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<iic-com:Patrimonio decimals="0" contextRef="FIM_S12025_V-60685922_ipy2" unitRef="euro">29264545</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S12025_V-60685922_ipy3" unitRef="euro">24665812</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-60685922_ia" unitRef="euro">15.4314</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-60685922_ipy" unitRef="euro">14.2820</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-60685922_ipy2" unitRef="euro">14.4996</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-60685922_ipy3" unitRef="euro">11.7461</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12025_V-60685922_da" unitRef="pure">0.83</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.83</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-60685922_da" unitRef="pure">0.83</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.83</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_V-60685922_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-60685922_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12025_V-60685922_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_S12025_V-60685922_daa" unitRef="pure">8.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">5.68</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">2.24</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">-2.80</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">-3.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">-1.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">23.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">-10.97</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">-8.55</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-60685922_dly3" unitRef="pure">-4.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-60685922_daq">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-60685922_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-60685922_dly3">2022-01-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">3.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">3.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-60685922_dly3" unitRef="pure">3.95</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-60685922_daq">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-60685922_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-60685922_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">15.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">18.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">12.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">10.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.14</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">11.62</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">18.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">26.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">19.15</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">14.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">10.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">10.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">10.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.63</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">15.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">13.62</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">F210vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">12.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">10.23</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">11.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">18.84</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">26.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">19.15</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">14.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">10.45</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">10.45</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">10.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">13.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">14.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">13.45</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">F210vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">12.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">10.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.13</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">11.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">18.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">26.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">19.15</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">14.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">10.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">10.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">10.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">13.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">14.08</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">14.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">13.53</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daa" unitRef="pure">0.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_daq" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq2" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">F210vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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+fP4d0AOSuXVpaWiKk0j1btmB0gT7LXSRS4IEANaNl4MBUd/dwqfTly5fwDoDctcie+PiIwMCGkSPhnT7LnRNJIfdejT+TsH377thYeAdA7toiKytLzjBPx4+Hcfop9+8//BAJon78amYWGhycc+QI1AMgd81TWloqEYsrp0yBa/opd9lOrsLKCgnSq3hiaUnZ7+rVq7APgNw1yZMnTxQMgy7tmpE7w96ZNg0J0tsonzlTynE//vgjBAQgd83Q1NQU3jbDNbrHaETuchFL9VAkSB/i6KpVoWJxY2MjHAQgdw2wOzY23suracgQyEVDcmcg9z53nknYvj0RN1cB5N5/CgoK5Azzq5kZzKIpuYeEhFSbmyNB+ha/jRlDGbKwsBAaApB7f5vaMeKjxuVeP3o0EqTP8cP06RKxGI3vAHLvI62treFSKUZBgdwNMHI//zxMIkHjO4Dc+8LBjIw4b280tWtW7m9/VUNybxw+HAnSzyebKHPuS06GjADk3jvomlfOMFUWFvCIZuVusbmK5I7U0FTPd0y7CiD3XtDS0hIpFhcuXAiDQO4GnqShHFdfXw8lAchdLTLT0nZv3doycCD0oXG5z9