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</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12025_V-62074695_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">3.53</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">1.59</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">1.91</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">-0.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">1.82</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">6.79</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">1.31</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">-5.47</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">-5.47</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-62074695_daq">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-62074695_dpy">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">2.77</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">2.77</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-62074695_daq">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-62074695_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-62074695_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">14.90</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">17.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">11.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">8.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">10.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">8.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">11.10</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">13.48</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">14.18</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-62074695_da">MSCI EMERGING TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">18.75</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">22.56</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">14.29</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">11.78</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">16.22</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">13.37</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">13.11</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">6.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">6.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">6.22</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">6.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">6.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">6.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">8.07</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_daa" unitRef="pure">1.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_daq" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpq" unitRef="pure">0.41</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpq2" unitRef="pure">0.71</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpq3" unitRef="pure">0.72</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpy" unitRef="pure">2.81</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpy2" unitRef="pure">2.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpy3" unitRef="pure">2.24</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-62074695_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-62074695_da">true</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-62074695_da">F221vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-62074695_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">1288643.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">11.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">AT0000785241</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|RAIFFEISEN-OSTEUROPA-AKTIEN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12025_V-62074695_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">1608010.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">13.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">EE3600108874</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|AVARON EMERGING EUROPE E FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12025_V-62074695_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">895530.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">7.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">731495.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">6.73</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">IE00BD3GLW41</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|QNB MENA EQ GLOBAL FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12025_V-62074695_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">202694.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">1.76</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">220513.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">2.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">IE00BFFF4D54</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|PACIFIC NORTH OF SOUTH ALL CAP</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12025_V-62074695_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">1610167.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">13.97</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">1595151.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">14.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">LU0050427557</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|FIDELITY FUNDS LATIN AMERICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12025_V-62074695_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">1654471.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">14.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">1428971.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">13.16</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">LU0613488591</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|JPM ASIA PAC-STRAT EQY-A D SIC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12025_V-62074695_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">620392.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">5.38</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">757074.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">6.97</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">LU1775947416</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|INVESCO ASEAN EQUITY CAD FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12025_V-62074695_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">1031345.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">8.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">1742647.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">16.