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<iic-com:XCode_PeriodicidadCalculoVL_04 contextRef="FIL_S12024_V-88385935_da">04</iic-com:XCode_PeriodicidadCalculoVL_04>
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<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">13.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">6.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-88385935_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daq" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq" unitRef="pure">3.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq2" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq3" unitRef="pure">3.86</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">4.30</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">4.39</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">0.84</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">1.89</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">1.66</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">1.68</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy5" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-88385935_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:InversionMinimaDescripcion contextRef="FIL_S12024_V-88385935_ia">100.000,00 Euros</iic-com:InversionMinimaDescripcion>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-88385935_ia" unitRef="euro">14953107.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-88385935_ipy" unitRef="euro">15221609.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-88385935_ipy2" unitRef="euro">15021801.00</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-88385935_ipy3" unitRef="euro">16001502.00</iic-com:Patrimonio>
<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-88385935_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
<iic-com:FechaDefinitivo contextRef="FIL_S12024_V-88385935_ia">2024-05-31</iic-com:FechaDefinitivo>
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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIL_S12024_V-88385935_da" unitRef="pure">0.33</iic-com-fon:ComisionGestionCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIL_S12024_V-88385935_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">2.31</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">7.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">2.95</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_04 contextRef="FIL_S12024_V-88385935_da">04</iic-com:XCode_PeriodicidadCalculoVL_04>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">13.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">6.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-88385935_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daq" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq" unitRef="pure">3.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq2" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq3" unitRef="pure">3.86</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">3.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">4.31</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">4.39</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">0.84</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">1.88</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">1.67</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">1.66</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy5" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-88385935_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-fil:CalculaValoresLiquidativosEstimados contextRef="FIL_S12024_V-88385935_ia">false</iic-fil:CalculaValoresLiquidativosEstimados>
