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            <iic-com-fon:FechaRegistroFondo contextRef="FIM_T32022_V-62614516_ia">2001-10-05</iic-com-fon:FechaRegistroFondo>
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Es un fondo que invierte más del 50% de su patrimonio en otras IIC s cuya vocación sea invertir en valores de renta variable americana de todo el mundo. Las IIC s seleccionadas mantienen posiciones significativas en activos denominados en divisas distintas del euro.
</iic-com:PoliticaInversion>
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El Fondo tiene previsto operar con instrumentos financieros derivados con la finalidad de inversión para gestionar de un modo más eficaz la cartera. 
La metodología aplicada para calcular la exposición total al riesgo es la metodología del compromiso. 
Una información más detallada sobre la política de inversión del fondo se puede encontrar en su folleto informativo.
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                        <iic-com:DenominacionClase contextRef="FIM_T32022_V-62614516_ia">CAIXABANK BOLSA SELECCION USA, FI CLASE CARTERA</iic-com:DenominacionClase>
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                        <iic-com-fon:NumeroParticipaciones contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">126141.02</iic-com-fon:NumeroParticipaciones>
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                        <iic-com-fon:ComisionesAplicadas>
                            <iic-com-fon:ComisionGestion>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.06</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.19</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.06</iic-com-fon:ComisionGestionCobrada>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.19</iic-com-fon:ComisionGestionCobrada>

                                <iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32022_V-62614516_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
                            </iic-com-fon:ComisionGestion>
                            <iic-com-fon:ComisionDepositario>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                            </iic-com-fon:ComisionDepositario>

                            <iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
                        </iic-com-fon:ComisionesAplicadas>
                    </iic-com-fon:DatosGeneralesClase>
                    <iic-fim:RentabilidadClaseFIM>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">-11.39</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">2.04</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">-10.47</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">-3.00</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">10.40</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">33.16</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">8.07</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">32.10</iic-com:RentabilidadIIC>
                    </iic-fim:RentabilidadClaseFIM>
                    <iic-com-fon:RentabilidadExtremaClase>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">-4.02</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">-11.25</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-26</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.80</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.70</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">8.26</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-12</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-24</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-13</iic-com-fon:RentabilidadMaximaFecha>
                    </iic-com-fon:RentabilidadExtremaClase>
                    <iic-com:PeriodicidadCalculoVL>
                        <iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
                    </iic-com:PeriodicidadCalculoVL>
                    <iic-fim:MedidasRiesgoFIM>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.46</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">22.22</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">16.56</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">14.18</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.26</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">31.92</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.09</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">20.42</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.39</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">19.91</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">24.93</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">18.34</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">16.23</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.19</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">12.40</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.03</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadIndice>
                            <iic-com-fon:VolatilidadElemento contextRef="FIM_T32022_V-62614516_daa">100% S&amp;P 500 NetTR (SPTR500N)</iic-com-fon:VolatilidadElemento>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">21.63</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">26.45</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">19.97</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">15.43</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">13.28</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.70</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.35</iic-com-fon:VolatilidadElementoValor>
                        </iic-com-fon:VolatilidadIndice>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">12.45</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">12.45</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">12.45</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">12.45</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">12.57</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.57</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">13.05</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">9.28</iic-com-fon:VolatilidadVaRHistorica>
                    </iic-fim:MedidasRiesgoFIM>
                    <iic-fim:GastosClaseFIM>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.73</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.24</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.24</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.17</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">0.81</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">0.91</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">0.80</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">0.87</iic-com:RatioTotalGastos>
                        <iic-com:RatioGastosEstimado contextRef="FIM_T32022_V-62614516_da">true</iic-com:RatioGastosEstimado>
                    </iic-fim:GastosClaseFIM>
                    <iic-com:EvolucionValorLiquidativo>
                        <iic-com:NombreFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">4730_20220930_VL</iic-com:NombreFicheroAdjunto>
                        <iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">png</iic-com:TipoMimeFicheroAdjunto>
                        <iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ia" decimals="4" unitRef="EUR">20.9941</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy" decimals="4" unitRef="EUR">24.0402</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy2" decimals="4" unitRef="EUR">18.4052</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy3" decimals="4" unitRef="EUR">17.3664</iic-com:ValorLiquidativo>
                        <iic-com-fon:ComisionesAplicadas>
                            <iic-com-fon:ComisionGestion>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.55</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.65</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.55</iic-com-fon:ComisionGestionCobrada>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.65</iic-com-fon:ComisionGestionCobrada>

                                <iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32022_V-62614516_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
                            </iic-com-fon:ComisionGestion>
                            <iic-com-fon:ComisionDepositario>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                            </iic-com-fon:ComisionDepositario>

