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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-67310821_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">12.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">-1.33</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">4.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">9.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">-2.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">11.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">11.85</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">-9.01</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">-7.22</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">-1.39</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">-4.08</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-67310821_dly3" unitRef="pure">-2.93</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">2.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dly3" unitRef="pure">3.92</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_da">2025-07-29</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-67310821_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">11.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">7.55</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">16.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">8.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">7.51</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">13.68</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">21.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-67310821_da">BENCHMARK DIVIDEND FOCUS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">12.50</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">8.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">17.25</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.57</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">15.83</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">29.52</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">7.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">7.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">7.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">7.02</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">9.29</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">10.04</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">1.15</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">1.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-67310821_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F283vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F283rt.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-67310821_dly3" unitRef="pure">-2.92</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">1.38</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">2.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dly3" unitRef="pure">3.92</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_da">2025-07-29</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-67310821_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">11.26</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">7.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">16.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">8.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">7.51</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">13.67</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">21.66</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-67310821_da">BENCHMARK DIVIDEND FOCUS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">12.50</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">8.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">17.25</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.57</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">15.83</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">29.52</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">6.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">6.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">6.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">6.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.36</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.36</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">9.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">9.92</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">0.54</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">0.57</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-67310821_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F283vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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Bwd59MneJ7rkK4I9xRKJS9KTubuLj06EcNLPG/WgD3M2d4hMjMTGaree5thDvCHYVC2ZvmzgVS1x11BzB97Y4FcGce7lWq6B7xDtirWSX/JxDuKBQKJSv3fyRz37+Hvso9GlmkRk0lZUiN9EFJ5PhxCvdu3X5M53NY24MQ7igUCiUL0Mwm0mMejXn/mMyZlk3zNHkjjUeV8fHZ+q0UoiAA4Y5wR6FQdiZlgLCuy83lTL4pTaTn+z/yyScU7v7+LIb7U/MR7gh3FAplTzqUaDjd0npzmRMz9HAfPBjgnj5sCturRQjCHeGOQqGKpOxcMmYTefeolYttOE8Z1zf/k2/NZZbNMj17Atwv9JtBY7hPetwZlBDuKBSq9Krzcn1QRquq8QIZ7p0npJrPLMM9MBDgvn/Bbvj67Fv2cooQ7igUyvE0eANHcM5f1iy27/sy3CfPuWgp3MeNA7gHBCXC1+bBCHeEOwqFKqo6vs0RDIS1ojxXS8X60c+85F/MZ779H5rNY9RtUqkSwH39ivPwdUgEwh3hjkI5tTJzyIoj1Dj++DqcRAPkBu6i6yd/IU0UxhMzg4wKq50JPMx6aKd3P+043ZJduGlICiyzZEkSrL+1D+GOcEehnFdbv+HgqzXLCqVN2UaLaryArk+NNnBoOZhIE+fGUC4/poN5r9W8zJQWPS3chcO9RQuAe8jin2A9zFnhHhgYKFeDO3d66rV27VqdTrd+/fq+kmDl4cOHCHcUylklGtfAXDPjgCx6A7jPi6oj0WXQBgO4h+4lsZfoyCP2Vfeo6D8E9RDtRx1wXp4WtTBwbz39P7A+Kcrp4J6fnx8XFwccFymrVq1KSEgQX6OiosLCwv6UFBoaun37doQ7CuWUAsKWm8BHeMLn6SuPVdpXP3OGVpCG9ZedYAD3Xu+S3u/JX2//p4i/Mu8zXsL2FuNJo0aFg/uTTwLce8y/B+tLDjhpy10J90WLFmVkZIivvr6+4ius+Pj4INxRKKeUsG+0f4t+NppPDiQWvbRFX8jsjoyT1+vNoZ9Ng4nrZDmxyPMfvbaOl3Co0SDy5puFg3vZsgD3N8J+h/XPvisFcB8xYkRwcLCXl9fs2bPv3LkDK8qcqq8IdxTKadR7LUVeuYmUvHwc/4qiG0xahRo01cXS7i355UAs1aeTF98pyq9wI5JffkqNtiQ2tnBwl+L9es66ZT7+u/PAPTw8HFro+fn5+/fvnzFjhpLmkIhwR6GcVQHbpVb2SU55ZnmHZeEXhS7qRAovQVjVGdCh5gg/IaeU83/YauhVtl7WP7/IcH+vfTCpV4/k5hZqLyD7qhfedpOmVHV+uAO+lV2mffr08fHxEWaZ1NRUY7NMUlISkD0mJgbhjkI5tF5YSpH3rzjSZblBsxqgrKnc/5HXw8msnSTLyGJecQrfd36MofvjokVpVZuKFL8e0R0GXRRfdee/N/6VnL/pxHhLD2ocwK37eo91aIMr2peWw72s/yO2/t0NZ4f7H3/8MXr0aEbzI0eOhIaGRkdHw6foUIWv2HJHoZxST8ykmFv3FfVJbzDXgO/7f1RnflFRAdSfo95adzZNb7uIBOyQs9HgLc89l1Ohhkg52rD/aM/PxNcrn50yPqrwr6U4X5M1Dlgea1qxYhHa+5lVnhQ/fTKlFJhlLl68CM1zLy+vkJCQnJwcnU4XEREBTXhvb+/IyEh0hUShnFUtQijmzt+QuSmWRvPUmT3myFtdJ9O4AhEnFEW9yZvqozbpLTCs+d+wIbSXWUplv/+lV22cU7FmvTFZLCXhYw24V5vBS2gWrO4A+PQcTX9izP/RsaaFUfkJ1BTzfrt51Bw0kXRbYeVwCHYE98cXwh2Fsn8F7iYVplB/lcSbGluZt+IVaao5gB2H8kSpw3OGOnOPleqeUsgpVDVAjjHQeiFdrzJN2lC/vq5s+RpjcxpMySVDhlBzSv/+pEKFl/vTiU9PBaw31cpmi2pm1O2n/oHEuqPvkPmFi8XeZFYe7LithT/t4A2zr2uEcEehUIWWi7+hkUSh2Ev6sUs6A6qyMas1jeBeeaoR3PWmeTESStjij18i13+5S7y9+YTUsISG8pVgGrLrtWEJdNhq48Hk5EkDsFwx+Imz1wyOIepANiSO6HeksOeBwT28XRB8+mxBuCPcUSgHVzmFA6KIHpN5nzar6wRKJo6ZPFH3iIaFAaZzu/YC7Wa+amF6ap66IU8GDSIuLjLZYRk5kq9I3XhP+mazEtz8/oEjuXqbhi6AEmZIJvvagaSlZDKSfVp0uuR3orwX50Bi9yEXigb3te0WwKf/xwh3hDsK5cj6xrAVXGkqTUz5jUyM4u1u+Bz2oXovFkPRZQJt2s//jA4r9fvYoKkOdYAa7lJnbIfFilJcXWWsu7nRz/Ll6WeDBmx7S9/flce2IPIOW3k2lBpeeqwkXtJw1uM/8fIWjfqcBsAZQweXDn/tUKHhHqSDHYe+QmfTfj0c4Y5wR6EcWRM+kSFOlwnUMtNzlezSDp9jN2uhxJ970ZSX7O/twgyqh7x/aMcm832E9Tm7+dbDyczcE0uys0mzZjLcn36afpYrRz/r1mU/MXT0Wc0RT65+lMKeq8mAcPp1FTPAZGX16fdv2iXr+xdtgL+yprCnokYA9YBkLvZQXSHcEe4olKMKOM4GhXZfJQ8sOpBIuhn2i3ZbobEvA3cNvdeK8JJURo5sNJ/3oLIqBJb0/yNk2DBK8JYtSZ06dMXDg7i7k5gYGfS7drHdvWdnaMKdLW2HpLTxp037ERtp5s3dw8qP14mt2/qtLOzZYDUZqxvsJx4kwh2FQhVaKw5zFE78hLTXN71D9srIZsv4rRr7TpbsNqzZrowc8JTCP7K8VGEk3yQdpOk4Rm8i5OpVTvDq1flKtuQ9k5srw/2rr9juLDiwqaX58OtvvLKXmnom3oLMbcamKbdum72nsGfjxTf/yxzk7SpkGMIdhUIVWrM/lUYbBXFnmI5LuCmmoqHTy7/iNPadvl2buU0VU9NVmcbh/uI7dOWdg4T8+CMnuBSfS47Hm5dHv7q4kLfU85buaObr7pOr+pWyfo92tRi39LklsP6kT/auBPVhbFsdX9izsS3qV2qWGXaVuQMh3BHuKJSjqsNiykHvdfrGuL6lLNrjbFn1pca+vd7VhrvSWv205Mx++Xfe83nkIiF79nC4Mz+ZevXk3D4+xDi+rNSiH9T7kFTr5Ot7AvJ1ZWnX67k6XWi4yuG/GB/GhuWFjui4LZYaZFoMv0brhnj7ulIIdxQKVQhVl8wvQbv1IP0fN6RwM3qQ1EaeQJvexlq4Vx+ZXRGkVzWVB5vF9NRl7uROfRYDA2Wyw9K7d8FHGRvbajQ1lVQc/z93//91fT1hVK8Y1vuaUqMtrYoUpnZ9uLFHOcvWFvZsHP+J7vuk1HmAcEe4o1AOrOZSPIBDivjswF+ByB0JxH0amWDC4xvwx7KJ4Om1A9V5mG/7i+8Q14n6UC2zZ1Muu7tzuC9YYMlxthhJ4V5/jDRMNiWF9OpFXnoJVnI/P8hMNAzodcbe7TfmQo4bnQSVJBY66jz77yyCAsId4Y5COaQS02kYLzbmSDktdfyvnNQvLivIiKGHe5tFfKWPUVvZbTJv2rtLxvfM+4R06kTJW7Uqh/uJE5Yc7fzp31Br+ORs400VffN48Pex/yHVqtEkDw8arCYvr2hwZ+O27GeaDoQ7CoUqhPq9L7fQs/6Q0wH0vNl+1iIjBovfGxVPEjO0kHRAnoiDj2ZiTjLPPsvhfu2ahQcce0k7jFd5v4e8n2C8jsQ/VnubwZ25eJ78BeGOcEehHFCz9aOK6hraUkTYlpy/CyiBhZeBZfWXJvMkZdAMVadx2z1ZtIgz/aWX+Erh29dquPtzuIcff/SYRSlNUuGx9nW9EO4oFKpg6R5RS7oqmAxTym+06do8uOBCjibzEmJ/NnjmaVjHo0fp+saNaXXbGgQ2YDEGypalBvFnniEDBjz+f8n+5WbW0TPZ2XmPX5SAu6k+ZIQ7wh2FsmsJK/mozRbvs3QpiYoqOFvt2hzfoDFj0tybCLi/to6G9qVbX3/dPk+LgPtLy+zu2BDuKBTKpD75VprkWhG40dJp5OLiuP+ihXB3daXr8+cLuA+NlLay0DFXr9rn+RGdycMjEe4IdxTKceQ2xcAZ/AvLfQWnTuUm8jnS1Hm5uaRpU9K5M9HpDOkYLzuwV6gAnwLuyw8TsncvryFUe9mNRGfyhE8Q7gh3FMpxVNZw3OnhJIv39PSUA78Amg8elEeZxsbSCY/GjKHpLLKjYsmuWFtM7kGef14ZztcOJSYRtLdg7gh3FAplTlX1Mdan7SCj/qWedMmcnnlGRvbHH5NJk+Sva9bwIOwnT5LGjVVwB/rzSC/xhA9cat3a/uHutxXhjnBHoRxEukd8yFKDoMJgHbRrFw/yVbOmQcwvtnTrxlfGjaMTUsNKlSo8pXlzUqMGh/vUHTxx0CC7PUXJNznc5+52argHBqqHEl+9erVv3778RtHp1q9f31cSrDx8+BDhjkLZs1hvoZjRtBBq04Zz+bXX1A1zZZQYQfy6delsebDXmTO5PfswXH4yfivPk5Vlt6fo3HUO9+DPnRTu+fn5cXFxnp6eysSsrCxfX1+RGBUVFRYW9qek0NDQ7du3I9xRqBJXejZtoWtq/ucUW/XmFL5QPz8+U9ILL2jA3XhRBnqsXbvquD/pmCDPVXTTqFF2fgJZJLWp25y65a6EOxB84sSJycnJIhFAn5HBhxvDio9xoE6EOwpVvPKWAniN2qT1Ir6Lt0lrzix8uQMGUC5v2UISEmSrerlypHt3bbg/+6y8b5Uq16s1j2nlo/NoQDdt3Gjn57CFNOP2pCi7OzCbwF2n082ePTteCtogEr28vJSZVV8R7ihUMWtjHJ8l7lnFXBfLj9CoL6AhERzuSw4Vvmjmur5qFV3PzuYE37uX7NyptszA8s031FFSaP9+mgjVADPaKIBgn2JhMoOc2+YuOL5s2bKDBw+qEpU0z8/PR7ijUCUrMTSphr5t/tr7criutmEmG/UFi0VwPHlS/0sSxG/fJp99JgeK8famiGdBGZW6dEme9tqOPdyFkm/SqDJ59neYNoG7p5H++OMPHx8fYZZJTU01NsskJSUB2WNiYhDuKJTtdP0unRuPzWYnFrcpZPMp+avuERn2IV3Z+O+i1RsSwXNy2Is8JTiD+NatfJNh/5yB0tLkRn2tWni97AvumonR0dGhoaGiQxW+YssdhSpOZecS9wCTk0fP/UxerzqdNBUTIRW6KZtMuVy5svbWTz4ha9ca2GFMwR2a7fYadQDhbpCo0+kiIiL69Onj7e0dGRmJrpAoVHEq7x9SY4YG08vpjTN1Z0tzjU4w2Hri58L/0vbtFM3G9hYLJeDepw9eNXuBu1WEcEehbKG+HxhOGTqBTmm9aB+1rTO+s/FK7d8yyEZnuSusWEAYb+/HhfumTXjVEO4oFKoAiSb5zF10HiXdI9m9nU1+xJZjPxk03ovST8giDbz0UhEPNCeHw33bNrxqCHcUClWAXCfpo8QYDR8M3SPTPPM+eSaMr7cMLTyXq1Xj02uYcIezSAh3hDsKhbJE1+9Khhd/Mv4j9TxKoHGbOc3dp/HmfPxVsj+xkM12IHvXrrKjy/vvPy7cd+/GC4dwR6EcXkBVz9V07iFbeEyvPSbN4zxZe2v8r9Tg7jKhMNGvEhNp3JjFi+UUVaSByKLOXpGby0uIiMC7AuGOQjm8Xg/nzedtZ8xVAEG7ievkQoepYm6O7cKsd7gijqMYmKKKEbZyZdELX72azJ2LtwTCHYVyBvXTe7MM2mAyT029L2OPQpKz93uKieusIhHQcelSnrJgAU9xdaVRHtPT8Zoi3BHuKBRtkjNwmwlBVWkqz/PiO4Uo2W8r32vhF9Y73Bo1OMr9/XmKr6+lk6aiEO4Id1TpkYgHMGunyTzl9R4vbRYVouTnl/K9Tl+x3uEK8ws04ZmA8o/pJINCuKNQTqZ1x2VnxGEfmsxWcybPU3tWIQqfsYPu4vOR9Q43Pd0gsiOLIcPgjv6LCHeEOwolpBw31DTYdMtdP111hUkk5y9LC2eDTjecsN7hJiZy2zpzaU9Lo4lDhvC4viiEO8IdhaKozNCH3p3OAwDUnEG6reBbV31Juq4g6f9HrmYZBAYYuMHS8lk3bPjX1nxKKcfbt6dTnsJK7do0sWFDur51K15QhDvCHYWiSvmNwrfadBqCEVZaL6SfVabxrcwW334xaTRPCuwFzfbJdGW8BWaW3P+RxvN5ZZDyu/WOeP58yvH69eVu1cBAbqXZvBkvKMId4Y5yEsVcoEbzQun6XRoPANrUukd8Huouy/lsy3UDpQDr+gFHT+jt7PXm0M/KU8nKI3TFe50FT9OVx4sSo6kzZzjQO3YklSqpJ8wzE8sXhXBHuKMcS+UUFvMKk0izN8ne77Vz5vxFW9OgH9N5fgA6a7B7ruZNeLZACz1sH83ZaIG+ZKnBfuQid5r0mE23Lj5AqgbQCfOMBTRvEMT3hYrEaurfn3N84kQab33UKJnszz+PNwPCHeGOchIpW8fKgLrTd5Bas8iKwwatdbb103N0sChbP59K5sfQlWfCaLBGZSHlJ9K96gQaJB7/iZxIkXgtbW0wl7M7bL/6wJ59m+9SaSqtEqyjU6f4FHrPPEPy8nhir14c7suX4/2AcEe4o5xB675Sz24hFhaFERrg6fd45tfW8U0rjsh7CavLc2/TPMKTnfavzpAeP8NioaUPzX8+X9I0UnGqXJ0olZ4t79I/3Er/NiRE9oBUujwC8Rncz57FWwLhjnBHOYOemKW3oigQr8J9/K88c329kWRyFKmkH7JUTu/dyDpIK06Rd2TO7LQJP4lPZj3gA16Uiz5PkwVyfqWGRPDEZm9SNxvrqHdv2QKTopjF49w5nnjlCt4SCHeEO8oZxKYkrTSVfPodb6cbwx3a2kzCceWlZRotfRYvLPZn8t4x2T7D0O82mTpEAq/F9BoV9A38xgq43/5DPrDuK3kiM/FbQXPmGHScCpsMCECPvakId4Q7yuF0KZN0WExWHtbY1OJNCtCLN+k6ELn6DA24v/8VqRVIKk2Rm9t1Zss1gVhiL8nF5v2jtuCr9