h6U8pxSA2NRPPgwXHe3ilonAGQuzpUVVWhQUZ7crfZfjUyIACpodnGmdu3b8NKAHLvgdjQUPSQ0arco/38kBoajDwnp4iQkJaWFogJQO5dUlJSohCJMFa79uS+wKdw144dSA0NRsPIkXStefz4cYgJQO5d3kcNY5jymTPhC+3Jfalvfsrmr5Eamo2L9vYKhsGETQBy75yszMzdW7didDBtyz3V3R2pofExZ2J9fPbjziqA3FVpaGhQiET3J02CKbQqd5fAg+nr1yM1NB6VU6ZIxOInT55ATwBy/z+k7N59YONGVNu1LXe3oHTcr9ZS0CXR7pgY6AlA7v/l3r17Uo77ZexYCEIHcqcXSA1tRJWFRUhISGVlJQwFIPc/2BURke3sDDvoQO6eoqTTixcjNbQUh9eujQ0NhaEA5P6KGzduSMTin8eNgxp0IPeAoMiL9vZIDS0FXX1SZr5+/TokBSD332NCQ9FQoDO5BwWGQ+5ajaOrVkVJJJAUMHW5X716lWo6v40ZAynoRu5ssAxy12r8amaGyjuA3H+PiYzMc3KCEXQmd2kQ9/2HHyI1tJ3UsTIZPAVMV+6PHj1Ca7uO5S4PZCusrJAa2u42QxmbsjdUBUxU7vFxcQc2boQLdCl3mQhy10VQxk7ZtQuqAqYo9+fPn1PtpnLKFIhAl3JXBIseTpyI1NB23J06VcpxdXV1sBUwOblnZ2fHeXvjkVTdy/2JpSVSQweRsH37wfR02AqYltxbW1vlHHd59mwoQMdyl3BiyF03ccXWNkwkoqwOYQETkntJSYmcYRpGjoQCdCz3kJCQX83MkBo6iJfDhslYtrS0FMICJiT32MjIb5cuRfnXi9zrR49GaugmTi9evCs8HMICpiL3+vp6qVj8dPx4FH4dyz2Ai4TcdRnV5uYSsbi2thbOAiYh92PHjoUHBaHk617uQVw4yb1x+HCkhm6idcCAKH//3NxcOAuYhNzDJZLChQtR8nUv92BxKMkdSaHL+Nf8+VFiMZwFhC/36upq8gtdrqLY617uXIgUctdxPB0/XiIW//TTT9AWELjcjx49umvHDnRv15fcZSyLpNBxxO3YkZOTA20Bgcs9Ui5Hm4y+5C4OkUT7+SEpdN9nJpwumAAQsNzr6upeTSKMh2j0JPeQkBDIXffx87hxlPLoMwOELPfCwsJQkQhtMnqUe6yPD5JC9xERGJifnw9zAcHKPTE+/pijI4q6HuW+9+uvkRR66TMTFxkJcwHByl3BMHenTkVR16PcMcayXuLhxIlyhmlpaYG8gADlzk/N0TRkCIq6HuWe4eaGpNB9tAwcKOW4iooKyAsIUO65ubl7tmxBOdev3I+uWoWk0Eske3igQyQQptxjo6LOfPYZCrl+5U5/kRR6iWIHhzipFPICApS7gmUx7xLkbrJxd+rUsOBgDO8OhCb3x48fk1maBw9GIdev3M/PnYuk0Nfw7pg1GwhQ7kVFRZEBASjhepf7RXt7JIW+InHbNioI8BcQlNzT0tIOr12L4g25m3LkOTmlp6bCX0BQco+USIodHFC89S73K7a2SAp9RYmdXQzLwl9AUHKXctydadNQvPUu9worKySFvuL+pEm4pwoEJfeffvqJtPLL2LEo3pC7KcdvY8bQT4Cx3YFw5F5SUiJjWYwXZghyfzhxIpJCjyFnmMuXL0NhQCByz8nJSdy2DQXbEOSO8Zb1G/s2bz527BgUBgQi95SUFAxpArkj+F9h7969UBgQiNxjw8Mx+5LeI+eLL0juP48bh6TQY5ydNy9OLofCgEDkHsay16ytUbD1G3TxRHKvHz0aSaHH+GH69KjgYCgMCETuMpZFP0jIHUHxxNJSxnFQGBCC3Ovr69EP0hAi1d2dfojG4cORFHqMX83M6FdoamqCxYDRy/3HH3+k3NwwciQKtn4jztubfgikg96HD6NfoaqqChYDRi/327dvU25GJ3fIHcGHRCyurKyExYDRy/3atWthwcEo0obw+AzkbggRFRBQVlYGiwGjl3thYWG0nx+KtN4jpA2kg94jxteXCgUsBoxe7vn5+Xg8FXJHKCPZw+PkyZOwGDB6uefl5aVu2oQiDbkj+DiwceORI0dgMWD0cs/Kyspctw5FGnJHKOVOhQIWA0Yv9/T09NzPP0eRhtwRSrlToYDFgBDkfnTVKhRpyB0BuQNByT0xMTHPyQlF2hCeUKVAOhiC3KlQwGLA6OVOtUU0yyAQHcaBgMWAEOSe7eyMIo1AQO5AaHJHawACAbkDocldLpfvRz93BKKd3GUyGSwGjF7uCoUiydMTRRqB4GPPli1yY56Mqamp6WIXqD+U8X/+85933nln8uTJ9KKj3drBL8nNzR03btyoUaM6TD8bFRU1aNCg8PBw/u3169fnzp3bYVPdvO1Bsior9+rjpiL3yIAAFGkEgo9oPz8qFMYrd36GBl8u4Ws2Qxn09tVUMPX1am7kq6++SktLS01N9fDw6NGhpPWHDx/ev3/f3Ny8/fI//elPjx8/pr/0ura21tramv5qT8eQe0fo7CpjWRRpBIIPqutEREQYu9xHu9e/5va7Muhtr+RuYWFB1fzm5mZ60aNDLS0tqVZOHu9QMSetU8Wf/ra2ttK/bty40f2mlG+/++47MzOzDRs2KJd080J1ZTrN0DXHiBEjTp061dXVhknIPSYmBs/OIBDKkIjF0dHRJi73QYMGdXjRXsFvvPHGkiVLfvrpJ2WzDBnc3t6+rq5OtVmG/np6enY6okNXcqczQUFBAZ0M1JG76sq0hE42dF7529/+1n772dnZ7u7uJiT3xMRE+tVfDhuGUo1A8DMxJSQkQO5dyZ1obGxkGMbW1pZ/6+LiQtXnXbt2ddrLKCMjY9u2bR3a37uX+9ChQ6my373Tu1mZzj18Jb39zj98+JB2uP8TKBqT3Pfu3Us/ya9mZijYCAQ/hyoVCjTLkAdJ4qrNMqonAJJphxdKqAb92WefdWh/71Huyi2rI3fVlWk3eN0raW5unjVrFvndtNrc09PTpRx3f9IkFGwEggoCFQejHltGI3L39PRMS0tLSUlRvaGqrI+/9957/Otx48ZdbqPDDdXa2lobGxv+JirVr/n2d3Xk/u6779KlwJkzZ9r7mraTlZWlKnfVlZ2cnPLz89tv2d3dPTc31+RuqFI+ljPMzRkzULARCCoIVBwEIPflfiftvS8qg972Su7Pnj2b0IayYb29VamybG1tfffuXWWbu5mZGSm+qKio/Uaozq68iRoeHt5ps0z7+5zKrzh27BjZnOM45ZITJ07QmaO8vFxV7qor19TU2Nvbjxgxov3KpnhDlZf72XnzULARiPNz5xq73BsbG5P27N2TkrZ3f4Yy6C0tpH/1bZuq3Rx1g256NwpZ7nRKP+boiIKNQJxcvpyKA4b87YCtrW1lZaXuv1e1ER9y77Xc0zdsQMFGIPZv2gS5A+HIPTQ4OGznThRsBIIKgoxlIXcgELknbdlCtZXG4cNRthGmHA0jR77q5L59O+QOBCL3b1avlojF6A2JMPF4OHEiFYQja9ZA7kAgcs/9/HO6Gi2dNQvFG2HKccXWlgoCFQfIHQhH7nQpenzlShRvhCkHFYE4b2/IHQhE7vv27aPcnLN6NfkdxRthyrFny5bDzs5UHA4cOACLAaOX++7duyk3V1hZSTmudcAAlHCEaUbLwIFUBMpnzqTikJSUBIsBo5d7fHw85WbK2RKx+On48SjkCFO+m9o8ePCrVkpjHhWyDzMxXb58efz48ZMnT/73v//d1ZL2nDt3rv2zo3QuHDFihLm5uXL8dB51ZmJqPyRA+xcnTpzosPD3tpEd6e2dO3fab6HTNVNTUydMmNDVxjuMeUCMGjWq/aDEhw4d4kdfoBdGLPfo6GjKzXSIEYGBl2fPRiFHmOzd1PCgIHpBxYGsZLxy58eWSfD1zfj6a2XQ227Glnn//ffJvKRmV1fXrpYoaW1tfffdd9ub1N/fv7m5mT8ftF+ztzMxtfcv7YDqOgzDfPDBB/R17T+iumZycrKdnV1X39XplxYXF48dO5Zfkp2dTR+va8PBwaGD341J7mFhYbzcM11dM9etQyFHmGYccnFJa3tO+1XnsbAwY5d7/ejR7Y+O3nYjd37UXLI2VWC7WqIkJibG19dXddSXlpaWDqMF9HkmJnqxYMECEm6HdSwtLSsrK+kUohzRt9M133vvPTozdfVdnX4pbVC583T+UH6c9pneGqvcFQoFL3d+PDw0uyNMMyjzX//HP3i5C2AO1V7J/Z133qF6d1lZmXJsdNUlPFSZpWp7Y2OjqtwTExN37Nih2izTh5mY6AXpddasWe0Xnjt3bsWKFfRi2bJlBQUF3axJX9phPPdOm2XaL4+Pj1+yZInqx+lFhxQwJrnL5XJe7i0DB8pY9omlJco5wtSCsr2U45qGDOHlToXCpOSen59P9Wt3d/ehQ4d2tYTHw8ODb6bo4GWqO5McqfKuuvHuZ2Lqqlmc/trZ2bUf49fZ2Zl3Ou0bb/mu1uxR7qr7QFcDymYc4chdIpHwcqfY5eNzYc4cFHWEqUXxJ59E+/nxr6k4UKEwKbnzNDc3d5h0VHXJa/8XfuH9+/cXLVpEK6tus28zMfEv6NJhwYIF/OuGhgaSrPJ76fXz5887XZNvliHX96pZhq45lFcD1tbWyhYk426WoZ9cKff8pUvJ7yjqCFOLvV9/nb1mjVLunc4FKmy5UxWVVvD19e1mSVdetre3J7+rrtPnmZiUL0is/OukpKTAwEDlmuTixMTETtfkV6bvVU4zoo7cGxsbaQv8BN+5ubkODg508qA9pxfZ2dlCkHvtW29JxOIO2QKBEHZQhqdsX2VhISS5n1y+/KK9vTL4ceq7kjsJ7vXXX3d0dFTO5tHpkq683NU8R+rMxNS9f0+dOsW/ptp0+/PHnTt3+Aq16ppKv6vfFVK5BWdn5/ZdId95550OZjfWrpB8RPv7X7G1RYFHmE5UWFkpRCJlVwIqDlQojFfupOO9SUlpe/Zk7N2rDHpLC41uJiYDxPjGllFm9IMuLhlubijwCNOJ9PXrD2zcqHyLsWVU0ddMTJC7JuV+d+pUKcc1jByJMo8whaCsLhGL+U6QkDsQlNwzMjK++eKL9tk9MiAAw/8iTCQoq8tYtmXgQMgdCE3uOTk5+zdtap/dc52cErdtw9NMCFOIDDe39m0yFPRW9TYaAMYn95MnTyZ7eLTP3LVvvSXlODzNhBB8NA4fLhGL702e3H5hyubNeXl5sBgwerl/++23sb6+HTL9rh07Ti9ejMKPEHZctbFRnRo+ecuW/Px8WAwYvdxLS0uj/P075O+i+fMVIhH/NDYCIdR4Ne+Sk1OHhTG+vufOnYPFgNHL/ebNm3KG6ZC/mwcPVjBMhZUVyj9CqPF4wgQpx9W8/bbqCGLff/89LAaMXu4PHjwICQlp31vgj4tTDw9+BFQEQpCRuW7dHk/PDgtbBwyg4vDo0SNYDBi93Gtqaig3/zxuXIdc/uP//E/7Z7IRCMHfSqX41cyMigMVClgMGL3cCcrldImqWgBifH2Pr1wJESCEFwWLFkUGBHQ69i/JXXXAWACMUu6hLHvN2lo1o5d99BF5/7cxY+AChJCiacgQBcNccHBQ/dfNGTMULAuFAYHIPVouL+4so1OEBwWdnTcPOkAIKSi3K0Qi1ftMFCV2dlEyGRQGBCL3xMTEY46OnRaDs59+KmPZl8OGwQgIYQRlZjnDnF60qNP/frt0aUJCAhQGBCL3jIyMPVu2dFUYQoODUXlHCCaobk5ZutNq++9ts3akpaVBYUAgcj9z5oxqV3dlFC5YQNewzYMHwwsIYw/KxlH+/ieWL+9qBSoIhYWFUBgQiNz5ru7dtL1QTefy7NlQA0IAre2UmbuqqVB1ngrCnTt3oDAgELm3tLRIOe7u1KldFYmzn35KNZrG4cNhB4RRt7aHBwUVLFzY1QpVFhZUEDqd6BkAo5Q7Ec5xXXWYUQ7yjpZ3hFHHRXv7iMDArlrb+eb4MPSDBAKTe3xc3CEXl24KRuWUKVSpQZ93hJFG/ejRCpHo1t//3s06eU5Ou2