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<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="euro">0.87</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_V-66043803_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-66043803_da" decimals="2" unitRef="euro">0.10</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="euro">0.10</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">-2.21</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">3.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">-5.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">8.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.89</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">27.67</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">-15.43</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">-15.43</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-66043803_dly3" decimals="2" unitRef="pure">-3.54</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-66043803_daq">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-66043803_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-66043803_dly3">2022-02-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">7.04</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">7.04</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-66043803_dly3" decimals="2" unitRef="pure">4.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_daq">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">22.90</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.45</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">19.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.21</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">14.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.04</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">15.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">8.49</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">8.49</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">8.27</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">8.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">9.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">9.28</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.98</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">1.98</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">2.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">1.99</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy5" decimals="2" unitRef="pure">1.99</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-66043803_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-66043803_da">64047112C15072025108140750.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">22.90</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.45</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">19.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.21</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">14.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.04</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">15.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">8.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">7.54</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">9.06</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">9.06</iic-com-fon:VolatilidadVaRHistorica>
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<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.30</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">1.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">1.21</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">1.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy5" decimals="2" unitRef="pure">0.34</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-66043803_da">false</iic-com:RatioGastosEstimado>
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<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-66043803_dly3" decimals="2" unitRef="pure">4.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_daq">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">22.90</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.45</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">19.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">13.21</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">14.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.04</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">15.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">13.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">8.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">7.54</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">9.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">9.05</iic-com-fon:VolatilidadVaRHistorica>
