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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-60495454_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-60495454_daa" unitRef="pure">21.87</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">1.54</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">10.27</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">8.84</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">1.92</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">9.70</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">25.90</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">-10.85</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">-11.65</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">-1.72</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">-4.93</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">-5.66</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_da">2025-09-02</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">1.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">2.75</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">4.95</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_da">2025-07-21</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60495454_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">14.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">9.24</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">19.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">11.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">11.45</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">21.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60495454_da">IBEX 35</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">17.63</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">24.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.33</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.72</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.10</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">13.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">19.39</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.25</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">13.46</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">13.46</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">13.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">13.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">16.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">16.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">16.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">16.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">16.21</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">1.85</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.63</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.62</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.61</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.63</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">2.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">2.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">2.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60495454_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-60495454_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-60495454_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-60495454_daa" unitRef="pure">9.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">9.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">2.30</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">11.36</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">27.80</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">-9.52</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">-10.49</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">2.22</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">4.94</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-03-05</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60495454_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">14.47</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.47</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">11.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">11.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">21.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60495454_da">IBEX 35</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">17.63</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">24.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.33</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.72</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.10</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">13.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">19.39</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.25</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">13.26</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">13.26</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">13.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">13.66</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">16.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">16.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">16.54</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">16.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">15.95</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">0.80</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">1.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">0.92</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60495454_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-60495454_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-60495454_daa" unitRef="pure">9.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">9.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">2.11</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">10.53</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">26.85</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">-10.