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<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-66235243_ipy" unitRef="euro">52036616</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-66235243_ipy2" unitRef="euro">76464820</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S22025_V-66235243_ipy3" unitRef="euro">66577389</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ia" unitRef="euro">16.3848</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy" unitRef="euro">15.3389</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy2" unitRef="euro">13.5018</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy3" unitRef="euro">10.7942</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.76</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">1.72</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.76</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">1.72</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-66235243_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-66235243_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.04</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-66235243_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">6.82</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">6.65</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">4.64</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">8.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">-11.58</iic-com:RentabilidadIIC>
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<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">-1.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">1.72</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">3.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_daq">2025-12-15</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66235243_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">17.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">12.36</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">24.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">18.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.71</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">14.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">17.10</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">17.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.86</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">2.33</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">2.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66235243_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66235243_ia">true</iic-com:AplicacionRatioGastos>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ia" unitRef="euro">19.5138</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy" unitRef="euro">17.9962</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy2" unitRef="euro">15.6065</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy3" unitRef="euro">12.2914</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.01</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.21</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.01</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.21</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-66235243_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-66235243_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-66235243_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-66235243_daa" unitRef="pure">8.43</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">7.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">5.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">8.66</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">-11.26</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">-1.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">1.73</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">3.89</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_daq">2025-12-15</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66235243_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">17.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">12.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.95</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">24.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">18.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.71</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">14.72</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.72</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">16.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">17.57</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.65</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.80</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.21</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.10</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.12</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">0.63</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66235243_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66235243_ia">true</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
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fTRZ/w9ntKjlxGsgUjQU80iFZs/CnvANgxfi2MTF23HXy07eDD4TMV8wvLRkrtv/qk1eefnJ737DNRVf3jv6qPf7fGMbXx3X3s2V9Lj9q6dlcKgeQ+kCFsiKtsaPzlt1HX1HTcy5+z1XpVY+NRT99dTm5IpEnfvIKeuBNUYsoBN2/YMX4tDl58L7H+7IKtl0VWHqcpbe7kzBw2ho9V1bVDROXJUSm/VePsVnsGGmfelkthMd2NrQTJfcCiiUrl7xlr8f4Li7SM3d0IZA/BE+w9+QpvyckYhiEHzNp47rci95ra+nHzD6Zm8kZtheQ+YFFSVz8aRYDtwAzn7NxNtk6wHX4tgFgaGpXc3t7AgqLhBrgGulvGJuV7HNLIDTwYmLiOnL2fV2eD5D5gkVpZOQ1vDtuBGf4FhctItrAdfiGoVOpwcaWq6tr2ZPYRhvhJGFPEykvx9GvOMv4AA8bcQ/nsG0juEB0grLhknpk1bAdmRJeWzYaBIX8ps7t4h09afLS9CtnVNaOMCOr+IdvsXW4Fkfc/0NY0YDMYz5Y+l5ZZMPDa55mm6fVnRpDcITqAR27+WmuHgfRE5ZU1sideNDV1PaRUemXVVLwZ7Bu/Cpk5RXxTZScuOtJeBVRiiryzBy45dSLG5E+MCb826tQH3Pm7349d00TGhm9ohy8o+0Eismhzj4HRJqXlVVXVdXNkLlx5rH/i+hctlD0kdwhOeEyOUHH3HmDkTo5OERRTGDpDcdhMxUfvu7KcUAzXIX4pHD3DNijeaVu+3cF1vpn1IXcfoGte9g9ilEvq4mVe6c3efW2e3HXw8+UX4hDRvTLK90fNPrDzyLOg8KT07P4tvxeVVPxvyh6+qXtGzt6v8dRwq8rD7ltAQnIf0Mrvjx/8uugJaJN/7F0G0nN5B8Uu36lh5RSkR3ARmL43JjGzs2dooFCGdNtBF4ItTtz48uarxco91znUef6ZyDZkylB9zHpbR2FD3EhDAnOSllN420mvv/M/+jT44QcKhXrkyie1a5oLtl5atF19sKgc6ANsh4p+hE/6NkjoBSzJU/b4C8kNZ6MTeBb7CJL7AEROdQ1QaQfAgwDVOzqxpa8Tbf3AB4Bsz1h7OjIuvQvnFNDDMHvGQnQTBUVlX4zsX3wmConv458mP3b+IQ6Vdx99hmkznZJXUzseTeuui81tJVsHo9Z18v+fthHfN8Pht99uUr4vLKkcGJbwx6z9By++B3v9Q+PnbbnUr1vvj9n7telhBkBnnrXh3BBR+eLSCkjuEO3CL3+A2IRMWnzkzO2WGCOfDW0ZmeClle46e4d34ZxjUIQieihKiC7AOiMzuKiVw5G+sfOwmYqjZu+//tyorKIabFfXtNu8Q2co2rdJLeSZm7+Kns7ldUT0neBWho8hkckjdl6W0CNM/KQ/b/PFdXtvgULBGQoaT2l00dREGSl1IDk9r/81o0sw6NuA0CcuPoKkJamrbxAQlRdZcZyHV+FBJibuC9lm04bkznNwyGzXj0ClUoXElTYo3GaU3H2DffiuecZc+ewbrIVnRnZhTl7n4rOL4M3SKqtgJ+EGNU1NLK7CUqaW2+xa5vp2Hn126yXq5A0tRskcmQth0antk7tCTS1rshSd+ERVD1+29QFxDxKR80vJZM73Mn7+oVuvmr3zRFaeuP8W11/aU/2x3qyN5ywdA7cdfDhl2TGgiDAnFBw2U+m/7yQeXo73CbLbFnLgdEjuPMcOR7f5ZtYa/T88VlJaLvgABKbvnbn21N6TtG/g+PXP3zDNS8QX7+u807FcuuMqM/tzAymiVRSvU28PVBinpAvqY3/QV3Fc6Mm8pEythAzw+1y97oWER5eW8X3Rlzrz4r1uS9ZG+ZMvCVbsAzzkF5WNaz1pU0+hhBQVn/YJeEKOYHtIXmHZpn33kHwvjKy/5+9qM8T/55+JLBElfxVsXUNedBSm+OIDXSCwD5+pBDSY7Nzi/7QtPQOjWwY5nFNpGS/FDkjuAw1yzh7DDXCa0f07kY0W2n70HJXthx+fu6f97+HHSBCSXUefWTg0h/16+skE8DuQfTYqdW5JbbGFjWfPRCUbeLDLzB6ih8mtqQF/fDro3JpaIQPcGiuHyVjTMSjjWaak