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<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.32</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.32</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.32</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T12026_V-60685922_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-60685922_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_T12026_V-60685922_daa" unitRef="pure">1.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">1.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">1.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.34</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">5.68</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">9.73</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">-1.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">23.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">14.12</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">-3.17</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">-3.17</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-60685922_dly3" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_da">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">2.18</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">2.18</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_dly3" unitRef="pure">3.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_da">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dpy">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">8.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">9.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">18.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">11.62</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">13.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">9.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">9.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">9.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">10.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">10.60</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">9.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">14.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">13.32</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">0.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">2.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T12026_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T12026_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-60685922_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_da">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dpy">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">11.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">13.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
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<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">9.07</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">8.91</iic-com-fon:VolatilidadVaRHistorica>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">10.45</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">8.91</iic-com-fon:VolatilidadVaRHistorica>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-60685922_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T12026_V-60685922_ia" unitRef="pure">5</iic-com-fon:NumeroParticipes>
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<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.15</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.15</iic-com-fon:ComisionGestionCobrada>
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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-60685922_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.51</iic-com:RentabilidadIIC>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_da">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-60685922_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">2.18</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">2.18</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-60685922_dly3" unitRef="pure">3.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_da">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dpy">2026-03-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">15.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">15.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">8.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">18.29</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">11.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">13.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">21.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