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<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">2.51</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">7.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">3.42</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_04 contextRef="FIL_S12024_V-88385935_da">04</iic-com:XCode_PeriodicidadCalculoVL_04>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">13.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">6.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-88385935_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">3.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daq" unitRef="pure">3.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq" unitRef="pure">3.58</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq2" unitRef="pure">3.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq3" unitRef="pure">3.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">3.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">4.27</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">4.36</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">0.66</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">1.43</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">1.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">1.24</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy5" unitRef="pure">0.43</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-88385935_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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EHTRkl7kOHDt23b19MTAzizkLcXQTiDpoSFnflZ6hu3Lhx/PjxtBBxV4G4uwjEHTQlLO5Kffr0cXd3b9KkSY0aNapVqzZy5Eh2C8TdwUDczQFxB00ZIu5Wqmfu+AxV9l84MxB3c0DcQVNOEHeZ6565N2okPf20o6Hz+3ECJ4g7aMpYcXfAdeMOLgJxB00h7gDGgLiDphB3AGNA3EFTiDuAMSDuoCnEHcAYEHfQFOIOYAyIO2gKcQcwBsQdNIW4AxgD4g6aQtwBjAFxB00h7gDGgLiDphB3AGNA3EFTiDuAMSDuoCmjxP348ePt2rWrU6dOYGAgu84CcQeTQ9xBU4aIe05OTsOGDRMSEnJzc9u3b7937152C8QdTA9xB00ZIu5btmzx8/OTL+fl5eXn5xdf/xDiDiaHuIOmDBH3hQsXDhgwwNvb283NbdSoUYg7uCLEHTQlLO7Kz1ANDQ2tX79+UlJSVlaWj49PVFQUuzXiDqaHuIOmhMVdKTo6mk7Y5cuLFy8eO3Zs8fUPIe5gcog7aMoQcU9MTKQz94yMjMzMzE6dOsXGxirXuvpnqIKLQNxBU4aIO9mwYYOXlxclfurUqUVFRexqnLmD6SHuoCmjxP2JEHcwOcQdNIW4AxgD4g6aQtwBjAFxB00h7gDGgLiDphB3AGNA3EFTiDuAMSDuoCnEHcAYEHfQFOIOAGBCiDsAgAkh7gAAJoS4AwCYEOIOAGBCRol7RESEu7t73bp1Q0ND2XUWiDsAQMkZIu4nT56sV69eVlZWdna2h4fHsWPH2C0QdwCA0jBE3E+fPt24ceP79+/n5eU1b948Li6O3QJxBwAoDUPEnQQGBlapUqVq1aqjR49m11kg7gAAJScs7srPUD1y5EjLli3p/P3cuXPe3t4HDx5kt0bcAQBKQ1jclaZNmxYWFiZfjoyMDAgIKL7+IcQdAKDkDBH32NjYjh07ZmRkZGVlde3aNSYmRrkWn6EKAFBahoh7UVHRlClT5JdCBgcHP1B7dyScuQMAlJwh4l4SiDsAQMkh7gAAJoS4AwCYEOIOAGBCiDsAgAkh7gAAJoS4AwCYEOIOAGBCiDsAgAkh7gAAJoS4AwCYEOIOAGBCiDsAgAkJi/utW7d8fHysf928ebOnp6eHh8e6deseb6SAuAMAlJyYuC9fvrx169be3t7yX9PS0urWrZuampqent6gQYPk5OTimz+EuAMAlJyYuH/22WeLFy+2xp3C3bdvX/lyQEAA82EdMsQdAKDkxMSdXLx40Rr3iIiIadOmyZcjIyNnz579eLtHEHcAgJLjFHflx2HLS5RxDw8Pnz59unyZ4j5z5kz5shLiDgBQcpzibksZ9zVr1vTr10++PHHixOjo6MfbPYK4AwCUnCHinpqa6u7unpmZmZ2d3bhx46SkJOWW+IBsAIDSMkTcyaZNm1pZ4KWQAADlJyzupYW4AwCUHOIOAGBCiDsAgAkh7gAAJoS4AwCYkNPE/ZNPPlnP0ZIlS9hFvGBqzjA1Z5iaj61bt7IZtTBc3Dmzd6fHAabmDFNzhqnFcvW4nz17ll3EC6bmDFNzhqnFcvW4AwCYEuIOAGBCiDsAgAkh7gAAJuTqcS8qKsrNzWWXckFTFxYWsku5EDi1C7p27dpXX311//59doX+BE6dmZmZnp7OLuVC1NT0b+rq1avsUnFcOu47duxo1KhR9erVu3fvfurUKXa1nrZu3eru7v6HP/xh4MCBly5dYlfrSeDUO3fuPHnyJLuUC1FTr1u3rlatWq1atfLw8Lh79y67Wk8Cp964cWPNmjUrV648Z84cdp3OBE4dHx//zDPPfPLJJ+wKQVw37rdv3/by8qIbfUFBwezZsytUqBAVFcVupI+ff/7Z09PzjsWsWbNeeOEF1c8t0YPAqcmhQ4cqVqy4YMEC/o8bhEydnZ3dtGlT+VPJPvjgg5CQEHYL3QicOiUlhW5j9GdWVhbdryQlJZ04cYLdSB8Cp5ZRUlq3bj1gwAD695Wbm8v5PpXhunE/evRo//795ct0Tjdo0CA6x9mwYUPxrXRBt7kWLVpY/3r9+vWWLVvy+ZQSgVMT+pfm5ubWu3dvHx+fmzdvsqv1JGTq8+fPd+zYUb585MiRoUOHypeLiooeb6QPgVPv379/8ODBdIFOm+iRcZcuXehuRl6iN4FTy+bOnUuPEWfOnFmvXr3XX399yZIl7BYcuW7c6Rz2+eefpwdxdGHMmDExMTE3btygGwS7naasz4H26NHjww8/tC5PTU2tX7/+vXv3FNtqzAhTHzhwgM6gacmKFStq1669Y8cOdlOtiZ36888/b9eu3ebNm+mvdHnUqFF0ISMjo02bNnRqye6gHbFT7927t27dunTvkpiYGBYWJv+3FkX29OnT7NaaEju1fDO7dOnSkCFDaElERMTTTz/9/vvv5+XlsVvz4nJxVz73GhcXR6exVatWDQgIePDgAS1p3ry5fv+/qnwOlG4Ebdu2feedd6it8tpXXnmF+dxBDRlkauWj1AsXLtC1TdHhc4WLmppOF86cOUNLtm3bRv/U6QKdSNL5HbuDdowwdcOGDW/fvq1c1b59e2qucom2jDC1fDN76aWXEhIS6B7l3Llzvr6+3J7steVycbf33GtsbCw9mKJHUsqFGrJ9DpROlsePH1+lSpXAwMCpU6e+8cYb7D4aMdTUyrXU1kWLFtEjaOVCrRht6i+++IKuZwpBp06d5DMJPRhtajp/orPp5cuX0+NFdgftGGrqyMhIav2WLVvkDTg8D2aPy8Vd9blX+tlQ7GbMmJGZmVl8c83Yew708uXLK1euXL9+vX4P3ww4NYdbvNGmpsfsVAG67V2/fl25sbaMNjU9aOjZs2dQUFBOTk6xrTVlqKnpvGHTpk0cbmZP5HJx5//cq4z+gdHDQ/7PgUqY2jBTe3l5WU/odGLAqQVe4eae+olcKO62v7nD4blXmTx1amrqtWvXJI7PgUqY2mWmtt68MbXppy4hV4m7vd/c0fW5V5nt1HyeA5UwtctMbTuvhKlNOnXJuUTcBf7mjurUfJ4DxdQuMrXqvBKXp9oxNeepS8Ul4i7wN3fsTX3lypXdu3crNtQeppZcY2p789JlTK0HgVOXikvEnfD/zR0rTC1hap2JmlfC1BY8py45k8f92qPfHKNrn+dv7kiYGlNb8Jn6xo0bnOeVMDX3qUvLzHFfV/w3x7j95o6EqTE196lv3rzJbV4JU3OfugxMG3fb3xyTlyckJOj9mzuYGlOLmprDvBKm5j512Zg27ra/OSZf5vCbY5gaU2Nqnbjm1GVj2rjT3ayQ3xyjO3BRv7SGqSVMjan1IXDqMjNt3N99992kpKRr3H9zjObNz89PFfFLa5hawtSYWh8Cpy4z08b93Llz1idAef7mmHJeCVNjan1gasllpi4z08adfPzxx3v27JG4/+aYdV4JU2Nq3WBq15m6bMwW9+Tk5Pj4eOtf/f395ff15fCbY8qprfNKXKa+9uh11hL3qXHUnKfGUfOcuqioyM/Pzzodz6nLz1RxX7t2rbu7e9u2bVNSUuQlGRkZI0aM4PC4iZma27ySzeuseU6No5Zw1PoTeNQLFy587bXXrK+H4Tl1+Zkn7nSNe3l5yZ+2ceHChVmzZv3jH/+gu/pjx47NmzeP3VpTqlN//fXXes8r2XntLYdDlnDUOGqzH/WpU6fq1Kkj/w7q5cuXw8PD16xZw+eoNWGeuNO9K92xFxYW0o2vWbNmYWFhnTt3pntdyXL3m5iYyO6gHXtT6z2vZP+1twsWLNB7ahw1jtrcRz19+vQePXoUFBScOXPG09Nz7ty5PXv27NWrF4ej1oRJ4l5keeP8kSNHhoaGTp48Wf58pfz8fDrd+P7773X9LQMHU9M9P7u11oS89lY+ZLqAo5Zw1DoTeNT0Z1BQUJ8+fXx9fU+cOCEv79Sp03k9P25bQ2aIu/WN8/v27duqVSu6sHPnTnkV3c3KHwCvE1FT0ywnT56UL3N+7a3yYwroe+jQoQOOGketOYMc9aVLl2iiChUq0J2ZvJbO5X/44YfiexiU08edeeP86tWr011rrVq1QkJCgoOD6fbH7qAdgVMfOnSoYsWK9MhUPquScXjtre3HFCxbtmz06NE4anYf7eCorQuFHHV0dPTZs2dp1dGjRz/88MOePXuy+xiV08dd9Y3z6ca3ZMkSvd/NR+DU9CDRzc2td+/ePj4+1tdmcXjtreohr1y58sKFCzhqneCojXDUCQkJdGc2bdq0X375RbG5oTl33OWbl5A3zhc79YEDB+jUhi6vWLGidu3a8tOgkv6vvaWphRyyhKPme9Rib970p6sdtR6cO+7WN3zg/8b5wqe2/pXOpJo3bz5q1Kjc3FzFVrqQ37GH/yFLOGoLbkdtnJu35BpHrQfnjrv1DR94fkKCzAhTW9GNftGiRQUFBcqFepCn5n/IEo76ET5Hbaibt+QCR60H5467VPwNHzi/cb5BpubMOjXnQ5Zw1Hy5+M1b4n7UmnPKuFtfeytTvuGD3gROzeA5NY5acsmpec7LcM2pteV8cWdehSpxfMMHgVMrX/Yr4zY1jprzURtnam7zSjY/axeZWldOFnfVV6FKXN5rQuDUkp2X/XKYGkfN+aiNNjWHeWW2P2tXmFpXThZ3e69ClfR/AxmBU0t2XvYr6T81jlrie9QGnFrveWWqP2vTT60rJ4u7ZP9VqLq+gYxM4NT2XvbLYWoctcT3qI02NZ3RKzbRi+rPmsMhS0Kn1pUzxT0zMzM9PV3Iq1CFT61cwu1lvzhqIUfNf2rrtS1waiU+P2uBU/PhNHHfuHFjzZo1K1euPGfOHM6vQjXI1MrlHF72i6MWeNQ8p2aubYFTK+n9sxY4NTfOEfeUlBRPT0/6Mysry8PDg04lTpw4wedVqEabmt1IH6pT46jZHbQjamrVeSUuL/G2NzUHAqfmyTnivn///sGDB9MFujtt1KhRly5dmjZtKi/RG6bG1Ox2OhA1tah5JV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<iic-com:Patrimonio decimals="0" contextRef="FIL_S12024_V-88385935_ipy" unitRef="euro">3473354.00</iic-com:Patrimonio>
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<iic-fil:RentabilidadClaseFIL>
