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Investment Fund (SIF). El objetivo principal delos FS es proporcionar rendimientos atractivos ajustados al riesgo, directa o indirectamente, en una cartera diversificada que consiste en:(i) pr&#233;stamos corporativos incluyendo pr&#233;stamos para la compra de una empresa (LBO&#47;LeveragedBuy Out) o bonos a tasa flotante, la mayor&#237;a sin calificaci&#243;n crediticia, y (ii) valores de renta fija, mayoritariamente bonos calificados de alto rendimiento con baja calificaci&#243;n crediticia (BB+ o inferior por SP o equivalente por otras agencias), o sin calificaci&#243;n crediticia. Los pr&#233;stamos y renta fija ser&#225;n emitidos por entidades domiciliadas o que lleven a cabo sus actividades comerciales principalmente en la UE u otros pa&#237;ses europeos con deuda soberana a largo plazo de al menos mediana calificaci&#243;n crediticia (m&#237;nimo BBB- por SP) o en entidades domiciliadas en otros pa&#237;ses, si la matriz del emisor tiene domicilio en la UE o en otro pa&#237;s europeo con deuda soberana a largo plazo de al menos mediana calificaci&#243;n crediticia.No existe predeterminaci&#243;n en cuanto a la duraci&#243;n media de la cartera.
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">4.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">5.43</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">1.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">1.13</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">1.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.92</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">4.48</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.25</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">4.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">4.19</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">4.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.62</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.85</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.85</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
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</iic-fil:DatosClaseFIL>
<iic-fil:DatosClaseFIL>
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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">2</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A2</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">2690802</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">235</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12024_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">43528671.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">34431947.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">21315285.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">20310434.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">16.1768</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">15.7193</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">14.1031</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">14.9640</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12024_V-86287018_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">2.91</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">11.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">-5.75</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.70</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">4.90</iic-com:RentabilidadIIC>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">1.72</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.84</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">4.52</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.25</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">4.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">4.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">4.21</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">4.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">4.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">4.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">4.27</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.66</iic-com-fon:VolatilidadVaRHistorica>
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<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.68</iic-com:RatioTotalGastos>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">1.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">1.34</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
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qZu+eIuedHihUjE79yhdphjhxR1/oY1avDn3/SwtWr9Jhiz/Hj1GhTt26GxPzMXXfR3c7ZgBhBEx0XFXMXWNm0CV5+mcZtfvMNNT3nH2rXtt7ALl2iaqnC+PHUc184fx5atyZn37NHXSVkBR0XFXMXPObrr60BdYsUoY+tAwku5B8efRR++40WTp9Oj0hu46ef4P/+T030avCZLKst5ocOWa8NmWrcY3RcVMxd8Jg1a+Cee6jrS+nS1BRje+9y4UKGbL7N00/D7t20cPy4kxDkBw/Sy2TfYO5ciglhzHuVpV6exjuYK1fUdCHr6LiomLuQLWJiaEzpL7/Q8uefQ9u2aob8RqlS1ocV/OAdTsF+Gj9vB3/r2yzBf/ApzTbBbKacPWsdsCZwoOOiYu5CFjGmHsVKuq0nDH58plqabe69l2LKv/021WodAxyiueNZwpPmA5QrR4HXz5+Hd9+lqWhv3oRdu6hW7mbqwbg4ureVLUsWL3Cg46Ji7kIWKVmSOrEVKkTT0iPffUdduTduVLPlN8qXB/cX9smTVHUdPlxN9y6M+J1Gj/5ly6wPK127Ui1+2DA1s42KFSnnU0+p6UJ20XFRMXchi9xxR+7NeeRFrFhBre3uadaMmuZPnFDTvYhSpWg+PIPPP6fhC/7+9MblgQfI9J2+Zdm0ifI4i0oiZBsdFxVzF7II1tFkvGX2ePddqufapuf2Rvz80m/tqanUJtOnD9XKmzalEchHj6bn/OcfaoQZN47WormbYX4VH0LHRcXcBQ2+/BJ+/JEWlOGXQlbp0YP83Zh7xOtw+utv3mydLrxqVYrLb+Pee+k2hvmfe05qA+zouKiYu+CCmBiqac6aRX3X7Ge5y1e913OCQYMowI434nR8lo369WnecIPp06m2bnSPcRYDXPAQHRcVcxdc8MUX6nCkn3+mqll4uJpTyBI//eStoQj276fmdVd89hm0a2ddrlwZSpSA5OQMGQQ+dFxUzF3IiC1u7Zo18PrrtBAfr05GIXjC3r3wxBNqovk5cwYaNnRXc1+1Cp5/3rqMB7h+fYa1Ais6LirmLgC1mZYpQ7WtevXoado2GEd6r+cEhw7BQw+pieYHrw28MLp0UdNt4KMeWn+HDtRzplgxazAGIWfQcVExdwGoqdQ+JO+GDdCrF01rmaXB5YImTuMTmBx06kKFYPRoNd0e491MuXKUE6+lW7fUDAIfOi4q5i4AzfK8ZImaKOQQTiOLmZkff6Q6e4kScOOGukqhaFGydXz4e+cddZXAio6LirlnhatXqVWxYUMYNYpaor0arD8a9XQsjVhtX7xYzSDkEJcvu2u5NiEvv0yPGn/9paY7MmwYVdv/+UdNF7jRcVEx96ywZw89eBp9SMaPV9d6F1hWS5WiPnl3301es2uXmkHIIS5dokuoVStats3GZ2ZefZXGIulw4ADVFeLi1HSBGx0XFXN3wQMPUOshet+bb9IDqTHquk4deOwxWvvWWzSux6v54w+oUUNNFHKB69fp6kJ/L16c6gpDhqgZzMadd8Knn6qJTsE6O9Z7pLU959FxUTF3F2Cp8/e3Dt7BJ80iRazvG6tWpbWBgV7fjvHbb946lMYHQBN87TW6oooVowsMr65Dh9Q8JuHpp+my14wmdPEiHY6Q8+i4aC79El5m7jduUHlzQ0gIze/s1fzyCzz7rJoo5DK7d8OLL9J7SMcowSahenVo0kRNdEVqqnXGEiGH0XFRMXc7evSgSjpWpvA5VJnjWKFPH5g6VU30LrZtI1sRzMCgQfDKK2qiSShRglrSBZOh46L53txv3aLXiaVL0xCeChVoLA+au78/+bsbBgyAMWPURO/im2+gcWM1UcgTZs6k1g8TkpJCZSHTHpBCrqPjovne3C9fpqZPW5P6jBlqBqc8+2x60JWCBb2piea996i44vHio8nDD6trhTxh1y6oVYs62pqNP/+k6o5gPnRcNN+b+z//ZHNEydmzMHky9aW56y5YsEBda1oiIuD226nzT+HCFItVMAPR0VRR6NhRTc9zsNbiJlKYkHfouGi+N/fDh2nSS09Af1+9Wk00LdOmQe/eaqKQ53TtCrNnq4mu2LKFBhblAhUqeFo6hJxBx0XzpbknJlIfgGrV6I1iYCA8/riaIUt4V5/3jz6yTq0gmAr8UfCn0eGbb6zjitn59181pUEDupEI5kPHRfOluZ88SQ3ltrGmxYurGbJE8+YU7NRb+OADehssmI0hQzIJy2WjWzcaVOzvTzGZWXjhBSoLs2ZRcbD396FDKcWu5ArmQcdF86W5HzrE+bDZogVNjuwtjB9P71QFszFuHHWI1GHwYPL3SpXIeT3kww+p7y/qFC1qDTT05pvpa8uVo6dbx+q8YAJ0XNSHzP36dRog58iTT0KVKjQH2GuvUTfHsmXpDWqtWmq2bNOyJUWy9hbGjCF3EMwG3nRDQtREp4SHU+a4OGv0Ak9ikGGhKFGCPP2PP6hENGyYPglqcjI9HOzZkyG/YBp0XNSHzH34cGv3RKOHIlZG0Mfvv9/aW9FogcFErKrgv1gl4aJVK1i+XE00LSNHUug+wWx07ao7PVO7dtSEghhRMfCSzjZt21IX+zfesP6LJQgFUfyjj+Crr8j3BbOi46Ja5h4TE9PP7i3cli1bOnTo0L59+w0bNrhKUchBc69ePb2/+SuvkM927gy1a9Olafh46dLqJry0bg1Ll6qJpgWdHf1dMBvr1+uO8senT6N+HRVFW/n5aQXjdUrVqhl68W7ZYp1qw2iiwbqRYFZ0XDRzc1+5cmVoaGhI2jNjXFxcq1atYmNj4+Pj27Rpc/nyZceUjAJEDpp7s2bQqBE88wy1vWgOQeLFu2a6GDzY68fW+iSGTZ85o6YrHDtGrSX2E0/XrAn79qX/q8kvv1AsMKz37N2bIR3rcLgbTZtSUDkxdxOj46KZm/uOHTuWL19uM/eNGzdGREQYy1OnTl27dq1jirFsTw6a+6uv4j6pibmJd0WIfO89r49E75PEx0P58tT27Z6AAKrE2IMPqZGRtHDoEEUL0KRIEWqyRx93FVoAq2gyCaqJ0XHRzM0dOXXqlM3cP/vsszlpU2suWbIkKirKMcVYtofZ3Fu2pDGWFSpQF/WKFeGHH9QMuUm7dnhS1ETTMmAA9YZM42oinI6FH/6E6JOQ4g3zRnhI/HW4aVfrNRdPPEEt3W5ITaVquxKo+ZVXaKQ0gqvQ+nXA4mO8hXrrLXWV4CXouGiWzX3hwoVz5841ltHK58+f75hiLNvDbO516lijwRjXqGddceMSYNdfEHNNTdelfXtYtEhNzE3i4miwSePGFFpg/360gISbsOkALPkJ1v0GY9ZC+7nw0gRoNxsWbIPv+854uvu5e/tD+V5QogsUDILbOqV/CuAnCAoFw6NDoJ9dU1PyLbiVQh9wPXdQYjIk3aKPAS6gjSZanHT3CUhOgXPxdP/Az5UbcPEKHDgNf16EA//Q3WX7H7BkJ3y2AyZvgplbYe0++CcGzsRQzpGr4dGhtJ+lu0Gt9+HpEfD8GLi9BxTtAsW7wJ29oXIY3NcfSnalwynTHcr1hLv7QI1w+M//4JHBtMkjQ6FFJPz8Fy3gofl1hiLBdJgFLMeOh+zfGYasgrv6QMHO9C139oIqYVC+N1TsB2uiYW00fLoDxq6DzYfTDxbPsMFJS5zzG0npq7IPXtXu33UfPUoOrtCnD0yZAidO0KoePdS1TnnmGeoKLH0cvRkdF82yua9fv35wWl+6yMjI1atXO6YYy/ZomjsWaSwtN/f8dmvJstRrCbfQLO6uiPb94z0vzHq416SXxj7T/WztgUkzmn745eLDkzbB8DXw9YH0Kqdm3RPtafq38P4Kaxmu0JcKec334eg5GLAcvt5HXqYJOV3Hjrrz1NiBG15IK1z7TsHgVfBQBBmTXzAUDYFqA6DqQCjXA0p1g2JdoHAwFO9KRoZu9cB7UGUA1HwPqobRnlcKg+p9bhZrf71Ap9QC71g+uGDn11bXDiIXS3PwVDQ4/xAoGkrO+P1RsuCDp2HC19BsMjkgeV/aVrfZbWhYoZGObluwE/0t0DlDhgzZDAWHtVn9oEip7lAkxHoUZMchZOUlupJToyPjbhQJpcPBE+UfRB/aMWM/7fYBU0p2gbt607ZPDoNnRkLzSGj0If17m+VY8GJAHb8gq6afw87fP5BuUT/8oR4yZsadwR+ubC/6ab7+DU7FZPi5tWjUiCorrtpJwMX4DDT0ypXpU8AytZOre689zZvDypVqouBVuHFRG1k299jY2ICAgGvXriUkJAQGBl68eNExxX7b6OhodPaldv1JXO1WnbbHlbLk+LE4V6qSiNUxLJNGYTYqYoUshRP/4nLhECgUQi5wR08qveietuoqJvpZvAnt0tGGCliUjRJewFLU8d+ClvzptoVW0iklavwO9WCc8fF2mL8NHhoMFS23E9u3WBeCyJvQwbFCapgL7nlhi4thdbJYV/C3eC65quVDO2+1odSinW7WHQnPjoYX2v7WeFDsfyfDjZtObnXo4Mk9eqdO13rtvPEgtJgBb02DZ0bBwGUQ+S2cjoeQKBi+Gp4cDg8OgloRdLPBexLeErp9Cl/uhTnfUb07aB50ng9bDkKneRA4g+rjWDffdQK2HoZlu2H6Zli0g+6jWHk/GwfHLsCJS/TwhKZ085bVmq4nwU/HYf8/dAj/Xld3LHskJlmfPBz59waMWqt+Ee4JPnz88hcdF254LRGifkiv7OPP9N4X0P0TCFsKQ1fQD4RXIN6G/S0/nPGDbsnq3Er79tEbzrNn1XQbWEOqX19NDA2lR9iiRakLIz7O6vScwYe8b75REwWvwpWL2pNlc0c2b94cbMHW8dExRUGn5j42dE1Qg0XbKjf6psqr66L2HD0S+9f4jzcOWDBqDUxcT4UNPzFXIfVmUvJ322NibxotAKv2UPUW601vT4fAOdBqBjl42Z70qI4L9/SFMj3oX3zoJq8Pptpx9YFkskoVJ8Wij8/XG/bDlC3Qdha8PZXcE+0V63dPjCBB3LZyf3jlQ3jlA3rS77YI/m80oLEWDb6192+qiW/7naRGroHm0+ByWgDXhhPhuVEQ9WOaNVgaBN6cCpGbYfJmqDcW+nvY12bHDnj+eevyf/8L69bRAj712Lr84wN72kuRrAWoEuzAywMfa5p8BI8MgRNOeoRZwTvB4bPUpGNUAvAXx+ew2AS9ppvq1d3FKQoPdx7B9OWX6Vc25t3GT2ysmkGhXj348Uc1UfAqXLmoPVrm7jk65m5C1u6FTQfVRIV/O/cwanNGSa7Sn+puaN/rfqMiXSUsvZJeunsWGnwyBx/ST5ygBbyhvvqqNTEgAJYto4X4eOrp360bleQ774QJE6wZgoPB2UsRgZeridB6FjSaCPXHWS8MrFgMsYQgctdwUrmyuzjMDz5IHX8dGT+e3pGCJS481v0nTVIzKNSsSV0hBW9Gx0XF3D0mOLj/4IP3h9MDQcV3ydYLBcML46gtyGgm+mADNJ8K3bPcLJ8Zt9+eXje3Bd0OCqKxLWAJjoZOYTBgAEycaF3u1Mmbos/7BB9ugMErqbUNr4egKPpb1tWLz1Gj6Nd0RblymQe6wNt8+/ZqogLe9XdoNSQKpkXHRcXcPSY0FNI6C9l4cji1htcdDb+eVNbwUb8+bN8Oa9dC9+7p3XUaNqROolWrUo8IfMY3aNWKmmWLFSN3uOMOChcl5AX+nS3PdpYXPP6WVyZGA106N2/SO1WnnD5Nt3NnIwQzEBEBr7+uJtqTmEhN825e2wregI6Lirl7TJcu6S3aaVy+CtF/K2lM+PtT+S9cmD7K8EKwNKljujFloG2CNKzuVaxojceAq8aOzbCJkItcS6S/476it0FV+lOnHbT7Mj3gelrfSno16tR5n3ySntIyZf58+omdDSS00r8/XRu3GNsHhTxAx0U1LhcOfNncc/MVZWoqOTtWycuWpWr4hQtqBsHbCJpP7XhzbeUDq+dxcbdSHJrme/RYOHLzxSsZEx356y+47z53Q6bffjv9DY3gtei4qJi7x3TvTqH1cofr16l1RfAtHh5Mne7Bcu+u99augEnXsTr/YAR1xNz/DyVu2A/dO2zyD0rF+r5q+o506mR97+KUN96QyHE+gI6Lirl7TI8euRewLDZWwjn5HlHbqavunpPw7SEo2CkFnb1cT+uYBr9gqDPY0tvqHaBBHpaRDcedTVuQTsOG1JPdFWjuzoYZCt6FjouKuXtMz54wfbqamEOcPUsRdQTf4ui59KFPFQIvvjg0AevsWJe/pw8Nu6V3sGFQr1X0tW07h6yiEAtVBsD94ZCQCOMtQxpUhg2jVyxOWbCAmvW8KEK14AIdFxVz95jevWHaNDUxh/jrL85pRgTTsHIPVdJHfwUXylahKfTsaD8H2s2xxF63DGuoO9o6RLmYZVT2p459Gn/5BZ59Vk00wFpI7drU8UbwcnRcVMzdY/r0gan23dlyksOHnUQXEbyf60nwvWV4M82kagw3teeLL6gPTFycLaHxh+TvRYJpOMWPf2SM9fv77y5nkSxRAurWVRMFL0THRcXcPaZvX2vM1ZyjeHHqm1y6NA1WcjoAXfAl7rwTNm3KkPL22xTt3X6ODsvb18Rka9/5x4fbrThzhjI7BU3fTXiDnOTLvfC2Jey8wIKOi4q5e0y/fjTnZM5x5QrV2sqUsUY5tg1GFXyVBg1g69YMKT17WmfkcCD5FkVeesg6WY6Fy5edj4TCp4Hbb4dz59T0XGH0Gor1JHCh46Ji7h7Tv3/m0Tw84cIFlxUxwSdp0iTDmOevv6bhS2Fh6SkZ+eU4hQi1RdIn0NwdZ2X69FNKv2kbLpWrjF5LoTQFLnRcVMzdYzLObcSPvETNbzz3HFXVbXz+OTWUu51bo2gIvPyB3TDXkiVptmtlKNPKlRTJPY/AmruYOyM6Lirm7jEDB6aH5coJ9u9XZ1YTfBuspNvH/2nRAp56Kv1fZzwzinrOdPsk7f+776YKgS1ynEGdOnk4NnXUajF3TnRcVMzdY8LD0wPqMlK4sDU8t58fvWET8g/Dh4N9GXn4YTdtMjaeH0thyDoZ4ZyrVz/2dNP48nbmnpRE11LbtukpucvINXBHLzVRyDY6Lirm7jHvvw//+5+a6DkVK1Jw9meeoVFLTZqoawUf5oMPMrh506bWCVgy48EIGtyEhNWPLPROcruGlsj+Bhs2UD/IvGOUmDsrOi4q5u4xgwbBuHFqYvbYtInGmNSvT02uRYpAQoKaQcgP4OXUvDn1aHzgAZg3T3/ipO1HqfLef4klUEGn1AavpRc6anB/8cX0f3MdrLmXs3uPIHiIjouKuXvM4MEwZoyamD2wvlawID0+G7NwCPkTLCClS1OfdLwGHnwQqlShKZb0eG40dXsv1Q0+frIv+vt97S9+tJGmqP2o42d3dIjD5bxixGqa7VLgQsdFc8lBfNnchwyB0aPVxOwxcybFmBTyOb//TlH7/fxolhU0d3yGO3JEzeOaBdusMWfu63DJCENmTN5rfP5vjDWm/PivocdCmpR4zT6KXDYt46gpdoavhttdzT8lZB0dFxVz95ihQ2l2NBY++IA6VgrCpk30DLd8OcXuR6PPHkuWXL/9rjXDvnztlQ1jGnx0pP/ELh9Tp5piodBmltXrbQHLCoVQWPl1+1SNbDByNbzhEI9j2JcU8kzgQsdFxdw9Runb4Amog2qCkJpK02bt3En19ypV1LWaxMaSSLNmVhFLw33kZstk7kHQcgZ8HQ339oOVu2HsOijejTrLl+wGw9fAmr2wyDEemTYd5kKt99XEoatogniBCx0XFXP3GM8d+exZ68LAgTnSq1LwUlJSKNrECy+o6ZrcukWT9uETwJ130t+jR43k0WvglYkZR7Ra6LWI6u+2BpwWaXGsW82ATQcz5HTKmVhriMrA2VDTwdyHrIJSXdVEIdvouKiYu8eMHEkRtD3B9gYVP+3aqWsFIdvUq0fvZvGv9lCJL3ZTf5unhlOLzcIdMGMrvZ59bRJEn6Bm+sIhUCkMfj6uboV8vB38g6FGON0VjB6Z9kSsgBJi7nzouKiYu8eMHk3vVD3h9ttpsHh4OM2Ss327ulYQsk10NOzerSZq8NclakUpkFaLt72SNULJF+8Cwx2CS0b9AH5BlpxBtFCmOxTrCtUHWteiueNWAhc6Lirm7jFjxlBvSE8oXly6tAtm4/ez5O/PjIARa6DeWBiwBD7fCVE/wordUMQyPxRaf+lu0ONTa35080eHUnzKiu9CwU4Uy6xoCN0JzsfT2veWU3TiOoOhVHcY+5Xd15iVZIfAa6ZCx0XF3D1m7FiIsI+4mnX8/ZVQ3YJgBhpNpJGlTlkdDbUHkYMbNfrK/eGOnrDyV+vapFvWibzL9YQ6ERCbAM+NSuuWE0SmX6obRG7RmOw7dzl42jIFimWKK/wYDyhbj1BQh1sWr798FSJWwo0kdcPcR8dFxdw95n//owgE2QYv8AIF1ERB8BI+/AbqjyErRKO/dEVd22J6+hvalydCzDVYf4Aa7osEWxOLh1I1v3IYXHAX9TJn+fRHujMZzyK4Y/4h9AiCu1Ssi8XrQygd72STvqFVtwXBfX2h7kh4dAhsPQSzv4X461Yd2wLeCfAGgCX7qmVIwezvYMN+2P0XfLMfdh6Hnguhz2KaD/0//4OAGXRHQU7HwJKd8Ns/tAO396BuS/iIg487rtBxUTF3j+nYkSKs3nsvhe7LRl+XxEQapSII3kzTyRT8wCnocZsOwZUbavpX+6DnZzQD+D19qKUeDdS/M7X55BopKfDvDbh6gx4jCnaG2hFQ+334zm64WOw1uLMXmXvHuWm3oi7wn/HWvbW9kMBP4VDrVOZozU+NyLAqw8fy6iL9TUbaX/wUTHsGwjufXzA93ODC4647aui4qJi7x4wZQx3O/PyoAp6N8Sb//kv9GQQhHzPha6g2EEp2JY/DD1aZO8xR84ClVeT4Rfh6P1QPhy4LqMZ9Xxg57129Ke7Cvw73D0fW7YOgj+ldAk0vbnh0ED1zYD3aPX+eh0U/WevmxhfFJcB7K+DjbdByOgkWCqYF3HPUrPE+hHxMrxbeX0G3vR6LYNJGGLICBiyDfp/Dzj/pM3o1/HURDp+F/06BemNomqqFO6gR7LzeE4yOi4q583H0KNSsqSZmyqVL+t3UBMGHOfAPDaoqHEz1X/RcXP7jHDw/Gop3Jf+1rw7beu8YiQUtNm1Ue9vOgs92wAJLp7MjZ6DBeHh5AgxeSUOrilh68eO2+IiAOWu9D8+MpNr6J1ph2cyFjotmx9wXLFgQEBDQsWPHr76yvvYODAxsnMbBg04GPOQLcz92jML4ZZUzZyi6ryAIdrz6YXqrBTp7hXepjWLxzzBlE0zYQBm2HIb9/1BVGuvvR8/B/76GYSssbSO2XptptwHbXQENffRa9Yu8FB0XzbK5b9++PTQ0ND4+/tq1a+jpf//9d2pqaosWLdR8GckX5v7nn3D//WqiK9DQS5WilvpHH5WauyA4cjYeDp2mGWKzRLLlZeZjQ+GO3hC+zDoQ9/y/kGKynjkeouOiWTb3mTNnfvqptWtrZGTkkiVLLly40K1bt4y5VPKFuWdpslN/f3qParTUFy2qrhUEQXCNjotm2dzXr1/fs2fPhISEuLi4jh07Tp8+fd++fW3atAkLC2vduvXUqVNTHKddzyfmfuIEVK2qJrpCBi4JgpBddFw0y+aO3j158uQWLVoEBQUNHz583rx5x48fX7VqFaYnJSWFh4evXeukWStfmPvff6tTErsBq+2Jlk6wgiAIWUTHRbNj7rduWQPKTZky5auvvkq1YKSgs6P1p+dOI1+Y+6lTUKmSmugKPz8K2icIgpB1dFw0y+a+d+/e4ODgmzdvXrp0qXXr1leuXEFDHzp0aHJy8tWrVyMiIjZv3myfPzo6Gp196dKlthSd3fJKTp+mF6SayCx6giBkFx0XzY7FzJw5s2XLll26dNmzZw/+i7Y+ffr0du3aBQQEREVFqbkt5Iuau36nRqyzY81dEAQhW+i4aHbMPRvkC3M/d46mVtDh5k0oXFhNFARB0EPHRcXc+Th/Hu6+W010yvXrUKyYmigIgqCHjouKufNx4QKUL68mOuXKFRrBJAiCkC10XFTMnQ/9KDFxcTT7kiAIQrbQcVExdz4uX4Y77lATnaJ/GxAEQXBAx0XF3PmIjYWyZdVEp+i3zguCIDig46Ji7nzoN7acPq3baVIQBMEBHRcVc+dDf9qNLAUqEARByIiOi4q586HfByZL8SMFQRAyouOiYu58XLsGJUqoiU754w+oUUNNFARB0EPHRcXc+UhIoEC+bsAMv/5KC0eOQO3a6lpBEAQ9dFxUzJ2PGzecT7vx0EMU4LdMGeooedtt1k+hQmo2QRAEPXRcVMydj8REMnFHypaFkiUpmIyfH7RuDYcOwejRMGOGmk0QBEEPHRcVc+cjKcl5fbxaNXqDKgiCwISOi4q585GcTDOjOnL33TRqSRAEgQkdFxVz5yMlBQoWVBORUqWol6QgCAITOi4q5s5HaioUKKAmgmVGPazUC4IgMKHjomLurNgmz8NjxFq8vz/FbXfq+IIgCNlFx0XF3FlBHzfmCp8wgWK746d4cd1oYoIgCHrouKiYOytYW09JoYV58yAkRF0rCILAgY6Lirmz4u9vbV6fNQu6dVPXCoIgcKDjomLurBQqRL3dkWnToFcvda0gCAIHOi4q5s5KkSI0ThX56CPo109dKwiCwIGOi4q5s1K0KEWYQSZOhIED1bWCIAgc6LiomDsrxYtT6Edk3DgYNEhdKwiCwIGOi4q5s1KiBEV1R0aNgqFD1bWCIAgc6LiomDsrtkgD6Ozo74IgCDmAjouKubNSujTNpIoMGkQtM4IgCDmAjouKubNy++0QF0cLAwfSO1VBEIQcQMdFxdxZKVsWYmNpoV8/6g0pCIKQA+i4qJg7K+XKQUwMLfTqBZGR6lpBEAQOdFxUzJ0VPz/6FClCfSLDw9W1giAIHOi4qJg7K82bwz330IypRYvC+PHqWkEQBA50XFTMXRAEwcvQcVExd0EQBC9Dx0XF3AVBELwMHRfNJXPft2+fbXnMmDEjBEEQhOyCLmrnr87JJXMXBEEQchMxd0EQBB9EzF0QBMEHyQNzj46O/t4tS5cuVZOyhal0WES+N5kOi8j3PqrDIvK9yXRYRL43mQ6LyPe5q2P/FtMVeWDumfK9XdcaTzCVDosImEyHRQR8VIdFBEymwyICJtNhEQHz6dymJpgAnZuSDqbSYREBk+mwiICP6rCIgMl0WETAZDosImA+HTOauyAIguAhpjD3w4cPT5gwoW/fvhEREXPnzo0xAitmHS6dM2fOzJ49e9iwYYMHD545c+Y///yj5tCARQTMpyM4JTk5ec6cOe+///5PP/1kSxyU9Xl0WXRYRAyio6NRJCUlZdeuXSNGjFi6dGlqaqqaSQNT6bCIKAQFBalJ2YJLB8xg7ngV3n///e+++27t2rVbtmzZs2fPKlWqbNmyRc2XGVw6CxYsqFq1aq9evSZaQEGU/eSTT9R8bmERAfPpCK4IDQ198cUXsW7x0EMPrVmzxki8/fbbM+bKHBYdFhFk5MiRFSpUeOmll9q3b//ggw+Gh4c//fTTeM9Q82WGqXRYRPDG0DcjZcqUMRbUrG7h0nFK3ps7evG/lqnpLly48Mgjj+DC6dOnn3rqKTVfZnDp1KhR4/Lly/YpV65ceeKJJ+xTMoVFBEym06BBg8edoebLDFPpsIgg99xzT3x8PFiekKpXr37x4kXIlp+y6LCIIBUrVoy1TD5Tr169JUuW4EJcXBzWEtR8mWEqHRYRJCIiAo149OjRsy2UL1/eWFDzZQaXjiN5b+6VK1c2fAefJbE6iQs3btyoVKmSmi8zuHRq1aqFtwf7FPzts+qDLCJgMp1z586h602aNOn3jKj5MsNUOiwiSM2aNW3NgPPnz8dnR8iWn7LosIiApUwlJSXhwsKFC7GqhAsJCQnVqlVT82WGqXRYRAy2bdv23HPPrV+/HpcfeOABdbU2XDoKeW/uw4YNe/LJJ/FZ6fnnn+/Rowda86OPPjpw4EA1X2Zw6Xz++ed4S3j99dffe+89fFh7880377vvvsWLF6v53MIiAubTmTp1qu0x3xNMpcMiMmXKFHw8mpg2cW5AQEDTpk2LFi2aMVfmsOiwiCB9+/bF6u2mTZuMf3/99VfUwcKVMVfmmEqHRcQGPiEFBgbi5tmoR9rDpWNP3ps7smLFirCwsKioqJSUlFu3bm3dulXNoQeXDj7GfvLJJ2PHjsVnpY