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<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S22025_V-66043803_da" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S22025_V-66043803_da" decimals="2" unitRef="euro">0.88</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="euro">1.75</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S22025_V-66043803_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S22025_V-66043803_da" decimals="2" unitRef="euro">0.10</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="euro">0.20</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">4.59</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">-0.12</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">7.08</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">3.50</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">-5.51</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">27.67</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">-15.43</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">-15.43</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">-2.46</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">-3.54</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dly3">2022-02-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">1.50</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">7.04</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">4.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_daq">2025-11-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">17.92</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">10.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">16.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.76</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">12.57</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">12.61</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">6.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">8.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">8.48</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">8.49</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">8.27</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">9.28</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">9.28</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">1.98</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.49</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">1.98</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">2.01</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">1.99</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy5" decimals="2" unitRef="pure">1.99</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66043803_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66043803_ia">false</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-66043803_da">64047112C2001202689728891.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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SVtUq88IxtsdFWsqkIRtqvxCiiisTnCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKz9G/48ZP+vu5/wDRz1oVn6N/x4yf9fdz/wCjnoA0KKKKACiiigDz7/hJb/8At3Z/aF59o/tb7F9j+xj7F5Xm4z9o2f6zy/m2+Znf8u2rui6pqbp4a1S51Oa4h1/raNFGEt90DzrsKqG4Ee07i2c9q0P+EYn877N/aEf9j/bvt/2b7OfN87zvP/1u/G3zPmxsz2zijS/DV3ZS6dFcajBPp+lkmwgS0McifI0a733kNtR2XhV96AFv31HUvElxpllqs2nJaWUVyWhijcyvK8qqG3q3yjyTwME7utc7D4l1XVfDWpeJ4dRltYtMs4rj7FHDG0cx+yx3LhyyluRLtG1lxjvXRSaTrc17JqNtqFnY3cqvbTB7MzK8KSyGEjEi4cK5ySSCWPyjpVU+DJYLSfTLDUIYNHu4I4Lq3ktfMkZViWE7HDgLmNFU5VunFAG14iOPDOq5z/x6SjgZ/gNadZviH/kWtV/685v/AEA1pUAFFFFABRRRQAUUUUAY/ifS5NY0b7FEXBeeLeUIDBN67yCeMhdxrXVQihVGABgCloqnNuKj0Rbm3BQ6L9f+GCiiipICiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKz9G/48ZP+vu5/9HPWhWfo3/HjJ/193P8A6OegDQooooAKKKKACiiigAooooAjuLeK7tpbadd0UqGN1yRlSMEZHtVH+w7T/ntqH/gxn/8Ai60qKAM3+w7T/ntqH/gxn/8Ai6P7DtP+e2of+DGf/wCLrSooAzf7DtP+e2of+DGf/wCLo/sO0/57ah/4MZ//AIutKigDN/sO0/57ah/4MZ//AIuj+w7T/ntqH/gxn/8Ai6ybPxjYDw9Lft9umjtNEg1eR5UjEkkUiSEcKQvmfuWyBhckY46Tz+L7WDVp7FrC/MdveQ2M12I08lJZVjMYzu3EEyovCnBPOBgkAvLoVqFAM+oEgdf7Qn5/8fpf7DtP+e2of+DGf/4unapZX175S2urzadGu4yNBDG0jdMYMisoHXPyknjkY5wLZtZ1Dw+mpXPiKTT4oY5T5sFrF++VZHCTPvVvlaMI21QvU88jABu/2Haf89tQ/wDBjP8A/F0f2Haf89tQ/wDBjP8A/F1LpE93daLYXF/ALe8lt43nhH/LOQqCy/gcirtAGb/Ydp/z21D/AMGM/wD8XR/Ydp/z21D/AMGM/wD8XWlXPT+L7WDVp7FrC/MdveQ2M12I08lJZVjMYzu3EEyovCnBPOBgkAv/ANh2n/PbUP8AwYz/APxdJ/YVruJ8/UMY6f2hP/8AF1Sk8XWsc86fYr14kaaOKdVQpcSxKxeKP5t24eW45ABKnnitDT9ZtdTuJorXe6xRRSGXA2HzAWAHOc7cE8dGH4ADf7DtP+e2of8Agxn/APi6P7DtP+e2of8Agxn/APi6x5I9esNWsLddda9lvfOWWOW0jEVuBGxEqKoD7Q/lqVZ2zv6g81Y07+07LxKNOn1WfU7d7Np5XniiRreTeoQDy1UbXBk4OSPL680AaH9h2n/PbUP/AAYz/wDxdH9h2n/PbUP/AAYz/wDxdaVFAGb/AGHaf89tQ/8ABjP/APF0f2Haf89tQ/8ABjP/APF1NqV+2n26yR2N3eyO4RIbVFLE4J5LEKo4PLEDoOpArmz4vkuNY0h7Ozvpbe5tL/zLJYk80TQTQxkMScDbmUfewe2TtoA3ToVqSP3+oDB5/wCJhPz/AOP0v9h2n/PbUP8AwYz/APxdQWniW01DVYbGyguLhZLOG9+0oF8pYpfM2EksDk+WeAD1HbOKXiVdZsrW81Wz1mVWhUG009LeMxzvwBG5YFyXbgFSuMjg4yQDU/sO0/57ah/4MZ//AIuj+w7T/ntqH/gxn/8Ai6wdZv8AUdI12xzrFzI95exxR2hsQtoImfBBl2kiQLkjMnzMAAvNdhQBm/2Haf8APbUP/BjP/wDF0f2Haf8APbUP/BjP/wDF1pVn63rFvoOkT6ldLI8UO0FYgCzFmCqBkgDJI5JAHUkDmgBv9h2n/PbUP/BjP/8AF0f2Haf89tQ/8GM//wAXVZfEinT47htL1BLmWYwRWTiMSyvsL4Rt/lsNgLbg+OCM5GKrzeMbVTYx2+najdz3kc8iwwRoWj8h0SVX3MACrPjqclSAScAgGguhWoUAz6gSB1/tCfn/AMfpf7DtP+e2of8Agxn/APi6e0ratosc+lXywi6jSSG58sPhGwdwU8ZKnjPAJBIPQ4US6z9o1XThrt1Jb2ghk+3m0ie4BIcyRKqoELACJgdh4kxgnBoA2v7DtP8AntqH/gxn/wDi6P7DtP8AntqH/gxn/wDi6z/B+qT6pY3xlupbpLe8eCKaeHyZ2UKpPmx7V2MGLDG1cgKcDNdFQBm/2Haf89tQ/wDBjP8A/F0f2Haf89tQ/wDBjP8A/F1pVyN14gvLfxxe2s6XcWm2FjbyIqLCVupp5HjVclt4yyhVHyjIfccbcgG5/Ydp/wA9tQ/8GM//AMXSf2Fa7ifP1DGOn9oT/wDxdYuoeKpRJozW1rdxSPqjWd5YlI2mz9lmkWMkMVGSIm3BsY6kDNb9rff2tpLXFi/kyOJI1MybvKlUlGDKDyVcEEA84OD3oAj/ALDtP+e2of8Agxn/APi6P7DtP+e2of8Agxn/APi6zLSa/wBK157W81iXULIWL3VxNcxxIbZgyhcGNVG1h5hwckeX1pPB2r6jq/8AbcmofL5WoBbaIoFMULW8Mqq3+0PMOc9ye2KANT+w7T/ntqH/AIMZ/wD4uj+w7T/ntqH/AIMZ/wD4utKigDN/sO0/57ah/wCDGf8A+Lo/sO0/57ah/wCDGf8A+Lp2u3yaZ4e1O/lknjjtbSWZnt1UyKFQklA/ylhjjdxnrxVebxJZwfbd0c5+x6hb6fJhRzJN5O0jn7o89Mnrw3B4yASnQrUkfv8AUBg8/wDEwn5/8fpf7DtP+e2of+DGf/4uqug3l9qehXcjXCi6F7fwRSvGCEEdzLHHlRjICqo6gnHXJzVa0mv9K157W81iXULIWL3VxNcxxIbZgyhcGNVG1h5hwckeX1oA0/7DtP8AntqH/gxn/wDi6P7DtP8AntqH/gxn/wDi6y/B2r6jq/8AbcmofL5WoBbaIoFMULW8Mqq3+0PMOc9ye2K6agDN/sO0/wCe2of+DGf/AOLo/sO0/wCe2of+DGf/AOLrSooAzf7DtP8AntqH/gxn/wDi6P7DtP8AntqH/gxn/wDi6xrrxRJN4k0awsobpLaXUprWa5aNDFP5dvOXRTksCsiLzhc7SASAaktPFsD6Tps1vaarqXn2EF5IyRRmWOKQfK8iqRljhvljB5U4GMUAag0K1A5n1A8/9BCf/wCLpf7DtP8AntqH/gxn/wDi6m1K1vLu3WKz1BrFi4LzRxK77cHhdwKg5xyQ3GeOcjAt9W1G10jUY3uPtlyl8bHTrmSNVNwxVRuYKADscyBioHEROKANn+w7T/ntqH/gxn/+Lo/sO0/57ah/4MZ//i6h8J31xqfg3Q7+8k8y6utPt5pn2gbnaNSxwOBkk9K2KAM3+w7T/ntqH/gxn/8Ai6P7DtP+e2of+DGf/wCLqbVtSh0bRr7VLhZGgsreS4kWMAsVRSxAyQM4HqKwbjxzb2kd29xo2rRCziW5uA0ceY7c7sTEb/u/I3y/f+U/LxQBsf2Haf8APbUP/BjP/wDF0n9hWu4nz9Qxjp/aE/8A8XUF/wCJI9O1FLabTdQNu08Vu16I1EKySFVQcsGIJZRlVIBOCRg4fB4is7i+js0jm+0PczW5QqMoYhksefukFMd/nXgc4AJf7DtP+e2of+DGf/4uj+w7T/ntqH/gxn/+LqDW7a+dZLuPxBLpdpBCXIht4nywySzl1bK4xwoU9fm5GOTi8QX2o6i0epa1qmhvDa2qzw2VkkkUU7xiSTzJXhkCY3qBuZRx+NAHZ/2Haf8APbUP/BjP/wDF0f2Haf8APbUP/BjP/wDF1pUUAZv9h2n/AD21D/wYz/8AxdH9h2n/AD21D/wYz/8AxdP1XVY9KhhY281zNPKIYLeDbvlfBbA3FVGFVjkkDCmqL+Kbc2ltJa2N7eXE4lItIBH5qeUwSXO5wvyMQpwTyeM0AWjoVqRxPqA5/wCghP8A/F0v9h2n/PbUP/BjP/8AF1R03xBc6h4svdMOnXENnFp9tdxzyqqEmVpAQVLbh9zABUEFHzjK5h8SrrNla3mq2esyq0Kg2mnpbxmOd+AI3LAuS7cAqVxkcHGSAan9h2n/AD21D/wYz/8AxdH9h2n/AD21D/wYz/8AxdczYay+o+JLvzvEOqWsUeotbw2sdlGLVhGQhRpmhPzMytwJA3OBiu4oAzf7DtP+e2of+DGf/wCLq5aWkNlbrBAGEYLN8zlySSSSSxJOSSeamooAKKKKACiiigAooooAKKKKACiiigAooooAKgvLpLGzlupI5pFiUsUgiaR29lVQST9KnooA88tfA+p3fg+0sxqS6bLd+HbfSb+KS2EzLsjcDad4AIMrg9cjptPNdHceGPtH9pf6Zt+26raal/qs7PI+z/J153fZ+vGN/Q456CigDB1vSda1S3ghttWsrdFlkaeOSxeRJ4yTsRgJVIAGN3OGI6AErVa90XxLeSWTnXdLCwLmSFtKkMUkm7KvtFwCNo24BJGQW6429PRQBHAJlt4luJI5JwgEjxoUVmxyQpJIGe2Tj1NSUVXN03myIltLJsO0spUDOAe5HqKALFc/ceGPtH9pf6Zt+26raal/qs7PI+z/ACded32frxjf0OOdj7RL/wA+U/5p/wDFUfaJf+fKf80/+KoAxrXwzJb6pFK16j2FteT31tbiAh0mm8zeWk3YZf30mBtGNw5OKXw14abwzYfY7e8EyNdNLI0kXJi27I41w3GxViXJzkIeBnI2PtEv/PlP+af/ABVH2iX/AJ8p/wA0/wDiqAMDT9E8TWk9xLPr2mXEk4fdKdKdZBw3lgHzyoVSQdoXkZ7sWqz4f0nWdLZ11HVbG+RwWd4rB4ZZJOPnZjM4PAxgKAOAMAYrW+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqALFFV/tEv/PlP+af/ABVH2iX/AJ8p/wA0/wDiqAM/xHokmu2EVtHdLAY5hKVkjMkUoCsNkihlLL82cbhyo+lYuneCLzR4tM/s7WIYpbFL6MFrEFHW5nWXGwONu3bgYPXB4A2nqvtEv/PlP+af/FUfaJf+fKf80/8AiqAMnTvDf9jSSvp1yqAaXbadbrNEXEfkebtZsMCwPmjI+X7vXniPUNH1+41w31prWnpbooFvbXWmvN5LYwzArOmWOTyRwOB1Odr7RL/z5T/mn/xVH2iX/nyn/NP/AIqgDJudE1G+vFS81WObTEuUulg+ybZtyOJEUyBsbQyr/BkgAFjyTvVX+0S/8+U/5p/8VR9ol/58p/zT/wCKoAsVT1Wzk1DTJ7SKdIXlXbveFZVxnkMjcMpHBHHBOCDzUn2iX/nyn/NP/iqPtEv/AD5T/mn/AMVQByUfw9g/sAadO2mzsl819DC+nZsomKGPYtuX+5hmbG/7zFvamHw3qOn6xoFrpNxBara6dfLJcR6cogDSTW7bBGhULn5ivOfkyd3zZ7D7RL/z5T/mn/xVH2iX/nyn/NP/AIqgDNOjXtp4fGkaNqMVkkFpFbWk0lt5zQ7OCx+YBsqFAHGCCTuzgV7PR/EFppxt11rT0kRw8Tw6a4Vvvb/NDzMz7iQchlbIySckVtfaJf8Anyn/ADT/AOKo+0S/8+U/5p/8VQBV0fS301LqS4uFuLy8n+0XMqR+WjPsVBtXJ2gKijBJPHU1pVX+0S/8+U/5p/8AFUfaJf8Anyn/ADT/AOKoAsVzuseE7fWrnUpLmSOSK9trSHyJYd6BreaSVSwz86lpACvHCnnnja+0S/8APlP+af8AxVH2iX/nyn/NP/iqAOYt/BUtnY2CWN5p9lc2moNfg2mmJDAWMDw7fKVgcYcEksWOCMjjbsWWlXWnaabS0vIVdluJHke3LZuJXMm8DeMKGZzs5zkfMMc3/tEv/PlP+af/ABVH2iX/AJ8p/wA0/wDiqAOfsfDGoPp93puvalZ6jZXcZW4MFrLbTTOcZZpBO3GBjAAGMAYAxVzw/wCGYPD11q00F1dzDULhJttxcyzGMLEiYzI7EnKk7uDgqvRFrU+0S/8APlP+af8AxVH2iX/nyn/NP/iqALFFV/tEv/PlP+af/FUfaJf+fKf80/8AiqAMfxwss3gjWbS3t57i5vLOW1hjhiLlpJEKrnHQZIyxwAOSaq3/AITvLrU7mWHV0hsbrULXUZrc2u9zLAYeA+4YVlgTjbkHnOPlrovtEv8Az5T/AJp/8VR9ol/58p/zT/4qgDOsNIvNMsJ7W1voR5kt5OHe3LFZJpmlQ/fGVTewI/i4OV6GhY+GNQfT7vTde1Kz1Gyu4ytwYLWW2mmc4yzSCduMDGAAMYAwBiug+0S/8+U/5p/8VR9ol/58p/zT/wCKoAy/D/hmDw9datNBdXcw1C4SbbcXMsxjCxImMyOxJypO7g4Kr0Ra3Kr/AGiX/nyn/NP/AIqj7RL/AM+U/wCaf/FUAWKKr/aJf+fKf80/+Ko+0S/8+U/5p/8AFUAYMfhWeLWLK4TUwLC01CfUI7T7P8xeZJQ4L7um6ZmHHHIOeCI7Lwne6VZWEOmawkEsOnW2nXE7Wm9pEhDbWQFsI2Xc8hxyODiui+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqAKGs2GsX9jLBYatBYu0ysshtWciIKNyHEinJbPzqVIBwBkbqqL4XF9Y2sGtTpLJZSFrV9LM+nrEpXbjCTEk43DOehxjrna+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqAKfhvRV8O+GtN0dJ5JxZW6Q+a5YlyByfmJIGei5wowBwBWpVY3bJt32syKWC7iUwCTgdG96s0AZ+u6Z/bfh7U9J87yft1pLbebt3bN6Fd2MjOM5xkVn6x4Y/tX+3/APTPK/tfSl03/VbvK2+f8/Ubv9f04+71546CigDj9Y8Dvq/iFNTfUYwiXdtdIktt5kkZhZG2RuXARG2HOFzlickfKZtH0sP471vW1juEgZEt4xNE0YMvAmZQwBKlYoBuHB2cZHNdVRQBzuqaPr99cWUkOtafHHBGplgm015I5Zwc+ZgTqQBjhSWweckgEJqug6zq9lcafca3biyvbfyLtFscPhk2v5TeZ8gPJwwkIz16Y6OigAooooAzNZ0uXUktJba5S3vLKf7RbyyRGRA2x4zuUMpIKyMOCOuc8Vmr4YubSK0l07UIodRg+07p5rYyI/2iUSy4QOuMuoI+Y4xjmulooAxI9FvbfVrjUYdSR5ptNis2NxbbiZYmkZJTtZRjMr7kAGeMFccwaho+v3GuG+tNa09LdFAt7a6015vJbGGYFZ0yxyeSOBwOpz0VFAGBeaHqeoXSx3WsRvpiXcd0sItMTZjkWVE8wNt2hlX+DOByc81v0UUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABWRqdxLaaPrlzA+yaGOSRGwDhhCCDz71r1jaxG8uheII40Z3eGVVVRkkmEYAFXTtzq/c0pW9pG/dHi//CyPFv8A0Fj/AOA8X/xNd58M/E+seILrUU1S8+0LCiFB5aLgknP3QPSvK/8AhHtb/wCgPqH/AIDP/hXo/wAJdNvrC81Q3llcW4eOMKZomTPLdMivo8fSw6w8nBK/lbufWZnRwscLN04xT02Svuj0O11Lz9Wv9Okh8qW18t0O7PmxOOH6cfMsi45+7nvWfY+Jvt3iIaalni3dboxXPm53/Z3hjf5cf35XXr/yzz/FwzxNBqMEltqmjw+bfIrWhXGQUlwFYj0SQRsfRd/rWfdRweGNf8PEW2oS2Ntpd3a+bbWU1yQ5e1K7/LViCwRzk9SDXzJ8edlVTVZpLbR72eJtssdvI6NjOCFJBpNN1ODVbdp7eO7RFcoRdWktu2cA8LIqkjnrjHX0NN1lGk0PUERSztbSBVUZJO08Crp251fuDPBP+FmeL/8AoMH/AMB4v/ia7z4YeK9b8Q6nfw6re/aI4oVZB5SLg7sfwgV5V/wjmuf9AbUf/AV/8K9G+EOl6hYavqL3ljdWytAoUzQsgJ3dsivuM1oYOODm6cYp+SV90csHLmVzvL3WdY/4SGfSdJ0uxufs9pDcyS3d+8H+seVQoCwvnHlE5JHUVZ07WJZbi7s9Ut4LO7tIY7iURXBli8py4Vg5VT1jfOVGMe9ZF74dTV/G2pzXL6nbxf2XaRxT2d5PbAt5lyWGY2AcqChwc43D15zl0G9tfCWo6VEL0ajBdQPLf7jNLeRJKjl1aXcGcoGBQ5AbIxtYZ+EOo7CHXNIudP8A7Qg1Sxlst4j+0JcI0e8kKF3A4ySQMepFZl/448OWOlDUhrGnz2v2uK0MkV3GVV3cLyc4+UEuR1CqT2rm59KGo6bfSqdd1P7Vf6Wkx1OxSEPHHdIW2xrFG2ApO5mXGAOcKcW/EljcjW9VuobG4eFY9FlJhgZi4hvpZJNoAyzKgBwMnBHHIoA6eTxJoUMlrHLrWnI92ivbq10gMyt90oM/MD2I61Lqmpf2YLOR4d8E1ykEsm7Hlb8qrYxzlyi9sbs9q898az6hqOl+Irez0/UoxeWe62itNHLPe5hHzSyMh2Mp+XYdrjZxyQB6PqVhDqmm3NjPnyriNo2K8EZHUHsR1B9RQBDeap9m1Ww09IhJJc+Y7kvtEUSL8znjn5mjXHH3s9qZbeI9CvI7qS11rTp47RS9w0V0jCFR1LkH5QMHk+lYdjBqs+k6xqupabHc6m9q1pFZSABJhErAjB42ySFz7qUz0rk9Tg1PVRqjxwardZ8LajbKZNJNqglbydsUaFQ5PDYBLA/wk4agD0q31myvbxYrO+sLiMLL5hjulZ1eMoCAozkDf8xyNpKjB3cUb3xfpEehaxqWm39lqb6Zay3MkFtdIx+RS20lc7c4xnFUtdspodatnsdKW7ih0LUIltyn7qRy1tsiY9BuCEYPYH0rkNTg1PVRqjxwardZ8LajbKZNJNqglbydsUaFQ5PDYBLA/wAJOGoA9A1HxTp1toOs6nYXVrqD6XbSzSwwXCkhkQtsYjO0nGOR+FX7jVtNtL2CyudQtYbu4/1MEkyrJL/uqTk/hXC67HJrGi6kulaTf20Vv4bvrNrV7N4iZXWPyo0BH7zGxxlMj5hgnNSa9pdzLq2t293feIlt9SkjNvb6ZZxSo6eVGhBleJvLYOrH5nQDII5yaAOy1nU/7IsY7nyfN33dtbbd23HnTJFuzg9N+cd8Y4601fEOiNqCaeusaeb12ZEtxcp5jMpIYBc5JBVgfQg+lVfFkE1zo9ukEUkrjU7ByqKWIVbuFmPHYKCSewBNc+ukSp4TdV0+Rbl/FH2pwITvZf7V3eYeM48oA7v7vPSgDd0fxnoGtadd31vqlkILOWRLhjcxkRKsjIrsQcKr7Cyk9QRWg+uaRHp8V++q2K2U2fKuGuEEb4BY7Wzg8Kx47KfSuJa3vjpi2yHVrF9O167u7qS2si7tDLLctG0QeNll/wBZGxChiPQHFT2mk+ZPoc6Jq93E+vyXksupWyRuMWcyiTYiJ5a7wmNyqdxz3GQDqX8T6BHLFE+uaYskzKsaNdxguWVWUAZ5JDqR6hge4qW813SNPvIrO91WxtrqbHlwTXCI754GFJya5LVtHl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</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">-2.46</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">-3.54</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dly3">2022-02-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">1.51</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">7.04</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">4.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_daq">2025-11-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">17.92</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">10.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">16.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.76</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">12.57</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">12.61</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">6.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">8.21</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.21</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">8.41</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">8.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">9.06</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">9.06</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">1.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.30</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.30</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.29</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">1.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">1.21</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">1.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy5" decimals="2" unitRef="pure">0.34</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66043803_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66043803_ia">false</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-66043803_da">64048112C2001202689747141.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">-15.04</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">-15.04</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">-2.46</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">-5.64</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">-3.54</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_daq">2025-10-10</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S22025_V-66043803_dly3">2022-02-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">1.50</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">7.04</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S22025_V-66043803_dly3" decimals="2" unitRef="pure">4.24</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_daq">2025-11-10</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S22025_V-66043803_dly3">2024-11-06</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S22025_V-66043803_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">17.92</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">10.94</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">28.