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<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.33</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.33</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.33</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T12026_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_T12026_V-64669682_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_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_T12026_V-64669682_daa" unitRef="pure">-1.56</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">-1.56</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">1.74</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">2.20</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">3.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">4.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">3.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">9.87</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_dly3" unitRef="pure">-1.87</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_da">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_da">2026-02-06</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_dpy">2026-02-06</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">7.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">7.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">6.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">2.80</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">5.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">5.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">6.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">3.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">7.90</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.05</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">3.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">3.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">3.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">3.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">3.74</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">3.59</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.54</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.92</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">2.24</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">1.90</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T12026_V-64669682_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-64669682_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T12026_V-64669682_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-64669682_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com:DenominacionClase contextRef="FIM_T12026_V-64669682_ia">CLASE I</iic-com:DenominacionClase>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-64669682_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com-fon:DatosGeneralesClase>
<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_T12026_V-64669682_ia" unitRef="pure">78645.71</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_T12026_V-64669682_ipy" unitRef="pure">78645.71</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T12026_V-64669682_ia" unitRef="pure">2</iic-com-fon:NumeroParticipes>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T12026_V-64669682_ipy" unitRef="pure">2</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com-fon:BeneficioBrutoParticipacion decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_T12026_V-64669682_ia" unitRef="euro">1220919</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T12026_V-64669682_ipy" unitRef="euro">1236194</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T12026_V-64669682_ipy2" unitRef="euro">1181985</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T12026_V-64669682_ipy3" unitRef="euro">1116356</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T12026_V-64669682_ia" unitRef="euro">15.5243</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T12026_V-64669682_ipy" unitRef="euro">15.7185</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T12026_V-64669682_ipy2" unitRef="euro">15.0292</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T12026_V-64669682_ipy3" unitRef="euro">14.1947</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T12026_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_T12026_V-64669682_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-64669682_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">-1.24</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">-1.24</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">2.08</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">2.55</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">1.20</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">4.59</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">5.88</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">4.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">11.30</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-64669682_dly3" unitRef="pure">-1.87</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_da">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_da">2026-02-06</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_dpy">2026-02-06</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">7.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">7.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">6.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">2.82</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">5.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">5.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">6.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">3.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">7.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.05</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">3.13</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">3.13</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">2.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">2.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">2.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">2.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">3.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">3.62</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">3.47</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_daa" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_da" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpp" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpq2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpq3" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy" unitRef="pure">0.85</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy2" unitRef="pure">0.03</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-64669682_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T12026_V-64669682_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