8//vj8+fNqDg1YRMB8OoIrsL6/YcMGYxmvwGXLlvXq1StjFi1YdFhEEKxO7tixw1het27d3LlzsWRlzKKFqXRYROxZtGhRs2bN1NSsw6VjYApzNxUsPQ1YRMBkOiwiYDIdFhEwmQ6LCPioDosImE/HETF3FZaeBiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp+NI3ps7V3cFLh2WngYsImAyHRYRMJkOiwiYTIdFBHxUh0UEzKfjSN6bO1d3BS4dlp4GLCJgMh0WETCZDosImEyHRQR8VIdFBMyn40jemzswdVcAJh2WngYsImAyHRYRMJkOiwiYTIdFBHxUh0UEzKfjiCnM3Wz8ztHTgEUETKbDIgIm02ERAZPpsIiAj+qwiID5dBRMYe5nmMKemEqHRQRMpsMiAibTYREBk+mwiICP6rCIgPl0FPLe3LnCnphKh0UETKbDIgIm02ERAZPpsIiAj+qwiID5dBy5TU3IdWpwhD0Bk+mwiIDJdFhEwGQ6LCJgMh0WEfBRHRYRMJ+OI3lv7ixhT8BkOiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp+NI3ps7V9gTU+mwiIDJdFhEwGQ6LCJgMh0WEfBRHRYRMJ+OI3lv7sAX9sRUOiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp6OQ9+bOFVrBVDosImAyHRYRMJkOiwiYTIdFBHxUh0UEzKfjSN6bO1doBVPpsIiAyXRYRMBkOiwiYDIdFhHwUR0WETCfjiN5b+5coRVMpcMiAibTYREBk+mwiIDJdFhEwEd1WETAfDqO5L25c4VWMJUOiwiYTIdFBEymwyICJtNhEQEf1WERAfPpOJL35s4VWsFUOiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp+NI3pt7cnIyS2gFU+mwiIDJdFhEwGQ6LCJgMh0WEfBRHRYRMJ+OI3lv7ngY77777rp16xITE9V1WcFUOiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp+NI3ps7gke1du3a3r179+zZc+XKlQkJCWoOPUylwyICJtNhEQGT6bCIgMl0WETAR3VYRMB8OgqmMHcbSUlJGzdu7NOnT7du3dR1WcFUOiwiYDIdFhEwmQ6LCJhMh0UEfFSHRQTMp2OQ9+betGnTVatWKYnZm4z8jEPkzOzpOOKhTlBQEGRXZMeOHcboBvzV8Qluzpw5eAWombJFVvcn2dloC/zXLosu+BCaZGH69Ol4HS9cuBDF1UwaHD58eMKECX379o2IiJg7d25MTEweHpQ92f7FuYoDS1ngOjl4DRsLuA+zZs3q3r374sWLs7E/wFEcuA4KiY6ORpGUlJRdu3aNGDFi6dKl2buMuYqDQt6be6FChfB4mjRp8nvWp8SzJ+ciZ2YV/LH7ZqRMmTLGgpo1M7Bw1qhR4+GHHw4NDX388cfxuF566aV+/fqp+XIFrtEW+Bs9++yzN2/eDA4ObtCgwaRJk+rXr//ee++p+TIDiyj+xPhD165du2XLlvhIW6VKlS1btqj53MJyUIy/OEtx4CoLLCcHsfX9wN/otddew7tOs2bN8NrOmCtzWIoD10GNHDmyQoUKuAPt27d/8MEHw8PDn3766WzcJLiKgyN5b+7GD4/3wIYNG+J5X79+/Y0bN9RMGtRgipzJMtE2ViSxeI8ePXq2hfLlyxsLar7MuO+++65evYo/fOnSpffv348p8fHxlSpVUvNlBstB3XMPz2iLihUrGj8xlg38jcDyNFqrVi01X2agp//777+4cOHChUceeQQXTp8+/dRTT6n53MJ1UFy/OEtx4CoLXCfHZu549020vDaMi4vD20+GTBqwFAeug8LLODY2Fhfq1au3ZMkSyO5BcRUHR8xi7gYrV65s3rz5nXfe+cYbb9hl0YIrcibXRNvbtm177rnnsHDi8gMPPKCu1gOvZvQvLA+lSpXCAo8peD1VrlxZzZcZLAfFNdrimWee+fPPP3HhscceQzsGyy9Vp04dNV9m4HkwLAyfYbFmigtYSLJa1LkOCph+cZbiwFUWuE6O7aAaNWqETzlg8S+8A2XIpAFLceA6KPxeo0Vo4cKFxmWckJBQrVo1NV9mcBUHR8xl7gZ4jlasWKEkZgpj5EyWibbBUq0IDAzs0aNHVh3HxpgxY/AaQufq3bs3Vk5HjRpVt25dfABU82ng+UFxjbbYuXMnloFOnTq99dZbWJULCQnBv1hC1HyZgQ/pTz75JD4dP//883iS0eIfffTRgQMHqvncwnVQBp7/4o5fnY3iwFUWuE4OXsBYP0UXw4ptZGRkamoq3rSy2pwCTMWB66D69u2LdfZNmzYZ//7666+ogz99xlyZw1UcHMl7c8cfTE3KLhdzJnKmhyxatKhZs2Zqqja7d+/eu3cvWCqGWFZRDcuGmim3+J1ptAUaFm47YcKE4cOHz5w58+TJk2oOPdD1wsLCoqKicGdu3bq1detWNYcGXAdlw5NfnKs4cJUFrpOD2/7999/ff//9/v37cXn27NlZfRFqwFIcuA4Kn9Js74rXrVs3d+7c7L0l5ioOCnlv7uDszb6aI3dh2R8WEeDTYYFrZ8ymwwLXznDpsMC1M2bTYYFrZ7h0FPLe3Lne7HPBsj8sIsCnwwLXzphNhwWuneHSYYFrZ8ymwwLXznDpOJL35s71Zp+lQwgw7Q+LCPDpsJwcrp0xlQ7LmQGmnQEmHZ88KGDS8dWT40jemzvXm32WDiHAtD8sIsCnw3JyuHbGVDosZwaYdgaYdHzyoIBJx1dPjiN5b+5cb/aBo0MIMO0Piwjw6QDHyeHaGbPpeH5mgG9nuHR88qC4dHzy5DiS9+aenJzM8mafZcAuMO0Piwiw6qhJWYdxZ8yjw3JmgGlngEnHJw8KmHR89eQ4kvfm3osp4qWpdFhEwGQ6LCJgMh0WETCZDosI+KgOiwiYT8eRvDd34It4aSodFhEwmQ6LCJhMh0UETKbDIgI+qsMiAubTUTCFudvginhpKh0WETCZDosImEyHRQRMpsMiAj6qwyIC5tMxMJe528jeQC/HsQDZ0/E8kCwwiQBHjFPgCyS7jiM2KdfOANP+sIiAmXQYQ+yyRLVl3B97sh1XmeWggE+Hy7gUTGru2YBrLABLIFkWEWCKcQpMgWR7McUmZdkZYNofFhEwmQ5XiF2uqLYs+8MVV5nroLh0uIzLkbw3d7ONKWAJJMsiAkwxToEpkCxXbFKWnQGm/WERAZPpcIXY5Ypqy7U/LHGVuQ6KS4fLuBzJe3M325gClkCyLCLAFOMUmALJcsUmZdkZYNofFhEwmQ5XiF2uqLZc+wMccZW5DopLh8u4HMl7cweTjSkYxhFIlkUEmGKcAlMgWa7YpCw7A0z7wyICJtO5nynEbl+mqLZc+2PgYVxlroPi0uEyLkdMYe5ccI0FYAkkyyICTDFOuQLJJnDEJuXaGWDaHxYRMJkOV4hdrqi2XPtjw5O4ylwHxaXDZVwKpjB3x5fFag5vI9nZJLyDBg2yy6KLeU6OHJR75KByGq7jMtVBgbNeN9mowDmS9+aecy+L8xCuSXhNdXLkoNwgB5ULsByX2Q6Kq9eNI3lv7lwvi7l63bDo3MM0Ca+pTo4clBvkoNzAclDAdFxmOyiuXjeO5L25c70s5up1w6LDNQmvqU6OHJQb5KDcwHJQwHRcZjsorl43juS9uTO+LGbpdQMcOlyT8Jrq5MhBuUEOyj2eHxQwHZfZDoqr140jeW/ukGMvi/OW35km4TXVyZGDcoMcVC7AclxmOyiuXjcKpjB3QRAEgRcxd0EQBB9EzF0QBMEHEXMXBEHwQcTcBUEQfBAx9xzkNkEQMkMtNgITcmZzEDNfuFOmTBk6dGifPn2MoOGCkCeYuYx4O3JmcxAzX7gsHWkFwUPMXEa8HTmzOYjnF+7Ro0c1o7cnJiYqETNsfPXVV//5z39sQ6737dv32muv2TKvWLFi2bJluIApI0aMeOedd4KCgmbMmHHz5k2bggGmTJs2zXGXUlJSjOCrhw8fRmXcvH379u3atduzZw8m/vvvvy+//HKQhRYtWgwePBh1Ll269MorrxiJSM+ePe0Fz58/37hxY0zv2LFjSEjI7t27MdH9Jk6/xbZjrrZdvXp1hw4dgoODBwwYYDs/uDBkyJDAwED89g8++MCYOQhcnB88t8eOHTMysDB79mzj5zCIiIgwDl9h27ZtH3/8sZrqDMffa+vWrYsWLbJPcYVjziDLtKWO4PPfzz//DM42cY/nZURwhZzZHMTzC9exZDolNTU1KirK3hTsQefq0aPHypUrjX/R3F9//fVx48YZ/xrmnpycjLa1fft2sJj1vHnzRo0aZVMwWL58+YEDBxx3yd7cbavQkjp37gwW20WXNBLxW3r16rVx40Z0W1c2ARZzR083ls+cOdO2bVs0VvebOP0We3N33PbUqVOtW7c25rTbu3dvnz59jPS+ffuiZeMpxc1nzpw5efJksGg6PT9o/bYzyQKeQ9uQS7x/4I3K6ZzLmZp7imXCI3B2CaGgZix1x5yOp9EAT+bw4cPB2Sbu8byMCK6QM5uDeH7hOpZMp6Axvfnmm07NHatUaBBotbZ5hNHc0Y+6deuGPgJp5v7NN998+OGHtq3Q2tCajTBGNoypcxx3yam5Y7UdbyqQ0XaRWbNm4Tc6dVsb9uaOfPrpp0uXLnW/idNvcW/uuLddu3a1Wadh3NHR0fazUaP1Gx7q5vxgOt6BbKs8BJXxlmOECdy5c6cxsQnu5LBhw/Cc9O7de9euXZBm7rdu3cJv79KlS/fu3fF3wfQff/xxypQp+OOeOHHCEHT8vYzKNd6W8P6EZwAfDkJDQzF98+bNn3/+OVh+UOP8GzmvX78+dOhQ/JbRo0fjMxk42x9chZcZniVjE7wgjR347bffMKfjftrwvIwIrpAzm4N4fuE6lkxXfPnll07NfcOGDRMmTMDSiDYXFxcHFnMfP378wYMHsTqPVmKYO1ZRsWTab/jRRx/98MMPtn/xJmHEmHbcJXtzb9q0KZZ59NlGjRodOXIEMtouuiG6yZ9//olu27hx45A0lMqvYu5ou7gz7jdx+i325u64LR47uhta0rRp02xNH7ZGKgU35wcfaNBq7Vd5SGRkJD464AI+NBjKx44dmzt3Li7gr4Y+C2nmvmnTJnRV/BdPtWHQaO6dOnWyn3Dc8fcy/Bd3e+rUqWA5vcZZcmXuixcvNnJ+9913Rk7H/bHV3G3iRvRavMtiiuN+2vC8jAiukDObg3h+4TqWTFe4Mnd0ZCMmERbCr7/+GtLMHSzT3aFhGXY2Y8YMW1w6A5uzGGAxRhMEZ7vktOa+f//+gIAAXGXfGv7WW2+NHDkSXdVpVdqGK3N3s4nTb3Ffczc4e/bs6tWr8esMb5o/fz7+a6zC+i9u1aRJExR3c37QT/HZwn6Vh+CpM54eOnToYLNpdE/8+QZZgDRzx0q6bfrGt99+OykpCXdm+vTpaUqE4+9l+C9eD8aU61iFxzMGrs0dq/ZGTqzC2+YxV/ZHMXd8lDGeFNHKcSvH/TSWgaOMCK6QM5uDeH7hOpZMVzg194SEBCN8KIIVOsMybOaOlodP2QsXLsQNN27cOGnSJNuG6IzBwcH2rQ24bFS+HHfJqbkj+Ax+8uRJ+zo1yr777rtYfXPjtuBg7mgWWA10v4nTb3Fv7ljv3rlzp7GMm7Rt2/bChQvo4PigY5/tnXfeQXE352f9+vVr165N38BjjJaZAwcOoKsaKT///DPeab799ls8w4q5Y23ayNOyZUu0aTR3pS3e8fcy/Bd1DMu+efNm8+bNwc7c8SnN3tyHDBli5ERTRmsGZ/ujmDsu4PnBrx42bBhY+t0q+2ksA0cZEVwhZzYHsV24I1Zn4WOPY8nEku/0hZVTc8fiahQ5SDN6/Gszd7D4JhZs3BA10cWMOj5+xYIFCwwrt4GJRl3McZecmnt8fPzrr7+ONqG0hhtVYKdua8Pe3HE5qy9UIe1b3Js7OhTe84yqMdo6+imaDjod3vCMjh9g6U7TsGFDFHdzfubNm4ePNWmqaYwYkYWPA/hYgHVeW2zbWbNmGU9d+KRlNI4Z5o7/jh07FiyBcI0zpm/u+LRhPIrhJsZZQv813ivgqbM3d3R8IycevpHTcX/Q3I32GZu542np1auXUWF33E8bYu45h5zZHITF3I1WbAOsQGFt0ag9KTg1dyxv9k0rWAXbsmWLvbmjl6F1GhuiA2L+zp07o0tiIb927ZptQ4Nx48bFxcU57pJjmzvW2rCCtnz5cnCw3RUrVqBzKY3giH0/TjT0V199FRPRkUPsukK62cTpt7hqc7dtu2rVKvRQdG08atucy+fOnUPDwsQ+ffqgzieffHL16lVDxOn5wUTHbqOqfbv/OLB3717jpmL8e+zYsX79+uFeoXHjjuG9xPZCdeLEifiE1LNnT2MOIKfmrvxehv/ibR4FcVu0XeM1KX5dWFgYpgwcONDosWPkNF6o4o1wzJgxRi9Sx/1BNVzA5xubuePFgD8ibguWQRXKftoQc8855MzmID524WLtzCi3gg30NePlp1fj+FiTa/hYGTEVcmZzEN+7cPfv368m5W+OHDniA2N9jVaXPMH3yoh5kDObg8iFKwjukTKSc8iZzUHkwhUE90gZyTnkzOYgcuEKgnukjOQccmZzELlwBcE9UkZyDjmzOYhcuILgHikjOYec2RxELlxBcI+UkZxDzmwOcpsgCJmhFhuBCTmzgiAIPsj/A3LiwQsfYXIjAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
</iic-com:ModificacionPoliticaInversion>
</iic-fil:DatosClaseFIL>
<iic-fil:DatosClaseFIL>
<iic-com:DatosRegistroClase>
<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">5</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A3</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">430513</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">23</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12024_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">5050190.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">2732352.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">2575946.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">2961611.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">11.7306</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">11.3706</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">10.1507</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">10.7166</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
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jsFuM2vPcePWOcP59s3SPfKf/3X3qp0uDKFXqQIBATQ4+Ojx4V4x4AejrejeHPR6eeN48iqak0JsTFi2JKW86fpzp7hw7c3Sj/kHFRp80dQfv2N2F0hURbnzt3brdu3dD0w8PDMzazgWvubo/15vqXX+D+++l5aY0aNE6A7dPFIUMybeIZXL0KFSqYl//+Gx54INNaA6zhHjsmBt2dSZPMT5LxvrxNG6rC41V86lQ60P7+YmIreP3DU6JIEaq8M/mGjItKmXveYXN3b7B4Wx3c6D1SrJj5Nf2KFcXEHoZtU8zp046HjXz2WbA5wz2BI0eo9t22rfkr3pYZD1R8fOjtM7zCOXx99/JlGtnt7rtzqNozeUbGRdncGQmwOoa114MHqXM3Hj6vmrcoJcX81NTotl++vJgAee45GsvMk8BKetmyGQNqzpsHw4dT+wxmxTPPUG7gyWCLceNSsiRdA1q2zLSKyQdkXJTNncmaiAgq5FiwcUHDEQIKDDSse+6hCilW4Rs1EtcitWuT62XTWOF29O9P3Z8EBg6kfv1Yqcfq+dSpGXFcxns4Y9C3//7LiDP5hoyLsrkzmWnenCysXDlqWMeyam2KKV5cTOk9oHH/9ZcYFEArLFIkY/Acd2fECJovKSvQ3K3NUxcv0uS0xkgSeElgCgQZF2VzZzJToQI1PuD9Nd5633mn57hVXujenYa+yhF0N8y6v/8W4+5Ir17ZvU68fTu0bm1exup8iRLZJWbyARkXZXNnTM3KVnio21wzZgzV8dHpIiPFVW4HngaTJ4tBK999Z54EFU+V0FAYNkxMwOQzMi7K5u7FYO2sUSOasci2Jwx+HA0gwUjx2WfUqGWdntsduXmTmuDwKpXNi6knT9I1bNIkaomqVAn69RMTMPmMjIuyuXsxpUqZR9x94AHYvJnaWIcMoVdUmLyAeejWL3P16UPGncULKxkULUoPV43RJvhlpQJHxkXZ3L2YKlWcmF+UkSQ4GKZPF4PuQu3adOvWpYsYt+f++ykl3vkNHiyuYvIfGRdlc/diypTh4cjVExpK7RXuyL59dCeX09wMZq5dozaZzGONMAWGjIuyuXsT6elUgI0RoIQBDhlVvPcevPOOGHQLPv4YnnhCDGbDHXfA/v1ikCkQZFyUzd0L+O03+Ppr6thw+HCmB6dYOBnlzJpFL3O6I61awYsvisFswMoBm7uLkHFRNncvoFKlDEM33p6/ehW++QZ27RJTMnln/nzqgHTzphjXnLffJrP+4AMxng3t2sHZs2KQKRBkXJTN3UOxffkIq2NG2+iFC/Rh8hV/f7ol6tgRli6l0d7xOuoWvPYaDfPJ76y5CTIuyubuQXz9NQ1P2KaNuQO7bfPLvn1iYiafSEqi0XGNbMdPyZJ0RPR/deChh2DmTDHI6IqMi7K5exBdu5oNxfB0vGsODaVuy1iX9Jh5kdyFGzdg3Dh4/XXzC0EdOogJdKN2bXrvlHETZFyUzd2DCA6G998Xg4zLGTvWDebRxosQD8LuPsi4KJu7m/PttzTClzF7BpZPfr9UQ+bOpSmrdGbWLHpdmXEfZFyUzd3N2bmTxhmvVg3uvZcGe/r8czEB43J++oleBj5xQozrA95YNGkiBhmNkXFRNnc355tv4PnnxSCjFefP05ufHTuK8Ww4fBh69hSDeSc2lqbz3rEjU/Dff+Gxx2Dx4kxBRm9kXNRrzH3TJqhTBxo0oEdb8fHiWvflyy/doD2XCQnJNHVR9mzZQl3O1b4/fOAANdzhNWbkSGq+u3EjY5XRd5MHZHcrZFzUa8zdz48apo1BEIXpH92adetkBwNhXMi0aTTauyRdulAjG3rxe++Jq3LBrVvUHRNP+zvvJM1ChagU2NbTy5blU8jtkHFRjzP34cNpts+nnoL27al3V4kS9KTorrvoM2oUJWjYkNpAPYaICJoniNGcOXNoKGBJBgygjk+NG5MRnzoFiYliAqdABTT38uWpRHz/PbXJdO5Ml420NOqSj9aPvo8LjFsh46IeZ+6VK9P9rNHdGz8VKlDFBP0dPwsWUIIWLTxqQIxFi3iqBDdg2TK6d5SkTx96uxXNt2ZN8ysLeemkiPepTZtiCaSJrQ2aNCHNxx+ne1mszmO9h3E3ZFzU48wd6ztHj4pBW15+Gb76Sgy6HXitsr6AWq+euJbRjUmTnOgN+fTTsHIlLVSpQs5bq1aeztgxY0hHoFEjqvrgfS1+ypQR1zLaI+OiHmHuQUH0jAhPU6NV0RjSNis6doQNG8Sg24GXqIgIWL+eXhnP/mLG6MAXX1BNWYa4OGoTN7q0Xr9O/VsaNKAm+1yAIj170kXltdfEVSdOwCef0MKpU0486WW0QcZF3dbcDx2iuWDuu49GO7rnHihXjrp7Yx0El7OfgOKhh6jwFClCl4GSJd11PI0XXoDdu8Ugoy2//04n288/i3F7FiwQ20n69zc/LnJqVC9MXLeu+d6Oh//0OGRc1G3NffVqcmf8oE0XLUpfJVm4kNoc8VYX71XLljUXG7fj2Wdh714xyGgL1scrVKA+jtmDjow3oE8+mSnYuzddy5HXX6dKjCSBgWTrWG0PDRVXMe6PjItKmfvVq1dHjBhh/bpr164ePXp0795927ZtWUUE1Jv7Z58p6L81cCCNvu2OeNhjYW/g//6PxiHIHiw+pUqJNZVPPqEh4dLS6Mk5Wr8k4eHw1ltuMBolkytkXDRnc1+/fn1AQEDfvn2Nr3FxcW+++WZsbGx8fHzXrl2vXLliH8ksQKg39yVL6OWLPIK1mxzLm55g5e6HH8QgozOtWpHbZs/KldCsmRjcvh2qVgWsXRnDCM+aJSZwiFOdLxl3Q8ZFczb3/fv3r1271mru27dvDwkJMZbnzJmzadMm+4ixbIsacx8+HEqXpqem5cvTTW7ea+6DB0NYmBh0C5o0yejZxrgFePaiO2/cKMZtcdhjcssWekp0113Uo7FjR3rFKSZGTGPPlCn0Wizjoci4aM7mDjQ2xnmrua9evXrRokXGcmRkZHh4uH3EWLZFjbnjjW2ZMuTveHNarBhYdin3DB1KFRx3xNGrWLfTIOW2EGO0ISEBnnmGhsHIBjTuV18Vg8iqVeTveHlo356uELVqiQnsGTkyl31sGHdAxkWdNveIiIjFlneX0cqXLl1qHzGWbVFj7nhXu2aN9VtqGj1/SnOmB4HIsGEwe7YY1IZbqXDW1MR1OQF+PAtTt8CC3bDpGFy/CfENm//f5IQ2H0HTSVA9CEoFQKHepo8f3OEHRftA8b5Quj+89jEMWgk3k0VlZzG6aRh/jQy/bdOWi5G0NIqkmv4aC/E34K9LcCUBLl83X3KM4/VfHHy8C8oNggeD4Kl3od8KGBUFb39KXx8YATVGQoup8OpMaDcTHnkHarwNtUfDE5PgmSnwv6kwZh18tAXeCIOu82Hwatj9K1y5Dq/OgVL94a6BcP9Q+tXF/KGoP+VAqX4QuAqmfQkVhkDFIfDku/DSB/Dse9BsErw6G+IS4a/LEJ8E3/0GMdcyziJrhxTc2zydWg5p1gxathSDtlStSnOZ2vP331SzMbqBRUVJtbw3bpxzKxDjtsi4qNPmvnXr1rFjxxrLYWFhGzdutI8Yy7Y4be5NmpibX+6/3zwgTOHCf5Srvfi9/b4LqdijF1QaSnbWbjbZx/Qt8NVx50vjiBG57gp51fJOeFIybDwGw9dArWCoMBhKBsD9Q6DJRKg/Fh4YCfcOJSO7sz/cPQiqj4THJ8D/3oPHxsPjodBsAtQbA7WDoeF4aBRKXlzYz/TpQx/0aLNfCx9L/A6TjxfuTUaG+t0WwYTPyShfnA41g6BCIJTpB3cYKfHTh1Iam2Rs3huK9KEPuiH+R9QpbArSx1gwpc8Qsd+ZLII5fooYv9FG1tgB3BPzPzVlRRHTx7ozxraZ9sS0qrg/lAigzcsNhHsGQ7WR9LlzoDkZ/UDj51s/dnmLxwivoOjseBkw/3AjmR+U6Q/3DYXygXTtaf4uRJ+F/65lOhOcYPJkuvU8fVqMG1y/Tuf5uXNiXAD3EkvEb7+JcYE2bXK4S2DcGRkXddrcY2NjfXx8EhMTk5KSfH19L126ZB+x3TY6OhqdPQqrGxay2q0nfH8t0ut20Z6p+Ld4z+TivZJxuVTPG/f6Xi3RK7lI77Q7eqebrcHkgLiAzpjJXEyF1rCG+4xSanINLN7F+lpKrE3ZRs1hQbIt11M2wbgNUCMIHnzbsdHgXuF/KRdo8krDdv0pUqIvGUSJfhnOZXg3JiD/MvkORtDc64yG2u/Ao2Oh0Thy/C+OUeX3yLlMVe/zV+CzH+Fo49fST/+REc2ahFvw+sfwxLvwaAg0mwitPoJhkTBjB7zwPrw5jy4D1bDKPJzqyJWHQd0QaDsT3loAQ1fBoBVUR24xBV75CMZ/Di2nwDPTIHA1fH6E7iE+2gZDVsOACOixBGbuhOXfweZoWLYHth+HmV/BmRg49jecvgiJt+BiPPz+H7y/DeZ+DRsOw9cn4ZrNiIQGuevTEZsI+36nm4OsmLgRluwVxfG+5+8rMGsHTN0El+LhxAXYcNRyqpjODZ/5VMHvMp8uk6/NobsBPHAl/M2XGeNYL7bUVZzqeg7XrlFnmC+/FOMGP/xAL23IUKcO1Uuy4eRJar1hc/dcsnJRW5w2d6D5IXb6m7B2fLSPCMjU3IP77qjT6XSVrv/W6HweDR2rS1jzxTop3mjfPZA8qO0MSiZUz1NNRfdGMnz7O4TtggHhVIfFShYafZsZ8H8z4bGxZMd4z4615jfmUnHtuhBGRNHau/1u4gUDq/wrvoUvjsKxc7DvN3h4NNmWwekYqgKjr3X82GziRuX6f9Mg7GsI/xY6hkGH2fBPnM0O5Y6kJLwngl9+gdtyreboAmfPikEmt+BxbP0RPDkJ5u4UV9mCJ9sv/8Lj4zPqE3hPgFesNfLDjGbzgoIxGIAMjzxCz5yyYcYMeOABSEkR44ynkJWL2iJl7nlHxtwVcuk6HP5LolYVHFzUL91c3zfu3/3pb6Vh1N7dd5mpZu1vruzXy9euB0ZXCuvH5kbHMVWrwoULYpApENDi530NQWth5nYo2dfs8mX6wc5fqLHu+Hm4mY2ptm1LndkdUrcu1bhlSEjIYUCYDz6gN54Yz0XGRT3T3GUZPfqvSQsClsPbkdBrCVQcTLcIo9eSoRslFiPI+1tg/+/ipopZtozGAgTT6NvNm2cMLbByJd2Az55NI7Xatnfdf3+eRgpkFBGbCNuOw7BPoHQ/KDuAmm7wtMGbPwTjC78RkpuGNlq/XgwalCsHjt4RcUBaGtXcs7m6jx/Ps+l6NjIu6t3mPmaMfXcxrO9jQR2xBvZn8dwrX8D7aGsravv2sHmzedl29MfixS2pgaZLvXw54yvjahZ8Qw9X7h0Ci/aYagaW1vn7h8MR2/azbt3EF1ANjHHV5R8+lC+fZbP7iRN0tvD8XB6NjIt6t7mPHUvvergKLMk//QRXr9JyaCiNCmvQtat5xD6kVi1z54rff4eHHzYHwVTLi8t7Sz+TL/wbB5ui4c9L8Plhc5eb760PvwMCHM9W+t9/dDcmz4ABWY6cMWECzYmamirGGQ9CxkW929zHjaPeaa4Cnd22nd1a1cLyb3kpjEw8NpYWrl+nO/GmTeGll8DHh4YYxAijPXgjWONtCFhh/hrz+LNpxYo/NSG11UeZkl07dDyxQbM7+8OOE5niWRISkmW9pF49GvqU8WhkXNS7zd22vlzwHDpEZo38+SeNH2JtQ8fCiV5vzCSFC9bnwsZMmNbPtVx3t2YKFP9wqGppQaEH+PT0nh7j132Hnt6P3QCd51Lkjl7p1B3Tj96BsH1HzDFo7j17ikGD1q2zfGbLeAoyLurd5o43sAW/M/XrkzUXLkyf6tXFtcjp0zTFZb9+NMdC3gdHY1zNiQumTpOmjlh3+EHV3lcf9zvXYgr1wipmel0DV1X2jSnbP23OTnqdCv19yhYYZnoX+0yml0ZsGDbM8cuuf/1FI2BjXYHxaGRc1LvNHavtBT/adZs2VGF/8kkea9tLwFuvyB/IyqsMowf1NBDpoEHGqssJsO8UlOydsurhHtaJsCsGmh/G1g2h9vq1hzOkMoiKooFo7Dl6FCpVku11w7gtMi7q3eY+eTI1uxcwnjHPH+MMSbdg1KeWL9On0wNPW1q1sr2Hi7kG127SG1WFTCMr4FVhu/0MTl9+SQ9pGjYUHxrhV4c1esazkHFR7zb3KVOow0wBk81rLIw3sHat+VmLlQoVaIIwO67fpMb3coPMTTeZ2LcP/vc/moZMGBu1cGF6N9XVDFkNs/IwpzeTIzIu6t3mPm0adXUvYLJ5AZ3xBg4dyjQjR0ICPYOJj8+IZCY5Fc5fpfb6uCSb6HffQc2aZOWNG2cE//wzh2EJCooG42jkIib/kHFR7zb3996Dd94Rg/nNE09Q8Wa8lt9+o8FhrMTE0CtpOVEhEEZG2nw/eZIuCVhzb9MmI7hzJ40ppgFs7vmNjIt6t7lPnw7BwWIwP/j8cxqJ/uhRGsupfn16h5DxWv77D+69lxbWr4fnnoNff5Vx5LYzqP19hK2/t2tH5l6yJCxfbo4MHKhJD3c29/xGxkW929w//NDx3AjKMXqsWz/79okJGO/h0iVqTpk0yfw2w0cf0ZBhOfF7DI1WX9QfPrPe9aWnw4EDdJ0YMIC+xsbSwqhRGdu4jsfGUed9Jv+QcVHvNncsV0FBYjA/KFPGPI0O1tx//51fDfd2KlQgW0dfrlePejQ2aiQmcMStVLh7AD1cPW2aQvV2GjQJhX/8RpJIYCDV4lFHE3MfC53Y3PMTGRf1bnOfOTPL0ZcUkpZGBS/nAYgZb+Luu+Hpp6FHD2p/b91aXJsFVxLgvmE0+vxH22h2rTv8YOfKH6FsWRpJFO8GKlWiZncNqM/mns/IuKh3m/usWTSQen4TH08lmWFs6dyZWlGaNiVTXrBAXJs1gyKo53uJAKg6nJ6y1g5K2VPlheQiJfA+4GKpSm/NunFTg9vCR0PoCsTkHzIu6t3mPmcODB0qBlWBt97FitHcOmXKQOnS4lqGQY4fp66xWc2qmgX9ltP03x9ug6gfzO+yFu6dVtIvtWjvNNPANZTAGJ0m5Ta9D5Vkmabx65MZy/lKvRCavIzJP2Rc1LvNPSwMBpvm41BOejo1xdx/P427jeZeq5aYgGFUgPYdsT/94eD0kgE0b/Bz71FDPFp86X5w6E+art1k/aYJYC0Tij2krln+7BVo52iG+bpjaOZeJv+QcVHvNve5c+lJlEI++wxGjqSm/DVryNYZpsDBesWiPeTjaOhF+9AsIvcMpp42XebTzGI0M7sf1B8HB8/QKPPfnxE3d4p9p+hf2FNnDLw2WwwyCpFxUe829/nzqWuwQu65J6O/I9bcGcZFTN8C1UbAp47elnvkHarLGw04+LF2SJ+5DSZ/kSllVsTfgCWml6y/+ZUuFfbUHg2vsrnnJzIu6t3mvmCBuY+wKp5/Hr75RgwyjH5M/xK6LYTGoVSXn70D+odDy6lQPhC+OApj1lHVvkw/aJjFqHrf/kaXh/uHwsLdZO637B7hPhwM/+eouYZRhYyLere5L1pEw6YrpGlT+PFHMcgwuhJzDaoHmZ/KGnV563IJ04CUpfpRw871G5m2mrebJow1hqfHTzF/KOZHL1i9u8mc4KFR8MqMTJswapFxUe8298WLaU47hdSpA6dOiUGG0ZibKfDoGKrCRx2EuTth2hbqTb/wG1rVfwXV3w3TL9qH0uz8BRJvQeXhNLfU+A3U5fGeIVBmANzVjyYHb2op2dWCoHhfepyL9fqQdRn/S1uOnoNzV+np9MEz1L9If2Rc1LvNfelSBVMd/fwzzeiENwHffENvkVy4ICZgGL35aDtM2ywGraSnwxth1BWHJvs2DTGPn2/s6jBrDlCCysOg0Xi6GBTxpxp9pWHm2n2VYdB+Fhz5C7Yep8uDJsTdoBmvpn9puoCZfp35SuYPN1PptzSfDKlpcOk6BK+FikPgVgptlfMkiLkFs/qPS/Q3OZUGfM4GGRf1bnMPDwc/R8+DnKJVq0zjxrC5Mx7K2ctw8jyZ4L1DaQ4pAbSkxuPJFrG2XmUEnDdNBhV9nnpntp0BhfuY+2KSgfpBnRD4eFfmQYwLHDRu45Ey7lKV4dTD59f/4MBpCIygX2HYPa69ZzBdzKhHaR/6aYVN89zWCIK7+kOdd2Dbz/DXFfi/GdBtEeXArpPQ/F3Kh8fGwdNTodM8KDsQagZDrWC6zj08Gu7sD0X9oOF40izSB8oF0uTpY9dBzbfpAXh509j9Ri7hv35ktLjPVmRc1LvNffly6N1bDDoL/hysuTOMd4AOmLuqK3pfUCRsioYnJpvryOihwZ/CnB3wQ049MrH6nGCqyf52kf77jWQ4cMa5ET1w880/wbsb6blxvRBoOoF2oNlE2PUL/Pw3Cdry/e+0qwf+gNANUKwv7eea72HJHno+UXMUVeHR3zFe2FrZt9hxIVNPU+s1gO5gLMv0tQ8UD6CrBV4nSvWjuxlcKGTZFlOi3X/8FbSfDRM30rzqC77OtFe2yLiod5v7ypVZTiEvz5gxNOkHwzDSHD0HVxOp6cYwR/xUHQGn/qVV3/8BQZ9SB02s7ZbsRwMtlOlvTlPM9IzXMFD8Wrwv1XwX7Kat0OjTLJec+BvUem6w5yR5qLXJxbBRo7bu62DyK+fA/3L5Osz9Go6ehUsJ0GEODIwQ08hwJZE+TiHjorkx9+XLl/v4+PTs2XPzZnNDna+vb2sLJxwNVq6puUdE0MhNeWTkSJjBPQMYxmnS0uHiNVPny8/M/otVV2tdGB287ABqxyjZF3otob6VFQOhUSi1gVQcDGE7za3/1vRY860dTBVqwcQxjvX012bBf9dgnaUvm1O1fg2RcVGnzX3fvn0BAQHx8fGJiYno6efOnUtPT+/UqZOYLjOamvvq1dCtmxh0lsBAetOVYZg88NN5ao6o+Ta1QRtjGkuy4zj4LYOXPqSGDroeDITeS2HuLhq5rNt8iDyYy0YkzZFxUafNff78+StXrjSWw8LCIiMjY2JiBuT0KpCm5j5vHk1Eif4eHAwrVsDNbJ9PZ0XfvrBkiRhkGKZg+fMyNfV4CTIu6rS5b926NTAwMCkpKS4urmfPnnPnzj127FjXrl2DgoK6dOkyZ86cNGvTlw2amvvkyXDHHfQxOrp8+aWYQIYePah5h2EYpqCQcVGnzR29e9asWZ06dfLz85swYcKSJUvOnDmzYcMGjKekpAQHB2/aZHlNzQZNzd2Wxx6jHuu54M03Ye1aMcgwDJNvyLhobsz99m3zo+jZs2dv3rw53YQRQWdH689IbcENzL1BAxpcW5IRI6BxY3jhBejYkSbA/PRTMQHDMEy+IeOiTpv70aNH/f39k5OTL1++3KVLl+vXr6Ohjx8/PjU1NSEhISQkZGfmib6io6PR2aOioqwRmd1yAY0awbFjYjArKlSgCXSsTTqzeQQ8hmEKDhkXddrcwfRMtXPnzv369Tty5Ah+RVufO3dut27dfHx8wsPDxdQm3KDm/vjjeOESg1nxv//Bvn1ikGEYpkCQcdHcmHsucANzb9IETNcqKZ5+Gr7/XgwyDMMUCDIuyuZuoVkzJ0brfeIJOORoHgSGYZj8R8ZF2dwtPPkk/PCDGMwKp9pwGIZhlCLjomzuFp56Cg4cEINZ4VTXGoZhGKXIuCibuwWnmtHr1YOTJ8UgwzBMgSDjomzuFlq2hO++E4NZUbs2/P67GGQYhikQZFyUzd2CU70ba9aEP/8UgwzDMAWCjIuyuVt49lnYu1cMZkW1anD+vBhkGIYpEGRclM3dwvPP0ySoklSuDP+aZhZgGIYpcGRclM3dwosvwtdZz2olcO+9cOmSGGQYhikQZFyUzd3CSy/Brl1iMCvKl4fYWDHIMAxTIMi4KJu7hZdfhh07xGBWlC0L16+LQYZhmAJBxkXZ3C20aQPbt4vBrChVCm7cEIMMwzAFgoyLsrlbeOUV2LpVDNpy4QJ06WKek69oUUhJERMwDMMUCDIuyuZuoV07B9PsXb8OpUtDkSJQrBh9bOfkczSbIMMwTAEg46Js7hbat4fNm8VgXBx5eo0aUKkS9ZD58EMxAcMwTIEj46Js7hZeew2++EIMXrgAVauKQYZhGJci46Js7hY6dICNG8XgqVNQp44YZBiGcSkyLsrmbqFjR9iwQQweOUIzNDEMw+iEjIuyuVvo1AnWrTMvf/IJTJoEK1bA4sU0oBjDMIxOyLgom7uFzp3hs8/My8WLm7vE4Kd06UzJGIZhXI2Mi7K5W/DxgU8/NS8/+ij88ot5mV9WYhhGM2RclM3dQteuEBlpXn7kEfjtt0xrGYZhtEHGRdncLfj6wpo15mWei4NhGI2RcVE2dwvdusHq1eblBx6Av//OtJZhGEYbZFyUzd1Cjx4QEWFevv9+uHgx01qGYRhtkHFRNncLvXpR30eDChXg6tVMaxmGYbRBxkXZ3C307g3Ll5uXebh2hmE0RsZFc2Puy5cv9/Hx6dmz52bLSFu7du3q0aNH9+7dt23bljmtGTcw9z59YNky83LJknDzZqa1DMMw2iDjok6b+759+wICAuLj4xMTE319fc+dOxcXF/fmm2/GxsZisGvXrleuXBG3cQtz79sXliwxLxcpArdvZ1rLMAyjDTIu6rS5z58/f+XKlcZyWFhYZGTk9u3bQ0JCjMicOXM2bdqUkdqCG5h7QAANNoCkp9Og7QzDMLoi46JOm/vWrVsDAwOTkpKwwt6zZ8+5c+euXr160aJFxlr0+vDw8MxbEG5g7v37w8KFtJCcTMMPMAzD6IqMizpt7mlpabNmzerUqZOfn9+ECROWLFkSERGx2Kjzmsx96dKlmbcg3MDcO3eGFi1g8GAaMqxUKXEtwzCMNsi4aG7M/balPXr27NmbN2/GuvzYsWONSFhY2Eb7UdHdwtyfeCJjFj1ulmEYRmNkXNRpcz969Ki/v39ycvLly5e7dOly/fr12NhYHx+fxMTEpKQkX1/fS5cu2aaPjo5GZ4+KirJGZHaLYRiGyQoZF3Xa3MH0TLVz5879+vU7cuSIEdm5c6e/CTfuCskwDOMmyLhobsw9F7C5MwzDqELGRQvI3I8dO2ZdnjJlykSGYRgmt6CL2virYwrI3BmGYZiChM2dYRjGA2FzZxiG8UBcYO5G58hsiIqKEkO5QisdJSJ7NNNRIrLHQ3WUiOzRTEeJyB7NdJSI7ClYHdunmFnhAnPPkT02XWvyglY6SkRAMx0lIuChOkpEQDMdJSKgmY4SEdBPp5AY0ACZi5IMWukoEQHNdJSIgIfqKBEBzXSUiIBmOkpEQD8dHc2dYRiGySNamPvJkyenT58+fPjwkJCQxYsXX83tFHf//PPPwoULQ0NDx44dO3/+/L9zO8m1Eh0lIqBOh3FIamrqokWL3nnnne+//94aHDNmjE0SKbTSUSJiEB0djSJpaWmHDh2aOHFiVFRUenq6mEgCrXSUiAj4+fmJoVyhSgd0MHc8C2vVqjVs2LC6det27tw5MDCwRo0au3btEtPlxPLlyx988MHBgwd/YAIFUXaFdVpUaZToKBEBdTpMVgQEBDz77LNYt3j00Ue/+OILI1iuXLnMqXJGKx0lIsikSZMqV6783HPPde/evV69esHBwc2aNcNrhpguJ7TSUSKCF4bhmbn77ruNBTFptqjScYjrzR09/dq1a7gQExPToEEDXLhw4ULTpk3FdDlRu3ZtYRKo69evP/7447YRGZToKBEBdTovvPBCY0eI6bJFiQhoplOpUqX4+Hgw3SE99NBDxrB3ufBBrXSUiCBVqlSJjY3FhZYtW0ZGRuJCXFwc1jbEdDmhlY4SESQkJASNePLkyQtN3HvvvcaCmC4nVOnY43pzr169uuFfeC+J1VJcuHnzZrVq1cR0OVGnTh28PNhG8JjlwgeV6CgRAXU6//33H7rejBkzTmVGTJctSkRAM51HHnnE2gy4dOlSvHeEXPmgVjpKRMBUNlNSUnAhIiICq1y4kJSUVLNmTTFdTmilo0TEYO/evc2bN9+6dSsuP/zww+JqaVTpCLje3ENDQ5s0aYL3Si1atBg0aBBafMOGDUeNGiWmy4lPPvkELwmvvvrq6NGj8SarQ4cODzzwwJo1a8R0OaFER4kIqNMB0wyI1jv0XKNEBHTSmT17Nt4effDBB8ZXHx+fdu3alSxZMnOqnNFKR4kIMnz4cKze7tixw/h6+PBh1MFCmjlVzmilo0TECt4h+fr64ua5qI/aokrHFtebO7Ju3bqgoKDw8HBjJpDdu3eLKeTA288VK1ZMnToV73GWLVt28eJFMYUcSnSUiIA6HSYrsLJvHaoaz8BPP/108ODBmZNIoZWOEhEwTau5f/9+Y3nLli2LFy+2ztXjFFrpKBGxZdWqVe3btxejzqNKx0ALc1eCqh4CSnSUiIBmOkpEQDMdJSKgmY4SEfBQHSUioJ+OPZ5j7qp6CCjRUSICmukoEQHNdJSIgGY6SkTAQ3WUiIB+Ova43tyV9HkAdT0ElOgoEQHNdJSIgGY6SkRAMx0lIuChOkpEQD8de1xv7kr6PIC6HgJKdJSIgGY6SkRAMx0lIqCZjhIR8FAdJSKgn449rjd3UNHnAdT1EFCio0QENNNRIgKa6SgRAc10lIiAh+ooEQH9dOzRwtxVoaqHgBIdJSKgmY4SEdBMR4kIaKajRAQ8VEeJCOinI6CFuf+jaPgUrXSUiIBmOkpEQDMdJSKgmY4SEfBQHSUioJ+OgOvNXdXwKVrpKBEBzXSUiIBmOkpEQDMdJSLgoTpKREA/HXsKiYECp7ai4VO00lEiAprpKBEBzXSUiIBmOkpEwEN1lIiAfjr2uN7cVQ2fopWOEhHQTEeJCGimo0QENNNRIgIeqqNEBPTTscf15q5q+BStdJSIgGY6SkRAMx0lIqCZjhIR8FAdJSKgn449rjd3UDd8ilY6SkRAMx0lIqCZjhIR0ExHiQh4qI4SEdBPR8D15q5qaAWtdJSIgGY6SkRAMx0lIqCZjhIR8FAdJSKgn449rjd3VUMraKWjRAQ001EiAprpKBEBzXSUiICH6igRAf107HG9uasaWkErHSUioJmOEhHQTEeJCGimo0QEPFRHiQjop2OP681d1dAKWukoEQHNdJSIgGY6SkRAMx0lIuChOkpEQD8de1xv7qqGVtBKR4kIaKajRAQ001EiAprpKBEBD9VRIgL66djjenNPTU1VMrSCVjpKREAzHSUioJmOEhHQTEeJCHiojhIR0E/HHtebO/6MYcOGbdmy5datW+I6Z9BKR4kIaKajRAQ001EiAprpKBEBD9VRIgL66djjenNH8Fdt2rRpyJAhgYGB69evT0pKElPIoZWOEhHQTEeJCGimo0QENNNRIgIeqqNEBPTTEdDC3K2kpKRs37596NChAwYMENc5g1Y6SkRAMx0lIqCZjhIR0ExHiQh4qI4SEdBPx0ALc//HbsTLPE5GbiXvOn5+fuC8Trt27TZs2CAEnRUxUJI5qY5elMCvNklyxjphPO7AggULBg4cuGbNmlzsDJikjD3BUxlvS3Hf8LQWE+UKZ/dHSc6AO2RO7nYmOjoadyYtLe3QoUMTJ06MiorCHBMTSbBly5YUE3PnzkXnioiIyJ3OyZMnp0+fPnz48JCQkMWLF1+9etXZ36XqiIN+mSPgenPPvxEvcwEep+GZufvuu40FMWm2FCtWDA9S27ZtTzk/X6AtqjJHyYsS1if4ePP4yiuv4CWnffv2eNXJnCpncJPatWs/9thjuFeNGzfG3/Xcc8+NGDFCTFcgKMkZ8NDMmTRpUuXKlXEHunfvXq9eveDg4GbNmuXCB/EEfvLJJ5OTk/39/V944YUZM2Y888wzo0ePFtPlBJoynv9YCurWrdu5c2fM6ho1auzatUtMly2qjrhumWOP6829tqIRL1VNtI01AjT0yZMnLzRx7733Ggtiumwxijpe2F988UU8mbZu3Xrz5k0xkQSqMqdSJQUvSlj9C0vULdPDn7i4OLz2ZEokwQMPPJCQkIBn81133XX8+HGM4L5Vq1ZNTJcTSo64kpwBzTJHSc4gVapUiY2NxYWWLVtGRkZCbn8U6hjnP7ohnsBgan+oU6eOmC4n0NOvXbuGCzExMQ0aNMCFCxcuNG3aVEyXLaqOuG6ZY4/rzV3ViJeqJtpG9u7d27x5c3RkXH744YfF1RLYdlNdv359x44dK1as+Nprr9kkkUJV5ih5UcL6o1566SW8xQHTWYiXn0yJJED/wiKKDli2bFm8/mEEC0n16tXFdDmh5IgryRnQLHOU5AyC/9doEYqIiEAbxYWkpKSaNWuK6XLiiSee+OOPP3ChUaNGhg6exvXr1xfT5QTuj1HXSU1NxSo8LqAtOnvlU3XEdcsce1xv7gpHvFQy0bYBXtt9fX0HDRrk7KljYP8OAh74devWCcEcUZU5Sl6UwOKEtQw8F7F6EhYWlp6ejhetXLQYTJkyBQsGqg0ZMgTrX+++++5TTz2Fd7ViOgnyfsSV5Azolzl5zxlk+PDhWC3dsWOH8fXw4cOYOVgoMqfKmYMHD6Lr9e7d+/XXX8c7m759++Jf9EQxXU6EhoY2adJk0qRJLVq0wN1Ai2/YsOGoUaPEdNmi6ojrljn2uN7cId9GvMw7q1atat++vRiVAIuoGMotqjLnlIoXJXDDc+fO7dmz5/jx47i8cOHC3D3r+/HHH48ePQqmmyS8bmE+oxuKiQoKJTkDHpo5eP9qfVa8ZcuWxYsXO/sA0wArN5ix06dPnzBhwvz588+ePSumkANrSEFBQeHh4ZjDuCe7d+8WU0ig6ojrljkCWpi7Kuw7logp5FCio0REIUr2R4kIqNNRgqqd0U1HCap2RjcdJajaGVU6Ap5j7qo6lijRUSKiECX7o0QE1OkoQdXO6KajBFU7o5uOElTtjCode1xv7qqe7KvqWKJER4kIaJY5SkRAnY6SzFG1M1rpKMkZULQzoJmOp2aOPa43d1VP9lV1LFGio0QENMscJSKgTkdJ5qjaGa10lOQMKNoZ0EzHUzPHHtebOyh6sq+qY4kSHSUiBvpkjhIRUKcDKjJH1c7oppP3nAF1O6Objkdmjj2uN3clL9qCSUdJxxIlOkpEQLPMUSICSnXEkPMo3Bl9dJTkDCjaGdBMx1Mzxx7Xm/tgRSNeaqWjRAQ001EiAprpKBEBzXSUiICH6igRAf107HG9uYO6ES+10lEiAprpKBEBzXSUiIBmOkpEwEN1lIiAfjoCWpi7lRRFI15qpaNEBDTTUSICmukoEQHNdJSIgIfqKBEB/XQMXG/uuo2VmqpoRNAtiobxzPsYp1nhrI5u4xiDojFXlRwpVaeNquKgpCyAohwGRZkMioqDkh+lYXEQcL256zZWqpIRQQcrGsZTyRinqtBtHGMlY66qOlJKThtQVBxUlQUlOQzqMllJcVD1o3QrDvZoZO41NBgrFamkYkRQVcN4KhnjFBS9uKHbOMZKxlxVdaSUnDagqDioKgtKchjUZbKS4qDqR+lWHOzRyNxf0mCsVFA0IqiqYTyVjHEKil7c0G0cYyVjrqo6UkpOG1BUHFSVBSU5DOoyWUlxUPWjdCsO9rje3GtpNlaqkhFBVQ3jGapijFODvL+4YZ8JSS4dx1jJmKuqjpSS0wYUFQdVZUFJDoO6TFZSHFT9KPuD69riYI/rzR30Gyv1lIoRQZMUDeOpZIxTJWg4jrGSMVdVHSklpw0oKg6qyoKSHAZ1maykOCj5URoWBwEtzF0rHHZ7GDNmjE2SnFEiAup0wNETeTGFBEpEPBJVR0qJjhIRA1VHXDcdrbDvvZO7K7EAm7uIkm4PSkRAnY6SJ/JKRDwVVUdKiY4SEVB3xHXT0QpVvXfscb25K+nIAep0lHR7UCIC6nSUPJFXIgLqjpQSHSUioO5IKdFRIgLqjrhWOqqOuCodVb137HG9uSvpyAHqdJR0e1AiAup0lDyRVyIC6o6UEh0lIqDuSCnRUSIC6o64VjqqjrgqHVW9d+xxvbmDio4cBkp0lHR7UCIC6nSUPJFXImKg5EiBIh0lIqqOlBIdJSKg7ojrpqPkiIMiHVW9d+zRwtx145SKbg9KRECdjpIn8kpEPBVVR0qJjhIRUHfEddPRCiW9d+xhc2cYhvFA2NwZhmE8EDZ3hmEYD4TNnWEYxgNhc2cYhvFA2NzzkUIMw+SEWGwYRXDO5iM6n7izZ88eP3780KFDjfG1GcYl6FxG3B3O2XxE5xNXSUdahskjOpcRd4dzNh/J+4n722+/SQ7DfevWLWHYDSubN29+/vnnre9tHzt27JVXXrEmXrdu3aeffooLGJk4cWKvXr38/PzmzZuXnJxsVTDAyMcff2y/S2lpae3btwfT/JaojJt37969W7duR44cweC1a9datWrlZ6JTp05jx45FncuXL7/88stGEAkMDLQVvHjxYuvWrTHes2fPvn37/vjjjxjMfhOH/8W6Y1ltu3Hjxh49evj7+7/99tvW/MGFcePG+fr64n//8MMPjemQIIv8wbw9ffq0kUAJCxcuNA6HQUhIiPHzBfbu3bts2TIx6gj747V79+5Vq1bZRrLCPiX+dtuvVvD+78CBA+Bok+zJexlhsoJzNh/J+4lrXzIdkp6eHh4ebmsKtqBzDRo0aP369cZXNPdXX3112rRpxlfD3FNTU9G29u3bByazXrJkybvvvmtVMFi7du3PP/9sv0u25m5dhZbUp08fMNkuuqQRxP8yePDg7du3o9tmZRNgMnf0dGP5n3/+eeutt9BYs9/E4X+xNXf7bc+fP9+lSxdjarSjR48OHTrUiA8fPhwtG7MUN58/f/6sWbPApOkwf9D6rTmpBMxD66ukeP3AC5XDuZtzNPc00yxO4OgUQkHJAeLtU9pnowFm5oQJE8DRJtmT9zLCZAXnbD6S9xPXvmQ6BI2pQ4cODs0dq1RoEGi16FlGBM0d/WjAgAHoI2Ax96+++uqjjz6yboXWhtZsDGNkxZgPyH6XHJo7VtvxogKZbRdZsGAB/keHbmvF1tyRlStXRkVFZb+Jw/+Svbnj3vbv399qnYZxR0dH207cjNZveGg2+YNxvAJZV+URVMZLjjFM4MGDB40ZIXAnQ0NDMU+GDBly6NAhsJj77du38b/369dv4MCBeFww/t13382ePRsP7l9//WUI2h8vo3KNlyW8PmEO4M1BQEAAxnfu3PnJJ5+A6YAa+W+kvHHjxvjx4/G/TJ48Ge/JwNH+4Co8zTCXjE3whDR24KeffsKU9vtpJe9lhMkKztl8JO8nrn3JzIrPP//coblv27Zt+vTpWBrR5uLi4sBk7u+///