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<iic-com:Patrimonio decimals="0" contextRef="FIM_S12026_V-60685922_ipy2" unitRef="euro">26659770</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_S12026_V-60685922_ipy3" unitRef="euro">29264545</iic-com:Patrimonio>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ia" unitRef="euro">17.4713</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy" unitRef="euro">15.6716</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy2" unitRef="euro">14.2820</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy3" unitRef="euro">14.4996</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.64</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.64</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.64</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.64</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_daa" unitRef="pure">11.48</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">10.10</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">1.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">1.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.34</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">9.73</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">-1.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">23.44</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_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_S12026_V-60685922_daq" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">-3.17</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_daq">2026-06-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">3.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">3.99</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">3.23</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">14.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">14.56</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">8.88</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">9.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">11.62</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">16.29</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">15.66</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">9.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">9.23</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">9.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">9.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.65</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">9.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">13.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.32</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">1.04</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">2.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">1.91</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_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_S12026_V-60685922_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy" unitRef="euro">18.9026</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy2" unitRef="euro">17.0040</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy3" unitRef="euro">17.0402</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_daa" unitRef="pure">12.21</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">10.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">1.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">1.55</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.67</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">11.17</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">-0.21</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">25.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">15.60</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">-3.17</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_daq">2026-06-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">4.00</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">4.00</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">3.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">14.80</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">14.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">15.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">8.87</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">11.63</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">16.29</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">15.66</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">9.12</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">9.12</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">9.07</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">8.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">8.91</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">13.67</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.01</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.15</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">0.85</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-60685922_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ia" unitRef="euro">19.1575</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy" unitRef="euro">17.1246</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy2" unitRef="euro">15.4973</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-60685922_ipy3" unitRef="euro">15.6237</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.30</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.30</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_da" unitRef="pure">0.30</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.30</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_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_S12026_V-60685922_daa" unitRef="pure">11.87</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">10.29</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">1.43</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">1.39</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">10.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">-0.81</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">24.30</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">14.92</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">-1.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">-3.17</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">-3.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_daq">2026-06-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">4.00</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">4.00</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-60685922_dly3" unitRef="pure">3.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dpy">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-60685922_dly3">2025-04-08</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-60685922_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">14.79</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">14.56</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">15.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">8.86</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">9.19</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">12.59</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">11.64</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.37</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-60685922_da">MSCI EMU SMALL CAPS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">16.29</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">15.66</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">16.88</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">10.