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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy2" unitRef="euro">12.0228</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy3" unitRef="euro">11.6726</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.39</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">1.28</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.39</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">1.28</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_daa" unitRef="pure">1.42</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.20</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">-1.60</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">-0.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">4.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">-7.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">-6.76</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">-0.52</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">-1.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">-1.87</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.48</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_da">2025-09-11</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">4.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.80</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">5.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">5.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">6.24</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">6.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">9.68</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">3.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">3.02</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">3.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">3.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.74</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.92</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">3.80</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">1.69</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.92</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">1.90</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">1.90</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-64669682_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ia" unitRef="euro">15.3979</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy" unitRef="euro">15.0292</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy2" unitRef="euro">14.1947</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy3" unitRef="euro">13.5963</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.05</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.05</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_daa" unitRef="pure">2.45</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.55</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">1.20</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">-1.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">-0.17</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">5.88</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">4.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">-6.14</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">-5.52</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">-0.52</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">-1.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">-1.87</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.48</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_da">2025-09-11</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">4.65</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.82</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">5.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">5.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">6.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">6.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">9.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">2.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">2.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">2.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">3.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">3.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.62</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">3.68</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.65</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.03</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.03</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-64669682_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-64669682_ipy3" unitRef="euro">1172322</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ia" unitRef="euro">14.0998</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy" unitRef="euro">13.8241</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy2" unitRef="euro">13.1351</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-64669682_ipy3" unitRef="euro">12.6570</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.20</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.70</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.20</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.70</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-64669682_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-64669682_daa" unitRef="pure">1.99</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">1.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">-1.42</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">-0.33</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">5.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.78</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">-6.71</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">-6.07</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">-0.52</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">-1.41</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">-1.87</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.48</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_da">2025-09-11</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">4.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.81</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">5.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">5.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">6.23</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">6.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.78</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">9.66</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">22.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">34.10</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">2.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">2.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">2.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">2.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">3.