<?xml version="1.0" encoding="UTF-8"?>
<xbrli:xbrl xmlns:iic-fil="http://www.cnmv.es/iic/fil/1-2009/2009-03-31" xmlns:link="http://www.xbrl.org/2003/linkbase" xmlns:iic-com="http://www.cnmv.es/iic/com/1-2009/2009-03-31" xmlns:dgi-lc-es="http://www.xbrl.org.es/es/2008/dgi/gp/lc-es/2008-01-30" xmlns:iic-com-fon="http://www.cnmv.es/iic/mep/1-2009/2009-03-31" xmlns:ff="http://www.xbrl.org/2005/role/restatedLabel" xmlns:ref="http://www.xbrl.org/2004/ref" xmlns:dgi-est-gen="http://www.xbrl.org.es/es/2008/dgi/gp/est-gen/2008-01-30" xmlns:dgi-lc-int="http://www.xbrl.org.es/es/2008/dgi/gp/lc-int/2008-01-30" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:xbrli="http://www.xbrl.org/2003/instance" xmlns:iso4217="http://www.xbrl.org/2003/iso4217" xmlns:dgi-types="http://www.xbrl.org.es/es/2008/dgi/gp/types/2008-01-30" xmlns:xlink="http://www.w3.org/1999/xlink">
<link:schemaRef xlink:type="simple" xlink:href="iic-fil-2009-03-31.xsd" xlink:arcrole="http://www.w3.org/1999/xlink/properties/linkbase"></link:schemaRef>
<xbrli:context id="FIL_S12025_V-86287018_da">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2025-01-01</xbrli:startDate>
<xbrli:endDate>2025-06-30</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpp">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2024-07-01</xbrli:startDate>
<xbrli:endDate>2024-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_daa">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2025-01-01</xbrli:startDate>
<xbrli:endDate>2025-06-30</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpy">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2024-01-01</xbrli:startDate>
<xbrli:endDate>2024-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_daq">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2025-04-01</xbrli:startDate>
<xbrli:endDate>2025-06-30</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpq">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2025-01-01</xbrli:startDate>
<xbrli:endDate>2025-03-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpq2">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2024-10-01</xbrli:startDate>
<xbrli:endDate>2024-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpq3">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2024-07-01</xbrli:startDate>
<xbrli:endDate>2024-09-30</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpy2">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2023-01-01</xbrli:startDate>
<xbrli:endDate>2023-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpy3">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2022-01-01</xbrli:startDate>
<xbrli:endDate>2022-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dpy5">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2020-01-01</xbrli:startDate>
<xbrli:endDate>2020-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dly3">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2022-01-01</xbrli:startDate>
<xbrli:endDate>2024-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_dly5">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:startDate>2020-01-01</xbrli:startDate>
<xbrli:endDate>2024-12-31</xbrli:endDate>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_ia">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:instant>2025-06-30</xbrli:instant>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_ipy">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:instant>2024-12-31</xbrli:instant>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_ipy2">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:instant>2023-12-31</xbrli:instant>
</xbrli:period>
</xbrli:context>
<xbrli:context id="FIL_S12025_V-86287018_ipy3">
<xbrli:entity>
<xbrli:identifier scheme="http:&#47;&#47;www.cnmv.es&#47;xbrl&#47;iic&#47;V-86287018">EUROPEAN INCOME F ESG SEL FIL</xbrli:identifier>
<xbrli:segment>
<iic-com:version>1.0.0</iic-com:version>
</xbrli:segment>
</xbrli:entity>
<xbrli:period>
<xbrli:instant>2022-12-31</xbrli:instant>
</xbrli:period>
</xbrli:context>
<xbrli:unit id="euro">
<xbrli:measure>iso4217:EUR</xbrli:measure>
</xbrli:unit>
<xbrli:unit id="pure">
<xbrli:measure>xbrli:pure</xbrli:measure>
</xbrli:unit>
<iic-fil:InformeFIL>
<iic-fil:InformacionGeneralFIL>
<iic-com-fon:DenominacionFondo contextRef="FIL_S12025_V-86287018_ia">EUROPEAN INCOME F ESG SEL FIL</iic-com-fon:DenominacionFondo>
<iic-com:DescripcionGeneral>
<iic-com:RegistroCNMV decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">41</iic-com:RegistroCNMV>
<iic-com:XCode_TipoInforme_02 contextRef="FIL_S12025_V-86287018_ia">02</iic-com:XCode_TipoInforme_02>
<iic-com:XCode_PeriodoInforme_02 contextRef="FIL_S12025_V-86287018_ia">02</iic-com:XCode_PeriodoInforme_02>
<iic-com:AnoInforme contextRef="FIL_S12025_V-86287018_ia">2025</iic-com:AnoInforme>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
</iic-com:DescripcionGeneral>
<iic-com:RatingDepositario contextRef="FIL_S12025_V-86287018_ia">A+  (FITCH)</iic-com:RatingDepositario>
<iic-com-fon:FondoCompartimentos contextRef="FIL_S12025_V-86287018_ia">false</iic-com-fon:FondoCompartimentos>
</iic-fil:InformacionGeneralFIL>
<iic-com:ConsultaCarteraInversiones>
<iic-com:DireccionInforme contextRef="FIL_S12025_V-86287018_ia">CL Jose Ortega y Gasset 29, 4 planta 28006 Madrid</iic-com:DireccionInforme>
<dgi-est-gen:CommunicationWays>
<dgi-est-gen:CommunicationType>
<dgi-lc-int:Xcode_UN3155.EM contextRef="FIL_S12025_V-86287018_da">EM</dgi-lc-int:Xcode_UN3155.EM>
</dgi-est-gen:CommunicationType>
<dgi-est-gen:CommunicationValue contextRef="FIL_S12025_V-86287018_da">client_servicing@arcanopartners.com</dgi-est-gen:CommunicationValue>
</dgi-est-gen:CommunicationWays>
<iic-com:DirWebInforme contextRef="FIL_S12025_V-86287018_ia">https:&#47;&#47;www.arcanopartners.com</iic-com:DirWebInforme>
</iic-com:ConsultaCarteraInversiones>
<iic-com:ConsultaGestora>
<dgi-est-gen:Address>
<dgi-est-gen:AddressFormat>
<dgi-lc-int:Xcode_UN3477.05 contextRef="FIL_S12025_V-86287018_da">05</dgi-lc-int:Xcode_UN3477.05>
</dgi-est-gen:AddressFormat>
<dgi-est-gen:AddressLine contextRef="FIL_S12025_V-86287018_da">C&#47; Ortega y Gasset, 29  28006 MADRID (MADRID)</dgi-est-gen:AddressLine>
</dgi-est-gen:Address>
<dgi-est-gen:CommunicationWays>
<dgi-est-gen:CommunicationType>
<dgi-lc-int:Xcode_UN3155.EM contextRef="FIL_S12025_V-86287018_da">EM</dgi-lc-int:Xcode_UN3155.EM>
</dgi-est-gen:CommunicationType>
<dgi-est-gen:CommunicationValue contextRef="FIL_S12025_V-86287018_da">client_servicing@arcanopartners.com</dgi-est-gen:CommunicationValue>
</dgi-est-gen:CommunicationWays>
</iic-com:ConsultaGestora>
<iic-fil:DatosFondoCompartimentoFIL>
<iic-com-fon:FechaRegistroFondo contextRef="FIL_S12025_V-86287018_ia">2011-09-06</iic-com-fon:FechaRegistroFondo>
<iic-fil:PoliticaDivisaFIL>
<iic-fil:CategoriaFIL>
<iic-fil:XCode_TipoFIL_01 contextRef="FIL_S12025_V-86287018_ia">01</iic-fil:XCode_TipoFIL_01>
<iic-com:VocacionInversora contextRef="FIL_S12025_V-86287018_ia">Fondo de Inversi&#243;n Libre. RENTA FIJA INTERNACIONAL.</iic-com:VocacionInversora>
<iic-com:PerfilRiesgo contextRef="FIL_S12025_V-86287018_ia">3 en una escala del 1 al 7</iic-com:PerfilRiesgo>
</iic-fil:CategoriaFIL>
<iic-com:PoliticaInversion contextRef="FIL_S12025_V-86287018_ia">Investment Fund (SIF). La distribuci&#243;n entre los compartimentos ser&#225; 50-100%  para ARCANO FUND-EUROPEAN INCOME FUND I y 0- 50% para ARCANO FUND-EUROPEAN    INCOME FUND II ("Fondos Subyacentes o FS"). El objetivo principal de los FS esproporcionar 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 S&#38;amp;P 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 susactividades 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 S&#38;amp;P) 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.</iic-com:PoliticaInversion>
<iic-com:OperativaDerivados contextRef="FIL_S12025_V-86287018_ia">El FIL a trav&#233;s de los FS, podr&#225; operar con derivados, negociados o no en     mercados organizados, con finalidad de cobertura&#47;inversi&#243;n, tales como credit default swaps, swaps de retorno total, swaps de divisa y tipos de inter&#233;s y   acuerdos de recompra.</iic-com:OperativaDerivados>
</iic-fil:PoliticaDivisaFIL>
<iic-fil:DatosEconomicosFIL>
<iic-fil:DatosClaseFIL>
<iic-com:DatosRegistroClase>
<iic-com:NumeroRegistroClase decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">1</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A1</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">9154261</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">140</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">500.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">164086894.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">132255090.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">89480788.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">84557972.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">17.9246</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">17.5774</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">16.3994</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">14.6398</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.98</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">7.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.56</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.96</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">35.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.37</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">4.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">4.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">3.57</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">iVBORw0KGgoAAAANSUhEUgAAAfQAAAEsCAIAAAC62dafAABDOUlEQVR4Xu2dCXgTxdvAkaucIgqCKKIiqCgqKor3ASIoqMghFFAKLXJDQa4iIHJ4cFmKAgWLIkfpRxFQCgIK/DlEVIqIgAcK5UZ6AC1Xad/vfbPpNpmkyTSZkEn6/p48fbazkzezm+xvZ2dnZ4oBwzAME3QUExMYhmGYwIflzjAME4Sw3BmGYYIQljvDMEwQwnJnGIYJQljuDMMwQQjLnWEYJghhuTMMwwQhLHeGYZgg5ArJPTk52VweN27cuwzDMIynoEVt/OqcKyT3DRs2mMtYMps1DMMwTOGQsSjLnWEYRg9efBE6d4ZevWDHDjh0CNLTxQx5yFiU5c4wDONvcnPhhx/gqqugWDHrq3hxuP56MVseMhZluTMMw/ibsWNJ6KVKQVwcjB8Pr7wCt9xCVfgCkLEoy51hGMavzJwJpUvDk0/ChQviqgKQsSjLnWEYxq+g1suUgcxMMb1gZCzKcmcYhvEfWVlw880QHS2mu0TGoix3hmEY7zh3Dg4eFBPdkp0N5ctDSAjdR927V1zrEhmLstwZhmE85cIFeP116tlSqhTk5IhrXbB8OTm9RAlqkJk9W1zrDhmLstwZhmE8YsYMa+fFmjVJ02vXUmVckuuvh4oV4d9/xXQ5ZCzKcmcYhik8U6dCyZJQqxYcPkz/VqlCln/rLaq///wztGjhpiJfowZ1bPcUGYuy3BmGYQrJ8uXUebFCBTh+3Jry/fdQty4pvkMHsjzW6O+4o8CKfHg4teQUpnuMgIxFWe4MwzCFYc8eMnu5cjRCgC1Hj5LTQ0JoFIF27Wi5c2e7DBcvwssvUxs92v+mm+xWFRIZi7LcGYZhpLl0CerVI7MvXCiuQlD66PTz52m5Rg1qVbfl7rutbfS4kJtrt6qQyFiU5c4wDCMN6hvtPHOmmG7w77+wa5d1OSUFrrkmf9XevWT2V16RfwzVBTIWlZJ7ampqZGSk+W9iYmLnzp1bt249adKky5cvY0poaGjTPHbv3p3/zjxY7gzDBB62N0XT02HwYGor//DD/EQX4HvR5hZDEhMnwg032GXwAhmLupc7qjwiIiI8PNz4NyUlpWPHjmfOnMnMzOzXr9/XX3+dm5uLord/kwjLnWGYQAKl/PLL1B/mzjvh9GkYOtTaotKkiZjTBVhzN4ft/eQTiIiwW+sFMhZ1L/ctW7YkJCSYcv/xxx8XLVpkLONCbGzsiRMnevTokf8GZ7DcGYYJDLZvhwED6KEkVHmlSlRVf+wxMvu115KpUfTy3HKLtSd7bCx1nmncWFjvMTIWdS93sNTWTbmbnDp1qkuXLrt37965c2f79u0HDRr0+uuvR0dH5zjr3clyZxhGd8aMoedFjeHUQ0Lgs88oEWvfaHZ39VfnXHcddXhHKlemyPPnixk8RcaiHsp95cqVHTp02Lx5My7v379/6dKl6PRLly4NGTJkxYoVtjkNWO4Mw2hNfDxJvHRpmDuXnkKy5fnnaWokD7j3XnoSddAga5POuXNiBk+RsWih5Z6bmztmzJjRo0en57Ul5VowltHsU6dONZZtYbkzDKMvAweSfG+8UUz3EvRejRpUf7/rLnGVd8hYtNByX79+/dChQ23XotBHjhyZnZ199uzZqKiotWvX2q5NTk5Gs8fjWTEPmWIxDMP4nL17ybxGtbpBA+tAAgrZvp2eWS1TBurXF1d5h4xFCy33adOmNW3atEUes2fPRq1Pnz69Y8eO7dq1i4uLs3+rFa65MwyjEd99R3dKjXECsMLucE9RDbt3W88cYWHiKu+QsaiU3L2H5c4wjC5ER5PZK1WCZs3oiVPf8c8/ZPann4Zjx8RV3iFjUZY7wzBFBhTRpk1Umy5XLv/xIt9x6BDJ/Y03xHSvkbEoy51hmGDn55/hvvus7TD4qlpVzOAjTp2is0inTmK618hYlOXOMExQ88cfpHWjbX3CBBqvMSNDzOM7EhNh61Yx0WtkLMpyZxgmeDl2jOrpFSpciUaYK4iMRVnuDMMEI9nZ6BoaHAbr7IsXi2sDHBmLstwZhgk6tm2zDiRQrhwcPCiuDXxkLMpyZxgmuECbFy9OL9UdEPVBxqIsd4Zhgohx40jrISEFzl8aFMhYlOXOMEywcOkSlC1LY/P+9pu4KriQsSjLnWGYoOC776jCXqIEnDwprgo6ZCzKcmcYJpA5fx5at4Y6dahXTMmSEBMjZghGZCzKcmcYJpCpUME6/lelSvD33+LaIEXGoix3hmECkyNHqIW9eHHYswcuXhTXBjUyFmW5MwwTgGRl0Y3TkiVh1ChxVRFAxqIsd4ZhAoRDh2hKUmPet+rVqTXmn3/EPEUDGYuy3BmGCRAaN6a29XfegaeeIrPHxooZigwyFmW5MwwTCDz3HJm9fHmoWJHM3quXmKEoIWNRljvDMHqzfz9ERJDZb7gBVq+mnuzdu4t5ihgyFmW5MwyjK3/+SR5Hm2NV/ZlnKGX9erL82bNiziKGjEVZ7gzDaEmbNtbZpStWhKgoOHGCEg8ehMhIMWfRQ8aiLHeGYfQDLYFmv/lmq9MZe2QsKiX31NTUSJuzZWJiYufOnVu3bj1p0qTLlvlN1q1bhymdOnVatWpV/ttsYLkzDOMe9Enz5tbJTu++W1zL5CFjUfdyR5VHRESEh4cb/6akpHTs2PHMmTOZmZn9+vX7+uuv09PT27Ztm5aWlpGR0b59+1OnTtkHIFjuDMMUyJo19KwpVtWrV6e/VarAgAHUq50pABmLupf7li1bEhISTLn/+OOPixYtMpZxITY2dvXq1VFRUUZKdHT0ihUrjGVbWO4MwzgnN5fmSypTxjp30tSpYgbGARmLupc7WGrrptxNsIbepUuX3bt3z58/f9asWUYi6j4uLs4+I8FyZxjGCWvXQpMmNIoA19MLg4xFPZT7ypUrO3TosHnzZlyeN29ebN6jYij3OXPm2OY0YLkzDGPHgQNw9dXW/jD164trGZfIWLTQcs/NzR0zZszo0aPT09ONlKSkpBEjRhjLMTExy5YtM5ZtYbkzDJPPxx9DqVJUYX/kEbI8U0hkLFpoua9fv37o0KG2a9PS0tq1a5eZmZmVlRUaGnrSfhqU5ORkNHt8fLyZIlMshmGClrNnqc5eqRKNEsN4hIxFCy33adOmNW3atEUes2fPBmo3W9vNAneFZBjGDVhhL14cNm0S0xlpZCwqJXfvYbkzDEN06EDDCezYIaYzhUHGoix3hmFU8M8/0LcvDBokphtcvAjZ2TB8OJn9pZfEtUwhkbEoy51hGK85fBhCQqjfC77++is/ffBgyMykhcqV6YVrq1ShSZQY75CxKMudYRhPmTyZhvdKSIDSpakZ/fRpqFOH5tD45ReYMoXGcUSbly1Lije6PDZrBjk5YhCm8MhYlOXOMIxH7NtnrarjC9199Cgl1q2bn4iv22+n507R+9