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<date>2018-04-03</date>
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<number>362</number>
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<dataEOP><pole type="final"><X>2.541</X>
<sigma_X>0.068</sigma_X>
<Y>329.197</Y>
<sigma_Y>0.048</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>171.5338</UT1-UTC>
<sigma_UT1-UTC>0.0249</sigma_UT1-UTC>
<LOD>0.9603</LOD>
<sigma_LOD>0.0146</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.626</dPsi>
<sigma_dPsi>0.349</sigma_dPsi>
<dEpsilon>-9.684</dEpsilon>
<sigma_dEpsilon>0.139</sigma_dEpsilon>
<dX>0.133</dX>
<sigma_dX>0.139</sigma_dX>
<dY>-0.290</dY>
<sigma_dY>0.139</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>2</dateMonth>
<dateDay>24</dateDay>
<MJD>58173</MJD>
</time>
<dataEOP><pole type="final"><X>2.347</X>
<sigma_X>0.072</sigma_X>
<Y>331.740</Y>
<sigma_Y>0.049</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>170.6442</UT1-UTC>
<sigma_UT1-UTC>0.0247</sigma_UT1-UTC>
<LOD>0.8632</LOD>
<sigma_LOD>0.0155</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.818</dPsi>
<sigma_dPsi>0.327</sigma_dPsi>
<dEpsilon>-9.684</dEpsilon>
<sigma_dEpsilon>0.129</sigma_dEpsilon>
<dX>0.128</dX>
<sigma_dX>0.130</sigma_dX>
<dY>-0.276</dY>
<sigma_dY>0.129</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>2</dateMonth>
<dateDay>25</dateDay>
<MJD>58174</MJD>
</time>
<dataEOP><pole type="final"><X>1.947</X>
<sigma_X>0.079</sigma_X>
<Y>333.859</Y>
<sigma_Y>0.046</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>169.8219</UT1-UTC>
<sigma_UT1-UTC>0.0241</sigma_UT1-UTC>
<LOD>0.7973</LOD>
<sigma_LOD>0.0157</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-104.062</dPsi>
<sigma_dPsi>0.289</sigma_dPsi>
<dEpsilon>-9.775</dEpsilon>
<sigma_dEpsilon>0.114</sigma_dEpsilon>
<dX>0.125</dX>
<sigma_dX>0.115</sigma_dX>
<dY>-0.258</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>2</dateMonth>
<dateDay>26</dateDay>
<MJD>58175</MJD>
</time>
<dataEOP><pole type="final"><X>1.247</X>
<sigma_X>0.079</sigma_X>
<Y>336.071</Y>
<sigma_Y>0.046</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>169.0306</UT1-UTC>
<sigma_UT1-UTC>0.0227</sigma_UT1-UTC>
<LOD>0.7700</LOD>
<sigma_LOD>0.0150</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-104.252</dPsi>
<sigma_dPsi>0.251</sigma_dPsi>
<dEpsilon>-9.950</dEpsilon>
<sigma_dEpsilon>0.100</sigma_dEpsilon>
<dX>0.122</dX>
<sigma_dX>0.100</sigma_dX>
<dY>-0.240</dY>
<sigma_dY>0.100</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>2</dateMonth>
<dateDay>27</dateDay>
<MJD>58176</MJD>
</time>
<dataEOP><pole type="final"><X>0.267</X>
<sigma_X>0.072</sigma_X>
<Y>337.963</Y>
<sigma_Y>0.044</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>168.2351</UT1-UTC>
<sigma_UT1-UTC>0.0214</sigma_UT1-UTC>
<LOD>0.8268</LOD>
<sigma_LOD>0.0145</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-104.254</dPsi>
<sigma_dPsi>0.214</sigma_dPsi>
<dEpsilon>-10.085</dEpsilon>
<sigma_dEpsilon>0.086</sigma_dEpsilon>
<dX>0.119</dX>
<sigma_dX>0.085</sigma_dX>
<dY>-0.221</dY>
<sigma_dY>0.086</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>2</dateMonth>
<dateDay>28</dateDay>
<MJD>58177</MJD>
</time>
<dataEOP><pole type="final"><X>-0.517</X>
<sigma_X>0.070</sigma_X>
<Y>339.627</Y>
<sigma_Y>0.044</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>167.4081</UT1-UTC>
<sigma_UT1-UTC>0.0256</sigma_UT1-UTC>
<LOD>0.9313</LOD>
<sigma_LOD>0.0145</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.954</dPsi>
<sigma_dPsi>0.264</sigma_dPsi>
<dEpsilon>-10.101</dEpsilon>
<sigma_dEpsilon>0.102</sigma_dEpsilon>
<dX>0.137</dX>
<sigma_dX>0.105</sigma_dX>
<dY>-0.197</dY>
<sigma_dY>0.102</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>1</dateDay>
<MJD>58178</MJD>
</time>
<dataEOP><pole type="final"><X>-0.327</X>
<sigma_X>0.075</sigma_X>
<Y>341.442</Y>
