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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-05318795_ipy2" unitRef="euro">9.0812</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-05318795_ipy3" unitRef="euro">10.3679</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-05318795_da" unitRef="pure">0.68</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">1.34</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-05318795_da" unitRef="pure">0.68</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">1.34</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-05318795_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-05318795_da" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">0.09</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-05318795_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_S22025_V-05318795_daa" unitRef="pure">12.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">1.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">-3.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">-3.74</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">14.23</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">-12.95</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">-12.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">27.30</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">-1.82</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">-10.79</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-05318795_dly3" unitRef="pure">-5.26</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-05318795_daq">2025-11-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-05318795_dpy">2025-04-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-05318795_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">1.81</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">6.17</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-05318795_dly3" unitRef="pure">4.34</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-05318795_daq">2025-10-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-05318795_dpy">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-05318795_dly3">2022-04-29</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-05318795_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">19.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">13.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">10.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">29.60</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">19.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">17.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">16.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">24.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-05318795_da">BENCHMARK VALUE MINUS GROWTH</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">11.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">3.90</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">7.86</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">12.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">17.62</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">27.97</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">18.33</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">12.82</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">12.04</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">12.04</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">12.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">12.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">12.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">13.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">13.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">13.82</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">1.56</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">1.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-05318795_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-05318795_ia">true</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-05318795_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S22025_V-05318795_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">19.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">17.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">16.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">24.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-05318795_da">BENCHMARK VALUE MINUS GROWTH</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">11.53</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">3.90</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">7.86</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">12.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">17.62</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">27.97</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">18.33</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">12.82</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">12.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">12.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">12.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">12.30</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">12.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">13.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">13.77</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_daa" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_daq" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpq3" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy2" unitRef="pure">0.90</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-05318795_dpy3" unitRef="pure">0.90</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-05318795_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-05318795_ia">true</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-05318795_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S22025_V-05318795_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">256368.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">4.59</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">ES0113679I37</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|BANKINTER</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">268945.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">5.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">277000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">4.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">ES0132105018</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|ACERINOX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">175974.