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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-66235243_ia" unitRef="euro">14.6821</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-66235243_ipy" unitRef="euro">15.3389</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_V-66235243_ipy2" unitRef="euro">13.5018</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12025_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_S12025_V-66235243_da" unitRef="pure">0.98</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.98</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-66235243_da" unitRef="pure">0.98</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.98</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_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_S12025_V-66235243_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12025_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_S12025_V-66235243_daa" unitRef="pure">-4.28</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">8.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">-11.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">11.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">-1.66</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12025_V-66235243_dpy" unitRef="pure">-5.65</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-66235243_daq">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-66235243_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">3.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12025_V-66235243_dpy" unitRef="pure">3.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66235243_daq">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-66235243_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-66235243_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">21.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">24.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.25</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">18.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">22.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">14.55</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">17.20</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">17.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">17.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.86</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">21.54</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">21.56</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">1.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">2.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy" unitRef="pure">2.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">24.98</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">18.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">22.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">14.55</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">17.20</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">17.57</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">17.57</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">21.33</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">21.35</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.22</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.10</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.12</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">0.63</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy" unitRef="pure">0.63</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-66235243_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-66235243_da">F276vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-66235243_da">png</iic-com:TipoMimeFicheroAdjunto>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">24.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.26</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">18.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">20.60</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">12.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.14</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12025_V-66235243_da">STOXX GLOBAL 1800 TRVL&#38;LEIS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">22.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">25.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">18.02</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">14.55</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">17.20</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">17.70</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">17.70</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">17.79</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">21.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">21.49</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daa" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_daq" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq" unitRef="pure">0.32</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq2" unitRef="pure">1.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy" unitRef="pure">1.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12025_V-66235243_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-66235243_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-66235243_da">F276vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12025_V-66235243_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:EvolucionValorLiquidativo>
<iic-com:RentabilidadUltimosAnnos>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-66235243_da">F276rt.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-66235243_da">a.) Existe un Part&#237;cipe significativo con un volumen de inversi&#243;n de 15.635.735,05 euros que supone el 20,01% sobre el patrimonio de la IIC.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_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. Los mercados de renta variable despideron un nuevo semestre con rentabilida des positivas a pesar de un contexto de mercado con momentos de tensionamie nto tanto por la pol&#237;tica comercial estadounidense como de los conflictos g eoestrat&#233;gicos. En Europa las plazas espa&#241;ola y alemana lideraron las alzas , en EEUU recuperaron niveles para cerrar junio en zona de m&#225;ximos hist&#243;ric os y los mercados emergentes registraron su mejor primer semestre desde 201 7. Tanto el &#237;ndice de volatilidad VIX como el precio del barril de crudo re gistraron puntas de tensi&#243;n durante el periodo, aunque volvieron de nuevo a  niveles previos ante la expectativa de un escenario mejor de lo esperado a  nivel de impacto econ&#243;mico. Respecto los Bancos Centrales, el BCE continu&#243;  con su pol&#237;tica monetaria expansiva apoyado en gran medida por las continu as revisiones a la baja de la inflaci&#243;n, aunque ya avis&#243; Christine Lagarde que podr&#237;an estar llegando al final del actual ciclo de bajadas. Contrariam ente, la Reserva Federal ha mostrado un tono m&#225;s conservador a pesar de la desaceleraci&#243;n de la inflaci&#243;n, a la espera de calibrar los impactos que po dr&#237;an tener en su econom&#237;a la nueva pol&#237;tica comercial de la Administraci&#243;n  Trump. Respecto la curva de tipos de m&#225;s largo plazo, continuan en niveles  bajos respecto su media hist&#243;rica, con el Bund alem&#225;n en el 2,61% y el Tre asury a 10 a&#241;os en el 4,23%. En el mercado de divisas, s&#237; que se evidencia un cambio relevante con la debilidad del d&#243;lar, ya que su cruce con el euro  se apreciaba casi un 14% en lo que llevamos de ejercicio para cerrar el se mestre a 1,176 d&#243;lares por euro. b) Decisiones generales de inversi&#243;n adoptadas. Hemos mantenido muy elevada el porcentaje de inversi&#243;n durante todo el seme stre dado que apreciamos un enorme descuento fundamental en las empresas qu e componen el fondo. La fortaleza de la actividad tur&#237;stica est&#225; a&#250;n lejos de ser reflejada por el fondo. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 13,45% durante el periodo y en los &#250;ltimos doce meses ha sido del 9,65% . Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del -4,28%. En el mism o periodo el &#237;ndice de referencia ha obtenido una rentabilidad de -6,19%. 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 nega tiva del -11,04% y el n&#250;mero de participes ha registrado una variaci&#243;n posi tiva de 26 participes, lo que supone una variaci&#243;n del 0,86%.   La rentabil idad neta de la IIC durante el periodo ha sido del -4,28%, con un impacto t otal de los gastos soportados en el mismo per&#237;odo del 1,02%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un -4,28%, a su v ez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesc o Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el perio do del  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el semestre en el fondo Master se ha a&#241;adido una nueva compa&#241;&#237;a Gio camondo Study Spa, se han tomado m&#225;s posiciones en empresas como Accor, ADP , Wizz Air, Ryanair o San Lorenzo, entre otras, a la vez que se ha reducido  exposici&#243;n en empresas como Aena, Booking, Marriot, Royal Caribbean, Tripa dvisor o Visa, entre otras. A cierre de periodo la inversi&#243;n de GVC Gaesco 300 Places Worldwide FI en e l fondo m&#225;ster, Pareturn GVC Gaesco 300 Places Global Equity Class U es del  100,52% del patrimonio. b) Operativa de pr&#233;stamo de valores.    La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res, pero si el fondo m&#225;ster Pareturn GVC Gaesco 300 Places Global Equity F und. La operativa de pr&#233;stamo de valores se ha realizado a trav&#233;s de la pla taforma Sharegain, d&#243;nde durante el periodo se han obtenido unos ingresos d e 2.935 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 instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 2,3%. d) Otra informaci&#243;n sobre inversiones.  En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC 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 7,41%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 18,35%. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 5,81 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. 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, L INDBLAB EXPEDITIONS , SHANGRI-LA ASIA LTD, TRIP ADVISOR INC, MELIA HOTELS I n. , en todas ellas el sentido del voto ha sido a favor de todas las propue stas 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 cu al es previsible que continuemos invertidos en un porcentaje muy elevado de  la cartera durante los pr&#243;ximos trimestres, y que busquemos el aprovechami ento coyuntural de cualquier descenso puntual que pudiera producirse.</iic-com:ExplicacionInformePeriodico>
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