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">16.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">11.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">17.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">16.37</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">11.76</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">12.57</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">14.65</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">13.49</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.01</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">0.07</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S22025_V-66043803_daa">Renta Variable Internacional</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">12.61</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.98</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">6.96</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">19.73</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">11.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">9.48</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">15.09</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">8.24</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">8.24</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">8.44</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">8.43</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">8.25</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">7.55</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">9.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">9.05</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daa" decimals="2" unitRef="pure">1.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_daq" decimals="2" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq" decimals="2" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq2" decimals="2" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpq3" decimals="2" unitRef="pure">0.37</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy" decimals="2" unitRef="pure">1.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy2" decimals="2" unitRef="pure">1.56</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy3" decimals="2" unitRef="pure">1.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S22025_V-66043803_dpy5" decimals="2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S22025_V-66043803_da">false</iic-com:RatioGastosEstimado>
<iic-com:AplicacionRatioGastos contextRef="FIM_S22025_V-66043803_ia">false</iic-com:AplicacionRatioGastos>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S22025_V-66043803_da">64049112C2001202689764422.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US7757111049</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US5324571083</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">KYG040111059</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">CH0012221716</iic-com:CodigoISIN>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">KYG875721634</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US01609W1027</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US2358511028</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasValor contextRef="FIM_S22025_V-66043803_ipp" decimals="0" unitRef="euro">0</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US64110L1061</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US67066G1040</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">DE0008402215</iic-com:CodigoISIN>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US94106L1098</iic-com:CodigoISIN>
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</iic-com:InversionesFinancierasRVCotizada>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US4612021034</iic-com:CodigoISIN>
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</iic-com:InversionesFinancierasRVCotizada>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US6974351057</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">IT0005239360</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">FR0000052292</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">NL0010273215</iic-com:CodigoISIN>
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<iic-com:CodigoISIN contextRef="FIM_S22025_V-66043803_ia">US88032Q1094</iic-com:CodigoISIN>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S22025_V-66043803_da">No aplicable.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S22025_V-66043803_da">1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. &#13;
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a) Visión de la gestora sobre la situación de los mercados. &#13;
