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<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-02747046_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">-0.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">-0.86</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">2.25</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">2.72</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">0.60</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">3.39</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">7.19</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">7.73</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">2.83</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">-1.32</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">-1.32</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-02747046_dly3" unitRef="pure">-1.76</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-02747046_da">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-02747046_dpy">2026-03-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-02747046_dly3">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">0.84</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">0.84</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-02747046_dly3" unitRef="pure">1.26</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-02747046_da">2026-03-31</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-02747046_dpy">2026-03-31</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-02747046_dly3">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-02747046_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">6.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">6.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">4.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">3.22</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">7.41</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">5.17</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">3.49</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">3.44</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">3.81</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-02747046_da">BENCHMARK BLUE CHIPS RFMI</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">3.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">3.45</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">3.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">2.43</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">6.91</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">4.39</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">3.36</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">3.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">3.34</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">3.42</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">3.42</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">3.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">3.18</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">3.26</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">3.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">3.14</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">3.51</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">1.59</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_daa" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_da" unitRef="pure">0.50</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpp" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpq2" unitRef="pure">0.51</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpq3" unitRef="pure">0.52</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpy" unitRef="pure">1.98</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpy2" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-02747046_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T12026_V-02747046_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-02747046_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T12026_V-02747046_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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y8Us/YabX6xZy8IhR3BEE6jn3Kh8sRUUIG1Hr0RefIzCkgiBP5xYl8Y+R+mKk56bf9X8s54bf9QlKKirv+FpNRnrVGN7+wpKKymv0tw84XSliieCY1IxfFHUGQDsJ6giprhu+ddpZ7Bg5Dp295GR43b8MxAVB5Cfm6us81Zklp+VLls6yUMfO3CUjIG5l7DJmifvIvk+ZFnbtJFRCXn7jsAIo7giAdCjbLK4ZTzHe/eBmem4/e6CQL5U6s3fIn+2P/CZsgJGd/XKZyDuL6pzQX2BaVURKQlLdyfDlsusafd02bFxUYHgd1w+i5W1HcEQRpHzUNIaRJXOIIqjl6owMUl5Y3SVmvednYwpP98cfZWqb2L8Ys2L5O48/MnAJ+CbmBkzdDwG5o7i4qqywio2T1PODSXdPgyHfNCy+vqOITl7t83xzFHUGQ9iFhai1Bt1Tx8Nng4oHe6ACCkgr+ITGsbfcXkT/LnRSUlPfwf8XOsFT5rNrBf4SkFAgSxPHL9o+YoZmakSMsrbhE8fQqtUvWzi/zC1sbYFpR0dritCjuCNJriS0sDsjK6di+3hlZooZUARKFT5+yyskNndlehkzZQhCX23f2CWyv1bhMECdCSD5nw9HGIyC3HnnYR1Zljfqfctuui8kqy+/4ixnOz9IWllY6cc2kkwaguCNIr2WTh680wyqxuKS9O46mWfDpk/sbM6rq6i6FvfpQii8otcbx68b8EsRRc7QbJw6dtmWZynkQ9ILC0qVKZxYRT4nIKGVkf/HcYtcpvSFT1fXITm/jU2HjH5I9Mx6vrIaa4NJdBoo7giBfEF9UvM8/EDa2eL4AjR7TzlWqE4pK+PUpui9Da+pw6OO3uWfgICKrPO/34/0nbmIn5uQVCUjK19bWgsSnZeaNnK3t7veq7WVOWLb/zN8UFHcE+e6IzM+vrW9ZeQOzc0ZQzQgkyv9i4gaaMK6Gv+YnkaMLChvnKa6unmfnOMXK7kp4VJPdjeMSCCTycAo+QW1bPZqcIb1ot5CUQmx8GgTpUbHv52087v7i1f6zT36czQzk5244amrvBxnyCoq72TYUdwThMdS8XvCRyHv9g1r8dpdvgKghvZ8RnaBPFiBRb7+KnmrlcCfqbeM8cm7eDUPXyauef9GZ7pWRJWZEW2T/PLaoCP3cFnac/Fd4rOLNx8y20Yw1OoIS8gRxuWNXjW4+tt529OFHZs+7OmGMnOTPO7vfNs6I+9L/+CI6KC7W1dVduXLlkSNHYLtJziaZUdwRpC14pGUJkCijaZYXwyKbf2sYF8+vT9nvH+T2If3Qy6B3hUyNVnDz1vLxk2JYw/aH0jL4P5pueTk8ihKfMIxixt4XvpI1txEwoGxw9kQ/f5P7Bg6CUvL8EsRf5E+zUjZoXRk4YfOU5QcVdv194Q794h1mp3lWTmG/Car3DR14VdzZwt344+PHj2/cuAGyDv9hu8U8KO4I0i7EjOg/UC2OBoZMt7Jv/q1RXLyQATWp