<iic-com:UltimoValorLiquidativoDefinitivo decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">2.51</iic-com:UltimoValorLiquidativoDefinitivo>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">7.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">3.42</iic-com:RentabilidadIIC>
</iic-fil:RentabilidadClaseFIL>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_04 contextRef="FIL_S12024_V-88385935_da">04</iic-com:XCode_PeriodicidadCalculoVL_04>
</iic-com:PeriodicidadCalculoVL>
<iic-fil:MedidasRiesgoFIL>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">13.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">6.34</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIL_S12024_V-88385935_da">LET. TESORO 1 A&#209;O</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">3.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_daq" unitRef="pure">3.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq" unitRef="pure">3.71</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq2" unitRef="pure">3.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpq3" unitRef="pure">3.99</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">3.85</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">4.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">4.70</iic-com-fon:VolatilidadVaRHistorica>
</iic-fil:MedidasRiesgoFIL>
<iic-fil:GastosClaseFIL>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_daa" unitRef="pure">0.65</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy" unitRef="pure">1.41</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy2" unitRef="pure">1.28</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy3" unitRef="pure">1.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIL_S12024_V-88385935_dpy5" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIL_S12024_V-88385935_da">true</iic-com:RatioGastosEstimado>
</iic-fil:GastosClaseFIL>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIL_S12024_V-88385935_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-fil:VariacionPatrimonialFIL>
</iic-fil:DatosEconomicosFIL>
<iic-com:InversionesFinancieras contextRef="FIL_S12024_V-88385935_da">MCH Global Lending Strategies FIL (en adelante, el Fondo) fue aprobado por la Direcci&#243;n General de Entidades de la CNMV el 8 de julio de 2019.El Fondo tiene por objeto principal invertir en todo el espectro de pr&#233;stamos a nivel global aprovechando las primas de Iliquidez y Originaci&#243;n que ofrece el segmento. Para ello, el Fondo invertir&#225; en Apollo Total Return Fund (En adelante FS) fondo gestionado por Apollo Global Management, LLC, uno de los mayores gestores en Cr&#233;dito Alternativo a nivel global. Apollo persigue generar rendimientos ajustados al riesgo mediante la inversi&#243;n en renta fija p&#250;blica o privada (incluyendo la inversi&#243;n o concesi&#243;n de pr&#233;stamos). Cumpliendo con la Circular 3&#47;2008, las inversiones est&#225;n valoradas al Valor de Mercado o Valor Razonable. Dicho valor resulta de corregir el Coste de Adquisici&#243;n con las variaciones en el Valor Razonable existentes en cada fecha de valoraci&#243;n, ya sean positivas o negativas (Plusval&#237;as-Provisiones).Los inversores cuentan con m&#225;s detalle sobre la cartera y contabilidad del Fondo a trav&#233;s de la informaci&#243;n compartida peri&#243;dicamente por AMCHOR</iic-com:InversionesFinancieras>