PRCPqDJY45cB4hahCgi1VhNQUEy2VXzVicmUltNzZp4qyDcEe4oB1CejhxOop8uiu5NpcR40fRsnuImObRUn86Z62JkOeGw1rfHudl9loYn5dAP5fyzP9M4vJ7vyrNaMxf4M5L959QVkvM38f+Ypgx5/Ijo0CofM4Z88QV5912K9SefJPv3a2TT6Qza8igng3tgYKBYv3Hjho+Pz4gRIxISEvRXX7d+/fq+kmDl4cOHCPcSV/r/0Ujfgbus9/LuRPKSwuSO2Sxb0lN+k7eeTJF9FqGhzcRc0RvOJZ+fp+lVp/NaQdkGF+vCT7HxfI1fT8yg9vfyk8gzb2nMnQRqHiy/Jby8in6eukxCvjCw/GyLf+yzAO1x1lqvX59+jh+PN0bpgnt+fn5cXJynp6dImTRpUmpqanp6+rBhw1hKVFRUWFjYn5JCQ0O3b9+OcC9Bjd5EW44iEuHyw3hKDFR3jj5y+ioZx6u+5Ft3Jsiwzsg22HHHWXL1NjetNJqvbrPXluwzbL35m3orTWBRjnDkRrnYAVIs+AM/koV7ZXd7+Nz6zWOfiFatDEztEybgvVEaW+5KuMfH0zZDVlYWNN5Ziq+vb0ZGBluHFWjXI9xLUG5TDKDTBR2UJY3YSK0omfdJZX21V32GfJbePapvu0TJzXkzGrhB3nf5EbL5FMnMoWEGWAqbQIMaVeYX6dE9wHeHS8lCg0FK5EmDy7rrXEGl6HTkwgVzFhXhw84WjAuGcGd8h5SpU6fev3+fvuQaBnr2MhH3GeFePKodqG5UCttCaRabDQNeaERwXTGeCD57vcuzheyR3MwDiN/H5kqbsVPhDKO3kFTVw31qNF/puqKI9RDb/UQKh3vQbpn4bEnLNlvE0KEc2WPGmMxToYJB6HacXwnhLsw1+/fvB76raA7pCPeSVZUANdxz/qK86LO21J0K7/dJrZkk7jJdrzhFe0RSLakuHKzvn2wbZlF3ZeAuDbhD87/CJPLUPMp0tum1dUU57PEfy86Oi77gP6GEu4u/7DqpLRGQHZrnTL/+SuBp1feTkVmzZLK7u+NTg3AnK1euBHyrOO7j4yPMMqmpqcZmmaSkJCB7jJhvF+FuS4levjqBfFRkWrY8Lmb2p6XlPHiu5v+6kzRxnTC1M/9C4S1eXWpuv6GfRoOlv/9VAYWvOSqXtu8H9dZ5MZS/ZSeQM9eKcuQ/ptNoM2xKJsb0tcfJK2vkg8/52+z+Z8/K4O7cmaZ8+in/6uZGgzvqdLRFD189PEjTpiQgAJ8ahDsJDg7eunXrw4cPgezR0dFBQUGQCCuhoaGiQxW+Ysu9RAQNvWcXy9BpHsx99a7fMWj07fm+VJyNyvrh+25T1a11OC3d9HD32aL3epRiCTSTPFUOJBZcvqgyRWesLbT8MP0JeO1gBv3ea0zMqHfgALWwh4eTcuUMLOnNm9OtEREGiT168JXBg/GpQbhzuN+7dy8kJKSPpMWLF8NXIrlCRkREQIq3t3dkZCS6QpaUeq+VHSq819Fwtc9JEaZeeMcAbU/MLB3mKSOml5lAm71VA8j7sbxnwmUCdTthWy+k0r2YL0rszwWXf+u+3jL+sw3/xQexcq0Mn1/8oJWJAb1sWVKtmjpOL5vVmk2lJGw17u58Zc8efGpKO9ytIoS7rTVcPzqmmv49W+kQouxCzPrDyU/FuesGjudseWGpnGHPBToWlBmpmF/5tTt0/cm56uH+5p4ff3lHG0mY79ly0PiVYt48NdBhqViRvPceX//+e9KihQHc2fLSS/jIINwR7o6hUZvo87/6mNzbZqoXMdSp3d6g6lIFAIB3mgOJJsdzMet8xAnqB8nGB1goVni2LcOufPadQS2l8UoREKAm++rVNBQMm+qaMZ1NiFqnjkG2d9/FRwbhjnC3pqLP0phQUfHWL5lZ2N8+IKfs+1Eb7kMinfkMX0jVv6Pog3CZ9y1hcHcPMAi2bonC9lEnxYKVk0OnIa1WjVrGTSk5mcTF0eZ2ttrJEeokjzmmvVp79uQ9pQzZjRqpzTVi+fFH0r07X69enXarohDuCHeraNxHchhYaFP3+4AOT2eT8jy+uunHW36h6C9lMwHB0iLEAO7Tdzjzeb6UyYeYdlvBeyDMiw03FQ3kchOtfUAzZnCkPvusdgbgrLCZ9O+vcYTzTBzYsWPE1ZXutWoVDycwe7a89YknDOAO1Qb8EFt/8UVEJMId4W41Kd+vXRQrVpHHbF5gYoacyObwhEXM3cOW1gud+TyLye2INEV18q0C8tefYxAoxn2atQ+oSxeO1LFj1Zvy8ihw09NluHfsaOoI6wcZbWjfnu919KjG7+bmkuBgnqF3b574zTfUbgMvEyiEO8LdKsrO1baQFGg0sFD9P1DbZEDX9E6QTQ3jFz4519Jjvu2AXa+rj3IfIQvVcJ7B3BodFpvNvX8/eeEFUqMGBauFUc6bNeOEhV2UeuUV7uVSq5bcvobMRmI+PO7G/uheXmpTjEpQnbBin3kGmYhwR7jbRJtPcRPBmqNyeBMXo7a2eU2KIq6TyRzDgUhHf6KRwljD81CSYkNOTlqv4eyHFh+gw+7bhsl8/9R0cJI8He0S+OkWnyguwNFsOCyCY12Lg3ax0O0C7iP/ZTZ37doyiGNjLfoB4Xr41FO0qS7ivVSurOHoUq2acQHvHKKGtciTiqTr1+XG/kLTL2Ljx/M8I0ciExHuCHebKPoMjxdIpC4yBnQ2MkXbeVlLzFGvrBTme9AGEv41rS1eWi4jmzprw2M/dSqZPh2ahGnuTVTzRXx1ief86LTJXxE2aHZ43bQCpHzzK4n8t53GE2YDlCyPeN5wrsFrTbsw01l9fAxAfLGg2al1OtKmjZwfms/wKea+UMVlLF+eflatalFX55498o5nzpjMBjfDmDHaRhsUwh3hbhWxaCS9DN3PWkr9nMGfF7x71h+yGzt3Zp/OyxSRsHggw3r1hFOzgHvyTbkoNtuDmYDgrRbyAlnJ07RGHLMMlafSUCrKeYKKU0sPUM/FzsvU6a+H02M7ctHScvqsNQjLvuKIYlu/fqR1a9pLCczt31/tKr5vH7V7MBeX6tVJpUp00lFC5Lb5yZOyPyJzP4dPV1c6mpTovVmET8vkyXxl3LiCD9rDgxf7/PMIO4Q7wr0k1VQaKdPdsBXcdhFNfHpRAaOKjl/SsNQD11gIQ9E3W2WqlJu5T0hLYq2OxnO5MbhrBgQvP5FmHrfZYD7ocVvU2Q4nGWToWUIO09X1URjP3aAzbAgx18ZTly0tR3Q7qz3cv/hCw2zCcMxCKrZsyVM6deIrb7/NHczhKuTk8DAvgGB4kVIOI3Jzk54/ab1dO96ch/wswxtvSDa4SfSHFpvoAWjcmObEsDAId4R7yUrMe7n2mEH69B3y9A5m9PwSmT5iXJL7NDrAUhUyhbYZFQzSlS3f5I20tvMNgnq/KVUJIXtMtsdFUC22+H6kzrbgc3071z8fPp8JK+7zmfOXgetROWl91q4iwv3aHRNwnzJFG+6Rkbwn03h56iluXYFl2TJuk2nShJZWtqxBVIBt2+hK3br0kh0+zPtm16zhW+EloEMHeV+lIKeov9HegnBHuJeUUn4jrRfxqTWNZ6w/fYWnu5r1xW4cLNPHay1vLwPKVTG+n5pL6NMuWogNGvAuu3r1qEEAXuShvdmlSz/Jr6bnKg1isnJahqjfEqoF8HeLC6k0PGGzYIOt/dY+KuazuuucxqvMeH0lxGZE+tHi+OQisFrtWcoXHH91kBa28vrrdOvAgdpwhya5gLig/CuvqN6ouJOMiP0iG+8CDXpW2WgjlUaOlEvIykLSIdwR7iWgQRtkHwxYZu5SZ9j/A99UaarJQrZ+QwPAikKyc3k8QgF3MbSyycw8GSsdO5J167ifhhIrZctO3a43qc8w+CER5lB2h5/1h/Lrghh5oiLl0mhScTtNt16oHi4Ay8Z/863sdLFAYAWoa1eo/+JX79cYvgRtZ3bG2NljcAeest5LYZCBZdgwimBhBFeNC4VlolTu1as0unqVKgYZnn7a4Hj27ZM3iQOoU8cgT+fO/IeQ7Ah3hLtNpXtEbdDKJnnMBWo0aBdmAGVYbt1X73slS6b/jrMahc+PkXffcILE7kwEHKQt38Tj1kojMOd+Ro3yrUJI8MAdHAfwss8UG2vcuow4YVBVME3dRsMlKo+WwrFp0+cH/ihS2i4ic3cr+h79H3EDke9fxXzOK02VOx7E8SzR+/izU2py/qmEBA7H5GR2QnIrVK0wKd/g/UlpQlm0iFpC2Ph+0Y5mhnK2bNsmvfjkqLtbxTJrlsEBQNufpQPoVTp3Tt5L6fzO9M03ZOlS2sFr3rcdhXBHuFtFPSQL9atr+FfAZZdlHDeNFUOHXn3PZAnMzFI/iFo8VHprv2Ks05hxzBMmrWpTBnfmtx4gJiRnwxEHDpT3P3XKmDW6d9eIMo8mS1XI5xoxFGnc8IoVnxl6SaQMXE993uXokuN1Zfykv+lTrE1I/0/4GYMFqjTReB/2IR1MsPIIMe5DNtDGjfxUjB6tblzLl8SFvwAJr8Tly2lKixb866RJ8r5QIBMAV2XDgdZ3s2bqcDEhIQbB1lUS9YrSoR5qF3hjwLBfKIR7semTbzhchIlD6VdXVx8SIOKkuULGb5X98JT69BwdnST39ekf7By3mswiwX46WjT5WRfcokXm4U5q1hQovy6Fq1WS3XUimRtD1n0l8atChTZDf6Hpftxz/OlFcs6V/T78sus0Ws343C62E/7TTZnsSw9SF8/4X7n/j8pP1KQEl5VjiF54gW/95RfeZHZ1VQ9APXlSxnRKCndahyVC71F/7BgtE6oE0TY3tpiD/v1vTv9hwzS2Hj5MjUVKzxz4hJcMMRxJ9aMohDvC/TFtL9BAjjlvkJj1H1JxqqEboj40o3JZdriAwqdFy5lPKFz6lAF7nxpxU/lsK8uXd2Fhu0VDUvmaLzr3pKXKJB3bNymDmi+UpfGO1qgoltPv5Wha6/g9YhWYqz7Ootv4/+m2fpKz7l/ULDMut9guhKgvYRH+o2y6IuXSZbnWzunp1H4tbNlsYU6NgrNs/jnhrVjAAyTlTEtTp4sZShs00N7xwgX6Q9evm3p25cOD6gE+z56l0+MpDzsvDxmHcEe4W0F+WzWCe1SbLtPEfRoNGq45OUaBoWOeXypnrjCZJwKeWBO1/CRyrsHL8lMt9e8py5d9/vr2pRmgtS4E3BEzMyjQ4O7zX+W+an9K0MGDLOdpj16NRmQM8PqSmaRlj0zfPBqJ8MoV/laRWxx8z/lbfpXxXief2G3x6nOuOaqWV36qRUQ5T5ZMVEB5zTgwmoIqE9rgxkG44D2AFQLvUkVQWBjffcIE4unJr+m778o2n8mTEXAId4S7deTir+GeYWYpO5HnrGzaDYZyZCrdPGunwTRJql98eZXei+6998jWrawNrvyts2wW5tmz+cPPRj+q4M64L+A+/i8B99v/4ZUK+/VzN6Qdjx/nQawkIN6q0pC21ic+lKcEajyYOVlzuBdLcPCWofK/TlPYsZXTVbPlaeNoK9BMVrq4iEWMC/1cGijcti3vt7DwH2nWagkJtLMUKBwUVJT/yeY4hd2hec4uHFwO1pyHKmfpUqQbwh3hbjWVn6QNcUDwS8s00qGRy2bprK4y/vr4UDvAm29Sxzj2AB85okR5Y6nhnPKbXFRmr8GcPgw3UpBuv57bRYb4X6WSWThv0QJVwV20JXnLPVfAnXlANlpAZu4k8VeZnWgaN/VCsxGqnzJldGXLq/5gWn3esKXdqvB2knGrGK5CawXcle5JAXrnzgZB/HWn1iyjndnQf9H4VbqZ169P1xs2pOssiO7u3SV5t7HOWzhgEHvlgpckBnecwgyFcH98AT7Yi7/KKq1cDiSqzRoMLlUDSB0J7n3fV5T43HOyHwUDiv4ZrqCoPABMwj+SNvyZjRhoy1S3rtLs3j9cb53w9qbp/oaDLAXcWV+rFtzZ+MzG8xV7CSe8pk1pz2HHjqp3BVhyaj3F8jYZfYuyPqk44M46TpssIC++Y2DsOvYTP6rqM8iyQ6TNQrLrO6OdRWhGWIYOpaNMoTr08qKbGjTg1m1oMrOXJDNTJhWPJk2i3R4g1m0bEMBnXJozB9GGsibcAwPl8KkZGRlTpkzx8vKCz1u36COt0+nWr1/fVxKsPHz40Ang/sxiCosakg9M7M9qpreXtlaaoj+Phm125qLHhnH2WasvMSZGe8QjrOh0omNWVA8sbtfyIH3kqc2beTlZWdDqzCtX0cDYvX49rwNU89lfvy73v02eTB1ppK81x95nux+5yEd71pqp30V03MEbxiV9MMkyZYJffE907fboH59XsWrxwx1qSvit4z+p05MytN2NDMSCqkPVmG40dJXBnbXlmQvN9ev2ciMyv8k1a3jPKgaTQVkL7vn5+XFxcZ7weq5XUFBQDHCKkCNHjkyVTMZRUVFhYWF/SgoNDd2+fbsTwJ0RFmDx6Xdk1ZdquANNngmTp5kev5V7Ey45IIdIfGIWMYi7wmKJqBaG+JQUt8karwXNZ+fJdYDStlu1KqSM6ntwwuyLPPyIKPC0YSRfZvwBTPOXkVzahK9bt+YYDvdxW4jvVu61ySUCqpw4ocBq382tp7FdxvTcTbcGB3O4j8mkcP/OUhoeCN0TMaOIUwuaChojIn89vcjMFXXhU82Z4r7yitjP/KLvvMM94tnhffEFog1lzZa7Eu7Dhw8H4jPu9+nTB1Z8fX2hOS/a9T4+Pg4Nd3jlB7IrXb+fXmjYWao1MV7O3+o5N5jTnmyWWbGCT6L200+cIO7uDNPk2LEOb9PBlqre2kajf1OPOGX64APOdOb7bPgSoD6ylBS6KLVwYY2xOSKaSk9p8tXeYoyVCHC4d69yp83Pz5X6GPIzqzxJt167xuE+7ncK9/CdFp7ecn60Vzbz12wrwj1PR+eyqBNIzlzT2g3edViHhCqQi5CydrQ3R8NeveSjgrcK9IBE2Q7uQvv374cGO6FTfXkp01VfHQ7uxmM13afJ1hLYWn26ReXUm60IvjhqFH8+2RDHpUvpDMXp6Xx2zfelGiAv76V3Hil/d37X9XyvMWMMimaWdECScI8TzuyWaM8eAfcGQTzEIx+7P3eu7AZu2Mj9bM1p7gHJtt7mA5daDL8O6ddqt6VfNm6kR7V1q8mfjo9ncE87f6MIl4YNBuYdyJbo1Ck62Ic5n2gO92dSDhoyk61EdOyYPGZVjI9FIdxtBPfff/89NDSUmWJUNIfmvDHck5KSgOzMmGPncN/zvcm+U/8oPljfQj0lzcwZ/rVsSKHLZ58ZZGKe1yNGUPuJi8unrcaLn7tes7U8jEWFSwF35WgXWDw8LDqyjRuDX3iv1ph7rOXOqi4e3l0U5a9+PYlY+R1kqzP6Lu1ydHMTZiLPYedpa7rVILmZ2bOn9u+uWvVZuwlssOtro78vwtVh/ppXLB8Pywzooiv1uee0s8GbjfI0tmplXzelGElrV7UOyvngnpiYOGnSpIuKCcZ8fHyEWSY1NdVxzTLBn5P2bxHVaB2xjNhYuNKycxUzSDC4t2ypzsTGqTdtSnbuZA/wgpc/LD+RNJr7SGaNcQeggHu/fnSle3fuQmNqPKTGlS9zysOTjZBi/45PzCTMO1evqnfZuXNry8mJtTqSQIPJSduH/gO7z+u9ld0odHd4HdGSrpyrixT/ncabHHqFKCp7S3TyF4N4OAVLzA0tAuTOmmUyM3uFYsvs2fZ1Xy5cyKcHmTsXuYayIdxHjx59584d5dbo6GhoyIsOVfjqoHAvpzfINJxHnRGh6T3+I+Km92MZv7VQKDppEJGVjf5PNsJSeLg6ShQwSDJf8K/Q6jQ2owu4swCBkyZRO0+hXttdXJKeeE4J9x3H/yNCDmi3cA8d0jRbs3iKFfz+oX257G926qSx+5Ah/i9vEzVl7dHZ3BhlsTad4rGRLZ24lbmXWDiZNVSQzKiNQpVOuP/999+eCvXv359IrpARERF9+vTx9vaOjIx0UFfI9HtyI/2ND+V05q4Oy6QoE3syX4tnn5VTgoI4fC9coGMdW7c22U33/fcG8aHYVD6SJcscrBncGzUiw4fTlY8+4vWB5QG+K1e+Ur0160LgwdB7r5Q5OGSIFlw3afjtEPLq8gc0pOXoLLknVjWrJ+SXTlFln7+Ub0Jbg48U6gKxCWObLrAst+GgLe34i0ox135TPa4olLPC3Sqyc7j3/0Ce8S5HEZ/835dpr2P9ILUzjNLEYRBnKiKCG0mB1ywIuLB1GEsZv1u5sEHwWv3YksUn28BJ5vjxQv/bGjXO1e0iOFtzBtE93VYOI645pP7NN3kMW1VFw2YOeSNN7leAA6tRg84ayiqzI0dYuut4asDpvoow48wnnYJYBqhWw2MNzrn2ywYLKWNJc191VpWRe01p9Wp6zJbMTI1CIdwdC+7MGabGjELuJrzXAQ2TJ8uhutkihQrgC7TfjZWZaRB4VuVtbSbslDKzMlKYhapaNc29iZgEteWEOwZhCDUFfFy3jiQmquGe+T8Od+N/0aoVBavUKPbpuZNVJNN3EP/x31Arfwt/OvaK0Pm1VW9L2v9Y2n3GDkVScjI94XAOVbp4UfYd/PFHtScoCoVwL1VwZwEA3txbyN1ERBfVDJlskebW4Ms775gsRDVdp1iefNIiuMfHF/rfurvnurpL/p0U7m2HpFj0o1q6dZ9jd3mHt9THr48zPPjVgy5++SJG5uQPqCPm+Je3k/37oYReEtz7fWDuV6LitSawFmESThrGy+/WjYd7hCY8CoVwL7VwB9yc+ZVHASu0nn1Wm8us6S1a5WwmNjNiBhzVPG0m/I7UcFeGgbRQ0uTLwiyzt8kbcmnKiZwsEytkQo8ozZOgtP989TPNP/tT/e9u/oHohyYZz0KlFBvuWzVAYZhSzoSnCpTIwgmoRn6hUAj30gb3ylPlsDAF/gfasG3UiISG8hQxHY8m3Nnyyy8WVRIVK9KwULBY0iRXevgVIRCKNJuzHBHew5Mfs7t7YUsSUdX8ekRrnoTr1Zrz6af1gV/a6adz+mwNvSV6LqTTcA9Y8V9zZqQAwxCb0ORXTbgBi3BGev55k93CKBTCvTTAPTtXjr/I3OxMKiuLMl2JbCDIyy9roBxoC1+h8cgSi+CAsWYNeest7SgoyjyP490hWZPEHz9XpwsNeJubW7TR7czkMsDrqK5s+dPthuWVr6gkb3y9Hnygr77dvfoon7fv8+403Hn3MT/Belc/kwNPN3ytn/5JH6lNPaaULV9+ybcyv50idEWgUAh354D7ghiDYUrmLANKI4DxAkxks7UBbcUwUTbFj+1GFZ48WYDvthnVqKGEe5p7E+q4WVRVkNxg+vc/MWL1nzQQZt+TcoXn4nLKdyUdtRRKg9QLNR+ZRvtUW9LGfBufdDr21e8/Jk1W+qhqsllGeJcqq9XVq/lW1v+RkIAUQCHcSyncu6/kpvaKU8ge84ZrlTVcudSuTTOwkCzS5EQGcK9f3x7vjp49SfnytUdny3CHtnxR5TaRhsTpP/r8C9J8gS8M+oHFqR/VKwa+dlxiGB1T0qCFNNyY92tf5f5XV82Xzvn35Ph7JisP/UirGgGPyNq19J2GzbzRtClZvFi+EOPH8x2kHgV0kkEh3Esv3FuFUGRM3WZBVjHIiLUWWTud+ZYwU0ZiIp9dQYjFjenb105vkMuXm7yRJsOdzftTJL0eTgtp9iZ3Ra875m7roVcajL79cr9vmaEcPjsZdnnWnsV5vTTiJltpNjbTPNyHRZLNLxl6mqanUwdNqFZZUx1Ar7xY9hO2F4VCuBezmkvzaRxIKvhcqrvv1q/nlE8yvTO0KyFP1652eoOcO1dh/AMZ7q++WuSSNsUZWLdEN0ad0XdFoip4w5JD3FIvos1UG6c9xbbuER1Gy/u62Rx4qlFj4gKxm4r5QYqJq1AohHsphHt5CUOxl0zn2LKFRvtS2mQ+/ZSP8t+8uQAfRMmubRCWwK505UpZv0cy3At01jStbfHacTSr+MrxBtZ9pd6rtf9tg/x+NCa+xm1zRXJkYvOGK6f5VsI9MpJ3b4iukWrVEAEohHsphXt6No/Pnqf5+g6kUNnWK1emQdgtF4sFZiYSYckqO3tv0zdkuG/aVOSS2NSmxosyMv45I3fN+f5fKeYZp+33vVphgPf/IM1bwqZ4ZVEnjfEdGKi+WJrBy1AohHtpgDsLilLbFHuNe1AHDSrcD7D5fdassdtbRDgpUrgXMgCvUmwWVuOFT28ykXRdobHXeyt+kJ1Qff+mURBCNCI+ToqSYtcA3HNyDHyWfvhBzsQcQ1WBH1AohLuTwX36DvLCO+S71AKyXf6dUuO5t402REVpxwOYObNwx5GbS70V7bhb71q1Foytyc8NfMyiRm4yCfdwE+6aE1Zny3Nd+eSyldNX1NmYu+rQ9x/w2UTFclsxZ4cIrglVMqsAnnkGEYBCuDsV3HWPZLjMi1Fvqjad1NI31dmsyp6rFTkOHNDwZ2dhwRVzDzmNTtbvTVvWfo/y2lihY6DiFHo+24WpEf/tVe38ey7INple/b9hw5qMrTcd3pYm8vbczS9HxYrUPlahgsEgLxEGkkXDR6EQ7s4H908NTQQdFsubxED5dAkLpy4bwb1iRY0GexHCcjmI8spXfL33keAX3qOTFj22npxLz2fQbjXcTc2tcUrqKXXxy/+o1RTSsKFn31Oak1/DFYT0dyjjpcvRrZtGWTk5PIwP9qOiEO7OCvctp0zCRfhWvy1NBs1m9pHhzoKkCzd2gAUzu5sPA+DQkiLMWGukfosQPqUJ60dlDpHN3zSZP+U3KaLAZOnM16vXt89x+HrkwgNVNuZEf6DREH6o/fqZLBFerdC3HYVwd1a4D9pAWVB5Kqk2g4+pgfU935OmwfwrHQw5l7TVx656ZbV8fOqBjtBmV444dT6x6ImwWCM0LhuJuvkUn4GWuZm+c9DcLgnXyfW70trBg+2G/Ewvx4K7qjwsZiQPbVauXFGipKFQCHcngPu4LZQFw6WZH6oE6Pvrpmu7c9CxMyLQ4IYNfKah0oMP4RF07ZoVS3WVQsGwz7UWTxJV1+ceHac6w6BjIzuXVJ9By4mv14NGh+/ZEx9sFKqUwv2tfZQFSyTDy4kUOZavsec1+zohIpeGVencmXel1qhRiu4RMdNIWpoVS2XRAliQXnYhLNHHXd+E/D2HfJenIxEnqNFG90ge7Hrao1chZohFoRDuzgf3yZJb9NZv9P+Q+2NwK3CzYAO4f58m2V7YnEEsXIypaUudUqdO2QLu3VbQWcVrSC3uVV9autfGziH0RWr8fwOlqTxavEmu3OaXqYLvg6xqT+IjjULZBO6BgYGmUnQ63fr16/tKgpWHDx+WINzZaMlteg+X+nNlvkNLMPM+GRJB0cMH71xIJc2aGfjGlKoeOeFBaFW4Mz0x05yTu7FiVx6iHbD+d+Z9RndsEETDQrBZXqnBvVYtfKRRKCvDPT8/Py4uzlPRpFWlREVFhYWF/SkpNDR0+/btJQL3nL/JZ+fJS8sN4N5pKed4+YmKU3NAD/cR09WOj6VKtoT7yRSy/LCJ0A5aunzwPG2w+2Uxw1rtWbRioDEmJ/2XHuFjxDVDoRDu5uRpZK8QKb6+vhkZGWwdVnxMzPxpa7g3mS/bW6LP8MQdZ3lKyxA558iNei9Jj8YGZLfdxBr2qeRk/scVl6aklLafxgduMvY31nIvN5Ec/4muvDbjBj1CMa8hCoVwLza4e3l5KdNVX60O95TfaIjwylNJpOGU908vkuEepW+5swAycuQpSS+v4onU1A7gGDOmaNPLOYMmTCD9+9vD4Nu0D3ZQuI/MmLGDw50Fm/QfGUuv0YwZ+EijUCUJ9/z8fGO4JyUlAdljFKGpHgfurRdyNLeQBsjoHtG5T10mkPpBMtzX6N3Tc/7iKb4fKQw4f9Gv7+/N5UOWnC6ugCPq9okLcJk8xmULoxmH+wBpLuwJE/AUoVDFDXcfHx9hlklNTbW1WaaJ3uNl0Hr61TiYuNtkA1MvS5y104RRAhrvKHtQGp8WKmSvPhz8NPo5eOx39DLt3o1nCIUqbrhHR0eHhoaKDlX4alO4D4ngD3/1GSTuKh+1JJbEDKM/6c8naVPr2jVKjWbN8F6xK7jXn2NwQbsOSKCX6eRJPEMoVHHDXafTRURE9OnTx9vbOzIy0taukGw8umKeB3n9xC8a+V94h3jMIRfSjDYwD/cePfBesQvduuXq9w+dnG/Cf8UFreD7IKdCDYQ7CmVDuD++rAL3jkv40EfN5dqdwpT1wQelbtSSPUun29B2Nh1OPOGhuKC1xtyj16hxYxr3EYVCOSvcmQ87W3qs0oB73j8WlxUQwL0Au3fHe8VO9GmzsaoL2mXAOTpbIQqFcmK4x5wnDecZBPLN+ZuG/VIGiuGqWZOGD1y1ylxxzAkSI4Dbk3Jd3VVw7zDoIk6Yh0I5OdzrKfrZPviaJ77ynuQeI80BVHGKlCTCsru5EXd30rWrQSnJySQxkSxdyud2cHFBm7v9SLdsRTk/bpNpMfwafHYecB7HpqJQTg73chNk9/bM+4av8+cUU12HhxsMOgV8M124QAfCsJSmTW0R6hb1uMrO7jLgHLvKnQbS6bO79D9H57NFoVBODPey+uiv677S2JqYoSd+UJA6XAybSgne7kUKCwBpm5gqqMfRi4O/p1fZj3zUekqPgefoBEyDB+NpQaGcGe7lpSjhLhNI8k3eyqMN8Dp1SGQkefFFEhZGEz/5hDRvTqndpIk8E8X162TdOo3JUWHBsal2pn6+iXCV2w5Nka/R88/jaUGhnBnurNkeupfwZrhgt5j2Ht7fxVcWjpiZXwYNIq1aacMdZWca5U9jQwZ03cQvUPnytI8EhUI5PdzJxo3k0iVtUrM+Uraw8t3c+MSb7u486KOoEt54wyqzQqOsrC5dDK4pXEEUCuXEcE++JXnF+P3DpznVhHvVqrytB5/Ll9Pd4FO06+EzPp626GGlYUO8P+xUnTrx61VDGpj69NN4SlAoZ4Z7/K8U7pX8HsikZkv16twBRmmiBcqz38rLkzfBik5H5+EcNoxs3oz3h53q7bfpyIOtW+llgqsGDXkUCuXEcGdh2ZuMzDCYWMPTk3z9NXnmGTJggJyuMtF26CBbb1EOJKiYoQ5OT8czgUKVAri/kSZD/NgxeXNMjOwYo1LPnnxT+/Z4T6BQKIS7fcH98u8U7k8PvSzD/ehRefOePdxcYyw/P54f7ewoFArhXrJwD9xFuq0wGIZ66jKFu2ffU2TWLOrVvnatwQ7Mjb16dRP/UoL7K6/gPYFCoRDuJQn3KlPVU1rLcNec7BQSAwNJVJQ5uA8divcECoVCuJcY3M/8yuffqDZdC+5FkL8/bewbm+NRKBQK4V5scPfQR39sF6aA+74UCvd+p/G6olAohLtDwt19God77Zn5SfoJUU99lU7h/no8XlcUCoVwd0i415olx22vNUsP91O3KdyHnMPrikKhEO5Wg3sgi8MlzYW9fv36vpJghc2FrZlYNLgnn/+9jJ/B5Eo5f9P0Eyd+g69eQ87idUWhUAh3K8A9Pz8/Li7OUz+LdFRUVFhY2J+SQkNDt2/fbiqxaHAfPC+NMt3vkeD70Z9o+raoX2Hdf/gxvK4oFArhbrWWu4C7r69vRgY3hMOKj4+PqcSiwX1hwAmAeNcBCS5++awJ3y6MTpc6YQU1y/i/cRyvKwqFQrhbH+5eXl7KdPZVM7EIcNc9ItX9/waIL3x+VXrVxq2HX2WN9zmf8lZ8S59beF1RKBTC3bZwz8/PN4a7SCwC3E9e+C+D+JjxCaRMmaZvpLKvKw5zuD/lewevKwqFQrhbH+4+Pj7CApOamsosMJqJSiUlJQHZY2JizB/ctmVxQPCaY+9fHTsX4N54RDpj+myp5f7kyMycV1/H64pCoRDu1od7dHR0aGio6DuFr6YSi9Byv/zNr/7Djx0Y/R4NJ7BjR5Z7/aeHXqYekO9SuDcakUFeR7ijUCiEuw3grtPpIiIi+vTp4+3tHRkZKVwhjROLAHe1WrYc9/IuwHqb+Xnw6fvyDhpIAIVCoRDu1oK7VVRouHfv3tv7JGC9iv8DaojvuZu0aYPXFYVCIdwdHO716n3Uagpg3cP3/+BzScelxMMDrysKhUK4Ozjce/bc2dyHWtv97sHnZ70XkexsvK4oFArh7uBwP3nywNNjqFnGj9rcT4Rsx4uKQqFQzjDNXviwzYD18n46+Dw1fyteVBQKhXIGuJ+c8B5g3d2HDm6KH7sELyoKhUI5A9wvb9wv4ojFv70DLyoKhUI5A9zTdhwDrLv458NnQswFvKgoFArlFHD/MIba3P2pzT1t11d4UVEoFMp5Wu6sQzXt9M94UVEoFMoZ4H770k1hc8/+5SZeVBQKhXIGuJNbt8SUTCQnBy8qCoVCOQXciTyfKgqFQqGcBO55f+Yh3FEoFMoJW+7N3kh18c9/cyA6uaNQKJQTwZ0sX57Tsy9JT8crikKhUPYI94sXL4r1BQsWLEGhUChU4RUUFGRfcEehUChU8QjhjkKhUAh3FAqFQiHczSgpKel0YRQTE3PalsLysXwsH8t3lPKV/ZcO33JXetpg+Vg+lo/lY/lOAndLaiosH8vH8rF8LN/B4I5CoVAohDsKhSqE7t69i+Ur1a1bN7ai0+k8PDzKlCnTvn17Byrf3uH+1ltv1axZs5yk2rVrh4SE4ENYnE87u+d69OghEitVquQo5SvVoEED+KHWrVvb6Fw5evkgeMRsejs5XPmiQDj50dHRsLJr16527do5Svl2DXcfH5+BAweKChlW+vXrN3HiRGuV36hRI3hgyhnK1dUVy2cC8u7YQeP5bNmyxdvb2+qPkK3LP3LkCFQV1atXb9my5Z49eyBl9erVormE5ZeRJO4ctm7F+8fRyxe3IpTMVh49euRA5ds13N3c3OCFRZny4MED67bsvv32W5v+BYcuX9xzoC5duiQlJVkXvrYuH26VzMzMrKws8UNwO8FNheUzXb16FUpOSEiwUcvX0cuHAm/cuAFtSmhNsyYmXI7atWs7SvmlHe4o86aAjz/+GFoTsJ6bmwv3Ivt0lPKrVq0KDw+sXL58WbSMrHj/OHr57IGqUqUKey2whdnEoct///33O3bs2KRJE3h56tGjR15enrIusf/y7d0s069fv3v37rGv0ISBUzB27FjEbvHor7/+atSoESBYvCUAbqz4CNm6fGgNQTvo2rVrgoyrVq3q1KkTlq8SICY8PNx2NnFHL19ZlzhW+XbdoRocHAz3t6skWHn77beRuSWrP/74w0HL79Chg007JB26/OHDh1vX2utk5TuoSq8rpKN7gxSntwkKhXxwuOe3TKk9uY7uDWLr8rHyw/JLc/mO/vzaNdxt/ecd3RvE1uVj5Yfll+byHf35tWu42/rPO7o3iK3Lx8oPyy/N5Tv682vXcLf1n3d0bxBbl4+VH5Zfmst39OfXruFeDH/eWI7rDWL18rHyw/JLORwdnQ8O5i1j65OLwsoPy8fynUOlOiqkrQOTOXr5KBTywXGf39IbFdLWgckcvXys/LD80ly+Ezy/pTcqpK1j1zh6+Vj5YfmluXxHf35JaQ4chuVj+Vg+lo9wd0K42zowmaOXjw8Pll/K31wd+vklpTwqpK0Dkzl0+Vj5YfmlHI6OzgeMConCyg/Lx/KdUBgVEgMnoVAoJ3x+MSokBk7Cyg/Lx/Kd7fklGBWSCQMnYeWH5WP5zvT8EowKiYGTsPLD8rF853t+CUaFxMBJWPlh+Vi+8z2/BKNCqoSBk7Dyw/KxfOfgQ+mNCgmvcpMnT75586aNDtXRy8fKD8svzeU7wfNrv3Avhj+v0+lSUlI8PT179ux5+fJlLB8rPywfy3caPth1y93Wf16p9PT0wMBApVsVlo+VH5Zfmst39OfXYcwytj651q82y5SZPn06cRZh5Yfll6ryu3XrJqoQ5lDfvn17x3pmcYSqrQZBlCtX7ocffqhbt250dLRznC6CMlTnzp3v37//+++/N2jQAG6k1q1b4znR1MCBA+H8NGvWzIGOWfTNwsVlj/CuXbvatWtnxZ8YPXp01apV4cwAdoBF4eHhpQjuNg3Gb+tBEKKojRs3wiUcMWLEtWvXVHHsHkeNGjWC26KcoVxdXW19rzvQzW1TQbX98ccfsxtpz5497OG3Lr+KbaYtW1ROcLTsyE+cOLFixQpIWbp0qWgOO0TjTLyCs5VHjx5Z8fmCCg+uLzsty5Yt++OPPzw9PVmK88Pd1sH4bT0IQlVUSkpKx44dq1evbsVT9O2339rwnU6SqDbYugPd3Lau/ERRygttxfvH1vf/kSNHAIVwQ7Zs2ZJVTqtXr7YifN3c3G7evJmZmQnn5MGDB0QKyQuJDtQ4u3HjBpx2aK2zqwD/BapYa5UPJ5+dlry8PFYn5ebmVqlSpVTA3dbxmm09CMJ2jeji0dWrVwGOCQkJNmq5F8PNbdPKD+A7f/58OGZ/f39GmU2bNrVp08ZR7n8oCmiVlZUlWjnwc1aELxSVnp4OfITy4RJbHe62bpy9//770Bpr0qQJ1H/wcgB/Qfk4WIUP7P5XvhBYFxqlF+4lMgjCsQQnHGjLmnVWPzPFcHPbWhs2bID7B04RnBz49PLycqD7H+52IC+sCD8TuBBWLH/OnDlwNZlZZtWqVewVrWfPno7SONN8HKxYGtQccELYXcSseSEhIVBLlRazjK2D8RvL1oMsHFFwF4aHh1v9sSmGm9uhZev7/+7du7Vr17527ZogOyC4U6dOtvgvgwcPhvvHur2RTtA4g7MNB9yyZUtYv3///oABA6xbPk7WYUMVW4eYrTV8+HBbtKltfXM7uorz/u/QoYMTePtYt3Hm6M9vmdL88Nj04tm6Q6yYvWXw+jpx5Y2Nm+J/fovh/JReuNv64hXD7OY27TB0dDja+voWw8OPjZsSVDFMwG3r82O/cLd1y9TRZ2d39MrP0StXW5dv6/vf0c8/8sGxW+42bZkWQ81c/B3CDnR+sHznvv8d/fzY+vkt7XC3dcvU1vC1aYeYraPiOfrDb+vri5W3c58fWz+/xXB+SnWHqkPDl9g4Kp4TwNHW3iYO7c3lBOffpiqG59fW56f0xnN3gnjQStki6p5DwxHjleP5t+fnt1RP1kEwHrRZ2TokKT6czl0+nv8SbzyV6sk6bH1yi618W4Q8LYaQpPhwOnf5eP5L8PkthuMv1TZ3m148W4c8tXVIUieDo8PdP6R448U79Pm3hWz9/BaDyuDFs9HFs3XIU1uHJFXJESfrsGm8eFvfP8UQLx6vbwk+v6Q0j1AthkEKNr14tg55auuQpKZeFByoNW3TePG2vn9sHS/e1tfX1s9vMVxfmz6/pXqEKrH9IA6bXjxbhzw1lnVDktp6sg5bP/y2jhdfDA+/TePF2/r62vr5tfX1tfXzi4OYbKjihK8tQp7aWraerMPWD7+t48UXw/1j03jxxXB9barinA/AFs8vwr2Y5IjwtfUcksTGk3XYWsUZL94R7x+8viUrHKHq2HLoCb6VT5EtJusoBmG8eLy+dvv8ktI8QpVgPGjzV87Gc0gqZaPJOrDyLtk3M1tfX3x+S1ZlSu3JdfSQocU/hyQ+/MV5fxbbmxnCsUSeX9WzbItxDGVK88l16JCqjj6HJFbe9vNm5oj3v6Nf3yNHjkBp1atXb9myJev2WL16tXUHSZVquNsaXg49wbejPzyOXnnb+s0Mr2/JPr9wKjIzM6FYUYvD6bLuICm7NstgPOiSlUPD0dHvz2J4M3NoODr68wtX88aNG7AiovpARV6KXCEdHY4ofPjt9s