<sigma_Y>0.045</sigma_Y>
</pole>
<UT type="final"><UT1-UTC>166.4612</UT1-UTC>
<sigma_UT1-UTC>0.0313</sigma_UT1-UTC>
<LOD>1.0284</LOD>
<sigma_LOD>0.0152</sigma_LOD>
</UT>
<nutation type="final"><dPsi>-103.462</dPsi>
<sigma_dPsi>0.342</sigma_dPsi>
<dEpsilon>-10.085</dEpsilon>
<sigma_dEpsilon>0.127</sigma_dEpsilon>
<dX>0.162</dX>
<sigma_dX>0.136</sigma_dX>
<dY>-0.172</dY>
<sigma_dY>0.127</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>2</dateDay>
<MJD>58179</MJD>
</time>
<dataEOP><pole type="prediction"><X>1.120</X>
<sigma_X>0.074</sigma_X>
<Y>343.723</Y>
<sigma_Y>0.045</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>165.3367</UT1-UTC>
<sigma_UT1-UTC>0.0344</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.186</dX>
<sigma_dX>0.166</sigma_dX>
<dY>-0.146</dY>
<sigma_dY>0.151</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>3</dateDay>
<MJD>58180</MJD>
</time>
<dataEOP><pole type="prediction"><X>2.713</X>
<sigma_X>0.075</sigma_X>
<Y>346.315</Y>
<sigma_Y>0.046</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>164.0375</UT1-UTC>
<sigma_UT1-UTC>0.0315</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.210</dX>
<sigma_dX>0.196</sigma_dX>
<dY>-0.121</dY>
<sigma_dY>0.176</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>4</dateDay>
<MJD>58181</MJD>
</time>
<dataEOP><pole type="prediction"><X>3.975</X>
<sigma_X>0.083</sigma_X>
<Y>349.022</Y>
<sigma_Y>0.051</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>162.8156</UT1-UTC>
<sigma_UT1-UTC>0.0306</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.234</dX>
<sigma_dX>0.226</sigma_dX>
<dY>-0.095</dY>
<sigma_dY>0.200</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>5</dateDay>
<MJD>58182</MJD>
</time>
<dataEOP><pole type="prediction"><X>5.329</X>
<sigma_X>0.080</sigma_X>
<Y>351.678</Y>
<sigma_Y>0.050</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>161.6044</UT1-UTC>
<sigma_UT1-UTC>0.0374</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.258</dX>
<sigma_dX>0.257</sigma_dX>
<dY>-0.069</dY>
<sigma_dY>0.225</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>6</dateDay>
<MJD>58183</MJD>
</time>
<dataEOP><pole type="prediction"><X>6.530</X>
<sigma_X>0.070</sigma_X>
<Y>354.274</Y>
<sigma_Y>0.043</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>160.4862</UT1-UTC>
<sigma_UT1-UTC>0.0511</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.283</dX>
<sigma_dX>0.287</sigma_dX>
<dY>-0.044</dY>
<sigma_dY>0.249</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>7</dateDay>
<MJD>58184</MJD>
</time>
<dataEOP><pole type="prediction"><X>7.274</X>
<sigma_X>0.068</sigma_X>
<Y>356.686</Y>
<sigma_Y>0.044</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>159.5098</UT1-UTC>
<sigma_UT1-UTC>0.0373</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.227</dX>
<sigma_dX>0.256</sigma_dX>
<dY>-0.086</dY>
<sigma_dY>0.225</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>8</dateDay>
<MJD>58185</MJD>
</time>
<dataEOP><pole type="prediction"><X>7.639</X>
<sigma_X>0.064</sigma_X>
<Y>358.793</Y>
<sigma_Y>0.043</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>158.6416</UT1-UTC>
<sigma_UT1-UTC>0.0209</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.151</dX>
<sigma_dX>0.208</sigma_dX>
<dY>-0.145</dY>
<sigma_dY>0.188</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>9</dateDay>
<MJD>58186</MJD>
</time>
<dataEOP><pole type="prediction"><X>7.943</X>
<sigma_X>0.059</sigma_X>
<Y>360.393</Y>
<sigma_Y>0.042</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>157.8278</UT1-UTC>
<sigma_UT1-UTC>0.0222</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.074</dX>
<sigma_dX>0.161</sigma_dX>
<dY>-0.205</dY>
<sigma_dY>0.150</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>10</dateDay>
<MJD>58187</MJD>
</time>
<dataEOP><pole type="prediction"><X>8.374</X>
<sigma_X>0.068</sigma_X>
<Y>361.629</Y>