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">-10.98</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">2.22</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60495454_dly3" unitRef="pure">4.96</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dpy">2025-03-05</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60495454_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60495454_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">14.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">11.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">21.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60495454_da">IBEX 35</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">17.63</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">12.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">24.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">14.33</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">12.72</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">13.10</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">13.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">19.39</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">34.25</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">81.70</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">81.70</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">57.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">13.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">16.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">16.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">16.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">16.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">16.16</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_daa" unitRef="pure">0.07</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_da" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpp" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq2" unitRef="pure">0.06</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpq3" unitRef="pure">0.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy" unitRef="pure">1.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy2" unitRef="pure">1.75</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60495454_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60495454_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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oHT91y7lbLCE0g7tEJWUjcEQgEom02XrEWvPKgoQFz66XLcAWhh8Sc58Vgxcub0+1y8kbcpQy4eP89Fs60MbOsbDDNdiDFBkfE3HtZZWT1sKQHvSzkl9bLitnO/FKmc8hmo9scDuerrnDaGuOo+JafZOmOQTW19UjcEQgEog3WePrJ3LYccNeSt2mVnsn/joq7bDroP7MRd63x94l4UyyDuBVTNyiirzXremLqJAe3zQFh77mdMOdiE/gFytk4no1J/NzpRi3ehZNQrKqu/aqLlJilm5tf/PNvDhJ3BALxm3E65smFJ5gEd7OgCTy0krxB5qXnVrwz+TAmXWjd/kEX7ve5RRS4Q8Y9tH6UV8D71oq/+kBQSplflIZ/MI0bNo+HNNMhu/yzQ84HTdIeMlXnaXbBF6+wsbHJuq+vb8BJKpa8rfj5dwmJOwKB+M0QJdFwFtS6xkbsU+oDa7u2usUnnLwjdp+MjaJ5aAV/o2ydsc+tp28KnrsjKKVkSvHgZTPghs1rMvwzMkVItLK6us+dV2auQf+Jm24RXdq5tvHL9w6bsQ0vSUhMzz1/20ZAQlFETvWX3KVODpDdPDEsLExbW3vFihWwhHVeYnl5uZGRESQaGxujANkIBOJruZqQLG7NwhOpNQ0NIO7Drpi3me2AhQP+JkngvpWoOQV3nzyMzha4T+5rYiZw9pbc/O37zxCbsnHD5vHW5zo/EiPT2+xQ337U7PBFazF5tdWb/qU7Ng19qXhX3W2E+majW/xsVmw/IRnlv6bq9Bq9MSE1Z98p4jKNU84+j39jcedLfPPNf/75JyIioq6uLjw8XFGxaV6WmZmZiYkJyDosYR2JOwKB+BwGoRFDaGwphgNIMD9xpI0TjkjtacUIy8rH3SF+7tjM50VYP8wDq4aGRtxVU2xgzD3SoEtm+NM3950yn7hyf8nbCvg7HRN/JCqWd8hgKvvhh6CmLRi9ZNeoRbsEJBVB5e9ZufMSh03fJiytLDFLt7au6dOo7FwDQWmlARO1p60xhjoAJ0nYe8r8V929HyjuW7duBXGvr68HcdfV1eUlamlp5eZibaicnBxYR+KOQCA+hyTDXphEE7SgageEfhR3WyecBUX4HukAxRV/7cHnjuVwOBP0z0tZMGC9m9qh7g8owufv/rPt4sSV+1x8ooSklWesPQhWtsxN0kynpi4aWZZDXMmbNkuTmq2Pl1LqOUp9w65rKgYmLwpL7lm7weEau6+BmmvvvwmlQba/pumobL8Mmj5P6ejYZXsEJBS19938A8U9Kytr/fr1kAjL7OwmR8YKCgo13DGksIR1JO4IBOJzTHZwtcrIAinfEfIxBN0MR48BFJbAFTOBjYcE75M7Uo6YvDpeitBnnIbuobsEvUuQIiqrIiyjDIlCBMMNnk2Cwwtwyj8KTH7++pilu8Ys2VP46u0JExpOUlEA+yOIyqnW1zcMnrIFJ6EoNVv3/G1bEPpFKseFZVSmKRjhpAh4KUWjf0l/oLjv3bvX0dERRNzOzg7WW4v76tWrW5QQFxcHys5kMpG4IxCI7pYMx2d5oiTaLCcPs5SmDpPRts70iHjcbQucufVUtktHypm0cv/ASdpTVxvxU6auMe4zVtMvOF5s3b4xZpg3goq6ejyRWtfIeVNaob4Ds8dF5VV4Q9rLKqr6jNN8kvwM1t+8rQDDfL7SEagYeHsXqx8fPnNbr9EbT16lg6lOcwwaPlP39HVG3/FaS9RPRsSl/4HivnLlSr6Or1q1CnXLIBCIjiPDdBAi0ho4HHV7T5wFVeGRLy9dhEwTmq8Lljv+hrllh6PffY5lR++OscKmj56JSRDnTl/qPUYTrHK8JEFIWplnvPuHJ4qNUMt90TRWfedxs8qqmtjEj/NLX78pF5FTGTZzm4isSte5gT9Q3HV1dZ2cnEDZwX7X02tyfmZqaoo+qCIQiPYpra0TJNKGXzYHW1h4hs7AW6SVHr58c77vVO1xy/ZuO3j3+0+kcP4h1BxnYuPPxyXqBkdAyux/DqntuDJu2T4xeVXefCXf0ASwwdsvR0haCS9NoDoE/mnivvhTeImpqamg6WCzwzI9valtUlZWZmhouHz5cliioZAIBKJN6FnPBlFtNxveXqx6AozoiYev97bEzGqHnFzcAyuchCJ/gMp3sueS5TBz+gwndwELiopPYFlF5dBpWzNzXr7nfh0tKMK+r1554LhE/QtOvvpO0NLae6NL3UM0iQmBQHQ5KJnZi928Zeca6B+5j5NU7D1BU8CcUlpZiydS8GZWeClCZ53o7A3m9LtUKFbRJ4Dz/n2v0RvhdEXFWNC7fuO1FLTOuvpFQ8pClWNfMHDVThy+ZI3EHYk7AoFoj+uJqdtDI6Vm67n4RA2Zig1HEbhDmkSywVlQcbcsZneeJ3SC3qUhh67hLSibA0IbGzndR6hPWLGPt6v/pE29x2x09IqcrGCY9+L1b3cPkbgjEIgux2I3r4WOjwSllF6/wTpvs3IL8Q+twHgXNLMSk1ctel3aWScisXymXDLnjpNplFuwXUBC0c2vacLUuOV7eo7aoHfo3iLV47/jPUTijkAguhz9KTYqFrZgufNTBpo8EDh/R8DUUmxEZ7pqsXMPn3D6rhCRCusDJmpfMfsYedXNL7r7CDUxOVXjc2Qk7kjcEQhEJyBBZwtM2TRy0a7miT1P3xK4dF9YRrkTT+QTEv/Xv/eFiNhQ9x6j1EvLP0bUq66uBUMe/s63CrWBxB2JOwKB+DKJaTmpmc/5m3OdPXAWlKGz9fiOc3kMNnmAv3C3c0/t7h8jtGwH3szq8EUrIWmlFoNwOBzO5ft2Gc9eInFH4o5AIL6aWesOLVBq6tcmp2cJEql9SfRNrbyyTD90o492J8cdBeEeNHkzXoowcvHOlZpn/6S7isQdgUD8SiYrGOIkCD1Hb+RtHnkchyNSZRfvWqXVUmrXb70wdY1Rp1/AjmNmmK8YCUUSyweJOxJ3BALxXXA4nPp6bHL/XMLhGWuNcZIEXkxRNTsPAQtKj1Ebblg4tzik8NXbnB8Qr277UVNhOZWCopLGxkYk7kjcEQjEZykqfvuuqmbYzG2Dp27R2H29dYbp64ynrz3QY6Q6rHeTV3Pzixk0eXNB0RupOfqjzt4T0DqGlyR01hzUL7L1wJ3uo9T/vKeAxB2BQHQaWvuu46WUcJKK3eTVcRKKYI9LzGqK5VBeUXXmRpPD124j1GAvXooAxruonEpNbZ30HH0332jQdNFzd3D6p99V1vy0a9Y7fF96rj4SdyTuCATiE+rqGwZM1BaWUSl5Wz77n8PyC3eu1DwDsg5/YLbzHSWCdkNKRFw6yzm0+8gNM9cdAnF3eBQpyg0xOmnVfs09N3DjNQTO3xXXOPYzr3/7UdPJCkZ/3nNB4o5AIL6dZ8+Lth26B2Z4z1Ebhk7fKihFCAhP4u26Ye4c9DhZVEZ13NK9+ofvewbGicgqY+a8BEFAgtDYyBm5eFff8ZqjFu2EzApaZwWkCALmFByR+vjVa3RjkbgjEIhfqiDXmKDXPUZtkJilKyilNGCSdlR8RvMMMnP0IcO6LedvkVwWKB+XmKmLk1TkudIdv3wPVAZDZ2zj5ZSYoydgYX3ocQy6q0jcEQjEL2aV1tl5hCPHGB5qO6/gJJuCEzXH+BxZa++NTftuwnLphpMlbyvmKx3l7aqtqy8uKauorOZtDly0XfAuGd1SJO4IBOLXIySjNP3ANQEL6hhLGxH