/33UGb/nqoMHGanvl1849aPB8WufmU/y2dC2vIIWvS4oPHHRP+rMux6GRAjqYkcY4h6ERHC+k4kY0+xqNkkIXHwi1sjdPH3rq9Sm8z2nQXIz83PixpepK45xriOz7353El73UXIfNWrUmDFj5OTkMjNZLRzIZDK4CU1NTfgt8QRHPX0F9LFvI2P79VPgLb3+WnYUUVpr6xqGzVRsaGxatlPDPzSeIeYs2HYZyEF/LlTt1JknYU2fkCNhP+EG6KSUv3BEk5T0b7EJE9Am6MSUv7C0DBJNVOowfayUMUng/nv+HRcysgtBYVxZuaSp5bDvRszDbVMTZYioPBK5l2jrt+fYc+bzzzC2kLF1/se+46xbC81twM18jo7f59ZqvrG8snqI2F7apL/UgcDwhLSsfCqVB3nVS8urvqIdbjw3WrD18rRVJ4H62OEhahqaI6U6iBwwYcHh7LziAUXuzUpZfr66urq0tDSU3HsUSq6el/2Cs3sg0m+vSu4oe+aZXIkNZ/9epjZomlxQRBJSYukUOG3l8f++k4Cmn1vQiWkWnfhEhf6/INE7eB8VO5toOQpFEDbAy9g5H3D3Xm1lz5jdEtDDTLj7UfjQncZGWmT/ofrYaXgLQV204unXjDN4+EfNXH9GSEJ5yvJjYGy+cE+bsSuurAKMEFwy8Uxji8F6KKBGCBviUisqQ4qKm+gkDgaP+VsvxSZlrd97i19Ejm+qbGgkDwKN4UheQ6bLL9+psUHx9r+qjwXFFDp0ndut9hSMMWBUaK9CQmrOCMl9XbiZI56+62wcJIxJ660d+yi504bZ8nJhYWFI7j2KHY6uVulZ/f0pnn4yufkCxfi5/fAjIQklz4DohobmDCEB5ITh4kqBYYlAeOefRjN5VlXnKqFwcV39YD00ICxpGxhBrAPcCQ474x34IjzqaVjUx5g4IQMsg1+22bv8oYud80TrfgjNZimqpBQJZCSkh9l4+BFSx9jKZ+a600eufAKcfvbO96EzFJhdz1xz8tZ10smOQqWutXbYaOM4SBcVVNjKaAchX6Uzb7TQDn4h3Z2TVH+kN27+QWFJ5aISmmEiECzSszrwlpq7+eLcLRe9AmPaHSl1LGdLX+j0pNCPH2AInG9mvczSdotd59xWeo/cS0tLb968uXbtWkjuPQrQ9cFn09+f4spj/ddfW6Keyey7v3TnVeYKkfHpg0RkgcyYlJZLjk41JLqNmLWvpKySm5N/io476e2/3sYR9hbOOOUd8OVnGvT48nJ55xYT9V12LmO+oWTeGSq7efzj4LqcZLffjRbhSwxjOlflHlJn37n/lu+85hPcTLVr5G4+0zRlnOFrbEIX8tmapWWAHg6UBmSBt63CN33VyfHzD9PGm/iM6IT0rhlKjpt3aNO+e4wZv9WyN4BgwfkQMBIs/lf9cPsSxub99zGdD5kQXVomZmwBNpLKKzobB5AHppDMNo4cCkeOHLl9+/aUlBRI7j2KZSTbgIKi/v4UQNzTxTszflZW1bIYElRW12oZ2bV68J1Xt/+UGTuE54ALvNMTkCZaS55tNUsud/zlA7rpodTtT3xnH8s8/b6UZDcJY7LIwkY/nhbFd62Zzd/7m+2X1u29zSFg72X/4NcR0Z29pcyq6tFGxn/hiDrxiW33egXE8IvIjp138DvGcbCIPL+I3OQlRzt7ibq6BnAgUDIYiwf7z79FETmlAcjILgSyBWiZU0xzicyorWvgm7KnrLzTk6W68Ukq7t6I1jLcAHfSO2CHg6u8i8deFw8ndsMbLyV3XgGSO6/QQ6Z+KhfekaN7L23CbrVn5vb+nTrkk4GNqvpHLiuHw5CZXGAOypR/wykKhVpX3wjE2OqaurXytwSn7x01R2XYTEUX3wijkOjpBHNmu9sDTh5/HLiNzJMAYba8kpXOSOmZ882sGyiUfx1cwXYX7mq4AXaFpd2tIDLbvVEJ6atlbw4Wlf/vO6mmtn7k7P3FpZWdOn9OfsnERa1W6W++QD35yMnlG0vy/HuZmp1bKBDP2VYoLC4fx9F3tz3MM7MCWiayLWlCGqaPm2lsMYdoORVvBkZHSO6/F4DullpZydtz1jc0DhGVR5n1Xg4jQCIdKsIscPONBKIil5XTKqtEYHjIjvCXHk54/cnIuHT/0PihMxV9g+OkNl24+wZ77bmRpoENMkaOMsIbJbZk3jjt5c9/8SnYMLb2GT1Hpe0574eGjUMR/qeD/p8OyiErpwt3NQFjstPRTdm13Tjv0YkZgEyR7RW7r1+4r92p84dFp7JENQCPvFHpbotkEJuGGAgxcPsV+s5rTGpmPqB49reUkDFr47kuPOxiCxv7zGxkW8zYfJ9b81MDxeWwhw8k998L49EmBbW1vD2nvXvo30vVHn8w7j39Y9OFqPjOhY5Jzyr4a6kal5VL6+tHGfXp8JAU+nxrYllFXk3NL7mBj9FxQtroWbs0dHBOD97il+3SuP8Wx5JnI6e6ZrAuhlzU4iSs7h8y6O67uvoGtJm7zL57bU+7wNzaOTu3srGxronSNaNFcnGJbWbOQgurpPKKvI66+t03mN1Hn7W0KoV68OJ7IKYcvtzu5LiDB5lFADciujNTs8jKE3InXjBXWPSPupNXGM2nWkK5sqqWreSxvpPedj9+pi4BfRX5WVxXxwiLFFxYPL8j1ROS+0DDcANcdSOPk2KDvrtqzw1mV+mexqTFR4B23Dk2pFCHzlCorWvgqjI9wSy1D7/H8JISPl3UYF30ul+xNtBEm+HFAuF6heJtoLQNFpVXvfJxpNSBCQsOM1cDPQ3UqWtqYpSYpKQL3vwvr7D0zTeLyw9ZfUcBHYNmr2/qbuC26JKyQbpo0DjrO2ocIDLPWHsa0STmbrkosf7MsJlKQC8E/2PbiSpqRHRTufiulShQXjVi1j7ls/8B9WXoTAVhSeXzd7+3tFUThW+qbBndUWvsvIOgwt/LWL2ZCFbenfp8QP80SkwBKvjfOCLbCrVNTUP1sZzntSC5DygAthrUA5y1TeXhG20L0dUngyOTU3ssA46FQ8AWlYfItqCYApD+OnsG8fVnIrgOFQlkooqGhj77Kj1z81db2YcUFUuYkHrtojsd3fzzaRMO1hlZS0m2qw4/MrXxJUen+IfGF5dWjpl7cMG2yyyHRLRe4HHJzh3+RDM+Ofvc3e8f9FhFS0xSqizvEpQHFBRJEa3a22uVnmWRluGdlz9K6kBmTtFa+ZsbFO/sUnt65zVmiOjexduvIDEt2gIMS21DGoisOA60lg+61hYO/k8/mTIfC6QQhl2NnWvIR30rcEWWwzUNbJlD4HWIoro6Ph2UVkzCxvZtusagCOBjZx5ZIbkPZFQ1NgoZ8D6O0tzNF0MikvmnyYGvQmrThR66+WeapsNnKoKN8opqIC12wdVw4iLVp0zGdpwBZKLMqr7r6mWQkHzQ3Qc0wVg0ATBUL1wRqPxAGARjySEPnzEo4/1u3mJrTiWktEyL71B9MntTBxPH5KKS4f99DyAngMokxwCWvQfdvT/xLjAGEG9HowjkYjYaHuLNMFQfM9KIMGHVCTUNTYHpe+sbaBptdl7x/nNv32qTLj3QZXtajacGL9tEiVm289ocmeae7xUYAxTZqcuPIy5L4GGX7mhlp9s2Sey9/7AP3uK5f7TIktIRhrhFFjYydpy8MRaa2/gXFEJy/y2QX1M7oQciuf8xaz/Sj8NjUiU3nO2hmz95QwuIPElpuUQ7v+mrT3bhDCwGlJzRxyOI3Q0JQ/yDFpnbPAuL6oUrAh1/taWDBJE0w9hCydWrqraeb+qeUibrPXJ0qr17B6FR0iqrhn7Wd/Agi+27vdXcjmV8BoOHbUY2D+95jpnV/VBaKz0iRywws55nZpVSTrMmuOAXhFgQzjeznq2DWy1748T1L8wHos08kCwZbXH48gd9Y1Z3IVX1j4w0I8npeVNXHB8kIocY0ZvY+LBMwUtsOMuSSebUTa0vrS13OQNoTpImJEF9TBZHV/PTPgHvo2Ihuf8WSKmoFCWY8/acZRXVI2Y1u023Z9/GEwDxZ43czQMX3q6WvflB16oLZ7jx3OgZ15L7Kit777yOp5jWWNs7dsmoo5s44OZtSLdCuRlE7oVgOLVNTdMJ5oouLSYozt7hS/692tnzVDQ08H8zVDz9aojslSG6GMCtZ31a5HegVvJ2KuxtZMxZ30CwsZxkt8nGabmlLRg/rgeEgv+oxNQf9AgKyjYuwyWUTG1aRRV28grbpHyP7Tnnbbk4XR+vn5DUblvVNQiI7R015wCSUaCtErDlwAOWAGHyJ1+CMYD75/ocE7/L0X1jR07UQL1j2M9Ach/gANrcHKIVT04FeucrLfPXXy2AtM5QSAEWb79izK6bRidk5BeVdZ3Lzr0dIip//u73iYtVx85TiUnsSrKxdzqWF+/rcFn5H3sXm4wO4jTkVNcA6elDVK9GYSOmZRinpC+1sEXGnu9xiWqeXHlyvgiPEjbAAQLVik3o7EXP+ARMwppWN7ZM4J69871TMwkMDNJGTVp2dOThu6ONCMKGuCF6GGR0LG9oGGGI521bgSaaR7SagiOOMGy2Izju5TfaCP80rHk4NE1Nl3P2GDZTMSWjlasq6NVzN19ke87Jy48N0kUxpjcptG7AKs0ME1cUX39Wh55ECTA7Sxz2Y9daYlMj+GupWqfcU68Fhj7nQl3LqKpm68wFyX0Awr+gEIgwPDnVLOlzo+eq8E+T08Y5bWKyafvn0KOVe25QKNRzd78Pn6k0bKYSktJXZOVxFh8iLoMBNH8tYgo7jzzt5j1jLTyVz75hKcSTvIBSfPz6F5YVWmVXL2xSKoezGSWmiODN5xKt9rcvHPUEJExIa60cBuuiERNDp+wcaVuuwuAAMXaHg+sDcsQ4tElNY1OnLnreN/BVeFTrubh9+sauXbj/8WiT/Jra64GhkqYkoA1I2zhZ0wfR2NJyni8OA0Ln18XMI1rPNrVkW8E3v2CFJZsvIq+wlMXyp0W9WHpkMtpUUB+L2B06ZOW0zbs7SurARsW7Z25/+451Wi13w4joxrz34Tv81Se0OZyQiCSJDWfF152ZvEQttzPWX0qunpw7JzeA5D6g4JKdyyURcEZ8cvboOQdqauuX7dT4V/Ux83oRoEggB+FInpcf6h279mX/uf9uvECBmkNnKDLbDqdmFvBN3dPAHcUUFpePmavS/dt29YlomzF5+a5rU5YfGzpTkcVw/qC7NwudseBmUOhKSzvT1IzetIjXiokXNsRPxZsxeDCpvILLqbYHoeH3Qmju/rNMSB+i4jt13TVWDswhiRobm4aLK7XNmsTl4AR4HIydF/2CP0bHnfUN/EhfRAWdcyOv4/lQqFQZW+fc9l0BUisr2XqrIbGIgYySlVs0a+P5aStP+ATR9LOCovI/ZM4usbAVM7aILytHhkyBNuQ+b8vFs7e/ia46MWLWvpGz9xtbtdJlgTAhuYG28mzpFASEnn3n/rNz4zZ5zsuIKHDpkUZ487TuZsqG5N6f8DUmAZ/MaTzXT0gCX2n3L3Tq5tfZ0rTsB0eufFry71WWwBonb3x5p2MJZGSgaYZEJgnPUp4tfW766lNgJEAqpGUWXH9mCOgefCrcXM4nOBZQcPdvm8UPEHzAQeEJiAP6VpWH1i6t3LXBKAjkIw5nU/8Z/AQIbgW1vZR21Tg1fZOt0zADrKpn8xxxA4Ui8FOK7OCt/YzzRUrLbMtHHEAFcrohvqSuhcoj49K7vHK+0tIeyMurrOy96EY+gBwv+gWBDVRiygE3717+ZOqampBkUmw0jAWH8ovK1DQ0Z6w9tWT71VdatDEgMCxxhtrDHY6uW+1dbOmuoeCeB+miKG1st1x9IwWm7wVdjo2M5ROBeLSyVSU7eon+G2wcj3r6ZlR1NysTJPd+ACAHBRQUhhaVjEcbs6yffI6Jq6NQdji6AToQ0MeArwgIHd2/4p3XGCRb6X/fSSMk9yWmtlpRBEqo0pk3gMr9QuKpVKrc8Re7jz57oUkUklAGohAQ+v5cpMovIie6+mRoVDJXb9/ElcVtpGsoKqlg1gC8A2P5psoibqtAz3il1Ur+fUyOuB1M5nA2BRdPfHIa2PgLS8zqrfj4mKTU/W5eE7GmN4JaVuQE9LDMXqDtYY+Tu9lPcW+msUUg1/Hj3HPyhhu0YkC0mQdzWPZOYbuDq3VG1t84Yjo9Vy0pPRNwJU0mDY/6JdkfkZTo+W18WWdLX/AMiJolfd7GL+KrqYv8yZc/6N5Gi+9oHvPyO+MTAIb/BWbWwoY4IEe3TapOjkphSDMsiEvKmrmO5jn1+qt5Z7MAyjt7EFLSePLgkNz7Oq4EBAPJkV8XDf5AJzvi2bLoX9PUxKeLii4tk3P2uBtCFjchnfDyRxTzbuLw5Q96BJpNIZK1oK2APGbewXHzD7GsoAqJKwFZRlBMYdqqE4Dl2Vo6s8WNF0aMzNfdARhphog2mzP/+OnznZpJkx+1sY5AC2Gu/D4q9gJdomwPKyztgARKYwFTS9DIvfO6teMSAbNUNTY2MInqc4hWEVxYbTJu+Ad9XXGngxuXF30RFqVAV2I0nhoAYgIbm/bdO3jpfdceYZ6ZtZA+jk8HheTTiCwplTQllTc0qLh5Pw77BTmwpIhWeglJg3UxeTW11NaSO9+UPaC7Lraw3UCyGzZT8cUXotLZ10tf694JDrsZRAYi/04ndzBWzTC2SCyv4P6KVdW1w8WVEJGiszmvwd2GF5fw5MEhufd1bLZzevFz3dwiPXOzXYsdt31m9mgjAvi/lGTrX1Ao6+S+3tqRgwkX95BWuosEawXq+cGLrB85IO7Rcw4MnaHIUg7IFG/l6ewZjiylnr719bMhV2rExEWq154a8qS5hokrhUalMDQMhkLg4EEWXdXKdl4vPol5pGyLyVhTxMsJmWfondf9ISr2PN22jxlrrR2Y876ik1J3tCHuuLJyUYJ5ckXzIrZOXOICLsJemqSkXfIPAuSFRKcaOXv//f9oViLi689adDIqZ4vClJevH5+ESmp+C4izJZ8ueqge9nmvGOyzTr9gjBVdvabgiIP10IDi30S2yqfR1ERZZWkPlLMtKg9HSh0YO/fg/A+Gn2PiccmpjLG/C2G0R0kdWLZDA8gWQDzi/igkf2FNUxNPHhySe1+HhAmJ4WsD5MdZTFYBB9y9FlnYADoYTVc8gYwPPm83XmTqAEolIsG1h8cfjIUllDmf5OknkxvPjTjPooycvW/MXBWRFce7tnbXFv8cemTpFMi4AUY6p5iEzD9m72/Na+l7XdhYp53yCXgdEU2b6dbDILLnNnsXu8zs3nndL8KjrgeyOgrtcnRjjiLyNS5eUB/zHxNJKbl5DtJFC+phGGGFQJ9pz4CEGeutHSaiTSbSjCBpBw6dobBspwYYCCcsOEyh8DKMRRP1lwXyeREWOd/M+gk5Mryk5H1kzGJzG5YKYGwTNsQb/5wM2WrnwjIxsrXzHUBK5gJQIqetPNGp4KahRcXjUDxzQuRBso4OC4uLizdt2iQoKCgjI1NSUgLJvRP6XWPjcANc48/PDOi2woa4mp8f8BSc2T43LzVPP8Sc4wvd0IIn8X6Bilpdw2kJsay8yti6A6cMQ9MOZtKT0nIBifz3jeRCdwbhCTSeGjz/TIu1BFQBueMvGKpDaXkVS8QPIKuCj5bl8Psh4UIGWCEDHBgmR/40klFybZ587wXcCwl7GBrBUnjI3ccgoWX14mN0HNDVFlvYLiPZAQY/7OkzAWOi7OrJbLFXVt/wBxdG5duYjP3zi8rGzj84WHTv4Gny89qxAe+PCC8uGaqPRYQe8CmBMZt5kq2BHnRhg7Uj+qeqMQZFAFod8xnAV4bppGHi0h0akxcfGTZTCXRy7o+6HRS2lEemzD96J82ehoaGmpoaoHjw/9q1a5DcuYd5WjqLafAIAzyQ0TLoPqITMaaY5NSF5rZz6Qq4bUY22NXYbYGroIg3honfMQ5AEhwhue/2SzTbCv6h8SxBOXigApq4HrjwFrHXFFtziiHFNzY2DRZttXjgk1ew0tKe5fB3kTGH3L1vBoXucXK/5NdsXXPC2/9b592CuoarASGv2uQnuugX9I7JkepBaPidYDIY5kXwZjscXYHeNg5tHFpU8iemlXcuqFDekTso82x+ADmhCy6p/QIjDPEZlc3GJ5tsneyZxPD4snIxY4szPgGadHtNwPVAnGKZGDnrG9jZkDgLtl7acuDB/6bs4T5VCIVK/cMIjwRu6zfkLi4uHhtL65oxMTFgG5J7J+TQgBBGvnkEgNBHGuEBMQE9epg+1je/kE8XtYiuabrn5g3WQ3f/oiY2PshyUDeRX1iKIro/+2w6cfHhdQq3H7zDNzS0ikUMmHeH6hPetpibX+SYeSoLtl2WWH8WPAU5qiV7FEukyQh23ryPyRF3gsPavoVXnU8I1zUAHtFswyOAzZE4Mwyufx8Veys4DImZNRVvxjYssKQpqcN1YNCXGBaQeEuv3ozq/KsAWu9NRAwpPROR5cGoCboBw3QqtKi4ba+4GxL2qI06xQIwYLyMaFlRsHYJ9guOJUd3Qt5PqagAr4OHT9ob5C4kJFRD9zIA/8E2JHfuAfRx7bhW7sWzTC3Bl/w9LjGizaQqlR7Ov/sXRZt5dNY4lzMWb78yf9vlkbMPsMjp2lhHNQ1N3rZYfmGZzL77Ww7c1zK0458ml5jaohSPnXcQSWaPgG0ypsv+wW8jWRPYPyFHcjaa5CGOePqyzAn8aGPYc9Ddhzn50V5nD1V2K8Myts6cUx1VNrSKIXrrFebSA50B/03pxCeqevgCBkcMNMGbBVoaktgovLj0aVjk/jbG+GAAuMTRsArgsLsvksm6PSSUVyy3tB2FwgvqYYbQl3NWWzoARU3S1BJ8yOd8A8Fgw9u8vr1N7sLCwiyVyWQyuAlNTc0fEG0AqLytXRSQO4D0YZ6WscvRrScueusl+tF73vtkOnuHr5W/1Yo0P5rceonuudZrbO0fK7LieFpWi9FLcV39GBSBZShVcfdua270MTruXBsLlh6CsqsXro2fmmEiLfwv4+e/Dq5W6VkdnkrO2eNFeHR7MwDiJqSgwlbB4pft1OCQn2jAwDYzexLWVNgAt8vJDVGVPkTFgkKg/vLroYfoofe1SeD3MDRiVZsZPBaAl8KZ3D9Hx4sSzME47ZSdOwVvZpKWDjRvWWeP0SjCHkf3yTji19gELoMIwWmZfo/cmhoBfUxbMwNaimFz632u3se9/XviunuOPWcJoccT0G1j9jNHab9wT/u9rlWvtSdL6r4GCoV5BbKuqYlPB73Zzrltdhtmbs2orAIqfM/dJIthTPP8VXrmv45ujJRyKy3tfbiIZ7mj/USj5Q0Ng3RQQEpYZ90SD2CrykMkTNDARkl9/WQscTzaZCF9MnMrfUmZXFTyF9b0mBd7bjVMTFpg3oFd6Xwzq8lYThFJZZ3cDX/qW+Atb7BxAuecgiMiXWsq3myDjeOLcF6aivYGuV+9epWxoKqhoQHJnUsYJiSzDfEYVFg00gg/BmV8oSNVsWuYtupETGJmT5x5yvJjSAhsBEpn3nTKCribWL7rmn9oq4grgvpYRiKbuLJyQT3sAjMbrzaZMSx+KklUmi5FGovqwVyyMrbOTtmscynglv7CEhmR+pHgLR2eioPCEVJUDJ5iqYUdcx7OtlHIByo88vJv0Fekf9CyTtNiyOTV1A41wLbnI5JcUTkNzym8D5W2fI0d1k6cA5roQKHw6aIYbq43g8hiBAvztMzBemgk8M6D0PA/DPFm3Y4nwxty/19rcCgsKiqSlpYWEBAA/wHFQ3LnEipuPkiokN5EYXEFv4hcRVVtT5xcfP1ZIQnlkbNpJokf9awWb7/i6hPRa4+2Sfmec2uby3FoY0YycSC+TUCbAEmqbQYPt5y89XQJFwyr4BueTexBbWM1uyjzkSWlww1wgDsQt1XA8vk1Hb8gQkqagotne7uWWdoKGeCCC5u/R6BRdWj/OsDwJ8YkvbJakN6qFCoVkG97Q2YjhQqqcbBD887LH66PHWGIb888qbS+nnmxVD8hebAepqy+4W+cGRIyk0rvjR3GoO5VyZ1XgOTOgiYqlV8HHVNa3tsvwsQVCbLRE3DzjfyGdhASVy4pqxRddRKMIs5eYb32aLvVnq2Vv8WcypLZpRMIUHPNrIH0lFPNGmLQKj1zmAF2DIqw0tJe1cOH89RqN7HQ3Ca0iFUAIheXDKLZRFkD3gcdY4gepoGLOGLuuXmIFU1NUxPLYPA0LPKAu/dfTMmXOYTAHagAussgHbSgPgbh1tM+ARyis4GuktR+BIIH5AgFF4+ZxhZxZew/2MTyCuZuY5ySNgrV46FGIbn3UQQUFM0hWvb+dSU3nH3zzaJHLwEEdg//KGFJZV28UxeyYHcZBy68nbH29HqF24yS+WbWYT/Xqy/6Be1wdOXXw7TNOAyk+5fhUc/DogbrYj5Ex3GeWu0mJExIbQkCUE9aRdV6G0dwA/y66KHtq//MYMRPP+cb8DcTjwMc8vBhSfLQEz4HfRwZVVUJ5RUpFVzZoW+ydeKQkAsM/O65+WAoBQMq2wp++TxLtADJvR8DaIj5tbX3Q8LV/YO7eaqYxAwkbFZ7uPHciOWTHjf/UERcz3pjKp99c/7u9+XtRNTrOZy8oTV1+XGpTecZJVNwRKPEZExy6iIz60lYU0B5gDo5nME/v7Cwtm50T8pcU/Fm6ZXsY70ClSK6tEwvIREo+BQuvPmL6+qRWz3nGwg0D+ZDRhiyZmu69RI1kLxSeY4tdk6X/dh/j7nVtUhMTQUXT8ME9mFQrdKz/nVw7eV7huTeh0ClBSC0WmFpx6eD5tNBPet2CL1F/6jv4Jje6PDlD1NXHGf8rKyqFZJQpvZwGJC7b7Bia05tUXnQy8175bH+2HmHmCPM/GPv8i4y9hE5cjbN6tntVUS0gF4HQnFtUxOXgnOncNk/+CTd9mkc2riQR7HjqbRYwZh6WkRo1yl4s+kE81lES1J6hl58ohjBnMUKS+Op4Ykbn+E32O7ES2j4UhL7KHgu2bnI9NdiCxs5Z/Z8apCQfNjDp5fvGZJ7H0IdhTJYD/MnxrS0vp5KF+G7ecLpq09ynkDfeeTJKKkWsgsMS1y4Tb2nH1MH5yQoppCZU9TLzXv/LW7I9L3j5x3KyG728H4fFXvGJwAMokjwdKA7z+xoPh28kkG6aJ6PfpttnRHLvOEGuKrGRl6d9i8sMbOqGtD6PDPr6cYWG22dAN0L6mPaZlXed+4/lpQsEMxooFCEDXHM2ZF88vORbvA2MgYJ5OmQlcPiT87Am4iY7ivikNz7MeLLymfwdLFu+ExFuRMvOFSYt+XSsJlKlT9tYwxNXfeff9vTj4kleTLPjfQaHr0nCExXGDvvIGNRwSM3f6Wl/ZWAYPDtcX8eILnX8igoKwOrLB0m0afyeTtyiJuQjnr6Cupj82pqGjgGHQKDelB4IvwGOUDZ1etWEM1Rua6pCchh/9NB+RUUAjVos52zZnQ8Ui5kiNvn6n07iNWfGUgPz3o9lj0k9z4EW3ZxCruMtKyCcfMPbVKm5bauqKrNyS/JzituamqxB6BQqMPFlebIXCRHpQRHJE1ZpjZp8ZEB7KN49w129ByVG8+NHrxtNkorb2gQ0MccZOeVygGjUQTmjHQ8wTS8uZABjmZtrY/df+5tF2K8HFb/UFLGOlkPBMmxGIKkSQcr81QqVUhCubJn7F8HDNxz8+aa0TJpiBHMt9q5AB1ov5s3eGsjDPGMoKEyts6TscTRP+OJumbnjqK5pBDmmVl9j+vtsROSex/Cp+i4Mz4BPDnV2Hkqf8zeP3XFsTkyF37Q8mZoDRKRHTRV9uknE4akNkrqAPikN++//9nI7ivGYcG2y6duajm4kwdq82o8MZy05KilU+BWlYeMQvDtbbB25Mabn4HJWNPs6hoe3lgdfR5/OsFCBG8mqI+R2nRh8fYrjL3WLkEFxR3E/4qKT+efJpec3hxIJyu3SPXKR+5vIDA8UVhSGX6AnIEYoQ7WQ49FGa+2tJ+ANtnr4vG0jTxeUFs7Dt3s5uaSkythbHnRLwgcwlsHJUju/QyX6PHqun+esorqYTOV3n4noczcEePlPceeo808iLa+SGrH6po6IXHlmy9QmoZ22w4+Uj73RlX9oxbKfmA3L8kx4MpjvYKi8mEzFeRPvHxJT4i8xsphNtGyU4mWxIwtkjqTdK1DBBUWTyeYv4mI3ufmdcjJQ1hCeaTUgZLSyg0Kt7eqPBAQ23uWyTafLcBgMGHh4QByswGMk1fYoGmyLKF1OEAH77xa9ib8ALlEbGkZkM0XmFuDv7aB/pnDWiA5A8DgDUqMU9Ihuf92UHLx2mLvcjs4bCre7CUvgksEhiUu+oe2LtrURBkiKg+4fri4UnFpJdC+/5i1zzMg2tTWb/3eZnNvc3v/fw8/HiG5L7wz4Un7NRZtU5+++iSydKzi7v0nxiShM2QtRbSK4iKjKfd4FhbJiE/56qv5X0vV/l527MFb/MRFqst3Xjt/VxvoWOWVLbqCNtZp0uKjgM2NiG4/6EF7RszaJ610j5Gx9ouR3Zi5B7mfQz95Q6s3g/z0d9DNkLA7HV0nYEwYLr7MEDbEVdKjWzOchJ+ERSaVV/byfUJy//UAo/o8M+sRhviRRmzcI7sA5pi94xcc+qhvPWXZMeTnvf+w0sr3gA6+79x/DBV+9GyVyUuO/lZt7u4XtY4+vN0JDhtmgO3UHPoSC9ugQl6a+mgEhDwhN2v3xtY+CqdeAXUKMDsjjdT4BYf9mKLivNOxXLXnxpErH8XWnDx39/u8zRdXy944fv3zN4wDg6zXyN3khq8/6FrvVHs2fv6hkIikHxBcYxrB/LRPwGA9TGk9m54zBUfMoGffRdKd/7JODsn91wJJpPeDljPeqj07qs4CMDj4Q7ZnbTy3/fBjBk24eEcMm6l4900rS20g1197ZvhbNXtEbNpcus/O97iEQbqoThmosKSr7j7WWTswgoUZmLgevvyhvqFx7LyDkXHNijxLvMbHH4xvvUQDPUx83RkwKi/fdS00MgW804fvmtfxFm1XVzz9miUhOFtIK92VWH929qbz9fWNPyA6A9vMrMG6GLa75hKtkEjd/0X+AgtISO59BUnlFaIEWsC51IrKTPpo301U19St3HNdy6h5nJi85Ajf1D3MsRjb+igB9vcKjPmtmj0zp+ivpWpgwzQlnTnwLzfYYtdBEgyuPrzc/HU2DutsHOebWQvqY8t+hmEAw/CZNjPsJ65/YV4RARU0DVgdasCBp299BRsNjU2DROSMzNw3KN7p8DbWK9zuzdhtAwmxZeXtOZ0y4hDcCwl7EBr+q+4QknuvIqCgaLGFzTi0yWgjQmoFzXCNbSbP7mCV7PWx8w7ZuYUySnozfkt/ARgCgQbzg27q3tlwArsc3Sy6bfnwKTpOhGC23tpBxs55FZPG9vqr+dUnrN/CM03T68+MGD/3HHtOtGVV9kGJ7HGaT4N3UOzi7VfColPnbbnU4W2IrDiekpEH+wNvsdvJHXF3utQ6+S0k94GM/yKjxQjmz8OjlljYGiXS0nuapWXsceKlZ6DqlY86OCf4gXUIlpSq3EPJ1bOtjURn0Z7L4oO3eMaUGgNYC0+lMy2JD5fvuuYXwhoL2ic4FmhsP+j5ra481s/OK560+Ajne2hsbAKNwL1RDQS336BHc67Eo56+uvG/bDEDknuv4nNM/Gm6JTt494i/0peY+FPeATy8xG61Z+b2/vAD6xATF6nm5Jd07dPtlNMTW5z3DXzPTqa79szw5ReztsQNCD07r3kVd8ryY8z5AhF4BsbwTZWleTOIyD3/TKxvaBSYvpfzPQCZXYQpshAEr3DZP/g/eiZeeWcPk163gOQBubNk5EBQXFy8adMmQUFBGRmZkpISlpps0zb9VuT+IDT8Xggtgnl0aZmAPmafq9dGGyfmxPbdxxq5m54B0fAD6xCzpc8zZ91DEB6ThiV5cj4QDM/dT6Kyy9HNnN3czrm73z/p27AUkqNS+KbsmbSEJolTqVTA2vUNrOufFAqlqKQit6AEjFi1dTSN5I9Z+8sqOK3iWDsHgd4CewLP8Sg04m5ImFVGpjTHQMF9XXJn4WsNDQ1GRr1r166xrfM7k/tZ38BP9KxaCNGPQRHGoIx5m25p1sZz0QkZ8APjZhRsu4x86YHeKKkDlJ9hWB68xevhnVnqqP+Uy7qDBebWIUVsTKSPXPmkR3BuW56cngsEdrCRlJYnKKbAzSXE1pxKSsvlUOHUTa3Z0udgT+A5noZFrrVyHKKHFsWb+xcUDhByZ5sLG5I7A4ouraZrKVTqcAPc6wheWqpMWHA4r7AUfmAdYueRpwyvnxbV6i1+9FwVhmHo1BXH/z38mKXOrSDy024HgRqNIjAyajJD6cwbvCWbvLJAYBeWVC6vrDa380c81DoE26l5ZsiffIk284A9gffkTo6YiDFZY2U/Dm0cU1o2QMhdSEiopobmhgP+g21GnVGjRo0ZM0ZOTi4zM/N3JveNNo4u2a2EKZ34xPgyXvqyDxGVb4BLZFzg8OUP+sasYdqOX/+8ad+9kze0wLZvcOzoOQemrTzBUucxOeJOcLeyA+ZW1wxqJyvIDtUnVs7s854v3XHVNziOOfAZZ3A4FX0ahwqermurDhDcwDwtY6g+hrdhiPoKuQsLCzPvys/PV1dXl5aWZjkDmUwGN6Gpqfk7vO85RKuIkh4Uq8sqqv+YtR9+V9xgrfxtpTOvWQqBnH7zJXq32jOwfebONyD8gvZkCab2PDzqvF9gdy4dWFA0y5TEdpe00l2XdgzPdx99tu3gQ9FVJ+3cQ7m5iqr6R7YzPAjUNDSFJGCwsB5ETnUNny6qsuGXeYf1xrQMA+Xl5SyM/7tJ7n9iTHJreDaSf9K3HjNXhdlwIjk9jxu/RAiA688MNZ6y+uUu3KZubO0zayNtJvrQpQ86OKdtBx+9+d6KiFXcfRaZ23Tn0pikVCVXz87OpYAbnrH29NTlx/IKuBK3V+y69u/hJ2x31dU3DBKRS0jNgd2gR7HJ1qmu6Zep0Twm96tXrzIWVDU0WiXJLC0tvXnz5tq1a39bcv8enzhED9NI4VkyhqkrjkmsP8ucQCcwLHHJv1fhR8Xd0Ghz9s435mmKB2/xExYcTssqHDpDAfyU2nSBHJWib+zCCNSDQCc+Uc2zWwFD7oWEIUZTbTF388WIWN7ksH34Dn/nNXvn24bGpiGi8rAPDGzwwBSS2caxqKhIWlpaQEAA/AcUz1xz5MiR27dvT0lJ+T3Jvb6Jwq+LHqyHpvAuQ+m0lSeeaRKBrNciEpp7rtx9HXZrboA282BOO9XQ0MQ3dQ+gPEDrExcfufnCaOgMRUCCKRl5I2cfYI7ZYJSYrOLu3Z1LA7EdCO9sd01ffZKziQv3eK9rdeGeNttdxaWVQOeDfQCSe29gwJO7f0HhPHOr1xE8s0AHdCMopgA0a2ZflWvPjKDkziVsXIL/OfSI8TMrt2iEpDISk2D+lksjZilPX30K2QVauKConFGTEce1iy+OPjvnmMWewScuUs0t4M2qjB7B+ciVT2x3pWUVTIXuS5DcIbnzBE/JERf8grp5ksbGJob3CqCAPxeq/qCFBjua/nPa/fw97bfaJNituYFvcNyK3S1Kj39o/IJ/1I9pfG5b86+laoD6GT8t0jJ2Obp1+bqb7ZxF8GZsQ8X+oHselVdW8+QBTWx82kuPHhmXLrXpAuwDkNwhufMAQFhrb5q1Qyz9V2P0nAMz151euef6lgMPkELG9DooAUIoUrhB8Y6TVxjs1twgNilLYsNZxk9TG9/2konPlj7P7Bdml5m9raupbssbGv4wwoUVtyub80+TY85z2x04eJAZvYUFfiHxzAMbBCR3SO6dxnprh5CikrjSsgkYk+oumZ+To1IAs99/ixsurrRg2+WhMxRDI5N/0KMA7jn2HGyoP9JjRCMZO+8g9GDiEvlFZUgOQgTvdCzbm6EGPAjEfMZP15y8jTaOXbuovLPHwvYtbbgJCMM9ODC4o2fY5v33YR+A5A7JvYug0rMs/U8HxaeDWtXVuL4Lt6n/c5DmJLlR6S5gdrnjL2asPV1eUfNe1+o8nYxuvkSPmnNg4iJVwOyCvKOGAQ/ApMwWI1ce67/SMmdbc6vKQ3sm03KfvALmIL03gkKNU7i1b1lGsiW0E1Hy8OUPUtLnuQwtwA2i4tOBzsF2F5AM2lNTICC5Q3LvGIW1dWNQhFq6oWs9pSu6tom178jZ+0tKadkXj2l8BgxeV98osf4Mn4gsv4gcIrlHxqfdf4O79RKt8dQAb+kN+zT3EJJQrqquLSwuD45I/Ff1SXu++IqnXxOsWho2uLB4sUWL9D3D2OKop2+H11J28Vxt5TDCENeeLazE+rNg/G7rV9VlZGQXIuForj83lNzYKoaMgYnroUsfYAeA5N7Xyf3PhapGRPc+2LiABRZ2z9tF/bG+/InmNTEcyfPYNdpyH5VKTc3Iz8wuLC2vgj24O/h7mVpmTtGF+9pDRPcOFpXXxrCfbDl+/fN3pl2RJaVziC3pScVNSAfdfThfKLmiUsgAu8TC5ohHu8PAH7P2l5TxMocy6B5AMgAbF+5pI2vvDLDY+ENAcu+j5C4krvRBz7oPNi4xNb2biTi2qjxsG9wKgldAPIaefjK58dyIQ7Urj/Vff22ZsUkor5hpbNEicZuSlDqyjFxpaafCcQDIyi0Cahlvn66picI/Te4HLV/2l6EzFJl3Pf9M5PzIEJDcfz25AzGWX0T+0QdCX2tZFQ/vuUTLi90wf6yraxCWUC4qqYDdtIcwfv4hIMOevvWVkUCcLR69JzCnFE+vrJqKb8mnIWFC2s3RMrKJSh2LJgQWFHGo4+gZJq10l+cPiMw7yR5/AUR4ZvP5Wy/RYEiDHQCSe58m94KiciEJJaA497WW/dfBVVAP86YbXksu3uEjJPfBPtpzOHH9C5Bhd6g+4aweAb2Q2ZAmr6b2T4wJM7lztozUi0+SIlpyqIAjeY6ff3hzO2aL3QGSbWrx9isLtl5294tilJ+/p/2xTyq7EJDcW0COShFdfVJm3/2+1rJziFajjQi3g8ldPoOxtQ80aehR4EheoIUXbLscQrcubbdzmrgevtyy/FhaXz/KqEVTFDcmrbfmZBl52MNnJ0fRfqPiHcUzrzmE5+0yxNefiU/OnrDg8Br5m3M3X2IYdKqqf2wb7hgCknvfIncbl+D1Crenr+5boRDrmpqG6WOBiNdA6bpDyoO37QZ+guAJUjPzx80/BP6Yowu0hZlds0sBghr6y2X8nGFsvtSC06zO9cDQF+FR7e0NDk8aIipfW1ffEw8IZHaf4FhBMQUdnOP01ae+oh2QcvmTL01sfGAHgOTeR8nd3MHP2jnozivMkSufBonI1dc39p1mtc3ImoIjdu1YUxu/+Vsvz99yaYPCHayFJ+yjPYeGxiYhcSWB6fJUjtHcXHwiNjJNiFOoVOZUG6IE89mmnGZdTnkHaMW2mxHp9VfzUze1eugBx847yDdVFnGMuvrE4P5b3PXnRrdfYebIXDCF5A7JvW+Se05+Cb+I7NCZikNnKiz5YPjntouRcel9oUElTS0F9bGDddH7XL26dgbFM29Wyd5YI3cT8A45KgX20R7Fd4yDgFgHnl927qGj56gs2Hrps6EdUjJYD80wVwejuAjT+mpb7HPzwrYTAxLg76VqzEb0vEVRSUVmTlF2Hm0tVwtlv+XAA2EJ5YmLjkxYeNjc3h++fUjufZHcz9z6hsR42nP8uYA2auEdTbaZJ3ubKeISxmNMrNIz24v51yGmrTwhIKZQUFTe1EQRW3MSZkHraYB27nAETUzNlT32YsE29csP9ZASIQNcVWOzpjgJYzoWZczh8O0OrjYZWWx3VVXXCoopVFbX9sKTOnmFia05ffG+DnzpkNz7NLmPmXuQIe8MN8Bu+4y99RL9y1tzt5P7sW6kcQBEM3ia/IvPRNgv+yCefjJh9LExKELxz1nysSiCgB6npZHVVvZeeflsdzl7hwMVrXfuPzUzf5i4Us9pCRCQ3HlA7vUNjcNmKtbVNyA/+XXRe7FWq2Vv/PLWXGJh65NXwLmO7PEXQ2cqCIjtjUtkleaABj15yVHYKfsmPhvanr71tVlax5rm/Ex8PMIQL6iP5ZBNjW3i3Ky8Il28k8rF95ce6PbO/VMoVL4pe5LT8+CrhOTeAVhyMCEoLi7etGmToKCgjIxMSUkJh8LukHtYdCojGnV5Q8NQfayshcPQGQr1Db9yTbW2qWm4Aa62o5SJKhff3XhuNHfzRa9AVhN4v5B45rRKEH0KWAtPRr69aXjz1MrmUAFAbB+PMcmvaXdqZQqOmF7JGijig64VEFBGzFJ+qWXWO/dPpVINTFwbG5vgq4TkzhVYyF1DQ4ORQ/XatWscCrtD7qCPMhKkJZVX/Ikx2enotk7hNijPLShtaPg13Vc/IWkipmOvv03K9xw9ww5d+tDW0NjYut3sChC/HHZuodsOPkS2JUxIcWU060nqjx98OqgxKIJ/QWF7B/5hiC/7qWUyAOMyQvQzchcXF4+NjQUbMTExYJtDYafIHfA1MokRk5j5z6FHS/69qni6OXieX34hUHsXmdsc0/jMLyI3SERWj/BrvDNehUfLu3h0WE1szamElJwnH9nEM3mrTYLrXX0WzHrVPDPr8GKaDlrX1CSoj11obmOU2LwqO5doxRxpgEqfNmybONfQFMZlhOhX5C4kJFRTQ5uLBP/BNodCBshkMrgJTU1NtueX0zOzCYoWXX1SdNUJmmxr5T1YVH6W9Hk3n0ikgmV65mY7JyC8U+imabuOPrNw6MFIW010i+gmdmbRRz19v8YmcD4c3KSgmEJdfQNb71P1R3pvvlnATtk3EZeUJb7+DJAziksrl5JsEQanZVYyxD8Li1T3pyXDuhYYMtwA55nbsnyKVGh7ti9GdowZfAiIfkbuwsLCHAq5lNznP/zyx3fU8Msv+R99aGxs0nhqILrqpJCEclMTBZGGvsclqnr4ANW4mm6advz6528Yh55rr6H6WHAtAT3MJX9WZ3EgvgVwDA71g2nJ1DswdtLiVlEAz9/TBrs+6FnBTtk3gWRu0jKyGyG5b42VA2IAU1BbOx5t4pGbL2VKMk5OG2GIW2ZpS2DK3ZFRVc3Wne2VlvnVJwawVSF+32mZhx+MR7/RHvIdxf/FYJoObtjrr1sPPRJZeaKRQh2kS8twNNqIoBEQMgVnllxBW+C68xrz6H1PRYj0yy+UMCWB7/leaBhLrKiS+vohepjKjlZ0cZZe4utpeTsLisqHtM6aNHPd6Q2Kd1x9ImCn7JtAMjcdv/b5z0Wqm2ydnLNprgyZVdV/44hl9fWC+lggs6+3cbzoF/QmKqaqoRFIG9WNTb75BczB3xm4/xb34C0etipEvyH3q1evMtZONTQ0OBRySe4WDgFTlx//ZGArfvMd/513//uoaxaRkJCaB3hWimiVV1s7GmV81MtvnbWDWw7NxqtHsxCstrJXo5uxAwmdORcPwGwTy5VWdh2e4b2e1dIdzS0wdt5BJKTJ38vUwPb4+Ydgd+zjGC6uJLXp/NTlxxh+SUnlFWLGrWbSXoZHbbR14tNF8+k0//3NTnJniREPAdGHyP1/rYEUFhUVSUtLCwgIgP+AzTkUcknuSWm5gjMUPAOarQbV/YMfkyMWW9gCZj/pTfOfNohPdszKPejuY5BAC+xnbO2z9+QrnjcTPjkNXFGUYO6YlQN+ltU3CBviWs1HGeByqqs7PI821hHJpvSDHtQpMCwRbAhM33v7FRZt7gG7Yx/HhAWqg0RkRVackHVyN0vLACXRpWUsgWXQSSkLza0ZcfxjSsveRsa2PdWpm1paKHvYpBB9V3LnFdojdyqVyjdVNjuveUhAJaZMxprOMbUaoof5whSM6U5w2BY758lY4hgD/LwTT3l+ezrxSUP00KNRBIbZw0SMadZPNq+nUAT0MFQuzgOENcZMq/zJl2AoqqmtHzZTEXbEfiK5K196oDdp8RFlVy9cciooCSlizaTompM3AW1ilJjM+VQHL743IrrBJoX4fckdgDnyRnlDwwgj/HB9HPi6/PJbLIu/xyVOw5vtdfFYbWY9Wp33kvvD0Ii/cWbzzVvyG8whWiG6wg96ah4uY0Deeol+8rHZFl79kR7g+sycor+WqsGO2C9g6RSYlVs0Zq7KYgubkUa4UUYE3/yCFZatpuPiy8rBSB/VxiWVBbLHX5jZ+cEmhfityZ0Fux3d2gbhs8nMApJ1dnWNd3rW/7QM9rzisR3CQXefo16+zFG5dzm5qf0MI+NfULiMZMvNec7c/qZp0Fzzo5718eufw6JT5225BDtif0FVde1wcSW7zOxXEVFCBjirjKwNNq0ydeTX1vLpoJqoHShyWw48cPAgw/aEgOTeApPU9CsBwSyFLtm5COPX1DfwXX3Jp8Vjcl/VJvYTuahkEpYIZLcGCsU8LWM3d4mw959/i/k5t/7wPX78gkOurWOFQ/RxMLJOI9qbVkz81jY59iobGjruUXtu+ATHwvaEgOTeCWRVVPJ90uVtDI0JGBNGoCgEQDATNqQp5skVlV9i4pHV3Q6x/fBjG5dgBk38tUztzms0DDnQvwDIHby7H/RYvneCw3ZxTKHXHuZvvQSUNtiYEJDcOwFauI/vRolpLRHV/fMLLTMyy+o7nclMOy5xnbXDYnObQbqotgnzKFSqoounUWLyvZCwB6Hh3Jxw5Z7rzPLa9kOP58hcOHH9C+yI/QhCEspV9HWgU94Bal5+Ci5dyZYltuZUYmoObEwISO6dg8BnfWOPUMbP2aaWAnpoxLyhU/jHwXWRhQ3g95Ai9hacT8Mi1lg7rLS0e9l+kkym7/nkjDWnohMyGCWWToHi68+0DTID0ZcxZq5KcSnNY+5ZWOQOBzcV965ESJ+4SDW3oBQ2JgQk905+fp8N7mKa1y2rGxtHGuH/dXBFDJO5x+uImFEoQm5NDYc6xLSMv3DEv3HE73EdRJVpbGwaNFUW8AJzcqW0rAJhyX3QmaV/YfKSo4htLjopZZmlrVqX0rMISypXVNbAxoSA5N45iH4x2v5YG9l+GBoxy8TyjE+AZnQcl4fvdfG8Gxw2RBczAW3Cq1tKTs/7Y/b+IaLyNbWtZocEpu/9pG8DO2I/guiqkykZNHdonfjEIXqYf+y7EoV0kIgshUKFjQkByb1zkPpkNOXkY2T7elDoCn2ToyTnW0HcWp6NQ5ksIdkquXp2/062qjzMo2vfDh7kOTIXgPDeRsc/yLB8h+gXkNxwNjaJFnugnkJ5FxX7gosZORbcfoURmL4XtiQEJPdO47Ct68QLzQF1l2th+ZWurX+qrerh2+GBKRWVrjl5k3HEYfpYrZj47t/J4GlyiO3jZ0NbuRMvBonIsVQwtfGFmc/6FxZsu9xhTm0OkD32XEhcefqak7AlISC5dxrqvoH8Gq82778/beXJwddeyTz5Ln1bc4udM+ejRhkR+HTQg3QxSyxsRxsRkLB/3UFVdS0Q0GRPvgyLST1z+9srLfPI+DTY5/o7lu+65h/axYEfS/IUllTuztgAAfFbk/sjcoTA8y/DZijKnXg+WQul7R06S/k228irzPgTY5JFN2bn1VRoQkrOlOXH+KfJDhaV55sqe/c1Fna4AYD1Crfd/aK6duyuo89UL3+EbQgByb2L8M0vGP7y68rd18G2CN4sKq9o2IJDI1rHcWwLAT1MfRtj9m41rl/Uur23ke36+sba2nrY4QYAuhM5YO7mi0HhibANISC5dxHZ1TVDtQwfvMUDGVxQH1vX1DRK6gCfDhtHJAbK6tmnQ+sOsBaeymffwE42wLDzyFOSY6dTObp6RxCsvEfM2od4t0JAQHLvCihUKsLphbV1Y1HGoERi/VkhPUzbJPQMJJVXTCfw2N78zTcL9Ud6sJMNMCicemVs7dPZowSnKwyZvld0NVxHheif5B4REbFkyZKhQ4du3769vLy8+Vxtcnr0NLkDAKb+E2MyRBc9ki6PA1V6nAE+s6rdfBp++YXLSXa8vQeY8HpAQuXiOxTRvVOH5OSXjIOZtiD6NbkvW7bs48ePVVVV4P+dO3cY5N7LkjvAcpLtKCPC/9u7ErAqqjYsqaBCqFBuBYkiiigibhmBhmaCmQGiuaDyS66ZRkAguGCkmbkhqIELiJqGKLhkgpEtmAoKIsnvAu4iyOoGKsj/yfRPN7h3uNx7gGF834fnPmcOZ94558w373xn5sz59mRe+7UiFL3T9OWvh+0+X1CoqPyBazdHHIlnW4ceQz+tvYCuQH3BzSs4dGdsjXY5cDTxvYn+6DqgAYt78+bNH1bEJ6JfU1PTehT3nnsPyMawnvzZWqOtu07m5Coqv/XiZWUmwtegZ/9Ma9l9PPe1CyAlzPb7Z1F+JeEZEM5H4AKABinulpaWQUFBpOzBwcE6Ojq8uLdq1UpPT8/R0fHGjRt1I+5xt7KSc/9ZxeWTBSEmm3f9rGDqetiFjGGHf/Y4eZphBUa5LR3usgQWJj18/uXWGj1tm+0b0tTIafHqXeg6oAGLe1JSkrm5uba2tpeXF6m57L+ys7Pd3d1tbW0r7ZKcnEyVoFtCrbbT5+uI7iE7oxWsHTYj4YTW1p1LU86xHbyH7IiFhUkP85dv/2pdDVaMoJuBR8BW9BvQsMWdR1RUlJWVVaXMoqIi3p2vbc+9Euhq7BEcEXFJ/peB5LPrhu9SMuCGkrCf/OWBo4mwMOnBf/XuBd/W4Hu0eYs3rwqNQb8BDV7cy8rKEhMTjY2N9+3718zCgoICHx8fa2vrehH3wC0He6wOW69guZjJvyYsS0kTmCipAnoPdz99LgMWJj0sX7/Xa2m48uVdP1+3eddR9BvQsMW9UaNGGhoaBgYGa9eulc0ktGzZ0t7ePjMzs17Efcvuoz2+DlUUUmPEkfiD1xm/+WxnOUV26XZAMnBfsuWDqUuVL+847es9h46j34AG77mrhtoW98hDCWb+6xecTpH73/4xP57IucvwcKWlZU2NnPAtoiThu3z7cJcazGsc8tHCuN9T0G8AxL1W8NOxM9181sz7U/5DcKPd+zLu3RdmePbs2dWbOSaDZrWxmGTj7Ctc+NadvPZ9XGFeksT3Mb/XaFWJviM8TqVgPRkA4l47+CMx3Xju14oior0cvqvoidAD9w0Rh1/pNemNgdP6j/Sct3izTrePcvPvCZQ/ceaC2ZBPYV6SxIGjie9PCVC+fBebmRczEQsbgLjXDs6ev2I4dckYeYHqS0pLtbZWM/khcOshzU6jdbuN4yIj2360cMKcVXJLegaEDx6zoOPAad0Gz4Z5SfOa+TNtUHVDN1m0sZicnVuIfgMg7rWCjGt32o7xtv/3AgNuv//ZbU9M18iYDjujhHf/dGGokdV0csG4zZAdsZZ27nJLdh08u9ewuYNG+z59WgrzkiSSUi/3sf9c+fJanZ1LmE7EAgCI+z/IyS1qOcq9a+T+BadTuEUI1v31X+2w78fG/2a8O5pbOVIAQ8ctGj19+YRPV3ObxSVPdE3H5xfKeUyvb+5y524BDEvCuJBxy2TQLCULk6yTuKPTAIh7beFR8ePGtjPabI9sHbF75h8nW4R9P+9E0sRjzxduvVx0T9HCA0X3H2Vl59/Jzm/fx/X6rX9NpzEc4FZ1OV+6hej1nAirkjZu3cnr0Pc/ShbOzi1sYzEZnQZA3GsRGoYOT5+W+iYl+yamaGyOcP31ODnvwrs4fvz1Sx0daceXDB0q/cszIOzLtZX9/WN/pr3t6AOrkjaK7j982XSckoUvZt7mn+YBAMS9VtCy+/jCew9Xnjvv+ttxrS07Bx2K3atgqRke8xZvXhki/8PxrT/87DJ3zaUr/1qJbM7C0PcmLoZVSRtlZc8ad3RU9N+OA6f9KRM+OyEpvefQueg0AOJei6Ch9M2s3K0XL9sfiW8dsds4MlpgBWAOo6crjLnzR2J6r/fmaRh++OzZP/G0ew93X7puD6xK8mhhMvbBw2K5ut/EyGlZ8D/v532/2WH4pht6DIC41yJMBs26kHEr5tqN/jGHO+7a23LbrpsPHwrv8uYor+NJ8h/d5OQW0RWuZezMz3Lbvf8PXdPx+Cr1RUDb3lPkvja/fDWrrcVkg/5TnWeu+Gj2yjEzv9U3d/nt5F/oMQDiXouwtHu+ktfvd7K7REZbRh9qvHl7qYzTLRev9Zta6T2qLJp0dOr89gxSf3Le2/SebOeyZLr3BpjUiwA675euyPkuaX/cqWETF3cbPLu77Zzu78zpYjPLZvR8dBcAca9dWDvN//VE2l8FhW137LH9Ma5ZWDUfLpEPrtlptMB0dcePvx41dWlE1LGCogfNOo9p3NHxxu1cmNSLAIvhnyWnyVkC7+v1UYi4BEDc61rc7SYt+TH+dNajR9ph3zvEHaNf4fKk1OS5C5fxW7HDf/Xun46dGeTs+92OI7CnFwRvO/rIfdhiYjNrtu936B8A4l6n4u484/nb0cdlZS9t3h70138Ln1Tz0eCGbYf1zV2qLfPuBP9J89ZWnfMOSBicoyB3dHj4lzPoHwDiXqfi7vr5ui27n8dMaLJ5e9hFoTAaeQX3b2fna5uM3bwrTphzy66jOt0+0uk27itMknmRMOo/S5cG7Tlx5vnL9tLSsnZ9XI/9+TxGo9Fb0zOu3UH/ABD3OhX3TxaEBG45SIlmW3fuuJwpUJIu0ZGuAZ3fngH7AOSi7/seTTs5aRh8WDEiXNHKbMK+n06UlT3T6uz8+MlT9A8gQXFPTU3t27dvs2bN7O3ti4qK/naE8/KGDBmipaU1dOjQ/Pz8+hJ372XbuAnIzcO+35VxRaDkK70mdbGeSTcD2AcggGbGzsUlTwZ84GU/+csla3bfzMrFIv6AZMW9f//+gYGBDx48oF8/Pz8u09PTc+rUqSTx9Ovl5VVf4h4QGOn7zXZKPC4tE5gCeTs7X6/nxCZGThF7j8E+AAG8ajEpJ7eou+2c5ev3jpm5IiEp/c1RXugWQJri3rx584cVXwbRr6mpKZdpYmKSnp5OifPnz1O6vsR99ab9cxdtEihAw2q7yV/ajl0wcJRXz3fnnky5CPsABNDJ6vkT9hYmY0+c+a/hgI/n+W8Z6foVugWQprhbWloGBQWRsgcHB+vo6HCZ2trajx49ogT9UrrSLsnJyVQJ2qu2mxq6M9bNK1igQPbdQs1Oo3sNm+fxJaYqA9Wj13vzfk5IfaXXpPsPi7VNPnrZdHyNIjQBQEMS96SkJHNzc1JwLy8vPT29quLOK37de+7Vhr48f+kGwicBysPaaf7G7T/1e98DXQFIX9x5REVFWVlZcWmRPJapNvRlfELq4DF+sAlASdhP/nLm/I3DJ/qjK4AXQtzLysoSExONjY337dvH5Xh4ePAvVD09PetL3KvVbnLtx876FjYBKAmylsHOvkPGLURXANIX90aNGmloaBgYGKxdu5bPzM3NtbW11dTUpF+S+PoS9x37fmvc0aFpp9GzFHwgXu0bVwCQhZtX8LvjF6/YuA9dAbwQnrtqqANxLy5+fDb96lTP4K8CI+UW8F62bWkQPjQFlMVn/lss7d0jojBlFoC416u4c1gWHPXF0m1c+sDRxGVBUWtC90+Ys6qJkVPXwbO59QkAQBksWvV9p7emx/2egq4AIO71L+4hO2I//uLvCZFmtnNa95zYpKOT/aSAaV+s1+s5Ue5qUAAgF99+F/1KL5fU9KvoCgDiXv/ivufQcYePl63YuK+srEzf3OV2dv64T1a+3G1c5vU7pPLky8MmACXx3Y4jzYzH5OQWoSsAiHv9i/svx89ZOfhoGDgkJJ03tn4eln5V6P4WJmPKn8+W+a3w3kPYBKAkIqKOvWTo8Ky6eF4AAHGvC9AguovNTO2uHw1y9jUfNq/8+WIyeSE7YmEKQE0Rvideq7Mz+gGAuItC3G9m5er1nEj6/lrfqZEHE2ABgMoI/T5Wp+s49AMAcReFuBeXPGlq5PTOWD/NzqNLS8tgAYDKuHQla1VoDPoBgLiLQtwJTYwc5y+PCIuMx+kHAADiLh1xb95lzMYIBLMGAADiLjVxH7sz+jecewAAIO6SEvfsnIKnT0tx7gEAgLhLStwBAAAg7nWEkJCQMEEEBQWFsQB4wAMe8LwIPD/88IMoxF3luxB4wAMe8IBHeYhO3FNSUsADHvCABzxq8ohO3AEAAAD1AXEHAACAuNdZtRo1Ak9D4VGf5MaNG7a2tjo6OtbW1pmZmeABD3jU5xGLuGtpabm4uNjZ2ZmZmenq6jb6P8AjQh5WleF3cXBwcHd3Lyoq8vHxGTFiBHjAAx4GPCIR923btg0cOPD69etqOoPgqQMeVpXhd2zdunVOTg4lCgoKWrVqBR7wgIcBj3gexZw6dcrS0vL48eNqjvTBUwc8TEj4Hcn9V+chD3jAAx5RizshKytr8ODB4eHhaj7GBU8d8KhP0kgGal4M4AEPeEQt7oSSkhJXV1f139GBpw54WFUGAADmEPVlef/+ffA0FB50DnjAIyoesYj72bNne/To0apVKzc3t3v37qk8EgFPHfCgc8ADHvHziEXcraysVq5cmZeX5+/v37dv37t376rWHvDUAQ86BzzgET+PWMS9RYsWDx8+5NKhoaFmZmZZWVkqtAc8dcCDzgEPeMTPIxZxt7CwOH36NL+5Zs0aU1NTFdoDnjrgQeeABzzi5xGLuEdHR48cOVI2JyAgQIX2gKcOeNA54AGP+HkwiQ0AAECCgLgDAABA3GsNeXl5np6eJiYmOjo62tralPDy8srPzwePCHnQOeABj/h5xCLutra2U6dOPX/+/KMKUII2hw4dCh4R8qBzwAMe8fOIRdw1NTXpflXp9qWlpQUeEfKgc8ADHvHziMtzT09P525WlKDNIUOGgEeEPOgc8IBH/DxiEffc3FwPDw8TExPtClDC09Oz0u0LPCLhQeeABzzi58FsGQAAAAkCq0KCB6tCggc8EuTBqpDgwaqQ4AEPVoWsNWCBtwbEg84BD3jEz4NVIcGDVSHBAx6sCllrwAJvDYgHnQMe8IifB6tCggerQoIHPFgVEgAAAGgIEIu4d+/efeHChampqeARPw86BzzgET+PWMT95MmTHh4eRkZGJiYm8+fPP3PmDHhEy4POAQ94xM8juscySUlJ3t7eXbp06dSpk5eX16lTp8AjWh50DnjAI1oe8T5zT0lJ8fPzMzU1BY/4edA54AGP2HjwQhVgA1afWUu1PgBQx/YsFnFv2bLljBkzEhMTRcITExPzyiuvWFhYnDt3zsbGpnnz5paWljRKqilPYWHh/Pnzu3XrpqOj07p1aysrq+joaBXqwyo4i3wjqKflB5hUhmF94uPj27VrRyc9LS3N2tq6RYsWdOozMzPrvkWVcOPGDVtbWzr1VCsV6sNXgAy4T58+1K4BAwao8L4OF1fDsmexiDtV/auvvurcubO5ufnatWtVWN+SLQ+d4IMVIKMJDg5++PBhYGAgmWBNeezs7GhH2n3dunVkMVFRUcbGxkFBQTXlYRWchYn9sfo8mtXFwKo+dH537NgRGRmpr6+/aNEiuq4WLlw4YsSImvJoaWm5uLjQqTczM9PV1W30f6jcFQ4ODu7u7kVFRT4+PirUR0NDo6ysjBI9e/Yk2+OMmToKF5cIL65y6S0/wFX92bNn5D1NmDCB7lpjx46NjY2tLx5NTc3Hjx+XlJQQIZ1vyiEbIhejpjzNmjXjviR+8OABOQWUIMfH0NBQhfqwCc6iADUiYfZ5NIvKMKwPnV8618XFxbQvKSnnG5IJ1ZRn27ZtAwcOvH79upqeO78jiWBOTg4lCgoKVKjP66+/zrnbZIG8NZJl4uIS4cVVLr3lBypVnYyY7sC9e/euL56uXbv+WAG6rjZs2EAmSC6GCjx04+WcC/olf4dyyIciT0o154JBcBZ5JlJfyw8wqQzD+tAJunz5smwdrl69So6qCvZ86tQpckWPHz/ORNzJ/Venf1avXk0uLTm2Hh4evKdMbi8uLhFeXOXSW36gHgf1Ao8FyWJSU1NtbGzIR6AeV2FKE+3ev3//Sk8VVagks+AsLOyP2efRjC4GVvXZu3fv5MmTZXOmTZu2fft21UyIvK3BgweHh4erI+5VvT/V2CIjI2kwQb42GQ9pq7e3Nw1KcHGJ8OIqx/IDACB+lJSUuLq6stJEAIC4AwAAQNzFAVazkaTKU6vDZCY8KpDgpIMHF1ft8YhF3FnNRpIqjyTFHScdPLi4pC/urGYjSZWH1SwrJjysKoOTDh5cXLXIIyrPXf3ZSFLlYfUingkPq8rgpIMHF1ct8ohE3FnNRpIqjyTFHScdPLi4pC/uAAAAAEMgEhN40CjwgAeRmGoNCKrSgHjQOeABj/h5EIkJPIjEBB7wSJAHkZjAg0hM4AGPBHnwQhUAAECCELW41+PHXay+bGYVLIYVD5MgOKwi6bCK7MMq0pDY2iW2/mHFw0PNCFPikQsOtRTJS+VaQdzlg9WXzayCxbDiYRIEh1UkHVaRfVhFGhJbu8TWPwwjOnEJNSNMsYp4xYqHVSQvqYm72L7cZfVlM6tgMQyDzqgfBIdVJB1WkX1YRRoSW7vE1j9sIzqVqx1hilXEK1Y8rCJ5SW35AbF93MXqy2ZWwWJY8TAJgsMqkg6ryD6sIg2JrV1i6x/mEZ3UjDBVzijiFSseVpG8pPaFqtjEndWXzayCxbDiYRIEh1UkHYZRLJhEGhJbu8TWP+XsIjqxijBVziLiFSseVpG8sPwAAADAc7CKeCWxyFkQ93rA/fv3pccjyUaBBzwi4WnA4s5q6iGr2UiseM6ePdujRw8axrq5ud27d0/lEZaoeCTZKPCARyQ8rMRHapGYWM1GYsVjZWW1cuVKunX5+/v37dv37t27qp1vUfFIslHgAY9IeFiJj9QiMbGajcSKh+663KQxQmhoqJmZWVZWlgrnW1Q8kmwUeMAjEh5mUypF5bmrP/WQ1WwkVjw0tjp9+jS/uWbNGlNTUxXOt6h4JNko8IBHJDzMplSKRNxZTT1kNRuJFU90dPTIkSNlcwICAlQ436LikWSjwAMekfAwm1JZDgAAAEgOEHcAAACIOwAAAABxBwAAACDuAAAAAMQdAAAAgLg3AgDghQfEXZrijps5ALzQzizEHecVAACIAMQd5xUAAIgAxB3nFQAAiADEHecVAKRt/HVWPYg77FshsrKyXFxc2rVrp6urO2TIkLi4uHIF83C48gcPHjQzM9PU1KRfSnOZjo6OCxYs4Dn9/PycnJzkZlatQHJysr29PR29VatWgwYN+umnnwRaJ/foshXW0dGxtbU9f/687F7GxsZdunRRvusUzUPIyMh4