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">15.26</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">12.49</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.44</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">12.54</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">9.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">9.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">9.12</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">8.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">10.58</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">8.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">13.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">14.08</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">13.23</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daa" unitRef="pure">0.69</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_daq" unitRef="pure">0.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq" unitRef="pure">0.34</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq2" unitRef="pure">0.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpq3" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy" unitRef="pure">1.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy2" unitRef="pure">1.27</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-60685922_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-60685922_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-60685922_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_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_S12026_V-60685922_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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VEGbtfjy1otVo+BIDe5e/vf++997777rsJCQlDhgwhysDqZubl09vsMLXM9EVEGXvVzzdFGaJMbW0tHwJA73JxcdmyZcuKFStEoAkMDCTKwOom7fmY3mb7GjXzbaKMveqJ8GhDlDl58iQfAkCfRZSBRUanfURvs8syTEQZu735UbGGKFNUVMSHACyh0+nyDx+Jztytytx9+MSJdh/T1NS0YMGCIUOGuLq6fvDBB4b7z5w5M3PmTJdbxA3xZbtPLykpmTFjxqBBgx599NGUlBT9nfv27fv1r3/94x//eMSIEW+88UZdXZ3Js/bv3+/m5jZy5Mj8/Hz9PR9//LG7u7tGo2k/HLShv7+2tnb+/PnDhw8fPHiw+Il79+41efwDDzzw4osvnj171vi7iR80ZswYk+//i1/8wuQe808hyqCn7t26nd5mh70yb60hytirHoqON0QZrseGJdRqtWzbhyNiEvSb0H/FJGzYkd42KyxcuNDLy6u+vl4Ejrlz5yYkJOjvf+aZZ9auXdt0y+rVq8WXbX/El19+KRKJSDCXL1+urq5+9dVX9fc/99xzO3fuvHjx4jfffOPn5zdt2jSTJ44bNy47O3v37t3jx48XX2q1Wg8PD/Flh+HgjvbjwfTp01esWCFeeXNzc15enuEHGR7f0NDw/vvvT5o0yfCUzz77bOwtxv8kEI//zW9+Y3x5oPFPbPcpRBn0iFZ3k8Zmlxq5VEaUsVe5qBINUSYrK4vPAXQq5MPUu+O2Gm9Fg2MS4zJN48IDDzxgmEJaZAJD1x84cKAIIvrbIiiIL9v+CJFdOr2kTiSqts+95557RKi6du1a//79xZfh4eGenp7mwkEHUWbQoEHi+5t/vHjx4mGGLxctWhQYGKhQKBYvXmz8+FOnTo0ZM8YQ9Yy/Q7tPIcqgR6rUahqbvZZhIsrYq0RPMkSZXbt28TkA81paWmbFJrTdkBZtSWwbZb7++mv9bZFpXFxc9LfnzJmzbt26//znP01NTT4+PuLLtj/lwQcfDAoKGjFixJAhQxYsWCAeafKAK1euiBDwu9/9zuR+Dw+PnFvGjx/f2Ng4bNiw0tLSbkSZKVOm/PWvf62oqOjo8fq9Mr/85S/1X4rwJF5qzS3iFxdfGj/+z3/+c1hYmMl36OgpRBn0CKsW2KsGB0cRZexYhiiTlJTE5wA6+SdfVdXoqNi2W5FnTIJJ4Jg/f/7rr79ef8trr73Wr18//f0XLlwYNWqU/owTcePixYttf8pdd901b948/XO9vLwWLlxokicEEVPaRo29e/eOvGX//v3vvPOOt7e3/h43N7cDBw60G2XaPVemrq5uyZIlP/nJT+677z7x4g0v0vAwkUJmzpxZWVmpv3/Hjh3Tp0/X3/b09ExPTzcOLuK7id9U//4YfkRHTyHKoEdyay7S1eyzYyBqC1HGjrXcX66PMrGxsXwOwLzGxsapMVvabkXz4hJN5iUSjxQh4P7773/wwQcDAgKGDx9uaNurV682nCvT7gGgwYMHG+/RcXV1NXlAc3PzBx98MHny5I5eZ2lpqcg64jV4eHhk3/L4449bvlfGQPz05cuX/+pXvzL/+BdeeMFwbvK2bdsMu4sMj5fL5StXrjS+p6OnEGXQIyzAZM/raLxW8CbYq5bKA/RRRqlU8jmATvkmp9wZn2xymHLjPzLMPCUqKkrEGv3tAQMGdHquzKRJkwzn2YgbQ4cObfsYk1NVTIiEFBER8W2bs2e6GmUE8WoNP6jdx9fV1fXr18941474Un91leHxV69eHTNmzLlz5wz7aTp6ClEGRBmHnSVvkQ9vgr1qYWCwPsooFAo+B9Cpuvqvvbck9o/dajjnd3Xi1paWFpOHvf766xUVFZcvX96+fbubm9vp06f19z/zzDM+Pj76vTJr1qwxnG5inBK2bNliODjl5eX1pz/9SX//7Nmzi4uLW1tbz58/7+3t3dGejMzMzHHjxun3EhmfPWN5lJk2bVpeXp54hQ0NDatWrZoyZYqZx2/YsMHkEJh4wfqTY4wfv23bNpHn9PeYeQpRBkQZR62f/M2fN8HuUUbgcwCWEGEi+Z+5srR0xY5//GP//naXvBCd+5FHHhk4cOD06dNF/jDcX15e/vzzz993y29