                            <iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
                        </iic-com-fon:ComisionesAplicadas>
                    </iic-com-fon:DatosGeneralesClase>
                    <iic-fim:RentabilidadClaseFIM>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">-12.67</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.54</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">-10.90</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">-3.47</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">9.86</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">30.62</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">5.98</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">29.53</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">2.60</iic-com:RentabilidadIIC>
                    </iic-fim:RentabilidadClaseFIM>
                    <iic-com-fon:RentabilidadExtremaClase>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">-4.02</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">-11.26</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-26</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.79</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.69</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">8.25</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-12</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-24</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-13</iic-com-fon:RentabilidadMaximaFecha>
                    </iic-com-fon:RentabilidadExtremaClase>
                    <iic-com:PeriodicidadCalculoVL>
                        <iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
                    </iic-com:PeriodicidadCalculoVL>
                    <iic-fim:MedidasRiesgoFIM>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.46</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">22.22</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">16.56</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">14.18</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.26</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">31.92</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.09</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">10.76</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">20.42</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.39</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">19.91</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">24.93</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">18.34</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">16.23</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.19</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">12.40</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.03</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">0.16</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadIndice>
                            <iic-com-fon:VolatilidadElemento contextRef="FIM_T32022_V-62614516_daa">100% S&amp;P 500 NetTR (SPTR500N)</iic-com-fon:VolatilidadElemento>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">21.63</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">26.45</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">19.97</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">15.43</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">13.28</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.70</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.35</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadElementoValor>
                        </iic-com-fon:VolatilidadIndice>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">12.62</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">9.24</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">7.43</iic-com-fon:VolatilidadVaRHistorica>
                    </iic-fim:MedidasRiesgoFIM>
                    <iic-fim:GastosClaseFIM>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">2.19</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.74</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.73</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.72</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.67</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.76</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">2.86</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">2.78</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">3.05</iic-com:RatioTotalGastos>
                        <iic-com:RatioGastosEstimado contextRef="FIM_T32022_V-62614516_da">true</iic-com:RatioGastosEstimado>
                    </iic-fim:GastosClaseFIM>
                    <iic-com:EvolucionValorLiquidativo>
                        <iic-com:NombreFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">4755_20220930_VL</iic-com:NombreFicheroAdjunto>
                        <iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">png</iic-com:TipoMimeFicheroAdjunto>
                        <iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.12</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.38</iic-com-fon:ComisionGestionCobrada>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.12</iic-com-fon:ComisionGestionCobrada>

                                <iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32022_V-62614516_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
                            </iic-com-fon:ComisionGestion>
                            <iic-com-fon:ComisionDepositario>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                            </iic-com-fon:ComisionDepositario>