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<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daa" decimals="2" unitRef="pure">0.76</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_daq" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq" decimals="2" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq2" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpq3" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy" decimals="2" unitRef="pure">1.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy2" decimals="2" unitRef="pure">1.56</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy3" decimals="2" unitRef="pure">1.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-66043803_dpy5" decimals="2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-66043803_da">false</iic-com:RatioGastosEstimado>
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<iic-com:CodigoISIN contextRef="FIM_S12025_V-66043803_ia">LU1834983477</iic-com:CodigoISIN>
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</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12025_V-66043803_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12025_V-66043803_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12025_V-66043803_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
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<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-66043803_da">No aplicable.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
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<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12025_V-66043803_da">false</iic-com:OperacionesVinculadasAvales>
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<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12025_V-66043803_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12025_V-66043803_da">false</iic-com:OperacionesVinculadasOtros>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-66043803_da">c) Según la Norma 3ª.4 i) de la Circular 6/2009 de la CNMV se informa de la existencia de cuentas corrientes en el depositario. Estas cuentas liquidan intereses trimestrales a precios de mercado. No se han realizado operaciones vinculadas durante este periodo.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_V-66043803_da">&#13;
1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. &#13;
&#13;
a) Visión de la gestora sobre la situación de los mercados. &#13;
&#13;
Si algo ha quedado claro en 2025 es que, con Donald Trump de nuevo en la presidencia de Estados Unidos, los mercados están siendo cualquier cosa menos aburridos. A pesar de que ha seguido fielmente su programa electoral, esta legislatura ha introducido un cambio de prioridades respecto a su anterior mandato: en vez de priorizar la desregulación y las rebajas fiscales, Trump ha optado inicialmente por dar un giro drástico en la política comercial norteamericana, desencadenando una guerra comercial a escala global. No obstante, ya a finales del primer cuatrimestre, ha comenzado a rebajar la tensión mediante acuerdos con las principales economías, destacando los avances con China.&#13;
El impacto inicial en los mercados fue negativo y, como fenómeno poco habitual, la bolsa europea se comportó mejor que la estadounidense, favorecida además por la depreciación del dólar. Esta situación ha perjudicado especialmente a las carteras más expuestas a renta variable de crecimiento en EE.UU., como la nuestra.&#13;
&#13;
La inesperada ralentización económica ha coincidido con tensiones inflacionarias anticipadas a principios de año. Por ello, la Reserva Federal no ha movido sus tipos de interés y no se prevé que lo haga hasta el último trimestre. En contraste, la debilidad económica europea ha llevado al BCE a rebajar tipos en tres ocasiones —enero, marzo y abril— y se espera una nueva bajada en junio. Pese a este contexto volátil, seguimos esperando un mayor dinamismo en la economía norteamericana y mantenemos una sobreponderación respecto a este mercado en nuestras carteras. Confiamos en que los acuerdos comerciales facilitarán la recuperación del comercio global y abrirán la puerta a nuevos incentivos fiscales, ayudando tanto a la economía como a la reelección de Trump en las legislativas de 2026.&#13;
Nuestra preocupación por la inflación persiste, haciendo improbable una pronta bajada de tipos por parte de la FED. Tras el último movimiento del BCE en junio, consideramos que la mayor parte del ajuste en Europa estará hecha, lo que refuerza nuestra preferencia por duraciones de renta fija moderadas y cautela con el largo plazo.&#13;
&#13;
En referencia a la parte de renta variable: el año arrancó con optimismo en Europa, donde las bolsas experimentaron subidas generalizadas, impulsadas por fuertes resultados empresariales, un ciclo económico más estable y el impulso del sector financiero. Tanto el Euro Stoxx 50 como el DAX alcanzaron récords históricos, impulsados por los sectores tecnológico e industrial. La bolsa española destacó con una subida cercana al 8% en febrero, reflejando la solidez del sector bancario y la mejora en la percepción del riesgo periférico, todo ello favorecido por las rebajas del BCE.&#13;