/+1vD6SYmKWHdunWurq7333///PnzDWfhZGVlPf300wMGDBDZaPHixY2NjW1/rkajcXd3F0FE/6Xx2TPtRpl2z5URz9JPYDN06NCXX365urraTJR54oknTCYyEF/+7Gc/M3n8zZs3J0yYoL/HzFOIMiDKOGoNW7ueN6EvRJnm5mY+CmAXlhzrcfa3iLcAnco+f4GuZseLmHgT+kKUafefuQCIMnAMB76qo6tRTh5lqqqq+CgAiDIgylCUI9UyuZwoAxBlQJShKKIMAKIMiDIURZQBQJQBUYaiiDIAUQZEGYpyilrjJzNEmbbr9gEgyoAoQ1GOsZwkUQYgysCxsTI2RZQhysASOp0uN+9A+Oat0XHbPi081LV+fPu8uu3at2+ffrLdESNGvPHGG4bFiUxm5hUPMHni/v373dzcRo4cmZ+fr7/n448/dnd312g0Hb0YM/dkZ2ePGzfu7rvvFv/Nysqy5FnGN/QrKz300ENz5849fvx423fA5K24oz1EGXRNlVpNV6OIMnwUwLzm5ua1srChT7x6h9ssUaN/sSBww+aOsoKZQGPm/z733HM7d+68ePHiN9984+fnN23atLaPycjI0K81bUxkDpE/du/erV9xSavVenh4iC8tfxmGe0pKSoYOHSoSjPh99+zZI24b4oiFUUb89/r16xUVFQqFwsXF5dixY5b87gbiF1+7di1RBl3TeuMGXY1ytuoXl2wcZbrakOCEgjfG9Bs9W59j9DVwzJzYxNRejDLG1Gp1u6tnT5gw4cKFCyZ3mqyDHR4e7unp2aWXYbhn7ty5UVFRhvsjIyPFPV2NMgaBgYF/+MMfLP/dU1NTX3nllZs3bxJl0GWuKen0NsqpykWVaBxl+BBAp7tknn9luXGO0defvH11Ol2vR5krV66IENB2Bezdu3cblss2ZrwOdmNj47Bhw0pLS7sXZUaPHn3+/HnD/eL2T3/6025HmcrKSldXVwt/98LCwqlTp7a2tpr+FLY/WOLJj7LpbZRT1eioWKIMLFdVVTV6wry2UcZzzrIuHZ20JMroTxYRcaSioqLtLpmysrK2TzFeB/udd97x9vbW3+Pm5nbgwIEuRZl77rnn2rVrhvvFbXFPt6PM1atX+/XrZ/x7dXRCjAg9Tz/9dH19fTuvlu0Plpi1t4DeRjlVPbkpmiiDPrtXRvy4Dz74YPLkycZ35uTk/P73vzf/xNLSUpGBGhsbPTw8sm95/PHHe7hXZvjw4frbIpQYH4oVt3/0ox91uldm6NChnf7uly9fFint3//+d/tvGtsfLOFddITeRjlVTQ3bZMgxcrmcDwF0ShYUfueo286V6f/oy5uiErr0TSw/V0akmUGDBhnf88wzzxQWFpp/lqenZ0RExLdtzp6xPMq0PVfm5Zdf1t92d3c/ceKE4X+VlJQ89thj5qOMQqGYPXu2+d/9+vXr06dP37t3b4dvGhsfLBF0opTeRjlVvRQSaogySqWSDwF06uuvv17pEzxwzBx9jnng8Vc/CFC2tLT0MMoY3yO6fnFxcWtr6/nz5729vY3PlRGd/tlnnzX/zTMzM8eNG6fVar+9/eyZLr2M48ePDx06dM+ePSJLZWdni9uHDx/+PszJZJMnTy4tLRWvUPxX3A4ICGg3yojXUFlZKXLMkCFDxG9kPsosXLgwNjbW3JvGxgdLpJ05R2+jnKreDAwyRJmkpCQ+BGAJjUaTuiNTsUEVtDH2o6x/dvXQUruniRjfzsrKevrppwcMGODm5rZ48eLGxkbD/5oyZYpIKuZfm7u7e15eniH6GM6eseTFGL+M3bt3iyR01113iTuNr+i+fv26SDPip/Tv31/819/fXx+bvm0zr4x47ogRI+bOnWu8F4d5ZWBdB+vq6W2UU9Vy/x8WYDLfIQCrsvyQk+3NmjVLoVDY/y1iK4ElmCWPcqq6M/62SWUKCgr4EADaOnPmjKur61dffUWUgYP8y4AORzlNDVElGEeZkydP8gkA9N32xFsAC43cvpMORzlJuUfGGEeZ6upqPgEAogwc3qQ9H9PhKCepp5RRxlGmubmZTwCAKAOH99bBQ3Q4yknKc4PSkGNkMhnDHyDKQAriv6ygw1FOUnOD1xuiTHh4OMMfIMpACk5dbqLDUU5Sy+Q/XImdkpLC8AeIMpCIe7dup8lRkq/BMbetiZ2dnc3YB4gykAjPnH30OUryNT58s3GU6XRRGwBEGTgMn2Ml9DlK8vV86EbjKFNWVsbYB4gykIjMc+fpc5Tka0lAoHGUaWpqYuwDRBlIREPrNfocJe26O27rOl8/Q44JCwtj4ANEGUiKe3om3Y6ScD0SGWu8SyYjI4NRDxBlICle+QfpdpSEa2rYJuMo8/nnnzPqAaIMJEVZ+gXdjpJwzQsMNo4ytbW1jHqAKANJOdpwiW5HSbjW+MkMOUahUOh0OkY9QJSBpLTeuMFEeZRUa/jmeONdMsnJyQx5gCgDCZpXUEjPoyRZE5SRxlGmoKCA8Q4QZSBBzC5DSbUW3H6iTGVlJeMdIMpAglpv3OifmErboyRWA2OTjGeUETQaDeMdIMpAmmbtLaDzURKrn2+KMs4xKpWKkQ4QZSBZKZVn6XyUtI8u5eTkMNIBogwkS31dyzEmSko1OCbR5OjS2bNnGekAUQZSNjMvn/5HSaYmbowwzjEhISHMKAMQZSBx8V9W0P8oydSbgUHGUSYrK4sxDhBlIHENrdf6JaTQAilpHF3yvR1HlwCiDJyCZ84+uiAlvaNLYWFhHF0CiDJwCqovyumClPSOLuXm5jK6AaIMnEJD6zWuY6Kkd3Spurqa0Q0QZeAslhQephdSDl3Ptjm6xLgGiDJwIqcuN9ELKcetO+OTV/r7c3QJIMrAqXHyL+W49UR4NEeXAKIMnF32+Qt0RMpBa0lAIEeXAKIM8K17eiZNkXK4Gh0Va7JLJi8vj+EMEGXgjCL/fZq+SDlcvRYUYpxjZDKZWq1mOANEGTgj9XWtS/IOWiPlQOWq2mKyS2bXrl2MZYAoA+e17NBRuiPlQDVzfZhJlKmtrWUgA0QZOK8qtZolmShHqYGxST5+fsY5JikpiVEMEGXg7GbtLaBHUg5RU8M2meySKS8vZwgDRBk4u0P1DfRIqu9XvzjTafEiIyMZvwBRBviOV/5BOiXVx2uCMtJkl8yxY8cYvABRBvhORfM3LDBJ9eXqH7v1Pdltu2RCQkK0Wi2DFyDKAN9befhf9Euqz9aMUKXJLpmCggKGLUCUAX7QpNEwxwzVN2uIKmGd720XLsnlcqbFA4gygCll6Rd0TaoP1tzg9Sa7ZHJychiwAFEGMKXV3WRVJqrvr7gUFBTU0tLCgAWIMkA7Mqqq6Z1U36k745NNFsEWioqKGKoAUQbo0KQ9H9NBqT5SP98UZZJjwsPDdTod4xQgygAdYsY8qu9cgG0yJ55QVlbGIAWIMkAnmDGP6gs1bYPpMgWsuAQQZQCL1FxpcU1Jp5VSdiwXVaLJypEymYxFsAGiDGApzv+l7FsLA4NNdslkZWUxMAGiDNAFHGai7FXPboxoewE2c+IBRBmga5o0mpHbd9JWKRvX8M3xJoeWhE8//ZQhCRBlgC7LrblIZ6VsWf3i2plIRqlUsnIkQJQBusm76Aj9lbLjspFCVVUVIxEgygDdpL6uHZuxmxZL2aAeiYxtm2Py8vIYhgBRBuiRQ/UN/RJSaLSUtSfEW+4vN8kxKpWKQ0sAUQboBT7HSui1lI2Xv5bL5UwkAxBlgN6h1d188qNs2i1lpXoiPLrtoSWWjQSIMkBvqlKrH0z5B02XssbEvqtkMpMck5yczKADiDJALztYV89JM1Tv1t1xW98OULSdEK+5uZkRBxBlgN6XUnmW7kv1Vt0ZnzyvzQIFLH8NEGUA61p79Dg9mOqVmrk+rG2O2bVrF6MMIMoA1vW7nL20YarXF1rST+zb2trKEAOIMoB1qa9rPXbsohlT3a7HIlXrfE0XWlIoFPX19YwvgCgD2ELt1auuW9NoyVT3Foxc42d6yZJMJqusrGRkAUQZwHaONlwawAVNVBfr3piklf7+bQ8tHTt2jDEFEGUAW0s7c47eTHXp0uu2C1+z0BJAlAHsacOJUjo0ZeGl168FhbTNMampqTqdjqEEEGUAuwn+Fys0UZ3nmLarLOkXjNRoNAwigCgD2JnfZ5/Tramu5pjQ0FC1Ws3wAYgyQJ8Q+kmh6Fi0bcrCHKNQKFj4GiDKAH1LYN4+0gxlcp7vm4FBbXOMTCYrLy9nyABEGYA0QzlkjmGVJQBEGZBmKHIMAKIMYB0bP+W8GXIMOQYAUQaOTHnwM9HPaOrOOZ/v2wGKds/zra6uZmgAIMrAYew6+q/BMYm0dqeqIaoEbzk5BgBRBlLx6YkTP42Oo8E7SblHxqySycgxAIgykJRT/y77n/Bo2rzka0pY+DpfP3IMAKIMJKisrGzWxnBOBJbwSb7tToKnn8+3vr6eIQCAKAOHV1tb+/amiIGxSTR+6Z0c0+5JvkJ4eHhDQwMbPwCiDCRCrVaHJiUN27yF9i/5k2OElJSU1tZWNnsARBlIik6nS9+d5RGxmRAg4ZNjhPz8fPG3ZoMHQJSBNB07dux3oRuZdcahT46ZExzabohRKBRMggeAKAPpq6qqWr1hw+ioWGKBw9VjkaplcnlHJ8dwki8AogycRVNTU3R09Avrw9g94yjVP3brrJANvh3g5BgARBk4HY1Gk56eLv6Jz+4Zh9gZs9xf3lGO4eQYAEQZOK8jR47IFYEzQpX94ph4pi/WwNikjs6M0Z8cU1paymYMgCgDp9bU1JSUlOQtV4xklYM+Vh4Rm9+T+XeUY1JTU8Xfjg0YAFEGYPdMX9wZ09EcvkJQUFBJSQkbLQCiDNDO7pmV/v5PKaNY6MBeJd75CcrIjua+0++MaW5uZnMFQJQB2qHT6YqKiuRy+VJ5AJPp2b6e3BQt3vmOQkxISAhnxgAgygCda2hoiI+PF73zLUUQ1zfZpsZGqJYEBPp2LD09vaWlhY0TAFEG6NruGdFEXwsKGb45nrRhpRJh8c3AIDMhJiQkhDl8ARBlgO5Qq9XZ2dkymWydr9+skA0uqkSSRy+WCIjzAoPNhBjxzufk5DD3HQCiDNAjjY2N6enporP6+Pk9H7qRQNPzGqJKMHOBkl5mZqZ459n8ABBlgN5RU1OTlJQkWuw6Xz+voBD3yBgSSTdKvG/i3etoUWu9tLS02tpaNjkARBmg95WXl6tUKn3H9ZYrJigjWcXJwnlint0YYebqJD0RFqurq9nMABBlACvS6XQlJSVKpVLffdf4yV5YH+aq2kJeabdGRse9FBLq4+dnPsSIgFhZWcnWBYAoA9iIVqv9/PPPDYFGWBAYPDZCxdx6+ro7butTyqi3AxS+nQkPD+cCJQBEGcBue2hOnz6dkpJiaMzL5PIZocqHo+KceTfMzPVha/xknYYY8b6Jd49FrQEQZQD7a2hoyMnJUSh+2Anxnsz/xfUbHotUOcOiTnfHbR0boRK/70p//04TTEhISF5eHlcnASDKAH2ORqM5cuRIZGSkcede4yebG7z+ifDo/rFSO0F4cEziU8qoeYHBnZ4KoxcfH3/y5EmtVsumAoAoA/RpZ8+eTUtLk92+JuI6X78FgcETlJGOPjPNyOi4aRs2mV9nwJhCocjOzq6vr2fDAECUARxJU1NTUVFRQkJC2+6+0t/fKyhkSli4e2RM399bMzA26bFI1bMbI+YGr39P5u9rsfj4+GPHjmk0GjYGAEQZwIG1tLQUFxenpqbqF3Vqa6k8QKSEiRsjHo6K6wsT1QyOSRwboZoatknkreX+ct+uUCgUaWlp4vdVq9X86QEQZQBJ0Wg0ZWVlu3btCgoyt4DikoDAWSEbRJJ4clO0e2TMsM1bBsYmWSm19I/d6qraMjoq9onw6BmhyteCQrq038UgLCwsOzu7srKSU2EAEGUA6dPpdGfPns3JyTGemcY8Hz+/pfKAhYHBL4WEem5QTlBGekRsFhHETI2MjnNRJYoSt8WDn1JGiXj04voNIq+8pQhaJpebX0DAwkNIn376KesMACDKAM5LrVafPn06Pz8/JSXF/N6aviAkJCQ1NTUvL6+srKylpYU/HwCiDIDbNDY2ipSQm5ubkJBgPFGNvYSFhaWlpRUUFIi81dzczB8IAFEGQBfU1taWlJSIJJGZmZmSkhIdHR0SEmKl1BIUFBQZGZmUlLRr166ioqLy8nL2uwAgygDofVqttrGxsaqq6uTJk4WFhTk5Oenp6UlmxcfHK28Rt8WDs7OzRTwqLi4WeaWmpqapqYkFBAAQZQAAAIgyAAAARBkAAACiDAAAIMoAAAAQZQAAAIgyAACAKAMAAECUAQAAIMoAAAAQZQAAAFEGAACAKAMAAECUAQAAIMoAAACiDAAAAFEGAACAKAMAAIgyAAAARBkAAACiDAAAAFEGAAAQZQAAAIgyAAAARBkAAACiDAAAIMoAAAAQZQAAAIgyAACAKAMAAECUAQAAIMoAAAAQZQAAgCT9HylC2aLWfjKoAAAAAElFTkSuQmCC</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_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_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12026_V-60685922_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12026_V-60685922_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12026_V-60685922_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12026_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_S12026_V-60685922_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12026_V-60685922_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12026_V-60685922_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12026_V-60685922_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12026_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 semestre de 2026 ha venido marcado claramente por la volatilidad. Por un lado, por la aparici&#243;n de la Inteligencia Artificial y sus posibles disrupciones en negocios empresariales a largo plazo, y por otro lado, por todo el ruido geopol&#237;tico que tenemos que aguantar los inversores por las acciones de Trump (Groenlandia primero, Venezuela, y finalmente el conflicto con Ir&#225;n). 
  