                            <iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
                        </iic-com-fon:ComisionesAplicadas>
                    </iic-com-fon:DatosGeneralesClase>
                    <iic-fim:RentabilidadClaseFIM>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">-12.21</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.72</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">-10.75</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">-3.30</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">10.06</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">31.52</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">6.72</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">30.43</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">3.36</iic-com:RentabilidadIIC>
                    </iic-fim:RentabilidadClaseFIM>
                    <iic-com-fon:RentabilidadExtremaClase>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">-4.02</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">-11.25</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-26</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.79</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.70</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">8.25</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-12</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-24</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-13</iic-com-fon:RentabilidadMaximaFecha>
                    </iic-com-fon:RentabilidadExtremaClase>
                    <iic-com:PeriodicidadCalculoVL>
                        <iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
                    </iic-com:PeriodicidadCalculoVL>
                    <iic-fim:MedidasRiesgoFIM>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.46</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">22.22</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">16.56</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">14.18</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.26</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">31.92</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.09</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">10.76</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">20.42</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.39</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">19.91</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">24.93</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">18.34</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">16.23</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.19</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">12.40</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.03</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">0.16</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadIndice>
                            <iic-com-fon:VolatilidadElemento contextRef="FIM_T32022_V-62614516_daa">100% S&amp;P 500 NetTR (SPTR500N)</iic-com-fon:VolatilidadElemento>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">21.63</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">26.45</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">19.97</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">15.43</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">13.28</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.70</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.35</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadElementoValor>
                        </iic-com-fon:VolatilidadIndice>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">9.17</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">7.37</iic-com-fon:VolatilidadVaRHistorica>
                    </iic-fim:MedidasRiesgoFIM>
                    <iic-fim:GastosClaseFIM>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.66</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.56</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.56</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.55</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.06</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">2.16</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">2.08</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">2.32</iic-com:RatioTotalGastos>
                        <iic-com:RatioGastosEstimado contextRef="FIM_T32022_V-62614516_da">true</iic-com:RatioGastosEstimado>
                    </iic-fim:GastosClaseFIM>
                    <iic-com:EvolucionValorLiquidativo>
                        <iic-com:NombreFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">4756_20220930_VL</iic-com:NombreFicheroAdjunto>
                        <iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">png</iic-com:TipoMimeFicheroAdjunto>