+Ivnn39FRoGyE0iU6VbP+PQp0mbW/CRKflVVcknJkEbi/gPVDNLPhoaH5+HLSq3xm8q5xYqnxefvHDpNQ2isQlTM57mO6+vrn1Bddpx4dPD8U9bTUWaYW1pR1xNPL7pQ3NXV1d+/Zx52cnIybKO4I0gnqaipEzKgPE9Ne5mVS9AnDyWbHQgInmppT36XxMqw3tlD3s2rueJDPE4gkSGoh937GlGPB4V+bFjyFGqCgqpPY6VnWj8LzM7txd6rqq6JfJvMkuDOlDNkqjq/OJEgLrdI/tTVB00fTpg5+CnuuqGw8++ndJeePd4uFPc1a9ZUVlbCBvyHbXaeDRs2bNy48dy5c9nZ2SjuCNJGYouKF9o5DSF/irWHkM0h0B7EXAuJ/DA6tqiqur8RQ4BEvvf6bYu7T7d28M7IGmRiCipf95+6we7sgfAiBrTUXj3kkWbjIyihMGKG1uTlBztTjoiMUn5hSW1tXYvfuvpGCEoqCkoqNNf93inua9eubfxVQUHBo0ePdHR0mpQQHh4Oys5gMFDcEeTu6zfCBhSvjCzWR1lzG9BlBTcf1sdx5jYjqRYDTBj9jelbfQJiC4sIJMp8O6fCqtbeWnTPyCTFxrM/rnB0uxgWeeNVdEl1DYh77/bnzf/ZQLgtIq20UO4EO3Hr0QeX77VVhSHkn7VWV3is4teUHbByChBoeKzaZEh77++WYVNWVtZE8TFybwsB2TnkhCT0Q+8jv6pqgoXtDCuHwirmzK4GsQkEffJAEwY9ITmjrDwwO0fIgPoouoUlMk4GhQ6jmJ0JDhcxolLbeW3ImNny6ZMlGVYhObmyZja92L15BSXCY5Wmrzrs6hu5VPlsTU1tUTHz2TIkauj887W92H3lzl7hv2+7xi9BJIgT7VyCWjuPhSUWz/xfhvX8YiZdKO56enrNH6iyKCkpefr06cGDB1HcgYra2vFmNkax7+baOc62dvxaNjVP36lW9tJmNoPJpiiFvY9f7J1AzQVJ1JUN7/pfCIv81dFF1dP3VEj4PFtHSAdxb3HHkupqQRJF2ICq6uHb3h8Ny80baELnJ5H/joz6iW7Vi907YOIm0GUIvSPfJE1bdfjqA/OhU7fsOP4I9PrUX+Tm+SE2F5JSgDC/rq6usqpaTEaFT1xu9JytkBkqBp44ZA4PhWw8xrGoqEhHR2fFihXwv8lQyPXr1584cSI9PR3FndmyKSkVNKBAAEXQp0yysPtatlF05hvhg01Mx9AtUQp7E/FFxe+KiiUY1qDjt6OiR9EsIFGcbglire3jv8TeGS6MgcaMMyGRXyvhZ3tncYZVXkMvaHvxysjsa0Rf4uCs5vWiN3n1MdV554lH8tuv/yJ/8nXse2FppcSUTEiHbQEJhWXKZwUkiMTt12et1d1/7glrFxDxGasPX7jLePU2+cp9877jVfpN3Gz+zE/nor6YrPLFO4zodyk85AF8iamHiSsqlja1Gk41Laqunm/rNMfmU+Qua2at5OnzLPUDs21YXz+YbCZiSNvo4gUBWh8jOiSG5371HUWEh4CTO8nCVsiABjV3YVV1VkWFkAFlp2+AoAH1Q1mZRVIKa9nSLrVhnLkNxP6P3/aSZVF9A9/8OEuLtdoRP/xJEMf/uu+n+VtZfSylZRXDZ2gQxJlr10EGTd17GofvsXZk2L0QHKvALyHfb8KmuRuOqR24s1j+9Kb9t4ZO1dh+7BHP+QHFvYfRj3knYkj9M5w578Sr/IIplp/Gxo6kmTe8YUgZQ7cqrakR0Kf+SLUAIaiorRUwoGzz9SeQKD6ZWSiOPN9dYMwAWRciUexSUj+fehKzt/1jwzwB1yKi/TKzu9QGvei4RfbPIbzoHS6FUL3POJXxS/Zl5hRCeD515SGQcvWDnzvWWUMh9515YvX8Jc3ae+YanZT03PTM/AnL9i9TPvfT/O0g+nzixLv6dudu0Qhj5AgScqXllTznBxT3HuNoYBhEZFOsHP5w8WSlJJWU/ESzgvgdtkHlH7yJFSAx3xG/GBbZz+hz7PaHi5cgidrfhGGemBxT2KnXxLPKy80Skn+i9UA/T25l5TCyubaP/3cu7rNtHJvPynsgIHibTwDWfB1jseLpp3RX1nZtLURE9Ss3X0xKzWwx8/8oziD9irtuEMYwF70jWzHFJyO74KGRY1pmHmzbuQZZO7/kRT+guPcYMua2QyjMQcd/hkbK/LIHrkiqc8AAY1N+EnM2uFE0C2iVy5gxG+wQ2iu7+7B3hIB9yTMXCbqVsCHtp070v3ulZ8KvG8bFw//un0vk8dtYOFL46UUOTrOsn32HGgTRo01yCpzBlIYpAZDOU1VVQ7d78eOcrcER79q+14HzT4dO2yK9aHfKh5ze5A0U956hvKaGn0SOKSx+EB3z1xMbAQl5fnHi0s0XWF0x+ZVVQgbUoqpqWkKihrcfKODjt3FNSnj0JvYHmoWkaQdHOEDIP5xiBjXHIBPGYLLpCKr59oYgur6hF7irDz8kl/mC5WRLu2lWDpIM637GjO9HgHIrKk8EhSq4ewmRqA1P0cm9pj+kx/lhthazF0WcmJVd0Pa9zt6i8ksQ38an9jJvoLh3e3BRV+eanjHW1JrVqQpcf2SxceuV49dMJi7bDzGssAFVgmElavh53BtE6MbvEpoXlVpaBjUE+7HqYnvn3X6BbbEhs6JiNNVSzIg2imYJPzfAmAE1ykRLO+O4hJEU81MhYV3thNCcPFkzm/iiYu/MTDjSvkb070eATN4lMmcCIJGHkE0V3byH4MBWzjF11SGvgNd2rkHt2uvA+ScDJm3ufd5Ace9u5F29RY2oAgaU7SQrQSkFpd03CWOImjr3fAKjR89hLmQ+ydyONW0Ie5e+xnTD2IQWSxtCNnNMYY6oKWtoCmzzCTgSGKLm+Y0xbUHZuczWQEwcGDPF0h72pcYnDTIx5WuYBraV4ZicwjUtfbmjK6uqg3pFgET5fgRI722cprf/CIo566jBAyjKnaS4pPzPf5h1pMSCHUmp7R5l4OAR0uNTBaC48zYQYqu6+ww0oYOG/h3x+txN+ui52vzi8gvlTia8z8zKLRw+QwOyLXFwlmJYG8clsne0Tk7JqqhoscxZ1g6sB7DPUj6IGtKOBoZucPGYYdXa/KK5lZWng8MHkxnB2bnPU9MgWodE/6xsYUMqNSF5iIlpl76peDUiKqu8gp6QzH6K8KawEGSu7rsZ1jnP1mmFkxvR1bu/yXfUGdUlntx4dMrygyLSihOW7eOXkP/7X0uCOLG81TWjvytQ3LuPs8EREFwLGVADs7Or6+pll+zdfvyRkJSC+qG7Hxse60MgX19fX1pTA39tLPNpDISBfrBh9z51qqX9Dt+AFY5uP9EtQaxvRb1pcZcTQeFQu4wz/0LB8ysrB5NNXdMyEopKoJKoqasTNKBAm2CCuS1nnSBswOxoHkYxm9aoBoLfgjqJq04W+IGWwKxfob7M/krN2oHafaOzJzTLGAlJem/iDvgHoQA1gWrtLT5/x6iGJmzrFJWUg5RDq1dEWklAUl54rOKF2/QRM7QqKvEBBoo750gtLQ381hrzRDcvQQMqtMfZKavVLzq4hSSmfG5FCkgSV6q173gdU9PWPHcHaRYzpMma26h4+IBGQ/0xmm45+isDHG9HvdnvH5hQ3PKiXxBBw+4Z5eUEEvnBm5g+RhybTErvbayIIU2ARJ5r6wiVHPnd56bJTOtnQxp1Q23y9A3NyevZc/pXxOtBJoyGd4golkntfi9xs8eLpc8+jcYrrKpiLVF9N+otQZ8ibEiDmhilpwk0Wx8BSQVhaeYb/yNmaH4zf0z8hx9naZGtPEMi4/MLS4ZM3TJg4uaD556iJ1HcOWRqeuYi++cDyAy4aX1bfaVoNM1qooVtZaMO1mmrDkdEJzXOM2y6Rlsu6ybiDnXGVm//gcaMvf7BEAILkChCJEofI/r4/4LukJy8UY2EXtXD93RweCtl/kA1vxYeBSH2+dAIEUMqp3y13dd/EFQ8JGphdfVwill1o+ULKmuZPe8FDTHXJAt7qFeeNTxI6CmKq6v/evWan0Tpb0yH6m2ACQPid5ZMg5+VPLxb2bemoYNp6TMXuCT2+QVBC2Ddc/cRFNOFtk58JPLvrp4oOi1HP9uvD5m2BYLxtMzc/hNU0zNbq93P3CAPmrxZfMEOdspvKuf7jVclMdzQkyjuHSEsLx9E06BhxtSEomIxI5qwAQXuYTESVUzPaL2zx76AoMthzHdN08vKSxp1rYCiQ6zaeOqPzOwCQUn5JqOvjl42HPfr3naZBD801dJ+CNn0F/vnLh/SZcxtZts8m2/rCNE3+72ngKwcgj75xX8zx06xtL8aEdVKmSINPSeihrRpVg6gs5zy3iQLu6WOLqO/MjB/DN2SFMccmzyKZi7BsLZO7slJPKAZBAfe8KYYXe9N7ABjxngLu6q6OgjAxYzo4Bmn1LQmuxwLDIFrwyguQcrUZoiJGTh8FN0Srg3wNmyLGNEEOzSxV68nK6fIw495y6zRuHT6BuV1TEptbR1I/Og5W3eceFheUdW8D/2GnrWojFL/iZuOXjZCB6K4c4BzIeF9TeiChswZvuRcvdY5u4Nej6SaS/1+DAINwqbjIAdwG4OqbnTx5GsYrg5BHMj68cCwqPzCkVSLxqUZmLqNnKXVZEWY2IQ0trgv+P34hKX727JkTFxhEcSYY02tGyfW1teLGNAgWF5g5yTQMGUgmARR5EdmNUOJKWxtIfbnqWnDKGawFxwO7JhfyZknVEPJZuG5X53hes1z9wP+QfBb4EZNLz/92Hed/8W6Bve160FtdV0d1Mr9jOkaXn7bfQLs3zMbEEHZuQPJpvNtnfwysxfaPYfzvtGlaQA+ztymrxFtBNlMwIACHj4VElZTX38lPGqgiam8uzfsArE8yk0Thk3bwjdGrs94Vdieve6Ie4PKAyeumwhJKTHnABgjB83ZJnup7r/1w2zNDxm56EAU945zOCDk4esY1raoERXu+aTikuuR0X0MaRCmbfF+cd/GW0CC2Hecysh52rMuPppt5fAj1QLuczk3L1B5UIqo/AIC8z1MCntoY0z8B7qtj6GZO3u6os/hfE7BDzO1WNtTVx4SkJQvLfv8KO/iXcYGrcst2jnL+pl7etO3qyda2EHkOMHMbjjVfIb1M1D/+CKmpgsakGu+taLjBHO7X5+5GMfFQ+skNLeFuyg0Jy8wu32v80FtUV771blSNb38QdZ/tnMaRbNUcvMBre/86YO2FFRpFknv277LKBpz6k3+RmsVAW8LisA2SB9gwphoaXcl/NXWZrMmzLV1XGznLESizrFxhENgvXzgnZkFQk+NT4JYfrqVA8pNE0bO1PppjjZhjJydW6CwtGLQl6+VhkcnnbxmMv/3402jhGlbbj62Ru+huLeP+k99HWWFVVVwf4Io9zWmV9TW7vcLhMZ4bGJ6fHJGRQ2zg3g4xewu9flvKucmLN0Hu+w9+z+IMoZO3WKVnALBmrK7zxAT02WOzgpu3tOsHKZY2ql6fBr5t+3oAwFx4qx1ugq7/m7y6xWV1fziRCjkI3Pyo1MCUkTQ95LST/o+fIaGiLTiudu0f02c2ng4C+yeDzIxpScku35IB9EJzsktqa5pyxtDqh6+f0W+ho1F9s+bPEuILyrZ5Okra2a70M4J4vq2