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<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_V-67310821_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-67310821_da" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-67310821_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-67310821_daa" unitRef="pure">5.17</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">3.93</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">1.19</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">1.12</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">-1.33</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">13.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">11.58</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">11.85</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">16.14</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">-1.02</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">-2.44</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-67310821_dly3" unitRef="pure">-4.08</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-67310821_daq">2026-06-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-67310821_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-67310821_dly3">2025-04-07</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">1.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">1.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-67310821_dly3" unitRef="pure">2.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-67310821_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-67310821_dpy">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-67310821_dly3">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-67310821_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">9.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">9.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">10.54</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">6.46</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">7.55</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">10.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">8.27</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">8.50</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">9.89</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-67310821_da">BENCHMARK DIVIDEND FOCUS</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">10.81</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">9.81</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">11.77</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">6.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">8.82</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">11.35</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">8.60</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">10.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">10.50</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">6.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">6.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">6.34</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">6.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">7.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">6.17</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">8.47</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">8.61</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">8.85</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_daa" unitRef="pure">0.78</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_daq" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpq" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpq2" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpq3" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpy" unitRef="pure">1.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpy2" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpy3" unitRef="pure">1.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-67310821_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-67310821_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-67310821_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
</iic-com:EvolucionValorLiquidativo>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.59</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">781950.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">1.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">ES0171996095</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|GRIFOLS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">945000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1016600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.16</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">ES0173093024</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|RED EL&#201;CTRICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1861250.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">3.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1517000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.23</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">ES0105229001</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|PROSEGUR CASH SA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1329300.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1172900.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">ES0144580Y14</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|IBERDROLA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">3057600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">5.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2585100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">5.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">ES0105046017</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|AENA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2452720.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">4.60</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2191440.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">4.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">10493910.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">19.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">9264990.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">19.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">10493910.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">19.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">9264990.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">19.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">10493910.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">19.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">9264990.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">19.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">CH0012032048</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|ROCHE HOLDING</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.CHF contextRef="FIM_S12026_V-67310821_da">CHF</dgi-lc-int:Xcode_ISO4217.CHF>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2255840.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">4.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">DE0008430026</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|MUENCHENER RUECKVER</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2149400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">4.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2080140.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">4.43</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR0000064271</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|STEF TFE</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">920400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.73</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">952650.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR0000120628</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|AXA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2345975.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">4.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2191360.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">4.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR0006174348</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|BUREAU VERITAS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">696280.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.31</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR001400AJ45</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|MICHELIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1620000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">3.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1273950.