Wri29nvEDGoix3hmE8YsIEGrVx71747TcSvQEuDB0KW7dS73Wjkv7EE9Q9hlGKjEVZ7gzDyPH339aFL76AatWott6woV0Gp6DoC+ghzXiMjEVZ7gzDSPDaa2TzypWhaVNqZsHXww/DuXNiNuaKIGNRljvDMO748Ucye9Wq1vuiNWtCaqqYh7mCyFiU5c4wjEtycug2KZo9N5eq6hkZYgbmiiNjUZY7wzAFc+gQPPgg1daXLBFXMf5DxqIsd4ZhCmD7dmuPxi5duH+6VshYlOXOMEwB4KFavz507QrHj4urGL8iY1GWO8MwDhw9CsnJ0Lo1PYDK6IeMRVnuDMPYM2ECDRRTtixNbZo3Dw+jFTIWZbkzDJNHejp1cyxe3DpX9VVXWYf9YjRDxqIsd4Zh8njpJRqSt3JlWj5zBuxnVWP0QcaiLHeGYSxMn07zmkZEiOmMfshYlOXOMIyF666jdvazZ8V0Rj9kLMpyZxjGQrly1EOGCQRkLMpyZxjGQkgInD8vJjJaImNRljvDMJZ+Mih3JkCQsaiU3FNTUyMjI12khIaGNs1j9+7dNhmtsNwZRl8aNqRbqWXLiumMrshY1L3cExMTIyIiwsPDC0rJzc1t3bq1udYpLHeG0ZTly6k/+zXXwLBh4ipGV2Qs6l7uW7ZsSUhIsJW7kHLixIkePXqYa53CcmcYTalXD+65R0xk9EbGou7ljqSkpNjKXUjZuXNn+/btBw0a9Prrr0dHR+c4Gz2O5c4wOvLNN1Rt79pVTGf0RsaiCuS+f//+pUuXotMvXbo0ZMiQFStW2OY0YLkzjI60b08TcTCBhoxFFcg914KxjGafOnVqfr48WO4Mox142NapAwMHiumM9shYVIHcUegjR47Mzs4+e/ZsVFTU2rVrbXMmJyej2ePj480UmWIxDONzsM5+1VWQlCSmM9ojY1EFcketT58+vWPHju3atYuLi7PNZsI1d4bRiy1byOxduojpTCAgY1EpuXsPy51hNOLYMbj5ZnoxgYmMRVnuDFP0qFCBqu0zZ4rpTIAgY1GWO8MUMU6fpkHb9+wR05nAQcaiLHeGKUo0aEATLfEwMgGOjEVZ7gwTLBw5AjfeCKVLw+rVkJUlrkWaNaPWmKuvppmvmUBGxqIsd4YJCmbMIHFjrbxECVooWVLMgJQpA489JiYyAYiMRVnuDBMU1K4Nt98OGRnUmF6jBlk+NRWqVqXXoUPWPNdfD0eP2r2LCUxkLMpyZ5jAp2dPqq1/911+Ss2aMHmytSL//POQkwM7dtDy5cv5eZiARcaiLHeGCWQWLKBx2IsVg1tvtUvHCjvqHhPfe4/Gfbz6arj3XppIjwkKZCzKcmeYQCYkhOrjWCsXSE2Fl1+Gr7+GTZvI8sarWzcxGxOYyFiU5c4wAcvu3aRs9LhrOneGoUPh4Ydh/35xFROYyFiU5c4wgcnevVCtGt07ZYoeMhZluTNMoDF9OixcSJ0dixeHadPEtUwRQMaiLHeGCRxyc+nWaLFi9EK5//efmIEpGshYlOXOMAFCz55QqhQ1ss+fDxcvwoULYgamyCBjUZY7wwQCqamk9YoVYdkycRVT9JCxKMudYQKB226Da64RE5miioxFWe4Moz1//knV9q5dxXSmqCJjUZY7w+jN99/T46aVKonpTBFGxqIsd4bRm3LlqMvjV1+J6UwRRsaiLHeG0ZWcHFi6lEYXSE8XVzFFGxmLstwZRldefJH6s197rZjOFHlkLCol99TU1MjISBcp69at69y5c6dOnVatWmWTKx+WO8O44vhxuOceuO46a+/1M2egbVvS+vDh1KWdYeyRsah7uScmJkZERISHhxeUkp6e3rZt27S0tIyMjPbt2586dcrMacJyD0jKlbNO7lOqFGzeLK5lFFK9OlXSS5SAUaNotrwKFazjOO7aJeZkGDmLupf7li1bEhISbOUupKxevToqKspYjo6OXrFihZnThOUeMJiTOeTm0gPuDRrQ/D6VKlHjL+MjBgygXb1yJTz3HAndGF1g61b6ChjGGTIWdS93JCUlxVbuQsr8+fNnzZplLC9atCguLi4/Xx4sd63p3ZuekbnnHnjyyXy5GHV2g1at4O23af42xhfgubNGDbp9uncvdWYPDYXDh8U8DGODjEUVyH3evHmxsbHGMsp9zpw5+fnyYLnrQvny1ut9FHfHjtbEatXoX3xhetmyVEmfMIFGMvnoI2uGu+6yGh9fpUvnxWJUcPw47Xn8yzDSyFhUgdyTkpJGjBhhLMfExCxzNvYFy92H7NoFjz4KTzxBM+906QKRkTB1KqxbB85ufkDlyvDss9CwIc2x2bq1NbFBA/jlF7tsBbF9O9x9t5jIeMPChfRdMExhkLGoArmnpaW1a9cuMzMzKysrNDT05MmTtjmTk5PR7PHx8WaKTLGYQjB+vLXSbbaoGK+QEJo28+mnqTJuTJRcsiTlMVrV584lp7zwAnTqBFWqwD//iGGdcuAA3HyzmMh4zKFDdLP6ttvEdIZxiYxFFcgdWbt2bTcL3BXyyrFvH6kBLFM39Oolrv35Z6vK8YVar1OHWnWvvZYaWAwWLLCeEozmdclmgYwM6sixdStkZYmrGA8YNYoayr79VkxnGJfIWFRK7t7DclfDtm3w6qvUVj5smF09/bHHxJw+Amv95ueat1sZD2jUCG69lU7Azz0nrmIYd8hYlOUeULRvb9ebBTlxAncuHD0q5vQ1hw/z7J2e88Yb+be1c3LEtQzjDhmLstx1ZdUq+O47GlQkOppmVqtcmfq0VK0KQ4aIOf3C6dM0cQTjGU2a0G1t1jrjKTIWZbnrxLffUneXgQNh0iS7W6OlSlEHRLyEL1ECPvhAfJdfyM2lwvBTNoXl8mUID6fvdPhwcRXDSCNjUZa7v0lOtvO42epidic/dAgyM+3eogl4silXjq4qqleHxYutiS1bWk9FZcvSrdfXX7d7CxMZSV/uww+L6QxTGGQsynL3Nzt20KOhX30FEyfirgmkXii33UYGDwkhy/fsaU189lmaDa5SJfI+rrrxRru3FGUSEqhtDU/eL7wgrmKYQiJjUZa7n3j+eXIfyrF8eahbV1wbWAwYQI9NGXTqBF9+aV3etYuq8HgOSEnJyxosFLa5fPx4uqDB19130+0KhvEOGYuy3P3EHXdQq4VRvUXRBzRDh+bfCWjdGpYssS5nZlIVvnhxuvVaWBtqC35xd95JG3XvveIqF9SrR7co8sbXYxgvkbEoy/3K8sYb0LgxjQxVs6bsE//6M3o0NSgZvPgijW5oy++/k9f+/tsuMUD55x/rTRE8MWM13AC3fcYMu2y25OZC377UcoXXN3v3imsZxiNkLMpy9w2JiTSSYng4HfllytCxXbo0LRi9m40XWi84mDAhv+/Hs8/ShM4CtWvDX3+JiYHIAw9Qu3l2Ni3jGat6dZg1i2rxeAVWEOPH08kAMwTHHmD0QMaiLHffgJfhZr8XtEC1anSbsXz54OwmMWkSvPkmnD9Py40awQ8/iBkeeohGHAt03nmHvtPp063/4tka/w0JsZ6z8ZrMkQ4dSP14SgiaVilGD2QsynL3DVhtx8q7QdB3Bh840K43p+O0HtddRyp0OkplANGwIWnaOIcBzWNAd4yvsgySjNcrnTrl5/z1V7pxOm0ara1YEdavz1/FMCqQsSjL3WsGDKCxdsPDqWnVbHLB+lpCgpgzWEG516hBj+eg7NauzdefyciR1EId6MMV4NXJzJl2KXjaHjyY7hvjX3OkHayk4/WZcZ4r1E1XhpFGxqIsd68xbG4czBUqUNcXrN898ggcPCjmDFamTKFnl1yzbh3pL6BbpXAbnU0hSeD5DM9exkzWX35Jv4cnn4TPP6eRfxjGB8hYlOXuEf/+a62f4t+QEHEt48ilS3DLLXT+q1o1UNtnKlaEefPERJPrrqNBmPfsoYfRmjcX1zKMUmQsynIvDAMH0hFeubJdEzOPfCtPx47UcSjg+o389591GkIXp6Xq1amBDuvs1arxKL6Mr5GxKMu9MDzzjPVp+1q1qL0Vq2n/93+werWYjXFB7doB1uf99Gl6yLZ8eZqixAUPPGCd8Qr9vnGjuJZhlCJjUZZ7Yejc2dWFOSND/fp03zVQyMmhxnS8PnPxmJJBTAyZvXlzGiaIYXyMjEVZ7oXBxS01RpKHH4YffxQTtQWLihdqqaliulNq1MgfQI1hfImMRVnu7rj3XrsOjgsWiBmYQvH002DzY9CdwYMLMXt1rVpOJrNlGB8gY1GWewGYvRvx9eij8NRTcN991K4aWO3FGvLkkwEzT0VSEt1iadZMTC8IvLAzR8dkGF8iY1GWuw0pKTTo1d691G+vdGl60nLSJBg7Fs6cEXMyHlO5Ml0ANWlCk3rbPtWpIRMm0FQku3eL6Qzjb2QsKiX31NTUyMhI899169Z17ty5U6dOq1atMlJCQ0Ob5rHb2cGgr9yxYOXLUz8HPIzLlMmvrV9lmX6aUc6RI7TDjT2MrxIl6OFePXn8cRrkkmH0Q8ai7uWemJgYERERnncEpqent23bNi0tLSMjo3379qdOncrNzW3durX9m0T0lfvcuWR2Y1x1fBlN6llZcPiwmJNRyMWLVCOuXx+qVHE1pKJ/eeUViIsTExlGA2Qs6l7uW7ZsSUhIMOW+evXqqLw5B6Kjo1esWHHixIkePXrkv8EZ2sl94EBqScd62bPP8jyf/uTCBaq/azhJ7KVLdDE3Z46YzjAaIGNR93IHaotOMeU+f/78WbNmGcuLFi2Ki4vbuXMnVuEHDRr0+uuvo+5znI1uqp3csbZujgnz2GPiWuZKUrOmjrepjTEdz54V0xlGA2QsWmi5z5s3LzY21lhGuc+ZM2f//v1Lly5Fp1+6dGnIkCErnPUE107udevCH3+IiYxfMIZEl6dnTzh+XEz0mKwsGs/y11/FmGFhNG4zw2iJjEULLfekpKQRI0YYyzExMcuWLcu1YKSg2ac66w2mndxvvBEOHRITGb+wZQs1kUly7bV0sZV37egVeIk5cCB13alUifrwNGiQv2rtWqq28yUdoysyFi203NPS0tq1a5eZmZmVlRUaGnry5EkU+siRI7Ozs8+ePRsVFbUWDwwbkpOT0ezx8fFmikyxfA4ezGlpYiLjF377De65R0x0yokT5OKqVak13MsZaHfvtjbK4WneWChdOn/tU09ROsPoioxFCy13oGrN2m4WjK6QqPXp06d37NgRpR9XQO8C7WruISF0K4/RgQMH6NlOGTAnOnfrVhoS4O676dlRjxvrN22iIYivuQY++gj+/JN+DHjaaNmSnnIYMwbuuovmPmUYXZGxqJTcvUcLuaek0EV9hQp0Gc7d2PXh+HEaSFmGn36yNp68+ip9g6j4uXOFLLKg0xs1spsBsUYN8rv5lIOXVwYM40tkLFqU5I6X/6VKUT8Z/ItVNkYTzp0jq2Zni+mOvPIKtachGzfCE0+Qnd3OAOXIf//B4sU0erPwgNLly3TWb9uWplLCT8EqPMPoioxFi5Lc//oLbr9dTGR0AGU6e7aY6Ei1ajBoUP6/77/vyQAGjz9u7QU7ZYq4imECBBmLFiW5Y13szjvFREYHateGNm3ERIFu3aiCf+BAfsr48dbGeqyDV6+en+6CuDhqdcEaOk+WxAQyMhYtSnKX75XBXGHGjYMXXhATBW69lW6i2vLTT/Dgg5CRAfffT61tMiQlUQdHfjSJCXBkLFqU5L5jB1mA0ZBZs+guyObNYrot9euLMxru2UPjjtWrR20sWKmfPt1urVMSEqhVnWECHBmLFiW5b98ODRuKiYwOHD5MXV/efFNMt6VGDXFm7XPnKDEkhCYAadSIOqq7nQRxzhxq3mGYAEfGokVJ7lu3FuJJSOYKM3QovPSSmGhiPL506pSY/tNPVG2fNo0adipUoFElXBMWVojJNxhGV2QsWpTk/r//0TRAjJ6MHk1tLPv2iekG7dvT4MCuWbHC/ejBKPeBA8VEhgk0ZCxalOT+/fc0wC+jLWXLOjdvdjZ06UJVe9dcvkxPMMyfL6abYAas/r/zjpjOMIGGjEUDX+5jxtCF9ptvwsiRbgZ6XLMGnn9eTGT0oWtX+OwzMREsl1zFikH37mK6IxUq0ADCBYE/wjJleBoWJgiQsWjgyx0ra8bAT/hq1Ehca8vKleJDiYxW9O1LreeObN4sO0AjXpw99ZSYaLJqFXWdZJjAR8aigS/3atWsI3FPnpx/Uf/AAyT9kBCarhPrgwbLl8PLL1uXGQ0ZOpQeOnVk4kR45BEx0Snr11PDfXq6mG5Qrx53l2KCAxmLBr7cS5emCTmR2bPzp1o2BvyrWJGacc0nXxIT4bXXrMuMhrz3HrWtOTJihOwlV04OjWSwc6eYjpw/T95v315MZ5gARMaigSn3/v2tw4MUL54/vuPixdCunXX5jjusAz9hVa5uXfI+LsTF5WdgNCQsjE7J//0npo8aBfK/mYceov6RjmBw/LUwTFAgY9HAlDtev995J7Wf1qkDTZpYE6dMyTc+voz7Zps25bfI44sHg9SZmBhqTEML23LoEH2b8mflxx4Dm5lh8nn/fX58iQkaZCwaUHKvXt2qb3w5Hqj799NTMA0a0NCPDzxAs9c7IjOuLONHevQQ74v8/jtNvSTfxaV+farpO3L11dwmwwQNMhYNKLljVf3xx2kg74cfpmYWJvhYtEispF97rfvHl2zp3h1mzoR//hHTUe78m2GCBRmLBpTcH32UhhBggpjp08WmszJlYMIEuxTXvP02XdUVKwanT+cnvvUWte3YzrvEMIGMjEUDSu733ee8IwQTNOzYQe0qJklJdvNWyzB2LDXslCxJPV9N7ryTRgxmmGBBxqIBJffbbxfHBWSCDGGy7Nmz6fZJoWjVip5vqFwZFizIT8SrgZUr8/9lmABHxqLayx2P9v37rcs1asCRI3ZrmSAjPZ0ax8Ey8PqgQdR7Veg845ZffqFqOwapV8+acvYstckYD0MwTFAgY1EpuaempkZGRpr/rlu3rnPnzp06dVq1alVBKQKey71MmfyOjPhKSREzMMHEuXPUFapDB/qucaFHD+jYUczjlh9+oImzUeinT8PBgzSm0A03iHkYJpCRsah7uScmJkZERITnPfyZnp7etm3btLS0jIyM9u3bnzp1yjHFPgDhudyNZ1LOnKEj9ttv6RFEJrjB6zPU+vXXUz+ZBg3yR48oLFh5X7yYQjVq5H6cd4YJKGQs6l7uW7ZsSUhIMOW+evXqqKgoYzk6OnrFihWOKcayLZ7LvU4d+PNPMZEJbq67jh5ZqF+fBP355+JaSfCXU7Ei1d8rV4bmzcW1DBPIyFjUvdyRlJQUU+7z58+fNWuWsbxo0aK4uDjHFGPZlsLJfcsWGDCAOsAtWUIPsJw4IWZggpuJE6nN/aabxB6NhQKD4NtvuIH+DhsmrmWYQMa9RT2Q+7x582JjY41lVPmcOXMcU4xlWwon9/vusxszwOPD2yU5ubD5L1jyE8xeD+mZ4lp9uHhZTPGYv0/SX6O3d2C0b132YuOPHoU2bWgBN5h7uDPBhXuLeiD3pKSkESNGGMsxMTHLli1zTDGWbZGR+6n9xy7v/5eW2reHhQutqe4OS3R0/HZ6JW6HD5Jg5ga4fxTUHAi3D4Ua/aFKX6j4FlTqCTcOhLrD4dpeULIblOoGJbrCVWFQrIuTV5kIuLonRMbD6K9geTK8EQsRn8OjY6FjLHT4FOZuhK+TITkFVu2CA6kQsw4GLISXo6HZZGgZDT2+gHe+gpcmQ+vp8P7X0OJjeGgMPPIeNBwDzafAS1OhzXR4+D245x1oMArutbxwudbbUGcYVO8HNw2gZczccCzcP5ISK/aAq7pAiTAqc9kIKN8dSneD4mFQvKs1MSScFvBfTCyJr66UWP4tyhkSQduCyzcPguv6UB7cOoxWzGbD8V9cVeEtWqAIXSk+BsT9U2MA3DcK7oyCmwZC7aEQkXc9tvQn6DwLBi2CllMhciHtnOwcOH+Jvgh33xXDMGooyKK2FFruaWlp7dq1y8zMzMrKCg0NPXnypGOK7XuTk5PR7PE2YzkVVKwKHTMtusnFl6NzrzJeYZaXkWguOOQk34Xl6S8CSkVAcUNeYXBtH7iuN9wUCY+Pg/htpCTkxGmYuR66fwGPjYNyb0GpcJtolk8xPsjpxxnFyC9VXiGN/OYqM07+Ql7OEhY101+Lss21mIiFR7HeMhgq9YZy3aFsdzrx3DEM6uKpKxIq94aKPWlbbhsCtQZDtf5QuRe98DRQBnP2gPI9yO8UtivcGAnPfgiNxsJT78OwBHh/BXz6PZ1srrKcD+4fTafDqn3hmp5QqRdU7097jIpnKVVxS6nwxHNXlLVs5s43t9p44QdhOT/5XvxyGYZRSEEWtaXQckfWrl3bzYLZ8dExRUCm5p59Gb7bA62mZj8/OnPgl9lvx8Mn62HbfkjYDn3nw/MfwdMfwMsfwwuToflk6DADQmfRcqdZcNFmNLDLSlsbMh36Rl/IhkuX6RONimpB1VVMV1sSv4MVfONshN43wc1cuxu+2AzjvoF+86FbHF0q4anlKstpFa8D8Dx6NB0yL+S/hWEY7ynIorZIyd17ZOTOBAenz8G9I+kCokofqv4btfuqfeDP4/DrQdh3VMzPMExhkbEoy53xIb8doRr9cx9Qcw3W5Y3m/qffhzHL4cF3Yc7/xPwMowNf7YCGeltKxqIsd+ZK8OE3dHug6SRo92nenQnL3xsGwB9cl2c0I2Yt9cLQGRmLstwZv9FqOtXoaw2yS/w1BX53GEBowz5YwIM9M1eKaWuoW4HOyFiU5c74k+U7qCtOehYt3zOSetoYvXGGJlDDfdZFquljYplwatJ5YTLst+uKxTA+Ydpa6pamMzIWZbkzfqZMBNXfyxh9bMKps02FHvl9K42OmCHh1JUT/71jGPT6EtLPwZFU6rbEML6A5N5DTNQKGYuy3Bk/M3czdapBfd8ZRVX40+fpb0oqrPsdQmeQ9w+n0UNSSMx3VuOXtzx19fh4MRTDKCF6LT0/qDMyFmW5M/5nxvdwPENMNBAeIziYCmt+tz4qhTX9Kn2h62d2GRjGez5eQ5ePOiNjUZY7E6j0+Nz6cK/xmLHOlOwGW3kOscBh6rd0dagzMhZluTOBTZkI+Ej7GfRKdmW5BxIod7w01BkZi7LcmcDmifHk98mrxXStwCuMLSz3wGHSKvpR6YyMRVnuTGCzbT8Nr1YijA5IbWG5BxYTk+gOvy8wBqTyHhmLstyZgCfrIvVtKNaFhnX75z/oHEtjPmtF8TDYzPOJBQ4fJdFoGUpI+hX+7yfLMKvmYLGWEVVLh9OQ2lX6WseFLdWVOl9e3ZOGKC/3Fp1aSnaFxh+J0UxkLMpyZ4IBrBDhdfS1feipcWPk4XOW3pMG/53NX/YLeABvYrnrTfZlmP8D1Q/w1/L+SvoJOR3w1SDXftjX0+etvXVNFvwAj44jg1sH2wiDu0fAXcPghYlw13C4+x1yNyq+ZDe45W2oYhmsG/2O+UMso5Tjz7hqX+honeDOCTIWZbkzQcLKX63j1WzYRxUfo3J05zB45n2qNJWLoFHsnXLBZshoH4Gl+t8fYiLjd/73J01RUHsIyReVag55ZM5ScEN/OG6ZCC4774m5l6ZYpjrIm70A7Wx9SxgNi10qnBJNoWOFo/sXcOaczUfa4M2o4DIWZbkzwUNOLmz6g/4u+ZlGL8DD1ZhmpITl0MWFCj0g+QBc35eWy3e3zsmFx2rjiTRQpfdgha7jTLFRFY9hPM6/32OXyFxh8Es5mgHJB61K3f8fPDyGmu9ohrIwqBlJQ1z0nw8vToWxy+nH03IKzbxGk9V0oQYTQ9bGz6nGIHq87p4RNCxS5d7wagys3k29a7DqTRPdDID2M2ByklgAtchYlOXOBDN4SJujFPT+0jJDoeWFB3ZJy1AH1/ezXiCX7gaNxtG0uv3mu7oed83FbDLFOfs5XvCCHQ3y7W92iYzvwC/9xFl6gLnOUJI4Qk3eeRVqQ9NGwzcuf7ASDqeKEUx+OQA3v02Vg06zoMUUqDeCZqTRARmLstyZIkT8NrhtMHyxSUz/4xhV6s2L8ZJhcCSd0qesplkJzTxH8wZCcKTVNNh1mEZNKJ73XpOzF+j88c1Ou0RGOd/toeu24f8Htw7Kk7jN3xoD6LnTkYn0A8DqdrNJ9JYTliaXQETGoix3hrGSnQNJu2Dt7yRoo8Xm6l6kBvxbKu+SvHx3WL9PfCNYOjsaBsGFiC8gchG8uxwOpdGqtExqiv3qF/EtjAf8c4L6nyT8CG99AbM20F3KJhNp3s0ylhZz0+n959OtFDwTRy6ERu9B/I9inEBHxqIsd4YRSc2EkO5k85Ld4Jpelr89SR/tP7X2ZkODX9cHXouB/85Q/k++I6HUHUZtMsUtGYxX209oLVYPUe6Pj4dbh8DzE8UWeQ3JtWnL0gcsFZ5Wzasru7p5GF0bTVlDrWobnZ16gw8Zi7LcGcYJC3+gThROGbsCag6yVuQNv1TtR827aJ9jp2FXCqzaCbuP0IhmJcLgqfHwxDjKY77wxHBtbxgQT917jqQVOGLalSTpNyoMnsbMxmjcuoo9qItIvSgYGE95zl2C16ZBn3m07PE9Cdfgae+0pWNJluWmxcVsOss+8h7dojT6g+PertSTrq4u58CxdEjL8lVJ9EfGoix3hvGQ9HPQfiY14KINh/+fuPZoOs0saAj9poHw7ylS+aPj6Oae2VvOeGGEttNhqz86wqdm5V9qYDnxAqXBaGg2BW4bYi2kodTKluYpIw91GukKpSNoaK1re8FLU6nF6cnx8OBoUvOEb+DWt6FGJFQbQIPv1xlCOW8ZQveua71NJ4wSlrE8S4fTAiY2GgstPqYbHuY9T7Mybny0USvHi6fr+9HULoyBjEVZ7gzjFX+fpBHnPeCDlTBuBbw2Pa+y3AWq9YdbB1OKYw9orNWevwTns2l6z06xkHEORiSSSYcthiYfOZmY0BGMsPwXGLSIenajrMt2J+0Wt0yE0u5TOlFt+8cu/7o9EDGXblG2mU6d/NDI3/1Oy7e8TVVpens3uvNsPTHkubiYpdZfwvLUpXFxU+4tsjZ+SnHLnWo8z5W0dAC/KZJubBgqx8z4FqyVj1gKLaZSv6Yn3qcp1L/YAqcy7UrFGMhYlOXOMH4GK7y5udSIjxI0FIn6azkVWsXQ8+glbNrxDRU6fV1luZ37yFhoPgX+PgEb/4RnPqD5x+uPhMfGQZU++e+lzqAW55YJpwYi7zmaBsfTaRMW/wgbCv+sVo6i4VaKFDIWZbkzjEZk51DXDmOqqWKWCaqu7QN1h0L4ZzBqKXSZDQf/gwOnYO4m+Plf6oU9ZyPsPAhvzIb7R1nODcYJwGjQsDy9ZTSkYNX44ffgWIb1TqnjlQETWMhYlOXOMDqClVnPxkU4kgZNJtFEcUwQI2NRljvDMEyAIWNRljvDMEyAIWPRKyT3nTvzH74eN27cuwzDMIynoEVt/OqcKyR3hmEY5krCcmcYhglCWO4MwzBBiB/knpycvMEl8fHxYpJHaBVHSZANmsVREmRDkMZREmSDZnGUBNmgWRwlQTZc2Ti2dzELwg9yd8sGm6413qBVHCVBQLM4SoJAkMZREgQ0i6MkCGgWR0kQ0C9OMTFBA2ROSjJoFUdJENAsjpIgEKRxlAQBzeIoCQKaxVESBPSLo6PcGYZhGC/RQu5HjhyZOXPmqFGjRowY8emnnx46dEjMIYeqOIxTsrOzZ82aNWzYsK1bt5qJw4cPt8kihVZxlAQxSE5OxiA5OTnbt29/99134+Pjcz0ablxJHCVBBMLCwsQkj9AqjsdBtmzZYixcvnx5xowZPXv2XLBggX0WKVTFccT/cp87d+4tt9zSp0+fjyz079+/du3an3/+uZjPHariMAURERHx1FNPffjhh/Xq1Vu+fLmReM0119jnco9WcZQEQcaMGXPDDTc8/fTTnTp1uuuuu4YMGfLQQw/hOUPM5w4lcZQEwRPDAHsqVapkLIhZXaJVHCVBDMqUKWMs9O7du3nz5litbNGiBdYs7XO5R1UcR/wv9zp16pw6dco25cyZMw0aNLBNkUFVnGefffZ+Z4j5XKIkCGgWp3r16hkZGWC5QrrttttOnjwJHnlQqzhKgiA1atRIS6Nh3R9//PFFixbhQnp6OtY2xHzuUBJHSRAkKioK3Td27NiZFqpWrWosiPncoVUcJUHARsq1atW6cOECeLqTVcVxxP9yv+OOO06cOGGbgtvmgZRVxTl27Bhab/LkyfvsEfO5REkQ0CxO3bp1U1NTjeU5c+a0adMGPPKgVnGUBEFuvvnmS5cu4cK8efMOHz6MC1lZWbfeequYzx1K4igJYrBx48ZHHnkkKSkJl2+//XZxtTRaxVESxJRy48aN8YIAF3CfYxXTLpMEquI44n+5L1y4sGbNmi1bthw6dCheOb7yyis33XSTB61OquIg0dHR5hW6xygJAjrF+fjjj/E399FHHxn/tmvX7sUXXzR/mvJoFUdJEASv67GavGbNGuPfn3/+GeP06tXLPpd7lMRREsQEr2xCQ0Px7Xh8iesKg1ZxvA9Su3ZtvEJq2LAh1rJjYmJyc3NbtWoVGRkp5nOHqjiO+F/uCF4Lf/755+PHj8drpc8+++z48eNiDjlUxWEKAiv7q1atMpaxlrF48eI+ffrYZ5FCqzhKgiBYEzRvjn3zzTexsbGXL1umxigkSuIoCWLLl19+2aJFCzG18GgVx8sg+Gs5ePDghg0bdu3ahcszZ840LpgKi6o4Av6Xu6ruClrFURIENIujJAhoFkdJENAsjpIgEKRxlAQB/eI44n+5q+quoFUcJUFAszhKgoBmcZQEAc3iKAkCQRpHSRDQL44j/pe7qu4KWsVREgQ0i6MkCGgWR0kQ0CyOkiAQpHGUBAH94jjif7mr6q6gVRwlQUCzOEqCgGZxlAQBzeIoCQJBGkdJENAvjiP+l7uq7gpaxVESBDSLoyQIaBZHSRDQLI6SIBCkcZQEAf3iOOJ/uYO67gpaxVESBDSLoyQIaBZHSRDQLI6SIBCkcZQEAf3iCGgh9yOKxoTRKo6SIKBZHCVBQLM4SoKAZnGUBIEgjaMkCOgXR8D/clc1JoxWcZQEAc3iKAkCmsVREgQ0i6MkCARpHCVBQL84jhQTE644dRSNCaNVHCVBQLM4SoKAZnGUBAHN4igJAkEaR0kQ0C+OI/6Xu6oxYbSKoyQIaBZHSRDQLI6SIKBZHCVBIEjjKAkC+sVxxP9yVzUmjFZxlAQBzeIoCQKaxVESBDSLoyQIBGkcJUFAvziO+F/uoG5MGK3iKAkCmsVREgQ0i6MkCGgWR0kQCNI4SoKAfnEE/C93VUMraBVHSRDQLI6SIKBZHCVBQLM4SoJAkMZREgT0i+OI/+WuamgFreIoCQKaxVESBDSLoyQIaBZHSRAI0jhKgoB+cRzxv9xVDa2gVRwlQUCzOEqCgGZxlAQBzeIoCQJBGkdJENAvjiP+l7uqoRW0iqMkCGgWR0kQ0CyOkiCgWRwlQSBI4ygJAvrFccT/clc1tIJWcZQEAc3iKAkCmsVREgQ0i6MkCARpHCVBQL84jvhf7tnZ2UqGVtAqjpIgoFkcJUFAszhKgoBmcZQEgSCNoyQI6BfHEf/LHTejf//+33zzjTHzt8doFUdJENAsjpIgoFkcJUFAszhKgkCQxlESBPSL44j/5Y7gVq1YsaJv3769e/dOTEzMysoSc8ihVRwlQUCzOEqCgGZxlAQBzeIoCQJBGkdJENAvjoAWcje5dOnS6tWr+/Xr16NHD3FdYdAqjpIgoFkcJUFAszhKgoBmcZQEgSCNoyQI6BfHwP9yf/HFF5cuXSokejZT+xGHkTM9i+OIl3HCwsLA0yBbtmwxnm7Abx2v4GbNmnVJxczoUPjyZDt72gL/tckiC16EXrIwffp0/B3PmzcPg4uZJNizZ8+HH344YMCAqKio2NjY1NRUP26ULR5/46oOByXHgqqdg79hYwHLMGPGjJ49ey5YsMCD8oCKw0HVRiHJyckYJCcnZ/v27e+++258fLxnP2NVh4OA/+VeqlQp3J5mzZrt27dPXFcYfDdyZmHBL3uAPZUqVTIWxKzuwIOzTp0699xzT0RExP3334/b9fTTT0dGRor5rgiqnrbA7+jhhx++ePFit27dnn322cmTJz/xxBNDhw4V87kDD1H8ivGLvvPOO9u0aYOXtLVq1Vq3bp2YzyVKNkrhN67kcFB1LCjZOYjZ9wO/o+bNm+NZp0WLFvjbts/lHiWHg6qNGjNmzA033IAF6NSp01133TVkyJCHHnrIg5OEqsPBEf/L3fji8Rz43HPP4X5PSko6f/68mEmCOopGzsT9e78zxHwuwYokHt5jx46daaFq1arGgpjPHTfddNPZs2fxi7/66qt37dqFKRkZGTVr1hTzuUPJRlWvruZpixo1ahhfMR4b+B2B5Wr0jjvuEPO5A51++vRpXDhx4kT9+vVx4fDhww8++KCYzyWqNkrVN67kcFB1LKjaOabc8ex7wXLbMD09HU8/dpkkUHI4qNoo/BmnpaXhwuOPP75o0SLwdKNUHQ6O6CJ3g8TExFatWlWpUuXll1+2ySKFqpEzjx07htbD8+c+e8R87ti4ceMjjzyCBycu33777eJqOfDXjP7C46FixYp4wGMK/p5uvvlmMZ87lGyUqqctGjZs+Pfff+PCfffdhzoGyzd19913i/ncgfvBUBhew2LNFBfwICnsoa5qo0DRN67kcFB1LKjaOeZGNW7cGK9ywOIvPAPZZZJAyeGgaqPwc40WoXnz5hk/46ysrFtvvVXM5w5Vh4MjesndAPfRkiVLhES3KBw5Mzo62rxe8wasIISGhvbq1auwxjEZN24c/obQXH379sXK6XvvvdeoUSO8ABTzSeD9Rql62mLbtm14DHTp0uXVV1/Fqlx4eDj+xSNEzOcOvEh/4IEH8Or4sccew52Mir/33nsHDx4s5nOJqo0y8P4bd/xoDw4HVceCqp2DP2Csn6LFsGIbExOTm5uLJ63CNqeAosNB1UYNGDAA6+xr1qwx/v35558xDn719rnco+pwcMT/cscvTEzylJO+GTnTS7788ssWLVqIqdL89NNPO3bsAEvFEI9VjIbHhpjpSrFP0dMWKCx874cffjh69OhPP/30wIEDYg450HqDBg2Ki4vDwly+fPn7778Xc0igaqNMvPnGVR0Oqo4FVTsH33vw4MENGzbs2rULl2fOnFnYG6EGSg4HVRuFV2nmveJvvvkmNjbWs7vEqg4HAf/LHZzd2RdzXFmUlEdJEFAXRwmqCqNbHCWoKoyqOEpQVRjd4ihBVWFUxRHwv9xV3dlXhZLyKAkC6uIoQVVhdIujBFWFURVHCaoKo1scJagqjKo4jvhf7qru7CvpEAKKyqMkCKiLo2TnqCqMVnGU7BlQVBhQFCcoNwoUxQnWneOI/+Wu6s6+kg4hoKg8SoKAujhKdo6qwmgVR8meAUWFAUVxgnKjQFGcYN05jvhf7qru7IOKDiGgqDxKgoC6OKBi56gqjG5xvN8zoK4wquIE5UapihOUO8cR/8s9OztbyZ19JQ/sgqLyKAkCSuOISYVHYWH0iaNkz4CiwoCiOEG5UaAoTrDuHEf8L/c+ika81CqOkiCgWRwlQUCzOEqCgGZxlASBII2jJAjoF8cR/8sd1I14qVUcJUFAszhKgoBmcZQEAc3iKAkCQRpHSRDQL46AFnI3UTXipVZxlAQBzeIoCQKaxVESBDSLoyQIBGkcJUFAvzgGesndxLMHvRyfBfAsjvcDyYJmhQEVY6WqGo0WVBQGFJVHSRDQL843PhhF1uNxjBUO+WuLx+VRNVSvLR4XBtS5QkBTuXvAXEXPAigZSFarwoCisVKVjEYLigoDisqjJAhoFqePilFkFY5jrGTIX1XlUTJUr6rCgDpXOOJ/uev2TIGSgWS1KgwoGitVyWi0oKgwoKg8SoKAZnFUjSKrdhxj8HrIXyXlUTVUr5LCgDpXOOJ/uev2TIGSgWS1KgwoGitVyWi0oKgwoKg8SoKAZnEUjiKrdhzjxt4N+QsqyqNqqF5QURhQ5wpH/C930OyZglEqBpLVqjCgaKxUx2FRswo/Gi0oKgwoKo+SIKBZHLWjyHo/jnFtRUP+GnhZngGKhuo18LIwoM4Vjmghd1WoehZAyUCyWhUGVIyVqmo0WlBRGFBUHiVBQL84WapHkfVmHGNQN+SviTflUTVUr4k3hQF1rhDQQu6ON4vFHAGI4x15D/wFOu2cbGczCw8fPtwmiyy8UT4lKDcK1G2XVhsF6lwh4H+5++5msR9RckceNNs5qmYW5o3yNUG5UaBou3TbKFWucMT/cld1s1hVrxslcVTdkddq51RXNLMwb5QLeKNcoGS7dNsoVa5wxP9yV3WzWFWvGyVxVN2R12rnqJpZmDfKBbxRLlCyXbptlCpXOOJ/uSu8Wayk1w2oiKPqjrxWO0fVzMK8Ua7hjSoIJdul20apcoUj/pc7+OxmsX9RdUdeq52zT9HMwrxRviYoNwoUbZduG6XKFQJayJ1hGIZRC8udYRgmCGG5MwzDBCEsd4ZhmCCE5c4wDBOEsNx9SDGGYdwhHjaMInjP+hCdf7gff/zxyJEj+/XrZ4z3zTB+QedjJNDhPetDdP7hKulIyzBeovMxEujwnvUh3v9w//jjD8mBzi9cuCCMmGHy9ddfP/PMM+Yj1zt37mzevLmZecmSJYsXL8YFTHn33XfffPPNsLCwTz755OLFi2YEA0yZNm2aY5FycnKM8U737NmDkfHtnTp16tix4y+//IKJp0+fbtKkSZiF1q1bjxgxAuP8999/zz//vJGI9O7d2zbg8ePHmzZtiulvvPFGeHj4Tz/9hImu3+L0U8yCFfTeZcuWde7cuVu3bm+//ba5f3DhnXfeCQ0NxU+fOHGiMXMQFLB/cN/+9ddfRgYlzJw50/g6DKKioozNF9i4ceNnn30mpjrD8fv6/vvvv/zyS9uUgnDMGWaZKdQRvP774YcfwNlbXOP9McIUBO9ZH+L9D9fxyHRKbm5uXFycrRRsQXP16tUrMTHR+Bfl3rJlywkTJhj/GnLPzs5Gbf3vf/8Di6xnz5793nvvmREMEhISfvvtN8ci2crdXIVK6tq1K1i0i5Y0EvFT+vTps3r1arRtQZoAi9zR6cbykSNHOnTogGJ1/Rann2Ird8f3pqSkvP7668Z0dDt27OjXr5+RPmDAAFQ27lJ8+6effjp16lSwxHS6f1D95p5UAu5D85FLPH/gicrp3M1u5Z5jmfAInP2EMKDkWOqOOR13owHuzNGjR4Ozt7jG+2OEKQjesz7E+x+u45HpFBTTK6+84lTuWKVCQaBqzal7Ue7oox49eqBHIE/u33777aRJk8x3odpQzcYwRibG1DmORXIqd6y240kF7LWLzJgxAz/RqW1NbOWOfPHFF/Hx8a7f4vRTXMsdS/vWW2+Z6jTEnZycbDuRNKrfcKiL/YPpeAYyV3kJRsZTjjFM4LZt24y5O7CQo0aNwn3St2/f7du3Q57cL1++jJ/evXv3nj174veC6Zs3b/7444/xy/3333+NgI7fl1G5xtMSnp9wD+DFQUREBKavXbt24cKFYPlCjf1v5Dx37tzIkSPxU8aOHYvXZOCsPLgKf2a4l4y34A/SKMCvv/6KOR3LaeL9McIUBO9ZH+L9D9fxyCyIr776yqncV61a9eGHH+LRiJpLT08Hi9w/+OCD3bt3Y3UeVWLIHauoeGTavnHKlCmbNm0y/8WThDHGtGORbOX+4osv4jGPnm3cuPHevXvBXrtoQ7TJ33//jbZt2rRpeB5C5VeQO2oXC+P6LU4/xVbuju/FbUe7oZKmTZtmNn2YjVQCLvYPXtCgam1XeUlMTAxeOuACXjQYkf/666/Y2FhcwG8NPQt5cl+zZg1aFf/FXW0IGuXepUsX2zm1Hb8vw79Y7OjoaLDsXmMvFST3BQsWGDnXr19v5HQsj1lzN4Mbo9fiWRZTHMtp4v0xwhQE71kf4v0P1/HILIiC5I5GNsYkwoNw5cqVkCd3sMzohsIydPbJJ5+Y49IZmGYxwMMYJQjOiuS05r5r16527drhKtvW8FdffXXMmDFoVadVaZOC5O7iLU4/xXXN3eDo0aPLli3DjzPcNGfOHPzXWIX1X3xXs2bNMLiL/YM+xWsL21VegrvOuHro3LmzqWm0J359wy1Antyxkm5Ou/jaa69dunQJCzN9+vS8SITj92X4F38PxuzkWIXHPQYFyx2r9kZOrMKbU3UL5RHkjpcyxpUiqhzf5VhOYxlUHCNMQfCe9SHe/3Adj8yCcCr3rKwsY/hQBCt0hjJMuaPy8Cp73rx5+MbVq1dPnjzZfCOasVu3bratDbhsVL4ci+RU7ghegx84cMC2To1h+/fvj9U3F7YFB7mjLLAa6PotTj/Ftdyx3r1t2zZjGd/SoUOHEydOoMHxQsc225tvvonBXeyfpKSkFStW5L/Ba4yWmd9++w2taqT88MMPeKb57rvvcA8LcsfatJGnTZs2qGmUu9AW7/h9Gf7FOIayL1682KpVK7CRO16l2cr9nXfeMXKilFHN4Kw8gtxxAfcPfvSoUaPA0u9WKKexDCqOEaYgeM/6EPOH++6yQrxscTwy8ch3esPKqdzxcDUOOcgTPf415Q4Wb+KBjW/EmGgxo46PHzF37lxD5SaYaNTFHIvkVO4ZGRktW7ZETQit4UYV2KltTWzljsuFvaEKeZ/iWu5oKDznGVVj1Dr6FKWDpsMTntHxAyzdaZ577jkM7mL/zJ49Gy9r8qLm8e67hXg5gJcFWOc1x7adMWOGcdWFV1pG45ghd/x3/PjxYBkI19hj8nLHqw3jUgzfYuwl9K9xXwF3na3c0fhGTtx8I6djeVDuRvuMKXfcLX369DEq7I7lNGG5+w7esz5EidyNVmwDrEBhbdGoPQk4lTseb7ZNK1gFW7duna3c0WWoTuONaEDM37VrV7QkHuSZmZnmGw0mTJiQnp7uWCTHNnestWEFLSEhARy0u2TJEjSX0AiO2PbjRKG/8MILmIhGDrfpCuniLU4/paA2d/O9S5cuRYeitXGrzTmXjx07hsLCxH79+mGczz///OzZs0YQp/sHEx27jYr6dv1yYMeOHcZJxfj3r7/+ioyMxFKhuLFgeC4xb6h+9NFHeIXUu3dvYw4gp3IXvi/Dv3iax4D4XtSucZsUP27QoEGYMnjwYKPHjpHTuKGKJ8Jx48YZvUgdy4PRcAGvb0y5448Bv0R8L1geqhDKacJy9x28Z31IkP1wsXZmHLeMCXrNuPkZ0Dhe1lwxguwY0Qresz4k+H64u3btEpOKNnv37g2CZ32NVhe/EHzHiD7wnvUh/MNlGNfwMeI7eM/6EP7hMoxr+BjxHbxnfQj/cBnGNXyM+A7esz6Ef7gM4xo+RnwH71kfwj9chnENHyO+g/esD+EfLsO4ho8R38F71ocUYxjGHeJhwyiC9yzDMEwQ8v9gWeHyhsB/UgAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">iVBORw0KGgoAAAANSUhEUgAAAfQAAAEsCAIAAAC62dafAAAltklEQVR4Xu3d61cUV7rHcdfMu5kzL8+ad2ed/+K8nEnixExWbkpERRmvOCZGIlHBoBiNhvFCBkGNF5AIoiARRBwBhRkviWLiBZIQ8R7BOyIQBeWi7PPYFYrq3VXNLqnau6vr91m1XE13NQ+7u/n2xQZGMQAAiDqj+CMAAMD7EHcAgCiEuAMARCHEHQAgCiHuAABRyPW4P3jwICkpSf+wtrY2Pj5+ypQpVVVVhr0AAMBJ7sa9tLQ0ISFh1qxZ2ocdHR3jx49vb2/v7OycOHFiW1tb8O4AAOAMd+N+4sSJkpISPe7V1dWpqana4aysrIqKiqFdAQDAOe7GnbS0tOhxLyws3Lp1q3a4qKgoLy9vaD8AAHCO1LgXFBRs27ZNO0xxz83NHdpvUH19vX541apVywEAIBi10VBNc1LjXllZuWTJEu3whg0bysvLh/YbdPToUf0wrcFwCgAAPCfSRqlxb29vj42N7erq6u7ujouLa21tDd73OcQdACA8kTZKjTupqamZGRD6Vsj6+noqe3FxsX6MyAIAAPxGpI2ux90uPHIHAAhPpI2IOwCAx4i0EXEHAPAYkTYi7gAAHiPSRsQdAMBjRNqIuAMAeIxIGxF3AACPEWkj4g4A4DEibUTcAQA8RqSNiDsAgMeItBFxBwDwGJE2Iu4AAB4j0kbEHQDAY0TaiLgDAHiMSBsRdwAAjxFpI+IOAOAxIm1E3AEAPEakjYg7AIDHiLQRcQcA8BiRNiLuAAAeI9JGxB0AwGNE2oi4AwB4jEgbEXcAAI8RaSPiDgDgMSJtRNwBADxGpI2IOwCAx4i0EXEHAPAYkTYi7gAAHiPSRsQdAMBjRNqIuAMAeIxIGxF3AACPEWkj4g4A4DEibUTcAQA8RqSNiLuFgwdpfLitqYk/CwCAFCJtRNwtzJ3LRo0Kt5WV8WcBiGSlpey3vw23ffghfxaIVCJtlB33uLi4Vwc1NjbyJyPuEPW+/pplZobbXHpSuHcvfxvmtnnz+LNApBJpo9S4DwwMxMTE8McGQ9whyiUn87clbiso4M/iCMQ9ioi0UWrc7927N2fOHP7YYIg7RDnEHUZMpI1S497Q0DBx4sQFCxZMmDAhKyvr2bNn/B6IO0Q9xB1GTKSNUuN+9erVsrIyanpfX19ycnJFRQW/B+IOUQ9xhxETaaPUuA8EaIep7JmZmcGnP4e4Q5RD3GHERNooNe4U9LS0tP7+/kePHqWmptbU1PB7IO4Q9RB3GDGRNkqNO2V948aNkydPjo2NzcvL406tr6+nshcXF+vHiCzALYg7uARxhxETaaPUuIvAI3eIcog7jJhIGxF3C4g7uARxhxETaSPibgFxB5cg7jBiIm1E3C0g7uASxB1GTKSNiLsFxB1cgrjDiIm0EXG3gLiDSxB3GDGRNiLuFhB3cAniDiMm0kbE3QLiDi5B3GHERNqIuFtA3MEliLs0mzaxtWstt3Xr+P29Q6SNiLsFxB1cgrhL88c/8ms0br/5Db+/d4i0EXG3gLiDSxB3aRD3iIK4gyQTJ7L/+Z9w25Ur/FkcgbhLg7hHFMQdJHnpJf465bYLF/izOAJxlwZxjyiIO0iCuHMb4u4dIm1E3C0g7lEPcec2l+L+5Ak7fDjc9u23/FmcgrhHFMQdJEHcuc2luDc384O47f/+jz+LUxD3iIK4gySIO7ch7t4h0kbE3YKquJ8/zzIzw23ffMOfBV4M4s5tiLt3iLQRcbegKu47dvCDuG3xYv4s8GIQd25D3L1DpI2IuwXEPeoh7tyGuHuHSBsRdwuIe9RD3LkNcfcOkTYi7hYQ96iHuHMb4u4dIm1E3C0g7lEPcec2xN07RNqIuFtA3KMe4s5tiLt3iLQRcbeAuEc9xJ3bEHenPHnCHj0Ktz17xp/FJpE22oj7wMAAf5QLEHd+ELch7k5B3LkNcXfKG2/ws7jtzBn+LDaJtHH4uD969KigoGDt2rXpAZ9//vnp06f5nZyDuPODuA1xdwrizm2Iu1O8Evfy8vLOzk7jMQ0NDd9//73xGAch7vwgbkPcnYK4cxvi7hSvxF13586dTZs2VVZW8ic4CnHnB3Eb4u4UxJ3bEHeneCXut27d0g6UlJS0t7dv2bIl+HSHIe78IG5D3J2CuHMb4u4Ur8T93LlzOTk5169fxyP3oC3K4t7WxlavDrcVF/Nn8TrEndsQd6d4Je4s8D6ZQ4cO5efnt1ECXIa484O4zaW4nz/PD+K2V17hz+J1iDu3RWTcd9WxdzeG246GuZYQ9/Cam5uzs7PLysp6enpKS0tLSkr4PRyFuPODuA1xdwrizm0RGffFX7FR08JtO8L8DmzEPTyq+YMHD/SX2rl3zjgOcecHcRvi7hTEndsQd6d4Je5U9k2bNh05coQ/wR2IOz+I2xB3pyDu3Ia4O8UrcW9tbeWOGRgYeOEX32tra+Pj46dMmVJVVcWfFoC484O4DXF3CuLObYi7U7wS90OHDm3duvXAgQNnz549fvx4YWFhbm7uzZs3+f0EdHR0jB8/vr29vbOzc+LEiab3EIg7P4jbEHenIO7chrg7xStxJ/39/ZcuXaLK19XV3b9/nz9ZWHV1dWpqqnY4KyuroqIi+PTnEHd+ELch7k7xZtw31LKMKsstu4bffwjizm2Iu4PoUT89CdAOFxUV5eXlBZ/+HOLOD+I2xN0p3oz7H+bwdTNuv/87v/8QxJ3bEHcHFRQUbNu2TTtMcc/NzQ0+/TnEnR/EbYi7UxB3bkPcDS7dZeuqwm21P/FnGeKVuH/yyScJCQkxMTELFiwYP378/Pnz+T2EVVZWLlmyRDu8YcOG8vLy4NOfczDuvzxmld+H2878zJ9lCOLObYi7UxB3bovIuJed4Qdx29yd/FmGeCXuZOXKlf39/XTg2bNnn332GX+ysPb29tjY2K6uru7u7ri4OO59OPX19VT2YsOPuYssIIxz19nvZofbYjbyZxmSlMR+97tw2/79/FkMunvDbY97+f2HFBbyg7gtLY0/i8Hpn58/oAiz9Ty/Gs1QyEJnGbfXX+fPYtD3lF8jtz0N88cJHj9m3d2WG51qjT5t6CzjRl+Ypdde49fIbRcv8mcZNDDAD+I2y8uZLF3KD+K23bv5sxj8MZG/GRu3/w7T5337+EHctmABfxYDWlHoMo2b5Z97uHGDH8Rtf/oTfxaDtDJ+jdxWeJI/y5D//V9+lnH7r//i9zfYf44fxG1JYa6lmBh+FredO8efxSaRNgrFfeHChTfoGmLs5s2bKSkp/Ml21NTUzAyI9LdCjsz0XDY1x3JL3MXv73XzCvnHNdy2N8yfAPj97/nHNcbtD3/g9zcoOMEP4rZkd36e+sIdfhC3vbSGP4vXvbKWXyO3nf/1FwyCDCJtFIr71atX6cH7okWLVq1aderUKf5kR0VH3P0Gcee26Iv7d9dY1Q/htq4e/izgHpE2CsW9urp68eLFKQFJSUn8yY5C3L0Icee26Is7RBSRNgrFXXvNPTMzs7e39x//+Ad/sqMQdy9C3LkNcQdXibRRKO7Jycm3bt1asWIF/btq1Sr+ZEch7l6EuHMb4g6uEmmjUNxv3Lhx8eLFn3/+OSMjo66ujj/ZUYi7FyHu3Ia4g6tE2jh83B18n7sIxN2LEHduQ9zBVSJtHD7uzLn3uYtA3L0Icec2xB1cJdJGobg7+D73YSHuXoS4cxviDq4SaaNQ3I3vc7927Rp/sqMQdy/K+5qN3xRuO3WVP8sQD8a97yn7+X647Y67f68M/E6kjcPHvbm5+Uowfg9HIe6+48G4A6gl0sbh475///7dwfg9HIW4+w7iDmCTSBuHj/vFEPwejkLcfQdxB7BJpI3Dx5172I5H7uAwxB3AJpE2Dh93vOYO7kLcAWwSaePwcddec8/Pz9+yZUtBQQEeuYPDEHcAm0TaOHzcyc6dOz/88MP169d/9NFHe/fu5U92FOLuO4g7gE0ibRSK+7Jly/TDn376qeEU5yHuvoO4A9gk0sbh497e3r569Wpq7o0bN44dOybySUcCcfedEcT93PXnf2MzzFb1A38WgCgg0sbh454VLD09nd/DUYi774wg7gD+JNLG4ePO8JeYwFWIO4BNIm0Uijv+EhO4CHEHsEmkjUJxx19iAhch7gA2ibRRKO4tLS0XB/8S08mTJ/mTHYW4+w7iDmCTSBuHifuTJ0+OHTuWmpp6LIDKi9/nDg5D3AFsEmmjUNzT09O1uJPGxkZ+J0ch7r6DuAPYJNLGYeKuKSgooAfsnwziT3YU4u47iDuATSJtFIq7yCdyCuLuO4g7gE0ibRSK+8cff1xeXt7Y2Hg+gD/ZUYi77yDuADaJtFEo7nsCdu/erR3gT3YU4u47iDuATSJtFIp7ZWVlUlLS5s2bd+3aVVtby5/sKMTddxB3AJtE2igU96VLl9K/FHf6Fz+hCg5D3AFsEmmjUNxTUlKampqys7N/+uknLfTuQdx9B3EHsEmkjUJxb2tr27Jly4oVK3Jycugwf7KjEHffQdwBbBJp4/BxHxgYaGlp6enpocO9vb34ISZwGOIOYJNIG4ePO32W1NTU+fPnZ2Rk0IH169fzezgKcfcdxB3AJpE2Dh937ZfJdHR0OPJbZeLi4l4dZPokAHH3HcQdwCaRNg4fd/2Ppo78r6cODAzExMTwxwZD3H0HcQewSaSNw8d9xowZOwP0A/wewu7duzdnzhz+2GCIu+8g7gA2ibRx+LifDcHvIayhoWHixIkLFiyYMGFCVlbWs2fP+D0Qdx9C3AFsEmnj8HEfoYMHD74f0NHRcfXq1bKyMmp6X19fcnJyRUUFvzfi7kOIO4BNIm10Pe5GAwHaYSp7ZmZm8OnPIe6+g7gD2CTSRqlxp6CnpaX19/c/evQoNTW1pqbGeGp9fT2Vvbi4WD9GZAHgeYg7gE0ibZQad8r6xo0bJ0+eHBsbm5eXx58cgEfuvoO4A9gk0kapcReBuPsO4g5gk0gbEXdQDXEHsEmkjYg7qIa4A9gk0kbEHVRD3AFsEmkj4g6qIe4ANom0EXEH1RB3AJtE2oi4g2qIO4BNIm1E3EE1xB3AJpE2Iu6gGuIOYJNIGxF3UA1xB7BJpI2IO6iGuAPYJNJGxB1UQ9wBbBJpI+IOqiHuADaJtBFxB9UQdwCbRNqIuINqiDuATSJtRNxBNcQdwCaRNiLuoBriDmCTSBsRd1ANcQewSaSNiDuohrgD2CTSRsQdVEPcAWwSaSPiDqoh7gA2ibQRcQfVEHcAm0TaiLiDaog7gE0ibUTcQTXEHcAmkTYi7qAa4g5gk0gbEXdQDXEHsEmkjYg7qIa4A9gk0kbEHVRD3AFsEmkj4g6qIe4ANom0EXEH1T77jK5pyy09nd8fwPdE2oi4AwB4jEgbEXcAAI8RaSPiDgDgMSJtRNwBADxGpI2IOwCAx4i00fW4P3jwICkpSf+wtrY2Pj5+ypQpVVVVhr2GIO4AAOGJtNHduJeWliYkJMyaNUv7sKOjY/z48e3t7Z2dnRMnTmxrawve/TnEHQAgPJE2uhv3EydOlJSU6HGvrq5OTU3VDmdlZVVUVAztOghxBwAIT6SN7sadtLS06HEvLCzcunWrdrioqCgvL29ov0GIOwBAeCJtdDjuBw8efD+go6NDO8YY94KCgm3btmmHKe65ubnaYSPEHQAgPJE2Ohz3UMa4V1ZWLlmyRDu8YcOG8vLyof0GIe4AAOGJtFFq3Nvb22NjY7u6urq7u+Pi4lpbW4171tfXU9mLi4v1Y0QWAADgNyJtlBp3UlNTMzMAb4UEAHgxIm10Pe52Ie4AAOGJtBFxBwDwGJE2Iu4AAB4j0kbEHQDAY0TaiLgDAHiMSBsRdwAAjxFpI+IOAOAxIm1E3AEAPEakjYg7AIDHiLQRcQcA8BiRNiLuAAAeI9JGxB0AwGNE2oi4AwB4jEgbEXcAAI8RaSPiDgDgMSJtRNwBADxGpI2IOwCAx4i0EXEHAPAYkTYi7gAAHiPSRsQdAMBjRNqIuAMAeIxIGxF3AACPEWkj4g4A4DEibUTcAQA8RqSNERf3hoYG/fCqVauWAwBAMGqjoZrmIi7uAAAwcog7AEAUQtwBAKJQRMe9vr7+qER5eXn8UVJgrhyq5h5VNxpz5ZA/1/h/k1YiOu6SHTW8UUcmzJVD1VymbjTmyqFqbniI+xCRO0M3YK4cquYydaMxVw5Vc8ND3AEAohDiDgAQhRB3AIAohLgDAEQhxP1XAwH8seCC27dv19fX9/X18Se4TNXcrq6uzs5O/lj3qZpL30d0UfPHuk/h3NWrV9+/f58/QTXE/bkjR47Exsa+8847y5Ytu3HjBn+ya44fP37hwgX+WPepmkuqqqrGjRs3c+bMKVOmPHz4kD/ZNarmHj58eOzYsWPGjNmxYwd/mptUzSXNzc0098CBA/wJLlM1t6ioaNGiRRH40BBxZ48fP46Pj38YsH379rfffru8vJzfyR1nz54dPXr07t27Jd8yVM3t7u6mtnZ0dNDhvLy8nJwcfg93qJrb1tZGNy36V/sCWltbm5qa+J1coGqubtq0aQkJCWlpafQ91dvbK+3eVP7cixcvvvvuu+3t7XSYHhcWFBRUVlbKf3ZoCnFndNOfMWOG/uGdO3fow3379hl2cQt9y8XExCxevDgpKUnm0zpVc69evTp37lzt8Pfff79y5UrtsNv3Marmfvvtt8sDv5r16dOnkyZNSkxMpNRqx7hK1Vxdfn4+PTvMzc2lJ8SpqalfffUVv4c75M/dtm1bcnIyXc6XL1+mO1T6AlIC+P1U8Hvctddh6VlVYWGhfiTdD0+YMOHJkyeGHR2mzT158iQ9iKYPy8rKqLZ0u+T3c5raufRAcs6cObW1tXTM6dOn161bRwcePXpEj7boJP48TlA1lwVG19XVjR8/nu5a7t69S9/2dF9CDyeps5cuXeL3do7Cufp/adBjWO0elL6tXnrppS+++KK/v58/g0PUzqULNjs7++OPP16xYoX29Igu7Q8++ODatWv8GaTzddz112Hj4uLo3zVr1mhPr8jChQvpEX3w7o4xff2Xbg3Tp0+n7tDNJXh3x0TC3JaWFu1/vY4ePUrfeyzwZwcoQPx5nKBqLjOMpgfOv/zyi/Ekupuh7BqPcZDyufpNa968eTdv3qQPaSiFz6WXOiNkLt2QXn75Zf2OhB7LX79+PfgcCvg37tzrsJs3b87MzHz99dfpfnjLli1paWn8GRwS5vVfyuuePXvoKd7Q3s6JtLlnzpyhC5m+SehhzrNnz4LO4wRVc5nF6MbGxlOnTpWWltJ3Pn8Gh0TU3KKiIsrfkSNHtH3ceAUsouZeuXKF/v3xxx/pSQNellHM9HVYus8vKyurrq5279mc6Vzmzq3QKNLmai8UxMTE3LlzZ2hv56iayyxG0zMG+p6nhw49PT1BezsnoubS5Xz48OGg/ZwWUXNZ4EUhuqi3bt3q3kVti3/j3tfXJ/91WIa5hrn0YOfkyZP8GRyiai4LO1rVRY25DlI11y4/xn0ggAX+41Tm67Cq5rLB0ZgrZy6TfhWrmstUX9T+mfsCfBd3059XkvA6rKq5zGw05rohdC6TMlrVXGY2GnMjh7/ibvXzSvQ8y9XXYVXNZRajMddxpnOZ+1exqrnMYjTmRg5/xT3MzyvdunXLvddhVc1l1qMx11lWc5nLV7Gqucx6NOZGCH/FnQXegir555U0quYydaMxN7rnMnWj/Tb3xfgo7tpPlN27d2/27NnSfl6JqZ5LTxtposzRfpvLVF/FqubKv6j9NneE/BJ340+U3b9/X87PK7HImPvw4UN6cCFntN/mssi4ilXNlXlR+23uyPki7qY/UXbz5s19+/a5+vNKETWXuT/ab3OZxWi/zWXuj/bbXEf4Iu5WP1GmvTXYPZirHY7WuUzdaMzVDkfrXEdEf9zprrVPxU+UYa6cuSzwHjUlc1Ut2W9zmbqrWNVcR0R/3NeuXUs3ynbpP1GGuXLmssDo1tZWJXOVLNlvc5nSq1jJXEdEf9zpiZX+ShmT+BNlmCtnLgserWoukzjab3NZZFzFMuc6IvrjTvbv319XV6cdlvkTZZgrZy4zjFY1l8kd7be5LAKuYslzRy5q466/NVX7MCMjQ/97cm7/RFlbW1tzc7N2WOZc45Jlzo2E9TLDaLfnGtfL1C1Z5lxcxXLmOis64869NZUF/g8kPT1dwpOpysrK2NjY2bNn0+2DSZzLLVna3AhZL5M1mlsvkzWXhSxZ2lxcxXLmOi4K42711tTGxsadO3cG7eo0uvqnTZvW1dVFh69du7Z9+/Z//etfDQ0Nbs81XbLf1svcX7LpeulxpdtzmcWSJcw1XTKuYk+IwriHeWtqUVHR3bt3h3Z1Go2gWyT9SzeLqVOn5ufnJyYmLlq0yO25VkvevXu3q3Mjbb1uX8VW62WBv+7m3lxmvWRcxc6yWi9z/yp2XBTGvc/6rbjaHbIbBgLowJo1a7788svNmzcfP36cBd4aTA8ELl68yJ/BUWGW7N67cbUlR9p63b6KTdd76dIl7dp3T5glu3QVR+xNOlqvYsdFVdzpyrhw4QKT/vdojhh+hT99Ae+99x4d1m4ZJCUl5fLly8HncIa+XqZuyampqTNnzpSzXhYBV7Gq9TK5S1Z1k2b+u4rdE1VxP3v27OjRo+mJqn4fK+GtqaG/wn/v3r0ZGRnjxo3LycnZuHGje38KPXS9TMWS33rrrXnz5klYLzNbst/Wy9xfssKbNDNbstvrZSFLlnkVuyeq4t7U1BQTE7N48eKkpCTtrUsS3praavEr/K9du/bVV1+5+quFQtfL1C05NzfX7fUysyX7bb3M/SWbrlfOTZqZLdnt9TKLJcu5it0TJXHXLv3vvvuO7vbpQFlZGd0UtGdVrr41VZur5Ff402jT9bIoXbLfruIw62XuL1n+elnYJbu9XqbiKnZblMRd+60XxmPoUcb06dPXrVvX29trPN5Z+m/bkP8r/Lkly1kvU7dkv13FqtbLBn+hiuT1MnVLVnUVuy1K4s791gsN3SD27Nnz9OlT7ngH6XPl/wr/0CVLWC9Tt+TQ9TIpS/bbetngaMnrZeqWrOoqdluUxJ0F/9YLmYxzJf8Kf78tGeuVRh8tc71M3ZJVXcWuip64s+DfeuE2/V3ATO5cjrTRxvUyiXM5MudGwlUscy6uYmlz5fB23I3vAmYSfwWE8V3AN27ckDaXWy+TtWRuvUzWXFXrZSFLljY3Qm7STNZoH17F0ng77qFviZXwKyBC3wVcXl4uYS4zWy9zf8mm62Xuz2WK1ssslixhLjNbsoS5putlUkaHrpdJmWu6ZAlzZfJ23EPfEsvc/xUQpm+J3bdvn9tzmcV6mctLtlovc3kuU7ReZr1kt+cyiyW7Pddqvcz90abrZe7PtVqy23Nl8nbcTd8Sa3wI4BLTt8TSYwHDLq4wXS9zf8mm633y5Inbc1Wtl1ksWdVVrGq9uIo9zZNx7+rq6uzs5I6U8JZYfa78t8SGLlnCetngXL+tl0m/ikPXy+QuWfJ6mdmSZa6XSb+K5fNe3A8fPjx27NgxY8bs2LGDO8nVt8Ryc2W+JdZqya6ulwXP9dt6mcSr2Gq9TO6Spa2XWS9Z5nqZxKtYCY/Fva2tLT4+nv7Vfpc/3c02NTXxO7nAaq6Et8RajXab6Vy/rZe5fxVbzZXAdLTb62UWc/mdXGA1V8KSlfBY3L/99tvly5fTAbpvnzRpUmJiIl1J2jGuUjWXqRuNudE9l6kb7be5qozij4hsdJcbGxt79erVu3fv5ufnDwwM0PM4uoYuXbrE7+ooVXOZutGYG91zmbrRfpurisfiTuiK4f4nfc6cOXSFGY9xg6q5TN1ozI3uuUzdaL/NVcJ7cdc1NjaeOnWqtLQ0OTmZP81NquYydaMxVw5Vc5m60X6bK5OH43706NGUlJTs7Oyenh7+NDepmsvUjcZcOVTNZepG+22uTB6OOwAAWEHcAQCiEOIOABCFEHcAgCiEuAMARCHEHQAgCiHuAABRCHEHAIhCiDsAQBRC3AEAohDiDgAQhRB32UYB+BL/nQAuwyUuW+TcytevX5+WlpaYmPjw4UP+NABHRc7N3j9wicsWObdy9/5SJQAncm72/oFLXDa7t/KLFy8K/srpnp6etrY2/tiAAwcO/PnPf7537572YUNDw1//+ld957179+7Zs4cF/sjk8uXLp06dOn369E2bNoX+EXo6Jjs7O/RLevbs2RtvvEEHzp8/T5+Zzj5lypTJkyefPXuWjvzll19Gjx49PSAmJmbJkiX0ee7fv/+Xv/xFO5LMnTvX+Anv3r376quv0vF/+9vfZs2adfr0aToy/FlMp+hfmNV5y8vL4+PjZ86cuXDhQv3yoQNLly6Ni4uj6evWrdN/K6zp5UOX7eXLl7UdXoDpl83vZIaeb9XV1fHHBuzevbumpsZ4zH/+85+dO3ceO3Zs+/bt2mHjqTTa+KEpbh/9gtUPkNu3b6ekpEybNo2u/aKiIuP+dm/2MHK4xGWzeysPLampgYGBvLw8rdGhqFzvv/9+aWmp9iHF/c0330xPT9c+1OLe399P2Tp+/DgLfMfm5OR8+umn+mfQlJSU/Pjjj6FfkjHu+klU5BkzZrBAv6iS2pE05YMPPqiurqbahmkKxZ2arh2+devWpEmTKKzhz2I6xRj30PO2tLRMmDDhyZMndPjcuXOJiYna8fPnz6dk00VKZ//iiy8yMzNZ4HOaXj6Ufv2SfAGmX3bwLuboi//kk0/4YwNC406fua+vT4u7dth4auglE2rYuNPFlZCQ8N1339Hhx48f02HtLllj92YPI4dLXDa7t/LQkpqiML399tumcaeHePSQkL7TqFnaMRR36tGcOXOoxWww7ocOHcrIyNDPRd+rlOabN2/qx5CkpCRm9iWZxp0ettOdCgvuF9m8eTNNNK2tzhh3kp+fX1xcHP4splPCx52+2r///e/637zXwl1fX08PP/V9KP0URDoQ5vKh4+keSD/JFtMvmz75hg0b6CEw3SVr19E333yzbNkyupbpScbBgwfpmJUrV9LVSl8Vff10El1c8+bN09pKcafrl+4n6N7oxIkTzOyRO/U3LS1t9uzZ9HnogTYL3AFwnyd0H11o3PU/P6356aef6P5S/9DuzR5GDpe4bMZb+ahp5ptRaEmt7Nu3zzTuVVVVa9asoW9d+ibs6OhggbivXr26sbGR2kEd0eJOD1GpFMYz/vOf//z666/1D+lOYvHixczsSzLG/fXXX6dAULBeeeWVpqYmFtwvqiH19MqVK1TbV199ddYg7sEvF3fKLn0x4c9iOsUY99Dz0trp0TclMjs7W3+Yqb9IxQlz+dATGuqm8aRf0XVtuhmYftlHjhyhntKXR8fExcWxQNzp6Qtdiffu3dPupfRH7pcvX962bRsL/Ok4ajELxH3u3Lm0droYx44dS4/TQ+O+a9eurKws2plmaRdR6OcJ3UcXGne60LiXYowQd/lwicsmP+5UZO3hG33Hag/6tLjTgVWrVlGwtJxt2rTp8OHDxjNmZmYam0Xf8xRBZvYlmT5y/+GHH2JjY+kk48vK77zzzooVKyhbpg+ldVZxD3MW0ynhH7lrbt++XV5eTuO0Vubm5tKH2kn05IbO9dprr9EnD3P5UHnpuYXxpF+FZt0s7qFf9saNG2n0JwF0Z9nd3U0jPv/8c+0s2kKML8vQYbpmPw5ggbjrr6rTvcX169dD456amkrPUVjg4flbb71l+nlM99GExp3KTnON+xgh7vLhEpdNctypC1SH9wPoab72goMed0oePd0uKCigM1ZXV+v5YIFHtTNnzjS+2kCH6eEkM/uSTONO3nvvPSqL8cEpfdoPP/yQHtGHqS0LiTvFiNoR/iymU8LHnR53nzp1SjtMZ6GHxvS4mApOT3SMu02dOpU+eZjLp7KysqKiYugMutCsm8U99MumR9D6HQldgyxw/6E9rGYhca+rq6N7gn//+9904etxLyws1Ham650e/ofGfenSpVq46XH9uHHjTD9P6D660LifPHnS+H8ANIUeOugfIu7y4RKXbeRxpwRw/yGmMY17TU2N/i2nhZ7+1ePOAt2kZ+50Rvqc+ku0NOLLL7/UUq6jI7VX7UO/JNO4d3Z2vvnmmw8fPuReVtYeApvWVmeMOx22+x+qbHBK+LhTzqh92n+oUtYnTJjQ09PT29tLd3j6G1HoUfzLL79MnzzM5ZOTk0NPawY/q0Fo1sPGnQ1+2TSdwkofNjc3a/8pbRp37cWTzZs3a0/I6EmY9rqZ9rIMfZGtra20qKdPn4bGnfbRnofRirSLyPTzcPvoQuNOU+gL0y43eqRP9xPG1/QQd/lwicv2AnHXXsXW0CMperTIPYzSmMadvv+NL61QMmpra41xp5ZROrUzUgFpf6oJ5SYjI6Orq0s/oyY9Pb2joyP0SzLGXTuJHtW+++67JSUlLKRfe/fuzczM5F4EJ8b3cVLQx4wZQ0dSL2YZ3goZ5iymU4xxNz1vWVlZQkICVZtWTY89tfPeuXOH6kZHJiYm0ufZsWPHo0ePtE9ievnQkebvXwzN+nBx175s6jJVnr4wWv4PP/zAzOJOd9L0FdLzicuXLyclJdEXTOGmY+huhqJMXxL1nT7DmTNnmPV/qNJ9Gz2+1t4YGvp5QvfRhcadBe6KPvroIzov3Tvu2rXLuD/iLh8ucdnsxj2i0KNF7i3SQBE8cOAAf6wmNOshcfcJxF0+XOKyeTruLPDfpPxR/tbU1GT5s76hWUfcQRZc4rJ5Pe5gQ2jWEXeQBZe4bLiVgw/hZi8fLnHZcCsHH8LNXj5c4rLhVg4+hJu9fLjEZcOtHHwIN3v5cInLhls5+BBu9vLhEpdtFIAv8d8J4DJc4gAAUej/ARL3U/4dvqpvAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">2</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A2</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">2757332</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">253</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">47021664.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">55247852.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">34431947.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">21315285.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">17.0533</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">16.7645</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">15.7193</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">14.1031</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.72</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">6.65</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">11.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.75</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.05</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.14</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.10</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">35.81</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.32</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.32</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">4.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">4.19</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">4.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">4.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">4.27</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">3.61</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.68</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">1.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">1.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.35</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">5</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A3</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">694530</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">35</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">8631705.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">5746381.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">2732352.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">2575946.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">12.4281</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">12.1873</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">11.3706</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">10.1507</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.98</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">7.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.56</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.01</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.52</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">35.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.37</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">4.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">4.56</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">5.29</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">7.38</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">7</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A4</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">778549</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">24</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">9422135.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">9734189.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">6363947.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">3518965.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">12.1022</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">11.8383</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">10.9899</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">9.7618</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">2.23</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">7.72</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">12.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-4.81</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.00</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">2.53</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">2.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">2.53</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">9.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">9</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL A5</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">50.000.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0.0000</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">false</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
