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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">1.10</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-02747046_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">0.06</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-02747046_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">1.12</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">2.72</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">0.60</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">-2.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">0.82</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">7.19</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">7.73</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">-10.97</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">-0.88</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">-1.76</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-02747046_dly3" unitRef="pure">-1.20</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-02747046_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-02747046_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-02747046_dly3">2022-02-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">0.52</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">1.26</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-02747046_dly3" unitRef="pure">0.98</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-02747046_da">2025-08-04</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-02747046_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-02747046_dly3">2023-02-02</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-02747046_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">5.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">3.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">7.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">4.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">3.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">3.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">3.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">4.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-02747046_da">BENCHMARK BLUE CHIPS RFMI</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">4.75</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">2.43</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">6.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">3.92</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">3.32</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">3.36</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">3.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">5.11</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">3.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">3.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">3.26</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">3.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">3.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">3.70</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">1.47</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">0.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">0.46</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-02747046_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-02747046_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-02747046_da">F286vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-02747046_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">4.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-02747046_da">BENCHMARK BLUE CHIPS RFMI</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">4.75</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">2.43</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">6.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">3.92</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">3.32</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">3.36</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">3.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">5.11</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_daa" unitRef="pure">2.88</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_da" unitRef="pure">2.88</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpp" unitRef="pure">2.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpq2" unitRef="pure">3.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpq3" unitRef="pure">3.10</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy" unitRef="pure">3.10</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy2" unitRef="pure">3.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-02747046_dpy3" unitRef="pure">3.66</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-02747046_da">false</iic-com:RatioGastosEstimado>
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<iic-com:EvolucionValorLiquidativo>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">2417076.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">23.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">2401002.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">23.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US91282CJF95</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Bonos|ESTADO USA|2,437|2028-10-31</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">308770.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">2.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">307806.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">3.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1AnnoTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">308770.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">2.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">307806.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">3.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasDPMenos1Anno>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US91282CFW64</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Bonos|ESTADO USA|2,250|2025-11-15</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">298295.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">2.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">297307.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">2.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMenos1Anno>
<iic-com:InversionesFinancierasDPMenos1AnnoTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">298295.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">2.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">297307.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">2.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRFCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">607065.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">5.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">605113.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">5.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">607065.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">5.82</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">605113.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">5.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US02079K1079</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Acciones|ALPHABET INC&#47;CA-CL C</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">136919.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.31</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">99395.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">0.98</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US0231351067</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.08</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">111753.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US0378331005</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Acciones|APPLE COMPUTER INC</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">121459.00</iic-com:InversionesFinancierasValor>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">97542.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">0.96</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US30303M1027</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.20</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">125323.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.23</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US5949181045</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.97</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">97126.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">0.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US5951121038</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Acciones|MICRON TECHNOLOGY</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">118293.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.13</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">86847.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">0.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US67066G1040</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Acciones|NVIDIA CORP.</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">174819.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.68</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">147541.