6JEyewOo9WYpg7VlGxZNpuOHPmzG+//db6FS8SxhjT9rtka+7t2rXDMo8++9JLL/3666+Q2XbRDdFN/vjjD3Tb1q1b97UgVH4Fc0fbxZ3JfhOH/8XW3O23xd+O7oaW9PHHH1ubPqyNVALZ5A/e0KDV2q7KI2FhYXjrgAt402Aonz59evHixbiARw19FizmvmPHDnRV/IpZbRg0mnvv3r1tZ2q2P16G/+Juz5kzB0zZa+RSVua+Zs0aI+U333xjpLTfH2vN3SpujF6LV1mM2O+nlbyXESYrOGfzkbyfuPYlMyuyMnd0ZGNMIiyEX375JVjMHUzzhKFhGXY2b94867h0BlZnMcBijCYIjnbJYc39+PHjPj4+uMq2Nfz111+fNGkSuqrDqrSVrMw9m00c/pfsa+4G//7778aNG/HfGd60dOlS/GqswvovbtW2bVsUzyZ/0E/x3sJ2VR7BrDPuHnr06GG1aXRPPHxjTIDF3LGSbp1n7o033khJScGdmTt3rkWJsD9ehv/i+WDMnY1VeMwxyNrcsWpvpMQqvHUCaGF/BHPHWxnjThGtHLey309jGVSUESYrOGfzkbyfuPYlMyscmntSUpIxfCiCFTrDMqzmjpaHd9kRERG44fbt22fMmGHdEJ3R39/ftrUBl43Kl/0uOTR3BO/Bz549a1unRtlhw4Zh9S0btwU7c0ezwGpg9ps4/C/ZmzvWuw8ePGgs4yZvvfVWTEwMOjje6Ngm69WrF4pnkz9bt27dtGlTxgZ5xmiZ+fnnn9FVjciBAwfwSvP1119jDgvmjrVpI03nzp3RptHchbZ4++Nl+C/qGJadnJzcsWNHsDF3vEuzNfdx48YZKdGU0ZrB0f4I5o4LmD/4r0NDQ8HU71bYT2MZVJQRJis4Z/MR64k7caMTH1vsSyaWfIcPrByaOxZXo8iBxejxr9XcweSbWLBxQ9REFzPq+Pgvli9fbli5FQwadTH7XXJo7vHx8a+++irahNAablSBHbqtFVtzx2VnH6iC5b9kb+7oUHjNM6rGaOvop2g66HR4wTM6foCpO82LL76I4tnkz5IlS/C2xqJqYeJEJz524G0B1nmtY/YuWLDAuOvCOy2jccwwd/w6depUMA3wa+SYvLnj3YZxK4abGLmE/ms8V8CsszV3dHwjJf58I6X9/qC5G+0zVnPHbBk8eLBRYbffTyts7vkH52w+osTcjVZsA6xAYW3RqD0JODR3LG+2TStYBdu1a5etuaOXoXUaG6IDYvo+ffqgS2IhT0xMtG5oMG3atLi4OPtdsm9zx1obVtDWrl0Ldra7bt06dC6hERyx7ceJht6mTRsMoiP3tekKmc0mDv9LVm3u1m03bNiAHoqujb/aOpf0f//9h4aFwaFDh6LOihUrEhISDBGH+YNB+26jon1n/7Hj6NGjxkXF+Hr69OkRI0bgXqFx447htcT6QPWDDz7AO6TAwEBjDiCH5i4cL8N/8TKPgrgt2q7xmBT/XVBQEEZGjRpl9NgxUhoPVPFCOGXKFKMXqf3+oBou4P2N1dzxZMCDiNuC6aUKYT+tsLnnH5yz+YiHnbhYOzPKLWMFfc14+OnW2N/WFBgeVka0gnM2H/G8E/f48eNiyLv59ddfPeBdX6PVxSV4XhnRB87ZfIRPXIbJHi4j+QfnbD7CJy7DZA+XkfyDczYf4ROXYbKHy0j+wTmbj/CJyzDZw2Uk/+CczUf4xGWY7OEykn9wzuYjfOIyTPZwGck/OGfzkUIMw+SEWGwYRXDOMgzDeCD/DwngCAgSV9HxAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">7</iic-com:NumeroRegistroClase>
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<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">713459</iic-com-fon:NumeroParticipaciones>
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<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">8109237.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">6363947.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">3518965.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">2254638.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
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<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">10.9899</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">9.7618</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">10.2546</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">3.42</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">12.58</iic-com:RentabilidadIIC>
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</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">1.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">1.13</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">1.73</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">2.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">2.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">2.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">3.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">3.22</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">9.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.34</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_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="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
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<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">3</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D1</iic-com:DenominacionClase>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
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<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">441333</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">14</iic-com-fon:NumeroParticipes>
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<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">500.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">7468894.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">8781198.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">36267516.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">54079176.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">16.9235</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">16.4040</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">14.6440</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">15.4604</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
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<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12024_V-86287018_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">3.17</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">4.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">5.43</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">1.04</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">1.13</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">1.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">4.51</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.25</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">4.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">4.19</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">4.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.62</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy5" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
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</iic-fil:DatosClaseFIL>
<iic-fil:DatosClaseFIL>
<iic-com:DatosRegistroClase>
<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">4</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D2</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">301163</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">24</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12024_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">3535525.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">2408219.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">1442205.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">1377636.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">11.7396</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">11.4076</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">10.2346</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">10.8594</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12024_V-86287018_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">2.91</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">11.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">-5.75</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.70</iic-com:RentabilidadIIC>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">1.03</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">1.72</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">3.87</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.23</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">2.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">2.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">2.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">2.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">2.75</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">2.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">3.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">1.26</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.68</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">1.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
</iic-com:ModificacionPoliticaInversion>
</iic-fil:DatosClaseFIL>
<iic-fil:DatosClaseFIL>
<iic-com:DatosRegistroClase>
<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">6</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D3</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">169095</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">3</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12024_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">1983611.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">1665881.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">1511326.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">2786439.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2024-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">11.7307</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">11.3707</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">10.1506</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">10.7166</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12024_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