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Durante la segunda mitad de 2025 el panorama económico mundial se tornó más favorable. El Fondo Monetario Internacional revisó al alza su proyección de crecimiento global hasta 3 %. La desaceleración de la inflación y la resiliencia del crecimiento permitieron a los principales bancos centrales flexibilizar la política monetaria.&#13;
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La Reserva Federal, tras varios meses sin cambios, recortó tres veces el tipo de los fondos federales, situándolo en 3,50 %–3,75 % en diciembre. Esta actuación marcó un punto de inflexión: el mercado pasó de temer más subidas a anticipar un ciclo de flexibilización, lo que redujo las rentabilidades de los bonos a corto plazo y sostuvo las valoraciones de los activos de riesgo.&#13;
El Banco de Inglaterra también rebajó su tipo en 25 puntos básicos al cierre del año hasta 3,75%, citando una inflación que descendía y un mercado laboral más suave.&#13;
El Banco Central Europeo, después del recorte de junio, mantuvo su tipo de depósito en 2 % y el de refinanciación en 2,15 % hasta final de año. Las presiones inflacionistas se situaron alrededor del objetivo, con la inflación general cayendo al 1,9 % en diciembre.&#13;
En Japón, el Banco de Japón elevó sus tipos, mientras que en los mercados emergentes hubo decisiones mixtas: India redujo su tipo, Brasil mantuvo la tasa en 15 % y México la recortó a 7 %. Esta divergencia reflejaba distintas trayectorias de crecimiento e inflación.&#13;
El giro monetario general en Estados Unido y Reino Unido, junto con la contención de la inflación, generó un amplio apetito por el riesgo y presionó a la baja al dólar. La confianza en un aterrizaje suave aumentó, a pesar de las tensiones geopolíticas y comerciales.&#13;
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Los mercados bursátiles globales encadenaron una racha de alzas prolongada en la segunda mitad de 2025, culminando en máximos cercanos a históricos. La combinación de datos macroeconómicos sólidos e inflación moderada permitió que las principales bolsas cerraran el año con ocho meses consecutivos de ganancias. Aunque hubo episodios de volatilidad motivados por la guerra arancelaria y por la euforia en torno a la inteligencia artificial (IA), los inversores se centraron en los fundamentos: crecimiento económico, beneficios empresariales y la expectativa de políticas monetarias más laxas.&#13;
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El S&amp;P 500 registró una subida anual del 16,39 %. Sin embargo, las ganancias estuvieron concentradas en unas pocas empresas, las llamadas “Magníficos 7”. Esto subraya la importancia de la IA y de las megacapitalizadas en el rally. El índice MSCI Emerging Markets cerró 2025 con un avance cercano al 35 %, su mejor año desde 2017. China y Corea lideraron la subida gracias a estímulos gubernamentales y a un entorno de divisas más débil. La apreciación de las monedas emergentes frente al dólar y la mejora de los balances empresariales atrajeron inversiones.&#13;
Mientras los índices europeos avanzaron de forma más modesta, España destacó: el IBEX 35 subió un 49,27 %, impulsado por la banca (Santander +125 %, BBVA &gt;100 %), la tecnología (Indra) y el sector turístico. El debilitamiento del euro y la recuperación del crédito favorecieron la rentabilidad de los bancos. &#13;
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2025 fue marcado por la volatilidad decreciente. El índice de volatilidad VIX terminó diciembre en 15,01, muy por debajo del pico de abril (60) provocado por la escalada arancelaria. La percepción de riesgo se redujo gracias a la claridad en la política monetaria y a la ausencia de grandes sorpresas económicas.&#13;
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En resumen, la renta variable se benefició de un entorno macroeconómico benigno, de políticas monetarias acomodaticias y de un dólar débil. No obstante, la concentración del rendimiento en un número reducido de valores tecnológicos y la elevada valoración de algunos sectores plantean riesgos para 2026.&#13;
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Los mercados de renta fija experimentaron un comportamiento dispar pero globalmente positivo. La perspectiva de recortes de tipos propició un descenso de las rentabilidades a corto plazo, mientras que los tramos largos fluctuaron según la percepción del crecimiento y del déficit fiscal.&#13;
En Estados Unidos la curva de tipos se hizo más empinada: las rentabilidades de los bonos a dos años retrocedieron drásticamente en agosto y septiembre, reflejo de las expectativas de recortes, mientras que los bonos a 30 años repuntaron ligeramente debido a preocupaciones sobre los déficits. El índice Bloomberg U.S. Aggregate Bond finalizó 2025 con su mejor rentabilidad desde 2020. Los bonos de alto rendimiento ofrecieron rendimientos positivos gracias al estrechamiento de los diferenciales.&#13;