<sigma_Y>0.043</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>157.1201</UT1-UTC>
<sigma_UT1-UTC>0.0181</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.035</dX>
<sigma_dX>0.166</sigma_dX>
<dY>-0.214</dY>
<sigma_dY>0.170</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>11</dateDay>
<MJD>58188</MJD>
</time>
<dataEOP><pole type="prediction"><X>9.615</X>
<sigma_X>0.078</sigma_X>
<Y>362.554</Y>
<sigma_Y>0.045</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>156.4091</UT1-UTC>
<sigma_UT1-UTC>0.0199</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.009</dX>
<sigma_dX>0.191</sigma_dX>
<dY>-0.203</dY>
<sigma_dY>0.211</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>12</dateDay>
<MJD>58189</MJD>
</time>
<dataEOP><pole type="prediction"><X>11.423</X>
<sigma_X>0.081</sigma_X>
<Y>363.969</Y>
<sigma_Y>0.045</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>155.6918</UT1-UTC>
<sigma_UT1-UTC>0.0418</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.017</dX>
<sigma_dX>0.216</sigma_dX>
<dY>-0.192</dY>
<sigma_dY>0.251</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>13</dateDay>
<MJD>58190</MJD>
</time>
<dataEOP><pole type="prediction"><X>12.950</X>
<sigma_X>0.076</sigma_X>
<Y>365.538</Y>
<sigma_Y>0.044</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>154.9501</UT1-UTC>
<sigma_UT1-UTC>0.0718</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>-0.042</dX>
<sigma_dX>0.241</sigma_dX>
<dY>-0.181</dY>
<sigma_dY>0.292</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>14</dateDay>
<MJD>58191</MJD>
</time>
<dataEOP><pole type="prediction"><X>13.945</X>
<sigma_X>0.071</sigma_X>
<Y>367.366</Y>
<sigma_Y>0.044</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>154.1413</UT1-UTC>
<sigma_UT1-UTC>0.0697</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.168</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.175</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>15</dateDay>
<MJD>58192</MJD>
</time>
<dataEOP><pole type="prediction"><X>14.551</X>
<sigma_X>0.039</sigma_X>
<Y>369.270</Y>
<sigma_Y>0.027</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>153.2509</UT1-UTC>
<sigma_UT1-UTC>0.0591</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>16</dateDay>
<MJD>58193</MJD>
</time>
<dataEOP><pole type="prediction"><X>14.811</X>
<sigma_X>0.042</sigma_X>
<Y>371.254</Y>
<sigma_Y>0.027</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>152.2658</UT1-UTC>
<sigma_UT1-UTC>0.0473</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>17</dateDay>
<MJD>58194</MJD>
</time>
<dataEOP><pole type="prediction"><X>14.930</X>
<sigma_X>0.047</sigma_X>
<Y>373.047</Y>
<sigma_Y>0.023</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>151.1731</UT1-UTC>
<sigma_UT1-UTC>0.0311</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>18</dateDay>
<MJD>58195</MJD>
</time>
<dataEOP><pole type="prediction"><X>14.957</X>
<sigma_X>0.052</sigma_X>
<Y>374.494</Y>
<sigma_Y>0.027</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>150.0544</UT1-UTC>
<sigma_UT1-UTC>0.0257</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>19</dateDay>
<MJD>58196</MJD>
</time>
<dataEOP><pole type="prediction"><X>15.601</X>
<sigma_X>0.048</sigma_X>
<Y>375.874</Y>
<sigma_Y>0.034</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>148.8536</UT1-UTC>
<sigma_UT1-UTC>0.0169</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>20</dateDay>
<MJD>58197</MJD>
</time>
<dataEOP><pole type="prediction"><X>16.849</X>
<sigma_X>0.045</sigma_X>
<Y>377.479</Y>
<sigma_Y>0.035</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>147.5881</UT1-UTC>
<sigma_UT1-UTC>0.0137</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>21</dateDay>
<MJD>58198</MJD>
</time>
<dataEOP><pole type="prediction"><X>17.760</X>
<sigma_X>0.048</sigma_X>
<Y>378.805</Y>
