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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_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_T32025_V-60685922_da" unitRef="pure">0.38</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">1.19</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.38</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">1.19</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_daa" unitRef="pure">8.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.34</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">5.68</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">2.24</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">-2.80</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-1.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">23.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">-10.97</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_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_T32025_V-60685922_da" unitRef="pure">-1.73</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">-4.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-01-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">1.79</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">3.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">3.95</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_da">2025-07-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">13.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">9.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">18.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">12.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">10.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">11.62</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">18.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">26.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">16.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">10.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">10.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">10.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">15.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">13.62</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">1.62</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.05</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.24</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.05</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.24</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_daa" unitRef="pure">9.47</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.67</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">6.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">2.57</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">-2.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-0.21</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">25.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">-9.81</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">-7.48</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">-1.72</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">-4.40</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-01-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">1.79</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">3.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">3.95</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_da">2025-07-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">13.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">18.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">12.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">10.23</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">11.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">18.84</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">26.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">16.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">10.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">10.45</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">10.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">13.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">13.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">14.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">13.45</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.65</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-60685922_ipy2" unitRef="euro">15.6237</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-60685922_ipy3" unitRef="euro">12.5694</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.20</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.72</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.20</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.72</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_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_T32025_V-60685922_daa" unitRef="pure">8.98</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">5.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">2.42</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">-2.62</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-0.81</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">24.30</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">-10.35</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">-7.98</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">-1.72</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">-4.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-01-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">1.79</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">3.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-60685922_dly3" unitRef="pure">3.95</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_da">2025-07-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-60685922_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">13.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">18.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">12.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">10.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">11.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">18.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">26.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">16.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">16.11</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">11.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">22.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">27.14</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">10.58</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">10.58</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">10.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">10.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">14.08</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">14.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">13.53</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_daa" unitRef="pure">1.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_da" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpp" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq2" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpq3" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60685922_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-60685922_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-60685922_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T32025_V-60685922_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T32025_V-60685922_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T32025_V-60685922_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-60685922_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-60685922_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T32025_V-60685922_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T32025_V-60685922_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32025_V-60685922_da">No Aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_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;amp; 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>
<iic-com:AdvertenciasCNMV contextRef="FIM_T32025_V-60685922_da">NO APLICA</iic-com:AdvertenciasCNMV>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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