//33W1WAErTJ5T979szLy6t1Bby9vWlTOL/qgSr1M5/W19cfMWLExYsXN27cOGbMmKpVdXZ2DgkJkducw4cPd+rUic7s+vXrq7UcRaebT8i1EyYQblptGL/c5rO9BqslrFSAeQUg7hD38nfffffzzz+/c+dOUVFRbGwsKaPAIVJSUl599dX9+/dT4QMHDlD67NmzlH/79u02bdqkpqaWV0S+pjRpgdzMSkdPS0uj/ODg4Fu3bhUUFPzyyy/Dhg1T1DpFR5ctTP8KCAjo06cPv1dCQkK3CnCR4JXvuqplBg4c6OvrW1ABHx8f2uTlydLSMrMClAgNDRXOV/5Sz83NpRskHai4uLh9+/ZXrlyRLUabHTp04JbJrsppYGAQExOTn58/ffp0ldWNzxe2E3Ug3LS6Efe6vzZFGHMc4i41cdfW1hYIiljpEORhkRDzm0FBQWPHjuXSmzZt6tev3+PHj+l3y5YtApmVCL/99lslWydwdNnC1JxmzZrxm9OmTVu2bNnSpUtlNU41cW/RogUfbIw0jjZ50f/xxx+5NCWsrKyE82vkx9ERmzdvTonFixfPmzdPttjcuXOXLFmiqDm019WrV9V0Xfl8YTtREwJNu3DhAg349PT0WrZs6eDgwAUDkq1YSUkJFaYhRdu2bSlBm3wBupu+/vrrGhoayjefbHXWrFl0uM6dO9OIp+oIptJmtTvKrb/cERL5LrSv7LCPBl7kvihqIMQd4l4NbGxs5syZc+nSJWUO0bFjx+vXr/OblDYyMuI3abQ+YMAAcvFkd5GbyYO870oum0DrBI7OFyYpJCl/++23+SufrqsbFdDX15e98lXo3tGjRy9cuLCwsJA8dz8/P9rk8nV1dXnRycnJ4UPMKMpXXtzz8vLoQP3796c0UdEoh47O/YsStEmuvaLm2FRAriKrIO7CdqImBJpmbm4eHx//6NEjyvzkk0/c3NwqVYxGNkOHDuVO8TvvvEMniC8watQoGhHWqPmLFi0itps3b3Jsyou7oh2rrb/sJg3vjh49yuXExcVxA1BFDYS4vxDinpybH3YxQ8k/KixLQgPtGTNmvPbaa+RZjB8/vtLFUMl0tLS0ZB0HSsv6yGTEVJ5+ZXeRm8mjcePG/NBb0dNeZY4u6wrp6Ojw4WN2797N31foCvnhhx/UEXe6dN944w3uKJTg++qll1568uQJl6YENUo4Xxlx5yH7yILO1DfffMOlly9fTq6ioqrSeMjOzo6GCyTKXFh2IjEwMBBQN+Fn7sJ28rcdpmWGRcYr+UeFZfdV1DRZ0GiJPPFKFSP39q+//uLS586d4+P7UAEVBi60uyyb8uKuaMdq6y+7SYNR/vWDs7MzN05V1ECI+wsh7tFXr0/59biSf1RYLlt2dra7u/ugQYPU8dytra0rPY2VmynguQuIuzKeO7lIK1eu5Fthb2/PB3yJiIjgY/KqJu50e/Dx8eGfufPhzmvJc6eBOXnKNArZu3cvl3/x4kVDQ8MnFaAE70dXrWqHDh24tx0HDx7s168fSTPJ/aRJk1T23IXt5G87PHJyinugkn9UWHZfRU1LTEwk42ndujV3y+FvkHzF6AbP+weUkL3fV32DXW3zK7EpL+6Kdqy2/rKbZFdkMzkVoARtCjQQ4o7HMjXAvXv3tLW1BQ7BexP8U2/e0di0adNbb7319OnTN998k9ICmbJwcnJavXq1kuIucHTZwg8ePOAeUpOiNWnSRNYbpU3KVFncibbun7lfu3atXbt2/HE//PBDul3RjcrR0VGgqqQmNIrn0vv37+/Rowe57RcuXFBf3OXaCRPIbRo5quHh4Xl5eaWlpTQEqWoeAp678mdW1gHnp1qlpaXJajcfKlo2SHS1Oyqqf6U3AXz+uHHjVqxYQYMYGh4JNxDiDnGvBuRWxMbGko9APqa3tzeN4gUOcebMGfK1Dxw4QNJGLiGlk5OTOXMnAUpPT6c0GWLbtm1v374tN7PS0VNSUtq0aRMSEkKaSxfP0aNHBcRd0dEree5r1qzp3bs3pcmFnzJliiyDq6vrqlWrytWYLePn58d57vPnz+fFesOGDXJnxSjKr5G4c8/6N27cyKUTEhKodRYWFsKTf9zc3Ozs7OjGQI42dS858p999pk6z9yF7YQJ5DaNTGjfvn0lJSUZGRnkClQ1D19fX/6RNFWSTpA64r5gwYL33nvvZgWIls+nc+3v709+A53KDz74oGo1FO2oqP5kvbITdvn8uLi4rl27mpiY8A/fFTUQ4g5xrwZkTEOGDHn55ZfJ2sj4SA6EDxETE9O9e/emTZvSL7mEXCa5WgEBAXyZxYsXO1agambVCpw4cYJMljxBfX19qsnPP/8s9ymwwNFlC5NzTdch3TPKK95lHTt2TPZYtNmrVy9F5IoeQMs+Ohg+fHjLCpB0cgHduecnnp6e3Pz3L774QnbCg9z8mor7kSNH6N4ge4+h8ZBwhUmGPv300/bt21OHjBw5kjy+fv36eXh4cO8ABGbWK3rmLmwnrFC1aYcOHSKxozNuaGgYGBhYtWLFxcVz5sxpWwFKyL7CEejtqs3nX+TMmDFDT0+P/GW6N/P51IE0+qSxmqmp6bZt26pWQ9GOiupPngdZRVUeMpKOFeCtRVEDIe4QdwAAJHuJQdxheQAAQNwh7rA8AAAg7hB3nFcAACACEHecVwAAIAIQd5xXAAAgAgiQDQAAAmRD3AEAAICGgf8BdQFpav1tb0AAAAAASUVORK5CYII=</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ia" unitRef="euro">18.0385</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy" unitRef="euro">16.7358</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy2" unitRef="euro">14.6055</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S22025_V-66235243_ipy3" unitRef="euro">11.5896</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.31</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.96</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_da" unitRef="pure">0.31</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.96</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-66235243_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-66235243_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S22025_V-66235243_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-66235243_daa" unitRef="pure">7.78</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">6.89</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">4.88</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">8.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">-11.39</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">-1.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">1.72</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">3.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_daq">2025-12-15</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66235243_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66235243_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">17.30</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">12.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">24.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.26</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">18.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">11.71</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">14.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">14.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">17.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">17.70</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">17.79</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daa" unitRef="pure">1.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_daq" unitRef="pure">0.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq" unitRef="pure">0.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpq3" unitRef="pure">0.32</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy" unitRef="pure">1.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S22025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66235243_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66235243_ia">true</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-66235243_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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YAiDJwe1yJ7ZoiyriuJodFmM78bWxs5EsAsK+goKBevXq9/fbbCQkJffv2JcrA4SZ/lEVvc379dPQfiTKuqvHhUaYoc/nyZb4EAPvq06dPfHz8ihUrRKAJDg4mysDhWBPbNafLPDmfKOPy9bGFkydP8iUAdFtEGdhkeNpOepsLLmL69etEGZfN6xOtNUWZzz//nC8B2KK5uTn7aF6MbpdGt+voiROtPqe2tnbhwoV9+/bt16/fe++9Z3r83LlzM2bM6HOLuCHutnztvn37fvvb3/70pz8dNGjQn/70p8rKSuPj2dnZv/vd73r37i0e//Of/3zlyhWLF+7fv3/o0KFDhgwxXZH3ySefjBw5sq2Dp3e0YHy8oqJiwYIFAwcOFD9LvJO9e/daPP+BBx544YUXzp8/b/63iR80atQoi7//l7/8pcUj1l9ClEFX9UreRm9zwdQyM94gyriqBsfEmaJMTk4OXwJoV319vWzL+4M2Jxg3of/anLBh+46WWcHX13fu3LlVVVUiiMyZMychIcH4+IQJE959993aW1avXi3utvwRv/nNbz744IPLly9/++23gYGBzz33nPHxiRMn7tq1q7q6Wvy1S5Ys+f3vf2/xwrFjx2ZmZornjBs3Ttw1GAxjxowRd9sMB3e0Hg+mTJmyYsUK8c7r6uqysrJMb8D0fPEe3nnnnWeffdb0kn/961+jbzFfnFU8X2Qv88sDzX9iqy8hyqDLu+/obS7ZMTBvBVHGZct5ahJNUWb37t18CaBdqvdT745NNt+Kem9OjNVZxoUHHnjANIW0yASmrt+zZ08RUIy3RVAQd9tNTq0+R/wlvXv3tnjwnnvuEaHq+vXr3t7e4q5arfbx8bH2nd9GlLn33nvFz7X+fPHmxdNMdxcvXhwcHKxQKETGMn/+qVOnRo0aZYp65n9Dqy8hyqBLyr+7RmNzzTJMi/2JMq4qr9gUU5RhfWy069q1azO1Ca3MtRif2DLKfP3118bbItP06dPHeHv27Nlr16795ptvamtr/f39xV0rP+67774Tzb7l3hdBbK4TJ060eHDMmDG7bxk3blxNTc2AAQMKCws7EWUmTZr017/+9ezZs20937hX5plnnjHeFeGpb9++5beIX1zcNX/+X/7yl7CwMIu/oa2XEGXQJaX19TQ21yyO/U4wUcaFtTYg0BhlkpKS+B5AO9+TpaXDo7UttyKfzQkimpg/c8GCBa+++mrVLfPmzfPy8jI+funSpWHDhhnPOBE3rFw3Z3yOiCMtI0V+fv6QIUOOHz9u8fjevXuH3LJ///4333zTz8/P+MjQoUMPHDjQ1o9oea5MZWXl0qVLH3roofvuu0+8edObND1NpJAZM2aUlJQYH9++ffuUKVOMt318fHbs2GEeXMTfJn5T4+dj+hFtvYQogy458FUlXc0ldV9wJFHGhbVMLjdGGa1Wy/cArKupqZm8Ob7lVjQ/NtFgMFg8U4SA+++//8EHH1y3bt3AgQNNbXv16tWmc2WsHwCqq6t77733LPa+iFAi0snBgwetvLCwsFBkIPEexowZk3nLo48+avteGRORw5YvX/7rX//a+vOnT5++detW4+0tW7aYdiOZni+Xy1euXGn+SFsvIcqgS/aUX6aruaTujo4nyriwlq77cRmm8PBwvgfQroCUrXfGpdw2hGOTN/4j3cpLoqOjRawx3u7Ro0eHzpWxOCUlLS1t8ODBR48etf4qkZAiIyO/b3H2TEejzPe3TsoxvYFWn19ZWenl5WW+a0fcNV51ZXp+Q0PDqFGjLly4YNpP09ZLiDLokqTic3Q1l535u/BvfAiuKt/gEGOUEf/jyPcA2lVZ9bVffKK3Ntl0zu/qxORr165ZPO3VV189e/bs1atXt23bNnTo0KKiIuPjEyZM8Pf3N+6VWbNmjel0E/OUMGvWrPz8fL1ef/HiRT8/P9Meiw0bNjz88MPtruKu0+nGjh1r3EtkfvaM7VHmueeey8rKEu+wurp61apVkyZNsvJ88a58fX3NH3nttdeMJ8eYP3/Lli0izxkfsfISogyIMu5aQ99Yy4fg8igjNDc381WAdomQkfLxHlnaDsX2f/xj/36LQ0umzj1ixIiePXtOmTJF5BLT48XFxdOmTbvvlueff950uol518/IyHjqqad69OghMtCSJUtqampMz7HQ8jqjxsbGkSNHiiBivGt+9kyrUabVc2XEq4wT2/Tv3/+ll14qKyuzEmUee+wxi4kMxN1f/OIXFs+/efPm+PHjjY9YeQlRBkQZd60HV6v4ELpDlLE4cxNwGluO9Xj6R8RHAKJMd67eIdF8CN0hylRUVPBVABBlQJShKLc87VcoLS3lqwAgysBd7btcQVejPPlibKIMQJSBe2NeGYooQ5QBiDIgylAUUQYAUQZEGYpyRZThtF+AKAM3dupqLV2N8sBaHiTnYmyAKAMpYDlJyjMrwAxRBiDKgChDUUQZSFxzc/OerAPqTckxsVs+PXykY/349nl121JQUDB16tR777335z//uWnZxXPnzs2YMaPPLeKGuGvxqv379w8dOnTIkCHZ2dnGRz755JORI0c2Nja29WasPJKZmTl27Ni7775b/JmRkWHLq8xvGFdWGjx48Jw5c8wX8W5riuE7WkOUAVGGoogysLO6urp3ZWH9H3vljqEzRQ3/5cLgDZvaygpWAo2V//rll1+KRCISzNWrV8vKyl555RXj4xMmTHj33XdNq2qLuxYvFJlD5I9du3YZV1wyGAxjxowRd21/G6ZHRJbq37+/SDDi9/3www/FbVMcsTHKiD9v3Lhx9uxZhUIhstfnn39uy+9uEhgYKH5Zogw6plp/na5GeVp5xaaYRxnxrc1XAawL2bjZa/gsY44xVs9Rs7WJqXaMMiK7REVFtXy8Z8+e1lfVtlgHW61W+/j4dOhtmB6ZM2dOdHS06XHxfsQjHY0yJsHBwX/4wx9sjzKpqakvv/zyzZs3iTLoMBob5WnVV5NgHmX4EkC7u2SmvbzcPMcY6zW/jq1Far2dP/jgg0qlctCgQX379l24cKFpZ+Hs2bPXrl37zTffiEf8/f3FXYsXmq+DXVNTM2DAgMLCws5FmeHDh1+8eNH0uLj9s5/9rNNRpqSkpF+/fjZGmcOHD0+ePFmv11v+FLY/2GLkDh29jfKoGhGlJcrAdqWlpcPHz28ZZXxmL+vQ0Unr7fyuu+6aP39+1S1z58719fU1Pn7p0qVhw4YZTyIRNy5fvmzxQvN1sN98800/Pz/jI0OHDj1w4ECHosw999xz/fp10+Pitnik01GmoaHBy8vL9J+snBAjQs9TTz0lfvFW3i3bH2zhs3sfvY3yqHoiIpoog+62V6Z3795ff/218bZo6qb9GT4+PqtXrzadK2Pl4FFhYeGAAQNqamrGjBmTecujjz7axb0yAwcONN4WocT83CBx+yc/+Um7e2X69+/f7u9+9erV8ePHf/HFF61/aGx/sMWiQ0fobZRH1XMbIkw5Ri6X8yWAdsmU6juH3XaujPfPX4qITujQX2I9yjz77LOm3RLihikE9OjRw/q5Mv/5/1Ifn8jIyO9bnD1je5Rpea7MSy+99OP++5EjT5w4YfpPBQUFjzzyiPUoo1AoZs2aZf13v3HjxpQpU/bu3dvmh8bGB1soTxTS2yiPqhdVoaYoo1ar+RJAu77++uuV/iE9R8025pgHHn3lvXXh165d62KUMX8kPj7+1VdfNR1geu2114yPT5gwwd/f37hXZs2aNc8880yrf7lOpxs7dqzBYPj+9rNnOvQ2jh8/LiLUhx9+KDJTZmamuH306NEfw5xMNnHixMLCQr1eL/4Ut9etW9dqlBHvoaSkROSYvn375ufnW48yvr6+Wq3W2ofGxgdbpJ27QG+jPKpeD1aaokxKSgpfArBFY2Nj6nadYoNGuVG7M+Pjjh5aavU0EYsGv3bt2n79+t1///0LFiwwnYVTXFw8bdq0+255/vnnRUpo9b2NHDkyKyvLeNf87Blb3oz529i1a5dIQnfddZd40PyK7hs3bog0I36Kt7e3+DMoKMgYm75vMa+MeO2gQYPmzJljvheHeWXgWEeqqultlMeuWmA+CRjgZDbOtuISM2fOVCgUrv+I2Epgi4qGBnob5Tl1Z9xtk8p8+umnfAkALZ07d65fv35fffUVUQbuoVfyNjoc5SHVR5NoHmVOnjzJNwDQfXdc8RHARuM++JAOR3lIDY++bVKZsrIyvgEAogzc3oysbDoc5SH1eEQMqxYARBlIzbIjx+hwlIfU5LD/TCojk8kY/gBRBlIQXniGDkd5SM1VqkxRJjw8nOEPEGUgBYcqq+hwlIfUyqAgU5RJSkpi+ANEGUiBvqnJOzGVJkd52prYOp2O4Q8QZSART2d8TJ+jJF+PqW875zcnJ4exDxBlIBGrjuXT5yjJ1/T1YeZRpqioiLEPEGUgEboLF+lzlORr6bpg8yhTX1/P2AeIMpCI2sZG+hwl7bo7NnltQCBrYgNEGUjW6PRddDtKwjUi6rZ5fv/5z38y6gGiDCRl0aEjdDtKwjUpTG0eZfLy8hj1AFEGkpJUfI5uR0m45plNjidUVFQw6gGiDCTlTG0d3Y6ScK2SyUw5RqFQNDc3M+oBogykZuD76TQ8SpLVTxNvvksmJSWF8Q4QZSBBM/fm0PMoSdbTGyPNo0x2djbjHSDKQILivjxLz6MkWa8HK82jTHFxMeMdIMpAgqr1170SttL2KIlV782JAbfT6/WMd4AoA2ny2b2PzkdJ++hSVFQUIx0gykCyuCSbkvzRpT179jDSAaIMJKv+hsE7MZXmR0n46FJZWRkjHSDKQMq4jomSUo0PjzLPMWFhYYxxgCgDidtacp7+R0mmFgaHcHQJIMrAs3CMiZJM9dQmma+GzdElgCgDT8ExJkoa9URENEeXAKIMPBHHmChJHl3avXs3oxsgysAjcIyJkkD12mx5dOn8+fOMboAoA08xe/9BeiHl1jU5LMI8x6hUKlbDBogy8CCHKqvohZT7lldsysqgIPMok5GRwbgGiDLwLE9nfExHpKRxwi9HlwCiDDyR7sJFOiLlprV0XbB5jgkNDeXoEkCUgccxNN8cuUNHU6TcrkZEaS12yeTk5DCiAaIMPFF44Rn6IuV2NU+pMs8xcrm8vr6e4QwQZeCJ9E1NfVK20xopN6q+mgSLXTKc8AsQZeDRVh3LpztSblTT14dZRJmKigoGMkCUgeeqaGhgujzKXcpbm+wfeNu0eCkpKYxigCgDT+d7MJceSblF/WpjpMUumeLiYoYwQJSBpzt1tZYeSbnFtHjLg+TmOUatVjN+AaIM8INpe/bTKSm32yWTl5fH4AWIMsAPjl+56pWwlWZJdeezZFbJZOY5RqlUGgwGBi9AlAF+tOjQEfol5UYXLmVlZTFsAaIM8B8VDQ3MMUN127lk1gYEWkyLV1dXx7AFiDLAbZQnCumaVDesubdP78suGYAoA7RO39TEqkxUd6vh0ZYrLimVSr1ez4AFiDJAKzIvXqJ3Ut15EWwuXAKIMkA7fHbvo31S3aQej4ixyDFqtbq5uZlxChBlgDadulrLhdlU95wTTygqKmKQAkQZoB1LDx+lj1Iur8lhERY5JikpieEJEGWA9lXrr3NhNuXyC7DXBMpYBBsgygCdFPVFEd2UclXdGZeySKG0yDE6nY6BCRBlgA6YkZVNT6VcUs9uVFvkGObEA4gyQIdV66/327qDtko5uQZuirOY21fIyclhSAJEGaDDmGaGcv5VS2+sU7S8ALuxsZHxCBBlgM7wy82jv1JOq6mh4RY5RiaTlZeXMxIBogzQSfqmptHpu2ixlEvWKBD27dvHMASIMkCXHL9ylUnzKEeXtzZ5mdxyQjyNRsPcvgBRBrCD0JOn6bWUQ2umakPLq5aqqqoYfQBRBrADQ/PNyR9l0W4pB9WYyE0tDy3l5uYy9ACiDGA35d9dYwpgyhHVTxO/SiZjjQKAKAM4XObFS5w0Q9m3emqT/OSWV18rlcra2lpGHECUAexPc6aY7kvZcYEC3+CQloeWCgoKGGsAUQZwlBWffU4PpuxSL6zf0DLH7Nixg1EGEGUABzI035zx8T7aMNXF+tXGyJY5JioqSq/XM8oAogzgWPU3DOPS/kkzpjpdj0RpWi60pFKpqqurGV8AUQZwhoqGhgHJ22jJVCdqwKb4NYGylgsUlJaWMrIAogzgPKeu1vbggiaqg9Vrc1LLWX2F/Px8xhRAlAGcbe+lr+6Kpz1THVj4epFC2TLHZGVlMZoAogzgGpovztChKRsvvZ4Tsr5ljklNTWWhJYAoA7hSyL8L6NNU53JMTExMY2MjgwggygAuJv/sGN2a6miOCQ0NZVZfgCgDdBd/P3iYnk21rLtjk+e3NqWvXC4vLy9n4ABEGaA77ZvZly3+/5vmTZnnmNeDWznPVyaTnT59miEDEGWAbic4ax9phiLHACDKgDRDkWMAEGUAF9mwd7/oZLRzcowFhUJRUlLCAAFAlIEbSM49QprxzOqpTWorx5SVlTE0ABBl4Da2Hs0TXY3W7mnrK70lX0eOAUCUgUQcKDjx0KZ4GryH1OhITct1IskxAIgycG+nioqeiNTQ5iVfk8MiAlpDjgFAlIHbE53shY1qLmuS8Em+rU7mK6hUKnIMAKIMJJJmloSF99rMqTNSqz6axKXrglvNMTExMTU1NWz8AIgykIi6uroQbezgmDjav2RqeLT2b7KgVnNMWloa60QCIMpAagwGw46dO5+IiCYESKCeDI9eGxDYao7JyclhawdAlIFk5eXlzdywkVNn3Le8tW2eHKNQKJjMFwBRBtJXWlq6fGMEB5vcsR6J0iwPkreaY8LDwysqKti8ARBl4BHq6uo02tipoeFeseyecZudMTNVGwLakJSUdO3aNTZsAEQZeBCDwZCRkeEnVzwcHUtQcN+dMUJmZmZzczObNACiDDxRfn6+TCabvj6MNZvccWeMUqnk5BgARBl4uoqKCq1Wu0wuHxGlJTq40c6Y1NTUuro6NmAARBng++bm5tzcXLlcPlO1wVvL7hk32BlTUFDAdguAKAPcprq6OiEhYXmQfJx6E2HCVeUVm/KrjZGrZDJ2xgAgygCdkZeXp1Aolq4LHs06lM6tO+NSHo+IsXJEiZ0xAIgygE1qa2tTUlJE7/QNDhkezQk0zigRHN9YpwhoGztjABBlgI4pKChQKpWiic4PDhm4ifn0HFUPR8eKyGglxLAzBgBRBuikurq69PR0Y0OdE7K+ryaB5GHH6qeJn6tUWQkxcrk8KytLr9ezKQIgygCdV1FRkZaWJjrr2oDAmaoNfTSJpJCuhxjxSba1HqQgk8l0Oh1HlAAQZQC7KS0tTUpKEl3WPzDwRVXokBjmCO7Mib2jIzXzrR5OEkRwrKqqYpMDQJQB7K+kpESj0Rg77tJ1wU+GRzNNsC3VU5v07Ea1lauTjBISEkRkZDMDQJQBHOv06dNqtdrYfdcE/rDuwYBN8eSVVmtwTNyLqlD/wEDrISYqKqqoqIhNCwBRBnCS5ubmgoKC8PBwUzNepFCOU29iqW3TTHePR8QsVgQHtEeEGPFJsh4kAKIM4AIGg+HkyZNxcXGmxvw3WdDU0HCP3UlzZ1zKiCjt9PVh4nOwnmBkMllaWlpJSQlbEQCiDOB6FRUVmZmZCsV/JnlbJpeLji76uifsp7k7NnmcetOLqlArCw6YqFSqffv2cXUSAKIM0O00Njbm5eXFxMSYd+41gbI5Iesfj4jpqU2SWILpvTnxiYjohcEh7Z4KY6TVak+ePGkwGNhUABBlgG6tvLw8PT1dLre8YOf1YOWkMLW7H34S71/8FosUygDbiM9Bp9NdvnyZDQMAUQZwJ9euXcvNzbXYSWP0lnzdi6rQpzdGPhwd2/0v5+69OXF0pOa5DRHzlKp2T4IxPxsmJSUlLy9PfA5sDACIMoAbq62tFR1d9PWW+2lMyWZOyPpfbYwcEaX11iZ3h2lgHonSTApTz1WqVgbZml2MFApFenr6yZMnWXAAAFEGkJrGxsbTp0/rdDqVytraQ6ZkM069aXi0to8m0XF7bnptThocEyeCyxMR0ZPDIkR2aXciu1aFhYVlZGScP3+eU2EAEGUAj1BWVpadnd3q4adWrQmUiYjjGxwyOyR0WujGSWHqxyNiRkRpRdaxpcQzxfPFq6avDxM5aZFCuUzemchiQbx/8VuUl5fzDwqAKAN4qJqampMnT+7ZsychIcH8cu7uKSwsLC0t7dNPPy0uLuYkGABEGQCtJJvTp09nZWWlpKQolUqXZxeVSpWampqdnV1UVFRfX88/EACiDIDOJJv09PSkpKTw8HDH7bkJDQ3VarUiuGRkZOTk5IjswkR2AIgyAOyvsbFRRJzS0tLCwsLPPvssOztbp9OlpKQk2UY8UzxfvCovL0/kpPLy8traWj5VAEQZAAAAogwAAABRBgAAgCgDAACIMgAAAEQZAAAAogwAACDKAAAAEGUAAACIMgAAAEQZAABAlAEAACDKAAAAEGUAAACIMgAAgCgDAABAlAEAACDKAAAAogwAAABRBgAAgCgDAABAlAEAAEQZAAAAogwAAABRBgAAgCgDAACIMgAAAEQZAAAAogwAACDKAAAAEGUAAACIMgAAAEQZAAAgSf8Pehw1PVgehzsAAAAASUVORK5CYII=</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_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S22025_V-66235243_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S22025_V-66235243_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S22025_V-66235243_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S22025_V-66235243_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 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>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S22025_V-66235243_da">true</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S22025_V-66235243_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S22025_V-66235243_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S22025_V-66235243_da">a.) Existe un Part&#237;cipe significativo con un volumen de inversi&#243;n de 16.432.776,49 euros que supone el 20,01% sobre el patrimonio de la IIC.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S22025_V-66235243_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.