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.43</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">156890.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.81</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">ES0178430E18</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|TELEF&#211;NICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">71547.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">1.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">159075.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">849333.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">15.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">849333.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">15.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">849333.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">15.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">BE0974293251</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|ANHEUSER BUSCH INBEV NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">192150.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">203840.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.65</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0000077919</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|JC DECAUX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">193376.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">193626.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0000125007</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|COMPAGNIE DE SAINT-GOBAIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">239314.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">4.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">301112.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">5.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0000131104</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|BANQUE NATIONALE DE PARIS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">240916.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">4.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">279484.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">5.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0012435121</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|ELIS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">212784.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">4.14</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">237826.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">4.25</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR001400AJ45</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|MICHELIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">168728.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">187978.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">IE0004906560</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|KERRY GROUP</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">144300.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">2.81</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">IE00BYTBXV33</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|RYANAIR HOLDINGS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">191189.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">179429.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.21</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">PA1436583006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|CARNIVAL CORPORATION</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S22025_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">278085.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">5.41</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">404647.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">7.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">PTPTI0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|NAVIGATOR CO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">160454.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">162805.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">JP3734800000</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|NIDEC CORPORATION</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_S22025_V-05318795_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">173040.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.10</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">IT0004810054</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|UNIPOL GRUPPO FINANZIARIO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">267410.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">5.21</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">218725.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.91</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">BE0974258874</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|BEKAERT NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">162970.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.17</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">131438.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">DE0007231334</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|SIXT AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">153700.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">196680.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.52</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0000121147</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|FORVIA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">197599.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">221397.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">GB00BH4HKS39</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|VODAFONE GROUP PLC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.GBP contextRef="FIM_S22025_V-05318795_da">GBP</dgi-lc-int:Xcode_ISO4217.GBP>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">172194.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">160988.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.88</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">US6907421019</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|OWENS CORNING</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S22025_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">103806.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">2.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">127258.