0Mn9+S1d27d+GcXLt2TZB91apVnTp1Ki1wRzm38OFHoZg6dOhQijpUUSgUCoVwR6FQKBTCHYVCoRDuKBQKhUK4o1AoFArh7mQnFIVCFVUIEIS7XcMdTwIKhc8Owh1vUBQKhc8Owh1vUBQKnx0Uwh1vUBQKnx2EOwpvUBQKnx2EO8pmN6inpJEjRyYnJytTmNjX+Ph4sUnsePTo0TFjxohsqq3KxIsXL4r0q1evKrNlZmbC19TUVNXxDBgwIDY2VlUU7Dt79mw2VbEq/5AhQ06cOKH69YCAAGXJ8FtTp05VHZvmvgX+fc0djUsQKZBtjCRVfkvO4ffffz969GhVgY8vUydH8+8U9o4q8u7GmS3cvbAHiXBHuJcKuDNuDh8+3NTDOWXKFNWmQ4cOAWdzcnJMPWBKWq1evVqkh4eHK7N98sknwJTNmzerdkxMTAR0KlPgtyDn/fv3NY//r7/+Cg0NTUhIUCbu379fWTL81sGDB1XHZmpf839fc0dToDl58iScqz8kzZ07V/DdwnMI10VJYWvJ1MmxOtytcn9qSkwahS13hDvC3eTD89133wUHB5uiW0hICNBWuWnixIkiNnSBcF+7du2dO3cYoNetW6fMBm3SjIwM4Fd+fr5yR/jap08fkfLw4UPAItRAZh5+KMff31+Z+OeffypLht8CHBszWnNf839fc0dTPII6SZwr+AuigWzhOYSXqkuXLln95jFzckB9+/aFv6Y6JDjaEZLEYcMmqBLElTLfcv/5558HDx68Zs0a49NovKKZWXlgqtcjtgKnlN1p9+7dmzRpkuYxI9wR7g4D9wM/kiYLCrFAfmMbAtz9In638WMDD0ZgYKDy2fPy8hJc0DRoKHf//vvvo6KiYD06OvqHH34Qm2B98eLFsBIWFga1i/Ip3bdv36JFi5Rtf2j/Ftiyg6NSJULJ58+fZ7+1bNkyUyhR7Vvg39fc0RTdlOcKVkR+U+dQtZ6VlQVXRxipDHTgAGnSpBAL5FdI8+Qwwc0QEBCgOiR4zzgviZ0NtmnPnj2qf2EK7vPnz4errLTLmVkxzmzmwMQ63GZ79+5lb0XsljM+ZoQ7wt1h4L72OCnjX4jl3S81aHLt2rWlS5eaeTjhIfnll18KhLtmyx1y+vr6QusbGrmwLjYtX76cMf3s2bOM8oKt0KgU9gr4Cs8qVAzm4Q4li/d0kShKXrlyJdQxplCiua+Zv6+5o3ElZxW4s6uj2cwna9fCTVCI5d13lXtrnhx4SwB6wrEZ/1nWQjdzrszDHfZi/9cSuBtnNnNgSutiUFAQrMB7HpubwviYEe4Id0cyy6RlF2LRPdJ+FJVmEOMMycnJISEhSrMMwM5CuEsUWhsaGrp+/XqlwZo9qEyw/ueff4qtGzduVLXlT5w48a9//csMSuDBnjlzpjF8hw0bBo3fkSNHmjo2U/ua+fuaO5qiGyBJGJRUZhnjcwhXAWpBYx7dv3+/f//+GjdBWlohFsO5BjVPzujRowH6mmcJji1fUtHgbvxeZWbFOLOZA1Ouw3+BfzRmzBhTx4xwR7iXLps7wAuec/MPJ1BJrB88eHDGjBnZ2dkWwh0ahrDCHHJYCpSwZcsWkR9ovn//frH177//hp9jliJRVHx8PFQSmscP+aHyUNUHTJGRkcDfrVu3mjo2M/ua+vuaO5qi26lTp6AhCVUXvIvAirAvaZ5DyMDmpz927Jiy2oBmO9DN6reQ8ckBON65cwd+Dv6FsroFQaMYrqPKLGM53OG97eeff2Z3giAvnJPY2FhjXhtnNj4wqABEB7vIBv8oODgYbidTx4xwR7iXIriDBg4cKKBj7AvI0hMSEpTPLbDJQldIzYcf2rO3bt0SiampqSo/Rfi55cuXq0qApxQSWdtWebTw6AILNPly48YN+Kr8LVUfnfG+Bf59zR1N0Y3oXSF9fHxUPQfG5zA9PX3KlCmvvvqqr68vs8OwrZCNdepaV8YnB1AL0ISTvHLlSuawpHxNMe5QNXVHGZ/Ab7/9FmgeFRWlrK2hNE17l3Fm4wODkyneZkQ2OEuiGaF5zAh3hHtpgTsKVcyyrq8kPjsId4Q7CmUXUrlO4rODcEfhDYpC4bODcMcbFIVC4bODcMcbFIXCZweFcLeXGxSFQuE0ewh3FAqFQllf/w+bpqvbt4YXngAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_da">2025-07-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.64</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">2.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-67310821_dly3" unitRef="pure">3.92</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_da">2025-07-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-67310821_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-67310821_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">12.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">5.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">16.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">8.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">7.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">13.68</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">21.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-67310821_da">BENCHMARK DIVIDEND FOCUS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">12.50</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">8.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">17.25</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.57</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">15.83</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">29.52</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">56.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">56.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">6.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">6.97</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">8.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">8.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">8.56</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">9.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">9.98</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_daa" unitRef="pure">0.61</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_da" unitRef="pure">0.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpp" unitRef="pure">0.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq2" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-67310821_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-67310821_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F283vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">2199150.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">5.11</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">ES0105046017</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|AENA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">2047760.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">4.54</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1994080.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">4.64</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">8452340.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">18.73</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">7097230.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">16.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">8452340.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">18.73</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">7097230.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">16.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">8452340.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">18.73</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">7097230.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">16.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">CH0012032048</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|ROCHE HOLDING</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.CHF contextRef="FIM_T32025_V-67310821_da">CHF</dgi-lc-int:Xcode_ISO4217.CHF>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">1667950.