</iic-com:ModificacionPoliticaInversion>
</iic-fil:DatosClaseFIL>
<iic-fil:DatosClaseFIL>
<iic-com:DatosRegistroClase>
<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">8</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12024_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D4</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12024_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12024_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12024_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">503427.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">528963.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-86287018_ia">2023-01-31</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">10.0037</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12024_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy" unitRef="euro">10.0037</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy2" unitRef="euro">9.7617</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12024_V-86287018_ipy3" unitRef="euro">10.2545</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12024_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12024_V-86287018_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">2.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">-4.81</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12024_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">1.99</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">12.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.51</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_daq" unitRef="pure">0.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq" unitRef="pure">0.59</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpq3" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">90.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_daa" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy" unitRef="pure">0.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy2" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-86287018_dpy3" unitRef="pure">0.34</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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KIO5gm0kapcb99+zaVvT9o5syZTU1N/BqIO7ge4g6mibRRatzv3LmTnJz8/PnzoaGh2bNnI+7gRYg7mCbSRqlxJz6f752g3NxcflkQ4g4uh7iDaSJttDzu2s9QbWxsnDNnDu2/37t3Ly0t7erVq/zaiDu4HuIOpom00fK4a+3bt6+oqEg5XlpaunPnztDlwxB3cDnEHUwTaaPUuNfW1i5atKivr6+/v3/p0qWVlZX8Gog7uB7iDqaJtFFq3AOBQH5+vvJWyN27d798+VK7FB+QDZ6AuINpIm2UGncR2HMHl0PcwTSRNiLuAHIh7mCaSBsRdwC5zpyhe3akQ2MjfxaAUCJtRNwBABxGpI2IOwCAw4i0EXEHAHAYkTYi7gAADiPSRsQdAMBhRNqIuAMAOIxIGxF3AACHEWkj4g4A4DAibUTcAQAcRqSNiDsAgMOItNHyuP/8888ZGRnql2fPnk1JSZk5c+bp06c1a72CuAMARCbSRmvjXl5ePm/evLS0NOXL7u7uadOmdXV19fT0vP/++52dnaGrD0PcAQAiE2mjtXH/+uuvy8rK1LjX1NRkZWUpx3fu3IkP6wAAeA0ibbQ27qS1tVWNe0lJyb59+5TjpaWlBw8efLXeCMQdACAykTbGOO7aj8NWTtHGvbi4eP/+/cpxinthYaFyXAtxBwCITKSNMY67njbu1dXVq1evVo7v2rWroqLi1XojEHcAgMhE2ig17l1dXYmJiX6/v7+/Pzk5uaOjQ7smPkMVAECESBulxp0NfwrNmblBeCskAMDrEWmj5XEfLcQdACAykTYi7gAADiPSRsQdAMBhRNqIuAMAOIxIGxF3AACHEWkj4g4A4DAibUTcAQAcRqSNiDsAgMOItBFxBwBwGJE2Iu4AAA4j0kbEHQDAYUTaiLgDADiMSBsRdwAAhxFpI+IOAOAwIm1E3AEAHEakjYg7AIDDiLQRcQcAcBiRNiLuAAAOI9JGxB0AwGFE2hh3cb9x44Z6fOPGjesBACAUtVFTTWNxF3cAADAPcQcAcCHEHQDAheI67tevXz8n0cGDB/mTpMBcOeyae86+0Zgrh/y52v+bDCeu4y7ZOc0bdWTCXDnsmsvsG425ctg1NzLE/RWRB0MrYK4cds1l9o3GXDnsmhsZ4g4A4EKIOwCACyHuAAAuhLgDALgQ4v6bQCAwODjIn2q9QBB/qvXsmutBjx49un79+vPnz/kFFrNrLvH7/T09Pfyp1rNlLv0c0VXNnxoHEPdhFy5cSEpKmjhxYkZGRnNzM7/YMvX19YmJiZMmTVq7du2DBw/4xZaxay4LXtW3b9/mT7WeXXNPnz49ZcqUuXPnzpw5s7e3l19sGbvmkrq6usmTJ48bN+7w4cP8MivZNbelpYWGVlVV8QvshrizX375JTU1lX4AXrx4cfDgwTfffLOiooJfyQK//vprSkpKb9CBAwfee+89d89VXLt27a233jp27Jjk5w22zO3v76e2dnd303G6axUUFPBrWMOuuaSzs5PuXfSvchk6Ojpu3brFr2QBu+YqKCDz5s3Lzs6mn6nBwUHJj6bhIO7shx9+WLNmjXKcdu7WrVtH+zu1tbWha8Ue3f/mzJmjfvn48WP68uTJk5pVLGHXXAX9yCUkJKxatYqeJD19+pRfbBlb5t67d2/RokXK8cbGxg0bNijHrX6AsWsuuXLlyvrgX6OlXSV6Npyenk6pVU6xlF1zFUVFRfTUsLCwkJ4QZ2Vlffnll/wadkDch/dkJ0yYQM/p6Mi2bdsqKyufPHlC9w9+vZhSXg9dsWJFSUmJemJXV9f06dOfPXumWTHG7J37/Pnzb775hnai6ZQTJ05QbelHgl81puyay4Kjr169+sEHH5w9e5a+pONbt26lI319fbSXRzuY/BlixMa5dFX39PRQ4OjRpb29nZKn/FcWdfbOnTv8GWLE3rnKf2k8ePBAeQSlH6s33njjs88+Gxoa4s8gnafjrr4O29TURHuv77zzzs6dO1++fEmnzJ4927r/X1VfD01OTqZ/t2zZQnlVFi1fvpz2rENXjxnb53Kv/96/f5+uZ0qPRVe1XXNZ6FV99+5dFvwNdfqZZ8GPWaD68GeIEdvn0lVNheWeIixYsIBO1J4SK/EwV7lrLVmypK2tTbkYOTk5Ml/qDMfTcTd8Hba2tpaeXtFzK82KscS9Hrp37968vDx6XPH5fPn5+dnZ2fwZYiRO5nKv/1Jev/jiC3oqrT0xJuyay8KM/vbbb+lKpigsXrxY2YGIubiay4L7TA0NDeXl5StXrgw5Q4zE1dzS0lLKfX19vbKOhFfAovJ03PWvw9INRsmjW8vv9/Nrx4jh66H0mH/ixImamhrrns3F1Vxm/b3frrkszGh6/k5FoPvb48ePQ9aOnbiay4JvysrMzKS9h4GBgVdrx05czaXdhbq6upD17ObpuMt/HZYFf9jo2aLk10MZ5sqay8KPTk1NVffsrBBvc62+qr02d7S8GPfgr+/wu28SXodV53Z1dSm/9SDn9VA2Mhpz5cxl0m9iu+Yyu69q78x9DZ6Le4Tf37H0dVjDuRJeD2VGozHXCvq5TMpou+Yyo9GYGz+8FXe7fn8n3FwJr4cajsbcmDOcy6y/ie2ay8KMxtz44a242/X7OxHmPnz48NKlS69WjbVwozE3tsLNZRbfxHbNZeFHY26c8FbcycqVKyX//o7CrrnMvtGY6+65zL7RXpv7ejwUd+U3yp48eTJ//nxpv7/D7J5LTxtposzRXpvL7L6J7Zor/6r22lyTvBJ37W+UPX36VM7v77D4mNvb20s7F3JGe20ui4+b2K65Mq9qr801zxNxN/yNsra2tpMnT1r6+ztxNZdZP9prc1mY0V6by6wf7bW5MeGJuBv+Rhmz/pcVMVc57ta5zL7RmKscd+vcmHB/3Omh1ZbfKMNcOXNZ8D1qtsy1a5O9NpfZdxPbNTcm3B/3Tz/9lO6UXdJ/owxz5cxlwdEdHR22zLVlk702l9l6E9syNybcH3d6YqW+UsYk/kYZ5sqZy0JH2zWXSRzttbksPm5imXNjwv1xJ1999dXly5eV4zJ/owxz5cxlmtF2zWVyR3ttLouDm1jyXPNcG3f1ranKl7m5ueqHq1n9G2WdnZ0tLS3KcZlztZssc248bC/TjLZ6rnZ7mX2bLHOulsy58XYTWz03ttwZd+6tqSz4fyCbNm2S8GSquro6MTFx/vz5dP9gEudymyxtbpxsL5M1mtteJmsu022ytLnqB5YppM314E0cWy6Me7i3pjY1NR05ciRk1Vijmz81NVX5oI/79+8fOHDg73//+40bN6yea7jJXtteZv0mG24v7VdaPZeF2WQJc5nRB5ZJmGu4vcz60TbexDHnwrhHeGtqaWlpe3v7q1VjjUbQPZL+pbvFrFmzioqK0tPTV6xYYfXccJtMP5CWzo237bX6Jg63vSz4KWvWzWXhN9nqm5gZfWAZs297XXwTx5wL4/48/FtxrfvwvEAQHdmyZcuhQ4f27t2rfK7T0NAQ7Qg0NzfzZ4ipCJts3btxlU2Ot+21+iY23N47d+4ot751ImyyRTexepc2/MAyG7fXrTdxzLkq7uqLg5Lfiluv+RP+dAEWLlxIx9UP7cvMzFQ+hz7mtC+G2rXJWVlZc+fOlbO9LA5uYru2l8ndZO1dWvuZNvet/8Ayr93E1nFV3PUvDkp4a6r+T/gfP348Nzd3ypQpBQUFu3fvpnsGf54Y0W8vs2OTJ06cuGTJEgnby4w22Wvby6zfZP1dWvuZNpZ+YBkz2mSrt5fpNlnmTWwdV8Vd/+KghLemdoT5E/60j/Pll19a+qeF9NvL7NvkwsJCq7eXGW2y17aXWb/JhturfACIBPpNtnp7WZhNlnMTW8clcVeufcMXBy19a6oy15Y/4U+jDbeXuXSTvXYTR9heZv0my99eFnGTrd5eZsdNbDWXxF35qxfaUyS8OMg0f21D/p/w5zZZzvYy+zbZazexXdvLRv6giuTtZfZtsl03sdVcEnfur14orH5xkGnmyv8T/vpNlrC9zL5N1m8vk7LJXtteNjJa8vYy+zbZrpvYai6JOwv9qxcyaedK/hP+XttkbK806miZ28vs22S7bmJLuSfuLPSvXlhNfRcwkzuXI220dnuZxLkcmXPj4Sa2ay6zb7TMufFwE1vH2XHXvguYSfwTENy7gKXN5baXydpk/bue5cy1a3uZbpOlzbXrLm3XVW3XXGbfTSyNs+Ouf0ushD8BYfguYAlzmdH2Mus32XB7mfVzmU3by8JssoS5zGiT7ZrLpIy2a66NN7E0zo67/i2xzPo/AWH4ltiTJ09aPZeF2V5m8SaH215m8Vxm0/ay8Jts9VwWZpPtmsusH23XXBtvYmmcHXfDt8RqdwEsYviWWNoX0KxiCcPtZdZvsuH2Pnv2zOq5dm0vC7PJdt3EErbXcC6zfrRdc5l9N7E0joy73+/v6enhTpTwllh1rvy3xOo3WcL2spG5XtteJv0m1m8vk77JKo/MlXwTy+e8uNfV1U2ePHncuHGHDx/mFln6llhursy3xIbbZEu3l4XO9dr2Mok3cbjtZdI3WeWRudJuYls4LO6dnZ0pKSn0r/K3/Olh9tatW/xKFgg3V8JbYsONtprhXK9tL7P+Jg43VwK7RsfbXKtvYrs4LO5XrlxZv349HaHH9qSkpPT0dLqRlFMsZddcZt9ozHX3XGbfaK/NtcsY/oT4Rg+5iYmJ9+7da29vLyoqCgQC9DyObqE7d+7wq8aUXXOZfaMx191zmX2jvTbXLg6LO6Ebhvuf9AULFtANpj3FCnbNZfaNxlx3z2X2jfbaXFs4L+6qpqamhoaG8vLylStX8susZNdcZt9ozJXDrrnMvtFemyuTg+N+7ty5zMxMn883MDDAL7OSXXOZfaMxVw675jL7RnttrkwOjjsAAISDuAMAuBDiDgDgQog7AIALIe4AAC6EuAMAuBDiDgDgQog7AIALIe4AAC6EuAMAuB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</iic-fil:VariacionPatrimonialFIL>
</iic-fil:DatosEconomicosFIL>
<iic-com:InversionesFinancieras contextRef="FIL_S12024_V-86287018_da">A cierre del primer semestre del a&#241;o 2024 los Fondos Subyacentes del European Income Fund - ESG Selection, FIL ten&#237;an invertido el 100% de su valor patrimonial en 188 pr&#233;stamos y bonos europeos de alto rendimiento. Por pa&#237;ses, las inversiones en compa&#241;&#237;as de Reino Unido, Francia e Italia tienen el mayor peso del total de la cartera, con un 14%, 13% y 12%, respectivamente, del patrimonio. Por industria, los sectores de servicios, tecnolog&#237;a y telecomunicaciones son los que tienen una mayor representaci&#243;n, con un 11%, 11% y 8% del patrimonio respectivamente. 
