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<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12024_V-99152050_da" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">4.49</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">4.33</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">3.46</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">-0.14</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">6.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">-10.35</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">-0.60</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">8.25</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">-0.59</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">-0.59</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_dly3" decimals="2" unitRef="pure">-1.58</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_daq">2024-04-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_dpy">2024-04-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.56</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">0.73</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_dly3" decimals="2" unitRef="pure">0.90</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_daq">2024-06-13</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_dpy">2024-03-21</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_dly3">2023-12-15</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12024_V-99152050_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">3.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">3.35</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">3.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">4.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">4.56</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">4.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">5.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">3.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">3.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">13.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">14.40</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">11.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">12.11</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">12.15</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">13.96</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">19.41</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">16.13</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">12.36</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">0.52</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">0.60</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">0.45</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">0.55</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">0.76</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">1.44</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">0.27</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12024_V-99152050_daa">40%LG20TRUU+37%I04321EU +20%I20344US+3%LIQ</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">3.00</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">3.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">2.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">7.79</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">7.25</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">7.36</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">9.12</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">5.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">5.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">5.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">5.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">5.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">5.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">5.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">5.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">5.76</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">1.31</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.67</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">0.64</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">0.64</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">0.66</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">2.57</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">2.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">2.36</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">2.33</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12024_V-99152050_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12024_V-99152050_da">23578112C220720246854063.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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0I5/wplrqlje6dBqFvdRPaT7fLl3YDFjtA56HccY65460uSXbt+O339AuW6RmVFLMQFAySewrjb34l6Nb6PDfW8V1cyTQGdYFiIKLuKZduijeNuRnkjAORVkeCLLUFt7jXHmvb0b2m3Tu0WXBDKin7qgn5cYI2qc8Vu8NKnrWvH5a6fcdEKK5VOo7J7aXv+K8vvN3StUt9Z05L603+Q7Oql12k7WKk47ZK9+fXFZM/ixbXxC+mz2beT5ogjmiYuS58j7y7cKv+kLyW/hI6kA5t74NvLjW7prLU7uxsikU9ugffDHcCXexEWQCPlBweMuTzjA35dBhfQLnS0mfdOGY3MnzP5pORIcY+YNgjGMYGMYquWhF3vdPp2/zsbcuGhK97p9O3z62Nais/QtR/tbQbC/LRM88CO/lHKh8fMByehyMdsVoVyyi4txfQ45RcZOL3QUUVFdXMNlaTXVw+yGGNpJGwTtUDJOBz0FJK+iEk27IUzwi4W3MqCZlLrGWG4qMAnHpyPzqC91TT9N2fbr61tfMzs8+ZU3Y64yeeo/OuRh8J3euX9zqmp3c0UV46EQjckgtwZB5B6bFZWjLd87hx1rTsPAHhvTprp49OjlS4CgRXCiVYsAj5CwLDOcnk9q6nTox0lJt+S/X/AIB1ypYeGkptvyX63/ToXNa8QW1hHJa2t3ZPqzPHDDayTDdvkZVUsoO7A3BjjtVjRdOk06yb7RJ5t7cSGe6kDFg0hABC56KAAoHooqGDwxpkNla20kctx9muFullmlYyNMowHZgRuOOMHjAAxxWxWc5QUeWHzM5zgoclP5vv/wAA4+4v7zwrq9zmzkm0GSX7RJLFG7NbmTcWPAIKK0bM3p5q49D1dtdW95brcWs8U8D52yROGU4ODgjjqDT3RZI2jdQyMCGUjIIPauZ/4Qm2t5AdO1TU7KAbAtrFcsIVUYDYUYOWAb5sk5Yt1quanUXvaPv3/wCCU5Uqq9/3Zd97+vmP0/xcmoeJ20sWbx2jxGS0vZGKrdFdu4RgqN2NxOQTwuehrdt9Qs7uaaG2u4JpYG2ypHIGaM5IwwHQ8Hr6VzevRweHNO0K5itpLkaW5hjOwtIQbeRFUlVONz+WucYyRVSLwVfWc1pf6dfQWupNAIrucxlwzESGSTnG8l2QjOMbB24rWVKjKPMnyrp6r/gW+82lRoSipJ8qtp1u1e9/lb7zt6K5/wAL239mHU9JN3cXH2a53xtcsDIUkRXLE4GQZDLz6g+lXtE1q312x+1W8c0QyAUmUBhlVdehI5VlPB7+tc06bi3bVL9djkqUXFu2qVtfXY0qKKKzMgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKguby3szELiUR+axRCehIVnPPb5VY8+lNJvYaTeiJ6KqabqVprGnxX9jL5ttLnY+0rnBIPBAPUGppLq3iuIbeSeJJ5t3lRs4DSYGTtHU4HXFDi07NajcZJuLWqJaz9G/wCPGT/r7uf/AEc9V9Y8SWWjzx2zpPc3sil0tbaPfIyjJJ9OiseTztOM1J4euIrvSBcwOHiluJ5EYd1MzkH8qpwkkpNaMcqc4xUmtGalFFFQQFFFFAFL+2NM/tT+zP7Rs/7Qxu+y+evm4652Zzj8Kgh8S6Dc6odLg1vTZdQDshtI7pGlDLncNgOcjByMcYNcjqkN/FFbWNvLp13Zv4himjnWcvcBvtglkj2bcKUG8E7j8q4KjqLvhy41HRINCsry90u+t9TkkSM2KN8rlJJmfzCxEikqRkKvLCgDqNQ1nS9JMQ1LUrOzMx2xC5nWPefRdxGfwpLjWtKtL6GxudTs4bufBhgknVZJM9Nqk5P4VlbYW8b6oLwRmA6RbhBJjG3zJ/N69seXn8K43SVuD8M/E32oKdR/s2Dy9+N24afBs/8AIu/HvmgD0PxD/wAi1qv/AF5zf+gGtKszxFn/AIRnVcED/RJeo/2DWnQAUUUUAFFFFABRRRQAUUUUAeefGT/kT7b/AK/k/wDQJKq/Cst9t1e1cY/s9jCv/A5HJ/8AQK6TxzpK67p9hphClp7mQR72IUSC2mKEkc4DAH8O9Z/gzTTpnjTxlCGLo1xBIr7cD5w8m38N4H68Zr3aVeH9mTo/aWv/AJNFf5jqrWD8v1Z3NFFMlljgheaWRY441LO7nCqByST2FeEIfWR4q/5FDW/+vCf/ANFtWNF4x1DVdNtp9B0T7bNLbiWVHuVjEJLMo5YfMN0b+nQetQNovjG1vri3s9ZS4spCl1599ncJQSTGuwjCMVXI4AVsAHnPZSoOnNObSaezfZ/O369Dr+ptXVSSi+zf+X679DBg8YQNqT+KpBBGxRrZLZpgCyC284rk9T5gRc4/iHHPNrUfHN3BfaLdTMq2yaet7cRxgokkz28zCJnJOMlV2rg5znsKwbHwW9x8O5bh43tby8ubVbYmX5HRzEmWwD8pZixHXKr1wM7PgbwnbT6X4h0i9Jlt11IQllAXf5L598Akcj0J5717tWOCjGVTdRfL8tFp6XfzOWVLk0b1tt5/8Ao3+uWmkP4xbUrxpbrWYXS1jWHnCyTwKMjjAVUOTjIPc9ZtS/4kPhiwtYZpvs+l3FzMqFvvNFfxKhbHX5ZG46ZOccCk1LwxZTeE7Ozc2kup2t7/AGYZJZDEzAvKsWAN2OZUlKjqqnOcCq165udXuPDerzs921wYJJYI9u5JZrNlfoQpYK59AeO4FVGdKbi4bJ3fpFcqsu1vz+6o4SpzJPq7efdv0Njwt4MtfDmoafczMbmPV7VrWWCZAVVjGsmPcfu5OvYgdsn0qsLxNbA2emzJLLE9pqVq6eW23O6RYip9isjDH9OK3a8DF154jlqzd3qvu/4DRmuqCiiiuMZ5/q8GreFdVmi8OrNdya+80gSZgBbXAyxZScLypPykZOwcnGK1E1Txna28hufD1nfSLIQptrsRZXLDO1t393PXo6jGQ2OsorqeJUklKCb763f3NdDsli1KKU4Jvq3e7+5rpocJaa94ot9PsrC7tGm1O7aN0ungwqQts3s0akHdGz7SDt4wfWrMFjr+rXbaRrrD7HZSLKbu3zGL9CCFRlwRjht4z/dAHc9lRQ8St4xSf9bf1YHi1q4wSf6+Xb026hRRRXKcYUVU1PUIdK06a9nWR0jAwka7ndicKqjuSSAB6mobbXtKvdLfUra/gls403ySK4wgxnDf3Tg9DzWipTceZLTb5iujRoqjo+rW2t6XDf2m8RSZG11wyMDgqR6ggir1TKMoScZKzQworyzw78SH1zx6VuC1rpZtZUgiLAKpXDmSUk4ztRvYZx3JLdBuNX0TVYfE/iLUVGm6nCNrecWVFdJZlUg85XbgAA/fwuelenPKa1O6qO0kk0u976Lz0M