<sigma_UT1-UTC>0.0248</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.078</dX>
<sigma_dX>0.060</sigma_dX>
<dY>-0.034</dY>
<sigma_dY>0.073</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>4</dateDay>
<MJD>58303</MJD>
</time>
<dataEOP><pole type="prediction"><X>169.474</X>
<sigma_X>0.053</sigma_X>
<Y>425.900</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.9558</UT1-UTC>
<sigma_UT1-UTC>0.0283</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.064</dX>
<sigma_dX>0.060</sigma_dX>
<dY>-0.031</dY>
<sigma_dY>0.074</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>5</dateDay>
<MJD>58304</MJD>
</time>
<dataEOP><pole type="prediction"><X>172.381</X>
<sigma_X>0.055</sigma_X>
<Y>425.362</Y>
<sigma_Y>0.039</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.1573</UT1-UTC>
<sigma_UT1-UTC>0.0214</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.049</dX>
<sigma_dX>0.060</sigma_dX>
<dY>-0.028</dY>
<sigma_dY>0.075</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>6</dateDay>
<MJD>58305</MJD>
</time>
<dataEOP><pole type="prediction"><X>174.542</X>
<sigma_X>0.054</sigma_X>
<Y>425.415</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.2887</UT1-UTC>
<sigma_UT1-UTC>0.0145</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.034</dX>
<sigma_dX>0.060</sigma_dX>
<dY>-0.025</dY>
<sigma_dY>0.076</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>7</dateDay>
<MJD>58306</MJD>
</time>
<dataEOP><pole type="prediction"><X>176.281</X>
<sigma_X>0.055</sigma_X>
<Y>425.148</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.3929</UT1-UTC>
<sigma_UT1-UTC>0.0189</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.037</dX>
<sigma_dX>0.059</sigma_dX>
<dY>-0.013</dY>
<sigma_dY>0.073</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>8</dateDay>
<MJD>58307</MJD>
</time>
<dataEOP><pole type="prediction"><X>177.819</X>
<sigma_X>0.058</sigma_X>
<Y>425.073</Y>
<sigma_Y>0.039</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.2889</UT1-UTC>
<sigma_UT1-UTC>0.0230</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.046</dX>
<sigma_dX>0.058</sigma_dX>
<dY>0.003</dY>
<sigma_dY>0.070</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>9</dateDay>
<MJD>58308</MJD>
</time>
<dataEOP><pole type="prediction"><X>178.753</X>
<sigma_X>0.058</sigma_X>
<Y>424.808</Y>
<sigma_Y>0.039</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>72.0702</UT1-UTC>
<sigma_UT1-UTC>0.0262</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.055</dX>
<sigma_dX>0.057</sigma_dX>
<dY>0.018</dY>
<sigma_dY>0.067</sigma_dY>
</nutation>
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<timeSeries><time><dateYear>2018</dateYear>
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<dateDay>10</dateDay>
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</time>
<dataEOP><pole type="prediction"><X>179.179</X>
<sigma_X>0.051</sigma_X>
<Y>423.852</Y>
<sigma_Y>0.034</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.8583</UT1-UTC>
<sigma_UT1-UTC>0.0272</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.064</dX>
<sigma_dX>0.056</sigma_dX>
<dY>0.034</dY>
<sigma_dY>0.063</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>11</dateDay>
<MJD>58310</MJD>
</time>
<dataEOP><pole type="prediction"><X>180.182</X>
<sigma_X>0.049</sigma_X>
<Y>422.671</Y>
<sigma_Y>0.034</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.7367</UT1-UTC>
<sigma_UT1-UTC>0.0197</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.074</dX>
<sigma_dX>0.055</sigma_dX>
<dY>0.049</dY>
<sigma_dY>0.060</sigma_dY>
</nutation>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>12</dateDay>
<MJD>58311</MJD>
</time>
<dataEOP><pole type="prediction"><X>181.298</X>
<sigma_X>0.053</sigma_X>
<Y>421.677</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.6882</UT1-UTC>
<sigma_UT1-UTC>0.0153</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.083</dX>
<sigma_dX>0.055</sigma_dX>
<dY>0.065</dY>
<sigma_dY>0.057</sigma_dY>
</nutation>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>13</dateDay>
<MJD>58312</MJD>
</time>
<dataEOP><pole type="prediction"><X>182.421</X>
<sigma_X>0.050</sigma_X>
<Y>420.429</Y>
<sigma_Y>0.037</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.7235</UT1-UTC>
<sigma_UT1-UTC>0.0103</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.092</dX>
<sigma_dX>0.054</sigma_dX>
<dY>0.081</dY>
<sigma_dY>0.053</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>14</dateDay>
<MJD>58313</MJD>
</time>
<dataEOP><pole type="prediction"><X>184.075</X>
<sigma_X>0.053</sigma_X>
<Y>419.377</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.7437</UT1-UTC>
<sigma_UT1-UTC>0.0276</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.072</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.074</sigma_dY>
</nutation>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>15</dateDay>
<MJD>58314</MJD>
</time>
<dataEOP><pole type="prediction"><X>185.573</X>
<sigma_X>0.031</sigma_X>
<Y>418.714</Y>
<sigma_Y>0.019</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.6616</UT1-UTC>
<sigma_UT1-UTC>0.0252</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>16</dateDay>
<MJD>58315</MJD>
</time>
<dataEOP><pole type="prediction"><X>186.397</X>
<sigma_X>0.031</sigma_X>
<Y>418.472</Y>
<sigma_Y>0.022</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>71.3775</UT1-UTC>
<sigma_UT1-UTC>0.0250</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>17</dateDay>
<MJD>58316</MJD>
</time>
<dataEOP><pole type="prediction"><X>187.282</X>
<sigma_X>0.027</sigma_X>
<Y>418.073</Y>
<sigma_Y>0.020</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>70.9197</UT1-UTC>
<sigma_UT1-UTC>0.0190</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>18</dateDay>
<MJD>58317</MJD>
</time>
<dataEOP><pole type="prediction"><X>188.313</X>
<sigma_X>0.027</sigma_X>
<Y>417.526</Y>
<sigma_Y>0.020</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>70.3755</UT1-UTC>
<sigma_UT1-UTC>0.0261</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>19</dateDay>
<MJD>58318</MJD>
</time>
<dataEOP><pole type="prediction"><X>189.350</X>
<sigma_X>0.029</sigma_X>
<Y>416.701</Y>
<sigma_Y>0.021</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>69.7619</UT1-UTC>
<sigma_UT1-UTC>0.0352</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>20</dateDay>
<MJD>58319</MJD>
</time>
<dataEOP><pole type="prediction"><X>190.540</X>
<sigma_X>0.027</sigma_X>
<Y>415.751</Y>
<sigma_Y>0.018</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>69.3172</UT1-UTC>
<sigma_UT1-UTC>0.0260</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.130</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.132</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>7</dateMonth>
<dateDay>21</dateDay>
<MJD>58320</MJD>
</time>
<dataEOP><pole type="prediction"><X>191.645</X>
<sigma_X>0.029</sigma_X>
<Y>414.643</Y>
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<UT type="prediction"><UT1-UTC>69.9597</UT1-UTC>
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<Y>406.528</Y>
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<UT type="prediction"><UT1-UTC>69.9578</UT1-UTC>
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<Y>405.190</Y>
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<UT type="prediction"><UT1-UTC>69.8408</UT1-UTC>
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