Ji4C8gKLnn5OTE+vh0XzxifX0z3NwwiQfCGOPImjXRfn7dr5Owffvhw4fhLyAouVdUVHR/T5VvkZSIxQ8nToQpEMYVT8ePp6xLV5/dt8jTOuXl5fAXEJTc+Xuqd6ZN676QpLu5xXl7d9NqiUAYYBxwd+8wl6Rq8FPD424qEJrciUip9MKcOT0OyiFnGEyfjTCiuGZtrRCJeuzrVWJnFy4WQ15AgHLPzMxM2by5x6Jy6eOPye/1o0fDGgij6P5IZi9csKDn2v3GjXg2FQhT7jdv3pSIxeo0ucR5e+/76is0ziAMP46vXBnl799jXm0dMEDGstevX4e8gADlzje7P7G07LHA1L71Fq2JxhmEgccP06dTtb3a3LzHNWkdqVjc1NQEeQEByp2IUyiKP/lEnWJzavFidHtHCKNBhoJqKjFSKcwFBCv3/Pz8XTt2qFl44r280jZsQLd3hAEGZcsMN7cYPz81Gw8Tt23Lzs6GuYBg5V5bWxsSEqLmzVJaTc4w5+fOhUoQhhZXbWwoc74YNUqdlRuHD6dsX1VVBXMBwcqdCBeLqWCoPzS2RCx+On48bIIwnHjVgM5x53vq19u+r2Qoy2LeVCBwuR88eDBz3Tr1C1L6+vVR/v4Y7R1hOCO287251P9IlqtrWmoqtAUELve7d+9SZVz9efWoLEUEBeU5OUErCEOIw2vXhu3cqX4GbhoyhKr56AQJhC93Iozjvv/ww14N3CFnGLq2hVkQ+o3Ls2fLWFad7rzKqLCykrNsS0sLtAWEL/fc3NzEbdt6VajOz5lD1R80viP0GOR0yoQXup2WQDWSPTwOoE0GmIjca2trJWLxr2ZmvRubacMGuhzGsAQIvQRlV8p+BzZu7NWnfhszhrL6vXv34CxgEnInYuTyc59+2tuexdH+/nu//hrDEiB0fxOVKuCxPj69zXsX7e3DQkIgLGBCci8qKooMCOjtA0oNI0eGBgdnubrC7whdxtFVq8KDgvowx2+Uv39ubi6EBUxI7s3NzTKO68O8HNXm5nKGOfPZZzAOQjdR7OBAWa7KwqIPbfQSsbimpgbCAiYkdyJ59+60DRv6UNjKZ86UisWXZ8+GdxDajgorKynHdT8zaldxyMUlKT4etgImJ/cff/yR6jU/jxvXh2JTNH8+fZYKHuyD0F48njBBzrIldnZ9uwGLW6nAROVORCsU/5o/v28F78Ty5VSluj9pEhyE0FLHRxnL5i9d2rePX5gzJxLDQAKTlXtZWRkJWv2H/To+1f3ll9I+NdwjEN0HXVCGBgdTBaLPowHLGebChQtQFTBRuROhYrGaI7x3Ghnr1lEpwsNNCI2bPdPVtc9buPTxxwqxGE+lApOW+9mzZxUiUX/GBSO/0xbgd4QGzZ7u5tafTvGRAQGnT5+Gp4BJy50IY9l+dn3Zt2kTFUj4HdH/dvbwoKD+mJ3iiq1tGMOg2g4g998LCwup6t00ZEh/ShRff+/ViE4IRPt4OHGijGUPurj0ZyMtAwfS6eHEiROQFIDc/2h5L/voo34WziNffCFnGPSfQfStP/srs3/5ZT+3c83aWsGyzc3NkBSA3P/b8t7PyjvF6UWL0P8d0QezU7bJW7Wqn9vhq+0FBQUwFIDc/0uURNLbocQ6jdJZs6Qcd8XWFs5CqBMldnaUYQoWLuz/pi7a20egkwyA3DtQWVlJZey3MWP6X8Zu/f3vr3oZz5nT24HJEKY21uOJFStkLKuRqgA/n/utW7egJwC5dyQ2LOzImjWa6vagEIky3Nww+Sqiq+eMUjZvDtu588E772hkg9+sXh0lk8FNAHLvhKqqKolYrKkejXVvvhkeFJTk6Yn5PRCqA7/EeXtHBgRQJtFU73i6AqCrT7gJQO6dk56eTqVOU8O103aSt2yhi+XHEybAaAg+KqdMIREnbt+uqau61gEDdm/duj85GWICkHuXNDU1yTmudNYsDRbmXCcnKceVz5wJryGu2tjQ1eFRR0fNblPOso2NjRATgNy749KlS1RUGkaO1GDxu/3ee1R/P7JmTZ8HKUMYezQNGXLIxUUhEmm2JxXlKNpmYWEhrAQg957ZFRGR7eys2bJd8/bbkQEBFNXm5jCdCY4Ys2vHjvCgII2PUXHUySlKLkf3RwC5q0Vtba2MZelqV+OFPNPVVcpxfZt+AWGk8f2HH0rE4gMbN2q86xRtmTJqdXU1lAQgd3U5deqUxhtn+Cj76CM5w2S4ufX/gViEgUfj8OFpGzbQz62N0zkaZADk3kfiIyOzXF218SASlfmE7dtDg4N/mD4dBhRq3Jk2jX7iWB+f2rfe0sb2s52dYxQKNMgAyL3X1NfXyzX09GCncfbTT+ma+pvVq7VxfYDQb4WdzCvluKOOjlp6SpkfIOzFixeQEYDc+0JJSQn595exY7Vkgbo334zx9aXL9v/3/vtwomBGAYsIDIwKCKiysNDeM1AKhjl//jxMBCD3vpO+f78GH2vqNC44ONAp5MDGjVRoIUejfu5031dfUYX92MqV2htWiLLi7m3b9u/ZAw0ByL1fNDc3h4eEfLN6tVa9QFX4eC8viVhctGAB+sIbXZDKr9jaKkSiXTt2aLur6zFHx7CQkJcvX0JDAHLvL0+fPpVxnDZ6RnbSkCoSRQYEYMYPI4q7U6eS00ODg+kKTAe9KunK4MmTJ3AQgNw1w/nz52Usq71W1PYX3Yfb7sUd2LhRe239CE09mpTl6koZI+vLLxuHD9f219E1AWWMCxcuQEAActckaampUf7+uhnisebttxO3baOSfHL5cijeAIOywenFi+kHSvL0fPaXv+imBw5dHxxISYF9AOSuYVpbW6NCQ8m5OmsTvzd5cqyvLxmEPILukobTzZF+DolYHO3nd3fqVJ1N65Hs4REbGope7QBy1woNDQ2hHJfn5KTLKZZufPBBZEAAKf7UkiU6uPZHdFNb/3bpUv6myKWPP9blV7+6iSoWY9xHALlrkerqagXLnp03T8dmuWZtTU6RM0yxgwMUr+P4bcyYk8uXU+JHBAZqdjhotXrKzpkj47