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<iic-fil:DatosFondoCompartimentoFIL>
<iic-com-fon:FechaRegistroFondo contextRef="FIL_S12025_V-88506159_ia">2019-10-25</iic-com-fon:FechaRegistroFondo>
<iic-fil:PoliticaDivisaFIL>
<iic-fil:CategoriaFIL>
<iic-fil:XCode_TipoFIL_01 contextRef="FIL_S12025_V-88506159_ia">01</iic-fil:XCode_TipoFIL_01>
<iic-com:VocacionInversora contextRef="FIL_S12025_V-88506159_ia">RENTA FIJA EURO</iic-com:VocacionInversora>
<iic-com:PerfilRiesgo contextRef="FIL_S12025_V-88506159_ia">Alto</iic-com:PerfilRiesgo>
</iic-fil:CategoriaFIL>
<iic-com:PoliticaInversion contextRef="FIL_S12025_V-88506159_ia">Pr&#225;cticamente el 100% de la exposici&#243;n total del FIL se dedicar&#225; a financiar  empresas espa&#241;olas (m&#237;nimo 60% Patrimonio Total Comprometido "PTC") y europeas(m&#225;ximo 40% PTC) cuya actividad principal sea la explotaci&#243;n de activos       inmobiliarios (arrendamiento o transmisi&#243;n u otra actividad). La financiaci&#243;n tendr&#225; como finalidad principal la adquisici&#243;n y rehabilitaci&#243;n de inmuebles ola refinanciaci&#243;n de la deuda de la compa&#241;&#237;a y se realizar&#225; principalmente    mediante la concesi&#243;n de pr&#233;stamos, aunque a las compa&#241;&#237;as no espa&#241;olas       tambi&#233;n mediante la suscripci&#243;n de instrumentos de renta fija (cotizados en   mercados europeos o no cotizados). Los pr&#233;stamos ser&#225;n mayormente garantizadoscon hipoteca sobre los inmuebles de dichas compa&#241;&#237;as, aunque el FIL podr&#225;     aceptar activos financieros como garant&#237;a. En caso de insolvencia, el FIL     podr&#225; ejecutar las garant&#237;as adquiriendo de manera sobrevenida el inmueble o  los activos financieros objeto de garant&#237;a, en tal caso proceder&#225; a su venta  al menor plazo posible. La financiaci&#243;n ser&#225; deuda senior y subordinada       indistintamente, con vencimiento por lo general de entre 6 meses y 6 a&#241;os. El ratio de endeudamiento respecto a la valoraci&#243;n de su garant&#237;a ser&#225; de 55-75%,pudiendo alcanzar el 80%. No existen criterios preestablecidos para la        selecci&#243;n de las compa&#241;&#237;as ni calidad crediticia, pudiendo tener un elevado   riesgo crediticio.</iic-com:PoliticaInversion>
<iic-com:OperativaDerivados contextRef="FIL_S12025_V-88506159_ia">No aplica</iic-com:OperativaDerivados>
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<iic-fil:DatosEconomicosFIL>
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<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12025_V-88506159_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-88506159_daa" unitRef="pure">3.08</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">2.39</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_06 contextRef="FIL_S12025_V-88506159_da">06</iic-com:XCode_PeriodicidadCalculoVL_06>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">6.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12025_V-88506159_da">INDICE ALTERALIA HURDLE RATE</iic-com-fon:VolatilidadElemento>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">1.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_daq" unitRef="pure">1.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq" unitRef="pure">1.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq2" unitRef="pure">1.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq3" unitRef="pure">1.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.29</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.16</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">1.05</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">2.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">2.57</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">3.83</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">3.28</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88506159_da">false</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq3" unitRef="pure">1.68</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.32</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">1.44</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">0.28</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88506159_da">false</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_daq" unitRef="pure">1.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq" unitRef="pure">1.83</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq2" unitRef="pure">1.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq3" unitRef="pure">1.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.19</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">0.92</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.95</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">2.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">2.78</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">2.24</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88506159_da">false</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_daq" unitRef="pure">1.87</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq" unitRef="pure">1.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq2" unitRef="pure">1.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq3" unitRef="pure">1.50</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.17</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">0.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.79</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">2.