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.28</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">DE000DTR0CK8</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|DAIMLER TRUCK HOLDING AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">154878.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">190808.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.41</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">DE000KGX8881</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|KION GROUP AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">165165.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">3.22</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">211635.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.79</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">FR0000120966</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|BIC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">144973.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">2.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">148632.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">2.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">NL0011821392</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|SIGNIFY NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S22025_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">97317.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">1.89</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">175636.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">3.14</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-05318795_ia">IE00028FXN24</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S22025_V-05318795_ia">Acciones|SMURFIT WESTROCK</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S22025_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">75688.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">1.47</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">3716996.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">72.37</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">4106984.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">73.48</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">3716996.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">72.37</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">4106984.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">73.48</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">3716996.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ia" unitRef="pure">72.37</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="euro">4106984.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S22025_V-05318795_ipp" unitRef="pure">73.48</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-05318795_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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zvNmwWW7umGmQ3h2NMAFEGMnf2Yg4dXhPVb9oulKffKGM+zpvtrKPaWs1Yu/Y/p2Rv2rSJxg4QZSBPm7YfosNrojrp6dOkUcbSZRkbuY6X/RVKS0tp7wBRBjLksngjvV0T1UYHr6aLMr1XrG/TdzobuY5TSwrnzp2jvQNEGciQ5Sgfersmqomj3ZooynR+e0v7AY5s4bqU+bOuUpTZu3cv7R0gykBuSkrL6eqacKBGvxmaF8prfJRpu2W76TOubN46Vpu+0wODQkSUiYyMrK6uptUDRBnISlLqabq6Jq3/q3GhvMZHmScnsCOtfuXhs4zL/gJEGchT4Pqd9HNNWrtcvfUbZSzdVrBV632kz2mxFGWYWhIgykBuxjkH0881aS18xVOPUcZsFUN9G1JD/zZXijLx8fG0eoAoA/lg6qXmGHNq46SvKNPpnQ87DmSob0PKbPgsKcqEh4dXVlbS9gGiDGTiQtZVOrlmqGsPXiivYVHG5MOEHiPc2JgNHvkrXShPuHr1Km0fIMpAJjYnHKaTa4Y6Psen8VHmyZcXsCUbU77+q6Qo8/3339P2AaIMZIJZJJun3po2r5FRpq9nIJuxkTVt9hIpyhw4cIC2DxBlIBMT3d+kh2uGGj/KtTFRpueadxjq2/h6fuJ8KcrExsbS9gGiDGRi0LjF9HDNUzdULpRXryjTMXobQ331Upa2bsqRv1woz0iIP/Sp8+djkw7GHUy+kJ2tvbf7X2rL7927t3Llyq73BQYGirtan56Zmfnyyy937Nixf//+iYmJ0sKysjIPD49u3bqZmpqGhoZqPuv48eMWFhbm5uYnTpyQlqSmplpbW1dVVelYSRMTkz59+jg7O1+4cEH1pykpKYMHD27btq34V3UGeM03JREvNGDAAK0boXv37pMnT75y5YrWdahpSWFhobu7u5mZWefOnV966aWjR4/qfjmiDPTJpJ8DPVzz1IV5Pg2IMm3iEnqOZKivfqpdf4ew/yW+eWn+snfr1q3wXbufiN0utaantm1/97N9CoWipqygtiQ2NnbEiBFX7xM3PvroI81n/fOf/xSJRCSY33//PT8/f9asWdJyT09PFxeX4uLioqIikTx27Nih9kQpcxw8eHDIkCF//udkUoWNjY24W2OXfH/17ty5k5OTExkZ2aVLF+WEYiJL9ejRIzk5uby8/NChQ+L2xYsXdUSZb7/9dtB9GRkZmm//+vXrISEho0aNqleUmTBhwrJly8SbFeuQlpY2fvx43S9HlIHeFPx6ne6t2erjWfMbEGX6vurLptNjrQwMlqKM+PbnG0D23vvs87YfffLAzGXbPv7ky8N1jDKiOz98+L8PFjdGjx6t+SyRXTZv3qy5vHv37iLHSLdFB29nZ6f2gEcffbSqqur27dvt2rUTd2NiYuzt7XV1yQ+u3vr16//+979Lt0VU2rJli/JHYn1mzpypI8r4+PiIp4s8tGDBAq2//8aNG+3bt69XlOnYsWNFRYXWNdf6ckQZ6M3JjB/o25qt5th71DfK9PUOYrs10UlMR44c4RtA9rtkpsXt0GxWPts/rmOU6dy5c0lJiXT7t99+69Kli+azevXqFRUV1bt3727dunl4eJSVlSmjjHiKdFtkGs3n2tjYHL5vyJAhpaWlPXv2zMrKqnuUyc3NNTU1lW5bWlr+/PPPyh+J2/369avpTYnwJFa14D6xkuKu2iPFygQHB9va2tYryowdO9bf3z8nJ6eOL0eUgd7Ef3qUvq3ZqtdfHJVRZsfqoFpzTI+QjSaWDPXVc7l5L5WiTEJCAt8A8paXl2e5JU6zZdlv26EMHLr76TZt2ty5c0e6LW48/PDDms8SC93c3Irvc3Fx8fT0lJa7u7vPnj1bWu7q6mpiYqL2xKNHj5rfd/z48cWLF/v5+UlLLCwsTp48Wevq/fHHH8rf+eijj6pGBOWeHq1v6rPPPpswYYJ0297eft++fcpHKolkJrZevaJMUVGRr6/vE0888fjjj4v3e+3aNd0vR5SB3gS/s5u+rTkrz+u/x5h2rQ2tdajvY4Oc2GJNdz62+J803wDyVlpaOm7bds3G5fbRx1qHyzRsr4x4jOreF+WeEvHqokfv2rVrr1691q1bZ2ZmVtN6ZmVl9ezZUzzexsYm5b6nn366LntlevTo0YC9MpMmTVKOTd61a9fkyZNVH3nv3r2cnBw7OzutFywQ4Ul1VLK4/cgjj6g9RmyEpUuXvvjii7pfjigDvXF7/T36tuaswx7/HfmbGPqm7qG+Zs97sLmaosZN9VWO/L116xZfAvIWtjOxTfxO1cbV9qNP3vt8fx0PMNVlrIzo9ZVjYsQNZbxQtWXLFhFralpJe3v7Dz744E+N0TO6Vy8yMnL69OnSbScnJ7WxMs7OzlqfVVRUJOKI6g4YcVcsVHtkfn6+yF43btxQWwdra2vlgOI/7w83HjhwoOaqiid27NhR98sRZaA3z/99JX1bc1boNK+67JXpO2UR26qJauQEL05iMh5Fxb/5xe9QjvzttC1h9Y6EmiKsZpT58MMPtZ7BpPrI7du3Kw8kubi4zJ07V1ouFubk5Pz++++ffvqphYXF5cuXtb5oUlLS4MGDpb1EqqNnalo98cjc3FyRY7p163b+/HnpR+KGiFCHDh0qLy9PSUkRt5Wnaqu9qXfffVd5CEwiVjg6OlrzkY6OjpqXXwoPDx8zZkxWVlZlZaX4V9xet26d9KPx48enpaWVlZWVlJQEBgaOHTtW98sRZaA3ZiM86duas8Y85/q/Y2XW1Dg7gQ8TlTdhDbKbo4wyokvgS0D2RHDZnvLl2j17w/fu252apvWqLQ89SLn83r17K1as6HLfqlWrlNeVUev1165da2pq2rVrV3d3d+UonF27dllZWXXo0GHChAnKzKFGrIy1tbVIANJd1dEzNa3kww8/3Lt3b2dnZ9W9I8LBgwdFEnrkkUfEv8nJyTW9taFDh6anp6s+UdwdNmyY5ptKTU0V6U1tHe7cuSPSjFjndu3aiX/feust5aE6sfIvvfTSY489JoKUg4NDfn6+WKjj5Ygy0N/fmL6t2evfXl46zmDqHhbNUN8mrT7PuCqjDOdjo4HfnA/RPxrOH4tNQJSh9F6n718oT2uUab9pW2ebmWyiJq3Og5yUUUbt/4sAiDIwMCWl5XRszV+xM721Rpk2cQm9R3G8rzlKGWVUr+8OgCgDw5NXUEyv1vzlOt5Da5SxnLaEjdM8tXTFGinK7N27l+8BgCgDogxVv+o2wEEzyjzpG8KWabYKWB4kRZm4uDi+BwCiDAzYN2ey6dVapH7ynq8aZXqt39LWagabpfmjTDOfFAqAKAM9YwKmlqoDbj7KKPNoTHz3YUx83TJRRuB7ACDKwIAdO3WRXq1FatVr/z3A1CYuoc9ohvq2ZJQpLy/nqwAgysBQJXx+gl6tRWrEs7OkKGPl9AZbo/nLe9FKZZTROq0gAKIMiDJULbVhZZC5XxjboUXKc8FyoozxqK6uPnbi660f7Yrdvjvj+7NaH/PTTz9NmTJFuqqvuCHu/rcXrOEqwA/0lA967LHHpOXio+Xh4dGtWzdTU9PQ0FDNJx4/ftzCwsLc3PzEiRPSktTUVGtra63XI9Z8IeX66JitWvnI7t27T548+cqVK8rHpKSkDB48uG3btuJfeV+VgCgjc5sTDtOrtVQ5zvJnqC9RBk2tvLx8TXh0r+Gu0p/e6nmP9e9+qJkVRo0atWbNmrL7Vq9eLe7WlBJ0279///Lly6Xbnp6eLi4uxcXFRUVFzs7OO3bsUHuwlCEOHjwozbikUChsbGzE3Rq75JqzlI4oI924fv16SEiI8n1lZmb26