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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-64669682_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_S22025_V-64669682_ipp" unitRef="pure">78645.71</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_S22025_V-64669682_ia" unitRef="pure">2</iic-com-fon:NumeroParticipes>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-64669682_ipy3" unitRef="euro">1989103</iic-com:Patrimonio>
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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-64669682_da" unitRef="pure">0.05</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.24</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-64669682_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-64669682_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-64669682_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_daq">2025-10-13</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">5.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">6.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">2.82</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">5.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">5.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">6.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">3.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">3.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">9.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
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<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">2.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">2.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">2.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">2.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">2.91</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">3.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">3.68</iic-com-fon:VolatilidadVaRHistorica>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_S22025_V-64669682_ia" unitRef="pure">38037.52</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_S22025_V-64669682_ipp" unitRef="pure">65330.23</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_S22025_V-64669682_ia" unitRef="pure">2</iic-com-fon:NumeroParticipes>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_S22025_V-64669682_ipp" unitRef="pure">3</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="2" contextRef="FIM_S22025_V-64669682_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com-fon:BeneficioBrutoParticipacion decimals="2" contextRef="FIM_S22025_V-64669682_dpp" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
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<iic-com:InversionMinimaDescripcion contextRef="FIM_S22025_V-64669682_ia">300.000,00 Euros</iic-com:InversionMinimaDescripcion>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-64669682_ipy" unitRef="euro">940325</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-64669682_ipy2" unitRef="euro">770205</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-64669682_ipy3" unitRef="euro">1172322</iic-com:Patrimonio>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-64669682_ipy2" unitRef="euro">13.1351</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_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_S22025_V-64669682_da" unitRef="pure">0.35</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.86</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-64669682_da" unitRef="pure">0.35</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.86</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_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_S22025_V-64669682_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-64669682_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fim:RentabilidadClaseFIM>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">1.05</iic-com:RentabilidadIIC>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">5.25</iic-com:RentabilidadIIC>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">-6.71</iic-com:RentabilidadIIC>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-64669682_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-64669682_dpy">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-64669682_dly3">2024-08-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.87</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">0.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-64669682_dly3" unitRef="pure">1.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_daq">2025-10-13</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-64669682_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-64669682_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">5.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">6.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">2.81</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">5.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">5.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">6.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">3.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">3.78</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">9.66</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-64669682_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_daa" unitRef="pure">2.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">2.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">2.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq2" unitRef="pure">2.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpq3" unitRef="pure">2.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy2" unitRef="pure">3.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy3" unitRef="pure">3.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-64669682_dpy5" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-64669682_daq" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-64669682_dpq" unitRef="pure">0.40</iic-com:RatioTotalGastos>
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<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-64669682_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-64669682_ia">true</iic-com:AplicacionRatioGastos>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-64669682_da">Distribucion3.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S22025_V-64669682_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S22025_V-64669682_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S22025_V-64669682_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S22025_V-64669682_da">La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los participes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha. Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondos de inversi&#243;n del Bolet&#237;n oficial de la Bolsa de Valores de Barcelona, por la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada por la discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien la 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;gina web como en el bolet&#237;n oficial de cotizaci&#243;n, por lo que dicha modificaci&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC gestionadas.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S22025_V-64669682_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S22025_V-64669682_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S22025_V-64669682_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S22025_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.
 Los principales &#237;ndices de renta variable mantuvieron su senda alcista durante el &#250;ltimo trimestre del ejercicio, lo que permiti&#243; cerrar el semestre en positivo y culminar 2025 con revalorizaciones de doble d&#237;gito. Este buen comportamiento de los mercados se produjo en un entorno macroecon&#243;mico en el que el FMI revis&#243; al alza el crecimiento hasta el 3% para 2025, mientras que la OCDE, recort&#243; sus previsiones al anticipar una desaceleraci&#243;n hasta el 2,9% en 2026. En este entorno, el sector servicios continu&#243; mostrando una s&#243;lida fortaleza, apoyado en un consumo cada vez m&#225;s orientado hacia los servicios en detrimento de los bienes, lo que ha favorecido a una reducci&#243;n sostenida de las tasas de desempleo, dado su elevada intensidad en mano de obra. Todo ello en un contexto de elevada incertidumbre, marcado por la guerra arancelaria de la administraci&#243;n Trump y el aumento de los riesgos geopol&#237;ticos, que por el momento no han tenido un impacto significativo en la actividad econ&#243;mica.
 Los resultados empresariales continuaron siendo s&#243;lidos, superando tanto los registrados en 2024 como las expectativas del consenso del mercado.
  
 En el &#225;mbito de la pol&#237;tica monetaria, tanto el Banco Central Europeo como la Reserva Federal estadounidense avanzaron en el proceso de normalizaci&#243;n, con recortes de los tipos oficiales a lo largo de 2025. Durante el segundo semestre, la Fed llev&#243; a cabo hasta tres reducciones, situando el rango de los tipos de inter&#233;s en el 3,5%-3,75%.
  