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-62074695_ia">LU2525718768</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-62074695_ia">Participaciones|FRANKLIN TEMP EASTERN EUROP FU</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12025_V-62074695_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">5100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">0.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">5100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">0.05</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIICTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">10569344.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">91.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">10832566.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">99.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIICTotal>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">10569344.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">91.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">10832566.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">99.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="euro">10872343.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">94.34</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="euro">10832566.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12025_V-62074695_ipy" unitRef="pure">99.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotal>
<iic-com:ProductosEstructurados decimals="2" contextRef="FIM_S12025_V-62074695_ia" unitRef="pure">0.00</iic-com:ProductosEstructurados>
</iic-com:InversionesFinancierasValorEstimado>
<iic-com:DistribucionInversionesFinancieras>
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Z7K7U3v1PRogIGZQDIXd/cu3dPwbInPv0U1ja43INCYoucvxDY4Tr10UcK9H8HkLueaWhoiJBIDi9bhr4xBpf7axuaFQxzx9paeEes+PPPlSyLIYIB5K4nHj16FMGyBStXwux8kPua4P0pW7cK8n9BX2r/V1+Fs2xjYyPcASD3oUWlUsUoFOleXkb0jLuw5S6XsOcdHIR60KiYZXl4RIeFYZZtALkPLclxcalbtjweORKy5oPcHXzPh4vFwp4FpX3EiHh//6S4uI6ODhgEQO5DQnZ2doRIxPOxwk1K7iJRxNElSwR/6H6ZMCEyNDQ7MxMGAZD74FNaWhomlQryxp2Ryt3Cq4H+IyQ+Uzh6VPCe9LstK4NEAOQ+mNy4cUPBsuVz5sDR/JG7e1B22pYtpnMAucHFbt68CY8AyH1wePz4cQTLHli9Gt1j+CP34e4d4WKTm8KwyNmZiiJurgLIfXBISUiICwjATVReyf0z/+8jQ0NN7XSrMjNL9PNLionp7OyETQDk/kwcO3YsTCptsLCAnXkld1YiP/XRRyZ4GH8fN04pkRQXF8MmAHIfODdv3pRLpRUffAA180ruUzbdoDOuyXZbqrK1VTDM7du3IRQAuQ+Q6LCwvDVr4GW+yX1z6K69np6mfDCLnJ0jpVL0fAeQ+0DI278/MjRUSGMNCkPuo9a3Ud56ffp0Uz6YKjOzeH//rPR0OAVA7v2jrq4OBuGn3Bf7HyGvoefSPSurMKn0+vXr0AqA3HWFrnbpmvegiwuMzEO5h4mkZxwdcTwpjn32WSR6RgLIXXeyMjNjgoLQ95GHcp+15TKlq8IeTKZ/jTMBAXv37IFZAOTeN7dv35azLBpk+Cl3v9DE/NWrcTC7DktAxRU9ZwDk3jcJkZEFK1fCGjyU+2jPfysY5takSTiY3Q5snEKBx5oA5K6NsrKycLH44ZgxUAYP5e4WvC82MBC3UrtF26hRESJRSUkJ/AIg955pb29Xsuyl99+HL3go9+HuHWGMtGzuXBxJzbg8a1Y4wzx69AiKAZB7D+zPzU329VWZmUEWPJT7p9uPy1m2fcQIHMkeJ+RL9PPbk5EBxQDIvTutra0Klr1nZQVT8FPujFhxeNkyHEbtd1YbGhpgGQC5/w+7UlJy3N3hCH7K/c1NN2UyGYZv0x5UgFPi4mAZALn/Hzdu3DCdOX2MUe5fh2SmbN2KY6g96ORHp0AqzBANgNz/QyK6P/JY7iM82uUse3nWLBzDPuPQF18kREVBNAByf8K//vUvcsev48dDDfyU+xL/4giRCLdSdYmHY8YoGObSpUtwDYDckbbzXe5ScdjRxYtxAHU/ztFKJVwDTF3udXV1pjztA//lbrOlWiaT4R+ke9CxoiNWVVUF3QCTlntKXFzhl1/CCLyVu584KcvDA0evfy3vLi6xkZHQDTBdud+/f1+Ovu08lvtoz3+HsVIM4tbfqLe0xFDvwKTlvmvXrn1r18IFvJW7c+ChCJGoY/hwHL3+RuaGDTuSk2EcYIpyb2t7Mltb3dSpEAFv5R4mkZbOn49DN4C4NWkSXZU2NzdDOsDk5F5UVIQhBvksd7utlWFS6e/jxuHQDSySfX0PFRRAOsDk5B4tEpU5OUEBvJV7kCg2F41mzxDnHRyixWKM8w5MS+5Xr16lrBDjtvNW7hO/fkD/IMzL8SzxeORIBcNcvHgR3gEmJPfUpKQDmK2Nx3JfE7w/LiAAjWbPGIVffpkUEwPvAFOR+5NJOSQS3ErlrdyHu3fIJewZR0cctGeMe1ZWcpZtaWmBeoBJyP348ePRwcHICnkr99m+Z8Ok0kevvIKD9uxBF0DFxcVQDzAJuccqlac++gjVnrdyD5VEHnTBY8ODE98vWpQglUI9QPhyb25uxmAyfJb7XzbepX8QHhserPhlwgQ6no2NjbAPELjc6RI13t8fdZ63cv86JDPZ1xeHaxAjwd//8OHDsA8QuNzjIyLK5s5Fheen3DEvx1DEGUfHOLkc9gFCljs3C3a9pSUqPD/l/un24wqGwbwcgxsPJk6kU+ajR48gICBYuR8/fjxCLEY/Gd7KnRErDi9bhmM16JG4ffuxY8cgICBYuackJRU5O6Oq81Pub266KZPJGiwscKyGos9MalwcBAQEK3cFy16dORNVnZ9y9xGlpnt54UANRdRNnUqFX6VSwUFAgHK/efNJYohHY/gp99Ge/1YwDE69QxTtI0aESaU1NTVwEBCg3AsLCxP9/FDP+Sl3zMsx1LFz82aqAnAQEKDc46OijixZgkrOT7ljXo6hjpMLFiSEh8NBQIByD2cYzMbJT7nbbKmWyWR4bHhIo3baNCXDYHh3IDS519XVocGdt3L3EydleXjgEA1pqMzMwqTS27dvQ0NAUHIvLi6OEInQw52Hch/t+e8wVoqLKj1E8rZtJ0+ehIaAoOSemZmZ4+6O6s1Dua8IKogKCcGtVD3EQReXnKwsaAgISu6xSuXxhQtRvXkod7mEPblgAY6PHuKCvX0iy0JDQFByVzJMtY0Nqjff5P6+zyVMZqu3uGNtHSEWQ0NAOHJvaWmRyWQPJk5E9eab3P1ESYUrVuDg6CcejxxJFQGz7gHhyL2iooLSQ7Tq8k3uozzaFAyDyWz1GdHBwVQdYCIgELkXFRUlb9uGis03ua8IKogLCEAXJn1G5oYNVB1gIiAQuWdmZn6Da3+eyX24e4ecwbwcBugwk5mRARMBgcg9MTq6zMkJFZtXcp/nVypnWczLoeeotLOLVyphIiAQuceIxVW2tqjYvJK7SBxR5PwFDoue49qMGZEMAxMBgcg9Qiy+Y22Nis0fuU/8+kGYVHrPygqHRc9Rb2kpR1d3IAy5q1QqKs2/jh+Pis0fua8J3p/o54dbqfqP38eNezLIEuZTBQKQe0NDA5VmeIRXcleKJJiXwyDRPmIEVYe7d+9CRsDo5V5bW0ulGbWaP3K321oZGRqKxw4MFXQhe+nSJcgIGL3cq6qqokJCUKX5I3dRaOTRxYtxQAwVcYGBp0+fhoyA0cv95MmTyb6+qNI8kfurni2UOf4yYQIOiKEiadu24uJiyAgYvdypHKd7eaFK80TuHqFZ+79yw9Ew7EOq3333HWQEjF7uRUVFVJpRpfkgdz9JIqXtP06ejKNhwNi7fn1+fj5kBIxe7rm5ufmurqjSfJC7TCbDrVSDx4HVq7OzsyEjYPRyp3J86As8CckXuZfPmYNDYfB/BOQOIHfEoEWWhwfJ/fHIkTgUkDuA3AeBHTt2HHRxQZU2eKRu2YIHDngid6oUkBEwermTUAq//BJVmg9Owbwc/Gkfg4wA5I4YnDg7ezYGgeBDFDk7Q+5AIHLft3YtqrTBA63tvLr5ARkBo5e7Uqnc4+mJKo1AcEHVQaFQQEbA6OUeHh6e5u2NKo1AqOWu5MFkTO3t7Wd6gV7SVShd6POltLS0l19+2cLC4ujRo13XjI2Nff7556Oiorg/L126NH/+/G6b0vJnn3vY5xLIfeByjwsIQJVGINRjy1ClMLgLHj58KJPJ/NmUjUyOOuhPWkgvDVidWl4KDAxUqVTnzp2bOHFi1+UvvfTSnTt36Cf93tzcbGtrSz+HTseQ+6BBp+UIkQhVGoHggqpDTEwMT+Q+xvOheuZFCvpz6OTO0dHR8cILL3ST+88//0w/Ozs7KWe/cuWK9k2p//zhhx/Mzc09PDzUS7T8ornyjz/+OGXKFLqYUF9JaLkQgdx7ID4+Ht2rEQh1UHWIi4sTjNzJ1IsXL75//76OL+3YscPPz0+zWYZ+ent75+bm9nmeUP9JZ4Jjx47RyUAXuWuuTEsuXbpE55W33nqr6/bz8/M9PT0h975JTU2l4tI+YgRqNQLBzcSUnJwsDLkTbW1tEonE3t5el5fKyspI95S8a66ck5Pj4+PTrf1du9xffPFFSva1O13LynTu4ZJ0+kT1xm/dukU7rPtdB5OW++7du6m4/D5uHCo2AsHNoUqVQjBy5+jqx95e+vHHHz/77DOVSqW5DmXQH3/8cbf29z7lrt6yLnLXXJnkzuleDe2bg4MD+R1t7jqRnZ1NxeWelRUqNgJRb2lJ1YEPY8sMotwp6X7nnXf6fMnR0ZH8rrlOc3OznZ0ddxOV8muu/V0Xub/99ts//PBDSUlJV1/TdnJzczXlrrmyi4tLt1lTPD09CwsLcUO1H3JXMMy1GTNQsRGI2mnTqDrwR+5LA75z3HZGHfRnf9vcKSO2tbWtra3VTJk1X+rxdiXl7OqbqFFRUT02y3R9o/rtRUVFZHOWZdVLDh8+bGFhcfHiRU25a67c1NRE55uXX36568q4odpPubPsGUdHVGwE4uzs2UqJhA9yb2trS9u5e2d61u7MHHXQn7SQXhrYNikxJ7cawGsC7d1oHM0yxZ9/joqNQBxfuJByHaEO+Wtvb19XV6f/z+3WtxJy16vcd27ejIqNQOzeuJEnbe4Ach8EuUeIRNHBwajYCERsYKCCH80yAHIfBLlz00SozMxQtxGmHB3Dh4dJpVQdIHcgELkXrFxJZbre0hLVG2HK8WDiRDnL/mPVKsgdCETuhV9+GSESXbC3R/VGmHJU29hEhYZSdYDcgXDkvmPr1iNLlqB6I0w5vl+0aIePD+QOBCL3vXv3UmkuWr48ZetWVG+EKUeat3fBihVUHTIyMiAjYPRyT0tLo9Jc8+67YVIp7qkiTHnIMKoCF+ztqTqkpqZCRsDo5Z6cnEyluXPYMCrZtdOmoZIjTDPuWFtzw6NSdYiPjze4CwYwExM3z8aUKVN++ukn9cJTp0719oBot5cKCwsnTJgwevTooqKirqvpMhPTgIcEeJaHV3V57xA9HDuAzRpA7nFxcVSauR6+ZU5OqOQI04wzjo5RISH0C1WH6Ohog8udG1smxd8/Z+NGddCfWsaW+dvf/kbmPXr0qJubG7eks7Pz7bff7tFEmi+R1m/duqU5RMGQzsRkpHI3jsw9MjKSk3ve6tXZ69ahkiNMM/Z4emZu2MDJnT/T7D0cM6brTtKfWuTOjZpL1iZNc0voEsTf379HwWm+ZGVlRecG8ni3xLy/MzHRRiyeQr+oV8jJyTE3N1eP8qg575Lmu+hK4s0339TceV3mbNLct2778M4779CXol8aGxvffffdP3qZ+CktLY0bO6HbzmjZbc0vazC5Uznm5F5tY6NgmI7hw1HPEaYWKjOzcLG40s7OqOVO9jl37lxFRQVn+ZaWFsrN29raNP3Y40vkLzK4o6MjvarZLKP7TEyzZ88+8RQHBwf1CvR22qx6kBnNeZc03zV27NhHjx5pfpzuczZ1k3vXfWBZNjExkX7ZtWsX/d7jRugtdArkxpTvtjNadlvzyxpM7kqlkpN757Bhcpa9NWkSqjrC1OLHyZOp8LeNGsXJXaFQGKPcKVUkO3t6er744ov056ZNm/Ly8npsmujxpTVr1lBSTMp7Mu+mBtpnYura5s5JjZzI7cYfOs+71O1d9Fkff/yx5rRQOs7Z1NtHc7/QuYFOY/SLk5PT1atXe9xI14PTbWf69WUNJvewsDBO7hQJ27cfX7gQVR1hanFywYLYwEDud6oOPdqN/3LnUKlUXO75p/+lRx1rSvmPngZx7NdMTNwMStp919u8S13fRb/n5+e7u7v32Pr0h9Y5m/qUO2FpafnTTz9ZW1v3tpGu36vbzmjZbR7JncqKWu4Hv/gi3t8fVR1hapHs65u/apUA5E6WoRX8qRbrdlOx60sTJkw495RuN1T7OxMTZcQlJSXdWiq6/aI575Lmu4jW1la1NNXoMmeTLnL39fWlM5Z6NnDNjXT7Xl13Rstu81TuLa++GiaV/mZujtqOMJ34fdy4rmMr8Uru3y1desbRUR30pxa5k02ee+45Z2fnbrN5dLVMb1PicW3u5ubmpHhSVdd1dJmJqeuftLLmPcZuv2jOu9Tjuyi51rS2LnM26SL3srIy+p1OZr1tpNtx67oz2nebL3JXd4XkIiY4GIPMIExtSJkIkUj9J1UHqhQGlzsJendaWtbOnTm7d6uD/qSFRjcTE/jDgGPLqEv2AVfXHT4+qPAI04ksDw+KrnLHTExAgHKvnTYNLTMI04mHY8ZQga95911TkDswLbnn5OR8s3Jl1+IeHRJy3sEB1R5hClFlaxshFncOGwa5A6HJvbCwkHswTx3716zBlKoI02yTodi7fn1+fj5kBIxe7sXFxbs2bepauJtef13Osg8mTkTNR5hCP5nbf/1r14XpXl4HDx6EjIDRy/3IkSMJGn3bE7Zv/27pUlR+hIkMFtY1KNfprdM0AMYk9/LycvWzeeo4NX++UiJpHzEC9R8h1OgcNiwuIKBo+fJuy+P9/cvKyiAjYPRyv3r1KnlccxylyNDQy7NmQQEIAXdvDxeLW8eO7bacqkN1dTVkBIxe7vX19TKZTHMwyIwNG3BbFSHg2Lt+/a6NGzXTeaoON27cgIyA0cu9qamJSvMvEyZ0K+UNFha4rYoQavw6fnyYVHr3L3/ptvw3c3OqDo2NjZARMHq5E1TK71hba1aARD+/bzVaJBEIAUSRs3NsUJDm8ntWViT33oYYBMDI5B4ukVTZ2moW9CvvvYfbqgjhxaNXXqGEpnzOnB4b4pUMAxMBgcg9VqnsbfbU6ODgM46O0AFCYD0gI0SiHicdOzt7doxcDhMBgcg9OTmZrlJ7rAbnPvyQqoHKzAxGQAgj6EqUivT3n33W46tHlixJjI+HiYBA5L5//34tHWNig4KQvCMEE6Xz5/eWtlPs3rgxJycHJgICkXtZWZlmV3d1lM2dGxkaipZ3hGDS9uIlS3pbgSpCSUkJTAQEIvfa2lqZTPZ45MjeSnxUSMjJBQugBoSxR5mTk5a0nZZTRbh58yZMBAQid5VKJWfZ2mnTeqsS5XPmUEajxf4IhLGk7SW9pyn1lpZUEdQz3ANg9HInIlm2tw4z/xlwIyCgt5uuCIRRxPGFC2OCg7sO3a7ZVSaKZaEhICi5Jycl5a1Zo6Vi1E2d2uODrAiEUcRv5uZhUunVmTO1rHPQxWVHcjI0BAQl96KiooTt27VXj8Tt23Pd3KAJhDEG5S6ao592i5StWwsKCqAhICi519TUaL+nyrVIUu5DKTxMgTCuqJ02Tc6yN6ZM0bIOFX4q3hcuXICGgKDk3tnZSaX/+vTp2itJtrt70rZtvXU2QCD4OW57op/f3v+dS6+3E0B7ezs0BAQldyImLOz0vHnaK4DKzEwpkeCZJoQRRfmcOeFicZ99vc7Onh0tk8FBQIByz8vLS/fy6rOqlCxYQFevv44fD2sgjOI+qpJhTmvtCaYe3j0zMxMOAgKUe3V1NVlblyaXuMDANG9vLV3KEAieNMhkfP11gr9/n2WVVlAwTGVlJRwEBCh3rtn9npVVn3Wm8Y03FCyLxhkEz6PSzi5cLG56/fU+13wyNY1U2tbWBgcBAcqdSFQqy+bO1el5kE8/pTQf3d4RvI2HY8aQ2amg6rLyeQeHOIz0CwQs94MHDyb6+elYeeICAtA4g+Btg0zW+vUJ27frWD53+Pjk5+dDQECwcm9paZHJZJTy6FIf2kaNCpdIepzOBoEwbJxxdKS0vfm113QsyVTs6+vrISAgWLn/8XSQmUo7Ox2rEF3MhkmlmEQbwav4ZcIEOcvqnnZU2dpGYGo9IHi5HzhwYN/atbpXpL3r18cGBmLASARPgtLweH//DB069aoj180tC50ggeDlXltbS8m47rJWmZlFhYT8Y9UqaAXBh6CiSAVS97llaE1K82tqamAfIHC5cy0zl2fN0r06PZg4UcEw5x0cYBaEYeOCvT0Vxdt//avub7k6c2Y4y3Z2dsI+QPhy379//w4fn35VqtJ58yj9qbe0hF8QhoonfdVZVse+j+rYtWlTVlYW1ANMQu5NTU1hUulv5ub9qiT71q6ly+G2UaNgGYT+49Err/S3qZ3i93HjqKjfvn0b6gEmIXciTqk89dFH/e1ZHBcYmLplC3q+I/QcHcOH7/H0jA0MVJmZ9bfHZDSeXQImJfdTp07FBAX1V9OUtkeGhmI2PoSeI9/VlQpe69ix/X0jnQ+KiorgHWBCclepVAqWvTVpUn9rS+Mbbyglkj6HDkYgBiu+X7RIoduYSN2C3iKXSltbW+EdYEJyJzJ2787qa36DHuPyrFkKhsGwYgg9BFfYat59dwDvzVuzZndqKqQDTE7uDQ0NAx4a7LSTEyVT1TY2sA9i6OLajBlylj07e/bAxnmn4n337l1IB5ic3InE6Oh/fvLJwCre0UWLZDKZ9snmEYgBxx1ra6VEUrxkycDefnrevFiFAsYBJir3K1euUGY04KEFst3dKTn6cfJkmAgxuHHPyorMfmigt+6pSNPby8vLYRxgonInosLCdBzhHX5H6G1csAiRKMfdfcBbeDKrqlTa0dEB4wDTlfu5c+fCxeL+dh/uGuleXuT3BgsLWAkxWGbPXrduwFugwhwTFPT9999DN8Ck5U5ES6XnPvzwWSpk2pYtdIbAyMAIg5udG38mUiJB2g4g9z/KyspIzboPs9db+wz8jnh2sw+se27XZ1mjQkKKi4vhGgC5PyFSKq344INnrJy5X32llEgG8GAUAnHH2prMvv+rr55xO0/m5WBZpO0Acv8P5eXlz568U3zz5ZdhUin6RyIG0J/9wOrVzz4EDaXtJSUlEA2A3P+POLm8v0OJ9Rin5s+niornVxE6xrkPP6SE4OiiRc++qSfDhEmlGLodQO7/Q11dHUn593Hjnr2OXXr/fdrUiU8/xfiRiD5SgY8+IrPrPqmvlng4ZoxSIrl69SosAyD37iRERQ3WdHp3rK0jQ0Nz3dyepZMlQsBBBWP/V18NeNyYHpoEV6yIwSOpAHLvkfr6ekqjBqvHS8urr5Lfk319+zsrCMIUZt5I2L49QiS6/+c/D1ZPGzpP3LhxA4oBkHvPZGdnJ23b1jF8+GBlZzt8fOhiuW7qVBgNob6qiw0MpGI2WFd1ncOGpfr47E1Ph18A5N4rKpVKybKDOxf2IWdnuiA44+iIJnjE5Vmz5Cybv2rVIBaGSjs7JcM8fvwYfgGQuzZKSkqoqtCF8yBWaap+dNWct2bNgAcpQxh7tI8Y8c2KFVQMBuX2adcxwsLF4tOnT0MuAHLvm/ioqHxX18Gt2w0WFlEhIfH+/vWWljCdqQX993f4+MQGBg76M8wHXVziIyPR/RFA7jrR2NioYNnBzbC4Jvg9np5c1zc00ZhOVNnaKiUS+tc/+1Nymo08VFCbmppgFgC568rx48cHvXGGi7OzZ9O1OVX1tlGjID5hB/2Lszw8yOzPPrhFbw0yVFChFQC594+EqKhcN7ehSLFbx46NCwiIEIlqp02DAYUaV2fOjA4Ojvf3b3zjjaHYfr6ra0JEBBpkAOTeb9ra2sIZ5oK9/RBV/qLly8Ok0m+XL8ddVuEl7GReOcsWurgMVrdazaYeKpzNzc1wCoDcB8L58+cVDPPr+PFDZIH7f/5zbFAQpfCXZ81CK7yQEvaY4OChu3P+m7l5OGbRA5D7M5K1Z88gPtbUYxxdtIhOIeleXniW1ajj4ZgxeWvWUMJ+yNl56AoMbTnVxycjNRU2AZD7M6FSqaLCwr5ZsWJIvdDy6qvJvr5hUumpjz7CcDRGFyTcM46OSomE8oChnnCxyNk5UiZrb2+HTQDk/qw8ePBgKHpG9tyQKhbHBAVdnz4dxjSK6Bw2jP5rUSEhZPbSefP084Dr7du3oRIAuQ8OpaWlCobRw/NHlAMWPH2Oce/69ZjUiedB5WHn5s30z8pftUoPHVvpmoDMjr6PAHIfZHJzcmIDAx+OGaMHa7SOHbt70yayRpaHBxrieRi/jh9/YPXqMKk0zdu76fXX9dMDJ9HPLyMtDRIBkPsg09nZGRcZucPHR289FxvfeCPJz+/JND2LFw/F41SIgd01LXo6Elx8QIDeBvtUmZnt2rQpVqFQqVSQCIDcB5+2trYoqfSgi4s+uy1W29jEBQTQ9Xjx559D8YbVOv0LntwUCQ6+PGuWPj+aTicRLNva2gqDAMh9qGhsbAyXSE4uWKBns1x57z1SvIJhSj7+WD9NQ4iuWj++cCF3r7vK1lbPn3563jwFy967dw/6AJD70HL58mW5VHrp/ff1bxnK4uMDAsKk0u+WLv1lwgRoVw/3MA8vW0YHnM6spHX9P2jGdY+pqamBOwDkrg9Onz5NFd5Q8yvVvPtuwvbtMpnswOrVP06eDAUPRdROm7Z3/Xo6yHSo9dALtse4NWkSmf3s2bMQB4Dc9cfRo0fJ7wZ0692//GWntzdV/qRt2847OGCMycEaavGCvX3K1q10YOnn7b/+1YCz8SkYpri4GNYAkLu+yc7OJr8P9ROJfT7amrd6dbhYTDL6bunSe1ZWEPTA4pcJE75dvpx8SgezYMWK5tdeM+DOPJg4kfbkYGEhlAEgd4P5nVzAB6WWz5mT+LTfZGxg4MkFC9Air/vNUrruoSSda1iv+OADgw//QMUpKjQ0Z+9e+AJA7oYkIyODsmaePE3a9Prr+atWRYhEMpmMhHV29uzfx42DwXuc0fTqzJmZGzaQ0yNDQw+4ug76BHgDb41h2ew9eyALALkbnrS0NKVEwhM7cFE3dWrG11/TXpHld2/cSMkp+shzTepVtrZ0ZOh8TAcnfePGG1Om8KppiC4EYXYAuaN9RqcO8uleXgqGIcuT1MqcnAx7k8BQowXQ6Y1zOuXpGV5eF//+9yEdxnlgI9XQJVdWZiY0ASB3fpGbm0vu4G3fxNpp07I8PKJCQmgnSSKHly27Pn26gPvY0JVKtY3NQReX2MDAMKmUvnjWunU1777Lz0lRuNaY/dnZcASA3PnIN998Qzny1Zkz+Wy95tdeO7J4cbKvL+WwXD/uI0uWkOgF8ODr7+PG0Rf5bunSRD8/+mrcAOv0ZYdoFtPBimszZtCuHti/H4IAkDt/OXXqFPm9bO5cYxm0tnjJkh1bt4aLxWRDSm8LVq4sc3Ii3RiF69tHjGiwsDjj6Ji3Zk28vz99BTpj0enqkLPzzTffNIqZC887OJDZjx49CjsAyJ3vXLp0iarrPz/5xLimRW159dXSefP2ublRtsu10UcHB+e4ux9fuLDK1vaelZXBJ/ImlT+YOLHaxubkggVkc669hQ51bFBQtrv7aScnnmfommP307FVMkxlZSXUACB34+DOnTuREsne9esNLsRn6VVZaWdHKfBOb++4wECueyX9TPfyynVz44xPCT7l/pTjD+LNSZWZGW2QNksbv2BvT5cRB11cUrZupTMNqZzOOjFBQbs2bSpYsaJ8zhxyPd/ui+p+oqITZ7hEgnFjAORuZLS0tEQ/fYRdGD3N6SqE8mKy7ZHFi7PXraPvFe/vT67nelsS3ENAFBlff01ntXxX1++WLuWCEu0zjo7dgk4P9BKtRivTCSPRzy/u6Zhosv8SLhZHhYQk+PvTq3SOOe/gcMfaWhgTzP46fnzqli3RDHP//n1IAUDuxodKpUpLSDDgEGN6m1Tk+vTplMiXzptXvGRJ7ldfZbu7Z27YsHPzZjoHJG/btsPHJ23Llu7h7Z2+cSOdJ2jl/FWr6JxxdvbsahsbOlbNr70m4FnC6RQVGRqaEh2NmTcA5G7cHDp0yIhusSKGNOgEJmfZ/Ly8zs5O6ABA7kZPZWVluFict2YNHhM12aBrkXxXV6VEgtunAHIXFA0NDTFPW6UxcKNpTvqR7OsbK5U+ePAAFgCQuwCb4DN376ar8ooPPjCuXpKIZ4lKOzsFw+xNS2tvb4cCAOQuWM6ePRvOMGne3pgKVfDxm7l5upeXkmEqKipQ8gHkLnxaW1vjwsMjRKLaadNgQKFG3dSp9C+OVyobGxtR5gHkbkIUFRWFi8UHVq/GDHnCG1i48MsvI8Tiwvz8jo4OFHUAuZsc9+/fj1MookJCrs2YgVZ4wcysHR8QECeT1dfXo4QDyN2kOXr0qIJhdm3ahFmTjH1Myhx3dznLHiooQMIOIHfwhJaWlpTY2DCptMzJyUgHSzHloKsubnDHpIiIhoYGlGcAuYP/oaqqKpJhYgMDr0+fDmMaS9A/K9HPL5xhSktLUYYB5A56hi7nCwoKlAyT7uXFq0lZET1Oebp3/XoFw+Tn5bW1taH0Asgd9EFra+uu5OQwqfTQF1+gLw0Pg/4p3y5fLmfZtISEpqYmlFgAIPd+cP/+/YSICDJI8eef414rf7o5ls2dq5RIEpTKuro6lFIAIPcBcuXKlRi5nLL4kwsWtI8YAb0acHqN0/PmKRkmVi6/fPkySiYAkPsgcPHiRXLKk8k2Fy/G0JL6b4T55yefhIvFMWFhVVVVKI0AQO6DTHV1daxCQVl8kbMzbrfq55bp4WXLnmTrMhlpHYOwAwC5DyE1NTXxUVGk+CwPjx8nT4aChyLuWVnlurnRQY6PiMAI7ABA7vrj7t27O9PSyD4J27dfnjULzfGD1bBebWOTtG0bHdiUpKTbt2+jpAEAuRuAlpaWvLy8cJaVs+zhZcsaLCwg6AHPp/H9okVKiUTJst/k5zc3N6N0AQC5G57y8vKk+HjKN3dt2lRla4ve8brfLKXrnnQvL5lMFh8RUVFRgXmrAYDceUdTU1N+fn40w5Dls9etq7axQXNNb80v12bMyHVzoyseOlwHDhzABHgAQO5GQF1dXWZ6eoREQpbft3bt1Zkz8RgUxcMxY8jp+a6uCoYJl0gydu68ceMGSgsAkLvxceXKlYzdu8nyMpks2de3zMmpwcLCpMaOpy/7YOJE+uKpW7bQQXji9NTUixcvYlReACB3IVBbW5uVlRUplZLgKG8tWLmyytb21/HjBTy6erWNzUEXF+XTE1uEVJqdnV1TU4O+6gBA7sKkubn5yJEjSfHxSpZ9chfR3//b5cvJg7+Zmwug1eXqzJnFn3+etG0bfTU5yyZGR9OXxSymAEDupkV9fX1xcXFqUlI4w5ANKcnNdXMrnT+/dtq0xyNHGsV90R8nTz7j6Hhg9WouQ1cyTGJk5KFDh27evIkkHQDIHTzpMl9aWrpv374khULx1PWRoaF7PD0pEb5gb08OpbzYsI31j1555dakSZV2dscXLsxety46OJhrYoqTSnMyM0+fPo0MHQDIHfRBU1NTZWUlpcBpCQmRLBv238b6lK1bv1mxgrL78w4OlODfs7L6zdx8EKVPm6KzSL2lJW2cTiplTk5Fzs6pW7ZwiTntRpREsjM+vqCgoLy8/MGDB7gvCgDkDgZOZ2cn5cUXLlw4cuRIVlZWamRkjFQaIZHIn0r/Pxl0QADF7o0bszw8yMjfLV1KQaeBM46O3YKU/f2iRdwKuW5udH2wc/Nmei9ncK65PFIkimGYpIiIjN276Rxz/vz5O3fu4AkjACB3oCdI+tevX6+qqiotLS0uLs7Nzc3Ozs7MzNy5c2dKSsqOmJjU8PBUpfJ/gpYkJaWnp2c/JT8/n84ZZ8+era6urqura25uhsQBgNwBAABA7gAAACB3AAAAkDsAAEDuAAAAIHcAAACQOwAAAMgdAAAA5A4AAAByBwAAyB0AAADkDgAAAHIHAAAAuQMAAIDcAQAAcgcAAAC5AwAAgNwBAABA7gAAACB3AAAAkDsAAEDuAAAAIHcAAACQOwAAAMgdAAAA5A4AAJA7AAAAyB0AAADkDgAAAHIHAAAAuQMAAIDcAQAAcgcAAGBE/H/Dak6E5+MkdQAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-62074695_da">F2212cm.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12025_V-62074695_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12025_V-62074695_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12025_V-62074695_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-62074695_da">No Aplicable</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12025_V-62074695_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12025_V-62074695_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-62074695_da">Anexo: NO APLICA</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_V-62074695_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. Los mercados de renta variable despideron un nuevo semestre con rentabilida des positivas a pesar de un contexto de mercado con momentos de tensionamie nto tanto por la pol&#237;tica comercial estadounidense como de los conflictos g eoestrat&#233;gicos. En Europa las plazas espa&#241;ola y alemana lideraron las alzas , en EEUU recuperaron niveles para cerrar junio en zona de m&#225;ximos hist&#243;ric os y los mercados emergentes registraron su mejor primer semestre desde 201 7. Tanto el &#237;ndice de volatilidad VIX como el precio del barril de crudo re gistraron puntas de tensi&#243;n durante el periodo, aunque volvieron de nuevo a  niveles previos ante la expectativa