                        <iic-com:ContenidoFicheroAdjunto 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Ly8P7yFThQPr9fSk/kInSEjtABoSN0hO5EoWf88S5bcR28v7sc/PCfCB2hI3RA6AgdoVeV0N/I+E/F/umP+aZyG5qaLU+k58qwzfny5PZCGb6zREaUO2LY1kL51w4XQkfoCB2hA0JH6E4U+r3JBzzb1MQ2Y69Ezz0kDZZkS8PVJ6RRRtF/4lqRJ0PTchA6QkfoCB2cJPQtW7ZI165dPbdPXbZsGUJH6AgdoSN0hA6RJvS4uDiZMWOGFBYWSnJysjRs2BChI3SEjtAROkKHSB1yd7lckpCQIG3btkXoCB2hI3SEjtAhEoWem5srtWvXlqioKBk/frz/Cjojw8g8MTGx0kKv3qab+Q1/U6OaF4Qk9JjyzwdalpOn6i27hiT08+pfEXBZd8dcFpLQg8VWe2SibaHXGvS65bI+6d7WttAHtYixXNaF3fqEJHSrZT3SrKFtoaeWvxcsZ3XHrbYt9Iv6jLRcVihCv7dxPctl1fzNcNtCrzf9G8tlPd+uiW2hJ97Y7ozuT1O6d5CUlBR5+9pYmdalhUy/obXMurGtzLmlvSTfdo0s6dFJUsplOrt8vlXtmpbLqtV/km2hX/p/CyyXpfHYFfrYjldHZF3G5H9yRA9dWbVqldSrV48eOj10euj00COih76+Z3d727J8Pu+bdHrocHb30Fu1amVEXlJSIitXrpTY2FiEjtAROkJH6AgdIk3oaWlp0rFjR6lZs6Z06dJFvv76a4SO0BE6Qj9tQneXM3387ZLD0nP5Mem5Nld6bciX3pmF0uf7ErmvfBfR+WXl+wtCB4R+mkDoCB2hI/RTEbrGY6/OyJVZO/IROiB0hI7QETpCR+gI/Vxke3axvJKW7dmuQ9cckyfWH5dhG0/IsCyXPPl9kQzfVfqfK19muuRIQRlCR+gIHaEjdISO0J1Yz3ZL2muvnH0RvJ7NfGqArXKm2xehI3SEjtAROkIHhI7QETpCR+gIHaEDQkfoCB2hI3SEjtAROkJH6AgdoSN0hI7QETpCR+gIHaEjdIQOCN0JQp+5Lc8jg2AXidh8tDjgcouPHimvNJ727AzfPTtQdv71cdn//GA5Omao5L08TIrGjSivqUbKkfghUnzsiGWc+reFbceKPRtXGxOrDxfLmqMlsianVNbklUmqS8zzzdkllsvK/36rp9FxfON6UzG4Nn8thVs2SHHmBinNyhDZutE8L9z9o+WyNh8pkj//t9IImrOvT8hBV2nAZeWsXyM7/vayrZwdjg9e0T6XeswjUBPb50ek58ps6bU+T3pvLpA+3/03rm9c8kbWCctlfTf2WVtxZY95QrK/tJbT0t0uGbHyiL2crbeOS3fOnVMn2ytnk58PmrNHvjxsL66N+TLrB5ctCQSL61j5fG56atBG0Atrj9mK7dFvrKW5N/G9cjFNsRfbe6/bbjhWxYVlto5+wt62LJ937dhquaw3Mo57OijBYhudZZ2zf/9jonk8tGS+iW3Hs4/K7vLYDr0wRI6/NEwKxw3/T/l/8Qk58vH0oDlbt7+wYl12qEjWHCmvz8rrrjXHy8rrs5P/qc+OlUhOUeC/YJXm5Ure1s3mubsuy9+ULgXl9VlReX1WkpkhZf+tz7R+KysqClqfKTtzS6zr2exS2Z5rXc/mZW2yVc8WlT8vPrAvaFxDUmzWGenB69l/vzXBVjnT7RvRQncq2tp+bOnh/7XQAvQ2G67MMxu66lrbY2geA0CV0uz9XfZ6m0uPy+r9gUdCVZTfPNzLVm9z7303GLlWxahewxV58oTNUb1g9ayO6h0KMqoXSSB0hA4ACB2hI3SEjtABAKEjdISO0BE6ACB0hI7QEToAAEJH6AgdoQMAQkfoCN0fqampEhcXJzVq1JB27drJ0qVLETpCBwCEjtAjTegtW7aUBQsWSGFhoSQlJUlMTAxCR+gAgNAReqQJ3ZuDBw9K8+bNETpCB4CzUOh6Aa9ja5aZ53qRpaNfJEvO0oWSt+xTcS1fJEUrFkvpqs9E1iyR/JRFUubKR+iRKPSysjLp16+fLFy40H+yMzKMzBMTEyu8Hh8fL1FRUY6bavWfZFvol46Za7mst6+NtS30sR2bOjIfTExMkTuFIvTqrbudsbhqj0y0LfRLBr1uuaxPure1LfTBLWIcu63OuNB9f9jlcsnAgQNl3rx5Qb9LD50eOgBEZg+9qqGH7rAeup4E1717d8nMzLT1eYSO0AEAoSN0Bwq9SZMmIQ0ZIHSEDgAIHaE7UOihgtAROgAgdISO0BE6AECI7P7v/br1NqW78kpl14nyyVUmuwrKp8KTsquofCoWM19YehKhI3SEjtABABA6QkfoCB0AEDpCR+gIHQAAoSN0hI7QAQAQOkJH6AgdAAChI3SEjtABAKEjdISO0AEAEDpCR+gIHQAAoSN0hI7QAQAQOkJH6AgdABA6QkfoCB0AAKEjdISO0AEAEDpCR+gIHQAAoZ9FQve9F3q1atUQOkIHAEDokdxDHz9+vEydOhWhI3QAAIQeqUJftGiR9O3bN3CyMzKMzBMTEyu8Hh8f/5NevhOmWv0n2Rb6pWPmWi7r7WtjbQt9bMemjswHExMTU1VPtUcm2hb6JYNet1zWJ93b2hb64BYxjs1J2IVeUFAgbdq0kT179gT9LD10eugAAPTQHdJD921JTJs2TR5++GFb30XoCB0AAKE7dMj9tttuk+TkZISO0AEAEHokC71OnTqyb98+hI7QAQAQeiQLPRQQOkIHAEDoCB2hAwAgdISO0BE6AABCR+gIHaEDACB0hI7QEToAAEJH6AgdAAChI3SEjtABABA6QkfoCB0AAKEjdISO0AEAEDpCR+gAAAgdoSN0hA4AgNAROkJH6AAAp4Wlu13mcfORIpm1LU9m7ciXxJ0FkrS3SJIOlkjS0TL56LhI0oESWXe4CKEjdIQOAHC2g9AROkIHAEDo56bQs7KyJDo62jOfmpoqcXFxUqNGDWnXrp0sXboUoSN0AIAzyndjnzWPh5bMN3Xujmcfld1/fVwOvTBEjr80TArHDReZMFKyxzwh2V8mI/RRo0ZJ586dJSrqf4to2bKlLFiwQAoLCyUpKUliYmIQOkIHAAAnCz0hIUGKi4srCN2bgwcPSvPmzRE6QgcAACcL3bMAP0IvKyuTfv36ycKFC/1+JyMjw8g8MTGxwuvx8fFmeU6bavWfZFvol46Za7mst6+NtS30sR2bOjIfTExMTEynfzptQg/0A76vuVwuGThwoMybNy/oMumh00MHAAAH9tD1JLju3btLZmamre8idIQOAAAOFHqTJk1CGjJA6AgdAAAcIvRTAaEjdAAAQOgIHQAAAKEjdAAAQOgIHaEDAABCR+gIHQAAEDpCBwAAQOgIHQAAEDpCR+gAAIDQETpCBwAAhI7QAQAAEDpCBwAAhI7QEToAACB0hI7QAQAAoSN0AAAAhI7QAQAAoQeSU1aWREdH/29hPvdCr1atGkJH6AAA4GShjxo1Sjp37mzE7Y/x48fL1KlTETpCBwAAJws9ISFBiouL/Qp90aJF0rdv36DLQOgIHQAAwix0zwJ8hF5QUCBt2rSRPXv2BPxORkaGkXliYmKF1+Pj438ybO+EqVb/SbaFfumYuZbLevvaWNtCH9uxqSPzwcTExMR0+qfTJvRAP+D72rRp0+Thhx+2tUx66PTQAQDAoT302267TZKTkxF6AHLWrzGP+d9vlcOfL5BjXyTL8aULJT9lkRSuWCwlqz4TWbNECpYvkvzMDEooAACER+h16tSRffv2IXQAAIBIEvqpgNABAAAQOkIHAABA6AgdAAAQOkJH6AAAgNAROgAAAEJH6AAAAAgdoQMAAEJH6AgdAAAQOkIHAABA6GFhxrd5kpCV55H70NRseSI9V4ZtzpcntxfK8J0lMuKAyJPbCuXvW09QqgAAAKEDAAAAQgcAAEDoCB0AAAChI3QAAACEDgAAAGdU6KmpqRIXFyc1atSQdu3aydKlSy1fR+gAAAAOFHrLli1lwYIFUlhYKElJSRITE2P5OkIHAABwoNC9OXjwoDRv3tz26wgdAADAYUIvKyuTfv36ycKFC2297iYjI8PIPDk5mS0AAABwJoUeFRVlJjcul0sGDhwo8+bNq/C5QK8DAACAw3roerJb9+7dJTMz09brAAAA4EChN2nSxNNj9+65B3odAAAAHCj008X7778vY8aMYWJiYmJiOuenhISEyBX6qeDUM+aJi5yRM3JGzojrnOuhnwobN24krrMgLnJGzsgZOSOuc1zoAAAA5zIIHQAAAKEDAAAAQgcAAACEDgAAAGeR0E+ePGlu3bplyxZHxjZr1iz56KOPiIucnba4Pv/8c8fum06MjZxVLq45c+bIhx9+aJ4Tm/PiOiuE/oc//EFuueUWMz3//POOiau4uFh69eolnTt3NreWdUpsTo2LnFUOvRnShRde6Mj7Jzg1NnIWOn/605/kuuuuk06dOsnkyZOJzYFxRazQ3a3YEydOyFVXXSUlJSWyb98+c7nZd9991xGtsldffVXq1q1r7g+fnZ0tHTp0kClTphCXRStW7wNAzkLL2bFjx+Tee++V+vXrmzsZOqlX4qTYyFnl45o+fbrUrFnTlP+9e/fK73//e8fkzGmxhTOuiBW6dyu2ffv28ve//11GjBghQ4cOlauvvlpKS0sd0SrTWPSStsoPP/wgMTEx5l7xxBW4FfuLX/yCnIWYs927d5vDAXo/hf379zuqV+KU2MjZqcWlj9qBOn78uPz5z3827+/cuZPYHBRXxApde0nuVuzixYvlwQcfNIk8evSoSaI+hoOioqIKrbJ77rlHGjZsKCkpKaaRoRt55syZxBUgLm3Fbt++nZyFmDM3ev3n66+/XgoKChxR/p0SGzmrurh01GD8+PEybNgw6dKlS1iOWTs1tnDHFdHH0H1bsbm5ufLrX/9a/vjHP4Y1rv79+1dolW3YsEEaN24sLVq0kDvvvDNsFUekxKUsWrTIHEohZ/Zz5m756+EBfd0p5d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                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ia" decimals="4" unitRef="EUR">24.7112</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy" decimals="4" unitRef="EUR">27.9966</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy2" decimals="4" unitRef="EUR">21.1340</iic-com:ValorLiquidativo>
                        <iic-com:ValorLiquidativo contextRef="FIM_T32022_V-62614516_ipy3" decimals="4" unitRef="EUR">19.6598</iic-com:ValorLiquidativo>
                        <iic-com-fon:ComisionesAplicadas>
                            <iic-com-fon:ComisionGestion>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.20</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.58</iic-com:ComisionGestionCobradaPatrimonio>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>