NEjOTlZbJ9Dhw6J22rTIBBlwF4ZiiLKoFV4+71tajOBdBjgGPfxHrWHdejQQTkLtOjdxd2GRRlbW9tffvlFut29e3fljNkizdjZ2ak9WG0e7JiYGHt7e11dciOizJ/3Z6tu3769dFtEK7WZtGfOnEmUAVGGogwyyhQUFPBVIFe3bt2a5r5S8wPgExCu9khHR8e1a9f++9//FtE2ODhY3FVGAVNTU5FshgwZ8v7779+9e1fHyx08eFA5LbYUZX777Tfptsg0Xbp0UXu86jzYpaWlPXv2zMrKaqIoI36/eF8iaUl3LS0tf/75Z+Xjxe1+/foRZUCUoSiDjDJ5eXl8FciV+ONa2mq50sG46UtE1676yF9++aVv377SsBJx49q1a6o/vX379tmzZ0ePHh0QEKB7l0x2drbyrru7++zZs4vvc3V1NTExUXu86jzYixcv9vPzk5ZYWFicPHlSa2Rp8FgZoXfv3spP+6OPPirelOoblPYMEWVgeLiuDEWUIcrIWHl5+cSZSzU/AHP9wqqrq1UfaW9vv3r1auVYGa0HevLz8zX3rCgdPnz4tddeU10i0pJIMF27du3Vq9e6devMzMxqem5WVlbPnj3F421sbFLue/rpp+u+V0aEJNXRP+L2I488ovqUe/fu5eTk2NnZHThwgL0yIMpQlNxOxibKyFtYZEybvg+MlWlrNeO9zdvVHta+fXutY2VUFRQU6Igjo0aNOnXqVE0/3bJli4g1Nf1UJKcPPvjgT43RM3WMMtbW1qqDdjMzMwcOHKj5FBHFxPpLb9PJyUltrIyzszNRBkQZijLIS+QRZeStqKjIb/m6dv0dpD9950FOq8PevXXrlmYQCQ4OlvbKBAUFjR49Wlo+derUs2fPisdnZ2eLwOHv7681VRw9evSFF15Q+52zZ8/Oycn5/fffP/30UwsLi8uXL2tdw6SkpMGDBysUij8fHD1T9ygTHh4+ZsyYrKysyspK8a+4vW7dOq1PcXR0jI2NFTfOnz/fo0ePQ4cOidyWkpIibl+4cIEoA4OUk/crvRplhLUyMJgoYzxEB5+490Dku7FR78V9kfSlFBrUXLlyZeLEiY/f9+qrr+bm5krLk5OT//rXv3bo0KF///5r1qwRv0prRBg7dqxIJGq/c9euXVZWVuK5EyZMENFB67pVVVVZW1unpaUpI5Fy9IzWKKN1rMydO3dEmhG/p127duLft956S/ke1dYzNTV1xIgR0u2DBw+K5PTII4+If8XblPEHgCgjc8yMTRlnhakgyqAhveND9I9EGRBlKKqFql1/B9Uow8nYAFEGBkyhuEvHRhlbdXnKWTXKcIk8gCgDA/8b07dRRlZmw2epRhnNEaAAiDIwJGYjPOnbKKMqS1s31SjDlwBAlIFhe/7vK+nbKKMqmzGeyhwTFRXFlwBAlIFhc1m8kb6NMqoaYe+ljDKbNm3iSwAgysCwBb+zm76NMqqyn7FQGWWky4UBIMrAgMV/epS+jTKqcp4ToIwyCQkJfAkARBkYtmOnLtK3UUZVi14PVEaZffv28SUgewqF4vTRoyc++eRkYuKFb75Rm0iylm/IY8deeumlxx57rHfv3nPmzCkqKtLSU2q7Aq9w4sSJV155pXPnzuK5Xl5e169fV3vi8ePHLSwszM3NxSOlJampqdbW1qpzQ6q9UE1LlK/eqVOn8ePHKyfoVi7v3r375MmTr1y5ovp08VoDBgyoMQHUcHHhwsJCd3d3MzMz8dbExjl69KjWB0uP1zGbt9YV0/0en3vuOR0bpKa3Q5SRP+YuoIytgkNClVFG3tdrx5/354ZMiYkp8fa+PXeuqAJf3y+3baspK2j629/+9sUXX1y7du3GjRtvvvmmSAl1SRiSMWPGHDx4sKSkpLi4eMGCBaLDVnvA4MGDU1JSxGOkGZdE5LKxsRF3dWQLHd288v1GREQ8++yzastFkAoJCRk1apTyud9+++2g+zIyMur4cpIJEyYsW7ZMpDrxWmlpaWrbRO1ZNf2SmlZM93sU0XDv3r1af7mOt0OUMYb/r3CVPMp4r4+nYypjyENqfPzNefOkHCNVmZfXyc8+a8Cvqqio0Dpjdl0mMRBJqHPnzmoL1ebBjomJsbe313WgpA5RRlpP5cTaqsvFOrRv315518fHZ/369ZGRkSJm1SvKdOzYUbxEHVey1iijtmK63+MPP/wwYMAAZRJVfbCOt0OUMQrmtl70cJSRlPUod9Uoo9wPD7nukjmzZo1qjpHqZGRkvQ4zCTdv3hQ9peaeFalDNTU1FSlnyJAh77///t27dzUfk5SUNGbMGLWFqvNgl5aW9uzZMysrq5FRRsQCsZ52dnZqy8XvDw4OtrW1le6K/NStW7eC+7p37y7u1j3KjB071t/fPycnRy9RRm3Fan2P8+fPj46OVvuR7rdDlDEK45yD6eEoIynbV7xVo0xxcTHfADKWl5d3ZeFCzShzbvXqek1YIY3qEFGjpv5b6k3Pnj07evTogIAAtR+dP3/e3Nz8woULastV58FevHixn5+ftMTCwuLkyZP1jTKqw2X+8Y9/aC7v3bu3cvLUzz77bMKECdJte3t7rYPGahrmUlRU5Ovr+8QTTzz++OOurq7Xrl3THWV0j5VRW7Fao4x49b59+0p/PuWPdL8dooxR8F65hR6OMpKa5OynGmUUCgXfAOyVqeOvCg0N1dyzoiY/P79Lly6qS0QoEenkq6++0vGsrKwskZNKS0ttbGxS7nv66acbtlfmjz/+ePfdd1988UXV5ffu3RMhzM7O7sCBA9LySZMmJSYmSrd37dpV094m3W9W/E9g6dKlytdqwF4ZzRWry3uMiIhYvny56hLdb4coYxQ2Jxymh6OMpNy8l3J9PKPyf7Zt++PBHPNvL6/ju3c3LBh17NhR92MKCgrMzMyUd/fu3dunT5/Tp0/rfpa9vf0HH3zwp8bomQZEGelYmNahJyJmiXW7ceNGUVGRiYmJ6n4RcVfz5Kw6jgFS2yYNGCujXLG6x7UBAwb861//Uu6n0f12iDJG4ezFHHo4ykgqYHmQMsoo/xsHGSsrLT0cHV3m5SXlmOIFC1I2b66srKzj06dPn37+/Hnx+J9//tnPz0/5333VHnfq1Klnz569detWdna2CCX+/v7S8nfffffJJ5+sdTxWUlLS4MGDpR2EqqNnGrxXRmT0Z555RutTHB0dY2NjxYp5enqqLp87d65yAEqtKWT8+PFpaWllZWUlJSWBgYFjx45tZJRRrljd49quXbtcXV2lJbW+HaKMUVAo7razdqKTo2Rf7fo7qB5dEh0Gzd8YVFVVfZuScmL79hMff3z66NF6HVpKTk7+61//2r59ewsLiwULFpSWlmp2q9JjOnTo0L9//zVr1ihzkuYwEc0Tf8S6WVtbi2Qg3VUdPaO1+9e8aovaj8Sqjh49OjMzU2tiSE1NHTFixNChQ9PT01WXi7vDhg3T/XLKXyVWUrrWTo8ePRwcHPLz83VHmZrGymiuWK3vUfn4e/fu2draSktqfTtEGWNhN2M1/Rwl+xr4godqlDlz5gxtHw1Tl4MvaC1/LDaBkQgI204/RxnV7EtCbm4ubR8gykAm9n+ZQT9Hyb68F61UjTL1Oh0XAFEGrVpeQTH9HCXvMrGcrjplQVRUFA0fIMpAVkyHedDbUTIuS1s31V0ye/bsodUDRBnIyjTv9fR2lIxr7GsLmH0JIMpAzqK2fkFvRxnJxfGEgoICWj1AlIGsfHMmm96Okmu16Ts9aM1aZY6JiIhgygKAKAMZYrgMJdcyGz5LdZdMQkIC7R0gykCGmFeSkmu9MMlHNcqcOHGC9g4QZSBDSamn6fMoWda8hSu4OB5AlIH8Vd6+w2RMlPyq8yAn1RwTHh5eVVVFeweIMpAnTsmm5FfPT5yvGmWkCXgBEGUgT/GfHqXno2RWHj7LVKOMchZiAEQZyFBJaTk9HyWn6jDAce3aUNUok5+fT0sHiDKQM7sZq+n/KNnUCHsv1RwTHR1NGweIMpA5LvtLyfjo0pEjR2jjAFEGMpeT9yv9HyXXo0tXr16ljQNEGcjfOOdgekFKfkeXNmzYUF1dTQMHiDKQv73J39ALUvI7upScnEzrBogyMAqVt+8wHxNl6NXlKWeOLgEgyhivwPU76Qspg66XHRZxdAkAUcZ45RUU0xdShlsmltMDg0I4ugSAKGPUJrq/SY9IGWiNnPDAgF+OLgFEGRij/V9m0CNSBlqLXg9UzTGbNm3i6BJAlIHRUSjumo3wpFOkDK6snnNX2yWTkZFBiwaIMjBGDP6lDLFc5r6hmmMiIiIqKytpzgBRBsYor6DYpJ8DXSNl0Odgp6Sk0JYBogyMV0DYdnpHynDPwRaKi4tpyABRBsar8LeydtZOdJCUgZ6DvXPnTloxQJQBO2bYMUMZRr0wyUdtl8zly5dpwgBRBuyYYccMZQDVrr+D2i4ZzsEGQJQBO2Yog6nx0xZyDjYAogzYMUMZZHUa6BgcEso52ACIMmDHDGWQNcXFT22XTFpaGs0WAFEG7JihDKC6DZ6pdi2ZqKgodskAIMqAHTOUYZTznAC1XTJff/01DRYAUQbqyspvmg7zoOOkWlWZDZ+llmM2btyoUChosACIMtAi8cBX9J1UqyrPBcvVosy5c+doqgCIMqiR3YzVdJ9Uq50EOyYmhmvJACDKQJcfc39hjkmqlUxT4PfGarUok52dTSMFQJRBLQLX76QfpVrhzJGxsbE0TwBEGdSu4malua0XXSnVgmX+rKvaCdhCXl4ezRMAUQZ1kpR6mt6Uaqlq03e6r/8qtRzDJNgAiDKon4nub9KnUi1S46b6quWYiIiIkpISWiUAogzqIa+guNMgF7pVqpmr51AXzUNLzBwJgCiDhkj4/AQ9K9XMh5a8F61UyzHx8fGcgA2AKIMGclm8kf6VarZ6YZKPWo4JDw8vLCykJQIgyqCBKm5WWo9ZSBdLNc+0kcEh6oeW0tPTaYYAiDJolLMXc7hoHtUMF8TTPGtp69atHFoCQJSBHmzclkRfSzVpTZu9RPPQUkFBAa0PAFEG+sG52VTT1Qh7rzANaWlptDsARBnoTUlpea9n5tDpUnqvPs+4ag6RiYmJUSgUtDsARBno07FTF+l3Kf1WhwGOAcuDNC+Ix1lLAIgyaBJRW7+g96X0eBUZD59lmoeWMjMzaWsAiDJoKt4rt9AHU3qp8dMWauaY5ORkWhkAogyakEJxd4LrWrphqpE18AUPzRwTFxfHEBkARBk0uYqblQPH+tIZUw0u0yEzA4NC1HLMhg0bysrKaF8AiDJoDgW/Xu82xJUumWrYVX2XrwrWvIrM1atXaVkAiDJoPheyrrazdqRjpupVnQY6+r2xWvPQ0tdff02bAkCUQXM7dOzsw5Yz6J6pOlZbqxlac8yePXtoTQCIMmgZmxNS6KGpOuaYeQtXaOaYzZs3V1ZW0pQAEGXQYqK2fE4/TdV6CRk376WaOSYmJqaiooJGBIAogxYW/t5uemtKR45xnhOgmWM2btxYUlJC8wFAlEGrsCZqB302pbUmOftp5pjIyEhyDACiDFqXZWFb6bYptZrotFhrjsnPz6fJACDKoNV5Y+1mOm9K93Gl8PDw3NxcGgsAogxaqfWbPhF9GB055ytpnSpS5Jjs7GyaCQCiDEgzVKu+Dp7W866FM2fO0EAAEGVgGGlG/L+cTt0Iq/MgJ63XwRO+//57mgYAogwMxse7/0f0anTtxjZPpOb8ShxXAkCUgaH6+tszFiNn08EbST05crbmfNfS+UpMFQmAKANDdSHz0rDx8+jmZV9DXvQMWrNW63XwOO8aAFEGhi07O3uCgx+dvYxPutZ6ETwhOjqa6+ABIMpADq5du+btH8xAYFkO8vXxW6k1x2zevJn5lQAQZSAfold7M/K9Lk850/3LpqxHua8MDNaaY3bs2MF81wCIMpAbhUKRsHOPzRhPQoAMDiqNm+q7dm2o1hyzf//+qqoqPvAAiDKQp6+//nra7CUcbDLc6jDA0c17qdYQEx4ezkXwABBlIH9XrlxZsTrU0taNWGBwZf6s69IVa2oa5Hvt2jU+3gCIMjAKxcXF0dHvveywiCkODGhaJfH3qumgUmJi4q1bt/hgAyDKwIiInm/fvn2+/qt6DnUhKLTysnrOPWB5UE0HldLT06urq/lIAyDKwBhlZmaGv7XuhUk+xIXWWe36O0ybvSSsBhs2bMjNzeVjDIAoA6NWVlaWkJAwb+GKPs+4Eh1aVdmM8azpdGshPj6+vLycDzAAogzwZ3V1dUZGRnh4+NRZ/p0GOpIhWsO171zmvlFTiImMjBR/Lw4qASDKAA8oLCzcunVrYFCI3WQfhgO34DVjnp84X+vEkJKdO3eWlZXxcQVAlAG0UCgUaWlpor9csnT1wBc8CBbNXMPHzxNbvqYQExUVlZmZyacUAFEGqEV+fn5cXJzoO928l5oOmUnCaIYSwdHXf1VYzfbt28fp1gCIMkA9nD9/fuPGjWvXhk5y9mMATdPVkyNney5YriPEREdHX758mQ8kAKIMUG+VlZXHjh0LDw8XgWba7CXdBrOHRp/Vc6iLjrG90jVjjhw5wsSQAIgyQKOUlpbu2bNH6lxF12s2fBYppJEltqGIhjVduleSlJQktjwfPwBEGUA/cnNzN2/eLPWynguWM4VTw85OshnjOW/hijCdRHAsLCzkIweAKAPoWXV19ZkzZzZu3Cj1uL7+qwbZzSGg1PGivXaTfWqaCVJpx44deXl5fNIAEGWApg00mZmZMTExUu8bsDxo3FRfhtHoGBAzxcUvOCRUd4jZunUrY3sBEGWAZiW63tjYWGVnPG/hihH2Xm2tZhBfpImsh/5trofPsrDaiG0ooiGX7gVAlAFaRl5eXkJCgrJjDg4JdfR43XqUu3FeL9jEcvoguznOcwJq3Q0THh6+b9++/Px8PkIAiDJAyyssLNy7d69qV710xZqXHRYZyelOUoKZ4fZ60Jq1te6GiYqKOnbsGDNBAiDKAK1OWVlZenq6chiNZPmq4Gmzlwx50bPDAEdjTjDSgJhz584pFAo+KgCIMkCrlp+fn5ycHBkZqdaX+/ittJ+x0NLWzXAPP7W1mmH1nPu4qb6eC5bXehRJOZH1gQMHrl69ygcDAFEGMCQKhSIrKysxMTE8PFytdw9as9bVa6ntK95mw2e1/lgj4ov1KHcRwrwXrdR9XTtVERERe/fuzc7OZjcMAKIMYNjKy8szMjJUT3dSJcKBr/+qGW6vvzDJx+o599ZwHKpdfwfzZ11HTvB62WFRveKLMsFcunSpqqqKPz0AogwgKxUVFZmZmfv379+wYYOONLB8VbCr11IRI2zGeIpI0eUp5yYNLp0HOVmPcn9+4vwpLn6eC5avDAwOqz8SDACiDGBcrl27durUqYSEBM3DT1qJhLHo9UAPn2XTZi+xn7FQJI+hf5traeumLJF4tFbPoS7ip0Ne9Bw+ft64qb4iIYnfIKKSSC0By4PqOGK3pkEwO3fuTE9Pz8vL4ygSAKIMYKSqqqquXLly+PDh2NjYOsaaFiTiS2JioghhBQUFXNcOAFEGwANEOCgsLLx06VJaWtrOnTt1H4dqHlFRUfHx8SkpKRkZGcQXACDKAPVTUVFx5coVESP27dsnIsWmTZuaNLhER0cnJiYeOXLk3LlzeXl5t27d4k8AAEQZQM9EwiguLr569WpmZuapU6dE8jhw4ECCik012Lp1q/jp/v37k5KS0tPTRUISv0FEJZFaysrKGLELAEQZAABAlAEAACDKAAAAEGUAAACIMgAAgCgDAABAlAEAACDKAAAAogwAAABRBgAAgCgDAABAlAEAAEQZAAAAogwAAABRBgAAgCgDAACIMgAAAEQZAAAAogwAACDKAAAAEGUAAACIMgAAAEQZAABAlAEAACDKAAAAEGUAAACIMgAAgCgDAABAlAEAACDKAAAAogwAAABRBgAAgCgDAACg1f8DHu7nR3mURSYAAAAASUVORK5CYII=</iic-com:ContenidoFicheroAdjunto>
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<iic-com:OperativaDerivadosObligacionesImporteTotal decimals="0" contextRef="FIM_S22025_V-05318795_ia" unitRef="euro">4558911</iic-com:OperativaDerivadosObligacionesImporteTotal>
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</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
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<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S22025_V-05318795_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S22025_V-05318795_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S22025_V-05318795_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S22025_V-05318795_da">La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los participes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha.
 Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondos de inversi&#243;n del Bolet&#237;n oficial de la Bolsa de Valores de Barcelona, por la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada por la discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien la sociedad gestora, desde la constituci&#243;n de cada IIC, ha venido publicando simult&#225;neamente el valor liquidativo de las IIC gestionadas tanto en su p&#225;gina simult&#225;neamente el valor liquidativo de las IIC gestionadas tanto en su p&#225;gina web como en el bolet&#237;n oficial de cotizaci&#243;n, por lo que dicha modificaci&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC gestionadas.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
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</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S22025_V-05318795_da">g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 1.069,50 euros, lo que supone un 0,02% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S22025_V-05318795_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.
 El a&#241;o 2025 ha venido claramente marcado por la geopol&#237;tica: entre los conflictos ya existentes en el mundo y tras la entrada de Trump al poder en Estados Unidos. Las pol&#237;ticas tarifarias por parte de Estados Unidos en Abril causaron una volatilidad importante en los mercados de renta variable importante. Des de entonces, esta ha aflojado mucho y hemos vuelto a unos niveles muy bajos de volatilidad al confirmarse toda esta pol&#237;tica como una t&#225;ctica negociadora, o popularmente conocido como el TACO Trade. A medida que iban llegando acuerdos comerciales, los mercados han recuperado de forma global todas las ca&#237;das provocadas por este hecho. Y de hecho, este evento de Abril, fue el &#250;nico evento que caus&#243; una volatilidad importante en el mercado el a&#241;o pasado. 
 A nivel europeo, lo m&#225;s destacable ha sido sin duda las elecciones alemanas y la victoria del canciller Merz, dando un discurso de cambio, con un gran aumento del gasto fiscal y con intenci&#243;n de estimular, despu&#233;s de mucho tiempo parada, la econom&#237;a alemana. Aunque este hecho tuvo un importante efecto te&#243;rico, a la pr&#225;ctica, a&#250;n no hemos visto expl&#237;citamente ning&#250;n efecto relacionado en el crecimiento. Esperamos que en 2026 se empiecen a ver los efectos de este mayor gasto fiscal, en una econom&#237;a industrial alemana que necesita reactivarse. 
 Si que parece que hay un cambio en la Uni&#243;n Europea para centrarse en ganar competitividad, siguiendo las indicaciones del Informe Draghi, ejemplo de ello son potenciales industrias consolid&#225;ndose (telecomunicaciones y bancos), y una pol&#237;tica m&#225;s proteccionista para proteger la industria Europea, como hemos visto en el caso del acero, o del sector autom&#243;vil. El mercado ha reconocido este cambio con subidas m&#225;s fuertes de los mercados europeos que americanos (con un Trump err&#225;tico) y con una fuerte apreciaci&#243;n del euro en contra del d&#243;lar. 
 A nivel macroecon&#243;mico, las econom&#237;as siguen haci&#233;ndolo bien, tirando por las altas tasas de consumo de servicios que est&#225;n compensando la debilidad en demanda de bienes. Este mayor consumo en servicios viene a&#250;n financiado por las altas tasas de ocupaci&#243;n en todo el mundo. A parte, el efecto riqueza de unas bolsas en m&#225;ximos y valor de las casas subiendo, provoca esta continuaci&#243;n de demanda de consumo fuerte. Esperamos ver algo de recuperaci&#243;n en bienes el 2026 tras a&#241;os normalizando el consumo despu&#233;s de los a&#241;os excepcionales del COVID.
 La inflaci&#243;n se ha ido moderando por esta bajada de costes energ&#233;ticos y por efectos base. Hemos dejado muy atr&#225;s los picos altos de inflaci&#243;n vistos en 2022 o principios de 2023. De hecho, ya tenemos muy controlada ambas inflaciones en entornos del 2%, y simplemente estamos a la espera de las posibles implicaciones que la pol&#237;tica arancelaria de Trump pueda tener en la inflaci&#243;n mundial. A fin de 2025, este no ha tenido un gran efecto, y creemos que la FED seguir&#225; bajando tipos el 2026. Mientras que en Europa creemos que los tipos actuales son correctos y entendemos la parada del BCE.