TDO7zy/QOTUNLGklDyimILOPi7z6ufuRwNDOvNZ081V0fxO6FMPmZHCYtJl18y6UVoAj6m9Mn27p0KQFoBMQfD40AirLTR6+D6JjmrTD3hYWgsEJRcWVX9ZedQ1V2rOUD7teBNx+9Qblho3bi4itug8EJOQhiBk0WW3U3K2w3TxbYkqmsLTSFy6tqx89Z2tCcgb6EMW9raSWlip4eIMig7JAjAai5pGWOZhsynrFZgzdCsLAmWt0QW3HLtr99O27sw/NCeJyEHSwn+GkZ+UTxIk/qZ/h16cwouPEDOkEZgxIWeLwuT2+TPkcv4S8qLQy7Ps/qnPTboS6+sUKpwUl5atramet1YVW6sBJm1mzZLi/iBw+U4MwhjmLKUQubTyo+bZOoEes3v+VTm56b2KjCwpHt2easAW2TuMahr27pWXs9mNOnwQiRWh41+lHuoUAiWqb/O2BH1DbbfcNkP7W8HnWehRFVdUgprCdVta+GVd+tXcZTDbTeRmy9rkbCLSIIVXFwweqt+YzN3yN6xHRUIVD8H74ZXCLGX6iW+73D/TPyp5s+cV7Xk9i3g00YbTYfwUBO+RHoWnC5N8OwsXcb4KqHpkZIcFVffZmC4/u6+FKkFKoqv70+Conr3jEDC3IXI+TXaO4t51r4VHMeaz0KSAro+nmYoY0CYb1dCv7YQ3LEEMILzRHExR59NxtQtKKL8Nj7zy17TdeFaLvwuLPGgRhCN8kVbFjN4XGKm78l77NJwBK8/ivwwT24pcgbtx6taqqtWHsgyZv9gp4DQ2Ct/Ef5m089jIsFi5lEWkl2DclLcv7ZXTbl/f9OzKaPZZxts0zPn3KAf+g8ebteAG1YWYbyhYvPwirobECKUZxCZrefnKuXsxuCmMGxLOtl1BWUwOVAWQW+1YwDprO7i+SNLX+901sRln5Ny1kdYDkVlQ2nD7yBAs7USMaCPpsG8cfaRayZjarndyzKyo+fL2qOBcaDrX4Hr9AqA+gdnH5kJ7UMHKxORnl5WW1tUklJRIMK2jQDDJhrHB0W/Pc/QeKudZ3P71lu1itfuncLdrZW9SP/y1l9zW9HjN/+/sPn2pHuK3gvvANikYHori3lYj8fLir1z13V3L3GWDCsEl+D8GmiAFV701MbklZamnZEzsfCKIfGTnCJTh1xUGVfTenrTq85fA/za/IR8aOSxTOiMowlz+vqa2DCDe74lPHhfzO6xOX7v+mMdNXHdbSvS++YAdc02s1/pyxRodh90J47KfGKftF1rZwP/rtgP9eg1z93E3IkEpgDu9r34uRP1DNlT18+hnTh1KY/Sq3o95AdMz66mxIxIXQlpcH8s7IehrDHFYUkZs/hm4ekpNX05737H995ixmRNMJDPlmTgjSH799l1VeAQItTrcCh8MBwlmZb+ckZMAcjPiHqxdURaD7iS0N7U8vK4cKGGRd2IgKeQKyvv0goai6Gmo1OVdv+C2oO4UNqdC248hDgu+HwZPV2qjRo+ZsZdj5nvrLpO8EFWgoC0jIxyWlowNR3NuEprc/BOwQlsbEpw04fnOikemAiZtvuvkLkaiEmVtEZZiqevYGbeXmT5Zcf2QpICkPoYeFYwvBGlyI4vN3bD/2UFCS2YfInjlk+AxNPnG5y/+YfdOeMzeoirv/HjZdIyevaMqKQ9B6JTHc1ml8epTKHCgmQaypaZNQwq+z5y04Fhg6imopY2azrJ3DNsaZ2yq7e1+PfA3h6seGh8xsQd/14mWLcxVAAE5oWDUwprBI52Uwa8d2Mc/WCaRzBOUbM35AXQUBu0lc4ruiYjg0iLj3fjl1Gi0hkZ/EHLk0yMTUPqWFHiQ1T78hFLMr4ZGQJzS3TW9O1Tf8LlQq/RsmXIMjjSssxJkd24iYjHLf8aoQrOTkFbcl/6x1R0bP3TpqjraQpMIi+RODJ6ujD1Hcv01sYTEtIUnEkCbn5nnHxJGf2aPNnMMLtJt48TFz7flJ6gKSxD7jVPrIqqgdvNu4H7Dv+E0tLnDu7B3ef7zq1QfmItJKlVWfb/jFCqdU9txKfP/tWY1MLL1GzNCEHy0rr7z+yKrfhM3wcxu1r7Iz9JuwKTu33dOv19XXw99mD19W13l7dNbxN0cX43cJAxpC/lnWz9hdEA4pH1irOTfvihEzpI63sB1GYa4npe3dkS6LzIoKQRIl4L8O66mW9qzRPmzeFRaLGdI3e/rOsHoGUjuabtFip81YM2sw8hcH5+ZPVgUNIOimnguNKK6uhqqosKqtgz5H0pjTfr3OLyysrp5q5VCNk3+1jeqaWgFxeYi+BSTl27jLc+8wuBfgmoemcAcuexT371HcIf4aaGQ6jjlekPzb7r/EZJWnrTr0q/LZfhNUxi7a/eOK/T+R6LJL9vYbrwqNQaGxiuUVn4eFiMooD5qslp7VQqDnFRBNEJcLj04aPkOj8bUou2RPbEKbhm3k5hfzi8vzjZFjjYM0tvTilyAeukhiZ5D+ZXd8N44WkDW3+YFq/vxDGp8++XRwxBi6pVvap1+PzMuf+t+6gI1JKimRZFhfjYjqZ0Tva0zf7x/YsZ+eb+dkEBc/2MQ0q7ISAvlrEa8bfytgQBlNs1zn7MF8S8iQJtlq+0DVw5cWn9Q4pbK2VsSQ2RXDmjqilWGazUkrK4PKABW9rYFFXf2pvylxSel5BSVDpqobm3uMnrOt7buLyipBpA93RF0dPkdFcf8Wf7h4sp6/gWD9uO86yLGQlEJgRJzK3lsi0opnb1II4kQIFlZsvjBipubE5fs3H7jzZc8JJTm15SEQkW+T/9h2rbkEt2sBgWNXjf6893ngoNg4ZfayYcCc9UeDIt45uAd3zwR4G52ZvmIkJg1sGDsETnv5X8f0u+Ji+LjArunQTMuk91AHOH9Ihx3HMCwPBHRwhqyFds9BQ+EnyPGJQgZU9kxbEC+PplkRSJRBZNPymjryu6RdL15CddJKUXv8Ah+9+aKltdTBWcyQ1saumOYUYz9Mm5GYv5O5hsYY4pj52yQX7uxAT86w6Rq7T+mhJ1HcWyO9rDyxuHiYPpX/6kO+/xnzScrLLN790NgpKJI54lB1/60JS/fV19cfPP9UatGu/1Fc7jy1Bb3uwA9NWLo/KCKO3RqFyqPDNq/XvOIfEvM5nv39uMUzP2jYegZEdcPpiMjLZ73U8wPFfCTVnF+fwg6f6pirfQY1XwcVUiDorq2vj8ov6MxcvmmlZeIMS6ghjOMSJpjbHg5gjlCsqavf6OIubEgdRjY/FfxpXRH7lNQTwa2tMfKbo+sqJ3co7a//wv++zNdQX6AEdB1wH/FLyMN9JCipICqjBG1ZQUl5CHrQM7wk7kv/44vQprhYV1d35cqVR44cKf5voEKLiZ0U93OhERCCeaVntuWAB5GZi83z6ZuIztsqNk51xprDEFNHxXyS7yv3zbcff8iMPR0DRs3ZauXU8UWKh0/XmLLy0IeMPBEZpQeGDu2dEay1fpJf94LN/OLyDw27aelR1py36l5+uoEhol/OE0mJT9zs+WnKlMlW9nNsmCatcnI7EcSZ5Zzuvn4LjYDL4a9+tn8+09rBIz3Do2Hp1x9pFu0q5150TF8jRh8juiCJMpxqdjYkoo8xvaAK5/7uQgqKSsVkVURllSUW7Phxtvbxa8aTlh8Qn78dPcN7kXsTcX/8+PGNGzdAweE/bLeS2GFxN3mXuMLRbQiZMdCYoerhu/q523w7x5uR0eH5+aKGtE1fztOk5vlikqUdBJ43gyIIJ264+DIHaIPs/rHtevMRjS4+EX3Hqzh6hnbYs/buwQJS8mf+JrMeH7FeZOWM1OYWTVy2H+oMLd373Xy5QDCeWlraOMUh5cN6Z4//YmEauPfe67dTLe1d0zg2Xu0Xe+dfn7lMaphNAaoWCYY1hO2y7ZxoHtoQI6jMp7uy5jYNL2FRvqsVQnqE+OQMiQU7+SWIJFO3wuKyquqarUcfjpqjjZ7heXFXV1d//545rUdycjJst5LYMXEfQ7cSNaKypuva7uMPwTsoCzThWXODDDAxndBoubiM8vKGt9spc+g2C+VODJ+p0fpLbi/DYgUkFPyCYzrj3KFTNQZM2Dxt1WFojY6cpcXB07ZK7aLUzzt3nvi3x1/V883M6mdMZ813CKdAxsyG0NAv75HGsUe+EyxsF9o6XQyN9MvMht+SMrOea+uo+N9CTu0IJCurB5mYVtbWjjW1nmRh37OzCvd6amvrTCw852085ugRWlZe1bivBp3D8+K+Zs2ayoaJR+A/bLeSyCY8PByUncFgtG4fXB3D/jHge8p8HKptaDPiCaWf0jFQ+aMBwVm5Ra/zCmHb7n0qa+ge6w3GUVQLAT0j/pV7+cSZU81RrL1aP5aIN0kEcWJNTW1nnPv+Q/bAiZvn/3583K97pq48xMHT5hUQtfXIQziQHo+DIHIHb2/x8gPRFDaghuXmQ/3K2e4Ooqv3NEsHWnxSXFExc7YfI/rejg6/YZFZXt72ta6QjmFi4dHinI5IbxP3tWvXtpLYgchd8voTgbO3BTXOEsTlBCUURBZsEzh8TUhKEWLkyDdJiUUl0OIWZr6QSe5nRO9jSAfF6atwdOXmi4nvM96++/Z0KBFvkjt/XVZX18D1Lblwp8bheyevm3D2zFVUVt95ardi04WevYCq6+qhnbTJwxfaRj9QzfMqqyToVpz9iZ0vXgoZUKkNAxkP+AcLG9C+NvcLwiWUV1RB+3jEDK1jV3HKdeyWaX+3DIs/75r9NHfbIxMnkFHxBTsGT1GDjRmrdT42dAEPNjYVJNFA3GV1/oZIvLpzkXgHWqYrN19QP/RPF5Uf/jpx+urDPX4N/RkWtccvUMHNW5hzyzZ90ThITZtv6xRTiC+w8AzQWuWXkNc+8gBd0TvFXU9Pr/mz0xYTOyPuLOrq6lPSmNOOh0cnH75owC9OJO74a6K53QBjhrS5zagnlB9mat36n20vO3mxCWms2RF6FuN3CVu8/PoY0SeY2+AdhQBSi3YZmXugH3qDuC/9ElZiUVGRjo7OihUr4D971GOLiZ0X9ybceWoH8Tv/tgsr7pMfvYnh33SS+Q5RTmEvO3nQMhCVUf7rkUXPmmGVnCJlai1oQJlpjetRIB8T32eJSCvl5GFLqxdF7pyCIy8xvQyPI4jLLfj9+PlbNFFZ5d56/v7Ydm3FpvOs7SWKZzR07nW/Dfei3xIaBimV4FNK5OPHU3+ZDJm6paIS3+BFce8acQcW/HF8yFR1whiiiLRSbz1/ZEsvtYOfpkYYOm1Lk2kSuof6hrlWZlg/w2HjCNnKCxrNis1WGUNQ3Dkp7jU1tQRxopCU4ow1Or31/Dl5hq1Wv8TaFpRS2Hvmf3hNI91GcennNX5ra+uycgp+VTgrv/NG4/lQERR3zov7x4Y3Jn7fevVXxTO99fy5+ESIyar8Q3IIi0oQHqt46II+XtNI9xAdlyIgQVz4x4mAhomPjl81gpgd/parnkfnoLh3ubj3euIS03+YqaV95L5nQNSIGVo7TjzyCXpj74bDwJEupKKyevKKwwKSRFFZZQFJ+a1HmUMexRfs2HLwHyEphf9RnNFFKO4o7hzgoZHjntOPnTzDpq08vPnAnT+2/YVzMyFdiuTCHfwSxCUKZ169TT75F3nib/sT32cJjpWPfve+/wRVMwc/dBGKO4o7B