5T8acNHA4d5PTN/oH3bV0Hz5Ld8baA2euM9op6npQVC8yHd1SJO4IBOIXk5NfLChF0PXwEyRScRaU3rdJRdXV/L2QgiNShtLtktLzcBIE8XGaTl6PWxcy0d4FDp/n4nktIWWFuw+6q0jcEQjEL4ZI9xqqcriXFVOUTJtg7wpqHlZUzMrO2eAXrBUQirOg9rG2HUCxFSXRhutg42delZQFFhYdfhzzovKjfy4RMm0ojd2TzJzm6L7Oyx/dVSTuCATiV5Ke9aL7SHXJg1d7WDI2BYSs9/LHTHULqoAFRYC7hHUN/xBI7EZmKHg2RUBd5uGNTUC1auqfeVNbK0ykVdU34LCjKHeT09CNReKOQCB+Jet1LnQboTaAzFDzDYLN8rq6jf5BeCLVLDWjtLaWmvlMluVgHBEtxbSfbO+2wMWT8/59dUPDbGdP0HGoD6iZ2VZPsyKLXw+i2cLh4tbM/+KT0F1F4o5AIDqEk1ekq29Upxc7dukeEVmVI5cpwiTa/eR0fjoj+1lFXV3znLeSU/eFR4HES7HshUjUqQ5ut5LSQN/1Q8JFyTRyeuYsJw/IdjclLb2sDD2vLifuiz/QIt3Ozk5NTW3JkiX8XeXl5UZGRitWrDA2NoZ1JO4IxA9ljuLhpeqnOrfMuvoGnAQBJ6FoG5PS3ZLxxfxZ5RUyLIc+FCa3x4bi/7JQzJI+nG4P62CwL3D1RI+pq1vuLcQ9KChIU1MzLS2t+dBXMzMzExMTkHVYwjoSdwTix3HFzAFUeMa6g51bbE5+8fCZ2/wycgSJ1KF09hfzl9XV4S0okHkA1aYbmRFYWDTf5REY70NotqDvar7B6En9ZuK+a9cu0PcWebS0tHJzc7HfR04OrCNxRyB+HHfIbiMW7BAfp9G5xS7beLrbCLXZzh69Kcwr8SlfzF/T0DCEzhYiUTUCmnQczL1arn/dNzV1tX+Wo93/C3Fft26dqampgoLC1q1b09ObeuVgs6YG8/cGS1hvUUJcXBwoO5PJROKOQHw/irqX/tl6SXaeQecWq73/5llzp37WNhZpGegm/z+KO2i3vb19dXW1nZ2dvr5+a3FfvXo1stwRiM6l6FUpieULlvX2o/dXaZ3996aNkLTy9YfOyzeeLigq+eRFC0+8bGr/DaeQmqOvS3bEE6kZn/lshvjDxX3Tpk18HV+1ahUvEXXLIBCdxaz1h3qP0QiO+qRjZPcpc0EpAl5KSUBCUURO1dY1VEhWWUCCgJNUlJ23Pa+gyeGiqLwKXpLQbaTaN5x3zJLdPcn0aY5u6BH8n4r7gwcPwGYHZYfljh07eImmpqbog2pzkp7mtgjxjvgjcfOLJuhfXqLemfGdhWWVReRU7lm78zYtbf3eVVaPWLhDVF51hcZp3YP3cRKE4telM9cfnKxgBOIOon/hLvb9s6GhUUhKea7iUUFpJdh8/ORpVELmQpWOelGXWbRTkEi5kpCMHuufL+6LP4WXWFFRcejQoZUrVxoYGGRlZfESy8rKDA0Nly9fDks0FNLGJQwnRYD3Cv0Q/3hk5hkIySiDQf284FVnlQkFSs7WXaJ+kr9J0L0kM0/fJzQeNrPzilguTR8w1XZelZlrsG7LeTDe33Mnl/abgLWbYamx54agDAHMfCEZpQ6et/eK3YNpNuiZ/h9Z7p3F/4+4D5isjZciBEUiC+iPBXNfLkEYuWhXtxFqIL59x2ttO3ivU0qOjs8Au/uGufOwGVvfc8MJ4aQU5Rds7zVmY2HxW16eOc6PRMn0gILC2rp6MOp9Q+OHTNsyZsnudVvPD5mq854b7k5MXgUnSegzThOWVdW1/SZqSczW+9xJ8wtfw0lx/90bRmOjh4vEHYl7SyqratbpnONwOHLztoNBt/O4Gfoh/nnwpndIzNKXn78TJ6nYa7QGWMf6h+9NWtUJEd3KK6pGLdwpM1c//+VrsA8o9gH9J2oNnLh52IxtQtLK/I6+lY98eloytgSF8jbfVdVg0iyFBS+dr3QEUkDle4xUF5RW7quwV+CqGaRDBrjOmtq6kQt3Hr5k3eJ3a+cehpNQwt0wt8zIRo8YiTsS95Y8e16EhZfcex3eJdUdJvILdnT9a07LyG+deNnUPu/FK/QWtTRvX77uP3GT7FyDlVpn8NKE4yZUAUkCaO5DmrebX5T4WM3vP4WHfyyo8KGLmPhOUTA6eZUmKKV83jMYL68s+SEgdUVd3V909lovP+2AUP6Bm/bdHLdsD9QB0y+Y1TQ08NP/vkTCW1ChbTF4yhaw4ievMhSWUR65YGdAxEd/LwMnbQbdHzx580ALWnopchWAxB2JeyvO3WRhBpSkktz87X5hSfwIwj8NW9ewuKQOWV5ZuS9FZVVBmHASBKnZeg0Njc0tU2EZlRUaaDhTS/aceigsqywsqzJhxV5Q+fDYdJwUFi0adpW8rQDp/P5TyM4z4I9e/1v3oqCU0sApW4SINJzG0TelFZAY+LJIwIIiRKRejk/cHBjaugQckXIvpckF43xXr+6WDDyR2n3Kpkkr90ODACelhJNQnLX+IF7qY0f8sg2nBk3ZrLL9cn+KzavqGvSgkbgjcW8Jkek9fuW+oTO2hcWkvS17Jz5W42eeveJdNej1tNVGoVGpX8x88Q675xh1EKaeozfAsvnAnpz8YkgBUw69Rc0BNew9VmPN5vNQHY5esmvdlvOQSLLx1T3c1NWOlyRo7b3xPaeABlPvMRqegbFNVbVLyPhl+/qQGZiX3Z3/8hL3hUcNpduBgpPTM6c6YGMWN/gFF36IpJH/rhJqgpUeTW54hzHs8CSqIJGG/8906DSdHiPV4TcJD1d8nBYs330Igzdo8uZHgTGlFVVQbB2aVorEHYl7C4pfl2kb3jp43oq3CbYwbzjaB6PPfK7ikRaHdNZYyZiETM19N3qP0QRDT0BScfKq/V885B/di2u0zxmfI0OV0HvMRmjUN+9ckp6jLyKrDP8OepF4OHlFCssow+09fNFqxrqDw2Zsa37HeIxesnse4cjnSti078b5W18YiIKTVIQaoqbmE+eLM5zcd4RGqvkEXEtM6UexmenkYRD82CXvuV1OnjTTATIIEql+BS+brjP3eXcrxmAqO7SoKPVtmbgV6y86ezTbCWduvcXwtsERU4VN56C5hpfCepNcvJucSnYfqZ6cU6DuF9iPykLPGok7Evf31TW1m7nyN3W1UXlF1ay/D4GwrtT6+H91G6FWVV177qZNRFy62s4rY5fuaX64f3hiZ/Xb3LV0g3N1k1ezYvtR7AMGTtr8xUN2nXhwh9w0VwUO7Dv+47yzJ8nPJq3a311evdeYjehF4uHuF7NQ5ThoYvDjlLuW7jgJxasPHFrkoTsGgb4XfRjQ0pzaunow/Fv323A4nI27r+sY3XHyfhwYkQy/h8rqWkiPfV2ywM0zvaysnsMRIlF3hkbKshwUvQO4gTIo5+ISIE96adlIW6cGDkeAiCUGFxZBold+wWxnD5B7qBLmOHtA/rc1tZCnG5mOt6AMpNnauIaIyWPzm8Ys3aO63YR3GUIyytlvy6CQ/hQ0DhKJ+58r7qevM+QX7HhR+JpvgEvM2mZw2LT5C5nHHdGclpUPbdvEtBwwuMBsX6B8zJTiUVP70eyC1u4S9VOQZ+bagyMX7Ryx8JPvq3qH7gp+6Pd8U1pRV9/wVdfJcgmxYHjx1q+bO4MuqO+8inXOVFbj24pV34INu64ynPhjpa9IzPo4SC4wIgn+FxFZVWEZFfQi8VisdmIu4cipa/TXb8oLCkuMz1k+f/m6RR6HRxHwrCOfPG19+POCV30nbOo3QQtUvnn6q5Jy+PEISCiC9AtJK8EPhpd+Pi4RBPpIdKz3iwIxMi3gZeFCV0+94PD/EpJyK97x8hRVVfeyYo5ju4hbsybZuzrnPYdERtYzdb8gWAoSKcPpdus8/eu5rUMRErWHNX2EraOrX7TQZdN7qennb9sc4Y6ZgaZbz9EboDrpZ22zJ+wxetZI3P9McW9s5IiP1YSXLSu38IN5Xgcvnuxcg5znxQ+pXmy3MJB+ETlM9WAJb+Z85aPQYE/JeD5kmg5vjgkfUcggodh/wia5+dshJ7Tlm+8Fw5n3Le5JYnbfCVr6h+9/1aWCrQ0ta1gBW0+QOyV9+lpj3q7eYzRKyyvbP3zo9K1ggfLWk5/mNW9V3LBwHr98b5+x2Pjo5h9aO+8m/369ukOmbjl0war9PI8CYqHp1uKD9pOUZ77BCVh/y+ErAqdvdRupNkfxMKTX1zckpOYERCQNmKS955Q53GoxOVXewHbsp0Wm97Zigd1t9TRzhYdP3Os3kx1cpzq4mad/9Of1rr4eZ0HFYx9XaWDX97FmOubkQZUw0d4V9gqTaPAHhjwv8ywnjwEUm97WLFB6PJE6wsZJj2Q/c/3Bd5U18ak5gjfM8STqGLYz0k0k7n+suE9fewDez34TtWKTsJm3/2y71H2kevdR2IdHQUlsXITitkuSc/R4DdveYzV6jNwAqtpjlLqwLDZhBMy65qXpH7m/SvvfHccfgHRq7Lnea/QnvRxXHzhCrTAVziihiJMggFkX+SS945c6btlesNBTMvKeZhf0H79JarYeidUUYF56rj5UNu0fPnrJ7rDoptPlvXg1fGZTxQOiY2LmoLDp377jNcXkVS/ds+use3vFzBFqFKpDINiJv9GLlJNfbOMW0vrhNgesYyEi1S00Hh4lSDYv0fAMEW4gPFlI7DlqwyiGvRCRIrzAADb7jNPcf9YCcxEjqzLnnyNH/6OIj9WQnbddVF61vrGxgcPpS7HxzC+QZDgs8/AGqzybGxNDgmHvnPvxsYJM86JXj2E7+b54+RfdVoxM72NtY5+TB3t7WjFXf4huCoQXvbqamIojUmobG0HcJZn2WFhUaQL8mJX0/hMwt4JaYaGrF9JNJO5/rLgv1zh98R57qfpJ39AErm2uLCqnulLjzL7TFmB8gbEMei2/YDtYykWvS+HNFJFTFRuhJjlLr/8ErYMXLNss09n7cc/RG69bOIOhPXW1MX/8+LlbNt1GQrWhCE1+eLGhejA8S+rgdRqeIYHcTFq1PyI2/SbRhT8Cmkef8ZpWtn6fOxZEyi808a9pOi8Km1wJlrytEJJRunTfLjw2HZopu048ALmBf1Z8nEZnfRXgcDh6h+52k1dbvvEU/MvPnhf9Li/SvzdZcKvhZ9BOnl7WTDCix9DsBSQIPLMAAJMcG2kqqXjhjt20dQfFrZmCFlSBh9Yau66NWLgTJ6k0eskuKHbCyn3wRB4/ebpS88zkVUYgu+PtnMEehxKmOLiC2f5vbMLLqiohEhVE+W3tJ99aKxsaCiqrssrLi6qr8dzQ1WW1tc3VvwUDqDbj2C4i5CZ7n+gWAhWMqKyKsDlFxSfIIh25+UXi/oeKe0xSJhhQTOfgYTO38axLkLzT1+iwcvm+PU6KsHbzOWFZZSEZZbC8dA/eAzsLhP6L4x2JLB94w6+YOQhKEaBWYLuF8dKPXabiwGaXVPxn2wXY1DG+Peefw+2U8yQlxzs4vuhV6RK142APgnDA2aE+uG/toah7qXnOdVvOQ+GtO4V5GP1LhvPCW83v5a+pre83YZOy/n9R8Rmg5gMnaW/ad3PIVB2okDrrmyrYvwLck4IxO3DSZr552/WBqg4vQbB1D/1cBrCmh9LZYmQaGO9QDUB1y0uf+8+R6w+ded3owiQajkh9UVkpYGY59o71X9O2jFiIfddZoXFm9OJdo9hO4UXFKzTP8L6XwnKEjRNIs0FIhATd/kpCSkV9vQTDTo7l2E74C7D339R8YYj6CBtHqIRESDRF74De1iz2s7xj/1EGTdUBsx0pJhL3P1ncJ60yBNUDM/aetQe0o2XmGghKK/FGK0LinlPm96zchWWUQfenKBjpHb6nd+h+Zk4hxT6g/WILi9/QHALfYxPWdftP2KT5YSg06PK1h457T5vzbHmqQwBYzWExaXAie4+IvhO0iks+mSu4cfe1scv2HLpoBfXB6MU7l6if3H7MbMcxs+4j1fnDHnhsMboNiRNX7q94V936elZqnp240mjrwTvNE6H2Wq5xauuBO1Kz9eQX7IAa7j33CwTUZDnPi7//3mY8K5Cbv33aWmNRWVWp2fpm1Ee/y4u0QPkYVhF++iG0uWk8zdFdhEw7FhXX15IJVWNgRFJAeOJ7bqTppPRcUZB1CwqY1QVV1XA/Bcyte5ha46UIOsZ3Smpqkkre7A2Lggwb/YIL35RBHTDO3uV6Ykoqd5qokncg7HrYeXEzxCksMTK9GxmzV+Y4e+wMjYSVV9U1aJAMEvc/WdynrjGeSzgiPccA7FnMbyqY52M1tfd9MtDbnOYF6l9f3zB2yW5QebC1v+oUoG7jlu85frnJSoISTl//GIPYOyQe7HGPgFiehQv1Slrmi0/Efdc1rp9udagDcrjdGgfPW05eZSgip7L96CdObGasO8gthPC27F2Layh6XTp22W5TSkttvUVy7TteS37+dqk5ethl+Mfw0gdO1m5RDXwbkXFPZ6w7wFufr3z0v3v2v8VbZGnrJzlb7+KdNnxpDaPbgYmd/KZ0IDdeaFltLVjES9VP2rqFgf0OP5Kh07fmFrwSIdEHUG16WzfFIOvF7TwRuEuafdlCluUA63BULyuGin8QJSOrI2FLv4cpDi7yTHv/AmywwO6wx/sjsHHuwYVFPawYSDGRuP+x4i4krSQ5W9feI5y32X0E9o2UN+Gbz02iq5g81ve6RO34gImbil9/nReOkYt2zVx3cO8pc94mSEBzz2JQo8xRPGxwBPPxBDorKKMEK0b/fuyFV9txlSf6sOSNqPMJju83cRNceYuBj0ERKTPXH4LyX5W0vMLhs7eBdvuGxLdIf0jz6j5SbcjULfMIhx/QvN5VNTXwtx24O0XB8PtvL9nGlz+YBxo9cLrf4i0au2QPVKXewZ/crkYOJ7+yEozxv+jsAxHR/axtdYOwnw3OgtrzDols4weHuPpGweNzzXgG2r3M3VsnMIx/OPtZLv7srd63SZB/II3Vw5JxMuYJnkgFI72P9Y+1oE9Exx2Napr+apaSrhUQ0sDhmCQkTbB3QYqJxP3PFPf41Fx4FbuPVHf2ahrnKySjIiCp2GIG6blbNqDp33yWF4UlphQPXhcKtA8EZZSj4j9pcU9SMOw9VkN6rn5sUtbZG0wROdVRS3bz967Z/K+gpGJQZArPYTfwrrIGlBrqoTbPJT5Ok//JtHnXk09wfOv81nb+PUZjI3/WbD7XPJ3mEAi3ZfnG0x35B6FBcIvo2uaui3fZfMt932mLm8TfQ00UNp1194v52HRLz+hrzRxItRlj5yLJtFf1DRQh00RJtMp6rK7dEx7V5+ydmesO9Bi1YeexB4KHr0AFMMmh5Q1JePO22wNrsNlhV0lNTV1jo2NuHii7DMtBivnzGjSg8nANO0Mey9k4NB9Xg0Di/keJu9FZ4sDJm+Gd5Ac2+2uaDm8QenMKi990xG1LO1y8YwtmXU1tHVj9Aydrt9i7cfc1OKlXUJP4egXGiciq5ORjXd5M52BQ3mlrD7Q4JPlpXmpbbh0B6Tn6rQelQIFxyc9aZ7Z1C+0xUj0pPa+29pPOZWjKCEoTpGbrduS/W7rh5Hylo23uMqM+MjjSNBHs6H+Ui3d/D6fh/SdqewY+4W+CiS1GpuGJtOEMu6Xu3iGFmA8vASKFt5eVndPj5M2eYzTEx2qo7bwieNtClExrHbIut+KdEImq5hvET3lXXz/H2WOZu89MJ4+f+d8t9fDCESlyLMdHz18gxUTi/geK++GL1uOW7dti9En3uvzCHQuVj/+I0/UctbG0vHLo9K3Cssrt52xoaIQ8XDdPmlMUjGauP1RWUfk1vUA707M+eWmhISIso1zf1lRYF58oYRmVkrcVLdI9/GOFpJXbDOWzbsv59ToXmqcsVj3Bm6GTlVvoH5bYfNfl+/b8oaLQADpxhfZbvEXdRqq/LH7D3zwbm7DAxVOQSAVxf5j29GlZ+Vg7l6oP99M59zloffclO8Yu3bNE/YTQpfs3ElPTy1qOjn9bW9vTkrn6Ucuxqis9fOc4/9TvzDUNDXIsB/h3slE4bCTuf6S4K+tfHjxly3GTT0aDEfT+O3/b9kecbtCUzW6+0eOX7zt5hf7FzLyB0sKyKjJz9PmWbwcZv3xvYlour5LgpUAjQHxc2wM3bVyxIc/lFVUtH1l4ElwAtGmaJ0L1UFlVs1LzTIuWxOx/Dk1bYxz5JGPC8r38WVE84Pby7+e1h07NvyV0WUKjU4VkPqmAF7t57Q2PupaQAiJ+PallG877RQGki87XW63979AZW4XvkvPetV0Zu+blB75s2aiqqq9/V1//k/9Hs9T0Sfauzf2/I5C4/zniPn2tcZ9xGlfMHH7O6eYoHrlDcusxUj3j2csvZjY+R+LGS1MdMk3nNunrYtJPXW0Uk4hNqIFzmVI8oLngFxrf3EHYJ48mIqm1m0MgKDIZL0WAv0+u6l/ysBlb5xIOdx/Z1N3/pvQd2zUUz3UUjI0olSQMmPix0wlqglGLd+kdanKNu9nolqC0UkJaVx/qPmy6jvScJtfqFfX1wiSqEJFGSv9sXNyQwmJsoPp83Z5XH/YYuQFnQSmvq0NKhOii4t4iNHZzvLy8VqxYwd8sLy83MjKCFGNj498rQLbELF0wTncef/BzTjdxxX7MY8FI9cqqDkVFiE7INGd4i41QpTsGftWJwI4Oj8Em1ED1sEAFG6wtNUd/3LI9X1VIUEQStB5E5VSbO0Qz+pc8ZKrO31sv4KUUu41QbWxsPHDOEpvrKKeqpP/f31sv9h6t0XxKZ9STTJwE4QHNk7f5+EnmgEnaXX8e02K1E97BTR3uNtk5PS0Z3S0Zsa9LPnuvXhaBoI/Xu4jZ72v29SDRkQwhurrl3lrcU1NTd+3adeHCxy5XMzMzExMTkHVYwvpvJO69Rm9cs/l8WEzqzzld0au3InKqKzROd/wQc7o3SGfrQevts1DleCA3lFr3EeqDp2wBecVLKX1t5L+A8EQhGeUeozawXT8O5ttx3KzHKPVZ6w8KShHERqjZuofeIbvtOvGgvr5hzynzsUt3D5m2Fc8d683LH/w4BapPz6A4fglTFIz40/S7JiSmD1TA/OFM0iz7GV/62un3ohBnQWVl54iQqEs8vOEQJEOI30zcS0pK9PT0ioqKDh/+OF1eS0srNxfr4c3JyYH130XcC4pKwMasr/+pfgp7j93YwmHAF/miC9/WLN94GgxPOJAb+Q/zeia/YOfElfu+qpCKymp3vxhhGWVe4KH3XD/GMnMNeJOkrNj+09caX7jD1j98/8A5Muw9eZU2eMpmzG/B6I28KJ2jFu2Cw0VkVWITP6r5XMUjIVGpXfn92WR4s/eYjS8KS64npIiQaTgi5VBETPuH5Fa8G0azu5ucNphmO83R7S86G8kQ4ncS97q6uv379yclYe/tli1b+OkKCgo1XNcWsIT130Xc6U5BrYckdgragSGvP+Pro//ETRt3X+vEc5XU1PBiNTRn5vqDKzTOxCc/E5ZVUd1uAgb4ms3nFqud+IbyhWWVCR9qI7DWQfWmrT1wwoQGVaPBEVMz6qPZfx/ed8YC9qruuAJmfkRsuvQH35lQo2CudUwdWlQ8XkFPuvL7A5XZxbu281w88RaYx671nn4dOUqKad+XwpK3dZRlOWj6ByMZQvxO4n758mVPz6bO0zVr1rQp7qtXr25RQlxcHCg7k8nsUuKud/jeoYtWajuudHrJmNdsCwoj81nblvsYDd6Qwc7iXkp6LysmMytnR0hkyYcaRWa+AU5Ccej0bX0naAVGJqvt/PZ/s/dYjQ27rjYJvQzWBR//occcbuDl+/ZSs3WduTHbbN3CBKWVUzPzKY4BeCksNKv8wh2i8i1dKv699aKTV2RqRn6LYfVdB2idQKU1lMEezrDHYz6/qjp0FNOhpyVzCI0tzbQnP81EMoT4ncR9cSu6eLfMLaLrjqNtfAOoqq7lje4YvWTX9/btVFYtcHkkzXIQJFHWefk1cDiSDDucBUXcitVmZ8rASdp6Xxmao30epD7Fc70Jcl1QBbnmNXn97jdB669pOi0iQH3LPSS58r0m8CSbv+v8bVuwzfFSSvkvsS+NaZn5Y5bu5n0e6DlK49JdtvQc/ey8whYFqhiYqBhc6T5CbftRsxeFr6trajtgSl/IeFbw094fnCQhr+AVVJlPSkrgxtZ3LNotaHoPK8ZEe1d4EDeTUpEMIX4ncf9cuqmpadf8oLpA5ejEFS0DRodGp+W9KBaUVgIj9Bu6s5tT18jpZknHEyk4IkWUTMNZUHtZMwWJFIOQSEhv85ABk7T/vdlpXkSgLhnGYAta0AbSbHkOYxe7efN2DZ6yuf/ETZO/2zmMOd1LlzuQsa6+QfjTod86xndwEoTxK9royu8zTpPnW/h5wesCzBkLZSi9KfSHzDwDnKSi+FiNtVvOD5665ehlyhevQUhGiedk/yfA+zerGxpESDS4vbeT0zp44BhbZzhELzj8WmJqcXU1kiFE1xX3No30NsW9rKzM0NBw+fLlsOw6QyF5czLHNPPQ8kEplBlOQb1Gb+w99tv9lRdVVYuQaTx7eaaT+6uamiWu3r2tGaJkRh9rFpjzQiTqq6qafhSbHSGRzQ80PkcOj0n7/v8uvKiYmpnNzs4VItFESfQJ9q6Pi1+fe5I0iNY0XUh6jp6InOo8wpHvPBHNIVBjz3VYKa+oauHh3dYtVEy+7UAWQ6dvBfvXxRfrrrkYl9jXminBtGvkcHwLirQP3MJxx4OOX7EX8piYOnxRbaGZRXcI+jkvz8vit702n+xGZoBSN35N3Z9RXi5IpG4JDEUChPg9LPfO4ieLu41LqOgINSFpZdm52//ZdvGjqdvQiJciPKR7SczUm7zq261a+2eYv6e+FGZ/mi3fVYiqX6AYmV7PDarQz9oWjHchIk3J5ws+3/97kgyicOBx9Muq6jvJaY9flUx1dGsxgsc4MmaVhw/fWu9PsYFWggTDTphIHcd25tuJJTU1eCK1gStJRcVvoRpbqfnVt7r+U0m7YuYwdilWQRa9LuUHcf6Y+TOhvcXk1cBs5w3nv5WUquwdALdrhbu3gAV16yVLLKyopFKvURuEZVSumzu1fz29x2pAZdB8YlSnEBqdPmnV/uDHKS1/qBFJ3Q5cFrdmWWVkISlBIHHvcuJ+1cyhx6gN45btxksrCUorhUU3GctDuIO+5ykfm6v4XSYtyDGeSJFmOih6B7Cy25iSAwY16OxYtotOUFj7RfW1tuljzYTMw5l23KntKVBy1qcNIGXfwAl2Ls/KK+C8kKcH1gVE6WFJh80T0XHNcw6i2vKiPWDXIK0iNUfvix07zTdho7slg5mV08xyD+J9Ad5seIs3BqZNLNOzmodqm7LaSGFTk4/Js7EJJ2OeDKOzNweGDqHZxpe84bmsEZRS6jd+06lr7c33cfONgsxzCUc6xfkwD/WdV6Daw8IcShBk5xvALXqS8vH/vfbQqe+R63eS05COIJC4/zJxL3lbobXvRuSTp613rd187p9tlwqKSias3AcmJN+V1YTl+9bpnIe3uv93+O99VV0tjHWGMHq1G+hgmqMb2OAzHd3nu3hOcWjbfwA9KxsMfHXfIAFujzneAuvqAbOR4BPAd9f3orJyuYePDMvROCJGiEgVJdNxRIq6HxapR5BEa/G5D9STmpnNW9+07+bJK5+9wvK6uhlOboJEyonojwMTc8rfQeHXEpP5KT4h8UvVT8LK+q0XWrhbaY6cjeN8V0/+JrQY/t7aNM1tvJ2Lhn8I1o4hUaE6ZD/L7TZC/QHNEydJUDa4zPcG3CZqO0zGLdsTm5T1/R8POBxOaFQqLIfN2CYip4LDnCXsF+J6Z9t+7KPrHhUDE9H75KOfVpkIBBL3nyru0ILGSxL4U2yas/vkwztkN94rvWzDKX6ACEFp5fTM/H9vsizo3x4ywiAkorc1c67zIwlGexMRzVKebg+NxHHj7wyk2bbuvk1/W4YJNJHq8TxfkEQhpmcoePp2I9OFuEKv6tPkcmCJuxdP+jf4BYNRfzwqbjE3Vn3K29Ks8pauHKElgQ3QJlKLqj77TQ/M0kWuXpfik0DHuZ1LLP6uzLJyERJdwOLjR87gxynzlY66+kbjpZTamVsrbsVa8aHjqAUEbuMm7nXJMIadFNMBrn/m+oORcemjFu+yYvv93azTrDWQ59I9dkZOQc9RG+w9Ir7n13Kb7AbVPNUhEJaSs/UUdS9dvGuHk1SEmn76mqZYIpdN7ecrH4N7klmGfCUikLj/OnEPjU4dNnMrmJMtfMwCYNFb