 Continuamos pensando que no volveremos a los tipos hist&#243;ricamente bajos de los &#250;ltimos 10 a&#241;os, sino una normalizaci&#243;n a tipos ?normales? a nivel hist&#243;rico, a niveles del 2-3% aproximadamente (un poco m&#225;s en Estados Unidos y algo menos en Europa). Con unos tipos largos con rentabilidades superiores, como en toda curva de equilibrio donde el largo plazo se tiene que pagar m&#225;s que el corto plazo, la media hist&#243;rica son 200pb. Este a&#241;o 2025 ha confirmado esta teor&#237;a, y hay un claro steepening de la curva, con mayores rentabilidades a mayores duraciones, como tiene que ser. 
 A nivel micro, vemos que las empresas siguen creciendo y defendiendo sus m&#225;rgenes (ahora con foco en los efectos arancelarios y de divisa por un d&#243;lar d&#233;bil). Para 2025, se preve&#237;a una recuperaci&#243;n del mercado de bienes que no se est&#225; produciendo, da&#241;ado tambi&#233;n por una China y Alemania que siguen a&#250;n d&#233;biles. En cuanto a servicios y turismos, las tendencias positivas siguen fuertes, con un crecimiento a tasas m&#225;s normalizadas despu&#233;s de a&#241;os excepcionales de crecimiento por la recuperaci&#243;n pendiente despu&#233;s del COVID. La tasa de paro continua a niveles muy bajos: La gente consume porqu&#233; trabaja. Y sus ahorros o dinero disponible, es hist&#243;ricamente alto, as&#237; como tambi&#233;n su nivel de riqueza (con el inmobiliario subiendo fuertemente). 
 Tampoco vemos indicadores de euforia agregada o en todos los sectores de los agentes econ&#243;micos. Despu&#233;s de tantos a&#241;os, no vemos actuaciones raras o il&#243;gicas derivadas de la euforia despu&#233;s de tantos a&#241;os de crecimiento econ&#243;mico. Si que lo estamos empezando a ver en el sector de semiconductores o todo lo relacionado con la IA y la construcci&#243;n de data centers, sobre todo en Estados Unidos.. Estos comportamientos, relacionados con inversiones dudosas, pagadas con deuda, no suelen producir resultados positivos a medio plazo. 
 A nivel de mercado, en renta fija el spread entre cr&#233;dito corporativo y gubernamental a&#250;n se ha reducido m&#225;s hac&#237;a niveles hist&#243;ricos, por lo que a&#250;n preferimos invertir en bonos gubernamentales. Simplemente el spread se ampli&#243; un poco durante abril, pero volv&#237;a a niveles bajos en forma de V.  El cambio m&#225;s significativo de estrategia en renta fija, es pasar de invertir&#225; de duraciones cortas a duraciones medias (3-6 a&#241;os). No vamos a invertir a largo plazo, hasta que el mercado no encuentre equilibrio en los tipos a largo plazo, donde a&#250;n creemos que hay potencial de subida. 
 Tambi&#233;n hay que estar atento al 10y americano, que se ha ido moviendo entre el 4 y el 5%, con los problemas de d&#233;ficit americanos y las declaraciones err&#225;ticas de Trump. A fin del 2025 el mercado se ha calmado bastante, pero no descartamos subidas hasta estos niveles del 5% si Trump vuelve a provocar volatilidad en el mercado y desconfianza en sus finanzas. 
 Respecto renta variable, seguimos positivos, en t&#233;rminos de valoraciones y crecimiento potencial de las empresas. No obstante, hay dos caracter&#237;sticas importantes a destacar. 1: Vemos unas dispersiones muy importantes en las valoraciones entre unas empresas y otras. Las 7 magn&#237;ficas y las empresas relacionadas con la IA han acaparado la mayor parte de revaloraci&#243;n de los &#237;ndices. A los actuales niveles, vemos mucho m&#225;s potencial en la otra parte del mercado, con unas valoraciones mucho m&#225;s razonables y con m&#225;s potencial. A&#250;n vemos el value barato frente al growth (o la tecnolog&#237;a americana), y Europa barata frente a Estados Unidos. Vemos una concentraci&#243;n en pocas empresas en los &#237;ndices que nos preocupan, probablemente provocado por el aumento de popularidad de las acciones expuestas a la IA y por el aumento de importancia de los ETF en todo el mundo. Estamos empezando a observar inversiones extraordinarias, circulares (financi&#225;ndose entre ellos mismos), con retornos dudosos y financiada con deuda, en el sector de la IA. Aunque consideramos que la IA cambiar&#225; el mundo, no creemos que sea un espacio inversor atractivo actualmente, m&#225;s bien el contrario. 
 Respecto la dispersi&#243;n de valoraciones entre el factor value&#47;growth que el fondo quiere aprovechar, el a&#241;o 2025 ha sido un a&#241;o neutral, en &#237;ndices, aunque positivo para el fondo. Despu&#233;s de un magn&#237;fico primer semestre, donde la buena selecci&#243;n de valores y la poca exposici&#243;n al d&#243;lar beneficiaron much&#237;simo el fondo en relaci&#243;n al benchmark, el tercer trimestre vimos una reversi&#243;n con una recuperaci&#243;n muy fuerte del NASDAQ. Todo ello apoyado en la aparici&#243;n de la Inteligencia Artificial y el gran rendimiento que est&#225; teniendo todos los sectores relacionados con la tem&#225;tica. A final de a&#241;o, esta tendenci&#243; se calm&#243;, tras miedo en los mercados sobre el CAPEX y la deuda en players como ORACLE, y el value volv&#237;o a batir al growth, cerrando un buen a&#241;o. Creemos que la diferencia de valoraci&#243;n entre ambos espacios es muy grande, y que hay mucha rentabilidad futura estando expuestos en la parte de quality value del espectro inversor. 
 Continuamos sin entender las altas valoraciones del growth en este escenario, si bien es cierto que estamos en clara senda de bajada de tipos, no creemos que vuelvan a los niveles de tipos 0, sino que vuelvan a tipos m&#225;s normales seg&#250;n la media hist&#243;rica. Por otra parte, a&#250;n vemos muy volatilidad e incertidumbre en los tipos largos. Las yields que cotiza el mercado growth o las acciones de duraci&#243;n (flujos a muy largo plazo) tendr&#237;an que relajarse mucho m&#225;s, para ser atractivas de nuevo. Tenemos tresuries americanos a largo plazo al 4-5% vs este espacio growth con FCF Yields del 0-2% o incluso por debajo en algunos nombres relacionados con IA. Al contrario, las valoraciones en el espacio value, y sobretodo europeo, son muy atractivas. Tambi&#233;n estamos volviendo a observar subidas irracionales en algunos valores, as&#237; como la vuelta de las SPACS, se&#241;ales claras de un mercado tecnol&#243;gico americano que vuelve a estar, en mi opini&#243;n, sobrecalentado.
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 Durante este segundo semestre hemos mantenido la estrategia de inversi&#243;n seguida en per&#237;odos anteriores con una exposici&#243;n a renta variable (85%) aunque cubierta con una exposici&#243;n corta menor en futuros mini del NASDAQ 100 del 85% (para machear la pata larga y corta de la estrategia market neutral del fondo).
  