3hCce4jq/IL8dQSxdNy269r6twTllZEtyBdxLRVh0HZQ1/Fsz56+L8CcV+ldlF8AYYUKO4o7hzFwT2YX5LILyE/bvHeicv2bzvOXL618fRMNTW1jWduQpDOMGqWluq+W+yP2blF/OJESLn52Bqdg+KO4s5JamvrBCTll28+f+Sy0aDJastVz4vIKK/XvPy33qc5XuR3/i25cKenXxROyId0kqqqGgEJYpPBMAMnqQ2ZusXWORD9g+KO4t4lsBa+aZiKT1NQUmHUnK2sdI1D/xAahjGEv05ELyGdITYxrfmyM3tO64lIK/oGv0H/oLijuHchdq5Bb96lCEgp9BuvwkrZqvtgyoqDMr/s3num5cl8Ltyhl5ZVouuQb/KU7jp5+UH0A4o7invPUFdXTxhDFBorv3LzBfiopXvfwNTt4h3G2ZstzNoYFpVIECe+jn3fJD06LjUmPhWdiTRmxabzv6mcQz+guKO49xj7zj5ZrHiatSr3Os3L5g5+p/4ij5m3bcXmCx8y8iBxxEyNpQpnHhk7ah990G+8qrVzYH19fU1NLVQDrBJExymC6JeUVXSdkTXdOwMz0mllvyAqq0Sx8kZXoLijuPcwYrIq/iExI2Zq3jNwsHZ+OWw6c/l5W5fAnLwifgki/PWfuIkgLtd3nApBgij9yx7WG4bwrZn9C2FppSFTtxiauXeRbVCXCEjIu/hE4mniCV7FJPNLKIyeu7W4pBy9geKO4t7DjFuyF5R97KJd75LSX71NHjxFfdZa3btPbWUW7+YXl7/9xHbApM0rN100sfRernoeVH7uhqM/zta2dPRfIn/6V6Wzv6mch93Ts/K6wjbr5wFQo0D9gaeJJ7B2Dpi97gj6AcUdxZ0ruHrPQmycqoAEsaKyOjOngF+cKL14z7hf90LM/sjECSJ0vjHE+wbPIGdUzPuBkzZZOQXMXn8Evl2+6dxj8vNHJo4QyEfHcbLnvaamNjouxcTSc+wvuwY0tBsWyJ3AM8X9yG2/juKO4o7izi1UVlUTmItoM8dEFhaViS/ccfme2YzVOmdv0lgZqqqazsBeW1snJKUgICnvHxJjYuEJQh8U8Q7Sd578lyNvqcxZf3TwVLV+4zcJSysdvWy4++S/AhIK6gfv4snicn6YpXVDD19TQnFHcecO6uvrx/+6L6+ghJ1iav8C9Hr78Yet7OXkGUaQIEbFvm9Y5vjkc6+wxYqnmSPlxYmFRaWs6Ds7t93r7LyJS1XcfQNaD1BzQIPg961XWeki0koQv69oGNiDcCcDJm3mF5fvog46BMUd4QDPPEJkl+z5ZrbHFOeycubI9xWbz2/Uvrpp722di6TBU9ToNj5m9i9AjkVllcJfJ7Zr5cLj14z5JeRmrNaFbU//1yX/TQU+eu62gZPUxi7ahWeHOyktqxAaqwCXAboCxR3Fvffwq+IZ5lJWMkpkS6/BU9X5xOXUDtwZPl0D9F1ISgHSs9u8VOaf/5i2ONA+ICzWySN82HQN9DZ34v4iEipg9AOKO4p7b2O1+kV+CWJpWeXoOdsmLN2/ceu1o1eM9p97IvXzLhFpxa+99dqcqSsPHTj3pMWvamrq+MWJ5RU4u1mbKCurHDRZLTElq6t/iHVGoMk1c81hdDuKO4p7b8M/NMbAlDnancRw/UXhNAi9/I6/WF9tP/ZIdsneNpazUO6ErWvQ174du2hXfHIGevubFBaVwikgiBN1/zT8ZubkD9kRb5I6/Fuj5mydtvLQz8STW48+RM+juKO492ZoNj78EgqV/y1s7+AeskqtTSco4X2mmKxyK6MqJX/epUd5jh7+Jo4eocOma+w6qXf7iW2LGUDNN2hfiXjN1HTVvbcn/nagYz9UUlbBfI4KFckYoq0LzviI4t74fk5I2LVr16pVq06cOFFWVsZKXNoIFHeew/1FpPQvu9kfI98kTV156Jt71dTUPjR2HD5ds6Lyq+smy227/te/lt+hS2tr68KiEurr61eoXdi49do38/8if/IX+dPgq+PXjFvMsFT5DL848/Vj2Fbbf0dsnHIH1r1z84sSlVUWkVZS2XPzwPmnuOA1ivsX7N6929LSsqKiAv6TSCS2uGPk3mt4l5xBGCO3VOkb649DdM83Rq71GH/L4XszVut8hz4cMHETOGf2uqNDp20BRQ4IiWll2v2Kiip+CflZa3VPXjeZte5IXkFJakZukzwz1+j8j+zcZ7xKfHLGQrkTotLK01a2u8d86NQtYI/5M3+8yFHcW2D16tWVlczhdPBfU1MTxb1XRp1aOve1jtxv8VsTS89bDV0HO44/Uj9895lHa8t22zgHDp6sJrlwp71rcPKH7O/EgWdvUiA6vnSHQRCXI4gTh8/UBKE/cc2E9W1BUalvYDQ7889yJ6ev0hkydYtfcIy9W8iIGZoCEvJj5m9vXBk4eYZBDREdl9J3vCprpqAdJx7xS8i5+rZvDp8Bkza//27OAop7u9mxY4e1tTUou42Nzdq1a9nivmHDho0bN547dy47u+nVEx4eDsrOYDBQ3HkFQzN3Ld2WxX34DI0fZ2tn5RSCct0zcGi9nJBX8aBuYjLKwtIKfOJElb23vgfvSSzYPnretsLiMojHXwS/ramp1da9P7xhNQzvwOj+EzYRxhBDIj+tVioyVhHEmtUtBl4FZe83YRPsOHy65iNjJ1Yeqo333A1HYSMmPi0wPI5Ed03PzJ++6vCBc08b/25dXb0+w/VrVsUkfBAaq4DXNor7V4mNjd26deuaNWseP34Mat74q4KCgkePHuno6GDkzutYPPNX2PV38/TN+++IyChAFCkspThoilpbVvjLzCk4d5suKKWgtPvGWo3LvdVjMfEfZH7ZPXK2VsOUnMS4pPSGxs2/OfnMNwZiE9JkFjPfMrv+0GLgJDWJBTsZdr4nrhtPW3VYRFqx+dAX6cW7oZAD554UFZfPWqu7+eBdlb03m+S5fM/s9N+UxinXH1pCtfGhWZcOkF9Qorrv9oSl+/HaRnH/Nj4+Pvv3N71WysrK2OE8ijvv4uwd3rwzPS4xHSJKEC+IPQdPVRefv6ONpUFEWVFZbeUUALXC23cfeuqgSsoqEpIzu2LJWWvnQPUDd0RllOGPfwzR0LTpjMoFRaWCUsR7+nb9xqvIbb+mvOcmiDvE3RCzC0gSmxd46CIJ6olFxJOp6TngtMFT1c7fojXJo2fy/I9t1xunKO2+CS0kiP0Dw2ObZB45Swt0X3H3Dby2UdxbA26PmJgYNTU1X1/fL26ekpKnT58ePHgQxZ3X8Q+JWdhsWscbetbjfv00/p1i7f21fptWgN3DXif01EENnqwGYnrkikG79gqKiCstb2G1wuzcIr/gmI/MFRCDCeJyfOJy2449vE+yV2ypxQOIyihBMC4oIQ/B+O5Tev+aOM1ae2TP6cepabkt5nfyChsybYuH/6uRszRFpJWa67Ue5TnoNUh/vwmbhkxVr66p/VnuhJbOA6lFu67dN29cJf+ufRWyJaVm4YWN4t4aS5cuXbZsmbKysqWlZeNEYP369SdOnEhPT0dx53Uc3EP6jVdtkjh3w9FOTkWyavOlS/+Ynrhu3CMHJbtkr8SCnXxjiBfvmrZxl9Kyir4TVAdNUusjq6L7p8FTmgtrqGLk2+Th0zX6TVAtL6/qN0HlZ7mTNBuf6urWlqCKjf9w/g5tuSpzNTsQ9/3nnkxecdDe9auPo3Pzi0VklA5fIkl9fX4em+cBEKfzSxIFJRUKi0pB4v1C3qoduNu41aV95AG/OHHHiUd4VaO4dxUo7jxERnYBiDur47hRq/8G1aZTi7GNX7oPYmcIYGtr67r/oKR+3hUT/2HXyX//2HZ1neZlI3OP5nkCQmOcPMPYH4dNZw50AXEcOlVdeCxzhUIBCYXXsSn6DNc+sqoC4vKCUvKi0soZ2fntsmT3qcfTVh7kl5BPy2xtRsa+41RHztaC6L6VPLPWHZm97oj0L7vh0ISkFItLyynWXmPmbWdnEF+wQ+cSCS9pFHcUd+QTIGTyOz71MNTX12/UvtJ/oqpXQFQni/1921UQNfcXPbAO37DpGjl5RduPP+QTZ44mXK1+6UXw2yZ5QPdZM1lGx6VGRCdBbRQU8Q72ys4rFJJU2HVKb/g0TcGxCn3HqxJ3XJ+28vDgKWr2bsHttcTRI5Qwhigmq/SN2mjhTn5x+ejYlG8WOHn5QdD3vg2NLVB5COHZXy1WOOP24hVezyjuKO7IJ4SllbR07sGGgKQ8KFH/CaoQSEa8Se5ksfHJGVNWHLr+yKI7j0V5z01QYQi9We9k1tTU6lw2AH0Xk1HJyStmZ0vPyuMXlyOMkRs0abNgw0wv/BJE9nTndXXMJ7EBYbEyi3eDQ64+sCgpLc/MKeiwVRycI2zO+qPQvNigdZVVE8ORsqf7h/rpbfwHvJ5R3FHckU/8a+K05/RjUApRGaWZa49AuJ2bX8yRkhfJn+QTJwaExXRs97Z36YAcs8bGDJ+uISarLCSl0Pir4pIK1lxdvyqdXbHpvIiMEuQRlFLQOnIfEvvIqgyYtHnispbHDh65bJianss9J2vbsYeslbk+tVGmbfEL+dQoEZFWysjKx+sZxR3FHfkE3dYHlG7uxmOgcdDSB73j4CDCX+RPtfK6TesMnqoGjYnDF7/dj3z5vvnImVoQYgtIKgydpg6HADF74wyLFU7L7/hLVFZJQBJUXk5MVmmj1lXQ/UGT1UwsPeesO7px6xVeOV+Nz84y5XOTlx+YvupwSWkFiDtezCjuKO7IZ24/sRGRUhCUVBg+QxOEIzw6iYOFr1S7oH30QXv3Utj5d2hk/A8ztSCgHjFTE1oSOpdaG9e4VuPPQZPV+05QhVrKxTfC0MyjRU0UGas0dtHuktLyquov1p4tr6hqksIrzFpzhG+MnMSCHQGhsY2nhENQ3FHckY/VNbXJqVljF+1auekCxwv/61/LJYpnQFjXav557IpRW3Y5cF6fMIbIehaakJzJL05cp32FX4LI6gpvjtKuG2KyKvwS8hC22zoHtVLy1qMP56w/0stO35ApahCz39CzGvszrnSI4o7ijnQXoLZDpm0xd/AHpZ60/EDr79e4+0U6eIQOnKg2/tc9q9Uv6VzUh8R1GpcJzEGK8i4+ES3G40JjFYdP1xg+Q2PaqkPfoYdp1j4CEsQx87d/J/P5oLijuCNcAYgvBNQnrxkzh3uLE9ds+bPxt7W1dUuVz67czGwxzP/9GOuxJ1QDTXrM38anyi7e0+LMiC/DYvuOV/nOnSwqoyg8VtHKKQCvNxR3FHek+5BYsGPg5M2bD9y59dhm3sbj7HRQ8PA3SQRx+THztge/ShCQkJ++RkdQUv5dUgtvPm/QumLX0iJ/p/8mz1ij8517+MwNSlIKTvCL4o7ijnQvw6ZtEZNV8Qt+GxgeN2c9cz7b4tLyioqq0XO3ESSIo+duhW8PXyRJNXQZf+3N/i2H/jGx9GyefvK6SQemvkEQFHcUd6SzJH/IZq3aGh2Xwi9OFJJkTms+e+0R2B4xQ+PCHbqwtGL/iZv2nf1fK4XsPPHv1QctvA+1QfvKN+eaRxAUdxR3pAupr6+X+nn3wEmbh03X+GGW1uh5W0/9RYb0eRuOE8bI+YW8aWXfNVv+XKfZdI74TQfv8InLNZ8jF0FQ3FHckW5lxaYLC/44npSaBWo+s1Ffecy3Jn83NHPXOHyvcUpdXT2/pLzMkr0FhaXoWATFHcUd6UkcPEIsOrRqs4mFl5Ckwp//fJ7Cd6niWXwnE0FxR3FHeJv3aTnTVx9epnyWvfr21FWHtxz+Bz2DoLijuCO8zZ/3TPkl5Hef0mN9HDFD0zfoLboFQXFHcUd4m5S0HIK4nJC04qy1uvBx4KTNBUXY246guKO4IzxOdU3tnPXHZBbv4RcnTlt1WGisIvoEQXFHcUd6D2PmbYcQXlRamYNTEyMIijuKO9LDBEW+m7fh+KU7DHQFguKO4o4gCILijuKOIAiC4t6EiIjP825fuXLlIoIgCNJOQDy5TtwRBEGQbgDFHUEQBMUdQRAEQXFvnfDwcK9WYTAYXpyAI+WgMWgMHhQawyXGNH54yZORe+OhNT1eDhqDxuBBoTE8dO1xtbi3pXbqtnLQGDQGDwqN4aFrD/vcEQRBeiEo7jxPSUkJlxTSK41BEBT3LjaUj49LCulBYyIjI6dMmTJo0KDt27cXFxd3rByOFNIrjfHw8Bg5cuSMGTNev369ePHiPn36LFmyJDExsb3GcKQcrjKml91H3FxOamrqb7/91q9fPzhZnT1NKO48ZMyiRYtu376dl5d36dKlOXPm5OTkdKAcjhTSK42ZNWsWlUo1NzcfOnTohQsXoJI4f/78+vXr22sMR8rhKmNERES2bNmydu3ayZMnDxgwgO8/2msMR8rhKmM4VQ47P5FI1NXVLSoqOnXqVAdON7eLO99X6P5CuM0YCLvKyspY20+fPoWLKSMjo73lcKSQXmmMmJhYeXl5RUUF7Ah3F6QUFhZCa6C9xnCkHK4yxsTEZOHChSkpKZ0MbjhSDlcZw6ly2HsNHjw4O5u5WmRBQUEHTjcPiHvn41yOFMJtxkDjOjQ0lP3xn3/+mThxYnvL4UghvdKYadOmxcfHNz41ycnJ0tLS7TWGI+VwlTFAUFAQNAL8/f072XLlSDlcZQxHymHvBbE/p3oIUNx5yRgbG5uNGzc2Trly5Up7y+FIIb3SGCsrK01NzcYpO3fupFAo7TWGI+VwlTEsoDG0dOlSY2PjTooOR8rhKmM6X06LDfpeKO4IgnAnlZWV2tranX/mxJFyuMoYDpbDsSiZV64qHPCHxqAxaAxPGMMlB8WN4o4D/tAYNAaN4QljuO2guF3cccAfGoPGoDE8YQy3HRS3izsO+ENj0Bg0hieM4baD4nZxxwF/aAwag8bwhDHcdlDcLu444A+NQWPQGJ4whtsOitvFHUEQBOkkKO4IgiAo7t1CXl7esWPHxo0b169fv759+8LG8ePH8/Pzu78QNAaNQWPQGB46KG4X999++23btm1v3rwpbwA24OOKFSu6vxA0Bo1BY9AYHjoobhd3YWFhqMeaVGsiIiLdXwgag8agMWgMDx0Ub0Tub9++ZVVisAEfly9f3v2FoDFoDBqDxvDQQXG7uOfm5h49enTcuHF9G4CNY8eONanWuqcQNAaNQWPQGB46KG4XdwRBEKST4KyQaAwag8agMb3woHBWSDQGjUFj0BicFbJbwHns0Bg0Bo3hCWM+4qyQ7QLnsUNj0Bg0hieM+YizQrYLnMcOjUFj0BieMOYjzgrZLnAeOzQGjUFjeMKYjzgrJIIgCNKdcKO4T5o06fz5869everxQtAYNAaNQWN46KC4XdwDAwOPHj0qJSU1bty406dPh4WF9VQhaAwag8agMTx0UDzTLRMSEnLy5ElZWdmxY8ceP348KCiopwpBY9AYNAaN4aGD+sgrfe4RERFnz56dOHFijxeCxqAxaAwawxMHhQ9UeR5OvTCNnkEQrrr2euH0A01N7NB4IPZe0MyZPXt2nz595s+f34HnFYWFhadPn54wYUK/fv0GDx68aNEiGxubnjouzr6jnJqa+ttvv8FxLV68ODExsb27Dxw4cPfu3cHBwZ1xAqcWoOGIZzw8PEaOHDljxozXr1+DT+CaWbJkSQc8wxEP29raDhs2DIyJiooCM8TExGbNmgUXcw/eUxwvpHfc2jj9QDsQERHZsmXL2rVrJ0+ePGDAAL7/aFchBAKhrq4ONqZOnfrw4cOysrL79+/PmTOnvcaAGbAj7P7gwQPQHUtLSxkZGSiwR+4NjryjzM5PJBJ1dXWLiopOnTq1fv36Dth/9epVaWnpadOm3bt3r2PTk3JqARqOeAbUk0qlmpubDx069MKFC3CPnT9/vmOe6byHoZ5zaAB059GjR6wLGCzkaXHvlbc2Tj/QDkxMTBYuXJiSktKZC/Gnn35iBZUQD7Le6y0tLRUVFW1vObALe3coCjagWHFx8fbeBi3SXmM48o4yOz+oRnZ2NmwUFBRAyNCxe7u+vh4CXjU1NShBRUXFxcWlXYVwagEajngGomOoYCoqKmBHUGRWcNdhz3TSw+CZqqqqyspKKA2sghQ4QLCwA8Z0/trj1AXc+27tjzj9QHsJCgqCIMXf37/DV8Ddu3ehHoba+OjRo+zAB+rq9pYDtSireof/EKJCCkQNEDt0PsbpqRed2fkhdOqMMU12Af2CqGfmzJkdiNw7vwANRzwD5zc+Pr7xoSUnJ0PTpMOe6YyHx48f79gA1BB6enrgHLiM2+teTl17nLqAe9+t/RGnH+gAUHEtXbrU2Ni4w0cI7WsIEyBigmoZbpWTJ09CINbeQl69ejVv3rwmPZ49dW9w5B3lFiOvzot7x+DUAjQc8YyVlZWmpmbjlJ07d1IolM4Eyx12F6vPHUQHrsAlS5ZAmAn3fwcGxnGbuPeyW/sjTj/QMaBNqq2tzRERQRAEb+3vCnQugiAIinu3wJHhcZwaY8epcjjSqkXPdGk5XOWZrnMveqYXe5jbxZ0jw+M4NcaOU+VwRMLQM11aDld5puvci57pxR7mdnHnyPA4To2x40g5nBpJhp7p0nK4yjOcMgY98115mDci904Oj+PUGDuOlMOpwQbomS4th6s8wylj0DPflYe5Xdw5MjyOU2PsOFIOpyQMPdOl5XCVZzhlDHrmu/Iwt4s7giAI0klwJSY0Bo1BY9CYXnJQ3C7uuHYMGoPGoDE8YcxHXImpY+DaMWgMGoPG8IQxH3Elpo6Ba8egMWgMGsMTxnzElZgQBEGQroNnxL29Q4s4tcwKp5Z96cyxdENpHSiEIx7uCvd22CccX4mpMyZxfCWmziwLxVWe4eZbu8PXXlcsvNVrxZ1Ty6xwZNkXjixAw23izhEPc2pVHY54mFMrMXHEw5xaiYkjy0JxlWe46tbm1LXXFQtvcaO4c+R1Xk4ts8KRZV84sgDNRy5bVYcjHubUqjoc8TAHV2LiyPvonFqJibXRmWWhuMozXHVrc+ra49Tp5gFx73z1zqllVji17EvnF6D5yGULL3DEw5xyL0c8zPGVmDrjYY6vxNSZZaG4yjPcdmtz5Nrj1On+LsSdU8usfOTQsi8fObEADVeJO6c8zCn3dt7DHFyJqfMe5uBKTJ1fFoqrPMOFt3bnrz1OnW5uF/deDC5Agx5G8NrrpigZT0lPUVJSgk5AD6N78Vx30UH12pWY2t4q7AZjIiMjp0yZAq2/7du3FxcXd6Yh2fmD6pUL0HSdhztQSNcNHMQLmNuM4WYP99qVmDh15jhizKJFi27fvg0XwaVLl+bMmZOTk/OR99cb4ipjus7DHSik6wYO4gXMbcZws4d77UpMXLX4EcRurLFWwNOnTydPnpyRkcHr6w1xlTEc8TCnrhmODBzEC5gnjOE2D/NG5N6bFj+CFnpoaCj74z///DNx4kReX2+Iq4zhiIc5dc1wZOAgXsA8YQy3eZjbxb33LX5kY2OzcePGxilXrlzh9fWGuMoYjniYU9cMRwYO4gXME8Zwm4e5XdwRBEGQToLijiAIguKOIAiCoLgjCIIgKO4IgiAIijuCIAiC4t70yBEE+Q5Acf8exR3rdgTB2xzFHc86giB4m6O441lHEARvcxR3POsIguBtjuKOZx1BWmPp0qVoHoo7inunrlEWa9eu1dHRSU5ObpLOhp2+Z8+er13lL1++3LZt26pVq7S1tT09Pb92GzQuzd7evvFXUEKT/Gpqaurq6i3a/Pvvv588eTI1NbX5D8GBaGpqhoWFtfFgv3nrNra5Rc80oQOuaH50p0+fTk9PZ6Xn5eVdu3ZNXl5+3bp1urq67LU32+iZFk9lK87noHjZ2dldvHixeTokNjGAU+rZlhPaSRH/ZoFNMnTYABR3FPfO3gZlZWVkMnnnzp3fvKaPHTvm4eHRvIT4+Hg5OTlfX18oKjExkX0/t65ou3btqqurY38Fmts4/+vXrzUagI3muxcVFRkYGOzbt69JelRUFFQJb9++7fDBtkWFW6FjrmiyUVhY+L///e/AgQOsj0ePHv3333/z8/OhzODgYHBUK2fza55pkrkV53NQ3KuqqhQUFDIyMhonwkdIhK+6R9y7P3LnlA0o7ijuHLhGy8vLIdL8priDWkEoXVNT0yQnSJitrW27wijYAMFycXFhfQwICLhz507j/Ldu3aJSqRQK5fbt2y0WCEq3evXqxul+fn6bN29OSkrqzMF2Utw75ooWj27NmjWsbdgAm9t+Npt7pnnmVpzPWX00MjJ6+PBh45QHDx4YGxvDBjQvzp8/v3HjxvXr1587dw6qtCYGVFdXQ2ZoshCJRNiAj+wMDg4OSkpKy5Yta7uf4bq9e/cu/BxcJDY2Nl873ubpX9uxRftbbCdBlQ/71tfXs1JgY9OmTQkJCV87QBR3FHeORe4go+w4sfXWKGiumZlZk5yqqqrZ2dntVbT09HRtbW3WFb979+737983vqvhnslu4Pfff298V7M2iouLSSQS7NX4boeKh92V0eGD7aS4d8wVLUbu+/fvZ308ePDg/fv3P3z40Jaz2dwzLWZuxfmcFXc4FmjKlJaWsj7CBnxkrfG0devWsLCwyspKSLx3797NmzebGABNkCNHjrAuA2hbwEd2hjNnzuTm5rbLz4aGhlBaTk4Oq7S2i/vXdvym/Y0/7tixg72iRUhICKvt+LUDRHFHcf8YnptvFJfQxj/I3GIvLasnOi4ursVe2ibXen5+voqKCmtpc/ZXK1eubBJ0fK2oJqWdPn3a29sbIu7jx483LtDT0/Po0aOsbbj6G/dcs2nc3oePEMS9evWqFe372sG2S4W/2efeYVc0zgMV26lTp9LS0ljp4HOIrBUVFSFCvHz58tdE7Wueaa/zWzyu8NeJRuYebfyDzI33BePpdDprGzYgCm5ePlS6EIk3MQDCW/bTEWg1QvDLzpCZmdnGLhF2CuzeuLS2i/vXdvym/Y0/Wltbs/voYANaAK0cIIo7ivtHm+QULW//Nv5B5hYvYgg9IBg/dOhQWyJ3gEwm6+npdT5yZ4UwOxoICgpq/O2JEydcXV1Z2y4uLidPnmy8F8SbEMZC9O3j48NOt7e3B/lj3ypf+91vHuzy5cvZ/U6sJjl7veBui9y/RkFBwaNHj9jGNy+tRc98LfPXnN/iLjbOgVq699v4B5kb75uamqqsrFzz//au3zWRIIz+bxIsREQt5EDlQCzEEwshjfiDdNpYWIoKWllooZ2FTRQUbAQtLJR0gXBIxEYIyt1jB4ZhN7PuqeHu4L1CZr9kPr759ebNtwNrAAV5BFmv15Cr2MnExuNyuUwBuN1umZpHQU2myRSH8342eXNO7rqKF+NXH6GHPB7PuwEUhDzSNZDkTnK/W879eDzaZ2lN/BiJRCCd1Jz7p5cfnDDadwNircrDARhW1Zt4hNHk8O3tLRgMii/zCvtwOAwEAlKVX9fYcDi83W7l42azkTd2HObcr+4KJ/7VXLzOv7VndP9s7fxfX/NOMpfLYbfGPp3P56URQhVDdjgczuczfq0B2Ch3J7PaRoC/vLyo3I0pLcq73c5euasVdfGb3gRIO05dnU4HZxcU7BtIcie534fcMbO73S4UnENyF2oaE1S9LQNWnUwm4orI09PTdflrYYSyLpVKqr1cLotEv6lWsVgcDAaqfTQa+Xy+5XJ5dWNbrVY6ncYahpLCL8ryC6IOb8tc3RU6/5CH8/kcWm+/39dqNYR0kdSsPWPPgF9N7qvVCn0ej8fVu0/Ygcbj8cfHx+vra6FQsAZQr9fVlHSj0biF3JvN5uPj408DcCvtqVQKg44tH2Fks1lrGLqKuvj9fr96gpR2HJWi0Si0gky+6xpIcie530ruApCxmN/im/cXc+4C0HqJREK1TKdTcbk7Fov90eVu61/hYbFYqHY8wrm1FihP0LRqf35+xknZdBncYWNFHgZLHfodbcFvu90+nU7Oc+63dIXOIdqSyWRwlgdrgEQgzC+S2qc98xfJHfhhQLXMZjOQ3cPDQygU6vV61gCwv1ar1YABFGQGw57cTQOkvqWvVCqYG9DL/X5f2rEHJ5NJTAwcYqDErWHoKurihxDxer1WP1g13wzInJKugSR3kjtBEHdIS3KZk9w56gRBcucyJ7lz1AmC5M5lTnLnqBMEwWVOcicIgsuc5M5RJwiCy5zk/u+POk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</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasAdquisicionTemporalActivos>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">1200003.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">11.10</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">1700003.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">15.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRF>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">1200003.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">11.10</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">1700003.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">15.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">ES0143596015</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">618703.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">5.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">628795.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">5.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">618703.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">5.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">628795.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">5.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">1818706.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">16.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">2328798.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">21.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US91282CJF95</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Bonos|ESTADO USA|2,437|2028-10-31</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">310580.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.87</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">308446.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">2.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasDPMas1Anno>
<iic-com:InversionesFinancierasDPMas1AnnoTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">310580.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.87</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">308446.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">2.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasRFCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">310580.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.87</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">308446.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">2.85</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRF>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">310580.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.87</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">2.85</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US02079K1079</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">53361.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.49</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">102811.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.95</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US0231351067</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.47</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">117855.00</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US30303M1027</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.46</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">112346.00</iic-com:InversionesFinancierasValor>
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<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US5949181045</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">40034.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.37</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">94658.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.87</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US5951121038</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Acciones|MICRON TECHNOLOGY</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.43</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US67066G1040</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.49</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">111097.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.03</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US0079031078</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Acciones|ADVANCED MICRO DEVICES</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">52802.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">109349.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.01</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">US64110L1061</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Acciones|NETFLIX INC.