 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. Durante el periode se ha ido incrementando el nivel de exposici&#243;n en la renta variable, sobretodo a partir de finales de agosto y principios de Septiembre. A fin de periodo la exposici&#243;n en Renta Variable del fondo m&#225;ster era del 45,7%.
  
 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 4,09% durante el periodo y en los &#250;ltimos doce meses ha sido del 4,26%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 3,98%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 0,01%.
  
  
 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 -6,41% y el n&#250;mero de participes ha registrado una variaci&#243;n negativa de -53 participes, lo que supone una variaci&#243;n del -6,48%.   La rentabilidad neta de la IIC durante el periodo ha sido del 3,98%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 1,13%. 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 0,37% 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 3,98%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  5,18%.
 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 y Treasuries,  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 97,84%.
  
  
 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 instrumentos derivados.  
  
 La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,25%.
  
  
 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 4,60%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 2,02%. 
 La beta de GVC GAESCO PATRIMONIALISTA FI  CLASE A, respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 0,08.
 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 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.
 A pesar de las tensiones geopolitcas que pudiera haber,  nos mostramos optimistas de cara la evoluci&#243;n de los mercados para los pr&#243;ximos meses y consideramos que el fondo, en el actual entorno de volatilidad, mantendr&#225; un nivel de inversi&#243;n superior a su media hist&#243;rica, con una mayor ponderaci&#243;n en la regi&#243;n de Europa frente a Estados Unidos.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S22025_V-64669682_da">NO APLICA</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S22025_V-64669682_da">Datos cuantitativos: Durante el a&#241;o 2025 la Entidad Gestora ha satisfecho una remuneraci&#243;n total al personal, incluyendo los costes de Seguridad Social, de 2.931.497,63 euros, con un total de 40 beneficiarios, uno de los cuales ha sido summer interships. De este importe, 2.744.732,25 (93,6%) euros corresponden a remuneraci&#243;n fija, y 186.765,38 (6,4%) euros corresponden a remuneraci&#243;n variable. En total 34 personas han recibido la remuneraci&#243;n variable. El 47,7% de la remuneraci&#243;n variable ha sido en concepto de gesti&#243;n de inversiones, sin estar directamente ligada a ninguna comisi&#243;n de gesti&#243;n variable de las IICs en particular, sino a la consecuci&#243;n general de los objetivos de gesti&#243;n, en especial el batir a los &#237;ndices de referencia. Los siete altos cargos de la gestora han percibido una remuneraci&#243;n fija, con coste de la Seguridad Social incluida, de 795.053,23 euros (el 29,0% del total), y una remuneraci&#243;n variable de 66.419,24 euros (el 35,6% del total). Los empleados con incidencia en el perfil de riesgo de las IICs han sido 16, y han percibido una remuneraci&#243;n fija, coste de la Seguridad social incluida, de 1.223.662,41 euros, y una remuneraci&#243;n variable de 120.449,37 euros. 
 Datos cualitativos:  La remuneraci&#243;n del personal con incidencia en el perfil de riesgo de las IICs consta de dos apartados, uno de cualitativo, en funci&#243;n, prioritariamente, de las aportaciones realizadas al Comit&#233; de Inversiones de la Gestora, y otro de cuantitativo, cuyo indicador principal es la comparativa de la rentabilidad de las IICs gestionadas con su correspondiente &#237;ndice de referencia a tres periodos distintos: un a&#241;o, tres a&#241;os, y cinco a&#241;os, de forma equiponderada. Son estas las remuneraciones variables prioritarias y, a menudo, &#250;nicas de la gestora. El resto de colectivo puede tener remuneraciones variables en funci&#243;n de la consecuci&#243;n de ciertos objetivos de car&#225;cter binario, no cuantificable.  La pol&#237;tica de remuneraciones de la Gestora se engloba dentro de la Pol&#237;tica de Remuneraciones del Grupo Hacve. La pol&#237;tica de remuneraci&#243;n es compatible con una gesti&#243;n adecuada y eficaz del riesgo, y no ofrece incentivos para asumir riesgos que rebasen en el nivel de riesgo tolerado. Es compatible con la estrategia empresarial, los objetivos, los valores y los intereses a largo plazo de las entidades, e incluye medidas para evitar los conflictos de intereses. Adem&#225;s tiene en cuenta las tendencias del mercado y se posiciona frente al mismo de acuerdo al planteamiento estrat&#233;gico de las entidades. El esquema de retribuci&#243;n establecido se basa en la percepci&#243;n de una retribuci&#243;n fija establecida con car&#225;cter anual, y una parte variable anual que consistir&#225; en un porcentaje que no podr&#225; ser superior a la retribuci&#243;n fija establecida, estando la parte variable sujeta al cumplimiento de una serie de condiciones o requisitos gen&#233;ricos y&#47;o espec&#237;ficos. El sistema de retribuci&#243;n variable se establece en base a objetivos, y se orienta a la consecuci&#243;n de los mejores resultados, tanto cuantitativos como cualitativos.</iic-com:InformacionPoliticaRemuneracion>
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