&#13;
Tras el impacto inicial que supuso la llegada de DeepSeek y su modelo R1 de inteligencia artificial, que provocó caídas en las grandes tecnológicas estadounidenses y acentuó la rivalidad con China, el sentimiento del mercado estadounidense mejoró claramente al entrar en junio. Las tensiones comerciales internacionales se relajaron, lo que ayudó a recuperar la confianza de los inversores, y las empresas tecnológicas presentaron resultados financieros robustos, especialmente las vinculadas a grandes proyectos como Stargate. Este contexto impulsó una remontada de los principales índices bursátiles, que alcanzaron máximos históricos, y devolvió el optimismo sobre el liderazgo de Estados Unidos en innovación y desarrollo en inteligencia artificial. Aunque la competencia china sigue presente y plantea desafíos, la solidez empresarial estadounidense y las expectativas de crecimiento global hicieron que, a mediados de año, el sector tecnológico volviera a protagonizar una ola de mejora y confianza entre los inversores&#13;
&#13;
A nivel geopolítico, el periodo se ha caracterizado por un resurgimiento del proteccionismo y la reconfiguración de las relaciones comerciales. Mientras algunos analistas consideran las guerras arancelarias como una táctica negociadora, otros temen una fragmentación duradera del comercio internacional, lo que podría dañar la productividad y el crecimiento global a largo plazo.&#13;
Mirando hacia adelante, esperamos elevada dispersión entre regiones y sectores. Europa parte con ventaja por valoraciones atractivas y mejora de beneficios, aunque tras el rally conviene ser selectivos. En EE.UU., la corrección de tecnológicas y la incertidumbre política y comercial pueden aumentar la volatilidad, sobre todo ante valoraciones exigentes. Todo ello refuerza la importancia de la gestión activa y la diversificación sectorial.&#13;
&#13;
En renta fija, el primer semestre ha estado dominado por la volatilidad, aumento de la divergencia monetaria y un entorno macroeconómico incierto&#13;
&#13;
En EE.UU., la guerra comercial disparó la volatilidad: tras un arranque de año con tipos en ascenso y bolsas fuertes, la búsqueda de refugio en Treasuries provocó una fuerte caída de rentabilidades, seguida por un repunte cuando mejoraron las perspectivas de acuerdo comercial. En Europa, las rebajas de tipos del BCE impulsaron la baja de las rentabilidades a corto, mientras los tipos largos repuntaron por la expectativa de estímulos alemanes y mayor inversión en defensa.&#13;
&#13;
Mantenemos nuestra preferencia por una duración controlada, evitando posiciones extremas en el largo plazo. El segmento más conservador de la curva apenas ofrece rentabilidad, y la volatilidad en el tramo largo continúa alta, con tipos alemanes moviéndose entre el 2,4% y el 2,9%. Respecto al crédito, creemos que el Investment Grade vuelve a niveles razonables y mantenemos preferencia por emisiones de alta calidad, limitando la exposición a High Yield ante un entorno de riesgo creciente y fundamentales más débiles.&#13;
En definitiva, 2025 está siendo un ejercicio dominado por la volatilidad y los sobresaltos de la política internacional. No obstante, tras haberse asimilado ya el peor escenario en el arranque del año, mantenemos la convicción de que el “factor Trump” podría empezar a beneficiar a nuestras carteras en la segunda mitad del ejercicio, siempre con un enfoque selectivo y prudente en la toma de riesgos.&#13;
&#13;
b) Decisiones generales de inversión adoptadas. &#13;
&#13;
El fondo mantiene una exposición significativa en los sectores bancario, asegurador y tecnológico, áreas en las que se concentró buena parte de las caídas del mercado. Sin embargo, otra parte igualmente relevante de la cartera está invertida en compañías de sectores muy defensivos, como reciclaje de residuos, control de plagas, farmacéuticas y comercializadoras de bebidas, destacando Coca-Cola Europacific Partners, cuya evolución ha contribuido a mitigar el impacto negativo de la volatilidad. Nuestra estrategia ante este episodio de volatilidad en la renta variable mundial ha sido, como siempre, actuar de manera sistemática y disciplinada. Hemos aprovechado las correcciones para incrementar posiciones en compañías que se han visto especialmente afectadas por el mercado, mientras que, de forma gradual, hemos reducido el peso en sectores defensivos, realizando pequeños ajustes, pero sin deshacer completamente las posiciones en estas compañías. La exposición en bolsa del fondo apenas ha variado, se mueve en el 98-99%. En concreto, hemos reforzado nuestra exposición en empresas como Schneider Electric, que