</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-02747046_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">58232.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.54</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">453174.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">4.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">906399.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">8.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">453174.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">4.19</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">906399.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">8.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU1954206881</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|PARETURN GVCGAESCO PLACES GLB</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">117940.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.09</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">125421.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.16</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">IE00B41NRZ94</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|ICS EURO ULTRA SHORT ADM 3 FUN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">1247615.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">11.54</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">1242480.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">11.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU0093503141</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|MLIIF - EURO MARKETS FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">252238.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.33</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">162876.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU0326424115</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|BLACKROCK GLOB WORLD MINING HE</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">153422.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.42</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU1231169415</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|GOLDMAN SACH JAPAN EQ PORT EUR</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">209103.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">106801.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">0.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU1670707527</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|MG EUR STRAT VALUE-A ACC FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">269937.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">2.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">162852.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.50</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU1670724373</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|MG LX OPTIMAL INCOME EUR A SIC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">858553.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">7.94</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">871274.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">8.04</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU1797810345</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|MG LUX EMERGING MARKET BOND EU</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">865473.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">8.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">861291.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">7.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU2168656184</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|BLACKROCK GLB WORLD TECHN EUR</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">133977.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU0605515377</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|FIDELITY GLOBAL DVD EUR FUND</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">208635.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">207662.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.92</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU0200685153</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|BLACKROCK GLOBAL FUND BASIC VA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">151339.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="euro">211146.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-02747046_ia">LU0326422689</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-02747046_ia">Participaciones|BKACKROCK GLOBAL FUNDS WORLD G</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-02747046_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="euro">159416.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ia" unitRef="pure">1.47</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-02747046_ipy" unitRef="pure">1.68</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-02747046_da">Distribucion4.png</iic-com:NombreFicheroAdjunto>
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</iic-fim:InversionesFinancierasFIM>
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<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T12026_V-02747046_da">No aplica</iic-com:ExplicacionHechosRelevantes>
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</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T12026_V-02747046_da">d.) Durante el periodo se han efectuado operaciones de pacto de recompra con la Entidad Depositaria por importe de medio 1,7001 millones de euros en concepto de compra, el 16,21% del patrimonio medio, y por importe medio de 1,7 millones de euros en concepto de venta, que supone un 16,21% del patrimonio medio.