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">3.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_daa" unitRef="pure">1.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_da" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpp" unitRef="pure">0.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq2" unitRef="pure">0.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpq3" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-64669682_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-64669682_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-64669682_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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BHvYky0ql5qiBjlElNTeUdACDKwOGtOPoVva2vy2PhSqKMdGqm+pcrMWm1Wt4BAKIMHJ7v/gJ6W1/XoDCd6yNziDISqSmaCGOUUSqVvAMARBk4PK/sPfS2/tgxI4ILUUYa9dTGKNPM37q6Ot4EAKIMHNtT27Pobf1QgzUxLh6ziTJSKM+IGFOUKS0t5U0AIMrAsXmkbKe39dOOmTeXEmUk8YuIjDVFmYKCAt4EYK6trS3/6LGojB3ajB1HT5+2+j0NDQ0LFy584IEHhg8f/ve//930+fz8/N/85jdDhw4dPXr0H/7wh0uXLnX/vsKpU6dmzpw5ZMiQRx55JCkpyeKOeXl5Y8eOHTNmjPgpxs/s2rXL09PTYDBYb/Y3M33SdOPXv/61xfebfygeecKECRbfYOMuX3zxxZNPPunq6jp58uRt27Z1/HGdPR+jYcOGvf766+Z/WmRlZU2aNGngwIHiX3GbKAOb2Zbe1l91T3D0gPGziTL2X4JZu8kUZbKzs3kTgElTU5Niy2ejY+KNm8r/ionfsC21Y1bw9fX18fGpra2tqamZO3dufHy88fMvvvjijh076urqxJcWL14senPHH9HZfb/55huRVESCuXz5ckVFxTvvvGNxR2NHF48vsoL4sLW1deLEieLDTt/b77jDxifFDZG6UlJSrH7/P//5z8duMM/6Nu4iQtjIkSO3b9/e2Nh45swZ8f/q+ONsP0kR+9asWfP888+bHnDEiBGZmZniAXfu3Clun745VhJlYPb3gcFAY+vXxX9nLibK2L3ctJtNUSYjI4P3AZgEfZY8MC7BfGsZGrM5LsMyLgwbNkxkEeNtkUimTZvW8aGuXLkydOjQjp/v7L4iu0RERNh4boMGDRKh6tq1a66uruLDsLAwLy8vW3+mdhVlROaYMGGCKaiZf//7778fEBDg7+8vApn5fTu7y9tvvx0dHW37x3X5JMUrNnjwYONtEYYiIyNNXxKvzO9+9zuiDKwrb2qisfVn3RcQTpSR1IK/HXfjw2k1Nze/FRvfcYN5f9PmjnHk4sWLxtsil7i5uXV8NJGSX3zxRatRxup9R40apVKpRo8e/cADDyxcuLChocHijhMnTsy+YfLkyfX19SNHjrS9XHWXUUb8+8c//jEkJMTiSyItiedQeYN4tuLDLu/i4eEhvvl2ooz4H61evXrKlCmmB7xw4YLp28Tthx56iCgD6/b+UENj6+/LZb+0iChj9zJFGb1ez/sAfvnTrrzcIzK249biFRNvESwWLFjw7rvv1t4wb948FxcXi4cqLCwcM2bMyZMnO/6Uzu575513zp8/3/h5Hx8fX19fizvu3r17zA15eXkffPDB0qVLjZ8ZO3bs3r17raYE23NljLuFxo8fb/zfmb60bdu2V1991Xjby8vLtJKkjbsMGjTIlHg6izK258oIIsaJX4HVBzTtiyLKwIqM7y7Q1fq5hvmFGKPMQ3OJMnarD9cpjVHG9i59OJX6+voZMZs6bi3z4zZbXERdfKdIIffff/+oUaPWr1/v7u5+05+Ie/eKhLF///7OforV+w4dOtR8b83w4cM7e55FRUUjR44UjzNx4sSsGx5//PFb2ysjKJXKFStWmH/mtddeM+2t3LJli2nGj4273OZemfb29nPnzk2bNi09PZ29Mugxfel5ulr/1+jnfUWUeWzBKl4Ke9Vy5S9RRqPR8D4AE7/EpAG6RPNNZWBcQug/0mzcJTIyUkQT04cpKSkPPvjg0aNHu/PjzO8rGrlpDo24MWLEiM7u5eXlFR4e/nOH2TO3FmWuXr06YcKE7777zrTTxcXFxXxnifhQfNLGXX6+MVcmJibmdg4wCRUVFSLYXblyxfiAFnNlTFOJiTIgykii3D8KEFHG852/8VLYqxYFqFjwFx3V1F5cummza2yCac7vx5sTmpubLb7t3XffPXfu3OXLl7du3Tp27NiSkhLj5zds2DBu3Lji4mIbDbuz+27atMl04MnHx+f3v/+99V3pGRmTJk0y7iUynz1zy1HGuOtFJCrjZ8R/weLYlngmxskxnd3l5xsnHI0aNUo8NxFEzpw5Y5qi26MoI3h7exsvJ1JYWCjC3M6dOxsbG7OyssRti6N1RBkQZexfI5+dz1wZO5ZvQKBpugzvAzDX0tKS+GWOIiXVf9s//pGXZ3FoydTIH3744bvvvvvVV18VTde8MVtoamrqGAKs3lf49NNPhw8ffv/99y9YsKDjtF/BYDB4enrm5uYaPzSfPXM7Uaa9vX3KlCnGzzzxxBMWV4wXHz755JM27mIkAodxXZnHH3/cYnrNzzbnypj/rF27dj3zzDPG2zt27BBZ7a677hL/ZmZmWv5H2FJBlLH/5N9lCqKMRKKM+LOPtwL0qc72SeDWX1JeAhBlJJJmeBGkEGWs/vkLgCgDogxFOUaUqaio4K0AIMqAKENRjhplTEtZACDKgChDUY5Ry5TriTIAUQZykPRtGV2NcuZ1ZYgyAFEGjo0LF1BEGaIMQJQBUYaiiDIAiDIgylBUf9UnaxWmKFNfX89bAUCUgaM6XFtHV6Oc+crYrCsDC21tbTm5e8OiE6Lithw4dLhn/fVm9957b8fvaW9vX7ly5f03rFq1Snxo8Q3Tp0+3uqReXl7e2LFjx4wZk5+fb/zMrl27PD09DQZDZ88nKytr0qRJAwcOFP+K21afpGntXdPtYcOGvf7666WlpbYfR6iurl6wYIG7u/vQoUNfeeWV3bt3E2VgB+VNTXQ1iijDWwGMGhsb/68iZMQT7xgvX+/x64UBG6JtZAUb0tLSjJePtqDVap955pmyG8SNuLg486/q9fqpU