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1q3VhKJqUdIowfP1729w8++ODWrVuTkpICAwPT0tKQ+x1w69Yt2TfKzPPPP79582Zt4ZQpU7TdpkVjmZmURmpqqry/zCxatKhTp07SI9evX2/pQOrFunHjxrRp0x5++OHu3bvbesWLL77oiV5hWiwlkxKuXLkifeDll1+27ebfeOONWbNmIfdaIUe+kydPXrduncPyqqqq0NDQHTt2WDFWfSVVWVnZp0+fgwcPtmrVSoYb6enpK1assFyg+krKzFg7d+6cPXu2Ob3Co7GUT0rG6W3bth04cKAcz8lwrX///ub8x4fl5f7BBx8EBQXJsXC3bt3st6Jz587JcXF0dLQVY9VvUnLQKn0xMTHR05XyUKD6TcrkWBrvvvtueHi4FWP5SFL5+fm/+93vgoODZflzzz1XUVGB3GtA9rcPPfTQt99+K/OZmZmdO3e2/SkuLm7NmjWyn7RcrHpP6vDhw6+//roJlfJEoHpPyuRYQlFRUfv27Y3uUO/NsXwtKflTeXl5fdnSYnIvKCjo2bOn7WnXrl1zc3Orb/8aLgWzaCySIqk7jVVWVmbFWD6YVD3a0mJylzHshg0bbE9HjBixa9eunJycwMDAL7/80qKxSIqkaECS8nW5OzB9+vSlS5cOHTr0zTffVCYWSZEUDUhSPiT3ffv2ffjhhydPnrRfuHLlylatWvXr18+9v1eYFoukSIoGJCmflvt7773Xvn37sWPHypHO6NGjL126pC1PT09v3bp1ZmamFWORFEnRgCTl63Lv3Lmz9u1VWVnZrFmz2rVrZztj070/wpgZi6RIigYkKV+X+6BBg+Li4mxP169fL03poUvxmRaLpEiKBiQpX5e7HOloF2qwLRkxYoR9y1oxFkmRFA1IUr4ud+HAgQOyY5w6derFixflqCcsLMz+348sGoukSIoGJClflLvDRTy0M3oDAgL8/PzGjh3rxh+jna/rYloszwWqxwYkKbo6vQK5G2J0XYjKysqSkhITApkZy+2BvKEBSYquTq9A7o64uFyDRQOpGoukSIoG9E68VO5cAoUGJCmS8tkGVFbusbGxGRkZJlyuwbRAJid14sQJc653QVJ0dXpFvV9DxkpyX7VqVffu3a9fv25b4qHLNZgWqH6TUqABlUyKrk6v8MWvZcaPHz916lTbU89drsG0QPWYlBoNqGRSdHV6hc/JvaSkpFOnThs3btSeeu5yDaYFqsek1GhAJZOiq9Mr1Jd7dna2NJb9krS0NGm7rKws7annLtdgWqB6TMq9sRyKpUZSSvaK+qoUvQK5/4eqqqrIyMhFixY5LH/nnXeefPJJtx/1fPXVV2vWrNH+pcmjgar1zhnxUCwJMWLECPv78HookG6xqJQXFsvMSplZLPUqpbLcExMTw8LCKisrnXvnsGHD3njjDTfGWr58eefOnRcvXtyrV68xY8ZoF+r0RKBqg1MePBFL3rxjx44fffSRhMvPz/dcIKNiUSkvLJZplTKzWEpWSmW5T506denSpTKTnJwsnWPAgAF79+7V/pSbm9uuXbvU1FR3xQoMDDx+/Hj17ZvktmnTRt78zJkzngjk4pQH98aSQUTbtm21u/0OHjw4JiZmyJAh+/bt80RSLopFpbytWKZVyrRiqVopleUuO/zx48dnZWVpV1lLSkqSvpKWlqb9VRrRjd9tSc/TLrv8/fff9+3bd/bs2XKQ5YlArk95cGMseduoqCiZ2b9/f9OmTVetWpWQkNC6dWstTfcm5bpYVMqrimVapUwrlqqVUlnuV65ckf738ssvz5w5U1siRz2zZs3yRKzVq1fLzn/atGmy2//jH/9YXl4ulTt//rzbA5l5f14ZmsnM888/v3nzZm3hlClTtFGbdYulXqVMLpZ6m5WqlVJQ7vZ3IJQBhRwEDRw48ObNm9Ks/fv3t/8Rw72x0tPT33rrrU8//VTmb9y40bx58+zsbE8n64lTHnRv4agdvYaGhu7YscOKxfKpSnmiWL6zWXnoNCIzNys15e58B0Lt4pnBwcFBQUHPPfecG3+PNrrbobBkyRLt4MtdvPvuuxLOebnbT3kwSurcuXPjxo2Ljo62YrF8qlKeKJaSm5VplTJ5s1JW7kZ3IJTdoxzTmROrsLBQCunG0xBkoCQHwr179x42bJgcFNv/ye2nPBglFRcXt2bNGhmmWbFYPlUpTxRLvc3KzEqZvFkpK3cvua2ie38VkV39J598Ij3g9ddfl8PhnTt3asuPHDly/fp198bytftSUinf3KzMrFS1Fe6MagG5K3lbRfvDw88++0zGL6+88kpWVpYc4h08eJAGpFLKVMq0WGZWqtoKd0b1arlrF+qsNuUOhKbFsgWyJz8/f9SoUX5+fu79wadekjItlpm9QplKKd8rTKtUtdffGdWr5W5/8UxP34HQtFi6Vx8Vli1b5vbrxtVXUqbFMrNXqFEpX+gVplWq2rvvjOrtX8s4XDzTo3cgNC2W89VHi4qKHnnkEU9cN64ekzItlpm9QoFK+UivMK1S1d56Z1Rvl7vzhToViKUbyEOnsdVvUkrGsnqlfKdXKFAp1eTucGqA84U6LRrLHtMCeTSWL1RKmV5hWgNSKeSuj+6pAR66eKZpsXTPrfBQUqbF8p1KKdArTGtAM3uFaQ1oZqVUlrvuqQEeunimObGMzq3wRFJmxvKdSnmiAc2slJnFMi2QaQ1ocqVUlrvRqQGeuHimObFcnFuRnZ3t3qTMjOVTlbp+/bp1e4WZxTItkGkNaHKlVJa7i1MD3H7xTHNiuT63wr1JmRnL1ypl3V5hZrFMC2RaA5pcKZXlXm3uqQHmn4bgoXMr6iUWlbJQLNMasF5O7TGtWGb2CkXk7nAHQs+dGuB8q0MzY2l44twK02KZVqn67RUKVKoeG9DMXmFaV/dopZSVu+4dCKs9cGqAUSAzY3ni3ArTYplWKW/oFZaulDc0oJm9wrSu7rlzoxSUu4s7EFo0UI2x3PslnWmxvKcBqRSbVT12dQW+ZDdJ7q7vQGjFQKrGIilikVS1inhK7qbdgdDMWx0qGYukiEVSyP2uMO0OhGbe6lDJWCRFLJJC7rXFtDsQmnmrQyVjkRSxSAq53wGm3YHQzFsdKhmLpIhFUsgdAACQOwAAIHcAAEDuAACA3AEAkDsAACB3AABA7gAAgNwBAAC5AwAgd99sAgBQDsxGE1TTDwDYqJE7/QAA2KiRO/0AANiokTv9AADYqJE7/QCgnreOu1/BE9sjGzVyr2M/MPpp3vmt7P+k0bJly2HDhn377bdGKzRp0iQyMvLEiRO2N0lJSQkODr7//vvlUeadP4bDezrTsWPHTp061ZiOi5RzcnImTJjQpk2bpk2bRkVF7d69u8am+OCDD+zfYfv27Q4hnD+VrNCnTx8X1XGdSO3Zs2fPkCFDJJfAwMBJkyZdvXpVW15VVfXqq682v81rr70mT10v121GKcfw4cPPnj1bY2Xr1l1rWXS3dHuj1Zz7fI1r3s0H042ybdu2Hj16NGzYsFu3bomJicgdubvqTI8mbNKd7rTHu+iU4pE5c+b07dvXaIWioqIFCxb06tVLe3rkyJFWrVpt2bJFlm/dulXmjx496vo9Hfjiiy+63ObAgQN13toHDx78hz/84dKlS/Ixdu3aJZKqsSnCwsIqKipsSwYOHGi/su6nkhXEuQkJCbqfqpaJ1Ibw8PDk5OTc3NzLly+/9NJLYklt+cqVK3v27Hn2NjITFxfnerluA8rbzpw5s3///q4r68CjfSfrTkZRXBfd03I3eeTuvJnIdvHggw9u2rRJWjUjI2PMmDHIHbm76kwNPozXndwod6G4uLhRo0YuVigpKZHxiDYvvXb58uW2P73//vsxMTGu39OByZMnL168eNGiRWKxOm+EjRs3lk91RyM72RnEx8fbDj6mTJliv7Lup5IVZEOVsfmNGzec37+Widzpti1NJ0N4bV5cKUcYtkONJ5980vVyo6BiHGkx15V1fPnDz+pOLqLYF72ysvLtt99+9NFH5dhi4sSJ165ds63/t