2/nz1ucpHeU5xqqprfv+ETLAOLbz9k8/k36Oourq7mT6Kk9fkPhFrp7GkdG89EYOJ/FN6e6wx9JM+/DC4pqGRr6nwJMxcRt8g1c98h1As+lPsYFrnezgqh8SgXmUJTMEiF8YmbctOFyU+6W35PNDDIfS2LzYnovdvDYFhA6hsctq62Jelyx283xc/HqGk7sIiQYNBV7myLinoMXG58nDZ+qmZ7bh+/toVByv7ln9qI2wDxwswJtbSGFTLNatQWHEZu63XH1jpGbpQQNLTF5114mP46yeF7yCc7n4PIYaxdLWt7D4DWRYt/XCNz+yxkbOruPmwjLKl+/bL1I9Aa2BXSceVLyrTkjNGbN0Nwi9Fdv/r2k6PUdvwGIZEikcpCIIJO6/UNyNz1vOJRyB9rXB0fu9xmwEM/D4FZr4WM2/t11Yr3PByatJf68+cDQ8i7mZjU991mec5ve27rGYapQdoZEdzP8XnX0uLmEQzUbAggo2LC+xG4kGBrsQiaYZENLmUfnvKrndL9QelkxhIu1aItYRLwbibvGFgYPj7VwgzwCqTUFbU2/qGhulWPZQ1M7Qx2Ddp7wte1VdjeM2LMawnXDYbEz/6U7uoiSaELHJ63pcUvZkBcNeozeMX763zTNeTUj+29tf0z8Uzgv/6ZuamoxmZm/0qxIoP7ioqeqC+qx5d/bzgtdgOIuP29hj5AbdQ/ey84p4XfAyczAnB2BWdx+B9fLvCY86YWoPm80drqntuBKd0NG5QrGJWfA7gRqi2wg1Xi8TH3f/GNB3qdn6glIEQWlFoXEbepFoSEQQSNx/jbiDpmPuziUUJyvs7z5SfS4Bc3z43z2slS0oTZCZqy8+TtOc0dTxcuwyFYtp6RutrH+5havxr6W6oUGQhMXfOfw4puOVAcCdle6o6of1tMxxfoTjjqHs127geRESHfRdkEQDE7u0tpb32TavAyE7ONiEGodnFRVtWNmPY+G8C7md47VcV++Q+R8v/8E0WxmWw3Cm3RJ3r5lOHuLYaH1q3jtsOlLy07yxS/eIj9Vo7pomt+JddnnF9cRUWZbDQKqNTmBYRX09WO6j2U4g8fzhmDxxn9Is2tzByBiThOTmlxQekyYorTRwkvb2o6b2HhFCsio1tfVwRhFZFem5+rw8UAvusHDASRLmKX38DN5j1AayTUdDxBmfs5SYpdtjpLrYCNV7/pFwwRFFTY2J8Ni03mM1pGbpj1uG1V4JJW+GM5DbLwQS918k7uLjNECvQdxVtptAQ3vGugPyC3bsOP4AXuD0rBcg9LC3uKTJfszMeSkzz2D/aeK+UxYHzlt+z3mvJCR3t2Q8TM/42gNH2TpNtHcWt8Z6t+VY9iDrYDgPprUXEqQbmQ76PsLGsefXx6eH06WVthHCm+AbMMPRvUXiraRUMUusJ6c3hSVKohuERPSxZvWyYo5lO8PejGcFcG8HTt7cPMLqIlcvqCGG0tnQCIADzbk9LZsCQvpTbHpYMqBu4Of0eP5iVbPumtMx8WdiP4njWlZRKTZCbYqC4ey/D9p7hOMlCSs0T+GllHqMUud9kn1ZWQUV0jyXR9AC0282uRds8Ic0zw7ekAVKx/aeMp+21nix2vHR3DYK3P8BVFuok9zz8vFr98J5eWEUtQNDod2DRASBxP3XiPuoxTsXqhzjzaB5QPMaPHXL4KmbQdMXqWLh8XJfFIOgN88/6+9DYB4uVj0BAvFtZ8woK89/V6nkE7Dm0bcEFJ7r8mhveBQISl1jI4g1KK9xRPSt5C9MUp/m4DbDyX2Bq+fXnm6ivWt8CRYiLuBlUVltU+f79aQUkLMWhjNgkZ7Rl2IT+rKYkflMjEyH/3G0rdMsJw9epZKbXyw5W48f2umDuHuCgvehsMDAj371mtc6wfyeWzH6U7C5sryUsXbOIP2DaR9dJP4Xn3T4cewn7QwOB4R1vc5FaHXtOYV1i4OFPmjy5gkr9p0woRVxe41ESDSoaWxcQ1UMTDJzC61s/Wtr64VlVXjfzL9Idl4RlKljfNsvNMEtJL4/1QaaKVAtQbFHomLkWA5i18x7zt5WVFV18UkStKv2hT9GIoJA4v5rxB1sSYZT0BQFI1g/cYUGsm7B8O49RkNRt+2hF9PWHoA8cxQPQ7Z2iq1tbKxtaNsD8FQHt/XeWPfFhSeJ33zZA6m2IS+LRcm0ho591H1RWQmK8w0ngirhcfFrnvlPy2oaGSnLchAi0WNetYw4wch6Bk2EQu7omrTS8uJqrF+7nsMB4V7r6bcvMHzI1C1ww3neXSKKX99LSVP0DhDkjrQRIn2MUOjzogBHpIBuCpOoQVxHlXIsR6jPCpr9C+efJC50edQipJyonJrxOXLf8ZpgjM9TOnLMhKqkf5m3S9k7cCDN1v35CxDitWQ2PMTuI9UFJAm8Lri1zRoTn0Nz7/Xzt2zl5m/nbbKycqCocXYuUFuo+gRhk4pJDGgWwGX3tmL2sGJAc+RhWgYSEQQS918j7n9N0ykoetMisdfojZ+bdDpP8SheijB0xtarZp+13LeHRIBUDaGx+VGPQYJHs533hUdV1NWDMoqQqL2tWclvS7/5sqFuMAiOlGT+8C7d+S6ePD/AoLP8WU6g+GEfOpqbAxY32NetY2mCOY+3oIJe952gJTFLN+/FK0iEuzGcYafsG4izoO4MjVzebPijf0EhqLlrXj4Y/rCEFBDKv2jsFjcZqoSwwk8uQ0xe7dAlq2EztonJqXoHf9JpM4jG3h8RVV5XN5RhN8fZY6HKcdD0gZO0ZeZi3z//mq7T0PAFd/z9JmhBfTB6cZMXCqfc5+u9/Hnrbnn5PIc8E+1cJ9i7ipBpgtyRqVB7IRFBIHH/NeIORnpZq0+Lg6Zs0WwrFuh7LHjp4f4TtaFt7vOpdjRnNNupjzULXvWUt1hv9Wisl9wFXn6QdQmGAzbDiEgFRatp+PbgHhLcOagK39Sx81Usc/fuY8Wc5OgG6sz3LQ5VV9Sr160z301Ob3M2lmFENBwCtj/cN1F51eLXZbwbAu2P1Z5+0JSpa2z7Vih4+q175CfNtIfblVfRMobUFAc3frw6Fd8gela2+FgN1R0m85WOwV/znI0cDpyOVwIlM3sY3S48Nh37+DlHb9bfh4zPkQSllPQP328eBfCTdlhdveFZIk4KG3Vz6IIlh/t193piiqZ/0wglqDPwRMrByNheVsyhNHZgQSHcH1mWY2hhMRIRBBL3XyPueCml1l5Nhk7fuu8Msc38ccnPzOjemw1vN35+kDjW/M9/IcOy5ylgD0s6KGNPKwbXOxh1kauXMIlW9n1Rj6Ep0MOSoeQT+KPvtpyNIw5zxMgGaR5j52wUEU1MyxQjtz3R/1VNje+LNgJ222bn4rkfHsFeFpZRgdpUkEjDQlJY2wyjsy2fftb1ymI3bNYVnkTRCQxvcy/Y+FBDWGdkD6DanIh+kvHs5dvSd4tUTyxSOf7JhVXX9P8woKi4ugaegveLl0Ombuk9dqOQtJKWg2fPOboCEoqt23A8LG39cBKKIrLKPGeWzKxnAhbU9V4By90/tjagdoJmGTwUqMYKv6kHDIFA4t454v7ffbuJK/aBydZmX82hi1bfVmxQYRHeglJZXz/S1mmsrbM8yxFHpFZy64/TMfHw8pulPgXBavzuCVAgZxo/PkzPem9/qIrgXLJclYcrl7VxGM6w+6pCeL0WQkTaKis7vCThXVWNMImaWlrGm7KU/669QZkiYO9bUNocjvm3l79jTh7UOnju3F2oeKq4PULxqTn8MCDbQyKlGI4i0G5o5jl5DNt5iZvXsOnbFqudAmMcSlA2ZQ2euiXmM6PdD1+ykp6jv07nPLQMTkbHQZ0E1w81xPm4lt6D4VK/YUgSAoHEvTPF/eB5svjYjSMX7Wy9S8f4joPnN85QBzWZ6ujG6ygAWRQi0UbYfNI7f+FJYvvD0jvaoWTNnNZqMOKPYAiNLUKiz3N5tC0ogqfvMiyHryrBK78Am2lFpE2xssVLEUqqa/pYYxFIZjk9cvkQEuRziHM7uFp8OOUB//4YW2dREh1KW8q18UVINHW/ILDK3fNeQA2U/KYUzosjYp7R7qek8w+0SM/YGhTGcg7xC4tfoXEGdP9eShrU6CeutN0iWbrh1Bbj201Czx3gD09W2sahsLKlYwZo1vi8KELCgUDi/ivFve94TWiJ9xi14Ys5r8SnBBR26I2taWhY88hPPxirGOobOXjuOJAWefLevQPp+f77MIBqeygy9ifc8A3+wdD4ACXlYD1ONsMZ7PF2Ll9Vgm/BS1B2EMTp1nYTV+7T9A8WbjY2pn36U2ygDdTmoKA1Xr7cygbr8CE+zQAdBwsdrPjRtk72z/KESZS+1iywr+G8az8NXkpOz+xpxfT70IPE/QRCWad7adoHzzAtWKhyzNatybv6NAc33eDweS6eYPsjgUAgce+K4i4mj4Vn+2I2h5w8HNeB4iznL5jJ+iER0MAHC5fvTFGQSFni7v2D7gOYoullZT/nnvejsCbaY7NDOdzpV9uCw77q8OCiIjEyHRoxf3v5W6ZnaQWE7u7wAPBhDDtV37Y/LewIjYRHoxUQAja7U+7zXlZMqE3XPPIFQ56ZnQMGO6i2XnBEa59oYYXFva0YJvFJXLF25w3EvM32m772YOuzVFbV9Bmn6eIdNcHO5UJsogiZZpudm1VWkdNWTxECgcT914v74ClbCl+9/WI2MNBkmA547ofQ9u5UbMIkBzfMayPVxoM7eu89d9hMWilyCtjE3rDHesHhva2ZcJdazD/6Ng5GxkCd8bj49esP4bxFSXTjiGhoJfwblwgmv2nK088du9zDewh3Wu+qR75gifeyZmLhamfqts4pLKMsKK30rqqG99kA2gfIFxgCiXuXFvfeYzRKy5s+5SW/Le1uSW9zVpFxZPSl+CT/gsLpju422bmfK20ond2Xwprh5A7KRct8hn46rSGlZ+oEhYlbswZTbZ+/e/cjTiFKpu0Lj+YOTKLOdfZoJ2dEUXF3EqOvNWusnbP3i5c3klLErZgDF7cMAs6Lt9Vv4qY+1jailtin3SvxyehRIpC4d2lxF5FVqa1r+kwXUFDUzZI+3akNOTAIiTBLfepbUIgjUqEtX/Xhy94Gv6B+FJvMsorbyWlY97oFFtu6g/57/z9hZuWo+wVBy6ZFD3gnMtXR9WTMk4n2znIsh/J2B5s2cDh4Ijb0XpRE482EGm3rLLQBCxRVVlHV94PLT6p9gIiciltevjCZNsnetZslGgmDQOLejDZDY4eGhurp6SkoKOzduzc7u6mTury83MjIaMWKFcbGxj80QHYjyLEUgb+53tNP3sYBWtwBLz9+OM0oL6+oq9fwD6ZmZpfV1uoGRYB8O+c2je4YyXYSJdOdcp/jLKiX45O6W9I0/UMeF71CP5rPcSrmyRAaewzb+Xum5naEBa6e8zvgRac7md7LkgXPlDcsVd7GEXfxbk1t3ZvSCgEJQnUNVjcsVD0++59DVxNSZjs9es+dDIWeIwKJexsS33zz2LFj6enp1dXVTCZTR0eHl2hmZmZiYgKyDktY/3HiXllV032kOqwEFxaBpguTqSNsHIfQbTUDQ8bZOfNm4oiR6RIM+7+9/J0+CPoiV89zcU1dN/0prHkuj+4kpwqSqAIWVBHkuftL+Lx4udTdW4blkF3+Yz9FLnLzWtSBoSxD6XYb/YLB0udtuuQ+Fzh+fej0rXkvXglKK+XmY+b8fKWjN4guKzx8FL0D0BNEIHHvkLjzASlft24db11LSys3F+vXzsnJgfUfJ+4lbyv6TcDK723NxHPH0iW+Kd0VGjmQhnkiNE1NxwJcWIDiO/WwYlh/iF6/wS9YNxibKgn2mzCROtrWcRzbpT/FphuZNs3BDf1c2ie86NUsJ4+/6Ow2o390IgEFhf4FhR2pbJpXM9AmEyXShs/QTc3MF5JWsnXDRgQt33jaK+iJum/QzcRU9AQRSNy/TtytrKzATuetKygo1HBHPsAS1n+cuI9cuAOss/dcD1xilnRB7rDrC08SQdMXuHguc/cWtqDuD48S4A6QiH3dNCv9eHQcmPle+QXPK971obAuJyRDTdCDzJS3cUS/lS+S8ObtBDuXvhTWm8/H7fuF5FdW/kVlC0krO/lFCe29cPYG5kp++toDUfEZM53cHXLy0BNEIHH/CnF3dXU1MDCorKxsLe6rV69ukTkuLg6Unclkfqe4czic8Sv27Tr+kNs2Z7vm5v/DbXS75uVDU32uiwdo+qwPYy2aT59JKHk7jG53NjbeNjunHzcqqVnqU/Qr6SBZ5RWyLIduZHpVK7eRXQGeZxiZuQaHb2KDNRU2n9t14qGonKqCg0cfa5brh+GtCAQS9y+LO5vN3rJlS2npx89rP6db5rq5Mxao3tZpqoMbnkhtw0WtNYvvzbUFkxxchIm0Ze4+0xxRP8zX8bKqagiNDbpZ31U/SwqRqJMUjCYqHxEwtxYYtxELcr3tNI5IgVZaUVU1eoIIJO4dEncKhaKtrV1S8knAB1NT05/wQXXHMdMeo9RB1gUsqL2smPWt/Dv2smSO5kaGaw3UBzgL6spHvkcex6Hfx1fBi6D9OY+SXQF4suJm1gJTNuHMreedvg9m+ySGPc+fZQMaJ4NA4t6mrDenzcQqrpfUsrIyQ0PD5cuXw/LHDYU8fZ1x5jpThEzrR2G1meEvOnt7SNuOw3xfFIDtudjNq7kjKkRHqGtsnGjn0rtZWNSuxvn/tXcuQFGdZx8HTVU0MXGwLc0Yp1GDMSaWaCYZPysfUWJEpBGtpCZSSlQGL4mVi4Ooqxk1SWMBuQVSkIuAMiKKN1JJShutRMnihdDEUkSEfBq5yE0ERNjvkW3O7LDsyu4+LO85/H/jMO++7nn4v8/Z/Z/nHM553wuX7eP2PTZ3zaPJ+9ee+vKRXy6Z/mBez6OjcHs7gLlbAcvN/Y/b94YlHDXyHPmT+w8FnFP3+l+0yYJT+eT+H3XPTAJMIrLkishrRhffrh+akObwu1D79IPzP/vCdrznr4/kftHbDPUAwNxFNPelm2InJ2eONFyOOew/tOlrg1ddXHLzbBPTTv+AmV1NRvxLG0OTMv7n2Gdj0w4+mEB47Y4Xso4V1dZhxwGYuzzM/cm3NpM72xm++HvnXsc9wwstnb1Vs1l9CQ8rKhKvv52ecSR31ZmvfpP39yf3Z9Pp3cW620gLgLnLw9zHqaJtE9Mv1uJLC3oSUKimmt39VP7+q+VD9qZNyT7W0N6OtACYuzzMfeK26LkHjmPvgl7M/Zz6FxkPFhG83dZOZftX1VjhGsDc5WPuEzZH+uRgGR3QC1/evLWn5L8zDdgmplX2z9TEAMDc+8Xcx22NWnP8b9i7wDitHZ1IAoC5y8ncHbZFbfzraexdAADMXVHmPvpP8YEwdwAAzF1h5m4X/pfAvH9i7wIAYO6KMvfHdsTEnL2AvQsAgLkrytxH7YpNPH8ZexcAAHNXlLnbfRCbVoQ17AEAMHdlmfuIDz45VHwFexcAAHNXlLkP++iTE/8qw94FAMDcZWnu3/6nqtf+n/wp/ovSa9i7AACYu/zM/d9Xb9g+5fn7P+6hdmtre1Zuwa3qeu1/Dd0d/89rWBITAABzl6G5r9+eOGzCkkeeXtzZ2bV6c7zN+EXL10dQ//X/qx4S9qm6CiswAABg7jI09wmz/R9bHDRiktetmgbb8Z5PvbJie/iDBd5mLwm1Cfu0qOIG9i4AAOYuP3OfumyLTULasNCw4ZN+a/vUIvtp3i5Lt1D//JUfPJaYcaPlLvYuAADmLj9zHxqeMCQxzSYx7ZEVqiFxyU6b9szw2kz9Q2KThyWm17a1Ye8CAGDuFpm7y4/odjY1NQUEBLz22muBgYHUNtJpnrkP+TD2f4/kjkje/9SB7CGJ6eTyP9/xyYP++FRqo3IHAMDceSr3HuYeHx//8ccfk4PTT2ob6TTP3G3iU/5a+f2K01+RlQ9NTBubmvnTjWEP+qOTMq/8BxN1AwBg7v1i7suXL79+/To1KioqqG2k0wxzjzqjtvk0te3+/a9u1fh+WfCrIyceT8kc+udPcy5+R15/p6MDuxYAAHPvF3OfP39+W/eFb/pJbSOdEhcvXiRnz8zMNK7vfmeXbUwymbvU06XRZH5TOkQVsSzlyCPhf8F+BQDA3K1h7m5ubkY6zajcd312prOrS7enuLbO5qNPVmfm/nJ3IvYrAADm3l/m3q+XZfT51+0Gm4S0BTH7fxWRgv0KAIC595e5x8XF6f/ttNdOFnPv6OyySdj3xEdxP/sYl2UAADB31lshdW+IbGxs3LBhg6urK/2U7nrstZPF3Anb2GSHXXHL0o9hvwIAYO5slTsXZpv70Ohk2/cj12fmYr8CAGDuyjF37eNLO88UYr8CAGDuyjH3yfHpr6ZmY6cCAICI5n7p0iWpvXPnzu0AAABMhMxTOHMHAABgBWDuAAAAcwcAAABzN452thkjZGZm/oMDljgQAzEYFMQIIkb3j5eyrNx1b60Z8DgQAzEYFMTI6LMntLn35ehktTgQAzEYFMTI6LOHa+4AAKBAYO4AAABzBwAAAHMHAAAAcwcAAABzBwAAAHMHAACYOwAAAJg7AAAAmDsAAACYO5ANzc3NggQRTQwAMHdNXV1dcHCwo6Pjo48+OmrUKGps3Ljx9u3b1g9iMGs2NoIEGUAxly9ffv7555944omVK1c2NTWZF4cliGhi8vPzHRwcnJycSkpKZs+ePXLkSGdn5/LycusHEU2M4r9HlsepqqqaM2cOuRbl2cIMi2juNLYVK1Z8++23d7uhBr10dXW1fhCYuxFmzZoVFhZGB9H333//pZdeqqmpMSMOSxDRxEyfPj0jIyMrK8ve3n7btm10nFCpVO7u7tYPIpqY4cOHe3t7u7m5TZ06dfTo0TY/Yv0gosWR3u/p6RkQENDY2Lhp0yYzMiy6uQ8bNoy+YD3KcMqg9YNok94r1g8imhgq31paWrTthIQE+mTfvHnT1DgsQUQTY2dnR/VEa2srbUvfUuppaGigEwLrBxFNzL59+2bOnFlZWWlJXcISRLQ40lZjxoyprq6mRn19vRkZlkfl/t1332mLbmrQy7lz51o/iKFdZfZh2cJiWSgxdJJeVFQkvdyzZ8+UKVNMjcMSRDQx06ZNKysr081qRUXFxIkTrR9ENDFEYWEhnQcUFBRY4qcsQYSKI21FtT/XSbmI5l5bWxsUFOTo6DiqG2oEBwf3KMOtEwTmboScnBwPDw/dnp07d5oahyWIaGIOHz7s4+Oj2+Pn55eenm79IKKJ0ULnQy4uLqmpqZaYF0sQceL0eg6tQHPvFdyGATEQoxgxbW1tvr6+WvMyOw5LEAHjcO0mEc0dt2FADMRAjCzEiDYo0c0dt2FADMRAjCzEiDYo0c0dt2FADMRAjCzEiDYo0c0dt2FADMRAjCzEiDYo0c0dt2FADMRAjCzEiDYo0c0dAACAhWBuGYiBGIiBGIUMSnRzF2puGYiBGIiBGLkMSnRzF2puGYiBGIiBGLkMSh6VuyBzy0AMxEAMxMhlUKKbu1Bzy0AMxEAMxMhlUKKbe69gag6IgRiIkYUYDeaWMQRmw4AYiIEYWYjRYG4Zk8BsGBADMRAjCzEazC1jEpgNA2IgBmJkIUaDuWVMArNhQAzEQIwsxGgwt4xJYDYMiIEYiJGFGA3mljGJ5557TqVSFRcXD3gQiIEYiIEYGQ1KdHM/f/58UFDQ008/7ejoGBoaeuHChYEKAjEQAzEQI6NBiW7uEmq1OiQk5JlnnpkwYcLGjRsLCwsHKgjEQAzEQIyMBqWRy0NMly5d2rJly5QpUywMQsmyMAijGMuDIDPIDDIjWma4kmO5GMVO+dsfDwWYHeHxxx/39/f/+uuvLfztDQ0NdMr27LPPUmbGjBkza9asnJwcU4NwZSY/P9/BwcHJyamkpGT27NkjR450dnYuLy83L59UsMyYMYOCvPLKK2ZceURmkJkByQxXclgyIwNzZ5n9kuuhgOHDh3t7e7u5uU2dOnX06NE2P2Lqx3HXrl0TJ06cNm1aZGSk2VNGkIyoqKiWlpbo6Gg64GVnZ0+aNCkmJmZAMjN9+vSMjIysrCx7e/tt27bRx1qlUrm7u5sUxNbWtrOzkxovvPACDYSGRgMkVcgMMiOLzHAlhyUzMjB3ltkvuR4K2Ldv38yZMysrKy2p3LVbdXV10fH57bffpoP8m2++mZeXZ2qcESNGaAd1584dOqehBp0NjB8/fkAyY2dnR4fe1tZW2raxsVFbCtHQTAoybtw47QkNDUcaGg0TmUFmZJEZruSwZEY2lbuFs18yPhRQWFhIx9WCggILzV2ivr6eCoQXX3zR1DhUF2hrDfpJJwHUQyUMFTIDkhkSUFZWpju6iooKOjsxKUhERASVS1Q0BQUFxcbGaodGJRUyg8zIIjNcyWHJjAzMnWX2S96HAuhQ7OLikpqaymLuZlNcXPzyyy/TQZ4ONmq12rzgXJk5fPiwj4+Pbo+fn196erqpcehUlM6NqEihfT158uSQkBCqWZAZZEYWmeFKDldmRDd3MWlra/P19eWyaQAA6FdkY1UsrmpGEEUu6YvMIDPITP9lxozkDJYFsoUyd0Uu6YvMIDPITP9lxozkDJYFsm0MYP0gGiUu6YvMIDPIDGMcluQMlgWye82LGebOWGsoaUlfZAaZQWYY47AkZ7AskC2UuStvSV9kBplBZhjjsCRnsCyQjUlKIQZiIEYWYjSY8tckMEkpxEAMxMhCjAZT/poHJimFGIiBGFmI0WDKX/NQ5IypEAMxEKPUKX9FGBTuc5eTGKGeAWEZFJcYlulbueaAZRkUl5ijR4+OHTvWycnpm2++cXZ27vG0vTWDcMXhmkCba+pgrjjsPgNzl5MYoZ4BYRkUlxiW6Vu55oBlGRSXGDq0nOiGjhDSNFtkqdYPwhWHawJtrqmDueIMCnMX6iEmPFHVr4PiEsMyfSvXHLAsg2IU097e3tbWRruGjjTUQ2GpZLZ+EK44XBNoc00dzBKHyyJkYO6WH8S47szFE1X9OiguMSzTt3LNAcsyKC4xkydPzu2GiuW4uDjSQyWzqdNNswThisM1gTbX1MEscbgsAuYuVzFCPQMi1LMbLNO3cs0ByzIoLjHay9x0eKCAzs7OVFE6OTmZeg8GSxCuOIwzs7JMHcwSZ7CYOwAsNDc3CxJEqBGJlhnliRHkY6PYBbK5FpwV6gYVlkFxZUYoMSyLFAu1DDSXGKEyozwxGiyQbRIsNxtwLTgr1A0qLIPiyoxQYlgWKRZqGWguMUJlRnliNFgg2yRYbjbgWnBWqBtUWAbFlRmhxLAsUizUMtBcYoTKjPLEaLBAthl1roU3G3AtOCvUDSosg+LKjFBiWBYpFmoZaC4xQmVGeWI0WCDbJFhuNuBacFaoG1RYBsWVGaHEsCxSLNQy0FxihMqM8sRosEA2AAAAawJzBwAAmDsAAACYOwAAAJg7AAAAmDsAAACYu5L3IgCs4DsFcweimDuSAPBxAjB3fBsBwMcJ5g7wbQT4OAGYO8C3EeDjBGDuAN9GUXBxcYE8fJxg7kBp5i55h8uPuLm5bdiwoaKioke/BHVu3bo1KSlJCrJ3716VStUjclFRUUBAwIIFC5YsWfLhhx9Kq5ToR+Pi2LFj27dv1++nzuPHj/eHe+pva3Y0Qxs+NGCPN5gtAOYOcweKNXdto6WlJS0tzc/Pz4hZ1NbWLlq06OrVq9Smn9TWn+2SjhCnT5+md1LA1NRUetnfpWh7ezsdSG7evKnbSS+pk/7LOuZu/cqdSwPMHeYOFG7uxN27d+fNm2fcO06ePOnv79/R0UE/c3Nzjf8WCvj6669bwRBTUlJiYmJ0e6Kjo+nQQo2qqio6vfDw8HB3d6czD2ktY0nPvXv36M2LFy/29PSkBr2U3nDixImlS5e++uqrfa/cKTMRERH06956662cnJxe89xr/g1t2Kt+/XMgapSVldG2XV1d2h5qLFu2jI7BhgYIc4e5g8FSuWdkZLz77rsP9eKAgIDVq1cHBQUZ/xWtra0UMCQkRAr4xhtvkNf7+vpmZ2d3dnYy5oQsj04j7ty5o31JDXqpXePmnXfeuXDhQltbG3VGRkbu3r27xwCTkpICAwOru6HzDOm6E71h8+bNdApi0mWZ5ORkilZTU6ON1ndzN7ThQ/Xrvly1apW0lIRardaehxkaIMwd5g4ENfeLtbdTSq/28R+92ZC56F52Ly0t1e/vcZWcvIZe0k/jBw+CHPb777/X7aey8cqVK+vWretRaP93RCXlKVn5ffxHb9bdNjw8/MCBA9o2NagK1o9PBzCqxHtkgMpb6S8N5eXlVPxKb/jhhx/6eElE6qHNdaP13dwNbfhQ/bovjxw5Iv35gRp0BmBkgDB3mDsQ1NxzKir/8GVBH//Rm42bC9WGBw8eXL9+fV8q9/fee0+6mG4IciKqRumd+v9169athQsX6vfnnDr/h4CoPv6jN+tuW1VV5eXl1dENNaSDCh1LSKqHh4f2eDNnzpweA5w3b550aZ4auhempEscfTf3HtH6bu6GNnyoft2Xzc3NCxYsqO+GGvTSyABh7jB3MCguy2gvpDz0EvnJkyfXrl17//79NWvWUPuh/j5//nz9/urq6sWLF7NnZsuWLZ9//nleXt7WrVulTipUT5061dTU1NnZST/1B26kcn9o9oxX7teuXdP1bjp8att1dXXGK3fdDQ3p7/GXAKl/x44dmZmZdO5CDeMDhLnD3MGgMHeynkOHDq1atcqItZErkSlfv35d072kr6enp/4laTLW0tJSqhCpPI+MjJSuuYeGhlIRSr+FNgwMDIyKimLPTElJCelfuXIlNaROEnzmzJl79+7duHFDpVLpDzwxMVH3kvTevXstMfekpKTg4OCabiis1L9u3brU1FQ6fJIMSoW+DEMbGtK/aNEiybJ146jVam9v7+XLl0sX3w0NEOYOcwcKN3ctVLOTAWkXZdcYvs89LS1NCpKSkqJbI2s5e/asv78/RfPy8goLC6Nis0c/VY5kN0ZuUrSEtd3o9pw7d47MztXVlfRkZ2fruyopoSONZzfUkIQZN/cemdG99yY8PNzDw4Pq5aNHj0r9VDLTuQ4N38fHhypxfRmGNjSk/+DBgwsXLtSP09XV9btupGtKhgYIc4e5AwWaO7AOgj8Hi48TzB3g2whg7gDmDvBtBDB3AHMH+DYCfJwAzB3fRuxHgI8TgLnj2wgAPk4wdyCLbyMAWCAbwNwBAEDh/D85uWofOBHoEQAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0105546008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|LINEA DIRECTA ASEGURADORA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">399900.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.54</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">419120.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0105630315</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|CIE AUTOMOTIVE S.A.</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">399000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.53</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">366000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0113211835</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|BANCO BILBAO VIZCAYA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">408500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.64</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">404705.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.55</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0113860A34</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|BANCO DE SABADELL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">425700.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.84</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">405450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.56</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0132105018</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|ACERINOX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">743700.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">8.45</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">789860.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">8.88</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0147561015</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|IBERPAPEL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">392000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.45</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">406000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.57</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0164180012</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|MIQUEL Y COSTAS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">432000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">4.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">424500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0165386014</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|SOLARIA ENERGIA Y MEDIO AMBIEN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">599225.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">6.81</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">540980.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">6.08</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0176252718</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|SOL MELIA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">555375.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">6.31</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">533250.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">6.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0177542018</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|INTERNATIONAL CONSOLIDATED A</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">221279.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">2.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">199006.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">2.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0183746314</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|VIDRALA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">333000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">3.78</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">364450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">4.10</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0105777017</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|PUIG BRANDS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">342000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">3.89</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">167600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">1.88</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0126775008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|DISTRIBUIDORA INTERNACIONAL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">707600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">8.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">777200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">8.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0105148003</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|ATRYS HEALTH</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">180292.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">2.05</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="euro">128000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ipp" unitRef="pure">1.44</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-60495454_ia">ES0132945017</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-60495454_ia">Acciones|TUBACEX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-60495454_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="euro">730710.