 Toda esta volatilidad ha afectado a las variaciones de los precios en los mercados, tanto de renta fija como de renta variable, pero, no obstante, a fin de semestre, la mayor&#237;a de los mercados est&#225;n recuperados de estos episodios de volatilidad, o incluso por encima, dando unas rentabilidades claramente positivas en el a&#241;o.  
  
 Los mercados est&#225;n en m&#225;ximos hist&#243;ricos, pero es l&#243;gico ya que los resultados empresariales tambi&#233;n lo est&#225;n. Es la tendencia natural del mercado, subir las acciones ya que suben los beneficios empresariales. 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 y expectativas de inflaci&#243;n relativamente controlados). 
  
 Tampoco vemos signos de euforia en los distintos agentes econ&#243;micos. Lo normal despu&#233;s de tantos a&#241;os ser&#237;a ver empresas o inversores, que, llevados por 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 asignaciones 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 capex sin saber si los retornos futuros ser&#225;n &#243;ptimos o no. No sabemos a&#250;n los modelos de negocio de estas empresas que est&#225;n 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 y&#47;o equity para seguir el ritmo de inversi&#243;n. Preferimos estar fuera y no invertir en este sector dada la gran 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 demanda no est&#225; all&#237; en ese momento o incluso tarda unos a&#241;os en llegar, los problemas pueden ser muy grandes. Tanto por la obsolescencia tecnol&#243;gica de los chips, 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. Precedentes m&#225;s que preocupantes y donde vemos muchas similitudes con la situaci&#243;n actual. 
  