7/9rWvXrv7+/j/5yU+keR2Ot7TVTp06NXLkyBYtWjRr1mzEiBGyf7K9XLpfUFCQHCj8+te/dq6L84ys86tf/Ure6rHHHvvLX/5SYwij9V1vR6NHj16xYgVfyyB3L5J7Xl7e7Nmze/fubbSCbLGiMNu4TzbX8+fP295Q5jt06OD6Pe0pLy+XzebCbWT7lKd12x4iIiJ++9vffvfdd7VvChnkyvGy9g2GfLaTJ0/aVjb6VNoKL7744jvvvOPw/rVP5E637c2bN8tAXpsXy9ukc+XKlYCAANfLXYzcbTsAo8repdwdiv6nP/0pKipK2jw/P3/8+PHTpk2zrf/ss89mZmaK7t966y3nT6UREhKyZ8+esrKywsLC3/zmN7/85S9tqw0aNCj7NjLz5ptv1ij3efPmaS+RStkfrhmFMFrf9XYk24Wsj9yRu/vlXufv3IXAwEDZ2Fys0KRJk8OHD2vL/fz87EUm87ahn9F72pOYmDh48GBtXjahDRs21G17uHTpkgy927ZtK8OusWPHXrx4sTZNMXz48KSkpC1btgwdOtQ+hNGn0laQWI888khBQUFtXnKX2/bXX3/drl279PR07ekPfvCDmzdvavMyc++997pertsrZCf0s5/97PTp064rW2e56xa9S5cu//73v23Fkga0rZ+Tk6PNl5aWOh8yOiOHHdImttWOHz+uzX/zzTcyuK5R7rKO7SVyoKAbyD5EbdZ3juKwXSB35O7ZkfsPf/hD23Grdrx533332b9EhrEy+JWx26effmrUa2VoI6OwAQMG1HLk7vye9kRHR69Zs0abj4+Pt325XOft4fLlyzIqtH081wcxu3fvDg0N7dmz544dO+xXNvpUthUWLFgwffr02rzE9U7XdVJ79+4VxXz22We2JW4ZuRstd6js3YzcnYsu1r73NrIfuueee+RR91MZDUQOHToUGRnZvHlzrdFsey+Zv379ujYvM/YDC6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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-64669682_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-64669682_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T12026_V-64669682_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T12026_V-64669682_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T12026_V-64669682_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T12026_V-64669682_da">Con fecha 6 de Marzo de 2026 se ha inscrito la actualizaci&#243;n del folleto, al objeto de recoger la elevaci&#243;n de la comisi&#243;n de gesti&#243;n del fondo principal.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T12026_V-64669682_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T12026_V-64669682_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T12026_V-64669682_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T12026_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.Durante el primer trimestre de 2026, los mercados burs&#225;tiles globales han registrado un comportamiento d&#233;bil y vol&#225;til, condicionados principalmente por el intenso repunte de los precios energ&#233;ticos y el aumento de la incertidumbre geopol&#237;tica derivada del conflicto en Oriente Medio. El fuerte encarecimiento del petr&#243;leo y del gas ha tenido un impacto notable sobre la econom&#237;a global, debilitando las perspectivas de crecimiento y de consumo y reactivando las presiones inflacionistas.En este contexto, tanto el Banco Central Europeo como la Reserva Federal han optado por mantener una postura prudente, sin cambios en los tipos de inter&#233;s y con un enfoque dependiente de los datos. Mientras el mercado descuenta posibles ajustes adicionales en la zona euro, se espera una mayor estabilidad de los tipos en Estados Unidos.El deterioro del entorno econ&#243;mico se ha reflejado en unas expectativas macroecon&#243;micas m&#225;s moderadas en las principales econom&#237;as desarrolladas. Tanto en Estados Unidos como en la zona euro, los indicadores adelantados apuntan a una desaceleraci&#243;n de la actividad, al tiempo que la inflaci&#243;n muestra una mayor resistencia a la baja, impulsada por el componente energ&#233;tico y el incremento de los costes de producci&#243;n.En los mercados de renta variable, el trimestre ha estado marcado por ca&#237;das generalizadas y un aumento de la volatilidad. Las correcciones han sido especialmente acusadas en los sectores de crecimiento y en las compa&#241;&#237;as tecnol&#243;gicas, mientras que los sectores vinculados a la energ&#237;a, las materias primas y los estilos de inversi&#243;n m&#225;s defensivos han mostrado un mejor comportamiento relativo.