6dajTLGGLFjxw7jFZdaW1snTpwoPuzsCZw6dWrEiBGZmZniP7Vz505x+/Tp0xbBy+qHly5dWrNmzfPPP9/l47z66qt//etfa2pqxJdyc3NffvllogzstJuOxkYRZYAbAkNjXDxmG3OMse6e4B27OfkWHmrKlCnff/99x8+LiJCdnW28LW688MILpi9dvnx53LhxJSUlVqOMxXWww8LCvLy8bDyBuXPnWlxc2nSVR9tRRrhy5crgwYO7fJwhQ4YYLzLFASbYmftnaTQ2yqnKTbvZPMrc2t/ckOUumVm/+9A8xxjr90v92traevRQO3bs6OzS1kOHDq2rqzPevnjxopubm+lLixcvDg4O/rmTazaZXwe7vr5+5MiRRUVFNp6Dh4fHhQsXTB+K2w899FB3oox48NWrV4so1uXjTJ8+/c9//vO5c+eIMrCzp7Zn0dsopyqPyFjzKMObAIzKy8s9pszvGGW8vJf3dNedyAHFxcVWvzRgwICffvrJeFvcuPPOO423jxw5MnXqVGNmshplzK+D/cEHHyxdutT4mbFjx+7du9fqXpxr166ZPjTtzrERZUxGjx5tOrPPxuPU1NQsWbLkV7/61X333Tdv3ryqqiqiDOxjVk4evY1yqnpqYxRRBn23VyY7O/vNN9/s7Kud7ZV5/vnnz549azVkWCgqKho5cmR9ff3EiROzbnj88cd7a69Me3v7uXPnpk2blp6e3s3HEWpraz/88MOXXnqJKAP78N1fQG+jnKpmhGwkysAqhSpswPib5sq4PjJnY2R8jx5EhJJDhw7Z+KrVuTJWzyqyysvLKzw8/OcOs2csvP322xZzXObOndudA0xCRUWFu7v7lStXuvM4RuKbhwwZQpSBfaw+cYreRjlV/TZ4gynHaDQa3gRgcvHixRWrA++e4G3MMcMef+fv6zXNzc3df4Tdu3dPnTrVsu+apYTo6GgbZzB1uVcmIyNj0qRJra2tP988e6bjdxYWFo4YMWLnzp2NjY1ZWVni9smTJ7sZZQRvb2+tVmv7cV5++eXc3NyGhoa6urpVq1ZNnz6dKAP7iPhXCb2NcqpaaHZZbL1ez5sAzBkMhuRtGf4btKrQ2O2ZX/Z0wq9o5yJt2Igm7e3tf/vb39xu+OijjzquK2Mjyojn5unpKdKDKTaZZs9Y/f4dO3aIuHPXXXeJfzMzM23/FIsPd+3aJZKW7ccRT+CVV1659957Rb6ZM2dORUUFUQb2kVZeQW+jnPay2B27DtD7ffcOOi9RBn3pYE0tvY1yqvrUb60pyuzbt483AYAoA8dWffUqvY1ynhoac9OiMoWFhbwJAEQZOLzhSal0OMpJalxknHmUKSsr4x0AIMrA4b2Rm0+Ho5ykngi7aVEZLosNEGUgB5yPTTntojI9PT8FAFEGUsRJTJTz1DxVkCnHhISEMPwBogzk4FzjFToc5SS1UrHOFGXi4+MZ/gBRBjLhlriNJkfJvh7QxpsfXTJdZQYAUQYOzyt7D32OcrY5vywqAxBlIB/LDx+nz1Gyr1nqUPMoU1paytgHiDKQiaRvy+hzlOzrff8A8yjTo8sEAiDKQNLOXG6gz1HyLpe4RPNLFoSFhTHwAaIMZOWehK10O8p51vllzi9AlIHczMrJo9tRMq7nQsPNo8yRI0cY9QBRBrIS8a8Suh0l45obGGweZaqqqhj1AFEGslLe1ES3o2RcH65TmnKMUqnkkgUAUQYy9FjaDhoeJctyj9aZ75JhnV+AKAN5WnW8kJ5HybKmh4SZR5mcnBzGO0CUgQzt/aGGnkfJspasv2lFmeLiYsY7QJSBDLW2tXNKNiW/ctNu9rtZY2Mj4x0gykCefPIP0vkoeZ+GrdVqGekAUQaypS89T+ejZFaLAlTmUSY/P5+RDhBlIFt1LdfofJSc6u5Yvfn1CoTq6mpGOkCUgZw9l/kl/Y+STT2zMdI8x2g0GsY4QJSBzKlOF9H/KNnUPFUQp2EDRBk4l+qrV13ik2iBlAxqYFzC6rU3HV2qqKhgjANEGcifd95+uiAlg3oiLMo8xwQFBXG9AoAoA6eQdeF7uiAlg1oYEGgeZTIzMxndAFEGTqG1rX3M1s9phJRD13DtJouV8UpLSxndAFEGzsKv8DS9kHLoei04xDzH+Pv7t7a2MrQBogycReWPzUz+pRx6wu8naxXmUSY9PZ1xDRBl4FzeyM2nI1IOWlM0ERZHl8rKyhjUAFEGzoXJv5Tj1p/W+5vnmIiICEY0QJSB02HyL+Wg5REZa7FL5tixY4xogCgDZ8TkX8oRa25gsMWEX4PBwHAGiDJwRkz+pRyu7omxvH5kdnY2YxkgysB5+e4voDtSDlQvb9hocXSptraWgQwQZeDUO2ZcNyfTIClHOQd7xbp15jlGr9czigGiDJzd8sPH6ZGUQ9SMEMtdMsXFxQxhgCgDZ1d99So7Zijpl2tswirFTcviqdVqrh8JEGUAdsxQjlGz1KEWu2QOHDjA4AWIMgA7ZijHOHFp9dq1FudgNzU1MXgBogzAjhnKAeq3wRssdsns27ePYQsQZYD/aDAY3BK30TIpCdYD2niLtWRUKlVLSwvDFiDKADdh8V9KmuUdqLbYJXPkyBEGLECUAdgxQzlAuUfrLHKMWq1ubW1lwAJEGcAKTdFZeiclqZqnCrKIMoWFhQxVgCgDWNfa1v5sRjbtk5JIeUbEWOSYsLAw1pIBiDKALScvXeYak5RELlOwXKm0iDJFRUUMUoAoA3RhxdGv6KOU3eu14BCLHKPVahmeAFEG6FrL9eseKdtppZQda0xUnMUJ2EJpaSnDEyDKAN2yp6qabkrZq1ziEpcq/S1yTFJSEgMTIMoAPTB/3yF6KmWXenmD5RWw/f39GxoaGJUAUQbogbqWa8OTUmmrVP8vJNPx0NKxY8cYkgBRBugxfel5OivVnzVAl/i+f4BFjtHpdJyADRBlgFvklb2H/kr1W00NDbfIMUqlsq6ujpEIEGWAW1T5Y7P7Z2m0WKofarh20+q1loeWDhw4wDAEiDLAbdlTVc2ieVQ/LIi3ZH1Ax4VkOLQEEGWAXqA8eYZeS/Vp/VeQ5eWvFQpFVVUVow8gygC9443cfNot1Uc1RRPh10Fubi7jDiDKAL2mwWAYl/w5TZfqn4V9IyIiWltbGXcAUQboTScvXR4U/xmtl+rFuidGv2Lduo4L4lVXVzPiAKIM0Pt035yj+1K9uIqMb0Bgx0NLX3/9NWMNIMoAfcV3fwE9mOqVmqnWdMwx2dnZjDKAKAP0oZbr15/4PJM2TN1mTQ6L7phjWNgXAFEG/aHyx+aRW7g8E3XrNTJ60ydrFRY5Rq1WNzU1Mb4AogzQH842NA7Tb6UlU7e2qm/Hqb4KhaK8vJyRBYAog/5zuLbOdRONmerxKUtLlf4dDy0VFBQwpgAQZdDf9lX9cBftmbrtHJOWlsZoAkCUgX1sKS4ZoEukSVPducrSogBVxxwTFRVlMBgYSgCIMrCb6JOn6dPUreWYiIgIpvoCIMrA/vwOHaZbUzaWwpsbGNwxx6jV6rq6OoYPAKIMJOHPefvp2RQ5BgBRBg5s4Re76NyURc1Sh3bMMf7+/hUVFQwZAEQZSM5fd+XRvCnT/pjfBm8gxwAgysDBrN21m3OaqIFxCfNUQR1zjEKhKC4uZpgAIMpA0gKzskUno5078/ox7/mryDEAiDJwYJrMLNHPaOrOeV0Cq+vgCUeOHGFoACDKwGFs3bv/AW08rd2pakxUXMfrKxn3xxQWFjIoABBl4GDyv/rKPVpHg3eSejRC2/F618Z5vqWlpQwHAEQZOKSvvyl9mDTjBPXUxqhP/dZaXT+msrKSgQCAKAMHVl5x4cUILc1exiddTw8Jszo5JiIignXwABBlIAein/0xMto1ltOaZHiy0sKAQKs5RqfTcX0lAEQZyIfoautjYh6M4mCTfOrhiFirk3yF5ORkrncNgCgDuRG9bdNm/XOh4YQAGRxU8tqgsTo5RsjIyGhra2ODB0CUgQyJDpeTk+OjCuJgk+PW0JjNiwJUVkOMQqHIz89nOwdAlIHMlZSUfBQczMEmBz3jeqXC+kEltVpdVlbG5g2AKAOn0NDQoI2N42CTYx1UsnqZa6PExEQm+QIgysC5GA82LQpQjYzeRFCQeLlH6973D+jsoNKhQ4eYHAOAKAMnVVJS4q8K9NqgcYnjetpSLNfYhFnq0M5m+IaEhFRUVLAZAyDKwKk1NDTExsYuVyofZSU9idXksOjOTrc2nnHd3NzMBgyAKAP8crBJdEcfVdDQmM1kCClc4Lqzte+MB5W4zDUAogxgqaKiIioq6pO1iudCwwfoON5kn3KJS3x5w8bOjigJWq22qqqKzRUAUQawvnvm0KFDSqVyyfqAMVFxBIt+rsfCtcuVys5CjEqlOnLkCDN8ARBlgC40NDQkJycbjze5c2Ht/jpHaZ4qyK9zaWlpnG4NgCgD9EBJSUlISAiBpq/rwSidj80QExERwdp3AIgywK0wGAw5OTkKhYJA0xflERnr2/ncXkGpVB44cIAjSgCIMsBtqa6u1ul0xuZKoOmfECOkpKQ0NDSw+QEgygC9o6SkRKvVEmhuf2JvlyFGvM6lpaVscgCIMkDfBppFAaqnNkaxTHA3T7F+IixqyfoA2yEmNjZWvMJsZgCIMkD/BZpVCsVrwSHspOmsxkTFvREcsurGfCMb9Hp9eXk5mxYAogxgn0AjvO8f8KwmcmBcAvFF1D0x+mmhYUuV/n5dIcQAIMoAEgo0n6xV/DZ4g9Mur+cSlzgxPHqeKsjGcr3mE3sJMQCIMoAkVFRUZGRkKM1Wql2mXD9TrfGIjHWGayCI/+O4yLjXgkNWKtZ1mWDEq5Senl5dXc1mA4AoA0hLS0vLsWPHzHfSGPfTeAeqn9oYdXesXmYJxk27+VlN5NzA4C6nwhjpdLoTJ06IV4lNBQBRBpC0qqqqrKwsf3/LmSLv+aumh4Q9GOXAc4QHxiU8GqF9IzhkmXK9X/eo1eo9e/bU1dWxYQAgygCOxGAwFBYWmpbXM7di3br/ClI/Fxo+LjJO+jOFXeISx0TFiRDmGxDYnUkwpgNJqamppaWlLNcLgCgDOLb6+vqCggK9Xq/o5EDMn9b7SyrZuGk3PxaunRYaNjcwWDy37scXQfwf4+Pjjx071tzczK8eAFEGkNt+mqKiooyMjKAgWxdQXKZcLzLE1NDwJ8KiPCJjRbDo04X4XGMTxE+Zool4IzjkPX/VJ2sVfj2n0WiysrKKi4uZCgOAKAM4hcrKyvz8/NjY2G5mhVUKxZ/W+y8MCHwraMOMkI3PaiIfjdCKCGJew7WbRO6xqJHRm8SXRCoSdxF3FHnFO1DtGxAoHu3DdUq/2+Dv75+cnHzixIn6+np+oQCIMoCTampq+vrrr3NycuLj4zvOFJYapVKp0+lECCsvL2cSDACiDABLtbW1kko2Go0mJSVlz549xcXF4rkRXwAQZQD0QH19vcgQubm56enper1eBAvzhfh6nUqlEj8lOzv7xIkTlZWVBoOBXwEAogyAXtbS0lJbW1tWVnbq1Kl9+/ZlZWUlJyfrbxYREaHpICoqSnxJpCJxF3FHkVeKiorKy8vFozU2NvLCAiDKAAAAEGUAAACIMgAAAEQZAABAlAEAACDKAAAAEGUAAACIMgAAgCgDAABAlAEAACDKAAAAogwAAABRBgAAgCgDAABAlAEAAEQZAAAAogwAAABRBgAAgCgDAACIMgAAAEQZAAAAogwAACDKAAAAEGUAAACIMgAAAEQZAABAlAEAACDKAAAAEGUAAACIMgAAgCgDAABAlAEAACDKAAAA5/H/AEsLaSm6SgUmAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-64669682_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-64669682_da">No Aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_V-64669682_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. El tercer trimestre de 2025 ha sido positivo para los mercados financieros.  Europa contin&#250;a mostrando rendimientos favorables en lo que va del a&#241;o (St oxx 600: +10%), mientras que los principales &#237;ndices de renta variable glob al tambi&#233;n registran avances (S&#38;amp;P 500: +14%, Nasdaq: +17%). No obstante, la  depreciaci&#243;n del d&#243;lar (-12% en 2025) ha reducido en buena parte la rentab ilidad efectiva para los inversores internacionales. En contraste, los merc ados emergentes han destacado con s&#243;lidos retornos, especialmente China (CS I: +21%). La buena evoluci&#243;n de los mercados ha ido acompa&#241;ada de una econom&#237;a global  que mantiene el crecimiento, impulsada por la expectativa de recortes en l os tipos de inter&#233;s. Sin embargo, los datos de empleo en Europa y Estados U nidos mostraron cierta debilidad, al igual que el PMI manufacturero europeo , que contin&#250;a en terreno contractivo. La inflaci&#243;n en Europa parece