registró caídas significativas, así como en el sector bancario, donde mantenemos una fuerte convicción, incrementando posiciones en entidades como Unicredit y Citigroup. Además, en Europa hemos aprovechado las oportunidades en el sector lujo, aumentando nuestra inversión en compañías como Ferrari y Hermes. Aunque convertir situaciones de riesgo en oportunidades pueda parecer sencillo, su ejecución requiere disciplina y una visión a largo plazo. Esta gestión activa y diversificada busca proteger el capital de nuestros inversores y posicionar la cartera para capturar el potencial de recuperación en los sectores y compañías con mejores perspectivas. Nos gustaría remarcar algunos de los aspectos más importantes del fondo: 1. Diversificación y gestión activa: el fondo se caracteriza por una gestión activa y una diversificación real, invirtiendo en negocios descorrelacionados con los ciclos de mercado. Nuestra cartera incluye compañías de sectores como la gestión de residuos, el control de plagas y empresas de mantenimiento, lo que nos permite reducir la volatilidad y mitigar riesgos asociados a la coyuntura económica. 2. Enfoque en compañías de alta calidad: seleccionamos empresas que destacan por su excelencia en la gestión, fuertes ventajas competitivas y equipos directivos de primer nivel. Buscamos negocios con flujos de caja libres positivos y valoraciones razonables, priorizando la calidad y la sostenibilidad de los resultados a largo plazo. 3. Estilo de inversión Blend: Adoptamos un enfoque Blend, que combina lo mejor de los estilos de valor y crecimiento. Esto nos permite aprovechar oportunidades tanto en compañías infravaloradas con potencial de recuperación, como en aquellas con dinámicas de crecimiento estructural. 4. Predominio de inversión en Estados Unidos: actualmente, una parte significativa de la cartera está invertida en Estados Unidos, ya que consideramos que es el mercado donde se concentran muchas de las mejores compañías a nivel global. Esta exposición nos permite acceder a empresas líderes en innovación, gestión y generación de valor para el accionista. &#13;
&#13;
c) Índice de referencia. &#13;
&#13;
El índice de referencia del fondo (100% MSCI World Net Total Return EUR) ha bajado durante el primer semestre un -3,43% y el fondo Arquia Banca Líderes Globales FI durante este periodo ha obtenido una rentabilidad positiva del -2,21% para la clase A, -1,82% para la clase Cartera y -1,99% para clase Plus.&#13;
&#13;
d) Evolución del Patrimonio, participes, rentabilidad y gastos de la IIC. &#13;
&#13;
Durante el primer semestre la rentabilidad neta del fondo ha sido de -2,21% para la clase A y -1,82% para la clase Cartera y -1,99% para la clase Plus, obteniendo unas minusvalías en renta variable del -2,90% del patrimonio y unas ganancias por cobro de dividendos por un valor del 0,74% del patrimonio.&#13;
&#13;
El patrimonio del fondo durante este periodo ha disminuido un 1,57% y el número de partícipes en la clase A ha pasado de 935 partícipes del periodo anterior a los 927 de final de este periodo. La clase Cartera ha pasado de 176 a 250 partícipes, y la clase plus de 145 a 166 partícipes.&#13;
&#13;
Este periodo la gestora ha tenido unas entradas netas globales de partícipes de 74,43 millones de euros. En el caso del Arquia Banca Líderes Globales FI ha tenido un saldo neto de entradas por un importe de 0,33 millones de euros durante el periodo.&#13;
&#13;
El fondo puede soportar comisiones de intermediación y comisiones de gestión de otros fondos y ETFs que componen su cartera hasta el máximo legal permitido. Las comisiones soportadas por el fondo este semestre fueron un 0,87% para la clase A, 0,47% para la clase Cartera y 0,64% para la clase Plus, que incluye comisión de gestión y respecto a la comisión de depósito ha sido del 0,10% para cada una de las clases.&#13;
&#13;
e) Rendimiento del fondo en comparación con el resto de fondos de la gestora. &#13;
&#13;
Si comparamos la rentabilidad del fondo Arquia Banca Líderes Globales con la rentabilidad semestral del fondo Arquia Banca Líderes del Futuro FI, que tienen la misma categoría, la rentabilidad del fondo Arquia Banca Líderes Globales FI ha sido de -3,43% para la clase A, -2,21% para la clase Cartera y -1,82% para clase Plus y la rentabilidad del fondo Arquia Banca Líderes del Futuro FI ha sido del -5,50% en la clase A, del -5,13% en la clase Cartera y del -5,29% en la clase Plus.&#13;
&#13;
2. INFORMACION SOBRE LAS INVERSIONES. &#13;
&#13;
a) Inversiones concretas realizadas durante el periodo. &#13;
&#13;
A nivel de operativa, realizamos en el primer semestre algunos ajustes dentro de la cartera, incorporando: Airbus, Alibaba, Hannover Rueck, Home Depot o Rentokil, entre otros.&#13;
&#13;
Las ventas se produjeron en las siguientes compañías: ING Groep, Otis Worldwide, entre otros.&#13;
&#13;