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">1.77</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88506159_da">false</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_daq" unitRef="pure">1.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq" unitRef="pure">1.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq2" unitRef="pure">1.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpq3" unitRef="pure">1.57</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.98</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.42</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.23</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_daa" unitRef="pure">0.79</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy2" unitRef="pure">1.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy3" unitRef="pure">1.34</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12025_V-88506159_dpy5" unitRef="pure">0.92</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12025_V-88506159_da">false</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12025_V-88506159_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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</iic-fil:VariacionPatrimonialFIL>
</iic-fil:DatosEconomicosFIL>
<iic-com:InversionesFinancieras contextRef="FIL_S12025_V-88506159_da">No aplica</iic-com:InversionesFinancieras>
<iic-fil:HechosRelevantesFIL>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIL_S12025_V-88506159_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
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<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIL_S12025_V-88506159_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIL_S12025_V-88506159_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIL_S12025_V-88506159_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIL_S12025_V-88506159_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
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<iic-com:HechoRelevanteOtros contextRef="FIL_S12025_V-88506159_da">false</iic-com:HechoRelevanteOtros>
</iic-fil:HechosRelevantesFIL>
<iic-com:ExplicacionHechosRelevantes contextRef="FIL_S12025_V-88506159_da">No aplica.</iic-com:ExplicacionHechosRelevantes>
<iic-fil:OperacionesVinculadasFIL>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIL_S12025_V-88506159_da">true</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIL_S12025_V-88506159_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
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<iic-com:OtrasInformaciones>
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</iic-com:OtrasInformaciones>
</iic-fil:OperacionesVinculadasFIL>
<iic-com:AnexoOperacionesVinculadas contextRef="FIL_S12025_V-88506159_da">Anexo: a) Existe un part&#237;cipe significativo con un volumen de inversi&#243;n de 26.501.185,69 euros que supone el 25,33% sobre el patrimonio de la IIC. m) Hay 9 participes con posiciones propias del personal de la sociedad gestora o de los promotores que representan el 1,50% del patrimonio vinculado.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIL_S12025_V-88506159_da">ALTERALIA REAL ESTATE DEBT FIL1. 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. Asume la responsabilidad del informe: Jacobo Llanza Figueroa, Consejero Delegado de Alantra Multi Asset, SGIIC, SA.Vocaci&#243;n de la Sociedad y objetivo de gesti&#243;n: La compa&#241;&#237;a busca al m&#225;ximo el mantenimiento de los tradicionales criterios financieros de seguridad, rentabilidad y liquidez, dentro de una alta diversificaci&#243;n de riesgos y productos, entidades y sectores econ&#243;micos. La retirada anticipada de aranceles en EE.?UU. y la extensi&#243;n de las negociaciones ayudaron a disipar los temores de un shock comercial repentino, aunque los recientes anuncios de aranceles del 30% sobre importaciones procedentes de la UE y M&#233;xico sugieren que las tensiones podr&#237;an resurgir r&#225;pidamente. No obstante, aunque el alcance final a&#250;n no est&#225; definido, el r&#233;gimen arancelario parece m&#225;s selectivo y manejable de lo que se tem&#237;a en el D&#237;a de la Liberaci&#243;n. Europa super&#243; ligeramente las expectativas, gracias al est&#237;mulo fiscal alem&#225;n, el mayor gasto en defensa e infraestructura y un giro estrat&#233;gico de la UE hacia la resiliencia energ&#233;tica, el nearshoring y la pol&#237;tica industrial. En cambio, el capex privado sigui&#243; d&#233;bil en el segundo trimestre ante la incertidumbre comercial. La inflaci&#243;n sorprendi&#243; a la baja en EE.?UU. y la Eurozona, abriendo espacio para una pol&#237;tica monetaria m&#225;s flexible. La Fed se mantiene cauta, pero se prev&#233;n recortes antes de fin de a&#241;o, mientras que el BCE ya ha iniciado su ciclo de relajaci&#243;n, respaldado por una inflaci&#243;n contenida y un euro m&#225;s fuerte. Esperamos un crecimiento global moderado y menor inflaci&#243;n en 2S, con un PIB proyectado de c.2,1% en 2025. EE.UU. est&#225; desacelerando, pero estable, mientras Europa gana tracci&#243;n gracias al apoyo fiscal y a mejores condiciones financieras. Sigue el panorama mixto en los mercados emergentes: India destacando, y China enfrent&#225;ndose a desaf&#237;os estructurales. La pol&#237;tica fiscal se ha convertido en el principal motor de crecimiento, con gran inversi&#243;n p&#250;blica en EE.UU. impulsada por el ?Big Beautiful Bill?, y financiaci&#243;n coordinada en Europa a trav&#233;s de programas nacionales y comunitarios. Aunque persiste la incertidumbre (sobre todo respecto al calendario de recortes monetarios y la