 En el segundo semestre, el crecimiento mundial ha sido revisado al alza por el FMI, mejorando el crecimiento en 2 pb. y estimando un crecimiento del 3% para el 2025.
 La OCDE ha bajado, por el contrario,  sus perspectivas econ&#243;micas globales anticipando una desaceleraci&#243;n del crecimiento mundial que pasar&#237;a del 3,5% al 2,9% en el 2026.
 Todo esto en un contexto en el que las econom&#237;as, por el momento, no se resienten de la guerra arancelaria de la administraci&#243;n Trump, de los riesgos geopol&#237;ticos, que cada vez se agravan m&#225;s, y de datos de empleo y PMI&#180;s flojos de la econom&#237;a Americana.
 Las principales plazas mundiales, han tenido un gran desempe&#241;o a lo largo de semestre siendo el mercado espa&#241;ol, el que mejor performance ha tenido, con una subida de nuestro selectivo en un +23,7%, seguido de UK +13,36%; Eurostoxx +9,21%; Cac +6,31%; Ftsemib +12,95%, quedando descolgado de las fuertes subidas el DAX Alem&#225;n, que cerro con un +2,43%. Los &#237;ndices Americanos, tampoco se quedaron atr&#225;s, subiendo el Nasdaq un +11,34%, seguido del S&#38;amp;P +10,32% y el Dow Jones +9%
 Por sectores, en Europa destaco Recursos B&#225;sicos, con una subida del 39,73%, seguido de Bancos, (+29,36%), Energia ( 12,30%) y Farma (11,69%). Por el lado negativo, destacamos Media con un -12,08%; Sector Qu&#237;mico (-8,57%) y Real Estate (-5,47%).
 Por el lado de renta fija, la FED recort&#243; hasta 3 veces los  tipos a lo largo del &#250;ltimo semestre, dej&#225;ndolos en el 3,5%-3,75%, con unas notables presiones de la administraci&#243;n Trump. La aprobaci&#243;n de la one big beautiful Bill en Julio ha puesto una mayor presi&#243;n a la deuda p&#250;blica, y con ello, a las necesidades de bajar al menos los tipos a corto plazo para beneficiarse en la refinanciaci&#243;n de los 9Bn USD que vencen anualmente, de ah&#237;, el final del quantitative tightening. Por cada 1% de reducci&#243;n del tipo de inter&#233;s en las refinanciaciones tiene un impacto del 0,3% aprox. en el d&#233;ficit p&#250;blico&#47;PIB. Recordemos que Trump reclamaba un recorte de 300pb, lo que har&#237;a reducir el d&#233;ficit en un 1%.
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 Hemos mantenido durante todo el periodo la m&#225;xima exposici&#243;n posible, dada la evidente bonanza que la actividad registra y los a&#250;n muy importantes descuentos fundamentales que detectamos. Hemos efectuado algunos movimientos que responden a la magnitud de los descuentos fundamentales existentes. 
 El fondo est&#225; actualmente invertido en 46 empresas, un 53,6% del patrimonio est&#225; invertido en empresas europeas, un 27,3% en empresas norteamericanas, un 13,5% en empresas asi&#225;ticas exjap&#243;n, un 5,0% en empresas japonesas y un 0,3% en empresas australianas.
 Los cinco sectores m&#225;s representados son el de hoteles (25,5%), cruceros (12,9%), aerol&#237;neas (12,6%), aeropuertos y autopistas (11,4%) y comercios (8,3%).
  
 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 7,66% durante el periodo y en los &#250;ltimos doce meses ha sido del 10,92%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 11,6%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 10,93%.
  
  
 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 positiva del 5,11% y el n&#250;mero de participes ha registrado una variaci&#243;n negativa de -60 participes, lo que supone una variaci&#243;n del -1,96%.   La rentabilidad neta de la IIC durante el periodo ha sido del 11,6%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 1,16%. GVC GAESCO 300 PLACES WORLDWIDE CLAS A FI., invierte m&#225;s de un 10% en otras IIC y, por tanto, satisface tasas de gesti&#243;n en las IIC de la cartera. Los gastos indirectos soportados por la inversi&#243;n en otras IIC&apos;s  durante el periodo ascienden a 0,38% del patrimonio medio de la IIC.
  
 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 11,6%, 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.
 En el fondo Master durante este semestre hemos aumentado posiciones en empresas como Sixt Se - PREF y Norwegian Air Shuttle. Igualmente hemos reducido exposici&#243;n a empresas como Carnival, Melia, Technogym, Do&#38;amp;Co, Las Vegas Sand, Melia Hoteles, TUI AG, United Airlines  entre otras.
 Durante el periodo la inversi&#243;n de GVC Gaesco 300 Places Worldwide FI en el fondo m&#225;ster, Pareturn GVC Gaesco 300 Places Global Equity Class U ha sido del 99,15% del patrimonio.
  
  
 b) Operativa de pr&#233;stamo de valores.
  
   La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores, pero si el fondo m&#225;ster Pareturn GVC Gaesco 300 Places Global Equity Fund. La operativa de pr&#233;stamo de valores se ha realizado a trav&#233;s de la plataforma Sharegain, d&#243;nde durante el periodo se han obtenido unos ingresos de 5.252 euros , que supone un 0,00% del patrimonio  medio del fondo m&#225;ster.
 c) Operativa en derivados y adquisici&#243;n temporal de activos.
  
 Durante el periodo el fondo no se han realizado operaciones en instrumentos derivados.  
  
 La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 0,73%.
  
  
 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.
  
  
 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 12,15%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 0,24%. 
 La beta de GVC GAESCO 300 PLACES WORLDWIDE CLAS A FI., respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 0,69.
 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 1,88 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.
 En concreto durante el a&#241;o se ha votado en las Juntas de:  THE WALT DISNEY COMPANY , AENA, DALATA, AEGEAN, MANDARIN ORIENTAL , TECHNOGYM SPA, ACCOR, LINDBLAB EXPEDITIONS , SHANGRI-LA ASIA LTD, TRIP ADVISOR INC, MELIA HOTELS In. , en todas ellas el sentido del voto ha sido a favor de todas las propuestas del orden del d&#237;a.
  
  
 6. INFORMACION Y ADVERTENCIAS CNMV.
 N&#47;A
  
  
 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A
 LAS MISMAS.
 N&#47;A
  
 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS.
  
 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 cual es previsible que continuemos invertidos en un porcentaje muy elevado de la cartera durante los pr&#243;ximos trimestres, y que busquemos el aprovechamiento coyuntural de cualquier descenso puntual que pudiera producirse.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S22025_V-66235243_da">NO APLICA</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S22025_V-66235243_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>
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