</iic-com-fon:VolatilidadIndice>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">3</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D1</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">407152</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">13</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">50.000.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">7300134.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">7604925.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">8781198.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">36267516.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">17.9298</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">17.5824</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">16.4040</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">14.6440</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.98</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">7.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.56</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.96</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">35.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.37</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">4.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">4.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">3.57</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">4</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D2</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">284468</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">25</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">50.000.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">3520470.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">3629819.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">2408219.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">1442205.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">12.3756</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">12.1660</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">11.4076</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">10.2346</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.50</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.50</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.72</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">6.65</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">11.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.75</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.14</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">2.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">2.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">2.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">2.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">3.05</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.68</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">1.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">1.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.70</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">6</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D3</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">194778</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">3</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">50.000.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">2420750.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">2019739.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">1665881.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">1511326.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">12.4282</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">12.1874</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">11.3707</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">10.1506</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_daa" unitRef="pure">1.98</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">7.18</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">12.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-5.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">1.56</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">3.15</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">1.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">0.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">1.11</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.96</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">35.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">2.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">2.37</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">4.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">4.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">4.56</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">5.29</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">7.38</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.87</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy5" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">8</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D4</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">503427.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2023-01-31</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">10.0037</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">10.0037</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">10.0037</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">9.7617</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">true</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_dpy2" unitRef="pure">2.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">-4.81</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">1.99</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">12.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_daq" unitRef="pure">0.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq" unitRef="pure">0.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq2" unitRef="pure">6.31</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpq3" unitRef="pure">0.47</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">3.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">3.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.88</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">90.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">3.87</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy2" unitRef="pure">0.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpy3" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">iVBORw0KGgoAAAANSUhEUgAAAfQAAAEsCAIAAAC62dafAAAlTUlEQVR4Xu3d+1sTZ/7/cX/5/PS5Pr99/6Bta3W39qCiWFBWPK5WRemqKIpKtaxWKopaUfAAolQqSmWLiO6irhWstWpLxUN1FVERKVAOFTxwf9/OlHFyzyS5R2fuO5N5Pa5cXiEz4Z1JwjOTGMgwBgAAcWcYfwIAAPgf4g4AEIcQdwCAOIS4AwDEIcQdACAOIe4AAHEIcQcAiEOIOwBAHELcAQDiUMzF/eLFi8bxNWvWrAIAgFDURlM17cVc3E+ePGkcp20wLQEAgBdE2oi4AwD4jEgbEXcAAJ8RaSPiDgDgMyJtRNwBAHxGpI2IOwCAz4i0EXEHAPAZkTYi7gAAPiPSRtlxv3LlyqxZs8aNG5efn88v0yDuAACRibRRatz7+/uTkpJaWloGBgYo8Q0NDfwaiDsAQDQibZQa97q6urVr1+rHn2pCl7+AuAMARCbSRqlxLysry8rKmj59ekJCwvr16xF3AIBXINJGqXHfvXv3hAkT2tra+vr60tPTKysr+TUQdwCAaETaKDXuVHPaYdePl5eXb9iwIXT5C4g7AEBkIm2UGvfW1lbac+/p6ent7Z07d+6xY8fMSy9evEhl//LLL41TRDYAACBoRNooNe6Egp6amkqJLygoGBwc5Bdjzx0AIBqRNsqOe1SIOwBAZCJtRNwBAHxGpI2IOwCAz4i0EXEHAPAZkTYi7gAAPiPSRsQdAMBnRNqIuAMA+IxIGxF3AACfEWkj4g4A4DMibUTcAQB8RqSNiDsAgM+ItFFZ3G3/sAxD3AEAohFpo5q4FxYWbtmyhT9Vg7gDAEQm0kYFcb98+fKoUaMQdwCAVyPSRtlx7+3tnT17dklJCeIOAPBqRNooO+6rV69uaGg4cuQI4g4A8GpE2ig17rW1tXl5eXQEcQcAeGUibZQa96VLlyYmJk6cOHH06NGjRo1at24dvwbiDgAQjUgbpcbdYLvnjs9QBQAQIdLGGIq7DnvuAACRibRRTdwjQNxBkj176B4W6dDezp8FIDaItBFxh6B64w02bFikw9Wr/FkAYoNIGxF3CCrEHXxLpI2IOwQV4g6+JdJGxB2CCnEH3xJpI+IOQYW4g2+JtBFxh6BC3MG3RNqIuENQIe7gWyJtRNwhqBB38C2RNiLuEFSIO/iWSBsRdwgqxB18S6SNiDsEFeIOviXSRsQdggpxB98SaaPsuFdUVKSkpCQkJOTm5j579oxfjLiDNIg7+JZIG6XGvbm5eeLEid3d3b29vWlpaVVVVfwaiDtIoyrup0+z3NxIh59/5s8CEEqkjVLjfu7cubKyMv04HdmxY0fo8hcQd5BEVdwXL+YHcYeSEv4sAKFE2ig17ob29vbU1NTGxkZ+AeIO0iDu4FsibVQQ92+++SYpKenMmTP8Ag3iDpIg7uBbIm2UGvfBwcHs7OyVK1d2dnbyy4Yg7iAJ4g6+JdJGqXGvq6vLyMjgTx2CD8gGqRB38C2RNkqNe35+/ogRI94dUlhYyK+BPXeQBnEH3xJpo9S4i0DcQRLEHXxLpI2IOwQV4g6+JdJGxB003d3s4MFIh9On+bP4HeIOviXSRsQdNFeu8InhDm+9xZ/F7xB38C2RNiLuoEHcrQfEHWKVSBsRd9Ag7tYD4g6xSqSNiDtoEHfrAXGHWCXSRsQdNIi79YC4Q6wSaSPiDhrE3XpA3CFWibQRcQcN4m49IO4Qq0TaiLiDBnG3HhB3iFUibUTcQYO4Ww+IO8QqkTbKjvuJEydSUlImTZp09OhRfpkGcVcDcbceEHeIVSJtlBr3zs7O8ePHd3R0dHV1ffjhh+3t7fwaiLsqiLv1gLhDrBJpo4O4Dw4O8ic5VFNTk5mZqR/ftGnTkSNHQpe/gLirgbhbD4g7xCqRNkaPe09PT0lJyWeffZaj+fzzz8+fP8+vJKa0tHT79u368bKysl27doUufwFxVwNxtx4Qd4hVIm2MHvfKysquri7zKZcuXbp8+bL5FEH0ILFjxw79OMW9qKgodPkLiLsaiLv1gLhDrBJpY/S4Gx48eLB169bq6mp+gTA677Jly/TjmzdvpoeN0OUvIO5qIO7WA+IOsUqkjdHjfu/ePf1IeXl5R0dHQUFB6HIH6OyJiYm9vb19fX3JycltbW3mpfgM1dd38io7fCHS4fcB/ix/aGpi//M/kQ4jR/JnMXn2nD15FukQ6f9rnjyJcgiPvq11lvnwPMLct9/mt5E7XLvGn8XEOst8oCskrKVL+UHcobSUPwtAKJE2Ro/7Dz/8UFhYePv27dffcyfHjx+fpsFbIePJvFI2LDXS4WCE/6b53//ld13Nh//7P359k5Jv+UHcYXE5fxZXXH3AD+IOb6zjzwLgIpE2Ro87094nc+zYseLiYts3L7oLcfcjxJ07IO7gKZE2Ro/7nTt38vPzDx061N/fX1FRUV7uzY/LEMTdjxB37oC4g6dE2hg97lTzX3/91XipnXvnjOsQdz9C3LkD4g6eEmlj9LhT2bdu3VpXV8cv8Abi7keIO3dA3MFTIm2MHnfuPS1MewneuxffEXc/Qty5A+IOnhJpY/S4Hzt2bPv27VVVVRcuXDh9+nRpaWlRUVFLSwu/nksQdz9C3LkD4g6eEmlj9LiTp0+fXr9+nSpfX1//6NEjfrGrEHc/Qty5A+IOnhJpo1DcZULc/Qhx5w6IO3hKpI2IO7gAcecOiDt4SqSN0eO+cuXKGTNmJCQk/P3vfx8/fvyCBQv4NVyFuPtR0OJ+4yH7f3MjHUbn82cBcJFIG6PHnaxevfrp06d05Pnz559++im/2FWIux9VfM/m74t0uNTMn+UlH8YdQC2RNgrFfeHChXfv3qUjLS0tGRkZ/GJXIe6Bg7gDOCTSRqG437x5k3beFy1atGbNmoaGBn6xqxD3wEHcARwSaaNQ3GtqapYsWZKhSU9P5xc7UVFRkZKSkpCQkJub++zZM34x4h5AiDuAQyJtFIq7/pp7Xl7ewMDAP/7xD36xsObm5okTJ3Z3d/f29qalpVVVVfFrIO4BhLgDOCTSRqG4L168+N69e9nZ2fTvmjVr+MXCzp07V1ZWph+nI8ZH7pkh7oGDuAM4JNJGobjfvXv32rVr//3vf3Nzc+vr6/nFzrW3t6empjY2NvILEPcAQtwBHBJpY/S4v+b73L/55puPNJ2dncYpSUlJZ86cCV3xD4h74CDuAA6JtDF63Jl773MfHBzMzs6mRwsj9FaIe+Ag7gAOibRRKO5uvc+9rq4uwtnxAdkBhbgDOCTSRqG4m9/nfuvWLX6xsPz8/BEjRrw7pLCwkF8De+4BhLgDOCTSxuhxv3Pnzi+h+DVchbgHzmvEvfvxiz/zEuHQ3sOfBSAOiLQxety//vrr/aH4NVyFuAfOa8QdIJhE2hg97tcs+DVchbgHDuIO4JBIG6PHndttx547uAxxB3BIpI3R447X3MFbiDuAQyJtjB53/TX34uLigoKCkpIS7LmDyxB3AIdE2hg97mTv3r3z58/fuHHjxx9/fPDgQX6xqxD3wEHcARwSaaNQ3FesWGEc/+STT0xL3Ie4Bw7iDuCQSBujx72jo2Pt2rXU3Lt37546dUrkm74OxD1wEHcAh0TaGD3um0Ll5OTwa7gKcQ8cxB3AIZE2Ro87c/WTmKJC3AMHcQdwSKSNQnF365OYzAYHB/mTNIh74CDuAA6JtFEo7m59EpOhsLBwy5Yt/KkaxD1wEHcAh0TaKBT35ubma0OfxHT27Fl+sUOXL18eNWoU4g5/QNwBHBJpY5S4P378+NSpU5mZmac0VN4If5BdRG9v7+zZs0tKShB3+APiDuCQSBuF4p6Tk6PHndh+8Km41atXNzQ0HDlyBHGHPyDuAA6JtDFK3HW0o0077CuH8IsjMn+Gam1tbV5eHp2IuMNLiDuAQyJtFIq7yDcSsXTp0sTExIkTJ44ePXrUqFHr1q3j10DcAwhxB3BIpI1CcacoV1ZWNjY2XtHwi52z3XPHZ6gGFOIO4JBIG4XifkCzf/9+/Qi/2DnbuOuw5x44iDuAQyJtFIp7dXV1enr6tm3b9u3bd+LECX6xqxD3wEHcARwSaaNQ3JcvX07/UtzpX7d+QzUcxD1wEHcAh0TaKBT3jIyMpqam/Pz8n3/+WQ+9dxD3wEHcARwSaaNQ3Nvb2wsKCrKzswsLC+k4v9hViHvgIO4ADom0MXrcBwcHm5ub+/v76fjAwMBr/hJTVIh74CDuAA6JtDF63Om7ZGZmLliwIDc3l45s3LiRX8NViHvgIO4ADom0MXrc9T8m09nZ+Zp/VUYQ4h44iDuAQyJtjB5340NTvf70VB3iHjiIO4BDIm2MHvepU6fu1RhH+DVchbgHDuIO4JBIG6PH/YIFv4arEPfAQdwBHBJpY/S4S4a4Bw7iDuCQSBsRd1ANcQdwSKSNiDuohrgDOCTSRtlxv3LlyqxZs8aNG5efn88v0yDugYO4Azgk0kapce/v709KSmppaRkYGKDENzQ08Gsg7gGEuAM4JNJGqXGvq6tbu3atfvypJnT5C4h74CDuAA6JtFFq3MvKyrKysqZPn56QkLB+/XrEHV5A3AEcEmmj53E3f0D27t27J0yY0NbW1tfXl56eXllZya+NuAcQ4g7gkEgbPY+7GdWcdtj14+Xl5Rs2bAhd/gLiHjiIO4BDIm2UGvfW1lbac+/p6ent7Z07d+6xY8fMS/EB2QGFuAM4JNJGqXEnFPTU1FRKfEFBweDgIL8Ye+4BhLgDOCTSRtlxjwpxDxzEHcAhkTYi7qAa4g7gkEgbEXdQDXEHcEikjYg7qIa4Azgk0kbEHVRD3AEcEmkj4g6qIe4ADom0EXEH1RB3AIdE2oi4g2qIO4BDIm1E3EE1xB3AIZE2Iu6gGuIO4JBIGxF3UA1xB3BIpI2IO6iGuAM4JNJG2XEvLS1NTEwcP3787t27+WUaxD1wEHcAh0TaKDXuV69epbL3aSZNmtTY2MivgbgHEOIO4JBIG6XG/fr168nJyU+ePHn69OmUKVMQd3gBcQdwSKSNUuNO8vPz39Hk5ubyyzSIe+Ag7gAOibTR87ibP0P18uXLU6dOpf33mzdvTp8+/fz58/zaiHsAIe4ADom00fO4m23fvr24uFg/XlZWtmnTptDlLyDugYO4Azgk0kapcT927NicOXN6enr6+vrmz59/5MgRfg3EPYAQdwCHRNooNe6Dg4MFBQX6WyG3bNny/Plz81J8QHZAIe4ADom0UWrcRWDPPXAQdwCHRNqIuINqiDuAQyJtRNxBtU8/pVs67CEnh18fIPBE2oi4AwD4jEgbEXcAAJ8RaSPiDgDgMyJtRNwBAHxGpI2IOwCAz4i0EXEHAPAZkTYi7gAAPiPSRsQdAMBnRNqIuAMA+IxIGxF3AACfEWmj53H/9ddf09PTjS9PnDiRkpIyadKko0ePmtZ6CXEHAIhMpI3exr2iomLGjBnTp0/Xv+zs7Bw/fnxHR0dXV9eHH37Y3t4euvoLiDsAQGQibfQ27t9++215ebkR95qamszMTP34pk2b8GEdAACvQKSN3sadNDc3G3EvLS3dvn27frysrGzXrl0v1xuCuAMARCbSRpfjbv44bP0Uc9xLSkp27NihH6e4FxUV6cfNEHcAgMhE2uhy3K3Mca+url62bJl+fPPmzZWVlS/XG4K4AwBEJtJGqXHv6OhITEzs7e3t6+tLTk5ua2szr4nPUAUAECHSRqlxJ8ePH5+mwVshAQBejUgbPY+7U4g7AEBkIm1E3AEAfEakjYg7AIDPiLQRcQcA8BmRNiLuAAA+I9JGxB0AwGdE2oi4AwD4jEgbEXcAAJ8RaSPiDgDgMyJtRNwBAHxGpI2IOwCAz4i0EXEHAPAZkTYi7gAAPiPSRsQdAMBnRNqIuAMA+IxIGxF3AACfEWkj4g4A4DMibUTcAQB8RqSNiDsAgM+ItDHm4n7p0iXj+Jo1a1YBAEAoaqOpmvZiLu4AAPD6EHcAgDiEuAMAxKGYjvvFixdPSrRr1y7+JCkwVw5Vc0+qG425csifa/6/yXBiOu6SnTS9UUcmzJVD1VymbjTmyqFqbmSI+0siD4ZewFw5VM1l6kZjrhyq5kaGuAMAxCHEHQAgDiHuAABxCHEHAIhDiPsfBjX8qeCB+/fvX7x48cmTJ/wCj6ma29vb29XVxZ/qPVVz6eeIrmr+VO8pnLt27dpHjx7xC1RD3F+oq6tLTEwcPXr0ihUr7t69yy/2zOnTp69evcqf6j1Vc8nRo0fHjh07bdq0SZMmdXd384s9o2pubW3tmDFjRo4cuWfPHn6Zl1TNJXfu3KG5VVVV/AKPqZpbVla2aNGiGNw1RNzZ77//npKS0q3ZuXPnBx98UFlZya/kjQsXLgwfPnz//v2S7xmq5vb19VFbOzs76fiuXbsKCwv5Nbyham57ezvdtehf/QK0tbU1NTXxK3lA1VxDamrqjBkzsrKy6GdqYGBA2qOp/LnXrl0bN25cR0cHHaf9wpKSkurqavnPDm0h7ozu+lOnTjW+fPDgAX15+PBh0ypeoR+5hISEJUuWpKeny3xap2ruzZs358yZox+/fPny6tWr9eNeP8aomnvu3LlV2p9mffbsWVJSUlpaGqVWP8VTquYaiouL6dlhUVERPSHOzMz86quv+DW8IX/ujh07Fi9eTNfzjRs36AGVLkCGhl9PhaDHXX8dlp5VlZaWGifS4/CECRMeP35sWtFl+tyzZ8/STjR9eejQIaot3S/59dymdi7tSM6aNevEiRN0yvnz59evX09Henp6aG+LFvHncYOquUwbXV9fP378eHpoaW1tpR97eiyh3Unq7PXr1/m13aNwrvFfGrQPqz+C0o/VG2+88cUXXzx9+pQ/g0vUzqUrNj8/f+nSpdnZ2frTI7q2586de+vWLf4M0gU67sbrsMnJyfTvunXr9KdXZOHChbRHH7q6a2xf/6V7w5QpU6g7dHcJXd01sTC3ublZ/1+vkydP0s8e0z52gALEn8cNquYy02jacf7tt9/Mi+hhhrJrPsVFyucad6158+a1tLTQlzSUwufRS50xMpfuSG+++abxQEL78rdv3w49hwLBjTv3Ouy2bdvy8vLeeecdehwuKCjIysriz+CSCK//Ul4PHDhAT/Feru2eWJv7/fff05VMPyS0m/P8+fOQ87hB1VwWZnRjY2NDQ0NFRQX95PNncElMzS0rK6P81dXV6et48QpYTM395Zdf6N+ffvqJnjTgZRnFbF+Hpcf8Q4cO1dTUePdsznYu8+ZeaBZrc/UXChISEh48ePBybfeomsvCjKZnDPQzT7sO/f39IWu7J6bm0vVcW1sbsp7bYmou014Uoqt6+/bt3l3VjgQ37k+ePJH/OizDXNNc2tk5e/YsfwaXqJrLIo5WdVVjrotUzXUqiHEf1DDtP05lvg6rai4bGo25cuYy6TexqrlM9VUdnLmvIHBxt/19JQmvw6qay+xGY64XrHOZlNGq5jK70ZgbO4IV93C/r0TPszx9HVbVXBZmNOa6znYu8/4mVjWXhRmNubEjWHGP8PtK9+7d8+51WFVzWfjRmOuucHOZxzexqrks/GjMjRHBijvT3oIq+feVdKrmMnWjMTe+5zJ1o4M299UEKO76b5Q9fPhw5syZ0n5fiameS08baaLM0UGby1TfxKrmyr+qgzb3NQUl7ubfKHv06JGc31disTG3u7ubdi7kjA7aXBYbN7GquTKv6qDNfX2BiLvtb5S1tLQcPnzY099Xiqm5zPvRQZvLwowO2lzm/eigzXVFIOIe7jfK9LcGewdz9ePxOpepG425+vF4neuK+I87PbQ+UfEbZZgrZy7T3qOmZK6qTQ7aXKbuJlY11xXxH/fPPvuM7pQd0n+jDHPlzGXa6La2NiVzlWxy0OYypTexkrmuiP+40xMr45UyJvE3yjBXzlwWOlrVXCZxdNDmsti4iWXOdUX8x518/fXX9fX1+nGZv1GGuXLmMtNoVXOZ3NFBm8ti4CaWPPf1xW3cjbem6l/m5uYanyfn9W+Utbe337lzRz8uc655k2XOjYXtZabRXs/lqNpkmXODdhObt5dJnOuu+Iw799ZUpv0fSE5OjoQnU9XV1YmJiTNnzqT7B5M4l9tkaXNjZHuZrNGnT5++evWq+RQ5c5llk6XNDdpNzG0vkzXXdXEY93BvTW1sbNy7d2/Iqm6jmz81NbW3t5eO37p1a+fOnf/85z8vXbrk9VzbTQ7a9jIpm3zhwoXhw4fv37/f/GY4CXNtN1nC3KDdxLbbS08dvJ7rhTiMe4S3ppaVlbW2tr5c1W00gu6R9C/dLSZPnlxcXJyWlrZo0SKv54bbZGqQp3NjbXsl3MRNTU0JCQlLlixJT083Xp1g2qe7eTo33CbjJnZXuO1l3t/ErovDuD8J/1Zc/QHZC4MaOrJu3brdu3dv27aNnr8z7a3BtCNw7do1/gyuirDJ3r0bV9/kWNter2/i7777jnbe6ctDhw5R5fWt1peGrO22CJvs0U0cs3dpr29i2+29fv261zex6+Iq7sbroZLfiltn+hP+dAFmz55Nx40f+4yMjBs3boSewx3m139VbXJmZua0adPkbC+LjZvY+EAM2rmbMmUKdWdgYCB0ddeouolV3aVZDNzEku/S3omruFtfD5Xw1lTrn/A/ePBgbm7u2LFjCwsLt2zZ4t1HoVu3l6nY5Pfff3/evHkStpfZbbL87TU+EINpH8d84MCBZ8+ehZ7DNdbtZd5vsnV7pd2lmd0me729zLLJMu/S3omruFtfD5Xw1tS2MH/Cn3brvvrqK0//tJB1e5m6TS4qKvJ6e5ndJqvaXv0DMbxm3V7m/SaH214Jd2lmt8leby8Ls8ly7tLeiZO469e+7euhnr41VZ+r5E/402jb7WVxuslBu4kjbC/zfpPlby+LuMleby9TcRN7LU7irv/VC/MpEl4PZaa/tiH/T/hzmyxne5m6TQ7aTaxqe9nQH1SRvL1M3Saruom9Fidx5/7qhc7r10OZaa78P+Fv3WQJ28vUbbJ1e5mUTQ7a9rKh0ZK3l6nbZFU3sdfiJO4s9K9eyGSeK/lP+Adtk7G90hijZW4vU7fJqm5iT8VP3FnoX73wmvEuYCZ3LkfaaPP2MolzOZjrnQDexDHyU+wRf8fd/C5gJvFPQHDvepY2l9teJmuTre/yljNX1fYyy+i4nxvAm1jVT7E0/o679S2xEv4EhPVdwJWVlRLmMrvtZd5vsu32Mu/nMkXbq7OOjuO5AbyJbTdZwlyZ/B1361timfd/AsL2LbGHDx/2ei4Ls73M400Ot73M47lM0fbqbEfH69wA3sThNtnruTL5O+62b4k17wJ4xPYtsbQvYFrFE7bby7zfZNvtffz4sddzVW0vCzM6jucG8Ca23WQJP8XS+DLuvb29XV1d3IkS3hJrzJX/lljrJkvYXjY0N2jby50oYbSquSzAN7H8TZbMf3Gvra0dM2bMyJEj9+zZwy3y9C2x3FyZb4kNt8mebi8LnRu07eUWeTpa1VwW+JtY5ibL57O4t7e3p6Sk0L/63/Knh9mmpiZ+JQ+EmyvhLbHhRnvNdm7QtpdfyQOq5rIwowN4E0vYZCV8Fvdz586tWrWKjtBje1JSUlpaGt1I+imeUjWXqRuNufE9l6kbHbS5qgzjT4ht9JCbmJh48+bN1tbW4uLiwcFBeh5Ht9D169f5VV2lai5TNxpz43suUzc6aHNV8VncCd0w3P+kz5o1i24w8yleUDWXqRuNufE9l6kbHbS5Svgv7obGxsaGhoaKiorFixfzy7ykai5TNxpz5VA1l6kbHbS5Mvk47idPnszIyMjPz+/v7+eXeUnVXKZuNObKoWouUzc6aHNl8nHcAQAgHMQdACAOIe4AAHEIcQcAiEOIOwBAHELcAQDiEOIOABCHEHcAgDiEuAMAxCHEHQAgDiHuAABxCHGXbRhAIPE/CeAxXOOyxc69fOPGjVlZWWlpad3d3fwyAFfFzt0+OHCNyxY793LvPqkSgBM7d/vgwDUum9N7+bVr1wT/5HR/f397ezt/qqaqqupPf/rTw4cP9S8vXbr0l7/8xVj54MGDBw4cYNqHTK5atWry5MlTpkzZunXrgOVD6OmU/Px860V6/vz5u+++S0euXLlC35nOPmnSpIkTJ164cIFO/O2334YPHz5Fk5CQsGzZMvo+jx49evvtt/UTyZw5c8zfsLW1dcSIEXT6X//61+nTp58/f55OjHwW2ynGBQt33srKypSUlGnTpi1cuNC4fujI8uXLk5OTafr69euNvwpre/3QdXvjxg19hVdge7H5lezQ8636+nr+VM3+/fuPHz9uPuXf//733r17T506tXPnTv24eSmNNn9pi1vHuGKNI+T+/fsZGRmpqal065eVlZnXd3q3h9eHa1w2p/dya0ltDQ4O7tq1S2+0FZXro48+qqio0L+kuL/33ns5OTn6l3rcnz59Stk6ffo0035iCwsLP/nkE+M76MrLy3/66SfrRTLH3VhERZ46dSrT+kWV1E+kKXPnzq2pqaHaRmgKxZ2arh+/d+9eUlIShTXyWWynmONuPW9zc/OECRMeP35Mx3/44Ye0tDT99AULFlCy6Sqls3/xxRd5eXlM+5621w+l37gmX4HtxQ5dxR5d+JUrV/Knaqxxp+/85MkTPe76cfNS6zVjFTXudHXNmDHju+++o+O///47HdcfknVO7/bw+nCNy+b0Xm4tqS0K0wcffGAbd9rFo11C+kmjZumnUNypR7NmzaIWs6G4Hzt2LDc31zgX/axSmltaWoxTSHp6OrO7SLZxp912elBhof0i27Zto4m2tTWY406Ki4u//PLLyGexnRI57nRp//a3vxmfea+H++LFi7T7aaxD6acg0pEI1w+dTo9AxiJHbC82ffPNmzfTLjA9JOu30ZkzZ1asWEG3Mj3J+Oabb+iU1atX081Kl4ouPy2iq2vevHl6WynudPvS4wQ9Gn377bfMbs+d+puVlTVz5kz6PrSjzbQHAO77WNcxWONufPy07ueff6bHS+NLp3d7eH24xmUz38uHpdofzKwlDefw4cO2cT969Oi6devoR5d+CDs7O5kW97Vr1zY2NlI7qCN63GkXlUphPuOGDRv+85//GF/Sg8SSJUuY3UUyx/2dd96hQFCw3nrrraamJhbaL6oh9fSXX36h2o4YMWL6EG7nl4s7ZZcuTOSz2E4xx916Xtp22vumRObn5xu7mcaLVJwI1w89oaFumhf9gW5r24OJ7cWuq6ujntLFo1OSk5OZFnd6+kI34sOHD/VHKWPP/caNGzt27GDaR8dRi5kW9zlz5tC209U4ZswY2k+3xn3fvn2bNm2ilWmWfhVZv491HYM17nSlcS/FmCHu8uEal01+3KnI+u4b/cTqO3163OnImjVrKFh6zrZu3VpbW2s+Y15enrlZ9DNPEWR2F8l2z/3HH39MTEykReaXlUePHp2dnU3Zst2VNoSLe4Sz2E6JvOeuu3//fmVlJY3TW1lUVERf6ovoyQ2d689//jN98wjXD5WXnluYF/3BmnW7uFsv9pYtW2j0Sg09WPb19dGIzz//XD+LviHml2XoON2ySzVMi7vxqjo9Wty+fdsa98zMTHqOwrTd8/fff9/2+9iuo7PGncpOc83rmCHu8uEal01y3KkLVIePNPQ0X3/BwYg7JY+ebpeUlNAZa2pqjHwwba922rRp5lcb6DjtTjK7i2QbdzJ79mwqi3nnlL7t/PnzaY8+Qm2ZJe4UI2pH5LPYTokcd9rvbmho0I/TWWjXmPaLqeD0RMe82uTJk+mbR7h+qqurjxw58vIMBmvW7eJuvdi0B208kNAtyLTHD323mlniXl9fT48E//rXv+jKN+JeWlqqr0y3O+3+W+O+fPlyPdy0Xz927Fjb72Ndx2CN+9mzZ83/B0BTaNfB+BJxlw/XuGyvH3dKAPcfYjrbuB8/ftz4kdNDT/8acWdaN+mZO52RvqfxEi2N2L17t55yA52ov2pvvUi2ce/q6nrvvfe6u7u5l5X1XWDb2hrMcafjTv9DlQ1NiRx3yhm1T/8PVcr6hAkT+vv7BwYG6AHPeCMK7cW/+eab9M0jXD+FhYX0tGbou5pYsx4x7mzoYtN0Cit9eefOHf0/pW3jrr94sm3bNv0JGT0J018301+WoQvZ1tZGG/Xs2TNr3Gkd/XkYbZF+Fdl+H24dgzXuNIUumH690Z4+PU6YX9ND3OXDNS7bK8RdfxVbR3tStLfI7UbpbONOP//ml1YoGSdOnDDHnVpG6dTPSAWk9akmlJvc3Nze3l7jjLqcnJzOzk7rRTLHXV9Ee7Xjxo0rLy9nln4dPHgwLy+PexGcmN/HSUEfOXIknUi9mG56K2SEs9hOMcfd9ryHDh2aMWMGVZu2mvY99fM+ePCA6kYnpqWl0ffZs2dPT0+P/k1srx860f79i9asR4u7frGpy1R5umC0+T/++COzizs9SNMlpOcTN27cSE9PpwtM4aZT6GGGokwXifpO3+H7779n4f9DlR7baP9af2Oo9ftY1zFY4860h6KPP/6YzkuPjvv27TOvj7jLh2tcNqdxjym0t8i9RRooglVVVfypOmvWLXEPCMRdPlzjsvk67kz7b1L+pGBramoK+7u+1qwj7iALrnHZ/B53cMCadcQdZME1Lhvu5RBAuNvLh2tcNtzLIYBwt5cP17hsuJdDAOFuLx+ucdlwL4cAwt1ePlzjsuFeDgGEu718uMZlGwYQSPxPAngM1zgAQBz6/03D/tf0DvleAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_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_S12025_V-86287018_ia" unitRef="pure">10</iic-com:NumeroRegistroClase>
<iic-com:DenominacionClase contextRef="FIL_S12025_V-86287018_ia">EUROPEAN IN FUN ESG SEL FIL D5</iic-com:DenominacionClase>
</iic-com:DatosRegistroClase>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIL_S12025_V-86287018_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-fil:DatosGeneralesClaseFIL>
<iic-com-fon:NumeroParticipaciones decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="pure">0</iic-com-fon:NumeroParticipes>
<iic-com-fon:BeneficioBrutoParticipacion decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
<iic-com:DistribuyeDividendos contextRef="FIL_S12025_V-86287018_da">false</iic-com:DistribuyeDividendos>
<iic-com:InversionMinimaDescripcion contextRef="FIL_S12025_V-86287018_ia">50.000.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy2" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12025_V-86287018_ipy3" unitRef="euro">0.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12025_V-86287018_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12025_V-86287018_ia">2025-06-30</iic-com:FechaDefinitivo>
<iic-com:ImporteDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:ImporteDefinitivo>
<iic-com:EstimacionDefinitivo decimals="4" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0.0000</iic-com:EstimacionDefinitivo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0.0000</iic-com:ValorLiquidativo>
<iic-com:DiferenciaEstimadoDefinitivo contextRef="FIL_S12025_V-86287018_ia">false</iic-com:DiferenciaEstimadoDefinitivo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIL_S12025_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_S12025_V-86287018_da" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.00</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_V-86287018_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-fil:DatosGeneralesClaseFIL>
<iic-fil:RentabilidadClaseFIL>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_03 contextRef="FIL_S12025_V-86287018_da">03</iic-com:XCode_PeriodicidadCalculoVL_03>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-86287018_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
</iic-com-fon:VolatilidadIndice>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-86287018_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto contextRef="FIL_S12025_V-86287018_da">iVBORw0KGgoAAAANSUhEUgAAAfQAAAEsCAIAAAC62dafAAAlUElEQVR4Xu3di18Vdf7H8f60tu1nu7mViYJC3lJM0zC7iFJmprlZtCjexVTQJE2QdCVvG+qWaKZp0ZLXDdS8QEKACYJ8f5/OrKdhZg7zRc93xmFez4cPH8PMnPM535k57/M9wzDfRxQAYNB5xDkDABB9hDsADEJmwz07O3vIPXV1dXfv3n300UeH22zatMnxkA0bNmRmZo4dO3bXrl2ORQAATQbDvbe3NyMjwz7HCnf7HIfDhw/n5ua2trZ2dHTIB0NDQ4NzDQCABoPhfv369SlTptjn+Ib7ypUrS0tLrelly5aVl5f3XQ4A0GIw3E+dOjVq1KhXX301Kytr6dKldxMk3Efa1NTU2B9SXV09bdq0W7dutbS0jB07dvny5falAABNBsP9woULlZWVEuh37tyZNWvWzp07PXvuu3fvfjFBAl1WKCoqysjImDBhwrx580pKShwrAwB0GAz33gRrWpJdUtsz3O1khZ6eHmt6yZIl/E4VAO6PwXCXQJ87d253d3d7e3tBQcH+/ft9w/3kyZMTJ07s6upqamrKyspqa2tzrgEA0GAw3CXWly9fnpOTk5mZuX79enXvF6r2c+7vvPOO41ErV64cMWLE5MmTT5w44Vj07bffHjx4UD4zknMWLlz4NgDEjESfLRq9GQx3QyTfk9PSSNsSAIgFnegj3AEgYnSij3AHgIjRiT7CHQAiRif6CHcAiBid6CPcASBidKKPcAeAiNGJPsIdACJGJ/oIdwCIGJ3oI9wBIGJ0oo9wB4CI0Ym+gMI9eXvIB0e4A4g5negLItxLSkqsYTfSMoYq4Q4g5nSiz3i4nz59eujQofZwd65hozOGKuEOIOZ0os9suEtGT506taysTDPcdcZQJdwBxJxO9JkN9wULFhw9enTnzp32cLffz/0+xlAl3AHEnE70GQz3ffv2FRUVqcSQTP303Ac6hirhDiDmdKLPYLjPmTMnMzMzJydn2LBhQ4cOXbx4sWe42+mMoUq4A4g5negzGO5J/ffc7XTGUCXcAcScTvSFEO72c+73MYbqJ598kpyj00IAGGR0oi+IcE8veu4AYk4n+gh3AIgYnegj3AEgYnSij3AHgIjRiT7CHQAiRif6CHcAiBid6CPcASBidKKPcAeAiNGJPsIdACJGJ/oIdwCIGJ3oI9wBIGJ0oo9wB4CI0Yk+s+G+YsWKrKysESNGWOMrMYYqADw4negzGO7Hjh2bPn16d3d3W1tbRkbG+fPnfW/5yxiqAOBLJ/oMhntdXd3x48et6RkzZsiPvuHOGKoA4Esn+gyGu2Xv3r3Sf3/33Xd7e3vd93NnDFUAGCid6DMe7k1NTQcOHBg3blx9fb1nz50xVAFgQHSiz2C419bWnjlzxppevXr1xo0bPcPdjjFUAcCXTvQZDHeJ5vz8/M7Ozvb29hdeeOGLL77wDXfGUAUAXzrRZzDcrXMso0aNyszMXLNmjec5d8ZQBYCB0ok+g+FuCD13ADGnE32EOwBEjE70Ee4AEDE60Ue4A0DE6EQf4Q4AEaMTfYQ7AESMTvQR7gAQMTrRR7gDQMToRB/hDgARoxN9hDsARIxO9BHuABAxOtFHuANAxOhEn9lwr6ioGDNmTEZGRmFhYU9PD2OoAsCD04k+g+He2NiYk5PT1tbW0dGRl5cnYe17y1/GUAUAXzrRZzDcjx07lhwEVSbWrl3rG+6MoQoAvnSiz2C4JzU3N48fPz45QLb9fu6MoQoAA6UTfcbDfffu3aNHj/7yyy9VYvgOd8+dMVQBYEB0os9guPf29s6fP18yWlLbmuMZ7naMoQoAvnSiz2C419TU5Ofn2+f4hjtjqAKAL53oMxjuxcXFQ4YM+ds9JSUl7nPujKEKAAOlE30Gw90Qeu4AYk4n+gh3AIgYnegj3AEgYnSij3AHgIjRiT7CHQAiRif6CHcAiBid6CPcASBidKKPcAeAiNGJPsIdACJGJ/oIdwCIGJ3oI9wBIGJ0om8A4d7b2+ucFQbCHUDM6USff7i3t7eXlZW9//77ixI+/PDD48ePO1dK7Zdffpk5c6Y1zRiqAPDgdKLPP9yrqqpaW1vtc06dOnX69Gn7nFQqKipyc3MnTZpk/eh7y1/GUAUAXzrR5x/uSVevXl2xYkV1dbVzQWpfffXVtm3b9MOdMVQBwJdO9PmH+5UrV6wJiembN2+uXr2673IfjY2NjnC338+dMVQBYKB0os8/3E+ePFlSUvLTTz/dR89deYV73+WMoQoAA6MTff7hrhLXyezdu7e0tLS5udm5zI9vuNsxhioA+NKJPv9wb2hoKC4urqys7OzsrKio2LZtm3ONfg0o3BlDFQB86USff7hLmv/yyy/JU+2OK2d8ucPdfs6dMVQBYKB0os8/3CXZV6xY4fjNZ4jouQOIOZ3o8w/3GzduOOb09vbex8n3dCHcAcScTvT5h/vevXvXrFmza9euEydOHD58ePPmzevWrbt8+bJzvaAQ7gBiTif6/MNddHd3nz17VlK+tra2qanJuThYhDuAmNOJPq1wf6gQ7gBiTif6CHcAiBid6PMP93nz5uXm5mZkZLz66qsjR458+eWXnWsEi3AHEHM60ecf7mLBggXd3d0qcaH6u+++61wcLMIdQMzpRJ9WuL/22muXLl2SicuXL+fn5zsXB4twBxBzOtGnFe4XLlyQzvvrr7++cOHCo0ePOhcHi3AHEHM60acV7nv27Jk9e3Z+QnJYpbAQ7gBiTif6tMLdOudeVFTU1dX197//3bk4WIQ7gJjTiT6tcJ81a9aVK1fmz58v/y9cuNC5WM+BAwfGjBnz3HPPff755yr1eKqO1dwIdwAxpxN9WuF+6dKlM2fO/Pe//y0sLKytrXUu1tDS0jJy5MibN2+2traOGjWqubnZ8/a/7tUcKyjCHUDs6USff7in5Tr3PXv2FBQUWNNLly7duXOnZ7i7V+u7/HeEO4CY04k+/3BX6bjOffPmzWvWrLGmy8vL169f7763e01NjXu1P57iHsIdQMzpRJ9WuD/4de5lZWVr1661piW1161b59lzd6/Wd/nvCHcAMacTfVrhbr/O/eLFi87FGqqrq9944w1retmyZVVVVZ7h7l6t7/LfEe4AYk4n+vzDvaGh4XxfzjU03Lx5MzMzs6Oj49atW9nZ2Tdu3PAMd/dqjhUU4Q4g9nSizz/cP/vssy19OdfQs3///okJ9ksh7efcrfFUHavZMYYqACi96PMP9zMuzjWCRc8dQMzpRJ9/uDu67ffdc08Xwh1AzOlEn3+4p+WcexoR7gBiTif6/MPdOudeWlq6evXqsrIyeu4AEC6d6PMPd7Fp06YZM2YsWbLklVde2b59u3NxsAh3ADGnE31a4f7WW28lp61rWkJEuAOIOZ3o8w/3mzdvvvfeexKply5dOnTokM6TGkW4A4g5nejzD/elfS1atMi5RrAIdwAxpxN9/uGuGIkJAB4mOtGnFe6MxAQADw+d6NMK97SMxJQuhDuAmNOJPq1wb2xsPHNvJKYjR444FweLcAcQczrR5xPut2/fPnToUEFBwaEECdaB3s/9l19+SZ6mTzVuqt2GDRsyMzPHjh27a9cuxyIL4Q4g5nSiTyvcFy1aZIW7qKurc66UWkVFRW5u7qRJk6wfPW/za3f48GFZv7W1taOjIzs7u6GhwbkG4Q4g9nSizyfcLWVlZdJhn3ePc3FqX3311bZt2/TDfeXKlaWlpdb0smXLysvL+y7/HeEOIOZ0ok8r3HWeKJXGxkZHuNvv4V5TU2Nfubq6etq0abdu3WppaRk7duzy5cvtSy2EO4CY04k+rXCfM2dOVVVVXV3dfxKci2127979YoKkszXHHe5/rJ1gf4isUFRUlJGRMWHCBPmKUFJS4lhZEe4AYk8n+rTCfWvCli1brAnn4n75hrudrNDT02NNL1myxPN3qoQ7gJjTiT6tcK+urp45c+aqVas+/vjjAwcOOBf3a0DhfvLkyYkTJ3Z1dTU1NWVlZbW1tTnXINwBxJ5O9GmF+5tvvin/S7jL/wP9C1V3uNvPubvvMbly5coRI0ZMnjz5xIkTjkWMoQoASi/6tMI9Pz+/vr6+uLj4hx9+sII+RPTcAcScTvRphXtzc/Pq1avnz59fUlIi087FwSLcAcScTvT5h3tvb29jY2NnZ6dMd3V1DeiPmEwg3AHEnE70+Ye7PEtBQcHLL79cWFgoE0uWLHGuESzCHUDM6USff7hbN5NpaWkZ6F1lDCHcAcScTvT5h3vyghb3lS2hINwBxJxO9PmH+/PPP78pITnhXCNYhDuAmNOJPv9wP+HiXCNYhDuAmNOJPv9wf9gQ7gBiTif6CHcAiBid6CPcASBidKKPcAeAiNGJPrPhXlFRMWbMmIyMjMLCwp6eHsZQBYAHpxN9BsO9sbExJyenra2to6MjLy9Pwtr3lr+MoQoAvnSiz2C4Hzt2LDkIqkysXbvWN9wZQxUAfOlEn8FwT2pubh4/fnxdXZ37fu6MoQoAA6UTfWkOd/cYqjJn9OjRX375pUoxEhNjqALAgOhEX5rD3a63t3f+/PmS0cmg9wx3O8ZQBQBfOtFnMNxramocN5L0DXfGUAUAXzrRZzDci4uLhwwZ8rd7SkpK3Ofc3XeaZAxVAOifTvQZDHdD6LkDiDmd6CPcASBidKKPcAeAiNGJPsIdACJGJ/oIdwCIGJ3oI9wBIGJ0oo9wB4CI0Yk+wh0AIkYn+gh3AIgYnegj3AEgYnSij3AHgIjRiT7CHQAiRif6zIb7ihUrsrKyRowYYY2vxBiqAPDgdKLPYLgfO3Zs+vTp3d3dbW1tGRkZ58+f973lL2OoAoAvnegzGO51dXXHjx+3pmfMmJEcZq/vWn0whioA+NKJPoPhbtm7d6/03999993e3l73/dwZQxUABkon+tIc7u4xVJuamg4cODBu3Lj6+nrPnjtjqALAgOhEX5rD3a62tvbMmTPW9OrVqzdu3OgZ7naMoQoAvnSiz2C4SzTn5+d3dna2t7e/8MILX3zxhW+4M4YqAPjSiT6D4W6dYxk1alRmZuaaNWs8z7kzhioADJRO9BkMd0PouQOIOZ3oI9wBIGJ0oo9wB4CI0Yk+wh0AIkYn+gh3AIgYnegj3AEgYnSij3AHgIjRiT7CHQAiRif6CHcAiBid6CPcASBidKKPcAeAiNGJvoDCvbe31znrfhHuAGJOJ/qCCPeSkhJr2A3GUAWAB6cTfcbD/fTp00OHDrWHu3MNG8ZQBQBfOtFnNtwlo6dOnVpWVqYZ7oyhCgC+dKLPbLgvWLDg6NGjO3futIe7/X7ujKEKAAOlE31pDnf7gKj79u0rKiqSmY5w7+chjKEKAL50oi/N4W43Z86czMzMnJycYcOGDR06dPHixZ7hbscYqgDgSyf6DIZ7Uv89dzvGUAUAXzrRF0K428+5M4YqAAyUTvQFEe7pRc8dQMzpRB/hDgARoxN9hDsARIxO9BHuABAxOtFHuANAxOhEH+EOABGjE32EOwBEjE70Ee4AEDE60Ue4A0DE6EQf4Q4AEaMTfYQ7AESMTvQR7gAQMTrRZzbcs7Ozh9xTV1fHGKoA8OB0os9guPf29mZkZNjn+N7ylzFUAcCXTvQZDPfr169PmTLFPsc33BlDFQB86USfwXA/derUqFGjXn311aysrKVLl95NYAxVAHhAOtGX5nC3D4h64cKFyspKCfQ7d+7MmjVr586dnj13xlAFgAHRib40h7tdb4I1Lckuqe0Z7naMoQoAvnSiz2C4S6DPnTu3u7u7vb29oKBg//79vuHOGKoA4Esn+gyGu8T68uXLc3JyMjMz169fr9I0hqq9O79w4cK3ASBmJPps0ejNYLgDAMJCuAPAIES4A8AgFO1wt87CB2P9+vXOWeZR1KhQih4MqS5FjQq46KlTp5xp6BLtcA/SQdtVOoGhqFGhFFUh1aWoUaEU7R/hrkvnozLtKGpUKEVVSHUpalQoRftHuAPAIES4A8AgRLgDwCBEuAPAIES4a7HfBA0m/Pzzz99+++2dO3ecC0wKpWhHR0dra6tzrmHBF5X3i2xe51zzQqkrRd97772mpibnglAR7v5qamoyMzOHDRv21ltvXbp0ybnYjMOHD//444/OueaFUvfzzz8fPnz4xIkTn3vuOc+7xZkQStF9+/Y9++yzTzzxxMaNG53LjAmlaENDg1T0vLGrUaHULS8vf/311