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">3.70</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1549294.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.60</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">DE0008430026</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|MUENCHENER RUECKVER</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">2010580.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">4.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">2037220.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">4.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FR0000064271</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|STEF TFE</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">871450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">1.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">852800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">1.98</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FR0000120628</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|AXA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">2092960.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">4.64</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">2146005.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">4.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FR001400AJ45</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|MICHELIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">1252140.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">2.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1293140.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.01</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">NO0010063308</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|TELENOR ASA RESEARCHES</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.NOK contextRef="FIM_T32025_V-67310821_da">NOK</dgi-lc-int:Xcode_ISO4217.NOK>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">1765066.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">3.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1648386.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.83</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">PTCOR0AE0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|CORTICEIRA AMORIM</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">958522.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">2.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">792000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">1.84</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">PTPTI0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|NAVIGATOR CO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">2323120.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">5.15</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1640863.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">PTZON0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|NOS SGPS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">1633800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">3.62</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1548000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.60</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">DE0007231334</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|SIXT AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">1406300.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">3.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1460200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">3.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">BE0003851681</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|AEDIFICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="euro">567450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">1.26</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">462350.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">1.08</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">DE000A0Z1JH9</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-67310821_ia">Acciones|PSI AG</iic-com:InversionesFinancierasDescripcion>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FI0009013403</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FR0000120073</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">FR0013447729</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">IT0000072618</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">IT0003428445</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">IT0005513202</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">US1912161007</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ia" unitRef="pure">3.38</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="euro">1501614.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-67310821_ia">US2538681030</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-67310821_ipp" unitRef="pure">71.16</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F2831cm.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F2832cm.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-67310821_da">F2834cm.