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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ia" unitRef="euro">171.7455</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy" unitRef="euro">162.5068</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy2" unitRef="euro">149.9819</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy3" unitRef="euro">141.9123</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.20</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.69</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.20</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.69</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-80453756_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-80453756_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_T32025_V-80453756_daa" unitRef="pure">5.69</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">1.61</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">2.47</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">1.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">1.99</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">8.35</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">5.69</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">-6.92</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">-11.52</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">-0.84</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_dly3" unitRef="pure">-2.73</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_dly3">2022-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.42</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">1.70</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_dly3" unitRef="pure">2.55</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_da">2025-09-18</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-80453756_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">7.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">3.76</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">10.35</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">8.03</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">5.85</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">5.75</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">7.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">10.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">25.08</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-80453756_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">4.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">4.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">4.94</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">4.99</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">8.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">8.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">9.06</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">9.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">8.84</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">1.10</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.26</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">1.04</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">1.04</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-80453756_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-80453756_ipy2" unitRef="euro">8039230</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-80453756_ipy3" unitRef="euro">8747334</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ia" unitRef="euro">181.7606</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy" unitRef="euro">171.2132</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy2" unitRef="euro">157.0723</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-80453756_ipy3" unitRef="euro">147.7323</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.05</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.25</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.05</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.25</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32025_V-80453756_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-80453756_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_T32025_V-80453756_daa" unitRef="pure">6.16</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">1.77</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">2.63</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">1.65</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">2.14</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">9.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">6.32</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">-6.36</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">-11.02</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">-0.84</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-80453756_dly3" unitRef="pure">-2.73</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-80453756_dly3">2022-03-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.42</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">1.70</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-80453756_dly3" unitRef="pure">2.55</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_da">2025-09-18</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_dpy">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-80453756_dly3">2022-03-09</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-80453756_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">7.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">3.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">10.35</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">8.03</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">5.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">5.75</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">7.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">10.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">25.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-80453756_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.20</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.07</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">4.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">4.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">4.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">4.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">8.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">8.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">9.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">8.61</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_daa" unitRef="pure">0.65</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_da" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpp" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpq2" unitRef="pure">0.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpq3" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-80453756_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-80453756_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-80453756_da">Distribucion3.png</iic-com:NombreFicheroAdjunto>
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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_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T32025_V-80453756_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T32025_V-80453756_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T32025_V-80453756_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-80453756_da">Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondo dos de inversi&#243;n del Boletin oficial de la Bolsa de Valores de Barcelona, p or la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada p orla discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien l a 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;g ina web como en el bolet&#237;n ofcial de cotizaci&#243;n, por lo que dicha modificac i&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC ge stionadas. La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los part&#237;cipes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T32025_V-80453756_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T32025_V-80453756_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
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<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_V-80453756_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. Durante todo el semestre hemos mantenido el nivel de inversi&#243;n elevado, tan to por que ha habido un elevado grado de utilizaci&#243;n de las diferentes estr ategias cuantitativas que el fondo utiliza, como porqu&#233; el nivel VAR de con trol de riesgo global del fondo ha permitido el normal desempe&#241;o del fondo durante todo el semestre. A cierre del a&#241;o, las estrategias m&#225;s utilizadas son la de Investor Flows, con un 18,15%, la del Event Driven,  con un 8,49%, o la de CCC+, con un 6,2 6%. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 7,64% durante el periodo y en los &#250;ltimos doce meses ha sido del 4,67%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 4,01%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 2,25%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 1,94% y el n&#250;mero de participes ha registrado una variaci&#243;n positi va de 13 participes, lo que supone una variaci&#243;n del 1,28%.   La rentabilid ad neta de la IIC durante el periodo ha sido del 4,01%, con un impacto tota l de los gastos soportados en el mismo per&#237;odo del 0,52%. 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 4,01%, a su ve z durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco  Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el period o del  2,76%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agruapados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. b) Inversiones concretas realizadas durante el periodo. Durante todo el semestre se han ido efectuando todas las inversiones que ha n establecido los diferentes modelos cuantitativos que definen el fondo, im plicando el uso de todo tipo de acciones y de derivados que cada una da ell as utiliza como subyacente. A cierre de periodo la inversi&#243;n de GVC Gaesco Retorno Absoluto FI en el fo ndo m&#225;ster, Pareturn GVC Gaesco Absolute Return Fund Class U ha sido del 99 .31% del patrimonio medio. b) Operativa de pr&#233;stamo de valores.    La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 2,3%. d) Otra informaci&#243;n sobre inversiones.  En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC mantiene en cartera acciones de: H20 ALLEGRO SP IC FUND con un peso patrimonial de 0,02%. 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 0,01%. 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 5,38 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. , 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. Nuestras perspectivas para el fondo para los siguientes semestres son posit ivas, en tanto y cuanto el nivel de utilizaci&#243;n de las estrategias a final de periodo sigue siendo muy elevado,  lo cual significa que los diferentes sistemas est&#225;n encontrando ineficiencias activas que aprovechar, y en cuant o el control de riesgo VAR sigue posibilitando el pleno funcionamiento de t odos los sistemas.</iic-com:ExplicacionInformePeriodico>
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</xbrli:xbrl>