                                <iic-com:ComisionGestionCobradaResultados contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.00</iic-com:ComisionGestionCobradaResultados>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.20</iic-com-fon:ComisionGestionCobrada>
                                <iic-com-fon:ComisionGestionCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.58</iic-com-fon:ComisionGestionCobrada>

                                <iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_T32022_V-62614516_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
                            </iic-com-fon:ComisionGestion>
                            <iic-com-fon:ComisionDepositario>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                                <iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
                            </iic-com-fon:ComisionDepositario>

                            <iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
                        </iic-com-fon:ComisionesAplicadas>
                    </iic-com-fon:DatosGeneralesClase>
                    <iic-fim:RentabilidadClaseFIM>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">-11.74</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.90</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">-10.58</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">-3.13</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">10.25</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">32.47</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">7.50</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">31.37</iic-com:RentabilidadIIC>
                        <iic-com:RentabilidadIIC contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">4.16</iic-com:RentabilidadIIC>
                    </iic-fim:RentabilidadClaseFIM>
                    <iic-com-fon:RentabilidadExtremaClase>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">-4.02</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">-11.25</iic-com-fon:RentabilidadMinimaValor>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-26</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-16</iic-com-fon:RentabilidadMinimaFecha>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">1.80</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">2.70</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaValor contextRef="FIM_T32022_V-62614516_dly3" decimals="2" unitRef="pure">8.26</iic-com-fon:RentabilidadMaximaValor>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_da">2022-08-12</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dpy">2022-06-24</iic-com-fon:RentabilidadMaximaFecha>
                        <iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32022_V-62614516_dly3">2020-03-13</iic-com-fon:RentabilidadMaximaFecha>
                    </iic-com-fon:RentabilidadExtremaClase>
                    <iic-com:PeriodicidadCalculoVL>
                        <iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32022_V-62614516_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
                    </iic-com:PeriodicidadCalculoVL>
                    <iic-fim:MedidasRiesgoFIM>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.46</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">22.22</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">16.56</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">14.18</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.26</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">31.92</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.09</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">10.76</iic-com-fon:VolatilidadValorLiquidativo>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">20.42</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">16.39</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">19.91</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">24.93</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">18.34</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">16.23</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.19</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">12.40</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadIbex contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.03</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">0.16</iic-com-fon:VolatilidadLetrasTesoro>
                        <iic-com-fon:VolatilidadIndice>
                            <iic-com-fon:VolatilidadElemento contextRef="FIM_T32022_V-62614516_daa">100% S&amp;P 500 NetTR (SPTR500N)</iic-com-fon:VolatilidadElemento>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">21.63</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">18.58</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">26.45</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">19.97</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">15.43</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">13.28</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">34.70</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">13.35</iic-com-fon:VolatilidadElementoValor>
                            <iic-com-fon:VolatilidadElementoValor contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">12.56</iic-com-fon:VolatilidadElementoValor>
                        </iic-com-fon:VolatilidadIndice>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">12.50</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">9.11</iic-com-fon:VolatilidadVaRHistorica>
                        <iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">7.30</iic-com-fon:VolatilidadVaRHistorica>
                    </iic-fim:MedidasRiesgoFIM>
                    <iic-fim:GastosClaseFIM>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_daa" decimals="2" unitRef="pure">1.12</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_da" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpp" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq2" decimals="2" unitRef="pure">0.37</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpq3" decimals="2" unitRef="pure">0.31</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy" decimals="2" unitRef="pure">1.34</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy2" decimals="2" unitRef="pure">1.44</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy3" decimals="2" unitRef="pure">1.35</iic-com:RatioTotalGastos>
                        <iic-com:RatioTotalGastos contextRef="FIM_T32022_V-62614516_dpy5" decimals="2" unitRef="pure">1.53</iic-com:RatioTotalGastos>
                        <iic-com:RatioGastosEstimado contextRef="FIM_T32022_V-62614516_da">true</iic-com:RatioGastosEstimado>
                    </iic-fim:GastosClaseFIM>
                    <iic-com:EvolucionValorLiquidativo>
                        <iic-com:NombreFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">4757_20220930_VL</iic-com:NombreFicheroAdjunto>
                        <iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">png</iic-com:TipoMimeFicheroAdjunto>
                        <iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">5.99</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">IE00BG0R1F40</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|BROWN PLC IRL</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">4265404</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">7.41</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">4352284</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">7.72</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">IE00BZ01QS72</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|AXA</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">6513242</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">11.31</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">6540042</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">11.6</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">IE00BZ1CSN85</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|LM GLOBAL FUNDS</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">8198797</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">14.23</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">8041741</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">14.26</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">LU0106261539</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|SCHRODER INTL</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">7867322</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">13.66</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">7696271</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">13.65</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">LU0210536511</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|JP MORGAN INVES</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">9338206</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">16.21</iic-com:InversionesFinancierasPorcentaje>
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                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">8867218</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">15.72</iic-com:InversionesFinancierasPorcentaje>
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                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">LU0226954369</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|ROBECO LUX</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">9229411</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">16.02</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">9071730</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">16.08</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIIC>
                            <iic-com:CodigoISIN contextRef="FIM_T32022_V-62614516_ia">LU1428951294</iic-com:CodigoISIN>
                            <iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32022_V-62614516_ia">FONDO|VTBL FUNDS LU</iic-com:InversionesFinancierasDescripcion>
                            <dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32022_V-62614516_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">7081968</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">12.29</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">7061602</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">12.52</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                        </iic-com:InversionesFinancierasIIC>
                        <iic-com:InversionesFinancierasIICTotal>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">56008243</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">97.23</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">55007589</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">97.54</iic-com:InversionesFinancierasPorcentaje>
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                        </iic-com:InversionesFinancierasIICTotal>
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                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">56008243</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">97.23</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasImporte>
                                <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">55007589</iic-com:InversionesFinancierasValor>

                                <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">97.54</iic-com:InversionesFinancierasPorcentaje>
                            </iic-com:InversionesFinancierasImporte>
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                        <iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">56008243</iic-com:InversionesFinancierasValor>
                            <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">97.23</iic-com:InversionesFinancierasPorcentaje>
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                        <iic-com:InversionesFinancierasImporte>
                            <iic-com:InversionesFinancierasValor contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="EUR">55007589</iic-com:InversionesFinancierasValor>
                            <iic-com:InversionesFinancierasPorcentaje contextRef="FIM_T32022_V-62614516_ipp" decimals="2" unitRef="pure">97.54</iic-com:InversionesFinancierasPorcentaje>
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                    <iic-com:ProductosEstructurados contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="pure">0</iic-com:ProductosEstructurados>
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                        <iic-com:NombreFicheroAdjunto contextRef="FIM_T32022_V-62614516_da">4200_20220930_DC</iic-com:NombreFicheroAdjunto>
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                    <iic-com:OperativaDerivadosObligacionesOtrosImporteTotal contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">4829437</iic-com:OperativaDerivadosObligacionesOtrosImporteTotal>
                    <iic-com:OperativaDerivadosObligacionesImporteTotal contextRef="FIM_T32022_V-62614516_ia" decimals="2" unitRef="EUR">7566000</iic-com:OperativaDerivadosObligacionesImporteTotal>
                </iic-com:OperativaDerivadosPosiciones>
            </iic-fim:InversionesFinancierasFIM>
            <iic-fim:HechosRelevantesFIM>
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                <iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
                <iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
                <iic-com:HechoRelevanteEndeudamiento contextRef="FIM_T32022_V-62614516_da">false</iic-com:HechoRelevanteEndeudamiento>
                <iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteCambioGestora>
                <iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
                <iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
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                <iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
                <iic-com:HechoRelevanteOtros contextRef="FIM_T32022_V-62614516_da">false</iic-com:HechoRelevanteOtros>
            </iic-fim:HechosRelevantesFIM>
            <iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32022_V-62614516_da">No aplicable
</iic-com:ExplicacionHechosRelevantes>
            <iic-fim:OperacionesVinculadasFIM>

