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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-64041460_da" unitRef="pure">1.12</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">1.12</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_V-64041460_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-64041460_da" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-64041460_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_S12026_V-64041460_daa" unitRef="pure">9.81</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">7.66</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">2.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">1.17</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">10.11</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">12.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">16.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">12.64</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">1.45</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">-2.04</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">-3.73</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-64041460_dly3" unitRef="pure">-8.21</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_daq">2026-04-30</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-03-23</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">4.14</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">4.14</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-64041460_dly3" unitRef="pure">6.08</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_daq">2026-04-01</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-04-01</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_dly3">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-64041460_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">20.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">18.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">22.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">15.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">13.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">17.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">17.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">13.72</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">16.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-64041460_da">TOPIX</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">23.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">21.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">25.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">17.42</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">20.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">18.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">12.77</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">13.90</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">7.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">7.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">8.11</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">6.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">7.64</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">6.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">10.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">10.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">11.71</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">1.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">0.61</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.61</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">2.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">2.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy3" unitRef="pure">2.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy5" unitRef="pure">2.44</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-64041460_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_S12026_V-64041460_ipy3" unitRef="euro">0</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">15.3109</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">13.8403</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-64041460_ipy2" unitRef="euro">11.9948</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-64041460_ipy3" unitRef="euro">10.1964</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-64041460_da" unitRef="pure">0.37</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.37</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-64041460_da" unitRef="pure">0.37</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.37</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_V-64041460_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-64041460_da" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-64041460_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_S12026_V-64041460_daa" unitRef="pure">10.63</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">8.06</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">2.37</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">1.55</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">10.53</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">15.39</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">-2.04</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">-3.72</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_daq">2026-04-30</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-03-23</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">4.15</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">4.15</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_daq">2026-04-01</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-04-01</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-64041460_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">20.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">18.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">22.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">15.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">13.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">13.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-64041460_da">TOPIX</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">23.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">21.19</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">25.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">17.42</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">20.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">7.11</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">7.11</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">7.59</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">4.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">4.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">4.55</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">0.45</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">0.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">0.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-64041460_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-64041460_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-64041460_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">14.39</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">1.54</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">10.51</iic-com:RentabilidadIIC>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-01-12</iic-com-fon:RentabilidadMinimaFecha>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-64041460_dpy">2026-02-09</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
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<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
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<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
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<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-64041460_dpq" unitRef="pure">25.08</iic-com-fon:VolatilidadElementoValor>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
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<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-64041460_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3190000004</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">444584.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3210200006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3351600006</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3400900001</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3421800008</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">197061.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3443600006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3456000003</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">357190.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3551520004</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">307404.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3566800003</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3659000008</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">272087.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">2.30</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3699400002</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">4.06</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">429477.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">3.63</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3732000009</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|SOFTBANK</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">394183.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">3.25</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">408979.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">3.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3802300008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|FAST RETAILING</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">313717.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">2.59</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">216828.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">1.83</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3885780001</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|MIZUHO FINANCIAL GROUP, INC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">1047628.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">8.65</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">868224.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">7.34</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3890350006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|SUMITOMO MITSUI FINANCIAL GROU</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">721236.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">5.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">575884.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">4.87</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3893200000</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|MITSUI FUDOSAN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">486755.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">4.02</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">581155.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">4.92</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3894900004</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|ISETAN MITSUKOSHI HOLDINGS LTD</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">557165.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">4.60</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">309400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">2.62</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3899600005</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|MITSUBISHI ESTATE CO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12026_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">560819.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">4.63</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">519656.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">4.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3902900004</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|MITSUBISHI TOKYO FINANCIAL GRO</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">694251.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">5.73</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">542477.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">4.59</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3939000000</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|YAMADA DENKI CO LTD</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">113043.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">0.96</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3967200001</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|RAKUTEN</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">1.92</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">491558.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">4.16</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-64041460_ia">JP3358000002</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-64041460_ia">Acciones|SHIMANO</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">281613.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">2.33</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">11911183.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">98.34</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">11530073.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">97.51</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">11911183.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">98.34</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">11530073.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">97.51</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="euro">11911183.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ia" unitRef="pure">98.34</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="euro">11530073.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-64041460_ipy" unitRef="pure">97.51</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasExterior>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-64041460_da">Distribucion4.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_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12026_V-64041460_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12026_V-64041460_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12026_V-64041460_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12026_V-64041460_da">No aplica</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12026_V-64041460_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12026_V-64041460_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12026_V-64041460_da">true</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12026_V-64041460_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12026_V-64041460_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12026_V-64041460_da">true</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12026_V-64041460_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12026_V-64041460_da">g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 45,01 euros, lo que supone un 0,00% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia. 
d.)  Durante el periodo, se han efectuado operaciones de compraventa de divisa a trav&#233;s de la Entidad Depositaria por un volumen total negociado de 3.995.485,2 euros, lo que representa el 31,79% del patrimonio medio.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12026_V-64041460_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.
  