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T32025_V-67310821_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T32025_V-67310821_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T32025_V-67310821_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-67310821_da">Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondo dos de inversi&#243;n del Boletin oficial de la Bolsa de Valores de Barcelona, p or la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada p orla discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien l a sociedad gestora, desde la constituci&#243;n de cada IIC, ha venido publicando simult&#225;neamente el valor liquidativo de las IIC gestionadas tanto en su p&#225;g ina web como en el bolet&#237;n ofcial de cotizaci&#243;n, por lo que dicha modificac i&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC ge stionadas. La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los part&#237;cipes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T32025_V-67310821_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T32025_V-67310821_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T32025_V-67310821_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T32025_V-67310821_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T32025_V-67310821_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T32025_V-67310821_da">true</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T32025_V-67310821_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32025_V-67310821_da">g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 1.468,79 euros, lo que supone un 0,00% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_V-67310821_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. Ligeras alzas en las bolsas mundiales impulsadas por los sectores de car&#225;ct er m&#225;s tecnol&#243;gico y financiero. A nivel geopol&#237;tico nuevamente los mercado s estuvieron marcados por la agenda de Trump y sus pol&#237;ticas arancelarias m ientras que a nivel financiero el mercado sigue buscando cual podr&#237;a ser el  tipo de inter&#233;s de referencia en el trimestre que la FED empez&#243; a bajar lo s tipos despu&#233;s de dos a&#241;os, cosa que seguramente explica la continuidad de  la fortaleza del euro respecto el dolar en lo que llevamos de a&#241;o. b) Decisiones generales de inversi&#243;n adoptadas. A pesar de las subidas de los principales &#237;ndices burs&#225;tiles el fondo  ha t enido alguna ligera p&#233;rdida en el trimestre. El despunte de valores de los sectores comentados quedaron compensados por un mal comportamiento de las p eque&#241;as compa&#241;&#237;as que tenemos en el fondo y de algunas empresas m&#225;s ligadas  al consumo discrecional como el turismo. Finalmente, a nivel operacional, seguimos con una posici&#243;n muy c&#243;moda de caja en busca de nuevas oportunidad es m&#225;s all&#225; de haber sobreponderado algunas de estas compa&#241;&#237;as que han sufr ido un mal trimestre. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 4,85% durante el periodo y en los &#250;ltimos doce meses ha sido del 5,19%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del -1,33%. En el mism o periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 2,9%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 4,92% y el n&#250;mero de participes ha registrado una variaci&#243;n positi va de 113 participes, lo que supone una variaci&#243;n del 6,74%.   La rentabili dad neta de la IIC durante el periodo ha sido del -1,33%, con un impacto to tal de los gastos soportados en el mismo per&#237;odo del 0,40%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un -1,33%, a su v ez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesc o Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el perio do del  2,50%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a)	Inversiones concretas realizadas durante el periodo. Como dec&#237;amos a lo largo del trimestre ha habido pocos cambios en la pol&#237;ti ca de inversi&#243;n. Sin embargo, es cierto que hemos abierto una posici&#243;n larg a en Redeia y que hemos comprado valores como Sixt o Relx o valores de pequ e&#241;a capitalizaci&#243;n como Stef y Corticeira, todos ellos bastante perjudicado s en este periodo. As&#237; los valores que han aportado m&#225;s b&#225;sicamente son los  financieros: Intesa San Paolo, Axa y Revo Insurance, mientras que en lado negativo tenemos a Philip Morris, Relx, verallia y Navigator. b) Operativa de pr&#233;stamo de valores.   	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 1,9134%. d) Otra informaci&#243;n sobre inversiones. 	En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC mantiene en cartera acciones de: MARTINSA FADESA con un peso patrimonial de 0%. GVC GAESCO DIVIDEND FOCUS CLASSE A FUND, promueve caracter&#237;sticas medioambi entales o sociales ( ART. 8 Reglamento (1E) 2019&#47;2088, la puntuaci&#243;n ESG de  la cartera a final de periodo era del 4,01 sobre 5. La informaci&#243;n sobre l as caracter&#237;sticas medioambientales y sociales que promueve el Fondo est&#225; d isponible en el anexo  de Sostenibilidad al Informe  Anual. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 7,55%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 7,40%. La beta de GVC GAESCO DIVIDEND FOCUS CLASSE A FUND, respecto a su &#237;ndice de  referencia, en los &#250;ltimos 12 meses es de 0,77. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 1,35 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. En concreto durante el a&#241;o se ha votado en las Juntas de:  ENCE, AENA, PROS EGUR CASH, IBERDROLA. , en todas ellas el sentido del voto ha sido a favor de todas las propuestas del orden del d&#237;a. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. Como coment&#225;bamos en el trimestre anterior el fondo tiene un sesgo a renta variable de forma defensiva, y a&#250;n m&#225;s si tenemos en cuenta la posici&#243;n de caja que conservamos por lo que seguimos con la misma t&#243;nica comentada. Lo previsible es que el fondo tenga un comportamiento m&#225;s conservador que su &#237; ndice de referencia y se qued&#233; atr&#225;s en un mercado al alza y al contrario. Esperamos tambi&#233;n que las empresas presenten los resultados del tercer trim estre donde van a tener una mayor proyecci&#243;n ya de los presupuestos del a&#241;o  que viene y nos den una visibilidad mayor.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T32025_V-67310821_da">NO APLICA</iic-com:AdvertenciasCNMV>
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</xbrli:xbrl>
