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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">1.12</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_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_S12025_V-64041460_da" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12025_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_S12025_V-64041460_daa" unitRef="pure">0.54</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">2.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">-1.45</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">-1.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">2.68</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">16.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">12.64</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">0.11</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">-7.20</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">-6.56</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">-6.56</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-64041460_dly3" unitRef="pure">-8.21</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-64041460_daq">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-64041460_dpy">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-64041460_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">6.08</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">6.08</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-64041460_dly3" unitRef="pure">5.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_daq">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_dly3">2024-08-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-64041460_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">19.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">24.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">13.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">13.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">26.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">17.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">13.72</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">15.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">26.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-64041460_da">TOPIX</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">24.35</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">31.50</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">14.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">13.37</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">29.72</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">18.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">12.77</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">16.58</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">21.80</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">8.44</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">8.44</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">8.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">10.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">10.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">10.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">10.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">11.97</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">11.98</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">1.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpq2" unitRef="pure">0.62</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpq3" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpy" unitRef="pure">2.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpy2" unitRef="pure">2.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpy3" unitRef="pure">2.46</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-64041460_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-64041460_da">F263vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-64041460_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_daq">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">24.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-64041460_dpq" unitRef="pure">13.33</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-64041460_daq" unitRef="pure">0.24</iic-com:RatioTotalGastos>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-64041460_dpy">2025-01-06</iic-com-fon:RentabilidadMinimaFecha>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-64041460_dpy">2025-01-28</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-64041460_daa" unitRef="pure">3.90</iic-com-fon:VolatilidadVaRHistorica>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3027670003</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3152910000</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3162350007</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">96681.00</iic-com:InversionesFinancierasValor>
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</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3190000004</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">321604.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">2.94</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3210200006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.06</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">265612.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3306800008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|GOLDCREST CO., LTD.</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">481715.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">4.40</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3351600006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">3.52</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">428165.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.91</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3400900001</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.35</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">428132.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.91</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3421800008</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">1.84</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">329994.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.02</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3443600006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.07</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">224428.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">2.05</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3456000003</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.47</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">310756.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">2.84</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3551520004</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|DENTSU INC.</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.97</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">398304.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.64</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3566800003</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|CENTRAL JAPAN RAILWAY</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">440515.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.07</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">419146.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.83</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3659000008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|WEST JAPAN RAILWAY</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">2.89</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">275058.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">2.51</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3699400002</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">553165.00</iic-com:InversionesFinancierasValor>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3732000009</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.27</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">427873.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3802300008</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">205419.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">231555.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3885780001</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|MIZUHO FINANCIAL GROUP, INC</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">6.12</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">666527.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">6.09</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3890350006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|SUMITOMO MITSUI FINANCIAL GROU</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.17</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">485827.00</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3893200000</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.58</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">468347.