 El primer semestre de 2026 ha venido marcado claramente por la volatilidad. Por un lado, por la aparici&#243;n de la Inteligencia Artificial y sus posibles disrupciones en negocios empresariales a largo plazo, y por otro lado, por todo el ruido geopol&#237;tico que tenemos que aguantar los inversores por las acciones de Trump (Groenlandia primero, Venezuela, y finalmente el conflicto con Ir&#225;n). 
  
 Toda esta volatilidad ha afectado a las variaciones de los precios en los mercados, tanto de renta fija como de renta variable, pero, no obstante, a fin de semestre, la mayor&#237;a de los mercados est&#225;n recuperados de estos episodios de volatilidad, o incluso por encima, dando unas rentabilidades claramente positivas en el a&#241;o.  
  
 Los mercados est&#225;n en m&#225;ximos hist&#243;ricos, pero es l&#243;gico ya que los resultados empresariales tambi&#233;n lo est&#225;n. Es la tendencia natural del mercado, subir las acciones ya que suben los beneficios empresariales. En este sentido, no vemos ning&#250;n impacto interno que pueda da&#241;arlos (sector servicios muy fuerte, tasa de paro en m&#237;nimos, y a nivel general, costes y expectativas de inflaci&#243;n relativamente controlados). 
  
 Tampoco vemos signos de euforia en los distintos agentes econ&#243;micos. Lo normal despu&#233;s de tantos a&#241;os ser&#237;a ver empresas o inversores, que, llevados por este &#233;xito, empezaran a hacer actos irracionales. En todas las reuniones que mantenemos con empresas cotizadas no vemos esta euforia y a&#250;n vemos asignaciones de capital correctas, salvo en un sector, el relacionado con los data centers y la inversi&#243;n en IA. 
  
 En este sector preferimos no invertir, hay un incremento exponencial de capex sin saber si los retornos futuros ser&#225;n &#243;ptimos o no. No sabemos a&#250;n los modelos de negocio de estas empresas que est&#225;n invirtiendo tanto. De hecho, estas empresas han pasado de ser empresas Asset-light y gran generadoras de caja a empresas Asset-heavy y que empiezan a emitir deuda y&#47;o equity para seguir el ritmo de inversi&#243;n. Preferimos estar fuera y no invertir en este sector dada la gran incertidumbre que lo rodea. Es probable que, a corto plazo, y mientras siga el per&#237;odo de inversi&#243;n, sus resultados sigan creciendo, pero una vez construida toda esta capacidad de data centers y computacional, si la demanda no est&#225; all&#237; en ese momento o incluso tarda unos a&#241;os en llegar, los problemas pueden ser muy grandes. Tanto por la obsolescencia tecnol&#243;gica de los chips, como por la magnitud de su apuesta. 
  
 No tenemos duda que la IA es una revoluci&#243;n igual que lo fue Internet y el ferrocarril, pero hay que separar la tecnolog&#237;a en s&#237;, de como de rentable puede ser invertir en las empresas que hicieron sus grandes inversiones en estas tecnolog&#237;as en su momento. Todos sabemos c&#243;mo termin&#243; la inversi&#243;n en redes y fibra por el Internet, o la inversi&#243;n en ferrocarriles. Precedentes m&#225;s que preocupantes y donde vemos muchas similitudes con la situaci&#243;n actual. 
  
 Otra novedad del mercado en este primer semestre ha sido que por primera vez, el mercado ha distinguido entre ganadoras y perdedoras por la aparici&#243;n de la IA. Anteriormente todo era positivo para el mercado. El mercado est&#225; empezando a preocuparse por la disrupci&#243;n que esta revoluci&#243;n pueda tener sobre modelos de negocio, en especial el software, a largo plazo. Hemos visto grandes ca&#237;das de empresas que eran vistas como de gran calidad, ya que el mercado tiene dudas sobre el valor terminal. Como sab&#233;is gran parte de la valoraci&#243;n de una empresa viene de este valor terminal, por lo que es clave. 
  
 Nosotros tampoco estamos muy expuestos a este sector m&#225;s afectado por la aparici&#243;n de la IA. Creemos que es un momento de ser muy selectivo y anal&#237;tico para distinguir entre grandes oportunidades de inversi&#243;n que estas ca&#237;das est&#225;n provocando, a realmente, empresas que han podido caer en desgracia a largo plazo por la aparici&#243;n de la IA. 
  
 En cuanto a la geopol&#237;tica y especialmente el conflicto en Ir&#225;n. No cambia nuestro escenario para el a&#241;o, como se ha demostrado. Aunque hay volatilidad y el conflicto sigue vivo, incluso tras el acuerdo, lo que est&#225; claro es que Trump est&#225; buscando claramente una salida del conflicto y creemos que m&#225;s pronto que tarde llegar&#225; la resoluci&#243;n definitiva al conflicto. A parte, de momento el impacto del cierre no ha sido tan catastr&#243;fico como se esperaba (por rutas alternativas, liberalizaci&#243;n de reservas, fin sanciones a buques rusos en alta mar). 
  