                <iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T32022_V-62614516_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>

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                <iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T32022_V-62614516_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
                <iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T32022_V-62614516_da">true</iic-com:OperacionesVinculadasOperacionesConDepositario>
                <iic-com:OperacionesVinculadasAvales contextRef="FIM_T32022_V-62614516_da">false</iic-com:OperacionesVinculadasAvales>
                <iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T32022_V-62614516_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
                <iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T32022_V-62614516_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
                <iic-com:OperacionesVinculadasOtros contextRef="FIM_T32022_V-62614516_da">true</iic-com:OperacionesVinculadasOtros>
            </iic-fim:OperacionesVinculadasFIM>
            <iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32022_V-62614516_da">
d.1) El importe total de las adquisiciones en el período es 355.872,30 EUR. La media de las operaciones de adquisición  del período respecto al patrimonio medio representa un 0,01 %.
d.2) El importe total de las ventas en el período es 628.977,81 EUR. La media de las operaciones de venta  del período respecto al patrimonio medio representa un 0,01 %.
h) Se han realizado operaciones de adquisición temporal de activos con pacto de recompra con el depositario, compra/venta de IIC propias y otras por un importe en valor absoluto de 556,57 EUR. La media de este tipo de operaciones en el período respecto al patrimonio medio representa un 0,00 %.
</iic-com:AnexoOperacionesVinculadas>
            <iic-com:ExplicacionInformePeriodico contextRef="FIM_T32022_V-62614516_da">
1. SITUACIÓN DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO.

	a) Visión de la gestora/sociedad sobre la situación de los mercados.