<iic-fil:HechosRelevantesFIL>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIL_S12024_V-88385935_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIL_S12024_V-88385935_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIL_S12024_V-88385935_da">false</iic-com:HechoRelevanteOtros>
</iic-fil:HechosRelevantesFIL>
<iic-com:ExplicacionHechosRelevantes contextRef="FIL_S12024_V-88385935_da">No aplica</iic-com:ExplicacionHechosRelevantes>
<iic-fil:OperacionesVinculadasFIL>
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<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIL_S12024_V-88385935_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIL_S12024_V-88385935_da">false</iic-com:OperacionesVinculadasAvales>
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<iic-com-fon:OperacionesVinculadasDerechoDisposicion contextRef="FIL_S12024_V-88385935_da">false</iic-com-fon:OperacionesVinculadasDerechoDisposicion>
<iic-com:OperacionesVinculadasOtros contextRef="FIL_S12024_V-88385935_da">false</iic-com:OperacionesVinculadasOtros>
<iic-com:OtrasInformaciones>
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</iic-com:OtrasInformaciones>
</iic-fil:OperacionesVinculadasFIL>
<iic-com:AnexoOperacionesVinculadas contextRef="FIL_S12024_V-88385935_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIL_S12024_V-88385935_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. 
a) Visi&#243;n de la gestora-sociedad sobre la situaci&#243;n de los mercados. 
El primer semestre del a&#241;o ha estado marcado por la evoluci&#243;n de los datos macroecon&#243;micos, los cuales marcaban el tono de los Bancos Centrales y, por ende, de los activos de riesgo. Por un lado, los datos de inflaci&#243;n en Estados Unidos, durante el primer trimestre, daban se&#241;ales de que &#233;sta se manten&#237;a todav&#237;a enquistada en niveles altos y, que por lo tanto, la FED no iba a poder bajar tipos. Por otro lado, los datos de actividad empezaban a dar se&#241;ales de debilidad lo que provocaba que buena parte del mercado empezara a descontar una posible recesi&#243;n. Sin embargo, y al igual que pas&#243; en 2023, los datos de inflaci&#243;n del primer trimestre estaban sesgados al alza por ruido, dando se&#241;ales de moderaci&#243;n durante el segundo trimestre y, los datos de actividad, son de una econom&#237;a que tiende a su crecimiento potencial despu&#233;s de un periodo de fuerte crecimiento.
En la Eurozona suced&#237;a algo similar, si bien los datos de inflaci&#243;n daban lugar a un mayor optimismo al principio de a&#241;o, moder&#225;ndose &#233;ste a lo largo del semestre al ver como los datos de servicios contin&#250;an por encima de lo deseado, si bien la tendencia es la correcta. Por el lado de la actividad, hemos visto como la parte de servicios est&#225; apoyando la evoluci&#243;n de la econom&#237;a europea y no es descartable que, a lo largo del a&#241;o, el diferencial de crecimiento entre Estados Unidos y Europa se reduzca.
Con todo ello, los distintos Bancos Centrales han seguido manteniendo un tono de cautela, dando se&#241;ales de que su plan principal es la de mantener los tipos altos durante m&#225;s tiempo y, tan s&#243;lo, en las &#250;ltimas reuniones de la FED y BCE del semestre han se&#241;alizado una bajada el primero, mientras que el segundo reduc&#237;a el tipo de intervenci&#243;n, si bien dejando claro que las bajadas no ser&#225;n en piloto autom&#225;tico. Por otro lado, el BoJ continuaba reduciendo su pol&#237;tica expansiva, dejando que la tir del bono a 10 a&#241;os superara el 1% y anunciando medidas sobre su balance.