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En Europa, con la inflación cerca del objetivo, las rentabilidades de los bonos alemanes y franceses a largo plazo subieron moderadamente. Los diferenciales de crédito se redujeron y la estabilidad del BCE proporcionó soporte a la deuda corporativa.&#13;
El mercado de materias primas mostró comportamientos contrapuestos: el oro se convirtió en un refugio frente a la incertidumbre y la depreciación del dólar. A lo largo de 2025 se revalorizó alrededor del 65 %, superando los 4.350 USD/oz. Esta subida se debe a la escalada de las tensiones geopolíticas, a la política de tipos bajos y a la debilidad del dólar. La plata también se disparó (˜150 % en el año).&#13;
&#13;
El precio del Brent y del WTI descendieron a medida que el exceso de oferta se acentuaba y la demanda global desaceleraba. El WTI terminó el año cerca de 58,5 USD/barril y el Brent en 61,9 USD/barril. La caída de cerca del 9 % en agosto, marcó el tono para el resto del semestre.&#13;
En cuanto a las divisas, el dólar se depreció ante la expectativa de nuevas bajadas de tipos y por los crecientes déficits fiscales estadounidenses. El euro se apreció hasta alrededor de 1,1743 USD y varias monedas emergentes ganaron terreno. &#13;
&#13;
La segunda mitad de 2025 estuvo marcada por un giro monetario acomodaticio y por la resiliencia de los beneficios corporativos. La Fed y el BoE iniciaron ciclos de recortes de tipos que redujeron las rentabilidades de los bonos a corto plazo y debilitaron al dólar. El BCE, aunque prudente, mantuvo sus tipos en niveles reducidos y con alta probabilidad ya ha finalizado el ciclo de bajadas de tipos. Esta combinación de factores alimentó un rally en los activos de riesgo, con los mercados emergentes y la bolsa española como grandes protagonistas.&#13;
Sin embargo, permanecen riesgos. La concentración de las subidas en pocas empresas tecnológicas crea vulnerabilidad ante cualquier corrección en el sector. Las tensiones geopolíticas en Oriente Próximo y Ucrania, la incertidumbre comercial y los déficits fiscales de las economías desarrolladas pueden reactivar la volatilidad.&#13;
&#13;
b) Decisiones generales de inversión adoptadas. &#13;
&#13;
Durante el semestre, el fondo mantuvo una posición relevante en dos sectores estratégicos: el financiero y el tecnológico. No obstante, tras el fuerte rally del sector financiero, redujimos progresivamente su peso a favor de otros sectores en los que identificamos compañías con mayor potencial de revalorización y una mejor relación rentabilidad–riesgo.&#13;
&#13;
En este contexto, deshicimos posiciones en un ETF de bancos europeos, en Wells Fargo y en el sector asegurador estadounidense, concentrando la exposición financiera en compañías de alta convicción como Goldman Sachs, JPMorgan Chase, Citigroup, UniCredit, Berkshire Hathaway, Visa y Mastercard.&#13;
&#13;
Como resultado de esta rotación, incrementamos el peso en compañías industriales y de consumo estable. Destaca el aumento de la posición en API Group, líder en seguridad contra incendios, seguridad electrónica, servicios de ascensores y escaleras, así como en servicios especializados de infraestructuras y mantenimiento industrial. Con más de 500 ubicaciones a nivel global, la compañía opera bajo un modelo asset-light que le permite generar elevados flujos de caja libre.&#13;
&#13;
Su estrategia inspection-first, basada en inspecciones obligatorias de sistemas de seguridad, impulsa un crecimiento altamente recurrente, acumulando 19 trimestres consecutivos de crecimiento orgánico de doble dígito en los ingresos por inspección. Desde el punto de vista financiero, API Group mantiene un apalancamiento neto de 2,3x, claramente por debajo de su objetivo de 2,5x–3x, y no presenta vencimientos de deuda hasta 2029. Además, la compañía ha aprobado un programa de recompra de acciones por valor de 1.000 millones de dólares.&#13;
&#13;
Por otro lado, pese a la entrada de genéricos en algunos mercados emergentes, incrementamos nuestra posición en Novo Nordisk, líder global en tratamientos para la obesidad y la diabetes con Ozempic y Wegovy. Sus patentes, protegidas hasta 2031–2032 en Estados Unidos y Europa, aseguran su dominio en mercados clave que representan el 73% de sus ventas. A comienzos de 2026, la compañía lanzó la versión oral de Wegovy, mejorando la comodidad y accesibilidad del tratamiento. Su pipeline incluye tratamientos avanzados como CagriSema, amycretin y un triple agonista, con aprobaciones recientes en indicaciones como hígado graso (MASH). La compañía cotiza a valoraciones atractivas, con un PER forward de 13–17x, un dividendo del 3,3% y un crecimiento esperado de beneficios del 9% en 2026. La deuda se mantiene controlada, con un apalancamiento cercano a 2x, sin vencimientos hasta 2029 y una fuerte generación de caja que respalda retornos sostenidos al accionista.&#13;
De este modo, el fondo combina exposición a grandes motores de crecimiento de largo plazo —como la inteligencia artificial, la transición energética y la digitalización de pagos— con compañías de elevada calidad, flujos de caja recurrentes y capacidad de preservar capital en distintos entornos macroeconómicos.&#13;
&#13;
c) Índice de referencia. &#13;
&#13;