El tercer trimestre de 2022 ha sido un período singular, por la elevada volatilidad en unos mercados que reflejaban un entorno convulso en cuanto a datos macroeconómicos, con la inflación como variable destacada, mensajes de bancos centrales y la guerra de Ucrania. Como no podía ser de otra forma, la reacción de los bancos centrales a estas noticias y datos ha sido de gran calado ya que han marcado la dialéctica y la forma de operar de los agentes económicos. Todos los mercados bursátiles en moneda local han dado retornos negativos junto con el hecho de que una potencial desaceleración o incluso recesión también ha metido gran presión a los precios de las materias primas con alguna excepción como el gas natural para desgracia para Europa. Pero estos activos no han sido los más afectados en este periodo ya que hay que destacar por encima de todo, el gran repunte generalizado de tipos de interés que ha arrastrado de forma sustancial las rentabilidades de la renta fija a la baja. 
El ritmo del trimestre ha venido marcado por el flujo de datos de inflación en EEUU que comenzó en el mes de Julio con la publicación del CPI (Consumer Price Index) del mes de junio. Este dato se situó en su componente Core (sin alimentos ni energía) en un 5,9% en base anual, cayendo desde un 6% del mes anterior. Por el contrario, la inflación general, medida por este indicador, continuó escalando al 9,1% en junio frente al 8,6% del mes de mayo. Este hecho unido a que los precios a la producción también tuvieron un patrón similar hicieron pensar al mercado que la presión inflacionista podía estar cerca de hacer pico. La consecuencia de este análisis hizo tomar cierto aire a las bolsas por el plazo de aproximadamente un mes: desde el 15 de Julio al 15 de agosto. Las TIRes de los bonos siguieron el mismo patrón, cayendo desde niveles máximos, basándose en que los precios podían estar cerca de tocar máximos. A pesar de ello, esta percepción se revirtió en el mes de agosto con unos datos de IPC que confirmaban la persistencia en las tensiones inflacionistas, poniendo todo el foco en la reunión de los banqueros centrales en Jackson Hole donde el presidente de la Reserva Federal norteamericana subrayaba que la lucha de su institución para reconducir los precios no iba cejar incluso a costa de un mayor sufrimiento para la economía, familias y empresas. 
De manera consecuente, los movimientos y las decisiones de la Reserva Federal confirmando su tono halcón en cuanto a la evolución de los tipos de interés, no ha hecho nada más que ir reforzándose reunión tras reunión. Concretamente en la reunión del 27 de Julio dio continuidad a las subidas de 75 puntos básicos situando los tipos en el rango 2,25%-2,50%. El 21 de septiembre también llevo a cabo otra subida de tipos de interés de 75 puntos básicos hasta niveles del 3,00%-3,25%. Los mensajes y las actas de las reuniones siguen transmitiendo el hecho de que la autoridad monetaria norteamericana quiere recuperar el terreno perdido en cuanto a credibilidad ya que los mercados en algún momento han interpretado que sus decisiones se estaban produciendo con cierto retraso respecto a lo que la economía y su recalentamiento aconsejaría.  
Por lo que se refiere al Banco Central Europeo, el 8 de septiembre asistimos a la mayor subida de tipos de interés de la reciente historia de la Eurozona: 75 puntos básicos a imagen y semejanza de los movimientos en EEUU, si bien hay que destacar que la crisis inflacionista en Europa tiene raíces totalmente distintas a la norteamericana. En Europa estamos hablando de un incremento de precios por el lado de la oferta y por tanto más difícil de controlar mediante política monetaria, mientras que en EEUU el movimiento se debe a una economía recalentada donde la demanda y el mercado laboral se mantienen firmes y sólidos. El mercado estará atento los próximos meses a las consecuencias de esta restricción de las condiciones financieras a ambos lados del Atlántico por sus efectos en el crecimiento económico. Parece que los mercados ya descuentan una recesión técnica en Europa con mayor probabilidad que en EEUU.   
Como consecuencia de todos estos movimientos, y como no podía ser de otra manera, los datos macroeconomicos y las divisas se han visto afectados en mayor o menor medida a ambos lados del Atlántico y de forma global. Así por ejemplo el indicador de actividad manufacturera en ISM en EEUU ha corregido hacia niveles de 52,8 desde 56 (por debajo de 50 implica recesión). El ISM de servicios también ha corregido desde niveles de 68 a niveles de 55. Por lo que se refiere a uno de los sectores más afectados por la evolución de los tipos de interés, el inmobiliario, el desplome en el número de casas vendidas en EEUU es significativo. Esto unido a la también acentuada caída del número de casas iniciadas y al número de visados expedidos ponen de manifiesto el efecto que la Reserva Federal está teniendo en una de las fuentes de riqueza, pero también de desequilibrios de la economía americana. 
El gran debate actualmente gira en torno a si llegaremos a entrar en una recesión o no y si, como consecuencia de eso, los beneficios de las empresas y el comportamiento de los mercados mantengan una tendencia negativa. Parece que, en los indicadores adelantados como puede ser la pendiente de la curva de tipos en el caso americano, los tipos a 2 años frente a los tipos a 10 años están invertidos en TIR, es un síntoma que históricamente ha desembocado en recesiones. En el caso europeo esto ha ocurrido puntualmente en el mes de septiembre, pero se ha revertido. Sin embargo, en términos de empleo, indicador que suele ser tardío, las noticias siguen siendo esperanzadoras. Por tanto, estamos en un entorno complejo donde si se da una recesión, muy probablemente sea de carácter técnico y corta en el tiempo.  
Respecto a este último mensaje será de gran importancia lo que ocurra con la guerra de Ucrania, donde a lo largo del trimestre hemos asistido a un cambio en la dirección de los acontecimientos. El ejército ucraniano parece que retoma la iniciativa y libera grandes partes del territorio ocupado por Rusia desde febrero de este año 2022. No se vislumbra un horizonte optimista en relación con la finalización de la guerra, pero se abre un escenario diferente con un alcance difícil de modular pero que imprime algo de optimismo a la evolución de los acontecimientos. La reacción por parte de Putin y su gobierno a estas noticias es lo que genera la máxima incertidumbre por la potencial escalada en el conflicto.  
Por último, cabe destacar la evolución de la divisa americana. El dólar ha sido moneda refugio global, no sólo por la incertidumbre económica sino también por la fortaleza de la economía norteamericana acompañado de un ciclo de tipos mucho más avanzado que ha atraído capitales de todo el mundo. Su apreciación contra el Euro, la Libra, el Yen o el dólar canadiense o las divisas emergentes ha sido la tónica del trimestre.   
Bajo este entorno, y teniendo en cuenta que a mediados del mes de agosto la foto del trimestre pintaba de una manera muy distinta, las bolsas en general han tenido un trimestre de comportamiento que ha continuado siendo negativo como el trimestre anterior. Así, por ejemplo, el SP500 ha caído en el trimestre un -5,28% frente a la abultada caída del -17,75% del trimestre anterior. Por su parte el NASDAQ ha corregido un -4,11% lejos del -23,64% a cierre de junio. 
En materias primas las caídas de precios han sido generalizadas especialmente en el petróleo que ha corregido un -16,49% ante los síntomas de ralentización de la demanda. Por el lado opuesto tenemos el gas natural que, sometido a la presión de la guerra en Ucrania, ha continuado su ascenso en este periodo con un +24,45%. 
Por último, y en materia de divisas, la apreciación del dólar contra el euro ha sido de un 6,51%. 

	b) Decisiones generales de inversión adoptadas.

El objetivo de gestión del fondo es seleccionar y combinar los mejores fondos de renta variable norteamericana en cada momento. En el periodo, no se han realizado cambios en la cartera. 

	c) Índice de referencia.

La gestión toma como referencia la rentabilidad del índice Standard &amp; Poor's 500 Total Return Net en euros, únicamente a efectos informativos o comparativos. 

	d) Evolución del Patrimonio, partícipes, rentabilidad y gastos de la IIC.
En el periodo, el patrimonio del fondo ha subido en un +2,1% mientras que el número de partícipes se ha mantenido estable. Si detallamos el desglose de las diferentes clases, por partícipes y patrimonio, la variación ha sido:
			Patrimonio	Partícipes
Clase Cartera	88,47%	 	83,33%
Clase Estándar	1,25% 		-0,57% 
Clase Plus	0,86%		-3,51%
Clase Premium	1,63%		-11,11% 
La rentabilidad neta obtenida por el participe, ha sido positiva para todas las clases. La rentabilidad neta de la clase Cartera ha sido de 2,04%, la clase Estándar ha obtenido una rentabilidad de 1,54%, la clase Plus 1,72%, y la clase Premium un 1,90%. Salvo la clase Estándar, la rentabilidad es mejor a las de su índice de referencia, que obtenía en el periodo una rentabilidad de 1,57%. El dato concreto de rentabilidad es diferente para cada una de las clases comercializadas debido a las diferentes comisiones aplicadas a la cartera del fondo.
Durante el periodo las distintas clases han soportado gastos que varían por las diferentes comisiones aplicadas para cada una de ellas. Los gastos directos soportados en el periodo por la clase Estandar suponen el 0,56% del patrimonio, mientras que para la clase Plus han sido del 0,39%, el 0,21% para la clase Premium y del 0,07% para la clase Cartera. Los gastos indirectos para todas las clases fueron de 0,17% durante el trimestre.

	e) Rendimiento del fondo en comparación con el resto de fondos de la gestora.