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">NO0010063308</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|TELENOR ASA RESEARCHES</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.NOK contextRef="FIM_S12026_V-67310821_da">NOK</dgi-lc-int:Xcode_ISO4217.NOK>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1954948.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">3.67</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1549189.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.30</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">PTCOR0AE0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|CORTICEIRA AMORIM</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">926550.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">958450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">PTPTI0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|NAVIGATOR CO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2580800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">4.84</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2323600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">4.94</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">PTZON0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|NOS SGPS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2245025.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">4.21</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1786675.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">DE0007231334</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|SIXT AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1526000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1298500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.76</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">BE0003851681</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|AEDIFICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">917800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">607500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">1.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FI0009013403</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|KONE OYJ B</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1617200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">3.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1483720.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.16</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR0000120073</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|AIR LIQUIDE</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1524864.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1121820.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">FR0013447729</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|VERALLIA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">955659.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.79</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">988140.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.10</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">GB00B2B0DG97</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|REED INTERNATIONAL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.GBP contextRef="FIM_S12026_V-67310821_da">GBP</dgi-lc-int:Xcode_ISO4217.GBP>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1594043.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1592279.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">IT0000072618</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|BANCA INTESA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">2755400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">5.17</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">2723660.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">5.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">IT0003428445</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|MARR SPA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">688800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">947100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">2.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">IT0005513202</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|REVO INSURANCE SPA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1073040.