El índice de referencia del fondo (100% MSCI World Net Total Return EUR) se ha revalorizado durante el segundo semestre un 10,56% y el fondo Arquia Banca Líderes Globales FI durante este periodo ha obtenido una rentabilidad positiva del 6,95% para la clase A, 7,39% para la clase Cartera y 7,20% para clase Plus.&#13;
&#13;
d) Evolución del Patrimonio, participes, rentabilidad y gastos de la IIC. &#13;
&#13;
Durante el segundo semestre la rentabilidad neta del fondo ha sido de 6,95% para la clase A y 7,39% para la clase Cartera y 7,20% para la clase Plus, obteniendo unas plusvalías en renta variable del 6,52% del patrimonio y unas ganancias por cobro de dividendos por un valor del 0,43% del patrimonio.&#13;
&#13;
El patrimonio del fondo durante este periodo ha disminuido un 15,36% y el número de partícipes en la clase A ha pasado de 927 partícipes del periodo anterior a los 941 de final de este periodo. La clase Cartera ha pasado de 250 a 274 partícipes, y la clase plus de 166 a 196 partícipes.&#13;
&#13;
Este periodo la gestora ha tenido unas entradas netas globales de partícipes de 31,98 millones de euros. En el caso del Arquia Banca Líderes Globales FI ha tenido un saldo neto de entradas por un importe de 2,57 millones de euros durante el periodo.&#13;
&#13;
El fondo puede soportar comisiones de intermediación y comisiones de gestión de otros fondos y ETFs que componen su cartera hasta el máximo legal permitido. Las comisiones soportadas por el fondo este semestre fueron un 0,88% para la clase A, 0,48% para la clase Cartera y 0,65% para la clase Plus, que incluye comisión de gestión y respecto a la comisión de depósito ha sido del 0,10% para cada una de las clases.&#13;
&#13;
e) Rendimiento del fondo en comparación con el resto de fondos de la gestora. &#13;
&#13;
Si comparamos la rentabilidad del fondo Arquia Banca Líderes Globales con la rentabilidad semestral del fondo Arquia Banca Líderes del Futuro FI, que tienen la misma categoría, la rentabilidad del fondo Arquia Banca Líderes Globales FI ha sido de 6,95% para la clase A, 7,39% para la clase Cartera y 7,20% para clase Plus y la rentabilidad del fondo Arquia Banca Líderes del Futuro FI ha sido del 6,98% en la clase A, del 7,41% en la clase Cartera y del 7,22% en la clase Plus.&#13;
&#13;
2. INFORMACION SOBRE LAS INVERSIONES. &#13;
&#13;
a) Inversiones concretas realizadas durante el periodo. &#13;
&#13;
A nivel de operativa, realizamos en el segundo semestre algunos ajustes dentro de la cartera, incorporando: Nestle, Danaher, Anta Sports entre otros. Incrementamos el peso en Palo Alto y Novo Nordisk entre otros.&#13;
&#13;
Las ventas se produjeron en las siguientes compañías: Aflac, Arthur Gallagher, T-Mobile, entre otros.&#13;
&#13;
Todos estos movimientos han sido acordes con la política de inversión adoptada. &#13;
&#13;
Las principales posiciones de la cartera de renta variable a 31/12/2025 son: Nvidia Corp, Apple Inc, Alphabet Inc A, Microsoft Corp, JPMorgan Chase, Berkshire Hathaway, Citigroup, Costco, Hannover Rueck y ABB&#13;
&#13;
No hay derivados a cierre de diciembre.&#13;
&#13;
b) Operativa de préstamo de valores. &#13;
N/A&#13;
&#13;
c) Operativa en derivados y adquisición temporal de activos. &#13;
&#13;
N/A&#13;
&#13;
d) Otra información sobre inversiones. &#13;
&#13;
Durante el semestre, se han realizado compra/venta de acciones para hacer frente a las suscripciones y reembolsos de nuestros partícipes.&#13;
&#13;
3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. &#13;
N/A&#13;
&#13;
4. RIESGO ASUMIDO POR EL FONDO. &#13;
&#13;
Hemos cerrado el último trimestre del año con una volatilidad del 22,90% (la volatilidad del Ibex35 y las Letras con vencimiento a un año ha sido de 11,76% y 0,07%, respectivamente). Este período la rotación fue del 1,03%. El VaR 1d (99) se ha situado en niveles de 8,28% (8,27% del trimestre anterior).&#13;
&#13;
5. EJERCICIO DERECHOS POLITICOS. &#13;
&#13;
Según lo indicado en el artículo 46.1. d) de la Ley 35/2003, y atendiendo a la escasa relevancia cuantitativa de la participación del fondo en el capital de las diferentes sociedades, la política aplicada en el ejercicio de los derechos políticos ha sido la delegación de los mismos en la propia compañía, recibiendo si fuera el caso todos los derechos económicos vinculados. En todo momento, el ejercicio de los derechos políticos y económicos inherentes a los valores que integren las carteras de las IIC se hará en interés exclusivo de los partícipes de las IIC gestionadas.&#13;
&#13;
6. INFORMACION Y ADVERTENCIAS CNMV. &#13;
N/A&#13;
&#13;
7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. &#13;
N/A&#13;
&#13;
8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. &#13;
&#13;
N/A&#13;
&#13;
9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). &#13;
N/A&#13;
&#13;
10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. &#13;
&#13;