El semestre ha estado marcado por una menor volatilidad en todas las clases de activos de riesgo. Los mercados de renta variable experimentaban subidas generalizadas, ante unas inflaciones m&#225;s benignas que apoyaban la vuelta del growth. As&#237; las cosas, el SP 500 cerraba el semestre con una subida del 15,3%, mientras que el &#237;ndice Euro Stoxx 50 sub&#237;a un 10,4%. Por su parte el MSCI World NTR sub&#237;a un 11,8%. En los mercados de financiaci&#243;n apalancada, los diferenciales de High Yield de EE. UU. llegaron a reducirse 30 p.b durante el semestre, mientras que el &#237;ndice de leveraged loans TR sub&#237;a un 4,4%.
b) Decisiones generales de inversi&#243;n adoptadas. 
Esperamos seguir viendo una bifurcaci&#243;n en el mercado. Por un lado, la solidez de los indicadores t&#233;cnicos deber&#237;a seguir respaldando una fuerte actividad de revalorizaci&#243;n y refinanciaci&#243;n en los mercados sindicados. Sin embargo, al mismo tiempo, tambi&#233;n esperamos ver un aumento de la tensi&#243;n entre los emisores de pr&#233;stamos apalancados y de alto rendimiento m&#225;s apalancados, as&#237; como un aumento de los ejercicios de gesti&#243;n de pasivos.
Aun as&#237;, creemos que el actual entorno de tipos elevados ofrece una oportunidad atractiva para los proveedores de cr&#233;dito a gran escala que puedan encontrar oportunidades tanto en el mercado privado como en el sindicado, y esperamos que nuestra filosof&#237;a de el cr&#233;dito es lo primero se ponga plenamente de manifiesto a medida que tratamos de ofrecer rendimientos estables a lo largo de un incierto 2024.                                                            c) &#205;ndice de referencia. 
ML High Yield Master II SP Leveraged Loan 50%-50% BlendBarclays Global Aggregate Bond Index

d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. A fecha de publicaci&#243;n del presente informe, el Fondo cuenta con un Patrimonio Neto superior a los 93 millones de euros y ha recibido distribuciones de alrededor un 3,4% (6,8% anualizado).

e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora. NA 

2. INFORMACION SOBRE LAS INVERSIONES. 
 
a) Inversiones concretas realizadas durante el periodo. Pr&#233;stamos y bonos corporativos o con garant&#237;a real a nivel global. 
b) Operativa de pr&#233;stamo de valores. NA

c) Operativa en derivados y adquisici&#243;n temporal de activos. Una informaci&#243;n m&#225;s detallada sobre la pol&#237;tica de inversi&#243;n del Fondo se puede encontrar en su folleto informativo.

d) Otra informaci&#243;n sobre inversiones. La rentabilidad de MCH Global Lending Strategies FIL est&#225; determinada por la rentabilidad obtenida por el Fondo Subyacente Apollo Total Return Fund (FS). 


3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. La rentabilidad acumulada del Fondo a lo largo del ejercicio 2024 es de entorno al 2,88%. 