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.01</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">766400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">1.63</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">NL0000009538</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|KONINKLIJKE PHILIPS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_S12026_V-67310821_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">950400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">1.78</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">US1912161007</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|COCA COLA COMPANY</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-67310821_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1920941.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">3.60</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="euro">1606305.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ipy" unitRef="pure">3.42</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S12026_V-67310821_ia">US2538681030</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12026_V-67310821_ia">Acciones|DIGITAL REALTY TRUST INC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_S12026_V-67310821_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="euro">1462045.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_S12026_V-67310821_ia" unitRef="pure">2.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-67310821_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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t7yly/fl06LZqmbt26qrdyd3dfsGDBrVu38vLyfH19xVnp8gYNGgQGBjZq1KhevXqjR49W/RSbk5NTTKlWrVrl5uba2tomJiaWI2VcXV2nTp2anJys6frSWpm3335bOiviSTykq6XEP1CcVbz+xIkT5U275HvQdBOQMnhMqzf6Ei5qp/HLb5/5/d+kjMkVjDxOnT2llDlw4ABLuj6JdnRYHaL6Y3Vbt1Htx+NVW2HUqFEjRozILjV8+PAqVaqo3uratWtNmzaVtkoRJzIyMqTLn3vuuZEjR0q3HTp0qKenp9IN9+/fb1fq4MGDU6ZM8fb2li6xt7ePi4tT+/DUbiuTlZU1efLkl156qU6dOuJByg9AvpqokH79+qWkpEiXb9++vUePHtJpNze3HTt2KP7zxb2Jf4X0/ZG/hKabgJTBXzKzckgWLfOW66CKPaYBKaOHgpFH/kj2mjVrWNj1KTc39511G1R/viPXf6t2cxnVlBH3IOLgxRdfbNCgweLFixs2bKh6K/HSPmfOHHlbGflNIisrK8U1OvXr19f0OBMTE21tbcXXcnJyii7VunVr3dfKyMRX+eyzz7p06aL9+n369JG3QQ4PD+/bt6/S9f39/WfMmKF4iaabgJTBX7Z9/wO9on08J8wgZSp7ai5fV4EFo/qRbCE/P5/lXZ/mf7dJ6adcZf2mpdu/f6J3cCSrV68WWaN6efXq1dVuK9OpUyd5OxtxwsbGRtM9i/pZuXLlI5WtZ540ZQTxSORtYtRePysrq0qVKoqrdsRZcaHi9e/cudO8efPLly/L62k03QSkDP4y4cN5xEqZ83XQelKmMqb6inVNJ8xt1MHz2abvV3jEKH0kOz4+nuVdn9IzMiaHbpC3/K0REjZjw0ZNQan62j9ixIjk5OSbN29u3brV3t7+4sWLqtfs0KGDr6+vtFZm7ty58iYpGzZskN+cGjp06NixY9V+0YiICGdnZ2ktkeLWM7qnTLdu3WJjY8VXz8nJ8fHxcXV11XL9ZcuWKb3VJR6YtHGM4vXDw8NFt0mXaLkJSBn8xeGVrpSKLhP1QywpY0IFI0/DdsOklGEjA/0rLCwMiYya+8+tC7Zs2/TjXrV7bVG7DYr0it6sWbMaNWr06NFDMUMVr5OUlNS7d+86pd599115kxRhwYIF9evXf/HFF0eNGqV26xzxYBwdHUWISGcVt54p80HKj0Hcqnv37rVr17axsRk0aFB6erqWlGnTps3hw4cVLxFn27Ztq3T9hw8furi4SJdouQlIGfxX2uVrNIruxzQ4cfoMKWMqBaM4vvP/s7kMH8k2k1eIZ3iNACkDBRyv4InGqV2v83+kkDKmUjDyeHnP4iPZAEgZ88SGMk86A9y9nvKYBpaTMgYvGHn6eHjzkWwApIx5at/xA+rkScfHN5CUMYmCkad9j/FSygQHB7PUAyBlzEqt+u1Ik3LMlu27SRnjLxh5Gr82fNH/aDoGEACQMqbnwsVLREm5j2lw+KfjpIyRF4w8VRzel3aUJ8j7YwUAUsbkRUQdIErKPQ4tupw7f9FiU8YkCkZxJk+dLaXMyZMnWfYBkDJmwj9wDUXyNNOp29ByHNPApFPG5ApGnoEjPpZSJjo6mmUfACljJtyHTSVHnnIme8+1hJSpunpDk8nzG79tegUjz1u9J0opExISwrIPgJQxExwQu0ImaM0Gc00ZqWDsuoyr4mCqBSNPk/YjpJTx9/dnR3l6I77VR4+fCN7wz5Bvt5xJ+F39b3yV/fxqv1zRoUOHevXqZWVl1ahRo/Hjx9+4cUO6/OHDh7NmzXqxlI+PjzirdMODBw/a29vb2dmJe5Au2bdvn6Ojo9r9ET/SvLffzMzMUaNGNWzYUDyG7t2779+/X+2VFf8V4qs0b95c9c6rVKnSuHFjDw+PM2fOKP5tdHS0s7Nz1apVxZ+K6xTVfmnVh63pEnHizTff1PRXenhgmu5Zy7dOidrvpNL/VWJiYpT+Oar3LJ+1trbu27dvUlKS6nfvhx9+aNu2bbVq1Vq1arV9+3btD4OU0Z+iortUSEVtAvzj/jhzShlzKhjFQ2TLH2ISv2r5DaAHhYWFfoErX3pjhPQjeNV13LKg9Zo+QabpFUt7ynTu3DkyMjInJyc7O3vSpEnyUaODg4Nff/311FLixPr165VuKL36ittKR1wSj8rJyUmc1fg/bA0Po0ePHtOnT8/KysrPz4+Nje3WrZv2Wx07dqxlqePHjytd7d69e8nJyQEBAXXr1j19+rT0VwkJCTY2NlFRUeL+9+zZI06fPXtWly+tS8qICty2bZv2lKnUB6b2nnXcm7Om72T79u3v378vX9K1a1fVf5em74lI4fnz53fo0EHpcvGPtbW13b17t/gXnTt3TrSX9odByujPmbPnqZAKPKbB6YRzpp4yZlkwiuMzd76UMuIXE78B9ODrVaGiIBV/BFYtB3+3+cmOjK37YQpu375tZWUlnRavRuK/4/L/y+XDTMqUjoMdFBTk5uam7c0CDQ+jZs2aBQUFut/Ky8tryZIl4sVbhJemq4krDBgwQDotXjVXr14t/9WqVauGDBmiy5fWJWXEq3Lz5s3lFVGaUkYPD0zxnnX8iWv6ToqKCg8Pl9cbTZ48WfeUkZ5F1atXV7p88ODBa9eu1f1hkDL6s+37H0iQCpw27ftdSLpkiilj9gUjj/enc6SU2bt3L78B9LBKZuCoWWoOIjHNr5JSJiIionPnztJp0TQ5OTnS6evXr4v/9CtdWfE42Lm5ueL/3ImJieVIGVdX16lTpyYnJ+tyK1FO9erVu1rK2tpanFV7tZSUlPr160unHRwcrly5Iv+VOP3yyy/r8qV1SRnx58SJE+XjbJeZMpX3wBTvWZefuJbvZGpqqviZSm8puri4XLhwQfeUEc8EX19fcSuly8U/Vnwh3R8GKaM/S1dsoD8qdgYN/VCXYxoYScpYTsHI4zlphpQyGzdu5DdAZUtLS3NwGan6U3Bzn6b2ONVPmTLx8fF2dnbyJhfPPvvsvXv3pNPixHPPPad0fcXjYE+ZMsXb21u6xN7ePi4uTu3DULuZRVZWlvh//0svvVSnTp3hw4cr7bVI6cFv3769R48e0mk3Nzf5UO1KV7tz506VKlXktUeKL5DyaqQyv7SOKSPupGnTptJPpMyUqbwHpnjPumwro/072b9//507d0ZFRfXu3fuRyqY/WraVERo1aiQfqU2+gtI/tsyHQcroj4/vUuKjwufzwCAjTxkLLBjVz2MHBATwG6Cyif/gvvP+x6o/hZGT56vdXOZpUkbEh6iQI0eOyJeUuVZGlpiYaGtrKx6tk5NTdKnWrVuX42FkZ2d/9tlnXbp00XKrPn36bN68WTodHh4ub9mjuorCxsamzJUf2r+0RPSB4obM4vTzzz+v9EX9/f1nzJih41qZinpgWu5Zl5+49u+kqNLXXnvt9ddfl9a/6rhW5uHDh8nJyZ06ddq1a5eOa2U0PQxSRn88J/pQHpUx23dGGWHKWHLByNNt4Ifylr9FRUX8EqhsiwKClD69X7XZB1+v2lCxbzBt27atcePGJ06cULywzG1lZOI/0ytXrnyksvVMOYrq9u3bNWvW1HSrrKwsERaKKwDEWXGh6p2L1H7//fel04MHD1baJEVxm1MtX1ri6Ogob437qHTz1RYtWig9tjt37jRv3vzy5ctlpkwFPjAt91zmt1qX7+SrpaS3mZ5oW5n09PSGDRuKh/3o8W1l1q1bp/vDIGX0x62PJ9lRGVPTuu2xX04aScpQMIrj0muCnDLyf9lRecSvde+Zi+Utf2u1cJ+zaGlhYeFTpoziJcuWLWvSpMn58+eVrrN27Vrtn2CSREREODs7S2uJFLee0f3hdevWLTY2Ni8vTzyjfHx8XF1dtTxUT09Pxb8dO3astJ2KdDXxMFJSUsSLer169eLj4+U3zmxsbPbs2ZOfnx8dHS1Oy2+iaf/SEj8/v86dOycmJop2F3+K04sXL1Z9bOHh4cOHD9eUMpXxwLTcc5kpU+Z3Uvt7amX+cN3d3aXjzip+gqlBgwbi2SIS59y5c9IGzloeBimjP+1cBpAdlXdMg8QLSQZMGQpG7Th19pRTRn47HJVKhMuG77YvCFjp98Waf27frXavLZo2jNByuabrCNJnZ8R/x2fOnFm31OzZs1X3KyO92+Lo6ChedKWzilvPlPkg5ccgbtW9e/fatWuL1/JBgwaJ/9Nreo1s06bN4cOHFf9WnG3btq18588991yjRo08PDwU16MIkZGRIrOef/558WdUVJR8ufYvLbl3756oGfHPrFatmvjz888/l9/dU3xs4vvj4uKiab8ylfHAtNxzmdvKaP9Oak8ZTdvKKF5/3759In+VLhe5Ju1XpnXr1tI2MVoeBimjP3Z/c6U5Km+69RyRdOmynlOmytow+48WUDBl7iWPz2ObNN0/0wQY8onKt0Af32WCo5Jn2ox/6CdlRMHYfezXpIeX0j48GKWp+6qHnDI//fQTvwQAkDImLDMrh9TQw6zbEF55KUPBlGPklJG3CQUAUsYknUtMojP0c0yD2INHKjZlKJinmRmzfaWUUdoDBACQMiYm7sgJOkM/Y2P35m8JiU+fMhRMhcy0GXPZSx4AUoaUYZ5s2ncc8EdKavlShoKppJRZsWIFvwcAkDIm7MCh4xSGPmfk2GnyMQ10SRkKprJTRuD3AABSxoSFhe8iL/Q8X30dXGbKUDD6TJkyD94LAKQMKcM8Njt3R6tNGQrGICmj9qCGAEDKkDKMxqnb4I3jJ39bsXe/XDB/m/kFBaPP8fKeRcro04MHD878/HPcli1xW7f++/Rp9b/xNezUtczDIwuHDh3q1auXlZVVo0aNxo8ff+PGDbW3rV27ttINDx48aG9vb2dnJ+5BumTfvn2Ojo5q90es6cHIZ62trfv27ZuUlKR4E3FvzZs3V7qTN998U+kS+fQPP/wg7U+2VatW27dvV72C2vsEKUPKMPoeR2c3/39F2X3yOQVjkPGcNIOU0Zv8/PyYoKCMSZPujh0rJtXb+8eQEC2tUOYlqjp37hwZGZmTk5OdnT1p0iSlQxNLdu7cKR35WZGzs3N0dLS4rXTEpZKSEicnJ3FW48uS1j3ii4SaP39+hw4d5L86duxYy1LHjx9XvL4Ir23btqneQ0JCgq2t7e7du8U37dy5c/KhGRW/rtr7BClDyjAGmL5vvrt5jPcrbYcQFqSMedsXGvrnuHFSx0iTN3583P/WN1RIyii6ffu2lZWV6uUuLi7Xrl1TulDpONhBQUFubm7aXpa0poz01atXry6f9fLyWrJkSUBAgAgsxeuLTGnevLncc4rHXl67dq32L6H2PkHKkDKMAabZyx3E7/Q7Y8eeGOc15T2vqi+zboaUMUOFhYW/LFig2DHSHAwM1D1l6tevX6NGjVatWn3zzTf379/X/hUjIiI6d+6sdGFkZOTYsWNVr6x4HOzc3FxbW9vExMRyp4y4B19fX9FM0llRSPXq1btaytraWpxVvP7EiRPl4yfL9+Dg4CCurOVLaLpPkDKkDGOAqVLr1RtjPOXf7NfHTwgdMoGVNPpPmYyMDH4VVJ60tLSkDz9UTZn42bPFC7+OrSC9hJ86dertt9+eNm2ali8XHx9vZ2d35swZ1VUy58+fV72+4nGwp0yZ4u3tLV1ib28fFxen9uFp2VZGaNSokXy49e3bt/fo0UM67ebmJu9aWrphVlZW06ZNpZKW7+qFF15QWyfyFTTdJ0gZUoYxzIS/P0zp97u0kmZCzzGspNFbysgvPKgM+fn5J+fNU02ZuICABw8e6J4ykvT09Lp162r6WxEfokKOHDmidHlMTMx7772n/XEmJiba2tqKunJycoou1bp16ydaK/Pw4cPk5OROnTrt2rVLurxPnz6bN2+WToeHh8tb8Mh34u/vL22+o/taGU33CVKGlGEMM15d3lP9Fc9KGj3MuA9nkjJ68+Pq1Xcef3rfHjduf1iY7u/gyMTLfMOGDdX+1bZt2xo3bnzixAnVv+rQocPRo0e1P0g3N7eVK1c+Utl65oneYJJiSzzC27dvZ2VlValSRXGFjTgrLlS8/p07d5o3b3758mXFbWXWrVun6UtouU+QMpZrb+zP9IQBp3XLzppShpU0etuvDClT2XKys2O//PLW+PHSszpnwoSYb74pLCzUMWX69+9/6tQpcf3z58+L4Jg6darqNZctW9akSRNNbyF17NhR+yOMiIhwdnYuKSl59PjWM+VIGcHd3T04OFg8JE9PT8XLx44dK20co3j98PDw4cOHK36CqUGDBuLxiBg6d+7ckCFDFL+ElvsEKWO5fj52mp4w4FSv00p7yrCSppLGZ+58UkafioqKfo6IOBQaemjDhl9+/FGKBtUgULv/mKioqL///e81atT429/+Nm/ePHFXqgHxjAp5J86urq6iDLQ8tuLiYkdHx9jYWDl95K1nypcy+/bte/3119u0aXP48GHFy8XZtm3bKl3/4cOHLi4uipdER0dL+5Vp3bq10uY1Wu4TpIzlSrt8jZ4w7PzoMULHmmElTQXOIgWkjKm+QjzDawRIGTx6lHPjJjFh2Pms+0DdU4aVNBUytVq4K6ZMeno6vwoAkDKm/F2mJww6HVt3LUfKsJLmaabuqx6KKcN+ZQCQMqatYdOO9IQBp45Nu3KnDCtpyjcOLiMVU0be9gIASBmT5Ojcg54w7JweNurpa4aVNLqPY4dRiinDLwEApIxpe6fnSGLCsOPfe1CFpAwraXScdt3GyR2zdOlSfgkAIGVMW78PJhEThp3e7XtWbMqwkkb7dOzjJafMihUr+CUAgJQxbZ4TfYgJw46dvUtlpAwraTTNO/0nyykTpmGfswBAypgM/8A1xITBJ330mEqtGVbSKI776E/klJEPZwMApIyp2rl7LyVh8FnznkdlpwwraeSZPHW2nDLa9wOLilJSUrJnT8zyFWuCVq07cDBO7YEkZa6uroq7vzt06FCvXr2srKwaNWo0fvz4GzduqHm1eFzt2rWlyy9dutSvX7+6pcQJcVbphgcPHrS3t7ezsxNfRbpk3759jo6OxcXFmh5edHS0s7Nz1apVxZ/itNoHIO+wWD5tbW3dt2/fpKQk7fcjZGZmjho1qmHDhuKf3L179/379/P8IWVQhnOJSZSEwWdIh3f1ljKspPGdv1BOGXl39ag8+fn58+b7W9m0k57tjRzeWhK4XFMrhIWFdezYUTFlOnfuHBkZmZOTk52dPWnSpDKPBb1z507pcNOPSg8kOW/evLxSc+bMEWeVrixlhLh/6YhLIrmcnJzEWU13npCQYGNjExUVJf5Re/bsEafPnj2rFFVqz4oCmz9/vvwAtNxPjx49pk+fnpWVJf5KPD+7devGU4iUQZn/W7pPSRh8mjfroOeUsdiVNPWchyh+ElvpiDaoDF989U2VWq8qPuFrvNg6ZL2arZRu3rzZpEmTixcvajoowe3bt62srLR/ORcXl2vXrkmna9SoIW4iF5U4q3RlpeNgBwUFubm5ablzDw+P1atXy2dXrVolH/FRe8pID7569epl3k/NmjXlA0iBlIGuWrbtTUwYdsQv+htjPA1VMxa1kqZFx9GKKZOYmMhvgMpeJdO7n5o9PoydME31baZJkyZ99dVXjzQfXykiIqJz585avlxkZOTYsWPls+7u7gsWLLh161ZeXp6vr684q3R9xeNg5+bm2traan9KODg4XLlyRT4rTr/88su6pIy4c/EARGaVeT+urq5Tp05NTk7myUPK4AkMHPwRMWHw2fbBMAOmjOWspFH8JLaQmZnJb4BKlZaW5tCik+oT3q33MKVDRvz6668dO3aU+kZtysTHx9vZ2Z05c0b7Kpnz58/LZ69du9a0aVNpaxVxIiMjQ+n6isfBnjJlire3t3SJvb19XFyc6v2/8MILd+/elc/Kq3O0pIysUaNG8rFLtdxPVlbW5MmTX3rppTp16gwfPlz1MYOUgRo+vkspCYOPV5f3jCFlzH4lzcARHyumTElJCb8BjGStTIcOHS5cuKA2CAQRFqIwjhw5ouVrxcTEvPfee4qXuLm5zZkzR95WRsubR4mJiba2trm5uU5OTtGlWrduXVFrZR4+fJicnNypU6ddu3bpeD9Cdnb2Z5991qVLF55FpAzKFha+i5Iw+Lz2qqvxpIwZr6Tx8p4ld0xQUBCLvx4sXrLs2RqvKD7bq9VptWbteuXf+Oo+ASTZtm1b48aNT5w4of0LiRg6evSo4iXVq1fXvq2MYvSsXLnykcrWM0oGDx6stI2Lh4eHLm8wCenp6Q0bNpQeT5n3IxFXrlmzJk8hUgZlO/XbOUrC4FO9TisjTBnzW0njM3e+nDJbtmxh8deDGzduzJi1oMaLraWnunXj9gsXLdF+FE/FAli2bFmTJk0U3zZSGw379+/v2LGjatz4+vpKa2Xmzp379ttvq/1yERERzs7O0io6xa1n1L7JZWNjs2fPHhFG0dHR4rTSG15aUuZR6bY7wcHB2u+nW7dusbGx4gHn5OT4+Pi4urryFCJlULaCgkJKwhjmR48RRlsz5rGSplYLd8V3l/gktt4UFxdv/35X4JfffLk0aM+eGO37lVEqANW1NdIHfJQqQbzkq+4lKCkpqXfv3nVKvfvuuykpKWofm6Ojo/xkUNx6Ru1ji4yMFLnz/PPPiz+joqK0B5bS2X379r3++uva70c8gO7du9euXVv0zaBBg9LT03n+kDLQicMrXSkJg89st4FGnjKmvpJG6ZjYCQkJLPsm/ArxDK8RIGWggCMxGcO4tu1mEiljuitpFI++JPDZEACkjPlgy19jmHoNXjOtlDG5lTSek2Yopoz2zTUAgJQxJWmXr1ESxjBnh48yxZoxiZU0VRzeVzxkwdKlS1nwAZAyZoXNZYxhAvu4m27KGPlKGgeXkYqrZDgmNgBSxtywuYwxTF+XXqaeMka7kkZpQxmOvgSAlDE3bC5jDGNn72I2KWNsK2mUNpSRdyEPAKSMmWBzGSOZ9NFjzKxm5JU0qwaPb+Y82CAdU7XZB4obyvj7+3PIAgCkjBlicxljmJD+Q8wyZeSVND95eo1xG23YPcqEhYWxvAMgZczQ0FGfUhIGnyEd3jXjlJEnc4JeV9K4ffAhG8oYUElJybFjx/bui90XG3vq1Gm1e/tVPfSS5OHDh7NmzXqxlI+PjzirettLly7169evbilxQpyVLs/Lyxs9enS9evXq16+/cOFC1RsePHjQ3t7ezs7u0KFD0iX79u1zdHQsLi5W/7L0P9bW1v37909NTZX/Kjo62tnZuWrVquJPcVrtTfr27ZuUlPRI3S6MpX+46j9f8ZIzZ8706dPHyspK/DO7dOmyd+9exWuKh928eXNNtwUpYymC12+lJAw+LR07WkLK6HklzYSPZrGhjKHcvJm3OyLy939fSEm7Iib+7LndERGaduqj+uobHBz8+uuvp5YSJ9avX696qw4dOsybN08+ArY4K13u6ek5dOjQ7OzsrKwsDw+PjRs3Kt1Qyo7IyEjpiEsiuZycnMRZjS9L/3t4OTk5s2fP7tSpk3Q2ISHBxsYmKioqPz9/z5494vTZs2eVbnLjxo358+fLj03tv1dLykjH7l69enVGRob4Z8bFxfXs2VO+mijFlqWOHz9OypAyFi3nxs0qtV4lJgw74kdwY4yn5dSMHlbSVG32wYIFf20oExAQwIYy+hQZFZWcelnqGGnO/5Gyb1+sjikjXvtjYmKk0+KE2kNC1qhRQ+0RsK2trUXHSKdFzcjlIVM6DnZQUJCbm5u2lyWFhye+kHzYatFJSke6HjJkiOpNxIOsXr16+VJGfAktO0Py8vJasmSJeG5PmjSJlCFlLJ1bH09iwuDzr0HDLC1lKnUlTZuuY9mjjKGI1/sDB+MUO0aaH2J+1PQ2k9IlVlZWOTk50unr16/XrVtX9Vbu7u4LFiy4detWXl6er6+vOCunjLiJdFo0jeptFY+DnZuba2trm5iYqEvKSGtl5K5ycHC4cuWKfDVx+uWXX1a6ibh/8dhcXFzKlzI2Njaa1iaKFKtXr97VUuKfLM6SMqSMRQv99ntKwuDj1eU9y0yZSlpJM9prumLKHD16lCVdb8Sr77FfTqimzMFDh0V26JIyzz777L1796TT4sRzzz2neqtr1641bdpU2uJEnJCPrjVq1KgRI0Zklxo+fHiVKlWUbqh4HOwpU6Z4e3tLl9jb28fFxal9eBKRDv369ZMPtf3CCy/IASG1hbSa59Hjm8U0atRIKUd0TxnxD5fflVParmj79u09evT4739H3dx27NhBypAyvMfEe0wGnvZOXSw8ZSpwJU2N5u6K7y4J4n+uLOlmtlZGvH7PmTNH3lZGfpMoNzdXFMyLL77YoEGDxYsXN2zYUNPjlLZEEdd3cnKKLtW6dWtdHp6Oa2UePnyYnJzcqVOnXbt2ablDEVuKWxyL088//7ymtTLybfv06SOvawwPD+/bty8pQ8rwHhPvMRl4qtdpRcdU1Eoal14TFDsmICBA7SsoKo8etpWpXr262m1lFK1evVpkjcbfe25uK1eufKSy9YyOKTN48GClbWU8PDxUb5Keni5ySn6oqnfo6Ogoby/8qHRr4hYtWkinBw0a9PXXX6s+mKysLBFAiut+xFlxISlDyli0zVujiAmDz5EhIymYCllJM+7DmYopo/R/YujBU36Cae3atWo/waR4TZE7vr6+0lqZuXPnyrkzYsSI5OTkmzdvbt261d7e/uLFi2q/aEREhLOzs7QxuOLWM7qnTHx8vI2NzZ49e0RIRUdHi9NnzpxRexN3d/fg4GBNd+jn59e5c+fExETx/RF/itOLFy+Ws8bW1jYkJERkSmFh4YEDB6TbLlu2zNPTU/FOxo4du3z5clKGlLFoBQWF1eq2JiYMO7PdBtIuT7+Sxqrl4EWPU9wRCPTmifYro7R3mYcPH86cOVPaZ8zs2bPl/cooXicpKal37951Sr377rvyJizh4eHNmjWrUaNGjx49RG2ofWzFxcWOjo6xsf9dS6S49YzuKfOflU+RkSKDnn/+efFnVFSUppvs27dPBJmmv713756oGfF4qlWrJv78/PPPFT9t9+uvv3br1q1mzZrW1tbdu3eXHmGbNm2U9pMkzrZt21bLtxSkjEUYOPgjYsKw0/U1N5Ll6VfSuL43SbFjvvzyS95dMp9XCF6bQcqA95iMeeo1eI1YefqVNJOnzlZMGXmTCwAgZcwc7zEZw1wYOYZMeZqVNLZthiq9u5Sens7SDYCUsRSeE32ICcNOYB93AuVpVtJ0G/jYcZekDSEBgJSxFGfOnicmDDsDXHrRJeWeP8eN85vjq5gy8vECAYCUsRTsYMawY2fvQpGUe055eyu9u5SZmclCDYCUsSwRUQfoCcNO5ig2lynnfL9yZUhIiNwxa9asYYkGQMpYIkfnHvSEASek/xCipBzz+5Qp8vYxYWFhX3311U8//cTiDICUsUSr1m6mJww4w9/uS5eUY9bOnav41pK/v39+fj6LMwBSxhIVFBTWbdCepDDUtHTsSJc86SR9+KHSVjIREREsywBIGcs1w+cLksJQU6XWq7fHeFInTzQbfXyUUkY+rjIAkDKW6Oq1TPGCSlUYav41aBh1ovukT5qk1DHbtm1jKQZAylg692FTSQpDzUdd+xMous8/Z83iM9gASBkoY3d5Bpz2Tl0IFB0nw8tLqWPCwsJYfgGQMvgPjmNgqKn5YmsaRcfZOWOGUsqkpaWx8AIgZfAfaZevcYBJQ82RISPJlDInZ8IEv8c7Jjg4mCUXACmDv/BRJkPNvJ4fUCplTvRnnymtkrl48SKLLQBSBn/Ju5XPPmYMMl1fc6NUtE/uhAn+CxcqdsyqVatYZgGQMlC2YuV3hIX+p36jN4gV7RM1fbrSKpmEhAQWWACkDJQVFd3lqEwGmQsjOa6kxkmdPFlpK5nly5c/ePCABRYAKQM1Nm+NIiz0P0v7upMsaueOyhGXhF9//ZVFFQApA43auQygLfQ8A1x6US1qJ+6TT5Q6ZunSpSUlJSynAEgZaBR35ARtoeexs3ehWlQne+JEpa19hZMnT7KQAiBlUAb2mKfnebbGK5mj2FxGeb6bPVupY0JDQ9lKBgApg7Ll3cq3+5srhaHPCek/hHZRnN+8vZU6xs/PjyMuASBloKvomDjyQp8zulNf8kWeW+PHf7FggVLKHDhwgAUTACmDJ8DbTPqclo4dKRh5dqkcbmnFihVs7QuAlMGT4W0mfU5VK6fbYzyJGDFJH364SEVKSgqLJABSBk+Mt5n0Of8aNIyO+XPcuJXz5il1zK5du1gYAZAyKCfeZtLbfNx1AClzYNo0pY4JDAwsLCxkSQRAyqCceJtJb9PeqYuFd0yGl5efyltL8fHxLIYASBk8Fd5m0s/Utm5jyR1ze9w41WMUhIWFsQACIGVQAWb4fEFq6GGODBlpsSmzfeZMpY7x9/fPyclh6QNAyqAClJTcd+vjSWpU9izs9YFldsxBlU1khMOHD7PoASBlUGFybtx8qVlnaqNSp+trbhbYMYkffaS6icyqVas4RgEAUgYV7NRv516o04rgqLxp0PgNC9zUN0DlmJEBAQEcowAAKYNKERa+i+Co1LkwcoxFHaBAdS8yQmJiIssaAFIGlWXKtH8QHJU33/TzsJCOuaPu2NfCoUOHWMoAkDKoRCUl9zt3H0ZzVNIMcOllISmz99NPVTtmy5YtbCIDgJRBpcvMyrG1f4vsqIxp2vRNS+iY37y9F6nb1Le4uJjlCwApA3345cSZGvXaUB4VPs/WeCVzlJlvLpM+aZLqpr6BgYHsRQYAKQO9+vnY6eovtiY+Kny+HTDEjDsmd8KEZfPnK3WMn58fx74GQMrAAH7c99NzNVsSHxU7ozv1NeNNfTf6+Ki+tXT06FGWJgCkDAxj89aIZ2u8Qn9U4Di16GSuR1n6Vt1Hlnbt2sVyBICUgSEt/yaU/qjAqWrldHuMp/l1TOicOaodExwczKa+AEgZGN5CvxUkSAVOlPtwS+iYpUuX5ufns/gAIGVgFGbOWUKCVNR83HWA2XeMn59fWloaCw4AUgZGZPS46VRIhcybrd4xm88rrZ07V7VjAgICUlNTWWQAkDIwOpO95xEiTz+1rduYR8eoPcSS6Jj09HQWFgCkDIzU7LkBfKbp6ef40JF0DACQMjCMJV+srGrlRI48zSzs9QEdAwCkDAxm2ddrarAv4KcYt9fdTLRjMry8VPfnK31eKTMzk0UDACkDk7EpfJuVTTuipHzToPEbJtoxX2noGA6xBICUgenZF3vQ1v7vdEn5JmXkaNPqmJTJk+kYAKQMzE18fIJDi850STnmm34eJtQxcZ984rdoER0DgJSBGbp0KbVz1w9IkyedAS69TCJibo0fH67u4ErCqlWr2J8vAFIG5kD8v3zchI+r1WlFoOg+zV7uYPwdkzZp0te+vpo6pqCggCc/AFIGZkK8qn3uH9iwyZs0io7zbI1XMkeNMeaOOfbxx2rfVBI2btxIxwAgZWBuiouL160Lad+hL5mi44S/P8xoj6y0feZMDRmz6MCBAw8ePOAJD4CUgRkSr3B79+51HzKWfejpMqM79TXCjrnq5fWNhjeVAgMDk5KSeJ4DIGVg5i5evDhz1lzebCpzWrfsbGwdc8rbO2DhQrUdExISkpeXx9MbACkDiyBe8775ZuVbnd7jgE1apqqV0+0xnkYSMX+OG7dzxgxNbyrFxMTwphIAUgaWpaSkJDo6eoKXN6tntMyPHiOMoWNSJ09eO3eu2ogJCAhITEzk+QyAlIGFEq+C/v6L3Xp7VKn1KuGiOh93HWDwY0Pu0rwyZs2aNbm5uTyNAZAysGjitTA4OHjapzObtXSlXZSmY+uuhoqYO2PH/vzxx4ELFmjqmIiIiOLiYp7AAEgZ4D+f0967d6+fn9/AQaM5pLbi1LZuY5COufjhhyvnzdMUMf7+/gkJCTxvAZAywGOuXr0aHBw8a/acdn/vTcTIc3rYKH1GTPbEiVtnzVqkWWhoaGZmJk9XAKQMoMaDBw+OHj0q/tPvNfljhxad6BgxC3t9oLfPKB2YNs1fw2etpWNDxsfH8ywFAFIGZcjLy9u0aZN47fQc95Fds44WnjK92/fUQ8ckTJmi6WhKgp+f3969e4uKinhyAgApA10lJCR8+eWX4nV06PAJlvyB7QaN36jUiMnw8vpWw6GtJSIrc3JyeEICACmDJ1ZYWBgRESG9oA4cNLpeozcss2bSR4+ppL3FbJ85009zxKxYseL8+fM8DwGAlMFTycjICAsLE6+sCxYs7P/+KCubdpaWMt/086jYT1nHe3uHzJmjZU2Mv7//4cOHS0pKePoBACmDipGWlhYaGioFzdDhEyxqJzSD3nq3QiLm1vjxcZ98smz+/EVa7dixg6MpAQApg0px8eLF4OBg6RX3oymfurzdzxIOst3s5Q5Pv0FMxPTpWj6dJFm1alVqaipPMwAgZVC5EhISgoKCpFdfnzlze/cdVv+l9macMs/WeOVGeY8ref6jj77TulWvvLeYxMREDgkJAKQM9ES86MbHxy9fvlx+MR45elKLVl3N9VDb4e8Pe9KdxPwydaqWPfbKn7LeuXPn1atXeUYBACkDwwTNxYsXpZ3QSGbNntP//VHNWrqaWdOMc+2nS8HcHjcuYcqUnTNmaDl2kiQwMPDAgQP5+fk8iwCAlIHhZWdnx8TEBAQEmGvTtG7ZWfvRBo59/PG3s2eXuTWMtEHM6dOn+XQSAJAyMDpFRUW//vqreKlWfOX2mTP3g8GeLVt3q1LrVdNNmapWTqqfqU6ZPDn2009Xl/Uukmzz5s0pKSk8TwCAlIGxEy/YW7Zs8fN7bPdvc+f6Dh0+odM7A+2adTTFVTU/eoyQ3kI6P2PG9zNnflHWW0iKO4mJjo5mj70AQMrAxBQWFsbHx2/atEmpaaSs8Rz30Ttug5q1dDX+j3OLR9jE8e25I8Z/O3u2+J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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
<iic-com:FicheroAdjunto>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-67310821_da">Distribucion4.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-67310821_da">png</iic-com:TipoMimeFicheroAdjunto>
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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-67310821_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12026_V-67310821_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12026_V-67310821_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12026_V-67310821_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12026_V-67310821_da">No aplica</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12026_V-67310821_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12026_V-67310821_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12026_V-67310821_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12026_V-67310821_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12026_V-67310821_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12026_V-67310821_da">true</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12026_V-67310821_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12026_V-67310821_da">g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 2.568,74 euros, lo que supone un 0,01% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12026_V-67310821_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.