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.45</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">US0079031078</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Acciones|ADVANCED MICRO DEVICES</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">82687.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.79</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">72281.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">0.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">972972.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">9.33</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">837808.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">8.26</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="euro">972972.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">9.33</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">837808.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">8.26</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1954206881</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">111475.00</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">IE00B41NRZ94</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">11.87</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">1231237.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">12.13</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">IE00BRJG6X20</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">121029.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.19</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0093503141</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.54</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">157690.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.55</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0171310443</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Participaciones|BLACKROCK GLOBAL WORLD TECHNOL</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="euro">116026.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.14</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0200683885</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-02747046_ia">Participaciones|BLACKROCK GLOB EMERG MARK BOND</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0256840447</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.14</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0346389181</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1231169415</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">1.39</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">1.38</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1299707072</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1670707527</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1670710075</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1670724373</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ia" unitRef="pure">8.30</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-02747046_ipp" unitRef="pure">6.44</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU1391767586</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_T32025_V-02747046_ia">LU0326422689</iic-com:CodigoISIN>
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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:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-02747046_da">Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondo dos de inversi&#243;n del Boletin oficial de la Bolsa de Valores de Barcelona, p or la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada p orla discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien l a sociedad gestora, desde la constituci&#243;n de cada IIC, ha venido publicando simult&#225;neamente el valor liquidativo de las IIC gestionadas tanto en su p&#225;g ina web como en el bolet&#237;n ofcial de cotizaci&#243;n, por lo que dicha modificac i&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC ge stionadas. La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los part&#237;cipes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha.</iic-com:ExplicacionHechosRelevantes>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32025_V-02747046_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 185,86 euros, lo que supone un 0,00% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia. Anexo: Durante el periodo se han efectuado operaciones de pacto de recompra con la  Entidad Depositaria por importe de 1,7 millones de euros en concepto de co mpra, el 16,65% del patrimonio medio, y por importe de 1,7001 millones de e uros en concepto de venta, que supone un 16,65% del patrimonio medio.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_V-02747046_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 cerraron un nuevo trimestre en positivo, des tacando especialmente Estados Unidos, donde la tendencia alcista se aceler&#243;  gracias a unos s&#243;lidos resultados empresariales, el fuerte impulso inverso r en el sector de la Inteligencia Artificial y las expectativas de mayores recortes en los tipos de inter&#233;s. En Europa, las bolsas tambi&#233;n registraron  avances, aunque m&#225;s moderados, lastradas por el cierre pr&#225;cticamente plano  del DAX alem&#225;n. Este entorno burs&#225;til favorable vino acompa&#241;ado de niveles de volatilidad h ist&#243;ricamente bajos: el &#237;ndice VIX estadounidense termin&#243; el trimestre en 1 3,85 puntos, muy por debajo de su media de largo plazo. Por su parte, el pr ecio del crudo prolong&#243; su tendencia bajista y encaden&#243; tres trimestres con secutivos de descensos, contribuyendo a la moderaci&#243;n de la inflaci&#243;n y all anando el camino para nuevas bajadas de tipos, especialmente en Estados Uni dos. En los mercados de renta fija, los tramos cortos de la curva continuaron de scendiendo a ambos lados del Atl&#225;ntico, mientras que los tramos largos, rep resentados por el bono a diez a&#241;os, repuntaron ligeramente. Finalmente, el tipo de cambio euro&#47;d&#243;lar permaneci&#243; estable durante el periodo, cerrando e l trimestre en 1,1734. b) Decisiones generales de inversi&#243;n adoptadas. El fondo tiene una distribuci&#243;n de activos del 30% en renta variable y un 2 7% en renta fija, (Fondos de renta fija y Bonos en USD) sobre el total del patrimonio del fondo, y el saldo en tesorer&#237;a supone un 43% del total de la  cartera, (Repos de Deuda un 16%, Fondo Monetario un 12% y Tesorer&#237;a un 15% ). En fondos de inversi&#243;n la exposici&#243;n de la cartera es de un 54%, de los cua les, los de renta variable suponen un 21%. 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 1,58% durante el periodo y en los &#250;ltimos doce meses ha sido del 2,5%. Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 2,72%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 2,81%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 2,72% y el n&#250;mero de participes ha registrado una variaci&#243;n positi va de 1 participes, lo que supone una variaci&#243;n del 0,95%.   La rentabilida d neta de la IIC durante el periodo ha sido del 2,72%, con un impacto total  de los gastos soportados en el mismo per&#237;odo del 0,51%. 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 2,72%, 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  2,50%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento 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. Durante este trimestre hemos mantenido una exposici&#243;n total del 9% de la ca rtera en acciones directas. A principios de julio se eliminaron las cobertu ras con futuros sobre los &#237;ndices. Dentro de la renta variable se ha invertido en zona EURO, en USA y Asia, co mpletando con inversiones sectoriales, con el objetivo de dotar al fondo de  una estrategia muy diversificada. Durante el trimestre la renta fija y los fondos conservadores de la cartera  se han mantenido en diversas estrategias: fondos flexibles en plazos, acti vos y zonas geogr&#225;ficas, con preponderancia en la zona euro para evitar rie sgo de divisa. 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 mini Nasdaq, futuros  sobre mini S&#38;P, futuros sobre tipo de cambio EUR&#47;USD que han proporcionado  un resultado global de -24.215 euros. El nominal comprometido en instrumen tos derivados supon&#237;a al final del periodo un 23,88%. Durante el periodo se han efectuado operaciones de compra-venta de Deuda P&#250; blica con pacto de recompra (repos) con la distintas entidades por importe de 1,70 millones de euros, que supone un 16,65% del patrimonio medio. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 0,8066%. d) Otra informaci&#243;n sobre inversiones. 	En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 3,22%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 2,03%. La beta de GVC Gaesco Blue Chips RFMI, FI, respecto a su &#237;ndice de referenc ia, en los &#250;ltimos 12 meses es de 0,92. 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 1,19 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. Continuaremos analizando rigurosamente la situaci&#243;n macroecon&#243;mica y empres arial con el objetivo de ajustar los porcentajes de inversi&#243;n de los distin tos activos de inversi&#243;n comentados para ofrecer la m&#225;xima rentabilidad a l os part&#237;cipes del fondo.</iic-com:ExplicacionInformePeriodico>
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