/aJ7HV+Ko9aguUuNBjcXF1Ets84VWWJvNQozA5O0K02SAcZ7dap2C654eiOkWOlfbLuWOFvtLMUtogsEcJLMRlsNHnaPmKk9K6jR9XtNd0yPUbJma2kZ1RmXBO1iucdgcZGecEdKvVyOtKmvZTitN77/P0O6GLtTUHFNfn2v6FDRb5tT0SzvJAomliUzKoICSYw64PIw2Rg9MVfrH8NyxyafdKkis0eoXiuFOSp+0SHB9Dgg/QitisKqtNpdzGtFRqSS7hRRRUGYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVxU/hp/Fs8t7f6hKkKXM0EUUK7WijUywuA3+38rHIP3ccg8amueIL60v8A+ytI0qW91B4POEjfLBGCH27m9SUwAcA5+8Ku+HoLu30jbfQrDctcXEror7gN8zuMHuMMK6Yc9GHOnZvba9tTsh7TD0/aJ2b22vbX7vU5NLjxXoWproen6bphtJ7id7QjP7qLzFcuwDAbQJdoAwcj6Z0LfwMun6ZGbPUrh9Ytk/0a9n2sUIjZBGAytti+YnaM49eBXYUU5YuT+FJd/P1CWNm/hSXfz9f8jG03TLw6lPqerGze4kCJDFAhKwKhkxh25ZiJSCcL3GKs6N/x4yf9fdz/AOjnrQrP0b/jxk/6+7n/ANHPXPObk7s5pzc3dmhRRRUkBRRRQBSTSNMi1N9Sj060S/kG17pYFErD0L4yfzpLXRdKsr2a9tNMsre7m/1s8VuqSSf7zAZP41eooAyX8MaJPCkV3pdndrHPLOn2m3STY8jmRiuRxlmNWLjRNJvL6G+udMsp7yDHk3EtujSR45G1iMj8KvUUAZviH/kWtV/685v/AEA1pVm+If8AkWtV/wCvOb/0A1pUAFFFFABRRRQAUUUUAFFFFAGVq3/IT0H/AK/m/wDSaatJIYonkeONEaVt0jKoBc4AyfU4AH0ArH8R/aIv7Ju7fyv9H1KHzBJnlJMwnGO/73P4fhW3Wsvgi16fiazXuRfqvx/4IVh+LZQdAkshPHDLqDx2SFsE/vXCMQO5CsTj2rcrm5tLtte8WNdXavJFpHlpbpu2hbg4kZuOT8vk4ycdeKdCynzS2Wv9fMrD2U+eW0df8vxL2l6MmnarrF4qxKL6dJAsYxwEUEnjqW3n8c9TWtRRWcpOTuzKc3N3l/VtCte2Ud/brDKWVVmimG0gHMbq4/DKjPtVHRNM/sy61nbD5cV1fm5j+bdu3Rx7j14+cPx/TFa9FVGrJQcOj/4H+RFuplnw9pp1/wDts26/btqqJBxggMueOpKvg5zwq+lPs9FtrLWdS1SN5TPqHlearEbV8tdo28ZHHXJNaNFHtZ2avurfLe33ouU5TtzO9jI8TfJoUk5+7bTQ3L/7sUqSN+imk0PxJp+u28ktvPFlbqS1AD53spJBU4GcoN/GeM+hq7qtj/aej3th5nl/areSHftzt3KRnHfGa888RWlvomutFpED2xtbdNSC26MFURres24jhVLMi4PGGwBjiu3C0qdek6T+JXa/Dcyk2nc9OpiTRSvIkciO0TbZFVgShwDg+hwQfoRXL6N41s30qxbXLy0tNQuPOLIuVRQkjJuJJOwHbjLEZOQPSszStVjTxS2uQvdy6TrkphV0hLRI6CGOJm4ym5vMXnuVyOMiFgKt5qSta9uzaeyfonb0HzI76iiiuEoKKKKACuK1PxTqGp6/P4e8L+QmoWf764mvP9WyqVyi4ySSWwScYwceob4osNU1fXZ7XTfKLDTxA3nPtRI51nV2OASfmiiwAD09ORt+GvCWleFbeWLTklLzY82WV9zSYJxnoBjcRwB75r0acKGHh7Sb5pNaLovN/Lp1Id27I5yKPU/GN7ba1puotFpyXkG+0lJ2SQqIZjjGR5iyB1yPQjIxg7zeCdCbVJr77If353T228+RM3Znj+6SOcdvmJxnmt2CCK2gSCCJIooxtREUKqj0AHSpKyqY2pe1J8sVordvPuNRXU4mPxHbeGvFup6XqNuLPT7iVLmC8JPl75FVdpAGFyyTNuYj7rfWtDxB4otILOwg0+8WSfVpxbWs9uRIqZdUeTd0+Xd+ePfGveaJpmoyySXtjBctIqI3nJvGF37cA8AjzH5HPNc3pXgG2sPENxcyEtpkIj/s21+0OwgIZXc4boTIgIwcHJzXRCphJ2qTunFK66SsrfffV9Gr7CtJaIPGdiLTw5pVhZwStCswsl2gt5ayQSwKSfQF1GT611l1ZWt7GI7u2hnQZIWVAwGQVPB9iR9CanoriniJShGPVX19SrGJ4etoLO61u2tYY4beK+URxRqFVAbeFjgDgckn6k1t1z4uINF8Sam15eJBZ3kMd2GndVRZFxE/zHGBjyOCTyfeqPw5/d+F0tR9yDytv/bSCKU/+PSNW1Wi5wda+yj87rXXyYk+hoeHLOOxvPEEMTMytqjTHcQTl4onP4ZY49qXxN4iXw8NOcosiz3OyZOS6whGLyADJITAJ4PHpnNUNd1q38Ja8dQu3b7HfW2GjRCW82N1AIOccrIc8ZxGOvSrOlfaNcvrq71PS3tY44DZC3uBkMScykZGGQ4jAPfaaXJdqtNXjb79Lfmei6d2q9RXi197tb8zbsr611K1W6s5lmgZmVZE6MVYqcHuMg89D2qxXFy6FN4cv7e+s51TS7SRI4LVQSVSZkSUMTnKggSA9cls12lYVYRjrB3T/q35HPWpwjaVN3T/AKs/O1gooorIwCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiub8QatrFnqdrHpVml3FDDJc3cW7a7qFYIqnBPLDoASSB0GaunTc5cqNKVJ1JcsTpK5Wewu/Emq3rrrV9ZWFs5tUjsmCGRgEZn34PRtyHH90jI+YHLiubjxRq1to2oXd3p9/aLcXc8dsyq8RYqIgH24OIpWXjnIye1dnpmnW+k6Zbafartht4wi8AE46k4AGScknuSa3cfq+t/ef9X+fT1OlxeF1v7z8tl3+fTyZX0XQrPQrVobYNJK7FprmbBmmJYtl2AG4jcetadFFc8pOT5pbnJOcpycpO7YUUUVJIVn6N/wAeMn/X3c/+jnrQrP0b/jxk/wCvu5/9HPQBoUUUUAFFFFABRXA3Xiia21FWfWTHf/2rHZNorJGR5D3IiWXhfMGY2Vwxbbkgd8Va0XVNTdPDWqXOpzXEOv8AW0aKMJb7oHnXYVUNwI9p3Fs57UAdpRXOX76jqXiS40yy1WbTktLKK5LQxRuZXleVVDb1b5R5J4GCd3Wudh8S6rqvhrUvE8Ooy2sWmWcVx9ijhjaOY/ZY7lw5ZS3Il2jay4x3oA7PxD/yLWq/9ec3/oBrSrM8RHHhnVc5/wCPSUcDP8BrToAKKKKACiiigAooooAKKKKAMrxF/wAgyH/r+s//AEpjrVrJ8SfLozS/wwTwTt/upMjn9FNa1aP+GvV/oav+EvV/oFc/4U1CHV4tS1S2WUW13drJEZEKkgQRKfrhlZcjIyp5q7r800OjyCBzHLNJFbrIOqeZIse4e43Z/CrllZW2nWcdpaQpDBGMKiDAH+TzTVo02+r0/V/oONo0m+r0+7V/p+JPRRRWRiFFFFABRRRQAVTv9MttQtLy3lTYbu3NvLKgAfYQwxnHbc2M+pq5RTjJxd0BwNn8PLc+K9euL+3SXS76NPKRZCuSXDsDggghkB9wR7gdZr9pNeaHdR2q7rpFE1uuQMzIQ8fXjG5V61pUV01MZVqzjObvy2t20t+dtSVFIrafex6jptrfQhliuYUmQOMMAwBGcd+awo/H/hs6tcaZNqC21zBM0J+0KUQlRydx+UDORyRkj3GeIn1bxJoum31jFBd3Mdwp0vSmtiS0f2YmNm2qOCw3nOd2Y+mACO1tPC8Wq+Go9P8AEtoksq3c9wyxyMq7mlkIYbWzgh8gE9+ea7KmDoUE51neLdlytX9bPez0e2vUlSb2NHRPEmna9o0WqW0vlwSSeVtmZQyPu2hWAJAJJGBnncPWtSWWOCF5ppEjijUs7uwCqo5JJPQVxmt+EGv9Yjt7W5uLa1l3XoZIwUt7mJYo4ypAHUdVJ52nGOa5zSND1ixudQ8C2kki2fmi5u9QMW0TW8iIjRqCGCkjfg5PKHpg0lg8PVTnTqW62fSN7b91+I+ZrRo7TwxYY1DWNbMxZtRuGjKEcKIZJI1IPcFdv5e9dLUFnZ2+n2UNnaxiO3gQRxoCThRwOTyanrz69X2tRy+70Wi/ApKyCiiishhRRRQAUUUUAYXibwta+JorVLmWSPyZAWCMQJYyys8bAEZB2Lz1BUEU7QoYrS/1q1ijWKNLqMxxqMAJ9nhUYHp8pH4Vt1y/iIatpOoxa5pUIuYNqQ6haLG0ksiBxtaJR/GAz9SBjrnHHZQnOrH6u5adL7Xun+NvvJaS1NXWdEtdbFrHdqrQwyMzoR99WjdCuQQR98HP+z+NadVNKvv7T0eyv/L8v7VbxzbN2du5QcZ74zVuuafMvcl0NHOUopN6LYrahZJqOnXFnIzIs0ZTcvVc9x7jrXLWPjBtL8Ny3niVmS6imWMrHEQzM8SzKm3HykBivP8Ac5PNdlXMXPg+3ufG6a/IInhNq0UsDL99yNmT2YFCQQfQdc8bUJU7ONXbf59vmdOGlSs4Vtt13v2+Z0cM0VzAk0EiSROAyOjAqwPcEdakrG0FPs1xrFkJGMcN8zxKwAKrIiyHGAMje8mPpjPFbNYzjyysjnqRUZWRkeJPEEPhvTEvZonm3zJEsUf3mLHnHqQATjvjHHWl0DWZdat7qSbT5bFoJ/KEUzZcqUV1Zh/CSHHy849arakU1HxNpmnfZ/NSzJvpnZMojbWSMZIxkliw7jZmsXxl4Z1a7lnvNK1KWKCaKQXNoo+Rz5LDcfmG7O2NMYOM59a6adOlKKhLRvW/6WOylSoyjGnP3ZPW7v8AJWO5orH8P+IIPEFvcywRNGIJ3i+Y5DqCQHHsQPwII5xk7Fcs4ShJxlucc4SpycZKzQUUUVJAUUyWWOFQ0siopYKCxwCSQAPqSQB9aqQ6rbXGr3WmxljPbIjyHHHzc4HuBtJ/3hTUW1dFKMmm0ti9RRRSJCiiigAooqqmo2klnNdrOgggaRZZG4CFCQ+c+hBppN7DUW9i1RXL+E9cvLqzaLXri1j1CS4IhhH7tirRRy7Qp5JUSAH0xznqamu/EHSrSHVbS2nnW7topI1uBbsY0uPmCxkkfeypPI2kA81v9VqufJFXOlYOs6ns4q/pt6nZ0Vi6NrCy506+mZdSgdo2EsZjMwDOFdcgBtyxlvlyBz6VskhQSSABySaxnBwdmYTpyhLlYtct4Q02SKW91gzO8Gqfv4UdyTGrSyuABj5QVkQ4/vFqk8Ta3pj+Gp4I76CR9Tglt7Py3DCVypXAI46nH14610UUUcEKQxRrHGihURBhVA4AA7Ctfep0mn9r9P8Ag/kbe