x+2/h/h7uO3334bM2ZMW8JHH330zDPPVFVVOVcy4MSJE48//viWLVsCPmKCr3vr1i2J15aWFplev36950380y6Uos3NzXIsyf9W9Rs3btTX1ztXSrdQilrGjx+fm5s7d+5cee90dXUF9gkacN0zZ86MGDHi5s2bMi2dv7Kysurq6oC/Dnoi3H3Im+H5559P/nj16lX5cceOHbZVjJB3YEZGxuzZs2fOnBnk173g6164cGHatGnW9OnTpxcsWGBNG/10CaXosWPH3k7cqbWnp2f06NF5eXmSttYcc0IpaiktLZUvguvWrZMvvgUFBZ9++qlzDTMCrrt27dpZs2bJ5j137px8jkr1/ATneoEj3PtjnZOVL1ybN29OzpSP6KysrNu3b9tWTCer6JEjR6ybHldWVkraysHqXC+tkmefv/7668DqWkWlRzllypQDBw7InOPHj3/wwQcy0d7eLp0vWeR8zAMLpahK1K2trR05cqR8rly7dk0iQD5IpF8pUXv27Fnn2mkSVlHrWJJurPWpKW+fP/3pTytXruzu7naunSb2X58EVtcqKtuzuLh4zpw58+fPt74VyUaePn36xYsXnQ8IFuGeUvKcbHZ2tvy/ePFi65uXeO2116RH33f19PA8ESxHyYQJEySA5DDqu3p6eBZVhuvaizY2Nlq/BDt48KC8FVViLILkUOlpFEpRZasrfedff/3Vvkg+YyR57XPSJdyi1rH00ksvXb58WaalnGSfoVOa7gM4gLqOonLkPPbYY8lPEenL//TTT30fETTC3ZvjnOyqVauKioqefPJJ+YhevXr13LlznQ9Ih35OBEu8bt26NTkGYRr1U1QZq5uq6DfffCPbVt420vG5e/dun8c8sFCKqhR16+rqjh49WlFRISngfEA6PCRFy8vLJQFramqsFUyc9XIXVYnfcBqt61n0/Pnz8v/3338v3xg4LfPw8jwnK32BysrKPXv2GPqW51lUGTg07R6qotYZg4yMjKtXr/6xdpqEUlSlqCtfF+T9L32Fzs7OPmunyUNSVLbt/v37gz+WpO6+ffv6rJdWnkVV4oyQbOE1a9YY2sIDQrh7u3PnTsDnZBVFE0Wl+3PkyBHnA9IhlKKq37qhbGGKPrhQig4U4e7Um6ASvzgN7JxsKEXVvboUda6dJqHs1lCKqlC3cByK3gfCvQ/Pv1cyfU42lKLKqy5F08hdVJmvG0pR5VWXoqEj3P+Q6u+V5CuYuXOyoRRVKepSNF08iyrDuzWUoipFXYqGjnD/Qz9/r3TlyhVD52RDKapS16VoWqQqqkzu1lCKqtR1KRouwr2PWbNmBfn3SpZQiqqQ6lLUtkr6hVJUhVQ3PkXvD+H+P9Yfm12/fn3y5MnB/L2SCrWofJeUcoHVjU9RFepuDaVowFs4PkUfEOH+O/sfmzU1NQXw90rqISja1tYmPY4A6sanqHoIdmsoRQPbwvEp+uAId+8/Nrt8+fKOHTvM/b3Sw1NUGa4bn6IqRd34FFWG68anaFoQ7in/2My6WNgQig6+oiqkuhQdfEXTIu7hLp+6dwL/Y7P4FFWJq8diUjSULUxRo0VVSMdSWsQ93N9//305aG4G+8dm8SmqEnVv3LgRk6LBb2GKGi2qQjqW0iLu4S7fuZIn0VRQf2wWn6Kqb934FFVB1aWo0aIqpGMpLeIe7uKzzz6rra21pgP7Y7P4FFW2uvEpqgKsS9G+a6VfKMfSg4tpuCevWrV+LCwsTA4pZ/SPzZqbmxsaGqzpwIraGxtYUXtLla2u0aKpdqvRoqlaqgzXDX23BlY09JaqoI6l9IpjuDuuWlWJX48sWrTI9Pes6urqzMzMyZMny3GjgirqaGwwRR0tVYE0NpTdGkpLlauxwRTlADZdN71iF+6prlqtq6vbtGlTn1XTSg6L8ePHd3R0yPTFixc/+uijf/7zn6dOnTJa1LOxobRUul1G63q2VBlubCgtVSkaa7qoZ2M5gB9msQv3fq5aLS8vv3bt2h+rppU8vxym8r8cLuPGjSstLc3Ly3v99deNFk3V2C1btpgrmqqlKjH4maG6qVpqdLeG0lKVurGh7Nb4tFQZ3q1pF7twv5P6UlnrszrtehNkYvHixRs2bFi1atXhw4dV4rpd6SCcOXPG+YD06aexhi7RtRrr2dKzZ89a28GEflpqdLcG31LVb2NN7FYO4GB2a9rFKNxlP/34448q2BFqamy39pfqU6dOlWnriBH5+fnnzp3r+4g0SLZUhdTYgoKCiRMnBtBSFfZuDaWlKsDGhnIAqzjtVnNiFO4nTpx4/PHH5Qtd8uPX9FWr7lv7b9++vbCwcPjw4SUlJcuXLzc0RLq7pSrwxj799NMvvfSS6ZYqr8bGp6XKcGPDOoCVV2ONtlS5GhvYbjUnRuFeX1+fkZExe/bsmTNnWlc1mb5q9UaKW/tfvHjx008/NXfLIXdLVUiNXbdundGWKq/GxqelynBjPVsawAGsvBprtKUqRWMD2K3mxCLcrR3z9ddfS3dAJiorK+UQsb5wmbtq1Soa/K39pa5nS9Wga2x8dms/LVWGGxtwS1W/jTXaUhX4bjUtFuFu3ZXCPke6HhMmTPjggw+6urrs89MoeSuMgG/t72hsAC1VITU2Prs1lJaqe7dVCbKlKqTGhrJbTYtFuDvuSmGRA2Xr1q09PT2O+emSLBrwrf3djTXdUhVSY90tVeYbG5+Wqnt1g2ypCqmxoexW02IR7qrvXSkCYy8a5K3949NYWmpasm5gLVUhNTaU3WpUXMJd9b0rhVHJ64JVgEUdgqlrb6kKqqhDYEVD362BFY3Pbn0YWmrOYA53+3XBKqi7Q9ivC7506VIwRR0tVYE01tFSFUjRUFqqXI0NpujDcACrQOqGsltDaWmQBnO4uy+VNX13CPd1wVVVVaaLKq+WKsON9WypMlxUhdFSlaKxposqr8aaLurZUmW+rrulynDRsFoapMEc7u5LZZXhu0N4Xiq7Y8cOo0VVipYqk41N1VJlsqgKo6UqdWONFlUpGmu0aKqWKsN1PVuqTBYNq6VBGszh7nmprL1rYILnpbLSTbCtkn6eLVWGG+vZ0tu3bxstGkpLVYrGhrJbQ2npoNytobQ0SIMw3Ds6OlpbWx0zTV8qmywa8KWy7saabqm6VzQ+LVXB7lZ3S1WAjQ2ypcqrsYO1pcEbbOG+b9++Z5999oknnti4caNjkblLZR1FA7tUNlVjzbVU9S0an5aqoHZrqpaqABsbTEtV6sYOvpaGYlCFe3Nz85gxY+R/6x7/8iFcX1/vXCndUhU1falsqrpGeRaNT0uV4d2aqqhpnnWNtlSlKOpcKd08i5puaVgGVbgfO3bs7bfflgn5zB89enReXp7sP2uOOaEUVSHVpahzvbQKpagKqW58ioblEeeMKJNP48zMzAsXLly7dq20tLS3t1e+38nOO3v2rHPV9AmlqAqpLkUHX1EVUt34FA3LoAp3IfvM8cvuKVOmyL60z0m7UIqqkOpS1D4n7UIpqkKqG5+ioRhs4Z5UV1d39OjRioqKWbNmOZcZE0pRFVJdihoVSlEVUt34FA3SoA33gwcP5ufnFxcXd3Z2OpcZE0pRFVJdihoVSlEVUt34FA3SoA13AIgzwh0ABiHCHQAGIcIdAAYhwh0ABiHCHQAGIcIdAAYhwh0ABiHCHQAGIcIdAAYhwh0ABiHCPWiPALHkfCfAMLZ40B6eo3zJkiVz587Ny8tra2tzLgPS6uE57OODLR60h+coNzRGJeD28Bz28cEWD9pAj/IzZ85o3m+6s7OzubnZOTdh165djz766PXr160fT5069de//jW58vbt27du3aoSI0y+/fbb48aNmzBhwooVK9zDz8uc4uJi90u6e/fu3/72N5n4z3/+I88sD3/uuedycnJOnDghM3/99dfHH398QkJGRsYbb7whz9PU1PR///d/1kwxbdo0+xNeu3ZtyJAhMn/s2LGTJk06fvy4zOz/IZ5Vki8s1WOrqqrGjBkzceLE1157Lbl9ZOLNN9/Mzs6W6h988EHylrCe20e27blz56wV7oPny3au5EW+b9XW1jrnJmzZsmX//v32OV988cWmTZsOHTr00UcfWdP2pVLa/qMnxzrJDZucED///HN+fv748eNl75eXl9vXH+hhjwfHFg/aQI9yd5J66u3tXb9+vZXRbpJcL774YkVFhfWjhPtTTz21aNEi60cr3Lu7uyW2Dh8+rBLv2JKSknfeeSf5DJZt27Z9//337pdkD/fkIknk559/XiXyS1LSmilVpk+fvmfPHknbfjJFwl0y3Zq+cuXK6NGjJVj7f4hnFXu4ux/b2NiYlZV1+/ZtmT558mReXp41/+WXX5bIlk0qD1+5cmVRUZFKPKfn9pHoT27J++D5svuu4k1e/Lx585xzE9zhLs98584dK9ytaftS95Zx8w132Vy5ublff/21TP/2228ybX0kWwZ62OPBscWDNtCj3J2kniSYnnnmGc9wly6edAnlnSaZZc2RcJc8mjJlimSxuhfue/fuLSwsTD5K3qsSzZcvX07OETNnzlReL8kz3KXbLh8qqm9+iVWrVklFz7RNsoe7KC0t/eSTT/p/iGeV/sNdXu0LL7yQHPPeCu5vv/1Wup/JdST6JRBlop/tI/PlEyi5aEA8X7Y8+bJly6QLLB/J1j768ssv33rrLdnL8iVj9+7dMmfBggWyW+VVyeuXRbK5XnrpJStbJdxl/8rnhHwaffXVV8qr5y75O3fu3MmTJ8vzSEdbJT4AHM/jXifJHe7JsactP/zwg3xeJn8c6GGPB8cWD5r9KH9kvPc/O3eSprJjxw7PcP/8888XL14sb115E7a0tKhEuL/33nt1dXWSHZIjVrhLF1WSwv7Af/zjH//+97+TP8qHxOzZs5XXS7KH+5NPPikBIYH15z//ub6+XvXNL0lDydPz589L2g4ZMmTSPY7OryPcJXblxfT/EM8q9nB3P1baLr1vicji4uJkNzN5ksqhn+0jX2gkN+2L/kf2tec/G8+XXVNTI3kqL0/mZGdnq0S4y9cX2YnXr1+3PqWSPfdz586tXbtWJcaNkyxWiXCfNm2atF0247PPPiv9dHe4f/zxx0uXLpWVpZa1idzP414nyR3ustEcp2LsCPfgscWDFny4SyJb3Td5x1qdPivcZWLhwoUSWFacrVixYt++ffYHFhUV2TNL3vMSgsrrJXn23L/77rvMzExZZD+tPGzYsPnz50tseXalk1KFez8P8azSf8/d8vPPP1dVVUk5KyvXrVsnP1qL5MuNPOovf/mLPHk/20eSV75b2Bf9jzvWvcLd/bKXL18upeclyIflrVu3pMSHH35oPcRqiP20jEzLnp2ToBLhnjyrLp8WP/30kzvcCwoK5DuKSnTPn376ac/n8VzH4g53SXapa1/HjnAPHls8aAGHu+SCpMOLCfI13zrhkAx3iTz5ul1WViYP3LNnTzI+VKJXO3HiRPvZBpmW7qTyekme4S6mTp0qyWLvnMrTzpgxQ3r0/aStcoW7hJFkR/8P8azSf7hLv/vo0aPWtDxEusbSL5YEly869tXGjRsnT97P9qmurt65c+cfD0hyx7pXuLtftvSgkx8ksgdV4vPD6lYrV7jX1tbKJ8G//vUv2fjJcN+8ebO1sux36f67w/3NN9+0glv69cOHD/d8Hvc6Se5wP3LkiP13AFJFug7JHwn34LHFg/bg4S4R4PiFmMUz3Pfv3598y1lBL/8nw10lclO+ucsD5TmTp2ilxIYNG6woT5KZ1ll790vyDPfW1tannnqqra3NcVrZ6gJ7pm2SPdxleqC/UFX3qvQf7hJnkn3WL1Ql1rOysjo7O7u6uuQDL3khivTiH3vsMXnyfrZPSUmJfK2596w27ljvN9zVvZct1SVY5ceGhgbrl9Ke4W6dPFm1apX1hUy+hFnnzazTMvIib9y4IY3q6elxh7usY30PkxZZm8jzeRzrJLnDXarIC7O2m/T05XPCfk6PcA8eWzxo9xHu1llsi/SkpLfo6EZZPMNd3v/2UysSGQcOHLCHu2SZRKf1QElAWV/SROKmsLCwo6Mj+UDLokWLWlpa3C/JHu7WIunVjhgxYtu2bcqVX9u3by8qKnKcBBf26zgl0J944gmZKXkxyXYpZD8P8axiD3fPx1ZWVubm5kpqS6ul72k99urVq5JuMjMvL0+eZ+PGje3t7daTeG4fmel9/aI71v3C3XrZksuS8vLCpPnfffed8gp3+ZCWVyjfJ86dOzdz5kx5wRLcMkc+ZiSU5SVJvsszfPPNNyr1L1Tls03619aFoe7nca+T5A53lfgoeuWVV+Sx8un48ccf29cn3IPHFg/aQMP9oSK9Rccl0pAQ3LVrl3OuxR3rrnCPCcI9eGzxoEU63FXi16TOWfFWX1+f8m993bFOuCMobPGgRT3cMQDuWCfcERS2eNA4yhFDHPbBY4sHjaMcMcRhHzy2eNA4yhFDHPbBY4sHjaMcMcRhHzy2eNA4yhFDHPbBY4sH7REglpzvBBjGFgeAQej/AXGwTQlh6iMmAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
</iic-com:RentabilidadUltimosAnnos>
<iic-com:ModificacionPoliticaInversion>
<iic-com:ModificadaPoliticaInversion contextRef="FIL_S12025_V-86287018_da">false</iic-com:ModificadaPoliticaInversion>
</iic-com:ModificacionPoliticaInversion>
</iic-fil:DatosClaseFIL>
<iic-fil:DistribucionPatrimonioFIL>
<iic-com:DistribucionPatrimonioInversionesFinancieras decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">240428927</iic-com:DistribucionPatrimonioInversionesFinancieras>
<iic-com:DistribucionPatrimonioInversionesFinancieras decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">214726865</iic-com:DistribucionPatrimonioInversionesFinancieras>
<iic-com:DistribucionPatrimonioCarteraInterior decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0</iic-com:DistribucionPatrimonioCarteraInterior>
<iic-com:DistribucionPatrimonioCarteraInterior decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0</iic-com:DistribucionPatrimonioCarteraInterior>
<iic-com:DistribucionPatrimonioCarteraExterior decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">240428927</iic-com:DistribucionPatrimonioCarteraExterior>
<iic-com:DistribucionPatrimonioCarteraExterior decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">214726865</iic-com:DistribucionPatrimonioCarteraExterior>
<iic-com:DistribucionPatrimonioInteresesCartera decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0</iic-com:DistribucionPatrimonioInteresesCartera>
<iic-com:DistribucionPatrimonioInteresesCartera decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0</iic-com:DistribucionPatrimonioInteresesCartera>
<iic-com:DistribucionPatrimonioInversionesDudosas decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">0</iic-com:DistribucionPatrimonioInversionesDudosas>
<iic-com:DistribucionPatrimonioInversionesDudosas decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">0</iic-com:DistribucionPatrimonioInversionesDudosas>
<iic-com:DistribucionPatrimonioLiquidez decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">2498694</iic-com:DistribucionPatrimonioLiquidez>
<iic-com:DistribucionPatrimonioLiquidez decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">187594</iic-com:DistribucionPatrimonioLiquidez>
<iic-com:DistribucionPatrimonioResto decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">-523868</iic-com:DistribucionPatrimonioResto>
<iic-com:DistribucionPatrimonioResto decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">1323535</iic-com:DistribucionPatrimonioResto>
<iic-com:DistribucionPatrimonioTotal decimals="0" contextRef="FIL_S12025_V-86287018_ia" unitRef="euro">242403753</iic-com:DistribucionPatrimonioTotal>
<iic-com:DistribucionPatrimonioTotal decimals="0" contextRef="FIL_S12025_V-86287018_ipy" unitRef="euro">216237994</iic-com:DistribucionPatrimonioTotal>
</iic-fil:DistribucionPatrimonioFIL>
<iic-fil:VariacionPatrimonialFIL>
<iic-com:VariacionPatrimonialFinPeriodoAnterior decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">216237994.87</iic-com:VariacionPatrimonialFinPeriodoAnterior>
<iic-com:VariacionPatrimonialFinPeriodoAnterior decimals="0" contextRef="FIL_S12025_V-86287018_dpp" unitRef="euro">165288273.93</iic-com:VariacionPatrimonialFinPeriodoAnterior>
<iic-com:VariacionPatrimonialFinPeriodoAnterior decimals="0" contextRef="FIL_S12025_V-86287018_daa" unitRef="euro">216237994.87</iic-com:VariacionPatrimonialFinPeriodoAnterior>
<iic-com:VariacionPatrimonialSuscripciones decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">7.12</iic-com:VariacionPatrimonialSuscripciones>
<iic-com:VariacionPatrimonialSuscripciones decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">23.48</iic-com:VariacionPatrimonialSuscripciones>
<iic-com:VariacionPatrimonialSuscripciones decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">7.12</iic-com:VariacionPatrimonialSuscripciones>
<iic-com:VariacionPatrimonialSuscripcionesRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-62.29</iic-com:VariacionPatrimonialSuscripcionesRespectoFinAnterior>
<iic-com:VariacionPatrimonialBeneficioDistribuido decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialBeneficioDistribuido>
<iic-com:VariacionPatrimonialBeneficioDistribuido decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">0</iic-com:VariacionPatrimonialBeneficioDistribuido>
<iic-com:VariacionPatrimonialBeneficioDistribuido decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0</iic-com:VariacionPatrimonialBeneficioDistribuido>
<iic-com:VariacionPatrimonialBeneficioDistribuidoRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialBeneficioDistribuidoRespectoFinAnterior>
<iic-com:VariacionPatrimonialRendimientoNeto decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.41</iic-com:VariacionPatrimonialRendimientoNeto>
<iic-com:VariacionPatrimonialRendimientoNeto decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">3.70</iic-com:VariacionPatrimonialRendimientoNeto>
<iic-com:VariacionPatrimonialRendimientoNeto decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.41</iic-com:VariacionPatrimonialRendimientoNeto>
<iic-com:VariacionPatrimonialRendimientoNetoRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-86.06</iic-com:VariacionPatrimonialRendimientoNetoRespectoFinAnterior>
<iic-com:VariacionPatrimonialRendimientoGestion decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.63</iic-com:VariacionPatrimonialRendimientoGestion>
<iic-com:VariacionPatrimonialRendimientoGestion decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">4.08</iic-com:VariacionPatrimonialRendimientoGestion>
<iic-com:VariacionPatrimonialRendimientoGestion decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0.63</iic-com:VariacionPatrimonialRendimientoGestion>
<iic-com:VariacionPatrimonialRendimientoGestionRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-80.68</iic-com:VariacionPatrimonialRendimientoGestionRespectoFinAnterior>
<iic-com:VariacionPatrimonialGastosRepercutidos decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-0.22</iic-com:VariacionPatrimonialGastosRepercutidos>
<iic-com:VariacionPatrimonialGastosRepercutidos decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">-0.38</iic-com:VariacionPatrimonialGastosRepercutidos>
<iic-com:VariacionPatrimonialGastosRepercutidos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">-0.22</iic-com:VariacionPatrimonialGastosRepercutidos>
<iic-com:VariacionPatrimonialGastosRepercutidosRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-29.31</iic-com:VariacionPatrimonialGastosRepercutidosRespectoFinAnterior>