 c) &#205;ndice de referencia.
  
 La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 7,69% durante el periodo y en los &#250;ltimos doce meses ha sido del 12,14%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del -2,29%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 7,1%.
  
  
 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 negativa del -8,12% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 5 participes, lo que supone una variaci&#243;n del 1,08%.   La rentabilidad neta de la IIC durante el periodo ha sido del -2,29%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,80%. 
  
 e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.
  
  
 La IIC ha obtenido una rentabilidad neta en el periodo de un -2,29%, a su vez 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 periodo del  5,18%.
 En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
  
 2. INFORMACION SOBRE LAS INVERSIONES.
  
 a)       Inversiones concretas realizadas durante el periodo.
 Durante este segundo semestre de 2025 se ha vendido empresas de forma parcial empresas como en CARNIVAL, BANKINTER, MERLIN PROPERTIES; por su fuerte revalorizaci&#243;n y TELEFONICA, SIGNIFY, por no ver claro su tesis de inversi&#243;n. Por el lado de las compras, se ha incrementado exposici&#243;n en empresas como ACERINOX y OWENS CORNING y hemos entrado en KERRY GROUP y SMURFIT WESTROCK.
 Siguiendo la pol&#237;tica de inversi&#243;n del fondo, se sigue con la estrategia de estar vendidos de futuros NASDAQ-100, para la parte corte del fondo, ajust&#225;ndola a la exposici&#243;n larga y obteniendo as&#237; la exposici&#243;n 0 neta a mercado o market neutral del fondo.
  
  
 b) Operativa de pr&#233;stamo de valores.
  