habers e estabilizado en torno al 2%, lo que reduce las probabilidades de nuevas b ajadas de tipos. Por su parte, la Reserva Federal estadounidense (Fed) inic i&#243; en septiembre un ciclo de reducci&#243;n de tipos, partiendo desde niveles m&#225; s elevados. Las bolsas mantienen un tono optimista, apoyadas por el entorno monetario y  el buen comportamiento del sector tecnol&#243;gico, mientras que los bonos a la rgo plazo presentan se&#241;ales mixtas. Este contexto burs&#225;til favorable ha ven ido acompa&#241;ado de niveles de volatilidad hist&#243;ricamente bajos: el &#237;ndice VI X estadounidense cerr&#243; el trimestre en 13,85 puntos, muy por debajo de su m edia de largo plazo. b) Decisiones generales de inversi&#243;n adoptadas. El porcentaje de inversi&#243;n en renta variable del fondo m&#225;ster Pareturn GVC Gaesco Patrimonial Fund se determina mediante un algoritmo basado en el bin omio rentabilidad-riesgo. Durante el periode se ha ido incrementando el niv el de exposici&#243;n en la renta variable, sobretodo a partir de finales de ago sto y principios de Septiembre. A fin de periodo la exposici&#243;n en Renta Var iable del fondo m&#225;ster era del 56,1%. Durante este per&#237;odo, el fondo mantuvo una mayor exposici&#243;n en las categor&#237; as de renta variable Emergentes y  sesgo Growth, mientras que Europa y Jap&#243; n fueron las regiones con menor inversi&#243;n en el fondo. 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 2,31% durante el periodo y en los &#250;ltimos doce meses ha sido del 3,84%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 2,2%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 1%. 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 -1,39% y el n&#250;mero de participes ha registrado una variaci&#243;n negat iva de -26 participes, lo que supone una variaci&#243;n del -3,18%.   La rentabi lidad neta de la IIC durante el periodo ha sido del 2,2%, con un impacto to tal de los gastos soportados en el mismo per&#237;odo del 0,59%. 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 2,2%, a su vez  durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo  del  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. En el fondo m&#225;ster Pareturn GVCGaesco Patrimonialista Fund,  con la caja di sponible, se han comprado Letras del Tesoro Italianas y Treasuries,  a cort o plazo. Asimismo,  se ha implementado una estrategia activa en derivados sobre &#237;ndi ces burs&#225;tiles, con operaciones de compra y venta basadas en las se&#241;ales em itidas por el modelo cuantitativo. A fin de periodo la exposici&#243;n al fondo m&#225;ster Pareturn GVC Gaesco Patrimon ial Fund es del 99,04%. 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 no se han realizado operaciones en instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 1,338%. 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 2,80%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 0,02%. 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 1,14 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. Para los proximos meses, prevemos un aumento de la volatilidad debido a la incertidumbre pol&#237;tica, en particular las pol&#237;ticas arancelarias de Trump y  otros riesgos geopoliticos. Por lo que estimamos que el algoritmo del fond o  podr&#237;a rebajar el porcentaje de inversi&#243;n de la  renta variable y situar se a niveles de su media hist&#243;rica.</iic-com:ExplicacionInformePeriodico>
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