Los fondos subyacentes han realizado inversiones durante el segundo semestre en pr&#233;stamos como HotelBeds E+4.5 TLB con vencimiento 2028 y bonos como Assemblin 6.25% Secured Note con vencimiento 2030.</iic-com:InversionesFinancieras>
<iic-fil:HechosRelevantesFIL>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIL_S12024_V-86287018_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIL_S12024_V-86287018_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIL_S12024_V-86287018_da">false</iic-com:HechoRelevanteOtros>
</iic-fil:HechosRelevantesFIL>
<iic-com:ExplicacionHechosRelevantes contextRef="FIL_S12024_V-86287018_da">No aplicable.</iic-com:ExplicacionHechosRelevantes>
<iic-fil:OperacionesVinculadasFIL>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasDiferencias contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasDiferencias>
<iic-com-fon:OperacionesVinculadasDerechoDisposicion contextRef="FIL_S12024_V-86287018_da">false</iic-com-fon:OperacionesVinculadasDerechoDisposicion>
<iic-com:OperacionesVinculadasOtros contextRef="FIL_S12024_V-86287018_da">false</iic-com:OperacionesVinculadasOtros>
<iic-com:OtrasInformaciones>
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<iic-com:OtrasInformacionesPatrimonioPersonal decimals="2" contextRef="FIL_S12024_V-86287018_da" unitRef="pure">0.00</iic-com:OtrasInformacionesPatrimonioPersonal>
</iic-com:OtrasInformaciones>
</iic-fil:OperacionesVinculadasFIL>
<iic-com:AnexoOperacionesVinculadas contextRef="FIL_S12024_V-86287018_da">No aplicable.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIL_S12024_V-86287018_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO.
a) Visi&#243;n de la gestora&#47;sociedad sobre la situaci&#243;n de los mercados.
El desempe&#241;o en el primer semestre de 2024 de los fondos subyacentes fue positivo (+3,2% neto en el semestre para la clase A1), y superior al de fondos competidores e &#237;ndices de referencia. Ni la persistente inflaci&#243;n, que ha ido oscilando d&#233;cimas arriba y abajo en los primeros meses del a&#241;o, pero que se mantiene alta, ni la esperada bajada de tipos, que finalmente no se ha comenzado a producir hasta junio, han conseguido lastrar los buenos resultados de las empresas de nuestra cartera que hemos observado tanto en el &#250;ltimo trimestre de 2023 como en el primero de 2024. En un trimestre marcado por la expectativa de bajada de tipos de inter&#233;s, y por las conjeturas de hasta cuanto bajar&#225;n, la probabilidad de recesi&#243;n en el corto&#47;medio plazo tanto en Europa como en Estados Unidos se ha ido reduciendo cada vez m&#225;s y ya son muy pocos los expertos que piensan que se pueda producir, escenarios que son muy favorables para el mercado de Renta Fija como demuestran las rentabilidades de entrada que presentan tanto los &#237;ndices como nuestro fondo. El fondo sigue siendo reconocido por publicaciones del sector como de los mejores fondos de su categor&#237;a en t&#233;rminos de rentabilidad en plazos de 10, 5 y 1 a&#241;o.
Los hitos m&#225;s relevantes del fondo durante el primer semestre fueron (i) lograr de nuevo uno de los semestres m&#225;s rentables desde su creaci&#243;n hace m&#225;s de 12 a&#241;os, haci&#233;ndolo adem&#225;s acabando todos los meses con rentabilidad positiva, mejorando lo realizado por sus &#237;ndices de referencia. (ii) Aumentar su patrimonio hasta los 812 millones de euros, lo que supone una media de aumento mensual de m&#225;s de 10 millones de euros, consolid&#225;ndose por encima de los 800, el patrimonio m&#225;s elevado del fondo hasta el momento, lo que contin&#250;a reflejando la confianza de los inversores en el car&#225;cter defensivo de la estrategia y el buen hacer de los gestores del fondo. Resaltar tambi&#233;n que el fondo contin&#250;a a la cabeza de las mejores pr&#225;cticas ambientales, sociales y de gobierno en cuanto a selecci&#243;n de inversiones de renta fija corporativa.
En el mismo periodo el &#237;ndice Credit Suisse Western European High Yield obtuvo un +2,6% y el &#237;ndice Credit Suisse Western European Leveraged Loans un +4,1%, el primero por debajo del fondo y el segundo ligeramente por encima de &#233;ste, que obtuvo un +3,8% bruto. Estos resultados respaldan nuestra estrategia centrada en renta fija a tipo flotante y con capacidad para ir rotando la duraci&#243;n seg&#250;n las circunstancias del mercado, as&#237; como la estrategia seguida por los gestores, que han rotado posiciones hacia activos m&#225;s defensivos en un entorno de incertidumbre econ&#243;mica. Asimismo, cabe resaltar que la rentabilidad a vencimiento de la cartera en 7,4% a junio de 2023 sigue siendo de las m&#225;s altas experimentadas por el fondo a lo largo de su historia.

b) Decisiones generales de inversi&#243;n adoptadas.
Durante el primer semestre de 2024 los gestores del fondo han aumentado la diversificaci&#243;n de &#233;ste, que cuenta con 188 posiciones vs. las 159 posiciones a diciembre de 2023. El fondo contin&#250;a con una gran diversificaci&#243;n geogr&#225;fica, siendo Reino Unido el pa&#237;s m&#225;s representado en nuestra cartera con un 14% y con solo 4 geograf&#237;as que representan m&#225;s del 10% de la cartera. En l&#237;nea con el 2023, los bonos tienen un peso mayor actualmente (55% vs. 44% y 1% liquidez a junio de 2024) evidenciando nuestra gesti&#243;n activa que conlleva la rotaci&#243;n de posiciones para adaptarnos a las circunstancias de un mercado en el que ahora el riesgo de duraci&#243;n est&#225; pasando a un segundo plano (del 55% de los bonos, un 11% son a tipo flotante y un 13% de corta duraci&#243;n). Esta gesti&#243;n din&#225;mica de aumentar o reducir duraci&#243;n en funci&#243;n de la expectativa de tipos de inter&#233;s la ha practicado el fondo, con un historial de &#233;xito contrastado, en diferentes etapas de su vida (i.e. 2013, 2018, 2020 o 2022).  
El precio medio de los activos en la cartera es de 99,1% y la rentabilidad a vencimiento del 7,4%, lo que representa uno de los mejores puntos de entrada hist&#243;ricos para los inversores dado que hist&#243;ricamente, en periodos de baja cifra de fallidos, el dato m&#225;s fiable de rentabilidades anualizadas a futuro (i.e. pr&#243;ximos 4-5 a&#241;os) es la rentabilidad a vencimiento del momento de entrada. El fondo contin&#250;a presentando sobre ponderaci&#243;n de activos a tasa flotante y corta duraci&#243;n (pr&#233;stamos corporativos sindicados l&#237;quidos 35%, bonos a tipo flotante 11%, bonos de corta duraci&#243;n 13%, pr&#233;stamos directos senior 2% y pr&#233;stamos en formato CLO con rating BB&#47;BBB 7%) con una duraci&#243;n de la cartera de 1,4 a&#241;os. Se mantuvo asimismo la infra ponderaci&#243;n de sectores m&#225;s c&#237;clicos y no se tiene exposici&#243;n a materias primas o mercados emergentes.

c) &#205;ndice de referencia.
&#205;ndice compuesto al 50&#47;50 por el Credit Suisse Western European High Yield y el Credit Suisse European Leveraged Loans.

d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC.
El patrimonio aumento durante la segunda mitad de a&#241;o en 19 millones de euros hasta llegar a 165.294.457,15 euros. El n&#250;mero de part&#237;cipes actual es 438.La rentabilidad del FIL en la segunda mitad de a&#241;o ascendi&#243; un 3,07% para las clases A1, D1, A3 y D3, un 2,83% para la clase A2 y D2 y un 3,31% en las clases A4 y D4. Los gastos de administraci&#243;n y depositar&#237;a durante el segundo semestre ascendi&#243; a 44.000,00 euros.

e) Rendimiento del fondo en comparaci&#243;n con el resto de los fondos de la gestora. 
La rentabilidad neta acumulada por el European Income Fund - ESG Selection, FIL en el primer semestre de 2024 ha sido de +3,2% neto &#47; 3.8% bruto lo cual representa un resultado muy bueno y en consonancia con la rentabilidad esperada para el global del a&#241;o, de en torno al 6-8%. Adem&#225;s, una vez m&#225;s este resultado supone un sobredesempe&#241;o respecto a lo realizado por &#237;ndices de referencia (+3.2% considerando una media de los mismos) y fondos competidores y refrenda el buen comportamiento no solo defensivo del fondo ante situaciones dif&#237;ciles de los mercados, si no tambi&#233;n captando mayores subidas en &#233;pocas de buen comportamiento del mercado. El European Senior Floating Rate Fund - ESG Selection, FIL obtuvo un +3,7% neto y el Low Volatility European Income Fund - ESG Selection un +3,0% neto en el mismo periodo. 

2. INFORMACION SOBRE LAS INVERSIONES.

a) Inversiones concretas realizadas durante el periodo.
A cierre del primer semestre del a&#241;o 2024 los Fondos Subyacentes del European Income Fund - ESG Selection, FIL ten&#237;an invertido el 100% de su valor patrimonial en 188 pr&#233;stamos y bonos europeos de alto rendimiento. Por pa&#237;ses, las inversiones en compa&#241;&#237;as de Reino Unido, Francia e Italia tienen el mayor peso del total de la cartera, con un 14%, 13% y 12%, respectivamente, del patrimonio. Por industria, los sectores de servicios, tecnolog&#237;a y telecomunicaciones son los que tienen una mayor representaci&#243;n, con un 11%, 11% y 8% del patrimonio respectivamente.
Los fondos subyacentes han realizado inversiones durante el segundo semestre en pr&#233;stamos como HotelBeds E+4.5 TLB con vencimiento 2028 y bonos como Assemblin 6.25% Secured Note con vencimiento 2030. 

b) Operativa de pr&#233;stamo de valores. 
c) Operativa en derivados y adquisici&#243;n temporal de activos.Ninguna actividad

d) Otra informaci&#243;n sobre inversiones. 
N&#47;A

3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
Las expectativas del equipo de gesti&#243;n para la segunda mitad de 2024 son de continuar con rentabilidades positivas. El yield de la cartera est&#225; en m&#225;ximos hist&#243;ricos, lo cual representa no s&#243;lo un margen de seguridad muy importante a ca&#237;das futuras sino tambi&#233;n un potencial de apreciaci&#243;n del fondo muy significativo. Bas&#225;ndonos en la estrategia de ingresos por cup&#243;n y con un cup&#243;n medio del 7.5%, la rentabilidad anual del 2024 deber&#237;a rondar el 6-8% que comentamos en este mismo informe al cierre de 2023, considerando que el precio medio, de 99.1% se mantiene u oscila ligeramente.

4. RIESGO ASUMIDO POR EL FONDO.
El fondo contin&#250;a demostrando un perfil defensivo dentro de la renta fija de alto rendimiento europea , avalado por su baja volatilidad (3,9% desde inicio) y presentando un &#250;nico fallido desde su creaci&#243;n (0,2% de la cartera), reflejado en un track record de acabar desde su lanzamiento en 2011 todos los a&#241;os salvo 2022 en positivo, as&#237; como m&#225;s del 77% de los liquidativos mensuales en positivo desde inicio. El perfil de la cartera tambi&#233;n contin&#250;a teniendo un sesgo defensivo dentro de la categor&#237;a de cr&#233;dito de alto rendimiento europeo ya que los activos con colateral de primer rango siguen siendo mayor&#237;a en los fondos subyacentes (83%), y los activos a tipo flotante y de corta duraci&#243;n representan un 69% de la cartera, sin riesgo de duraci&#243;n (1,4 a&#241;os).

5. EJERCICIO DERECHOS POLITICOS. 
N&#47;A

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.
No se han repercutido al fondo ning&#250;n tipo de costes derivados del servicio de an&#225;lisis.  

9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). Ninguno

10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. 
El segundo semestre de 2024 ha comenzado con rentabilidades positivas y a la fecha de redactar este informe a mediados de julio el fondo est&#225; un +0,4% neto arriba en el mes. Si bien el incierto contexto en cuanto a incertidumbre geopol&#237;tica y a las elecciones en Estados Unidos son factores de preocupaci&#243;n, lo cierto es que la sombra de una recesi&#243;n parece estar lejos, al contrario que las bajadas de tipos por parte de los Bancos Centrales, que ya han comenzado en Europa en junio. Los gestores del fondo mantendr&#225;n el sesgo defensivo de la selecci&#243;n de activos y, progresivamente, continuaran aumentando la duraci&#243;n del fondo dado que el riesgo duraci&#243;n continuar&#225; disminuyendo en esta segunda parte del a&#241;o. En un contexto marcado por la inflaci&#243;n y unos tipos que, si bien bajar&#225;n, no volver&#225;n a cero, e incluso posiblemente no bajaran del 2% en el medio plazo, el atractivo de estrategias de renta fija de corta duraci&#243;n y alto rendimiento con sesgo defensivo como la del fondo deber&#237;a dar lugar a un desempe&#241;o muy atractivo para los inversores.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIL_S12024_V-86287018_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIL_S12024_V-86287018_da">No aplicable.</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fil:DatosFondoCompartimentoFIL>
</iic-fil:InformeFIL>
</xbrli:xbrl>