iqqip4B0Du2qW8vJyuyq//4x+6t0z5zJlR/v6ytrOLRqZ7RXQfT8ePP7pqFf3clOzf/fOfWn3coZvuMZgZFUDuOqKoqIgKfOWUKXoxDp1Xdu3YQWX+yJo1OujAY7LzJWW4udGvHOvjo70hKLqPhxMnvhpDtKQExgGQu+44ceIElXw9dkh/9Ne/7tmyhQp/nLc31e/w6JOmbl1WWFlRktLl0R5PT0pkfe3J4wkTaB/y8/NR1gDkrmuysrLI7/qdfKPuzTcPOzsrRCKy/LdLl2ImkP50Wi9cuJB8Sol5aO1aTU1d3efmINoTqkCglAHIXT9kZGSQC55YWurdTSV2djG+vnwXvfKZM1GRV7+qfs3aeteOHSEhIZSAZR99pPdx9ik7he/cmZmWhvIFIHe9+j09nWrNDydONARV1b71Vq6TU2hwMFk+w82twsoKlu/K6XemTTu8di39dhFBQTmrV+vmWSS1WmM4Lj01FSULQO76Z19KipxhND49Zn/i9nvvpWzeLGdZ3vI3Z8zAkJO/t81SXTllypE1a8jpMpZN3rKFEkqXTy302DREF4IwO4DcDYj0tDQDaZ9RfQaKLE91+ZCQkHgvr4v29iY4nkH96NFXbWwoHehUxzu9fOZMjc9o2s+osrCgn+lgejpKE4DcDYsjR45QfdBgB3Sk6/2DLi5hO3eS4OjvMUfHO9OmCfh5KDq0u1Onfrt0abSfHx0ynXr3bd5sgE5v3xpzEO3sAHI3TE6fPk0VwworK0O2Xs3bbxfNn7/Lx4evzkf5+59cvpz2WQBPRVEN/Yfp0wsWLYrz9iahyxkm1sfnqKOjHns0qhO0z7SreUeOoAQByN1wKS0tJb8Xf/KJUdiwysIif+nSpK1bw9ruwYYHBWW5upbY2T2cONEohip7OWzYE0vLYgeHI2vW8D1eqIYe7+VFQr83ebLhNKZ3E6WzZpHZC06dQtkBkLuhc+vWLQXD/Gv+fKOQizJejBp1wcEh68svY3x96fxEoiTpJHt4kDqpavnzuHG6f/i+w2xHVDGns84VW9vTixcf2LgxbOdOficjAwLS1q8/M29e7VtvGVGCU3oWLlz4ahL2K1dQagDkbhw8efIkjGFIQMbbE7Ha3JyuPw47O8d5e/Mt9WTSiMBAepvt7Hx+7lyq4FdYWT2eMEGz3m8cPvxXM7P7kybRxukrTi5fnuHmlrhtG3++4W8YJGzfnrluHZ2Knv3lL8Z1Bm3fb4eOK5RhHjx4gPICIHdjoq6uLpLjSEPCGOGLHPrE0pJse2zlSjppkeJJ9AqRKOR/4Z+fouOl/1LkOTmRl6lmetHeXjXoaoBq37TC8ZUrs1xd92/aFOvjQx+naji/NWnbLVD6ilczVGzceNTRsXTWrMopUwzzdmhv45exY3dv3RrJspRJUFIA5G58tLS07E1I0OMQYzp7Vv7OtGnXrK2pKp2/dOlBF5d0NzeK1E2byPXx3t5xnUWSp2fahg38muTuwgULyj766OaMGY/++le9PyOq7Y4xdPGxOyKiubkZZQRA7kZMbm6uEd1iRWh7lAgpxx395huUCwC5C4Hbt28rGOaQiwtmyzPlAQ+ynZ1x+xRA7kKjpqYmWiqN9vMzwKdYETq4Ox3v5RXJsk+fPkVZAJC7AMlMS6Or8rKPPjLSPh6IPsRVGxsZy6YlJ6ORHUDuQqasrEzBskmenvWjR0N8wo5fzcz44dswmxKA3E2CxsbGhKio0ODgu1OnwoACnqiPfuLY0NDa2lrkeQC5mxBnz55ViESH164V8Ohdphkvhw3L/fzzUJHoaG5ua2srsjqA3E2Ourq6WIUiPCjoh+nT0QovjKCrsRg/v+iQkKqqKuRwALmbNBcuXHg1yLiHhzCeZTXZoJ8vw81NynHHvvkGFXYAuYM/qvAJUVESsbjYwUG/43Mh+jY2Az+4Y1xoaHV1NfIzgNzB/+HatWthLBvl739n2jQY01iCfqxdO3YoWJauwJCHAeQOOqelpeXQwYMylk3ZvNmgJmVFdDrl6YGNG+nHykpPb2xsRO4FkDvogZqamoToaIlYfHTVKvSlMcw5/I6vXCnluKTY2GfPniHHAsgd9ILKysoYhYIMkr9sGe61Gk43x+JPPpEzTLREcvfuXeRSALmDPnL9+vXwttHSz86bJ+yxcA1/eo0Lc+bIWTZSLL506RJyJoDcgQb47rvvIiUSqjCeWrIEQ0vqvhHmX/PnK0SicI4rLS1FbgSQO9Aw5eXlUTIZ1eKPOTridqtubpmeWLGCautREgmdX1taWpAJAeQOtNhQExseTopP27Dh/qRJULA24omlZZarKyVyTGgoRmAHkDvQHY8ePUpqm8Mv1sfn+w8/RHO8phrWb86YEeftTQmbFB9PiYycBiB3oAfq6uoOHz6s4Dgpx51YsaLa3ByC7vN8GqcXL5YzjJzjDmVmYupqALkDg6CkpCSmra0m2cPjmrU1eserf7OUrntSNm8OCQmJCQ0tKytrampCdgKQOzAsamtrc3Nzw1mWLJ++fv3NGTPQXNNV88sP06dnubrSFU8Ey+bk5OBZJAAgdyPg9u3b+/buDRWJyPKZ69ZVWFnhMSiK+tGjyenZzs4yllUwTHJiIiUURnAEAHI3Pm7cuEGWD2OYkJCQeC+vYgeHanNzkxo7ng726fjxdOC7t26lROCdXl5ejhlNAYDchcDjx48PHToUFvIKqrfmfPHFNWvrX8aOFfDo6jdnzMhzcpK3ndgUYvG+ffvgdAAgd8FSU1NTVFQUFxMj57hXdxF9fY+vXEke/NXMTACtLhVWVvnLlsV5e786h3FcbETE0aNH0aMRAMjdtKiqqsrPz98dG6tgWbIhVXKzXF3Pz517d+rUl8OGGcV90fuTJl20tz+8di1fQ5ezbHyb0O/du4fGdAAgd/D7ixcvLly4kJWVFSuVytpcH7ZzZ6q7O1WEr9jakkOpXqzfxvqGkSMfTpx41camcOHC9PXrIwID+SamaLE4fd++M2fO1NbW4ncEAHIH3VFdXV1cXHz48OGEmJhQjpOIxbxJE7Zv/2b1aqrdl86aRRX8J5aWv5qZaVD6tCk6i1RZWNDG6aRS7OBwzNFx99atfMWcdiOcYRKjozMzM+lU9OzZM1TPAYDcQd8hhz558qSkpOTYsWOpqam7IyIixeJQhpG2Sf+PGrSfH8Xer79O27CBjHxy+XIKOg1ctLfvEKTs04sX8ytkubrS9cGeLVvos7zBCSnHhQUHR7JsfFhYWmrq0aNHS0tLKysrcTsUAMgd6IinT5/euXPn2rVrVJXOz88/ePBgeht0DkhISEiMjNwdHt4xIiKSdu9OS0vj1yR3FxYWlpWV3bx589GjR3hGFADIHQAAAOQOAAAAcgcAAMgdAAAA5A4AAAByBwAAALkDAACA3AEAAEDuAAAAuQMAAIDcAQAAQO4AAAAgdwAAAJA7AABA7gAAACB3AAAAkDsAAADIHQAAAOQOAAAAcgcAAMgdAAAA5A4AAAByBwAAALkDAACA3AEAAHIHAAAAuQMAAIDcAQAAQO4AAAAgdwAAAJA7AABA7gAAACB3AAAAeuH/A4qotzxJSd+ZAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
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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_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12025_V-60685922_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12025_V-60685922_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12025_V-60685922_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-60685922_da">NO APLICA</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12025_V-60685922_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12025_V-60685922_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-60685922_da">Anexo: NO APLICA</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_V-60685922_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 despideron un nuevo semestre con rentabilida des positivas a pesar de un contexto de mercado con momentos de tensionamie nto tanto por la pol&#237;tica comercial estadounidense como de los conflictos g eoestrat&#233;gicos. En Europa las plazas espa&#241;ola y alemana lideraron las alzas , en EEUU recuperaron niveles para cerrar junio en zona de m&#225;ximos hist&#243;ric os y los mercados emergentes registraron su mejor primer semestre desde 201 7. Tanto el &#237;ndice de volatilidad VIX como el precio del barril de crudo re gistraron puntas de tensi&#243;n durante el periodo, aunque volvieron de nuevo a  niveles previos ante la expectativa de un escenario mejor de lo esperado a  nivel de impacto econ&#243;mico. Respecto los Bancos Centrales, el BCE continu&#243;  con su pol&#237;tica monetaria expansiva apoyado en gran medida por las continu as revisiones a la baja de la inflaci&#243;n, aunque ya avis&#243; Christine Lagarde que podr&#237;an estar llegando al final del actual ciclo de bajadas. Contrariam ente, la Reserva Federal ha mostrado un tono m&#225;s conservador a pesar de la desaceleraci&#243;n de la inflaci&#243;n, a la espera de calibrar los impactos que po dr&#237;an tener en su econom&#237;a la nueva pol&#237;tica comercial de la Administraci&#243;n  Trump. Respecto la curva de tipos de m&#225;s largo plazo, continuan en niveles  bajos respecto su media hist&#243;rica, con el Bund alem&#225;n en el 2,61% y el Tre asury a 10 a&#241;os en el 4,23%. En el mercado de divisas, s&#237; que se evidencia un cambio relevante con la debilidad del d&#243;lar, ya que su cruce con el euro  se apreciaba casi un 14% en lo que llevamos de ejercicio para cerrar el se mestre a 1,176 d&#243;lares por euro. b) Decisiones generales de inversi&#243;n adoptadas. Durante el periodo hemos mantenido el nivel de inversi&#243;n elevado, en la zon a de m&#225;ximos, dados los fuertes descuentos fundamentales que apreciamos. 