recuperaci&#243;n de la inversi&#243;n privada), el entorno se asemeja cada vez m&#225;s a una desaceleraci&#243;n controlada, sentando las bases para un repunte liderado por las medidas fiscales, con una recuperaci&#243;n progresiva de la actividad inversora. Casi todas las previsiones apuntan a una reaceleraci&#243;n en 2026-27, siempre que las pol&#237;ticas se mantengan favorables y la inflaci&#243;n siga contenida, con expectativas de crecimiento global en el rango del 2,4-2,7%.b) Decisiones generales de inversi&#243;n adoptadas. El FIL persigue obtener una rentabilidad positiva para el part&#237;cipe mediante el otorgamiento de financiaci&#243;n a compa&#241;&#237;as cuya actividad principal consiste en la explotaci&#243;n de activos inmobiliarios.El 100% de la exposici&#243;n total del FIL se dedica a financiar empresas europeas cuya actividad principal es la explotaci&#243;n de activos inmobiliarios (arrendamiento o transmisi&#243;n u otra actividad). La financiaci&#243;n tiene como finalidad principal la adquisici&#243;n y rehabilitaci&#243;n de inmuebles o la refinanciaci&#243;n de la deuda de la compa&#241;&#237;a y se realiza principalmente mediante la concesi&#243;n de pr&#233;stamos. Los pr&#233;stamos ser&#225;n mayormente garantizados con hipoteca sobre los inmuebles de dichas compa&#241;&#237;as, aunque el FIL podr&#225; aceptar activos financieros como garant&#237;a. La financiaci&#243;n es deuda senior y subordinada indistintamente, con vencimiento por lo general de entre 6 meses y 7 a&#241;os. El ratio de endeudamiento respecto a la valoraci&#243;n de su garant&#237;a es de 55-75%, pudiendo alcanzar el 80%. El 15 de mayo de 2024 finaliz&#243; el per&#237;odo de inversi&#243;n del FIL c) &#205;ndice de referencia. NO APLICAd) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. En el periodo a que se refiere el informe PRIMER SEMESTRE, el patrimonio de la IIC ha disminuido un -10.55%, principalmente debido a los reembolsos. El n&#250;mero de part&#237;cipes no ha variado. La rentabilidad de la IIC, teniendo en cuenta los dividendos pagados a los part&#237;cipes del fondo, se representa por clases. (Ver a continuaci&#243;n: Rentabilidad de la IIC)  La cartera de la IIC muestra un VAR (a un mes, 95% de nivel de confianza, por simulaci&#243;n hist&#243;rica, dos a&#241;os de hist&#243;rico de datos considerados es de un 8.01%El detalle de los gastos que soporta la IIC en el per&#237;odo son:Comisi&#243;n de gesti&#243;n:Clase A: 0.770% Clase ALANTRA: 0.000% Clase B: 0.641% Clase C: 0.577% Clase D: 0.513% Comisi&#243;n de depositar&#237;a:Clase A: 0.040%Clase ALANTRA: 0.041%Clase B: 0.040%Clase C: 0.040%Clase D: 0.040%Otros gastos:Clase A: 0.241%Clase ALANTRA: 0.241%Clase B: 0.241%Clase C: 0.241%Clase D: 0.241%Total ratio de gastos:Clase A: 1.051%Clase ALANTRA: 0.281%Clase B: 0.923%Clase C: 0.859%Clase D: 0.794%Rentabilidad de la IIC (teniendo en cuenta los dividendos pagados por clase):Clase A: 3.08%Clase ALANTRA: 4.19%Clase B: 3.23%Clase C: 3.28%Clase D: 3.34%Rentabilidad Bruta del periodo:Clase A: 4.13%Clase ALANTRA: 4.57%Clase B: 4.15%Clase C: 4.14%Clase D: 4.13%e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora. NO APLICA2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el primer semestre de 2025, el FIL ha recibido el repago de dos de los pr&#233;stamos de la cartera por lo que actualmente la cartera viva est&#225; compuesta por ocho pr&#233;stamos.b) Operativa de pr&#233;stamo de valores. NO APLICAc) Operativa en derivados y adquisici&#243;n temporal de activos. NO APLICAd) Otra informaci&#243;n sobre inversiones. NO APLICA3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. NO APLICA 4. RIESGO ASUMIDO POR EL FONDO. NO APLICA5. EJERCICIO DERECHOS POLITICOS. En relaci&#243;n al derecho de voto y ejercicios de los mismos, el fondo no ha realizado ninguna operaci&#243;n con estas caracter&#237;sticas.Con car&#225;cter general, Alantra Multi Asset SGIIC, S.A. ejerce los derechos de asistencia y voto en las juntas generales de las sociedades participadas por sus fondos, ya sea de manera favorable a las propuestas realizadas por los Consejos de Administraci&#243;n de dichas sociedades o en el sentido que considere en mejor inter&#233;s de tales fondos y sus part&#237;cipes. Alantra Multi Management SGIIC, S.A. ejercer&#225;, en todo caso, los derechos de asistencia y voto en las juntas generales de accionistas de las sociedades espa&#241;olas en las que sus fondos bajo gesti&#243;n mantengan con m&#225;s de un a&#241;o de antig&#252;edad, una participaci&#243;n superior al 1% del capital social de la compa&#241;&#237;a. 6. INFORMACION Y ADVERTENCIAS CNMV.  NO APLICA7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS.  NO APLICA8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. No se han incurrido en costes9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).  NO APLICA10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. El per&#237;odo de inversi&#243;n del FIL finaliz&#243; el 24 de mayo de 2024. Desde esa fecha la actividad del fondo se centra en la gesti&#243;n del cobro de los intereses generados por los activos en cartera y de las amortizaciones que se lleven a cabo de acuerdo a lo estipulado en los contratos de financiaci&#243;n en vigor.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIL_S12025_V-88506159_da">No aplica</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIL_S12025_V-88506159_da">No aplica</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fil:DatosFondoCompartimentoFIL>
</iic-fil:InformeFIL>
</xbrli:xbrl>