de un escenario mejor de lo esperado a  nivel de impacto econ&#243;mico. Respecto los Bancos Centrales, el BCE continu&#243;  con su pol&#237;tica monetaria expansiva apoyado en gran medida por las continu as revisiones a la baja de la inflaci&#243;n, aunque ya avis&#243; Christine Lagarde que podr&#237;an estar llegando al final del actual ciclo de bajadas. Contrariam ente, la Reserva Federal ha mostrado un tono m&#225;s conservador a pesar de la desaceleraci&#243;n de la inflaci&#243;n, a la espera de calibrar los impactos que po dr&#237;an tener en su econom&#237;a la nueva pol&#237;tica comercial de la Administraci&#243;n  Trump. Respecto la curva de tipos de m&#225;s largo plazo, continuan en niveles  bajos respecto su media hist&#243;rica, con el Bund alem&#225;n en el 2,61% y el Tre asury a 10 a&#241;os en el 4,23%. En el mercado de divisas, s&#237; que se evidencia un cambio relevante con la debilidad del d&#243;lar, ya que su cruce con el euro  se apreciaba casi un 14% en lo que llevamos de ejercicio para cerrar el se mestre a 1,176 d&#243;lares por euro. b) Decisiones generales de inversi&#243;n adoptadas. Hemos mantenido un nivel elevado de inversi&#243;n, cercano al 100%, a lo largo del semestre. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 7,97% durante el periodo y en los &#250;ltimos doce meses ha sido del 6,55%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 3,53%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 0,26%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 6,11% y el n&#250;mero de participes ha registrado una variaci&#243;n positi va de 40 participes, lo que supone una variaci&#243;n del 4,16%.   La rentabilid ad neta de la IIC durante el periodo ha sido del 3,53%, con un impacto tota l de los gastos soportados en el mismo per&#237;odo del 1,01%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un 3,53%, a su ve z durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco  Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el period o del  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el semestre hemos incorporado el fondo GVC Gaesco V.I.F en la carte ra y hemos reducido  la exposici&#243;n del fondo JPM ASIA PC STRATEGY EQUITY A- D SICAV. b) Operativa de pr&#233;stamo de valores.    La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 2,3%. d) Otra informaci&#243;n sobre inversiones.  En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC mantiene en cartera acciones de: FRANKLIN TEMPLETON EASTERN EUROPE RC, RAIFFEISEN OSTEURO AKTIEN VT FUND  SIDE POKET con un peso patrimo 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 7,41%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 15,81%. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 2,32 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. No detectamos ning&#250;n cambio a corto plazo de la actual coyuntura, por lo cu al es previsible que continuemos invertidos en un porcentaje muy elevado de  la cartera durante los pr&#243;ximos trimestres.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S12025_V-62074695_da">NO APLICA</iic-com:AdvertenciasCNMV>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S12025_V-62074695_da"></iic-com:InformacionReglamentoUE_2015_2365>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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