<iic-com:VariacionPatrimonialComisionGestion decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-0.19</iic-com:VariacionPatrimonialComisionGestion>
<iic-com:VariacionPatrimonialComisionGestion decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">-0.31</iic-com:VariacionPatrimonialComisionGestion>
<iic-com:VariacionPatrimonialComisionGestion decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">-0.19</iic-com:VariacionPatrimonialComisionGestion>
<iic-com:VariacionPatrimonialComisionGestionRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-23.19</iic-com:VariacionPatrimonialComisionGestionRespectoFinAnterior>
<iic-com:VariacionPatrimonialGastosFinanciacion decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialGastosFinanciacion>
<iic-com:VariacionPatrimonialGastosFinanciacion decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">0</iic-com:VariacionPatrimonialGastosFinanciacion>
<iic-com:VariacionPatrimonialGastosFinanciacion decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0</iic-com:VariacionPatrimonialGastosFinanciacion>
<iic-com:VariacionPatrimonialGastosFinanciacionRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialGastosFinanciacionRespectoFinAnterior>
<iic-com:VariacionPatrimonialOtrosGastos decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-0.03</iic-com:VariacionPatrimonialOtrosGastos>
<iic-com:VariacionPatrimonialOtrosGastos decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">-0.07</iic-com:VariacionPatrimonialOtrosGastos>
<iic-com:VariacionPatrimonialOtrosGastos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">-0.03</iic-com:VariacionPatrimonialOtrosGastos>
<iic-com:VariacionPatrimonialOtrosGastosRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">-55.79</iic-com:VariacionPatrimonialOtrosGastosRespectoFinAnterior>
<iic-com:VariacionPatrimonialIngresos decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialIngresos>
<iic-com:VariacionPatrimonialIngresos decimals="2" contextRef="FIL_S12025_V-86287018_dpp" unitRef="pure">0</iic-com:VariacionPatrimonialIngresos>
<iic-com:VariacionPatrimonialIngresos decimals="2" contextRef="FIL_S12025_V-86287018_daa" unitRef="pure">0</iic-com:VariacionPatrimonialIngresos>
<iic-com:VariacionPatrimonialIngresosRespectoFinAnterior decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0</iic-com:VariacionPatrimonialIngresosRespectoFinAnterior>
<iic-com:VariacionPatrimonialFinPeriodoActual decimals="0" contextRef="FIL_S12025_V-86287018_da" unitRef="euro">242403753.19</iic-com:VariacionPatrimonialFinPeriodoActual>
<iic-com:VariacionPatrimonialFinPeriodoActual decimals="0" contextRef="FIL_S12025_V-86287018_dpp" unitRef="euro">216237994.87</iic-com:VariacionPatrimonialFinPeriodoActual>
<iic-com:VariacionPatrimonialFinPeriodoActual decimals="0" contextRef="FIL_S12025_V-86287018_daa" unitRef="euro">242403753.19</iic-com:VariacionPatrimonialFinPeriodoActual>
</iic-fil:VariacionPatrimonialFIL>
</iic-fil:DatosEconomicosFIL>
<iic-com:InversionesFinancieras contextRef="FIL_S12025_V-86287018_da">A cierre del primer semestre del a&#241;o 2025 los Fondos Subyacentes del European Income Fund - ESG Selection, FIL ten&#237;an invertido el 100% de su valor patrimonial en 189 pr&#233;stamos y bonos europeos de alto rendimiento. Por pa&#237;ses, las inversiones en compa&#241;&#237;as de Francia, Italia y Holanda tienen el mayor peso del total de la cartera, con un 16%, 15% y 9%, respectivamente, del patrimonio. Por industria, los sectores de salud, tecnolog&#237;a y servicios son los que tienen una mayor representaci&#243;n, con un 17%, 13% y 8% del patrimonio respectivamente.



Los fondos subyacentes han realizado inversiones durante el primer semestre en pr&#233;stamos como Zentiva E+3.5% TLB con vencimiento 2028 y bonos como Infopro 5.5% Secured Note con vencimiento 2031.</iic-com:InversionesFinancieras>
<iic-fil:HechosRelevantesFIL>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIL_S12025_V-86287018_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIL_S12025_V-86287018_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIL_S12025_V-86287018_da">false</iic-com:HechoRelevanteOtros>
</iic-fil:HechosRelevantesFIL>
<iic-com:ExplicacionHechosRelevantes contextRef="FIL_S12025_V-86287018_da">No aplicable.</iic-com:ExplicacionHechosRelevantes>
<iic-fil:OperacionesVinculadasFIL>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasDiferencias contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasDiferencias>
<iic-com-fon:OperacionesVinculadasDerechoDisposicion contextRef="FIL_S12025_V-86287018_da">false</iic-com-fon:OperacionesVinculadasDerechoDisposicion>
<iic-com:OperacionesVinculadasOtros contextRef="FIL_S12025_V-86287018_da">false</iic-com:OperacionesVinculadasOtros>
<iic-com:OtrasInformaciones>
<iic-com:OtrasInformacionesEndeudamientoMedio decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:OtrasInformacionesEndeudamientoMedio>
<iic-com:OtrasInformacionesPatrimonioTerceros decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:OtrasInformacionesPatrimonioTerceros>
<iic-com:OtrasInformacionesPatrimonioPersonal decimals="2" contextRef="FIL_S12025_V-86287018_da" unitRef="pure">0.00</iic-com:OtrasInformacionesPatrimonioPersonal>
</iic-com:OtrasInformaciones>
</iic-fil:OperacionesVinculadasFIL>
<iic-com:AnexoOperacionesVinculadas contextRef="FIL_S12025_V-86287018_da">No aplicable.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIL_S12025_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 2025 de los fondos subyacentes fue positivo (+2,0% neto en el semestre para la clase A1), en l&#237;nea con los &#237;ndices de referencia y con un entorno de mercado m&#225;s estable pero tambi&#233;n m&#225;s exigente en cuanto a valoraciones. La inflaci&#243;n se ha mantenido en niveles cercanos al 2,2% en la eurozona, dentro del objetivo del BCE, aunque con cierta resistencia a la baja en componentes estructurales como servicios. El BCE ha continuado su ciclo de bajadas con dos recortes adicionales de 25 puntos b&#225;sicos, situando los tipos en el 2,5% al cierre de junio. Este entorno de tipos m&#225;s complaciente, unido a la solidez de los resultados empresariales, ha permitido mantener una din&#225;mica positiva en los activos de cr&#233;dito. El crecimiento econ&#243;mico en Europa ha sorprendido al alza (PIB +2,3% interanual), reduciendo a&#250;n m&#225;s las probabilidades de recesi&#243;n y dando soporte adicional a la deuda corporativa.



Los hitos m&#225;s relevantes del fondo durante el segundo semestre fueron (i) aumentar su patrimonio hasta sobrepasar por primera vez en sus m&#225;s de trece a&#241;os de historia los EUR1000 millones bajo gesti&#243;n desde los EUR895m con los que acab&#243; 2024, creciendo un 13% en el semestre, 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. (ii), demostrar una vez m&#225;s su perfil defensivo y su baja beta, 0.16, con los mercados de renta variable, presentando en su &#250;nico mes negativo en el a&#241;o, marzo tras el d&#237;a de la liberaci&#243;n, un -0.6% contra los -5&#47;6% de la renta variable. Y (iii), ampliar la liquidez de quincenal a semanal con preaviso de 5 d&#237;as laborales, consolid&#225;ndose como el fondo id&#243;neo, por su alta liquidez, alta rentabilidad y baja volatilidad para incluir en el componente l&#237;quido de cualquier cartera de inversi&#243;n. 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 Markit iBoxx EUR Liquid HY, con el que nos comparamos actualmente a partir del cese de informaci&#243;n del &#237;ndice de Credit Suisse Western European High Yield, obtuvo un +2,4% y el &#237;ndice S&#38;amp;P Eur Leveraged Loans un +2,3%, ambos ligeramente por detr&#225;s del fondo, que obtuvo un +2,5% bruto en el primer semestre de 2025. Estos resultados respaldan nuestra estrategia centrada en renta fija de corta duraci&#243;n, as&#237; como la gesti&#243;n activa del equipo gestor. Asimismo, cabe resaltar que la rentabilidad a vencimiento de la cartera en 6,2% a junio de 2025 sigue siendo muy atractiva.




b) Decisiones generales de inversi&#243;n adoptadas.



Durante el primer semestre de 2025 los gestores del fondo han mantenido la alta diversificaci&#243;n de &#233;ste, que cuenta con 189 posiciones vs. las 176 posiciones a diciembre de 2024. El fondo contin&#250;a con una gran diversificaci&#243;n geogr&#225;fica, siendo Francia el pa&#237;s m&#225;s representado en nuestra cartera con un 16% y con solo 2 geograf&#237;as que representan m&#225;s del 10% de la cartera. En l&#237;nea con el 2024, los bonos tienen un peso mayor actualmente (59% vs. 28% y 8% liquidez a junio de 2025) evidenciando nuestra gesti&#243;n activa que conlleva la rotaci&#243;n de posiciones para adaptarnos a las circunstancias de un mercado sin riesgo de duraci&#243;n y con bajadas de tipos, lo que reduce el atractivo de los pr&#233;stamos y de los bonos a tipo flotante. 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 100,4% y la rentabilidad a vencimiento del 6,2%, lo que representa un muy buen punto de entrada para los inversores dado que hist&#243;ricamente, en periodos de baja cifra de fallidos como el actual, 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 de corta duraci&#243;n, clase de activos que hemos constatado es menos vol&#225;til y m&#225;s rentable, con una duraci&#243;n media de la cartera de 1,5 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 26 millones de euros hasta llegar a 242.403.753,19 euros. 

El n&#250;mero de part&#237;cipes actual es 493.

La rentabilidad del FIL en la primera mitad del a&#241;o, las clases A2 y D2 ascendieron entorno al 1,93%, mientras que las clases A1, A3, D1 y D3 el incremento fue del 2,2%. Y para la clase A4 fue un 2,46%

Los gastos de administraci&#243;n y depositar&#237;a durante el segundo semestre ascendi&#243; a 69.356,34 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 segundo semestre de 2025 ha sido de +2,0% neto &#47; 2.5% bruto lo cual representa un resultado bueno y en consonancia con el mercado de renta fija europeo. El European Senior Floating Rate Fund - ESG Selection, FIL obtuvo un +2,1% neto &#47; 2.4% neto en el a&#241;o y el Low Volatility European Income Fund - ESG Selection un +2,3% neto &#47; 2.6% neto en el a&#241;o 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 2025 los Fondos Subyacentes del European Income Fund - ESG Selection, FIL ten&#237;an invertido el 100% de su valor patrimonial en 189 pr&#233;stamos y bonos europeos de alto rendimiento. Por pa&#237;ses, las inversiones en compa&#241;&#237;as de Francia, Italia y Holanda tienen el mayor peso del total de la cartera, con un 16%, 15% y 9%, respectivamente, del patrimonio. Por industria, los sectores de salud, tecnolog&#237;a y servicios son los que tienen una mayor representaci&#243;n, con un 17%, 13% y 8% del patrimonio respectivamente.



Los fondos subyacentes han realizado inversiones durante el primer semestre en pr&#233;stamos como Zentiva E+3.5% TLB con vencimiento 2028 y bonos como Infopro 5.5% Secured Note con vencimiento 2031. 




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 2025 son de continuar con rentabilidades positivas, si bien como adelant&#225;bamos en el anterior informe a cierre de 2024, el a&#241;o est&#225; siendo m&#225;s vol&#225;til que 2023 y 2024. El yield de la cartera continua siendo atractivo, lo que implica no s&#243;lo un margen de seguridad muy importante ante ca&#237;das futuras sino tambi&#233;n un potencial de apreciaci&#243;n significativo. Bas&#225;ndonos en la estrategia de ingresos por cup&#243;n y con un cup&#243;n medio del 6,3%, la rentabilidad anual del 2025 deber&#237;a rondar el 5-6%, considerando que el precio medio, de 100.4% oscilar&#225; 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 (3,8% 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 75% 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 (81%), y los activos a tipo flotante y de corta duraci&#243;n representan un 674% de la cartera, sin riesgo de duraci&#243;n (1,5 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 2025 ha comenzado s&#243;lido y a la fecha de redactar este informe a mediados de enero el fondo presenta un +0,3% neto arriba en el mes &#47; +2,4 neto en el a&#241;o. La incertidumbre geopol&#237;tica sigue presente, y las pol&#237;ticas de la administraci&#243;n Trump continuar&#225;n trayendo volatilidad a los mercados. Los gestores del fondo mantendr&#225;n el sesgo defensivo de la selecci&#243;n de activos y, progresivamente, continuaran rotando activos flotantes hac&#237;a activos a tipo fijo, ya que se esperan m&#225;s bajadas de tipos que reducir&#225;n el atractivo de la clase de activo. En un contexto marcado por una expectativa de crecimiento muy moderado, 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 atractivo para los inversores.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIL_S12025_V-86287018_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIL_S12025_V-86287018_da">No aplicable.</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fil:DatosFondoCompartimentoFIL>
</iic-fil:InformeFIL>
</xbrli:xbrl>