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3894900004</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|ISETAN MITSUKOSHI HOLDINGS LTD</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3899600005</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|MITSUBISHI ESTATE CO</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">3.70</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">338122.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">3.09</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3902900004</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|MITSUBISHI TOKYO FINANCIAL GRO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S12025_V-64041460_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">4.34</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">453841.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">4.15</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3939000000</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-64041460_ia">Acciones|YAMADA DENKI CO LTD</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">111395.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">1.02</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-64041460_ia">JP3967200001</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">475114.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">4.34</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">10363587.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">95.67</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">10776883.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">95.67</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">10776883.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="euro">10776883.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ipy" unitRef="pure">98.53</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-64041460_ia" unitRef="pure">95.67</iic-com:InversionesFinancierasPorcentaje>
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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:OperativaDerivadosPosiciones>
<iic-com:OperativaDerivadosObligacionesRV>
<iic-com:OperativaDerivadosSubyacente contextRef="FIM_S12025_V-64041460_ia">NIKKEI 225 INDEX</iic-com:OperativaDerivadosSubyacente>
<iic-com:OperativaDerivadosInstrumento contextRef="FIM_S12025_V-64041460_ia">Compra Futuro|NIKKEI 225 INDEX|5|</iic-com:OperativaDerivadosInstrumento>
<iic-com:OperativaDerivadosObligacionesRVImporte decimals="0" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">1012020</iic-com:OperativaDerivadosObligacionesRVImporte>
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<iic-com:OperativaDerivadosObligacionesRV>
<iic-com:OperativaDerivadosSubyacente contextRef="FIM_S12025_V-64041460_ia">NIKKEI 225 INDEX</iic-com:OperativaDerivadosSubyacente>
<iic-com:OperativaDerivadosInstrumento contextRef="FIM_S12025_V-64041460_ia">Compra Futuro|NIKKEI 225 INDEX|5|</iic-com:OperativaDerivadosInstrumento>
<iic-com:OperativaDerivadosObligacionesRVImporte decimals="0" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">168670</iic-com:OperativaDerivadosObligacionesRVImporte>
<iic-com:XCode_OperativaDerivadosObjetivo_02 contextRef="FIM_S12025_V-64041460_ia">02</iic-com:XCode_OperativaDerivadosObjetivo_02>
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<iic-com:OperativaDerivadosObligacionesRVImporteTotal decimals="0" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">1180690</iic-com:OperativaDerivadosObligacionesRVImporteTotal>
<iic-com:OperativaDerivadosObligacionesImporteTotal decimals="0" contextRef="FIM_S12025_V-64041460_ia" unitRef="euro">1180690</iic-com:OperativaDerivadosObligacionesImporteTotal>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12025_V-64041460_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12025_V-64041460_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12025_V-64041460_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-64041460_da">No Aplicable</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12025_V-64041460_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12025_V-64041460_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-64041460_da">Anexo: NO APLICA</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_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. Los mercados de renta variable despideron un nuevo semestre con rentabilida des positivas a pesar de un contexto de mercado con momentos de tensionamie nto tanto por la pol&#237;tica comercial estadounidense como de los conflictos g eoestrat&#233;gicos. En Europa las plazas espa&#241;ola y alemana lideraron las alzas , en EEUU recuperaron niveles para cerrar junio en zona de m&#225;ximos hist&#243;ric os y los mercados emergentes registraron su mejor primer semestre desde 201 7. Tanto el &#237;ndice de volatilidad VIX como el precio del barril de crudo re gistraron puntas de tensi&#243;n durante el periodo, aunque volvieron de nuevo a  niveles previos ante la expectativa de un escenario mejor de lo esperado a  nivel de impacto econ&#243;mico. Respecto los Bancos Centrales, el BCE continu&#243;  con su pol&#237;tica monetaria expansiva apoyado en gran medida por las continu as revisiones a la baja de la inflaci&#243;n, aunque ya avis&#243; Christine Lagarde que podr&#237;an estar llegando al final del actual ciclo de bajadas. Contrariam ente, la Reserva Federal ha mostrado un tono m&#225;s conservador a pesar de la desaceleraci&#243;n de la inflaci&#243;n, a la espera de calibrar los impactos que po dr&#237;an tener en su econom&#237;a la nueva pol&#237;tica comercial de la Administraci&#243;n  Trump. Respecto la curva de tipos de m&#225;s largo plazo, continuan en niveles  bajos respecto su media hist&#243;rica, con el Bund alem&#225;n en el 2,61% y el Tre asury a 10 a&#241;os en el 4,23%. En el mercado de divisas, s&#237; que se evidencia un cambio relevante con la debilidad del d&#243;lar, ya que su cruce con el euro  se apreciaba casi un 14% en lo que llevamos de ejercicio para cerrar el se mestre a 1,176 d&#243;lares por euro. b) Decisiones generales de inversi&#243;n adoptadas. Hemos mantenido un nivel elevado de inversi&#243;n, cercano al 100%, a lo largo del semestre. La cartera a fin de periodo esta formada por 29 empresas. Los  sectores que m&#225;s peso tienen s&#243;n Consumo Discrecional con un 17,7% del pat rimonio, Industrila con un 17,6% del patrimonio y Bancos con un 14,6% del p atrimonio. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 8,31% durante el periodo y en los &#250;ltimos doce meses ha sido del 6,41%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 0,54%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 1,85%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n nega tiva del -0,96% y el n&#250;mero de participes ha registrado una variaci&#243;n posit iva de 12 participes, lo que supone una variaci&#243;n del 1,73%.   La rentabili dad neta de la IIC durante el periodo ha sido del 0,54%, con un impacto tot al de los gastos soportados en el mismo per&#237;odo del 1,2%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un 0,54%, a su ve z durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco  Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el period o del  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el periodo se han vendido acciones de Kajima, Taisei Corp y Secom. Tambi&#233;n se han rolado las posiciones de futuros sobre Nikkei. b) Operativa de pr&#233;stamo de valores.   La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo se han realizado operaciones en instrumentos de rivados, con finalidad de inversi&#243;n, en: Futuros sobre Nikkei que han propo rcionado un resultado global de 205390,83 euros. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 2,3%. d) Otra informaci&#243;n sobre inversiones.  En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno. GVC GAESCO JAP&#211;N, F.I, promueve caracter&#237;sticas medioambientales o sociales  ( ART. 8 Reglamento (1E) 2019&#47;2088, la puntuaci&#243;n ESG de la cartera a fina l de periodo era del 3,97 sobre 5. La informaci&#243;n sobre las caracter&#237;sticas  medioambientales y sociales que promueve el Fondo est&#225; disponible en el an exo  de Sostenibilidad al Informe  Anual. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 7,41%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 18,61%. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 0,82 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. No detectamos ning&#250;n cambio a corto plazo de la actual coyuntura, por lo cu al es previsible que continuemos invertidos en un porcentaje muy elevado de  la cartera durante los pr&#243;ximos trimestres.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S12025_V-64041460_da">NO APLICA</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S12025_V-64041460_da"></iic-com:InformacionReglamentoUE_2015_2365>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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