g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 635,09 euros, lo que supone un 0,01% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T12026_V-02747046_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO.
a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados.Durante el primer trimestre de 2026, los mercados burs&#225;tiles globales registraron un comportamiento d&#233;bil y vol&#225;til, condicionado principalmente por el fuerte repunte de los precios energ&#233;ticos y el aumento de la incertidumbre geopol&#237;tica derivada del conflicto en Oriente Medio. En EE.&#38;amp;&#38;#35;8239;UU., el S&#38;amp;P 500 y el Nasdaq 100 cerraron el trimestre con ca&#237;das aproximadas del  4,4% y  5,8%, respectivamente, reflejando una correcci&#243;n en los valores de crecimiento y, especialmente, en las grandes tecnol&#243;gicas, ante la revisi&#243;n al alza de los riesgos inflacionistas y de tipos de inter&#233;s. En Europa, el MSCI Europe ex UK cedi&#243; en torno al  2,3%, lastrado por el encarecimiento del gas y el deterioro de las expectativas de crecimiento. Por el contrario, Jap&#243;n destac&#243; positivamente, con el TOPIX subiendo alrededor de un +3,6%, apoyado en la debilidad del yen y expectativas de est&#237;mulo fiscal.Por sectores, energ&#237;a fue con diferencia el mejor comportamiento burs&#225;til, benefici&#225;ndose del fuerte repunte del crudo, seguida de materiales b&#225;sicos; en cambio, tecnolog&#237;a, consumo discrecional y sectores de crecimiento fueron los m&#225;s castigados, reflejando una clara rotaci&#243;n hacia estilos value. El aumento de la incertidumbre se reflej&#243; en la volatilidad: el VIX repunt&#243; con fuerza durante el trimestre, pasando de niveles en torno a 14 - 15 puntos a comienzos de enero a picos cercanos a 35 puntos en marzo, cerrando el trimestre claramente por encima del nivel de inicio, se&#241;al de tensi&#243;n financiera persistenteEn Estados Unidos, la macroeconom&#237;a mostr&#243; una moderaci&#243;n del crecimiento, con un avance del PIB m&#225;s contenido y un mercado laboral a&#250;n resistente, mientras la inflaci&#243;n se mantuvo alrededor del 2,4%, presionada al alza por la energ&#237;a. En la zona euro, los indicadores apuntaron a un crecimiento d&#233;bil pero positivo, con inflaci&#243;n repuntando por encima del objetivo del BCE debido al encarecimiento del petr&#243;leo y del gas, y con una ligera mejora del empleo pese al deterioro de la confianza empresarial.En el mercado de divisas, el euro mostr&#243; una elevada volatilidad frente al d&#243;lar: tras alcanzar m&#225;ximos cercanos a 1,20 USD&#47;EUR en enero, se depreci&#243; hasta niveles pr&#243;ximos a 1,15 en marzo, cerrando el trimestre con una ligera p&#233;rdida acumulada, influido por la aversi&#243;n al riesgo y la fortaleza t&#225;ctica del d&#243;lar como activo refugio. En materias primas, el Brent protagoniz&#243; uno de los movimientos m&#225;s relevantes del trimestre: subi&#243; desde aproximadamente 61USD&#47;barril a m&#225;s de 115USD&#47;barril, impulsado por la interrupci&#243;n del tr&#225;fico en el Estrecho de Ormuz y los recortes de producci&#243;n en Oriente Medio, registrando el mayor aumento trimestral en t&#233;rminos reales desde finales de los a&#241;os ochenta. En este contexto, tanto el BCE como la Reserva Federal adoptaron un tono marcadamente prudente. El BCE mantuvo sin cambios sus tipos de inter&#233;s oficiales durante todo el trimestre (facilidad de dep&#243;sito en el 2%), subrayando un enfoque estrictamente dependiente de los datos. En sus comunicaciones de marzo, el Consejo de Gobierno reconoci&#243; que el shock energ&#233;tico elevaba las previsiones de inflaci&#243;n para 2026 (hasta alrededor del 2,6%) y recortaba las expectativas de crecimiento, reforzando el mensaje de cautela.Por su parte, la Reserva Federal tambi&#233;n opt&#243; por mantener el rango objetivo de los fed funds en el 3,50% - 3,75%, se&#241;alando que, aunque la actividad econ&#243;mica segu&#237;a siendo s&#243;lida, la inflaci&#243;n segu&#237;a algo elevada y el entorno geopol&#237;tico aumentaba la incertidumbre. Las proyecciones publicadas en marzo confirmaron que cualquier recorte adicional de tipos se pospon&#237;a, reforzando la idea de una pol&#237;tica monetaria restrictiva durante m&#225;s tiempo del inicialmente esperado.
b) Decisiones generales de inversi&#243;n adoptadas.
El fondo tiene una distribuci&#243;n de activos del 28% en renta variable y un 42% en renta fija, (Fondos de renta fija y Bonos en USD) sobre el total del patrimonio del fondo, y el saldo en tesorer&#237;a supone un 30% del total de la cartera, (Repos de Deuda un 11%, Fondo Monetario un 12% y Tesorer&#237;a un 7%). En fondos de inversi&#243;n la exposici&#243;n de la cartera es de un 75%, de los cuales, los de renta variable suponen un 24%.
c) &#205;ndice de referencia.
La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 3,62% durante el periodo y en los &#250;ltimos doce meses ha sido del 2,79%. Un tracking error superior al 4% indica una gesti&#243;n activa.
La rentabilidad neta de la IIC en el periodo ha sido del -0,86%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de -0,04%.

d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC.
Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n negativa del -0,24% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 5 participes, lo que supone una variaci&#243;n del 4,72%.   La rentabilidad neta de la IIC durante el periodo ha sido del -0,86%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,5%. GVC Gaesco Blue Chips RFMI, FI, invierte m&#225;s de un 10% en otras IIC y, por tanto, satisface tasas de gesti&#243;n en las IIC de la cartera. Los gastos indirectos soportados por la inversi&#243;n en otras IIC&apos;s  durante el periodo ascienden a 0,1% del patrimonio medio de la IIC.
e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.

La IIC ha obtenido una rentabilidad neta en el periodo de un -0,86%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  -0,95%.En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
2. INFORMACION SOBRE LAS INVERSIONES.
a)	Inversiones concretas realizadas durante el periodo.Durante este trimestre hemos mantenido una exposici&#243;n total del 4% de la cartera en acciones directas. Dentro de la renta variable se ha invertido en zona EURO, en USA y Asia, completando con inversiones sectoriales, con el objetivo de dotar al fondo de una estrategia muy diversificada, incluyendo oro, minerales y un fondo que invierte en acciones de defensa europea en sustituci&#243;n de un fondo en tecnolog&#237;a USA.Durante el trimestre la renta fija y los fondos conservadores de la cartera se han mantenido en diversas estrategias: fondos flexibles en plazos, activos y zonas geogr&#225;ficas, con preponderancia en la zona euro para evitar riesgo de divisa.

b) Operativa de pr&#233;stamo de valores.
  	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
c) Operativa en derivados y adquisici&#243;n temporal de activos.
Durante el periodo el fondo se han realizado operaciones en instrumentos derivados, con finalidad de inversi&#243;n, en: Futuros sobre tipo cambio EUR&#47;USD,  que han proporcionado un resultado global de -37353,39 euros.  El nominal comprometido en instrumentos derivados supon&#237;a al final del periodo un 16,16%.Durante el periodo se han efectuado operaciones de compra-venta de Deuda P&#250;blica con pacto de recompra (repos) con la distintas entidades por importe de 1,23 millones de euros, que supone un 11,11% del patrimonio medio.
La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,053%.

d) Otra informaci&#243;n sobre inversiones.
	En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.

3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
N&#47;A
4. RIESGO ASUMIDO POR EL FONDO. 
La Volatilidad de la IIC en el periodo ha sido del 6,21%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 3,4500000000000002%. La beta de GVC Gaesco Blue Chips RFMI, FI, respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 1,02.GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 1,24 d&#237;as en liquidar el 90% de la cartera invertida. 
5. EJERCICIO DERECHOS POLITICOS.
El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y voto en las juntas generales que se celebran en Barcelona y Madrid de empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.

6. INFORMACION Y ADVERTENCIAS CNMV.N&#47;A

7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO ALAS MISMAS.N&#47;A
8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS.
Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis.
9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).N&#47;A
10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO.No detectamos ning&#250;n cambio a corto plazo de la actual coyuntura, por lo cual es previsible que continuemos invertidos  el m&#225;ximo porcentaje que el fondo permite durante los pr&#243;ximos trimestres.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T12026_V-02747046_da">NO APLICA</iic-com:AdvertenciasCNMV>
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