<sigma_Y>0.035</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>146.3272</UT1-UTC>
<sigma_UT1-UTC>0.0212</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>22</dateDay>
<MJD>58199</MJD>
</time>
<dataEOP><pole type="prediction"><X>19.233</X>
<sigma_X>0.050</sigma_X>
<Y>379.683</Y>
<sigma_Y>0.037</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>145.1277</UT1-UTC>
<sigma_UT1-UTC>0.0398</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>23</dateDay>
<MJD>58200</MJD>
</time>
<dataEOP><pole type="prediction"><X>20.909</X>
<sigma_X>0.053</sigma_X>
<Y>380.991</Y>
<sigma_Y>0.038</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>144.0474</UT1-UTC>
<sigma_UT1-UTC>0.0483</sigma_UT1-UTC>
</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
</nutation>
</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>3</dateMonth>
<dateDay>24</dateDay>
<MJD>58201</MJD>
</time>
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<Y>382.587</Y>
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<UT type="prediction"><UT1-UTC>143.1075</UT1-UTC>
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<Y>384.210</Y>
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<UT type="prediction"><UT1-UTC>142.2336</UT1-UTC>
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<Y>385.506</Y>
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<UT type="prediction"><UT1-UTC>141.3604</UT1-UTC>
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<Y>386.412</Y>
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<UT type="prediction"><UT1-UTC>140.4162</UT1-UTC>
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<Y>387.411</Y>
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<UT type="prediction"><UT1-UTC>139.3524</UT1-UTC>
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<dataEOP><pole type="prediction"><X>28.183</X>
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<Y>388.977</Y>
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<UT type="prediction"><UT1-UTC>138.1625</UT1-UTC>
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<nutation type="prediction"><dX>0.000</dX>
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<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
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<dataEOP><pole type="prediction"><X>29.456</X>
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<Y>390.763</Y>
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</pole>
<UT type="prediction"><UT1-UTC>136.8889</UT1-UTC>
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</UT>
<nutation type="prediction"><dX>0.000</dX>
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<sigma_dY>0.114</sigma_dY>
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</dataEOP>
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<timeSeries><time><dateYear>2018</dateYear>
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</time>
<dataEOP><pole type="prediction"><X>31.068</X>
<sigma_X>0.038</sigma_X>
<Y>392.610</Y>
<sigma_Y>0.034</sigma_Y>
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<UT type="prediction"><UT1-UTC>135.4217</UT1-UTC>
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</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
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</dataEOP>
</timeSeries>
<timeSeries><time><dateYear>2018</dateYear>
<dateMonth>4</dateMonth>
<dateDay>1</dateDay>
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</time>
<dataEOP><pole type="prediction"><X>32.298</X>
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<Y>394.538</Y>
<sigma_Y>0.034</sigma_Y>
</pole>
<UT type="prediction"><UT1-UTC>134.0021</UT1-UTC>
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</UT>
<nutation type="prediction"><dX>0.000</dX>
<sigma_dX>0.111</sigma_dX>
<dY>0.000</dY>
<sigma_dY>0.114</sigma_dY>
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