 Primer semestre marcado por la inflaci&#243;n y por la inteligencia artificial que acaban con los mercados financieros pr&#225;cticamente a m&#225;ximos hist&#243;ricos y con subidas de un d&#237;gito alto. Por el lado macro tenemos los vaivenes en la guerra en medio oriente monopolizando los acontecimientos. Inflaciones m&#225;s elevadas, subidas de tipos con precios del petr&#243;leo disparado han hecho que las rentabilidades de los bonos hayan acabado tambi&#233;n en m&#225;ximos de m&#225;s de un a&#241;o. Por el lado micro, el boom de la IA no cesa, inversiones ingentes en todo el entorno de su infraestructura y con el sector de semiconductores y memoria encabezando dicha tendencia han impulsado como dec&#237;amos los &#237;ndices a m&#225;ximos hist&#243;ricos.
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 El segmento de dividendo en el mercado ha sido muy bipolar al igual que la del mercado en general. Por un lado ha habido compa&#241;&#237;as sufriendo estos tipos m&#225;s altos, inflaciones m&#225;s altas con dif&#237;ciles traslaci&#243;n a precios a sus clientes y empresas afectadas por posibles disrupciones de la IA han tenido un mal comportamiento en bolsa. Por el lado m&#225;s positivo, otro a&#241;o las empresas financieras y las empresas energ&#233;ticas han encabezado las subidas dentro del segmento. En general hemos aprovechado tanto para comprar aquellas compa&#241;&#237;as que han sufrido m&#225;s, como as&#237; tambi&#233;n una compra en general en los momentos de m&#225;s debilidad del mercado, aprovechando tambi&#233;n las entradas netas que hemos tenido esta primera mitad del a&#241;o.
  
 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 4,43% durante el trimestre y en los &#250;ltimos doce meses ha sido del 4,6%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 5,17%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 9,73%.
  
  
 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 13,42% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 222 participes, lo que supone una variaci&#243;n del 11,48%.   La rentabilidad neta de la IIC durante el periodo ha sido del 5,17%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,78%. 
  
 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 5,17%, 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.
 Teniendo en cuenta el contexto descrito en apartados anteriores hemos iniciado algunas posiciones en compa&#241;&#237;as como Philips o Bureau Veritas con la idea de ser inversiones m&#225;s t&#225;cticas castigadas por esos incrementos de inflaciones que hab&#237;amos comentado. Tambi&#233;n hemos incrementado pero posiciones importantes en el fondo como Navigator o Kone en proceso de fusi&#243;n con Thyssenkrupp. Las compa&#241;&#237;as que han aportado m&#225;s rentabilidad durante estos primeros seis meses son las financieras Intesa San Paolo, Axa y Revo Insurance as&#237; como tambi&#233;n energ&#233;ticas como Iberdrola o Air Liquide. Por el lado negativo tenemos a Relx, Kone o Grifols, todas ellas por motivos muy diferentes.
  
  
  
 b) Operativa de pr&#233;stamo de valores.
  
             La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
  
 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 1,80%.
  
  
 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 mantiene en cartera acciones de: MARTINSA FADESA con un peso patrimonial de 0%.
 GVC GAESCO DIVIDEND FOCUS CLASSE A FUND, promueve caracter&#237;sticas medioambientales o sociales ( ART. 8 Reglamento (1E) 2019&#47;2088, la puntuaci&#243;n ESG de la cartera a final de periodo era del 3,98 sobre 5. La informaci&#243;n sobre las caracter&#237;sticas medioambientales y sociales que promueve el Fondo est&#225; disponible en el anexo  de Sostenibilidad al Informe  Anual.
  
  
 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 9,87%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 10,79%. 
 GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 1,50 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.
 Con el dinero recibido de la OPA de PSI Software seguimos teniendo una posici&#243;n holgada de caja que vamos a utilizar otra vez en dientes de sierra futuros. Seguiremos analizando alguna oportunidad m&#225;s de compra pero por lo general nuestra idea es mantener las empresas que tenemos en cartera que como hemos dicho reiteradas veces suelen tener una beta menor que la del mercado. Por ello lo normal ser&#237;a sufrir en menor medida las correcciones pero tambi&#233;n quedarnos algo atr&#225;s como as&#237; ha sido si el mercado sigue con ese &#237;mpetu tan fuerte.</iic-com:ExplicacionInformePeriodico>
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