En los mercados de renta variable, el segundo semestre volvió a saldarse con avances significativos, aunque con una pauta de liderazgo menos concentrada que en tramos anteriores del año. En Estados Unidos, el grupo de grandes tecnológicas vinculadas a la inteligencia artificial continuó siendo un soporte esencial para los principales índices, pero se observó una ampliación del número de compañías que contribuyen a las subidas, con una mayor participación de sectores industriales, financieros y de consumo discrecional. Estos sectores se han beneficiado del ciclo de inversión en IA, de la normalización de las cadenas de suministro y de la mejora de la confianza corporativa tras la moderación de la incertidumbre arancelaria. Aun así, las valoraciones de la renta variable estadounidense se sitúan claramente por encima de sus medias de largo plazo, lo que deja un margen reducido para la decepción en beneficios o en política monetaria y aumenta la probabilidad de episodios de mayor volatilidad de cara a 2026.&#13;
&#13;
En Europa, la renta variable mostró un comportamiento positivo, aunque más contenido, lastrada por la fragmentación política y por su mayor sensibilidad a los shocks comerciales globales. No obstante, se identifican focos claros de fortaleza en sectores vinculados a defensa, infraestructuras, transición energética y redes eléctricas, beneficiarios directos de los programas de autonomía estratégica y rearmamento. Japón, por su parte, continúa consolidando un cambio estructural tras décadas de estancamiento, combinando reformas en gobierno corporativo, un repunte sostenido de la inflación y una normalización muy gradual de los tipos de interés, lo que abre espacio a una expansión de múltiplos y a un mejor comportamiento relativo de su renta variable en un entorno global de valoraciones exigentes. Los mercados emergentes, especialmente en Asia, se apoyan en el papel central de la región en cadenas de valor ligadas a semiconductores, vehículos eléctricos y robótica, aunque siguen enfrentando el reto de cerrar la brecha en software y modelos de IA frente a las economías desarrolladas.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S22025_V-66043803_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S22025_V-66043803_da">El importe total de remuneraciones a sus empleados durante el ejercicio 2024 ha ascendido a 423.197 euros de remuneración fija y 63.378 euros de remuneración variable, correspondiendo a 7 empleados (fin de año son 7) de los cuales 7 tienen remuneración variable. No existe ningún tipo de remuneración ligada a la comisión de gestión variable de la IIC. Del importe de la remuneración total, 295.430 euros de remuneración fija y 52.882 euros de remuneración variable han sido percibidos por 4 empleados cuya actuación tiene una incidencia material en el perfil de riesgos de la IIC.&#13;
&#13;
La remuneración está formada por una parte de carácter fijo para todos los empleados, vinculado a los conceptos y criterios establecidos por el Convenio Colectivo de Oficinas y Despachos, y un componente voluntario, en función de la responsabilidad y desempeño individual y una retribución variable (bonus).&#13;
&#13;
La proporción de la remuneración variable con respecto a la remuneración fija anual es, relativamente reducida, orientada a evitar una asunción excesiva o innecesaria de riesgo.&#13;
&#13;
La proporción del componente fijo de la remuneración permite la aplicación de una política flexible de remuneración variable, que incluye la posibilidad, en los casos previstos en la Política, de no abonar cantidad alguna de remuneración variable en un determinado ejercicio. &#13;
&#13;
La remuneración variable se basa en el mix de remuneración (proporcionalidad entre remuneración fija y variable, anteriormente descrita) y en la medición del desempeño. En ningún caso, la remuneración variable estará vinculada única y directamente a decisiones individuales de gestión o criterios que incentiven la asunción de riesgos&#13;
&#13;
La determinación de la remuneración variable, se basa en una combinación de la medición del desempeño individual, del área y/o unidad de negocio (en la medida en que sea de aplicación), teniendo en cuenta criterios cuantitativos (financieros) y cualitativos (no financieros) fijados a nivel de la Entidad, de área, o individualmente según proceda.&#13;
&#13;
El grupo de empleados que pertenecen al Área de Inversiones cuenta con un plan de remuneración variable o programa de bonus específico, que incorpora una combinación de retos o indicadores relacionados, por un lado, con los resultados del grupo y por otro con los resultados de las IIC gestionadas, tanto a nivel individual, como de departamento y el área. Para los empleados del resto de áreas, además de los indicadores relacionados con los resultados del grupo, su programa de remuneración variable incorpora una serie de retos que se fijan mediante acuerdo de cada profesional con su responsable funcional, y engloban retos de que deben ser consistentes con los retos del área a la que se pertenece y con los globales de la compañía.</iic-com:InformacionPoliticaRemuneracion>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S22025_V-66043803_da">Durante el período no se han realizado operaciones de adquisición temporal de activos (operaciones de simultáneas).&#13;
</iic-com:InformacionReglamentoUE_2015_2365>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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