Todos estos movimientos han sido acordes con la política de inversión adoptada. &#13;
&#13;
Las principales posiciones de la cartera de renta variable a 30/06/2025 son: Citigroup Inc, Apple Inc, Microsoft Corp, NVIDIA Corp, JPMorgan Chase &amp; Co, UniCredit SpA, Amundi STOXX Europe 600 Banks ETF Acc, Visa Inc Class A, Alphabet Inc Class A y Hermes International SA.&#13;
&#13;
No hay derivados a cierre de junio.&#13;
&#13;
b) Operativa de préstamo de valores. &#13;
N/A&#13;
&#13;
c) Operativa en derivados y adquisición temporal de activos. &#13;
&#13;
N/A&#13;
&#13;
d) Otra información sobre inversiones. &#13;
&#13;
Durante el semestre, se han realizado compra/venta de acciones para hacer frente a las suscripciones y reembolsos de nuestros partícipes.&#13;
&#13;
3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. &#13;
N/A&#13;
&#13;
4. RIESGO ASUMIDO POR EL FONDO. &#13;
&#13;
Hemos cerrado el último trimestre del año con una volatilidad del 22,90% (la volatilidad del Ibex35 y las Letras con vencimiento a un año ha sido de 19,67% y 0,07%, respectivamente). Este período la rotación fue del 0,20%. El VaR 1d (99) se ha situado en niveles de 8,49% (8,27% del trimestre anterior).&#13;
&#13;
&#13;
5. EJERCICIO DERECHOS POLITICOS. &#13;
&#13;
Según lo indicado en el artículo 46.1. d) de la Ley 35/2003, y atendiendo a la escasa relevancia cuantitativa de la participación del fondo en el capital de las diferentes sociedades, la política aplicada en el ejercicio de los derechos políticos ha sido la delegación de los mismos en la propia compañía, recibiendo si fuera el caso todos los derechos económicos vinculados. En todo momento, el ejercicio de los derechos políticos y económicos inherentes a los valores que integren las carteras de las IIC se hará en interés exclusivo de los partícipes de las IIC gestionadas.&#13;
&#13;
6. INFORMACION Y ADVERTENCIAS CNMV. &#13;
N/A&#13;
&#13;
7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. &#13;
N/A&#13;
&#13;
8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. &#13;
&#13;
N/A&#13;
&#13;
9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). &#13;
N/A&#13;
&#13;
10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. &#13;
&#13;
En referencia a l renta variable, El año 2025 está siendo especialmente volátil para los mercados de renta variable, fundamentalmente por el regreso de Donald Trump a la presidencia de EE.UU. y su iniciativa de lanzar una nueva guerra comercial. Aunque esta escalada de tensiones comerciales se ha empezado a suavizar con los primeros acuerdos, como el alcanzado con China, la incertidumbre se mantiene alta y los mercados reaccionan con mucha sensibilidad a cada novedad política o económica.&#13;
En la primera parte del año, la bolsa europea ha sorprendido con un mejor rendimiento que la estadounidense. Este comportamiento diferencial ha venido motivado por varios factores: los nuevos estímulos económicos en Europa, la depreciación del dólar y la política de tipos de interés, ya que el BCE ha recortado tipos en varias ocasiones mientras la Reserva Federal mantiene los tipos elevados ante la persistente presión inflacionista. Esto último ha limitado el atractivo de la bolsa americana, especialmente para los valores de alto crecimiento, muy sensibles a los tipos de interés.&#13;
&#13;
A pesar de esa debilidad inicial en EE.UU., mantenemos la confianza en el potencial de recuperación de la renta variable estadounidense durante la segunda mitad del año, sobre todo si se consolidan los acuerdos comerciales y comienzan a implementarse nuevos estímulos fiscales. El dinamismo previsto para la economía norteamericana nos lleva a seguir sobreponderando este mercado en cartera, esperando que, pasados estos meses de mayor inestabilidad, Wall Street recupere parte de su liderazgo.&#13;
En cuanto a Europa, el buen comportamiento reciente ha estado apoyado tanto por los resultados empresariales como por los sectores financiero, industrial y tecnológico. Sin embargo, tras este fuerte rally, recomendamos actuar con selectividad y centrar la atención en compañías de calidad y menor riesgo ante posibles correcciones.&#13;
&#13;
A nivel sectorial y global, la elevada competencia tecnológica —con el avance de actores chinos en inteligencia artificial como DeepSeek— y el clima geopolítico tenso añaden más incertidumbre, haciendo clave una gestión activa y diversificada.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S12025_V-66043803_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S12025_V-66043803_da">No aplica en este informe</iic-com:InformacionPoliticaRemuneracion>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S12025_V-66043803_da">Durante el período no se han realizado operaciones de adquisición temporal de activos (operaciones de simultáneas).&#13;
</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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