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 binomio rentabilidad-riesgo. A raiz del conflicto de Oriente Medio, la exposici&#243;n del fondo disminuy&#243; paulatinamente, hasta situarse a fin de periodo en un 42,25% sobre el patrimonio.
c) &#205;ndice de referencia.
La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 6,02% durante el periodo y en los &#250;ltimos doce meses ha sido del 4,71%. Un tracking error superior al 4% indica una gesti&#243;n activa.
La rentabilidad neta de la IIC en el periodo ha sido del -1,56%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 0,98%.

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 negativa del -3,84% y el n&#250;mero de participes ha registrado una variaci&#243;n negativa de -20 participes, lo que supone una variaci&#243;n del -2,61%.   La rentabilidad neta de la IIC durante el periodo ha sido del -1,56%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,53000000000000003%. GVC GAESCO PATRIMONIALISTA FI  CLASE A, invierte m&#225;s de un 10% en otras IIC y, por tanto, satisface tasas de gesti&#243;n en las IIC de la cartera. Los gastos indirectos soportados por la inversi&#243;n en otras IIC&apos;s  durante el periodo ascienden a 0,16% del patrimonio medio de la IIC.
e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.

La IIC ha obtenido una rentabilidad neta en el periodo de un -1,56%, 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  -0,95%.En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
2. INFORMACION SOBRE LAS INVERSIONES.
a)	Inversiones concretas realizadas durante el periodo.En el fondo m&#225;ster Pareturn GVCGaesco Patrimonialista Fund,  con la caja disponible, se han comprado Letras del Tesoro Italianas, Francesas y Espa&#241;olas,  a corto plazo.Asimismo,  se ha implementado una estrategia activa en derivados sobre &#237;ndices burs&#225;tiles, con operaciones de compra y venta basadas en las se&#241;ales emitidas por el modelo cuantitativo.A fin de periodo la exposici&#243;n al fondo m&#225;ster Pareturn GVC Gaesco Patrimonial Fund es del 99,78%.

b) Operativa de pr&#233;stamo de valores.
  	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
c) Operativa en derivados y adquisici&#243;n temporal de activos.
Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados.  
La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,3896%.

d) Otra informaci&#243;n sobre inversiones.
	En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.

3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
N&#47;A
4. RIESGO ASUMIDO POR EL FONDO. 
La Volatilidad de la IIC en el periodo ha sido del 7,29%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 0,14000000000000001%. La beta de GVC GAESCO PATRIMONIALISTA FI  CLASE A, respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 0,31.GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 1,22 d&#237;as en liquidar el 90% de la cartera invertida. 
5. EJERCICIO DERECHOS POLITICOS.
El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y voto en las juntas generales que se celebran en Barcelona y Madrid de empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.

6. INFORMACION Y ADVERTENCIAS CNMV.N&#47;A

7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO ALAS 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.De cara a los pr&#243;ximos trimestres, la evoluci&#243;n de los mercados estar&#225; condicionada por el contexto geopol&#237;tico y su impacto sobre los precios del petr&#243;leo. Mientras el escenario central apunta a un efecto econ&#243;mico limitado si el conflicto no se prolonga y el crudo se mantiene en niveles moderados, la volatilidad previsiblemente se situar&#225; por encima de la media, con episodios puntuales de tensi&#243;n que podr&#237;an moderarse progresivamente a medida que mejore la visibilidad macroecon&#243;mica. En este entorno estimamos que el fondo invierta por debajo de su media hist&#242;rica.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T12026_V-64669682_da">NO APLICA</iic-com:AdvertenciasCNMV>
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