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 6,48% durante el periodo y en los &#250;ltimos doce meses ha sido del 5,98%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 8,05%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 16,86%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 13,09% y el n&#250;mero de participes ha registrado una variaci&#243;n posit iva de 180 participes, lo que supone una variaci&#243;n del 11,24%.   La rentabi lidad neta de la IIC durante el periodo ha sido del 8,05%, con un impacto t otal de los gastos soportados en el mismo per&#237;odo del 0,86%. 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 8,05%, 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  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a)	Inversiones concretas realizadas durante el periodo. En el fondo Master hemos adquirido empresas como la italiana Giocamondo Stu dy SPA, entre otras, a la vez que hemos aumentado posiciones en empresas co mo Pattern, Melia o Fagron. Respecto a las ventas hemos reducido exposici&#243;n  en empresas como la griega Titan Cement, la austr&#237;aca DO &#38; CO, o la finlan desa Harvia, entre otras. En todos estos casos por ponerse en una situaci&#243;n  de tener descuentos fundamentales significativamente inferiores a los del fondo. A cierre  del periodo la inversi&#243;n de GVC Gaesco Small Caps en el fondo m&#225;s ter, Pareturn GVC Gaesco Small Caps Fund Class U ha sido del 99,65% del pat rimonio medio. b) Operativa de pr&#233;stamo de valores.   	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores , pero si el fondo m&#225;ster Pareturn GVC Gaesco Small Caps Fund. La operativa  de pr&#233;stamo de valores se ha realizado a trav&#233;s de la plataforma Sharegain , d&#243;nde durante el a&#241;o se han obtenido unos ingresos de 58.718 euros, que s upone un 0,19% del patrimonio medio del fondo m&#225;ster. 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 2,3%. 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 7,41%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 15,77%. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 6,73 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:  ANIMA, KENDRION,  FUGRO, PATTERN SPA, CORTICEIRA, RHI MAGNESITA N.V., TECHNOGYM SPA, MOTOR O IL CORINTH REFIN., BENETEAU, MELIA HOTELS In. , en todas ellas el sentido d el voto ha sido a favor de todas las propuestas del orden del d&#237;a. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. No detectamos ning&#250;n cambio a corto plazo de la actual coyuntura, por lo cu al es previsible que mantengamos una estrategia de inversi&#243;n muy continuist a durante los pr&#243;ximos trimestres.</iic-com:ExplicacionInformePeriodico>
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