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-60495454_ia" unitRef="pure">8.30</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60495454_da">Distribucion3.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-60495454_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T32025_V-60495454_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T32025_V-60495454_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T32025_V-60495454_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-60495454_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-60495454_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T32025_V-60495454_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T32025_V-60495454_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T32025_V-60495454_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T32025_V-60495454_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T32025_V-60495454_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T32025_V-60495454_da">true</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T32025_V-60495454_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32025_V-60495454_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 283,49 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-60495454_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. Los mercados de renta variable cerraron un nuevo trimestre en positivo, des tacando especialmente Estados Unidos, donde la tendencia alcista se aceler&#243;  gracias a unos s&#243;lidos resultados empresariales, el fuerte impulso inverso r en el sector de la Inteligencia Artificial y las expectativas de mayores recortes en los tipos de inter&#233;s. En Europa, las bolsas tambi&#233;n registraron  avances, aunque m&#225;s moderados, lastradas por el cierre pr&#225;cticamente plano  del DAX alem&#225;n. Este entorno burs&#225;til favorable vino acompa&#241;ado de niveles de volatilidad h ist&#243;ricamente bajos: el &#237;ndice VIX estadounidense termin&#243; el trimestre en 1 3,85 puntos, muy por debajo de su media de largo plazo. Por su parte, el pr ecio del crudo prolong&#243; su tendencia bajista y encaden&#243; tres trimestres con secutivos de descensos, contribuyendo a la moderaci&#243;n de la inflaci&#243;n y all anando el camino para nuevas bajadas de tipos, especialmente en Estados Uni dos. En los mercados de renta fija, los tramos cortos de la curva continuaron de scendiendo a ambos lados del Atl&#225;ntico, mientras que los tramos largos, rep resentados por el bono a diez a&#241;os, repuntaron ligeramente. Finalmente, el tipo de cambio euro&#47;d&#243;lar permaneci&#243; estable durante el periodo, cerrando e l trimestre en 1,1734. b) Decisiones generales de inversi&#243;n adoptadas. Seguimos aprovechado la volatilidad para utilizar toda la caja disponible c omprando acciones hasta el l&#237;mite legal, priorizando las compa&#241;&#237;as de calid ad y con mayor descuento para maximizar el potencial alcista del Fondo. 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 8,74% durante el periodo y en los &#250;ltimos doce meses ha sido del 8,93%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 1,54%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 12,87%. 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 nega tiva del -1,03% y el n&#250;mero de participes ha registrado una variaci&#243;n posit iva de 5 participes, lo que supone una variaci&#243;n del 0,82%.   La rentabilid ad neta de la IIC durante el periodo ha sido del 1,54%, con un impacto tota l de los gastos soportados en el mismo per&#237;odo del 0,63%. 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 1,54%, a su ve z durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco  Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el period o 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. A nivel de gesti&#243;n, durante el trimestre vendimos parcialmente varias posic iones (BBVA, Banco Sabadell, Gestamp, Acerinox y Global Dominion) con impor tantes plusval&#237;as debido el repunte de sus cotizaciones y con el &#250;nico moti vo de no sobrepasar el coeficiente m&#225;ximo de inversi&#243;n fijado por el regula dor. Con la caja disponible, continuamos construyendo las posiciones en Pui g Brands y Atrys Health, aprovechando sus bajas valoraciones. Durante todo el periodo, el porcentaje de inversi&#243;n en Bolsa super&#243; el 98%, ya que conti nuamos encontrando muchas oportunidades de inversi&#243;n en compa&#241;&#237;as de calida d, con balances fuertes y con importantes potenciales alcistas, lo que nos hace ser optimistas para los pr&#243;ximos trimestres. 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 1,5794%. 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 no posee ninguno. 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 9,24%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 10,67%. La beta de GVC GAESCO BOLSALIDER, FI CLASE A, respecto a su &#237;ndice de refer encia, en los &#250;ltimos 12 meses es de 0,64. 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 1,29 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:  BANCO SABADELL, BBVA, AIRBUS, LINEA DIRECTA, IBERPAPEL, GRUPO CATALANA, VIDRALA, ACERINOX, GLOBAL DOMINION, CIE AUTOMOTIVE, GESTAMP AUTO, MELIA HOTELS In, TUBACEX, PU IG BRANDS, ATRIS HEALTH SA, MIQUEL Y COSTAS, IAG, DIA, FAES, SOLARIA, TALGO , EDREAMS ODIGEO, , en todas ellas el sentido del voto ha sido a favor de t odas 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. Muy previsiblemente continuaremos con niveles de inversi&#243;n elevados en rent a variable durante los pr&#243;ximos meses dada la todav&#237;a descorrelaci&#243;n entre cotizaciones y valoraciones, con el objetivo de maximizar el retorno para l os part&#237;cipes del Fondo.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T32025_V-60495454_da">NO APLICA</iic-com:AdvertenciasCNMV>
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