 Evidentemente, como m&#225;s tarden a resolverlo el impacto ser&#225; mayor, pero, en cualquier caso, la ausencia de generaci&#243;n de caja o ca&#237;da de beneficios por shocks externos y temporales como el actual, tiene un impacto nulo o muy poco significativo en la valoraci&#243;n de las empresas, que se valoran a perpetuidad. 
  
 Continuamos creyendo que es mejor estar invertidos en la parte value del mercado, que ya lleva varios a&#241;os haci&#233;ndolo mejor que el growth, sobretodo en Europa. Donde estamos positivos por diferencias de valoraci&#243;n versus Estados Unidos. Creemos que es un momento para estar invertidos fuera de los &#237;ndices mundiales (muy expuestos a USA y a las grandes tecnol&#243;gicas que est&#225;n invirtiendo much&#237;simo en IA) e invertir en Value, Europa, Emergentes, Jap&#243;n, small caps.
  
 En cuanto al mercado de Renta Fija, despu&#233;s de la normalizaci&#243;n de la inflaci&#243;n y de tipos de inter&#233;s a tipos del 2-2.25% pensamos que a&#250;n es conveniente estar en la parte corta y media de la curva Los tipos largos a&#250;n no han subido suficiente para justificar el riesgo de duraci&#243;n. Ampliamos duraciones a la parte media, para continuar consiguiendo tires atractivas. 
  
 El nivel de solvencia de las empresas es muy bueno y consideramos que en gran mayor&#237;a las empresas est&#225;n m&#225;s que capacitadas de ir pagando sus emisiones de deuda, no obstante, los spreads de cr&#233;dito son tan bajos, tanto versus gubernamentales como IG vs HY, que creemos que hay que ser muy selectivo. Hay tipos de activos interesantes que a&#250;n pagan spreads interesantes en cr&#233;ditos como los bonos h&#237;bridos. Un activo al que hemos aumentado nuestra exposici&#243;n. 
  
  
 Para el fondo GVC GAESCO JAP&#211;N en concreto, empezamos el 2026 con optimismo. El descuento que presentan las empresas japonesas a igualdad de retornos con las empresas globales es demasiado grande y creemos que revertir&#225;. Jap&#243;n llevaba muchos a&#241;os esperando la inflaci&#243;n actual. Las subidas de precios en las empresas japonesas traen consigo un gran apalancamiento operativo y por lo tanto una gran subida de m&#225;rgenes empresariales. 
  
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 Durante todo el a&#241;o hemos mantenido el nivel de inversi&#243;n elevado, en la zona de m&#225;ximos, dados los fuertes descuentos fundamentales que apreciamos. 
  
 Creemos que Jap&#243;n tiene por delante una situaci&#243;n macroecon&#243;mica mejor, y esto impulsar&#225; su consumo interno, que es la tendencia que el fondo quiere aprovechar. Invirtiendo mucho m&#225;s en la econom&#237;a domestica japonesa, que en las empresas exportadoras.
  
  
  
  
 c) &#205;ndice de referencia.
  
 La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 7,59% durante el trimestre y en los &#250;ltimos doce meses ha sido del 7,08%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 9,81%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 17,75%.
  
  
 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 positiva del 2,43% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 69 participes, lo que supone una variaci&#243;n del 9,36%.   La rentabilidad neta de la IIC durante el periodo ha sido del 9,81%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 1,19%. 
  
 e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.
  
  
 La IIC ha obtenido una rentabilidad neta en el periodo de un 9,81%, a su vez 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 periodo del  5,70%.
 En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
  
 2. INFORMACION SOBRE LAS INVERSIONES.
  
 a)     Inversiones concretas realizadas durante el periodo.
  
 En lo relativo a Operaciones, hemos reducido peso en acciones como RAKUTEN y hemos apliado posici&#243;n en empreses como INTEGRAL y SHIMANO. 
  
 b) Operativa de pr&#233;stamo de valores.
  
             La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
  
 c) Operativa en derivados y adquisici&#243;n temporal de activos.
  
 Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados.  
  
  
  
 La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,2156%.
  
  
 d) Otra informaci&#243;n sobre inversiones.
  
                 En cuanto a productos estructurados, activos en litigio o activos que se incluyan 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 20,77%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 23,14%. 
 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 invertido. En condiciones normales se tardar&#237;a 0,95 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 valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes 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 empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.
  
  
 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 cual es previsible que continuemos invertidos en un porcentaje muy elevado de la cartera durante los pr&#243;ximos trimestres, y que busquemos el aprovechamiento coyuntural de cualquier descenso puntual que pudiera producirse.</iic-com:ExplicacionInformePeriodico>
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