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<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_daa" unitRef="pure">9.12</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_da" unitRef="pure">9.12</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpp" unitRef="pure">8.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpq2" unitRef="pure">10.58</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpq3" unitRef="pure">10.52</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy" unitRef="pure">8.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy2" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy3" unitRef="pure">14.08</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-60685922_dpy5" unitRef="pure">13.23</iic-com-fon:VolatilidadVaRHistorica>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-60685922_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-60685922_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_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T12026_V-60685922_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_T12026_V-60685922_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T12026_V-60685922_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T12026_V-60685922_da">Con fecha 6 de Marzo de 2026 se ha inscrito la actualizaci&#243;n del folleto, a l objeto de recoger la elevaci&#243;n de la comisi&#243;n de gesti&#243;n del fondo princi pal.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T12026_V-60685922_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T12026_V-60685922_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T12026_V-60685922_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T12026_V-60685922_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. El primer trimestre de 2026 ha venido marcado claramente por la volatilidad . Por un lado, por la aparici&#243;n de la Inteligencia Artificial y sus posible s disrupciones en negocios empresariales a largo plazo, y por otro lado, po r todo el ruido geopol&#237;tico que tenemos que aguantar por las acciones de Tr ump (Groenlandia primero, Venezuela, y finalmente el conflicto con Ir&#225;n). Toda esta volatilidad ha afectado a las variaciones de los precios en los m ercados, tanto de renta fija como de renta variable, pero, no obstante, a f in de trimestre, la mayor&#237;a de los mercados est&#225;n recuperados de estos epis odios de volatilidad, o incluso por encima, dando unas rentabilidades posit ivas en este primer trimestre. En primer lugar, los mercados est&#225;n en m&#225;ximos hist&#243;ricos, pero es l&#243;gico y a que los resultados econ&#243;micos de las empresas tambi&#233;n lo est&#225;n. Es la ten dencia natural del mercado, subir al igual que suben los beneficios empresa riales. En este sentido, no vemos ning&#250;n impacto interno que pueda da&#241;arlos  (sector servicios muy fuerte, tasa de paro en m&#237;nimos, y a nivel general, costes controlados). Tampoco vemos signos de euforia en los distintos agentes econ&#243;micos. Lo nor mal despu&#233;s de tantos a&#241;os ser&#237;a ver empresas o inversores, que, llevados p or este &#233;xito, empezaran a hacer actos irracionales. En todas las reuniones  que mantenemos con empresas cotizadas no vemos esta euforia y a&#250;n vemos as ignaciones de capital correctas, salvo en un sector, el relacionado con los  data centers y la inversi&#243;n en IA. En este sector preferimos no invertir, hay un incremento exponencial de cap ex sin saber si los retornos futuros ser&#225;n &#243;ptimos o no. No sabemos a&#250;n ni los modelos de negocio de estas empresas invirtiendo tanto. De hecho, estas  empresas han pasado de ser empresas Asset-light y gran generadoras de caja  a empresas Asset-heavy y que empiezan a emitir deuda para seguir el ritmo de inversi&#243;n. Preferimos estar fuera y no invertir en este sector dada la g ran incertidumbre que lo rodea. Es probable que, a corto plazo, y mientras siga el per&#237;odo de inversi&#243;n, sus resultados sigan creciendo, pero una vez construida toda esta capacidad de data centers y computacional, si la deman da no est&#225; all&#237; en ese momento o incluso tarda unos a&#241;os en llegar, los pro blemas pueden ser muy grandes para estas empresas. Tanto por la obsolescenc ia tecnol&#243;gica de los chips de NVIDIA, como por la magnitud de su apuesta. No tenemos duda que la IA es una revoluci&#243;n igual que lo fue Internet y el ferrocarril, pero hay que separar la tecnolog&#237;a en s&#237;, de como de rentable puede ser invertir en las empresas que hicieron sus grandes inversiones en estas tecnolog&#237;as en su momento. Todos sabemos c&#243;mo termin&#243; la inversi&#243;n en  redes y fibra por el Internet, o la inversi&#243;n en ferrocarriles. Precedente s m&#225;s que preocupantes y donde vemos muchas similitudes con la situaci&#243;n ac tual. Otra novedad del mercado en este primer trimestre ha sido que por primera v ez, el mercado ha distinguido entre ganadoras y perdedoras por la aparici&#243;n  de la IA. Anteriormente todo era positivo para el mercado. El mercado est&#225;  empezando a preocuparse por la disrupci&#243;n que esta revoluci&#243;n pueda tener sobre modelos de negocio, en especial el software, a largo plazo. Hemos vis to grandes ca&#237;das de empresas que eran vistas como de gran calidad, ya que el mercado tiene dudas sobre el valor terminal. Como sab&#233;is gran parte de l a valoraci&#243;n de una empresa viene de este valor terminal, por lo que es cla ve. Nosotros tampoco estamos muy expuestos a este sector m&#225;s afectado por la ap arici&#243;n de la IA. Creemos que es un momento de ser muy selectivo y anal&#237;tic o para distinguir entre grandes oportunidades de inversi&#243;n que estas ca&#237;das  est&#225;n provocando, a realmente, empresas que han podido caer en desgracia a  largo plazo por la aparici&#243;n de la IA. En cuanto a la geopol&#237;tica y especialmente el conflicto en Ir&#225;n. No cambia nuestro escenario para el a&#241;o, como se ha demostrado, Trump est&#225; buscando c laramente una salida del conflicto y creemos que m&#225;s pronto que tarde llega r&#225; y todas las disrupciones, especialmente en el sector energ&#233;tico por el E strecho de Ormuz, se solventar&#225;n. Primero, el impacto del cierre no ha sido  