 Otra novedad del mercado en este primer semestre ha sido que por primera vez, 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 visto 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 la valoraci&#243;n de una empresa viene de este valor terminal, por lo que es clave. 
  
 Nosotros tampoco estamos muy expuestos a este sector m&#225;s afectado por la aparici&#243;n de la IA. Creemos que es un momento de ser muy selectivo y anal&#237;tico 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. Aunque hay volatilidad y el conflicto sigue vivo, incluso tras el acuerdo, lo que est&#225; claro es que Trump est&#225; buscando claramente una salida del conflicto y creemos que m&#225;s pronto que tarde llegar&#225; la resoluci&#243;n definitiva al conflicto. A parte, de momento el impacto del cierre no ha sido tan catastr&#243;fico como se esperaba (por rutas alternativas, liberalizaci&#243;n de reservas, fin sanciones a buques rusos en alta mar). 
  
 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 poco significativo en la valoraci&#243;n de las empresas, que se valoran a perpetuidad. 
  
 Continuamos creyendo que es mejor estar invertidos en la parte value del mercado, que ya lleva varios a&#241;os haci&#233;ndolo mejor que el growth, sobretodo en Europa. Donde estamos positivos por diferencias de valoraci&#243;n versus Estados Unidos. Creemos que es un momento para estar invertidos fuera de los &#237;ndices 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 optimismo. El descuento y estas dispersiones tan importantes entre empresas peque&#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 zona 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 empresas del sector de consumo discrecional e industriales. Los beneficios de 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 inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 6,23% durante el trimestre y en los &#250;ltimos doce meses ha sido del 5,57%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 11,48%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 7,65%.
  
  
 d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC.
  
 Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n positiva del 17,27% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 216 participes, lo que supone una variaci&#243;n del 11,43%.   La rentabilidad neta de la IIC durante el periodo ha sido del 11,48%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 1,04%. GVCGAESCO SMALL CAPS , 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 0,36% del patrimonio medio de la IIC.
  
 e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.
  
  
 La IIC ha obtenido una rentabilidad neta en el periodo de un 11,48%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  5,70%.
 En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
  
 2. INFORMACION SOBRE LAS INVERSIONES.
  
 a)     Inversiones concretas realizadas durante el periodo.
  
 En el fondo master, durante el primer semestre del a&#241;o 2026 hemos vendido totalmente ENERGYVISION, HOMETOGO, EDAG ENGINEERING y KAPSCH TRAFFICOM.
  
 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, o las espa&#241;olas TUBACEX, LINEA DIRECTA y NEINOR HOMES.
  
 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 98,81% 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 valores. La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores, pero si el fondo m&#225;ster Pareturn GVC Gaesco Small Caps Fund. La operativa de pr&#233;stamo de valores se ha realizado a trav&#233;s de la plataforma Sharegain, d&#243;nde durante el trimestre se han
 obtenido unos ingresos de 68.233 euros, que supone un 0,07% 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 1,40%.
  
  
 d) Otra informaci&#243;n sobre inversiones.
  
                 En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.
  
  
 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
  
 N&#47;A
  
 4. RIESGO ASUMIDO POR EL FONDO. 
  
 La Volatilidad de la IIC en el periodo ha sido del 14,81%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 16,27%. 
 GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 9,67 d&#237;as en liquidar el 90% de la cartera invertida. 
  
 5. EJERCICIO DERECHOS POLITICOS.
  
 El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y voto en las juntas generales que se celebran en Barcelona y Madrid de empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.
  
  
 6. INFORMACION Y ADVERTENCIAS CNMV.
 N&#47;A
  
  
 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A
 LAS MISMAS.
 N&#47;A
  
 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS.
  
 Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis.
  
 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).
 N&#47;A
  
 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO.
 Nuestras perspectivas para el fondo para el a&#241;o 2026 pasan por (i) seguir considerando que los resultados empresariales seguir&#225;n siendo robustos, de la 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 situaci&#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 mayores crecimientos y menores m&#250;ltiplos, entrando as&#237; en un ciclo largo favorable a los small caps; y (iii) observar que la cruz de tipos de inter&#233;s se abrir&#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 posibilitar que aquellos sectores, m&#225;s dependientes del tipo de inter&#233;s de corto plazo, como por ejemplo el bancario, puedan tener un buen ejercicio, mientras 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 este movimiento de tipos beneficia tambi&#233;n a las peque&#241;as empresas, cuya financiaci&#243;n depende m&#225;s de los tipos de inter&#233;s de corto plazo que de los de largo plazo.</iic-com:ExplicacionInformePeriodico>
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