Respecto a las rentabilidades comparadas con los fondos de la gestora que comparten la vocación inversora de Renta Variable Internacional, señalar que todas las clases han sido superiores a la media de fondos de la gestora de la misma vocación, que fue del -0,22%.

2. INFORMACION SOBRE LAS INVERSIONES.

	a) Inversiones concretas realizadas durante el periodo.

La bolsa americana ha cedido en el trimestre cerca del 5%, pero la apreciación del dólar americano frente al euro, ha más que compensado estas pérdidas. Por sectores, lideraban las correcciones sectores sensibles al repunte de tipos como inmobiliario y telecomunicaciones, mientras que consumo discrecional, energía y financieros, caían en menor medida.  

En este entorno, CaixaBank Bolsa Selección USA ha tenido un comportamiento positivo, ligeramente superior al índice de referencia S&amp;P 500 medido en euros. 

El fondo que más contribuía era el fondo de estilo valor, JPMorgan US Valud Fund, que se beneficiaba del elevado peso en compañías de los sectores de energía y financieros. También destacaba el buen comportamiento del fondo de pequeñas compañías Neuberger Berman US Small Cap Fund, que lograba una excelente selección de valores en industriales y en tecnología.

Por el lado negativo, resaltar el mal comportamiento del fondo de estilo crecimiento Brown Advisory US Equity, lastrado por la mala selección de valores en software, donde las posiciones de mayor convicción sufrían caídas de doble dígito. 

Por último, en su conjunto, los fondos sin sesgo de estilo han tenido un comportamiento similar al índice. 

En el periodo, no se han realizado cambios en la cartera.  

	b) Operativa de préstamo de valores.
		N/A
	
c) Operativa en derivados y adquisición temporal de activos.		

El fondo ha realizado operaciones con instrumentos derivados complementando las posiciones en fondos para gestionar de un modo más eficaz la cartera. El grado medio de apalancamiento en el periodo ha sido del 12,45%.
	
d) Otra información sobre inversiones.

El porcentaje total invertido en otras instituciones de inversión colectivas supone el 97,23% al cierre del periodo, destacando entre ellas: Franklin Templeton Investments, Robeco Invest SL. y J.P. Morgan Asset Management. 
La rentabilidad media de la liquidez en la cartera, en términos anualizados, se ha situado en el 1,21%.

3. EVOLUCIÓN DEL OBJETIVO CONCRETO DE RENTABILIDAD.
	N/A

4. RIESGO ASUMIDO POR EL FONDO.
La volatilidad para las clases Estándar, Plus, Premium y Cartera del fondo ha sido del 16,46%, superior a la de la letra del tesoro a un año, e inferior a la del índice de referencia del fondo, el S&amp;P 500, que ha sido del 18,58%. 


5. EJERCICIO DERECHOS POLÍTICOS.
	N/A

6. INFORMACIÓN Y ADVERTENCIAS CNMV.
	N/A

7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS.
	N/A

8. COSTES DERIVADOS DEL SERVICIO DE ANÁLISIS.
	N/A

9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).
	N/A

10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO.

En este entorno, la prudencia en la exposición a activos de riesgo continúa primando en nuestra visión de los mercados. Tanto la exposición cauta a las bolsas como la baja duración continúan siendo el eje vertebrador de nuestra política de gestión de fondos y carteras. Este ha sido el hilo conductor de nuestra aproximación a los mercados a lo largo de todo el año 2022. En el caso de la renta variable volvemos a estar a las puertas del comienzo de la presentación de resultados de este tercer trimestre y continuamos a la espera de confirmar la desaceleración en los beneficios empresariales como consecuencia de todos los indicadores adelantados y encuestas que ponen de manifiesto que el entorno empresarial va a ser complejo los próximos meses. 
El momento sigue siendo de extremada incertidumbre. Hemos asistido a un trimestre único en cuanto a expectativas y movimientos de tipos de interés e inflación se refiere. La posibilidad de que finalmente estemos ante un escenario de recesión técnica se ira viendo en las próximas semanas, pero no en meses. También habrá que estar atentos a dicho flujo de datos e información debido a que los mercados descuentan la coyuntura con plazos desde los seis meses al año y por ello no podemos descartar un giro de los mercados financieros más violento en el plazo de uno o dos trimestres, dependiendo de la profundidad de los desequilibrios y del control de la inflación por parte de los bancos centrales.  
El CaixaBank Bolsa Selección USA está invertido en 8 fondos de gestoras internacionales. El mayor peso de la cartera se mantiene en los sectores de tecnología y salud, donde creemos que las empresas están mejor posicionados para beneficiarse de tendencias estructurales como la digitalización y el envejecimiento poblacional. Además, mantenemos exposición al segmento de pequeñas compañías por su sesgo doméstico. Por estilos, seguimos manteniendo un mayor peso en fondos de estilo valor que en fondos de estilo crecimiento. Los próximos cambios deberán ir encaminados a neutralizar el sesgo al estilo valor una vez que se estabilicen los tipos de interés.
</iic-com:ExplicacionInformePeriodico>
            <iic-com:AdvertenciasCNMV contextRef="FIM_T32022_V-62614516_da">No aplicable
</iic-com:AdvertenciasCNMV>
        </iic-fim:DatosFondoCompartimentoFIM>
    </iic-fim:InformeFIM>
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