4. RIESGO ASUMIDO POR EL FONDO. Riesgo de mercadoEl valor liquidativo de la participaci&#243;n puede presentar puntualmente una volatilidad superior a la inicialmente proyectada. Las inversiones del FS pueden verse influidas por la volatilidad de los mercados donde invierte el FS y las fluctuaciones de los tipos de inter&#233;s.Riesgo de liquidezEl FS podr&#237;a invertir en instrumentos negociados en mercados con condiciones de liquidez limitadas o sujetos a otro tipo de restricciones, que dificulten la transmisi&#243;n o afecten al valor de los mismos en el momento de su conversi&#243;n en efectivo.Riesgo de derivadosSu uso como cobertura puede producir que haya una correlaci&#243;n imperfecta entre el movimiento del valor de los contratos de derivados y los elementos objeto de cobertura. Su uso como inversi&#243;n comporta riesgos adicionales al de las inversiones de contado por el apalancamiento que conllevan, lo que les hace especialmente sensibles a las variaciones de precio del subyacente pudiendo multiplicar las p&#233;rdidas de valor de la cartera.Riesgo de divisaAlgunas inversiones del FS podr&#237;an no efectuarse en euros y por tanto, su valor podr&#237;a verse afectado por las fluctuaciones de los instrumentos de cobertura empleados.El FS cubre el riesgo divisa. Cualquier cobertura puede ser imperfecta por lo que puede existir un riesgo de divisa como m&#225;ximo del 10% de los activos totales. Riesgo de contraparteAunque el FS invertir&#225; en instrumentos con contrapartes con solvencia suficiente a juicio de la Gestora, ocasionalmente podr&#237;an experimentar dificultades financieras que impidan a dichas contrapartes cumplir con sus obligaciones.Riesgo de cr&#233;ditoEl FS invertir&#225; en instrumentos que podr&#237;an ver afectada su capacidad de repago de deuda e intereses por factores como carencia de solvencia financiera o recursos.Riesgo de dependencia de los gestoresEl &#233;xito de las inversiones del FS depender&#225; en parte de la experiencia del equipo gestor, aunque este riesgo est&#225; altamente diversificado dada la amplitud del equipo gestor.Otros riesgos: Incertidumbre econ&#243;mica, pol&#237;tica, riesgo de fraude, riesgos fiscales o regulatorios.
 
5. EJERCICIO DERECHOS POLITICOS. El Fondo es una IIC configurada como patrimonio separado sin personalidad jur&#237;dica, perteneciente a una pluralidad de inversores cuya gesti&#243;n y representaci&#243;n corresponde a una Sociedad Gestora, que ejerce las facultades de dominio sin ser propietaria del Fondo, con el concurso de un Depositario y cuyo objeto es la captaci&#243;n de fondos, bienes o derechos del p&#250;blico para gestionarlos e invertirlos en bienes, derechos, valores u otros instrumentos financieros, estableci&#233;ndose el rendimiento del inversor en funci&#243;n de los resultados colectivos
La condici&#243;n de part&#237;cipe, que se adquiere mediante la realizaci&#243;n de la aportaci&#243;n al patrimonio com&#250;n, confiere los derechos establecidos en la LIIC, en su normativa de desarrollo y en el presente Reglamento de Gesti&#243;n. Como m&#237;nimo, el part&#237;cipe tendr&#225; derecho a: a) Solicitar y obtener el reembolso del valor de sus participaciones, que se ejercer&#225; sin deducci&#243;n de comisi&#243;n o gasto alguno en los supuestos establecidos en la LIIC. b) Solicitar y obtener el traspaso de sus inversiones entre IIC, en los t&#233;rminos establecidos en la LIIC. c) Obtener informaci&#243;n completa, veraz, precisa y permanente sobre el Fondo, el valor de las participaciones as&#237; como sobre su posici&#243;n en el Fondo. d) Exigir responsabilidades a la Sociedad Gestora y al Depositario por el incumplimiento de sus obligaciones legales y reglamentarias. e) Acudir al departamento de atenci&#243;n al cliente o al defensor del cliente, as&#237; como, en su caso, al Comisionado de Defensa del Inversor en los t&#233;rminos establecidos en la normativa espec&#237;fica sobre atenci&#243;n y defensa del cliente. 
6. INFORMACION Y ADVERTENCIAS CNMV. NA


7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. NA
 
8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. NA
 
9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). NA
 
10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. El FS contin&#250;a mostrando un car&#225;cter conservador, invirtiendo en una cartera de pr&#233;stamos y bonos muy diversificada tanto a nivel geogr&#225;fico, como sectorial y por riesgo emisor. Como resultado nuestra expectativa se mantiene en obtener rentabilidades en el rango de Euribor m&#225;s 300-400 puntos b&#225;sicos anuales.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIL_S12024_V-88385935_da">No aplica</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIL_S12024_V-88385935_da">No aplica</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fil:DatosFondoCompartimentoFIL>
</iic-fil:InformeFIL>
</xbrli:xbrl>