             La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
  
 c) Operativa en derivados y adquisici&#243;n temporal de activos.
  
 Durante el periodo el fondo se han realizado operaciones en instrumentos derivados, con finalidad de inversi&#243;n, en: Futuros sobre Nasdaq, Futuros sobre micro Nasdaq que han proporcionado un resultado global de -414004,75 euros.  El nominal comprometido en instrumentos derivados supon&#237;a al final del periodo un 78,66%.
  
 La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,89%.
  
  
 d) Otra informaci&#243;n sobre inversiones.
  
                 En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.
 GVC Gaesco Value minus Growth, promueve caracter&#237;sticas medioambientales o sociales ( ART. 8 Reglamento (1E) 2019&#47;2088, la puntuaci&#243;n ESG de la cartera a final de periodo era del 3,87 sobre 5. La informaci&#243;n sobre las caracter&#237;sticas medioambientales y sociales que promueve el Fondo est&#225; disponible en el anexo  de Sostenibilidad al Informe  Anual.
  
  
 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 11,89%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 11,53%. 
 La beta de GVC Gaesco Value minus Growth, respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 1,16.
 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 invertido. En condiciones normales se tardar&#237;a 0,84 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 valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes 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 empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado 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.
 Al igual que en per&#237;odos anteriores pensamos que persisten dos grandes desequilibrios en el mercado: Por una parte, renta variable europea barata, y por otra parte value barato frente al growth. La cartera est&#225; posicionada para beneficiarse de ambos. 
 En primera parte, creemos que Europa que cotiza mucho m&#225;s barato en relativo que Estados Unidos puede hacerlo mejor que las expectativas. Vemos las empresas Europeas, muy baratas y una oportunidad de compra importante a largo plazo, y con el sector financiero importante en Europa, benefici&#225;ndose de la subida de tipos de inter&#233;s.
 El descuento en valoraci&#243;n para rentabilidades futuras est&#225; en el segmento m&#225;s barato del mercado, donde hay empresas con precios muy por debajo del valor de la compa&#241;&#237;a. Este desequilibrio empez&#243; a cotizarlo el mercado en 2022 y aunque el 2023-2024-2025 haya revertido todas las ganancias del 2022. creemos que queda mucho recorrido en este ciclo value del mercado, y que esta dispersi&#243;n va a revertir a la media.
 Continuaremos invirtiendo en empresas baratas, de calidad, l&#237;deres y con ventajas competitivas fuertes. A largo plazo creemos que es un momento para estar invertidos y posicionarse para beneficiarse tanto de los descuentos en los activos en cartera como en el desequilibrio entre aquellas empresas value y growth.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S22025_V-05318795_da">NO APLICA</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S22025_V-05318795_da">Datos cuantitativos: Durante el a&#241;o 2025 la Entidad Gestora ha satisfecho una remuneraci&#243;n total al personal, incluyendo los costes de Seguridad Social, de 2.931.497,63 euros, con un total de 40 beneficiarios, uno de los cuales ha sido summer interships. De este importe, 2.744.732,25 (93,6%) euros corresponden a remuneraci&#243;n fija, y 186.765,38 (6,4%) euros corresponden a remuneraci&#243;n variable. En total 34 personas han recibido la remuneraci&#243;n variable. El 47,7% de la remuneraci&#243;n variable ha sido en concepto de gesti&#243;n de inversiones, sin estar directamente ligada a ninguna comisi&#243;n de gesti&#243;n variable de las IICs en particular, sino a la consecuci&#243;n general de los objetivos de gesti&#243;n, en especial el batir a los &#237;ndices de referencia. Los siete altos cargos de la gestora han percibido una remuneraci&#243;n fija, con coste de la Seguridad Social incluida, de 795.053,23 euros (el 29,0% del total), y una remuneraci&#243;n variable de 66.419,24 euros (el 35,6% del total). Los empleados con incidencia en el perfil de riesgo de las IICs han sido 16, y han percibido una remuneraci&#243;n fija, coste de la Seguridad social incluida, de 1.223.662,41 euros, y una remuneraci&#243;n variable de 120.449,37 euros. 
 Datos cualitativos:  La remuneraci&#243;n del personal con incidencia en el perfil de riesgo de las IICs consta de dos apartados, uno de cualitativo, en funci&#243;n, prioritariamente, de las aportaciones realizadas al Comit&#233; de Inversiones de la Gestora, y otro de cuantitativo, cuyo indicador principal es la comparativa de la rentabilidad de las IICs gestionadas con su correspondiente &#237;ndice de referencia a tres periodos distintos: un a&#241;o, tres a&#241;os, y cinco a&#241;os, de forma equiponderada. Son estas las remuneraciones variables prioritarias y, a menudo, &#250;nicas de la gestora. El resto de colectivo puede tener remuneraciones variables en funci&#243;n de la consecuci&#243;n de ciertos objetivos de car&#225;cter binario, no cuantificable.  La pol&#237;tica de remuneraciones de la Gestora se engloba dentro de la Pol&#237;tica de Remuneraciones del Grupo Hacve. La pol&#237;tica de remuneraci&#243;n es compatible con una gesti&#243;n adecuada y eficaz del riesgo, y no ofrece incentivos para asumir riesgos que rebasen en el nivel de riesgo tolerado. Es compatible con la estrategia empresarial, los objetivos, los valores y los intereses a largo plazo de las entidades, e incluye medidas para evitar los conflictos de intereses. Adem&#225;s tiene en cuenta las tendencias del mercado y se posiciona frente al mismo de acuerdo al planteamiento estrat&#233;gico de las entidades. El esquema de retribuci&#243;n establecido se basa en la percepci&#243;n de una retribuci&#243;n fija establecida con car&#225;cter anual, y una parte variable anual que consistir&#225; en un porcentaje que no podr&#225; ser superior a la retribuci&#243;n fija establecida, estando la parte variable sujeta al cumplimiento de una serie de condiciones o requisitos gen&#233;ricos y&#47;o espec&#237;ficos. El sistema de retribuci&#243;n variable se establece en base a objetivos, y se orienta a la consecuci&#243;n de los mejores resultados, tanto cuantitativos como cualitativos.</iic-com:InformacionPoliticaRemuneracion>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S22025_V-05318795_da"></iic-com:InformacionReglamentoUE_2015_2365>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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