tan catastr&#243;fico como se dec&#237;a (por rutas alternativas, liberalizaci&#243;n de reservas, fin sanciones a buques rusos en alta mar), y vemos esperanzados e l alto al fuego y las actuales negociaciones. Evidentemente, como m&#225;s tarden a resolverlo el impacto ser&#225; mayor, pero en cualquier caso, la ausencia de generaci&#243;n de caja o ca&#237;da de beneficios por  shocks externos y temporales como el actual, tiene un impacto nulo o muy p oco significativo en la valoraci&#243;n de las empresas, que se valoran a perpet uidad. Continuamos creyendo que es mejor estar invertidos en la parte value del me rcado, que ya lleva varios a&#241;os haci&#233;ndolo mejor que el growth, sobretodo e n Europa. Donde estamos positivos por diferencias de valoraci&#243;n versus Esta dos Unidos. Creemos que es un momento para estar invertidos fuera de los &#237;n dices mundiales (muy expuestos a USA y a las grandes tecnol&#243;gicas que est&#225;n  invirtiendo much&#237;simo en IA) e invertir en Value, Europa, Emergentes, Jap&#243; n, small caps Para el fondo GVC GAESCO SMALL CAPS en concreto, empezamos el 2026 con opti mismo. El descuento y estas dispersiones tan importantes entre empresas peq ue&#241;as y grandes tarde o temprano se revertir&#225;. Creemos que el potencial de revalorizaci&#243;n de las empresas donde invierte el fondo dar&#225; frutos. b) Decisiones generales de inversi&#243;n adoptadas. Durante todo el a&#241;o hemos mantenido el nivel de inversi&#243;n elevado, en la zo na de m&#225;ximos, dados los fuertes descuentos fundamentales que apreciamos. Creemos que nos espera un gran a&#241;o para las small caps europeas despu&#233;s de muchos a&#241;os qued&#225;ndose atr&#225;s. Tenemos un peso importante de la cartera en e mpresas del sector de consumo discrecional e industriales. Los beneficios d e las empresas contin&#250;an siendo muy buenos y tarde o temprano, las acciones  lo reflejar&#225;n. 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 5,51% durante el periodo y en los &#250;ltimos doce meses ha sido del 5,67%.  Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 1,26%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de -1,75%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 6,12% y el n&#250;mero de participes ha registrado una variaci&#243;n positi va de 138 participes, lo que supone una variaci&#243;n del 7,3%.   La rentabilid ad neta de la IIC durante el periodo ha sido del 1,26%, con un impacto tota l de los gastos soportados en el mismo per&#237;odo del 0,51%. GVCGAESCO SMALL C APS , 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 0,18% del patri monio medio de la IIC. 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 1,26%, 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  -0,95%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. Inversiones concretas realizadas durante el periodo. En el fondo master, durante el primer trimestre del a&#241;o 2026 hemos reducido  posici&#243;n en ENERGYVISION y ExpertAI Spa. Por otra parte, hemos incrementado posici&#243;n en SAN LORENZO y DO&#38;amp;CO. Tambi&#233;n  hemos a&#241;adido a la cartera la empresa alemana industrial JOST WERKE. Durante el periodo la inversi&#243;n de GVC Gaesco Small Caps en el fondo m&#225;ster , Pareturn GVC Gaesco Small Caps Fund Class U ha sido del 98,67% del patrim onio medio. b) Operativa de pr&#233;stamo de valores.   	 La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de val ores . 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 1,3895%. 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 15,07%. En el mismo peri odo el &#237;ndice de referencia ha registrado una volatilidad del 16,88%. La beta de GVCGAESCO SMALL CAPS , FI, respecto a su &#237;ndice de referencia, e n los &#250;ltimos 12 meses es de 0,77. 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 10,92 d&#237;as en liquidar el 90%  de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. Nuestras perspectivas para el fondo para el a&#241;o 2026 pasan por (i) seguir c onsiderando que los resultados empresariales seguir&#225;n siendo robustos, de l a mano de unos servicios que estimamos van a permanecer fuertes, y de unos bienes que podr&#237;an repuntar a lo largo del a&#241;o, saliendo de su actual situa ci&#243;n estancada de mera reposici&#243;n; (ii) esperar que los denominados  small caps  tengan un buen ejercicio, superando a los  large caps  al tener mayor es crecimientos y menores m&#250;ltiplos, entrando as&#237; en un ciclo largo favorab le a los small caps; y (iii) observar que la cruz de tipos de inter&#233;s se ab rir&#225; a&#250;n m&#225;s, debido tanto al descenso de los tipos cortos, aunque en menor  medida, como, sobre todo, a la subida de los tipos largos. Ello puede posi bilitar que aquellos sectores, m&#225;s dependientes del tipo de inter&#233;s de cort o plazo, como por ejemplo el bancario, puedan tener un buen ejercicio, mien tras que aquellos otros sectores m&#225;s dependientes del tipo de inter&#233;s largo , como por ejemplo los de contador, puedan quedarse rezagados. Completar es te movimiento de tipos beneficia tambi&#233;n a las peque&#241;as empresas, cuya fina nciaci&#243;n depende m&#225;s de los tipos de inter&#233;s de corto plazo que de los de l argo plazo.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T12026_V-60685922_da">NO APLICA</iic-com:AdvertenciasCNMV>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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