9TotNW5v0/4P5D6KKKwOYKKKKACiiigArP0b/jxk/6+7n/0c9aFZ+jf8eMn/X3c/wDo56ANCiiigAooooAwptD1C81BDfarHcabFci6itvsoWQMrbkVpA2Cqtgj5AflGSecwaX4au7KXTorjUYJ9P0sk2ECWhjkT5GjXe+8htqOy8KvvXSUUAc5JpOtzXsmo22oWdjdyq9tMHszMrwpLIYSMSLhwrnJJIJY/KOlVT4MlgtJ9MsNQhg0e7gjgureS18yRlWJYTscOAuY0VTlW6cV1tFAGb4h/wCRa1X/AK85v/QDWlWb4h/5FrVf+vOb/wBANaVABRRRQAUUUUAFFFFABRRRQBleKP8AkUtZ/wCvGf8A9FtVrVL3+zdJvb7y/M+zQPNszjdtUnGe3Sqvij/kUtZ/68Z//RbVB4lMNzFYaS6xSSX13FiKQjDJGwlkyD1G1COnVgD1renFSUU9rv7tLnTTipKCe13f00v+Bg297rN9eWvhy6uLO4vrWdZ76VjtO2OS3lUoFHQhyoyBnb14Oe6qMQRCdpxEgmZQjSbRuKgkgZ9ASfzNSUqtRTtZW/z6k1qqqW5Vb/N7hRRRWJgFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBkeGPl0GGDtbSS2q/SKRox+iiteuX8Gai12NctHCA2Wr3Ua7RyVaQvk++Wb8AK6iujFQca0k+/56ijsFFFFc4zAnmuLHxlEfsZe21GGK2FxvUBHjFxIQR1JIx2x154xWnZapY6jJcR2l1HLJbSGKZAfmjYEjBHUcqceuOKr69pzahprGDIvbYme0YOV2zAHbnHUHJBB4wTXL2E3/CM2s2qXiRRXN9psl/cKU8rMwkL7CCc5BuAgycnAHtXWoRqwuvi0Vu/9I7o0416d18Wit3/pfijpdA/fQXeoH715dSOD6op2Jj2KoD+JrXrP0G2lsvDumWtwmyaG0ijkXIO1ggBGRx1rQrnqu83Y5azTqO2xiaba29j4kv7e0git4FsrYrFEgVQTJcZwBxW3XI+INYn0PWbyS1thc3t1YxraQnPztGZnfgcnCsDgdeBxmuqgmiuYI54XWSKRQ6OpyGBGQRWlaMtJvZ2/JGleEtKj2aX5L+vvJKKyPElyYNJESXP2eW7nhtEcNhx5kiqxT/aCliPTGe1Y6T614Vf7INNbUtEiBED23+viTDttIJO4KFCg5XOV6k4pQoucbp69gp4dzhzJ69trl7XrY61qlpov2h4oBG93O8ORKjKVEWGB+U7izAkHJj+tZkWhy+F7hdUk1G6uIUvG86WeTzHa3kjjQmQkfwuinI4Cg/hqeFYbSaC91iA+ZNf3U2+cOWEiRyyLHjnAAXA4rburaG9tJrW4TfDNG0ci5I3KRgjI56GtXVdN+y6LR/qbOu6L9j9laP8AX/JfIpW+vaZdT+RDdB5PtT2e3Yw/eopZl5HYA89PetKuD1Hwg+gWcmsaNPc3Go2WJ4hOd5lYs5lL4++WR8cAN8gwa1b/AMVSzyLbeG7aDU52imcuZ9iRlERh2+fPmoMAjk9RyQpUIyadF3Xnpt+gp4aM2nQd156Wt+lvxudPVe/vI9O065vpgxit4mlcL1IUEkDPfisjT/F2nXehR6rOWtklm8lIWBeUsT8g2qCSzKVbAzw3cc1RstD1LWJPt2t38rWVwwlXTGjKbEBcxpJg4PDjcpXkqoJOOYVHlbdTRL8fJGccPytutok/v8l/VijBpfi25unjvLmWK31JUa8kjuFJtOZf3cI6D5fKUtzySeeoiCG417UfB2n2TQ6d9pSa8ljyqRW5ijby12kHMjBgfZjwecegVFHa28VxNcRwRJNNt82RUAaTAwNx6nA6ZrRYt3baW2lu+mvy6f8ADmqxru24rbS2ivpZ/Jbf8OY+s+HIbwzXtkkUeq/u3jll3GMsjo4DKD38tFLDnAHXGKPDukW8Nhb6hNaBNQuVFxOXUhkkYuxGD0I8117HBxW7RWPtp8nJfQ5/rFT2fs29P609Dndft7eDXdC1eaVohBcPC7E4jCvFIAW/4FgA/wC2R3rJg1qXxdoGlWj2cElzd3Aa9iLfJCkEqGTcDk5PyDaf747V1upabaavp8tjfQ+bbS43puK5wQRyCD1Aqpb6MLfxPeaqpASe3RNm4n5wcM2DwMqsQ467fz2hVhyLm+Jbfp+Lv8kdFOvTVNc3xR2/G34u/wAl3M+w8K28ev3eoXSPJHFM32GCUq8UYfZI0iKRlX8zfzkce2K6aiiuedSU3eRy1Ks6jTk9goooqDMKKKKACiiigArP0b/jxk/6+7n/ANHPWhWfo3/HjJ/193P/AKOegDQooooAKKKKACiuY/4Sq4+0ed/Z0X9l/wBof2d532o+f5vm+TnytmNu/vvzt+bGKsaLrGsavIlz/ZdjFpUkkgSf7e7TFFLBW8vyQvzYBxv4B6npQBv0VialrOoRao2n6VpsN7PDbrcz+ddGEKjMyqFwjbmJR+DgcdazW8aSTWk+p2GnRT6RaQxz3VxJdeXIitEsp2JsIbbG6scsvXjNAG34h/5FrVf+vOb/ANANaVZviH/kWtV/685v/QDWlQAUUUUAFFFFABRRRQAUUUUAZXij/kUtZ/68Z/8A0W1c74Rhm1XxDfeKQ0y2N3Ftto3IxksFbIycECGMH19Tius1Sy/tLSb2x8zy/tMDw79udu5SM479ay/BluLPwzFbAYENxcx/lPIK6oVFHDytu3b5P/hjtp1VDCyS3bt8n/wxv0UUVynEFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAee+JWtPA2oXms2RuIjqFncbog5aN7ovGUfaT1+dyfYHA9Y7bxBMuoaRYtbX17Bpury21xfsMhGYzQxIxONx2uhZs8ZHUnFdX4i0OHXTptvc2q3FqlyzXCscYQwyrnrn7xTpz0Pan+ItNS78KarYwWkbtLbzGOIIMNKQWB9N2/nPrzXrwxVKVOEKivJ6N36apeeiv+Bm4u7sbFFcr4b8Yf23BpRmt0ik1CO5lAR8+WI5NqqfUlcnPHKnjnjqq82tQnRnyVFZ/5O35otNPYK53xHp1zd6rok1vyi3AjnGwnagZJt2c8fNAq8jnf64roqKmnNwlzI1pVHTlzIKK5P4hazd6J4ft5rAM13LewxxIoJ3kHftwOSDtwQOoOO9aXhvVb3VY9Qa+t1gaG7McSBCrCIojpvBPD4cZ6c9q2+qz9gq/TX8Lf5mXMr2NSS1t5biG4kgieeHd5UjIC0eRg7T1GR1xXIabr02l+BFO2Ke80u5TTZo4UYhikqx4XPLMUIIx3PTtXa1ycUEp8fyQXEEiwZk1CBiRsdhFbwgjBzlcyjBx94Hmig001LZa/d0+dzswzjJOM9Utfuvp87/qO8N6RdXZg17WPtEOoSs05st22KJyojD7eu7ywBhicZPGa6qiisqlR1JXf/DeRjVqurLmfyXZdiK2tbeyt1t7WCKCFM7Y4kCquTk4A46k1LRRWbd9WZttu7CsTQPDtroqM4gh+1ZlQSryfJMzui89OGGcdwOuBW3RVKclFxT0ZSqSjFxT0ZkSeGtJm8Qf23NaRyXuxEVmUEKVOQ+Mfe6DceQFGMVr0UUSnKVrvYJTlO3M72CiiipICiiigAooooAKKKKACiisO88YaDp2pSafeaglvcRlVYSIyrk7cDdjb0dSeeAcnABrSnSnUdoRbflqJtLc3KpXGrWNrqNtYTThLm5DGJNpOdoLHJAwvAPXGcHFYLeNkv7yS08N2LaxJCSs0qyeVCh2uQN5ByT5ZAONvI+bmqkXg2x8SaXcT6xaXVtd3V3LLMC+1/kaVIs9R8qOMEcHC9R16o4RU9cTeK+V9drq97fn87i5r/CdXpmqWesadFqFhN51rLnZJtK5wSDwQD1Bqjb+K9EutSs9Pgvle6vIRPBGI2+ZCpYEnGBwCcHBrDHg270y7trPQtSvrXS5BN9p33DOIlLRlY4lyNpP7zD4JG5iSTitt/CukDSo9PtYGsY4m3xSWcjRSI+wpv3A5LbSRls575pyp4SLb5m0727rf4v8l07aBeRV1bUfED67/Z2hx6eVigSWeS63NtL+Zt4VhgZiAPU/ODjir3hz7R/Yq/bPK+1efP53k52b/NfdtzzjOcZqxpelW2kWzRW6ktI7SzSsBvmkY5Z2IAySf8BgU3Rv+PGT/r7uf/Rz1z1qkXaEErLr1fqNI0KKKKwGFFFFAHA/8IvL/bXm/wBiJ/af9qfbP7fzFnyPO3eVnd5ufK/c7du3vmptG0BrHVtM/s7wuuiLau3225E0bi6j8p1CBwxkk+co2ZAp+X14ruKKAOUN1fRa9dazY6LeXsd1ALFkSWFGje3mnAY73HyN5hIIJOAMrnisaDw1qeleGtS8LxadNdRanZxW/wBujmiEcJ+yR2zFwzBuBFuG1WzntXolFAGZ4iAbwzquQDi0lPP+4a06zfEP/Itar/15zf8AoBrSoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOIvtHn0fxFd+IpJYvszX1oYI1Y5UODDLuGMDJl3cE5K810um61b6hpk1+zJBDDLMjl3GFWN2G4k4xkAN7A/jRr9mNQ8P6ha7QzPA2zIzhwMqR7hgCPcV5lBDJq2mReGormW2u9REN8NjFRIhsQMuQCNnmqAR19u9evSprGUuao7ONte0Ul/wWZt8r0PX6KpaTftqWmx3Dx+VLlo5YwchZEYo4B7gMp5q7XlSi4ycXujQ5aytP7e8UXmp30SPbabKbSxjZONw2s8hz1IcAAjGNp7io5fEmmeHNV16PUZwkzyfbIoh96WNYIl+XPGcowAz29jjW8L/N4bs7jvdq12fYysZCP/H6peMPDw1zTiI4bdpVEhcyJktiCZY8cclXkDDPTkjmvQjOm67pVfhXu6eT/VrX1I1tdHSUVy/gnXzrdjdFw2VuJZYmZ9xeF5ZNh9gNrKB6J+FdRXFXoyo1HTnuik7q4UUUVkMKKKKACiiigAooooAKKKKACiiigAooooAK47xLb3k/iAX+nspvNEsWuoYmhaQTGQSrswGBydnUd8cGuxrlPB+lyW91qmqmdpINRlZ40d87AJ5z8oxwpDqep5LGuzCyVOMqt9VpbvfRr7rky10M+XxfrllfQ2FxpaXF7bxvPfQWsMhaSIsixtByc8yHdnPMb9OM9J4c0+4stL8y/wCdRu5Gurv5iQsjY+QZZuFUKgwcYUVr0VNXERnDlhBR7+f/AANdvTsCRDa2tvZW6W9pbxW8CZ2xxIEVcnJwBwOSTU1FFczbbuygooopAFZ+jf8AHjJ/193P/o560Kz9G/48ZP8Ar7uf/Rz0AaFFFFABRRRQAUVR/tnSv7U/sv8AtOz/ALQxn7J56+bjGc7M56e1FtrOl3l9NY2upWc95BnzbeKdWkj7fMoOR+NAF6iqWoazpekmIalqVnZmY7YhczrHvPou4jP4UlxrWlWl9DY3Op2cN3PgwwSTqskmem1Scn8KAI/EP/Itar/15zf+gGtKs3xD/wAi1qv/AF5zf+gGtKgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKzE8P6dFrUGqxQCK4gtTaIqcII8ggbegxggYxwT7Y06KqM5Rvyu1wsY2gI0E+tWvmO8UOouY9wGVEiJMw4AyN8r4zziubHjO51C48VWsVuyyWJSytYVdSZJmleIPkgYBYx5BJwBXRWs8Vn4o1O1eVEF0Le4QOwBaRldCo9flgBx9a41IR9p0C8h094f7au5ZnlEa5IN3HcxeYwOM+WrYGSRz6HHrYenCU5OortqP5czfzSa+Zm2+h3+i2Umm6Dp1jMyNLbW0cLlDlSVUA4z24q9RRXkyk5Scn1NDFsYIbfxXqUcESRJ9htm2ooAyZbkk4HqST+NbVcjr2uHw7qur6gtsbqRbG0Cwh9m757ktzg4woY9O1dXJLHCoaWREUsqgscDLEAD6kkAe5rfEU53jN7NL8Ev8yU1sUNe1iLQNHl1Kdd0MTxiTn7qs6qW6HOA2cd8YrN8L+JptYjS01Swl0/VhAJ3glXbvXcy7lUncBleQwGMjqCDUGt3cGua/ZeGY9s0STG41NMrlY4wjorKw5VnePkdgR64teKLltNfS9UW3lljtblvtLRrny4DE+9j7AhT7kADkit4UYeyjTlH35Xad9l0Xzd/lZib1ua9/qEOnQxSTbiJZ4oFC9SzuFH4ZOT7A1hWmo3A8c3tvNO32aTNvEhztV0ihkAHbcwmlPuE9qxZdUPjHWf7AuIZ7c2+oTyiSBjGVt4laNJQ56t55GNoONhz05s/YbnQbbUdQle8vV0/VTfM823zJojaqjkE7Qdod8AYHyY9q1hhY0ouE/ja29Wra+v9WE5X2O4orkNO8aF7+e11BbeLGp3VqjhtgSCFGbzGyTnlSD0Hftz19cFahUotKa3LTT2Ciiq2oXsem6bdX0wZoraF5nCYyQoJIGe/FZRTk7IZZorjNN8cyJpGpXev6c1nLYsSUhYSeYpkkjAGD1DROpzxxu4B41NM8R/afDV7rF5azQC1adpIGj2SKiElQVJ4bZtzzjPtXTUwVanfmWzt8yVJM36hu7qGxs57u4fZBBG0kjYJ2qoyTgc9BXA+ENXu9BsrbStRWe4mlusySSZVofMSBiGByS3m3KqfxJ9Kq+JrTXPGVzqh0OXUrWKyAtDDLKYYbshpll24+VzkIOSOMg9q6Y5datyzklD+bpa9vkLn003PTI3SWNZI2DIwDKwOQQe9OrkPCs1zpN/c+HruzisrWOSR9OzKpadGllfgA9l28deCfp19cVel7Kbje66Puik7ohu7qGys57u4fZBBG0kjYJ2qoyTgc9BVHw1FJB4W0mKaN45Us4RIjghlbYMgg9DnNZ3jTVrW00k6XKx+06sklpAox1ZSCT7cgfUiulqpRcKCbXxP8tP1f3B1CiiiucYUUUUAFFFFABWfo3/HjJ/193P/AKOetCs/Rv8Ajxk/6+7n/wBHPQBoUUUUAFFFFAHmvlX3k+b59t/ZX/CT/wDHn5J+1b/tmN3m7sY3/Pt2Z8rjdir2iKRovw9KhPtGf9JIxuz9jl83P/bXbn3xXX/2Rpn9qf2p/Z1p/aG3b9r8hfN29Mb8Zx+NJa6LpVlfTX1ppllBeT5824igVZJMnJ3MBk8+tAGVthbxvqgvBGYDpFuEEmMbfMn83r2x5efwrjdJW4Pwz8Tfagp1H+zYPL343bhp8Gz/AMi78e+a79/DGiTwpFd6XZ3axzyzp9pt0k2PI5kYrkcZZjVi40TSby+hvrnTLKe8gx5NxLbo0keORtYjI/CgCLxFn/hGdVwQP9El6j/YNadZviH/AJFrVf8Arzm/9ANaVABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAcf4k8GS65rh1aOeKOeC0CWu7ORKBNgk9gGeNs8/dPFbOjaWI9A0OG+hxc2EEWF3Z8uQRbD0ODwzDuOa16K6Z4urOmqbei2/r5i5Ve4UUUVzDMHU/Daap4ht72dgbRbd45of+ejYZUzx0CyzdxyR1rn73Xhc/DjRbpJjNNN5LvK3BDwDzZCc9eYWH1Nd9XBeFNMOjeI10f7Q1xBYLeR27OgDKjfZJMHHU5kbnv7DivTwtRTjeerhZpeS5v1t8vQiS7dS98PbubWNJu9eu4II7vUbjc5iTAKoqxqOSTgbSevUn1rrXRJY2jkUMjAqykZBB7UkUMcKFIo0jUszEKuASxJJ+pJJPuafXFiKqq1XOKsui7LovkikrKxz3hHw62haJaRXqW0upxJJHJdRjczK0jPt3EBiPmzj1rbu7WG+s57S4TfBPG0Ui5I3KwwRkc9DU1FKpWnUqOrJ6t3BKyscNe/DDSrmza2ineJEsltoMxqxjcPvaU+rNgA4xxu9eOeik8U3N7daJZa9LC6WE8xxGHMjRStbhVY8pkRhsr0JJr1qoba1htIjHAmxGkeQjJPzOxdjz6sxNd1PM6ii1U97tdJ277r0JcF0Kdnr+l3um2t/HeRLb3T+VC0jbN75I2jOMnII4644rjLODWdb0q50ZrF4tN1Sc3kd+JgALeSRZJEAAOH+chQcZyT/AA82T4IgvvE0trfW3/Eks0M9jFGzIqNMQWUFcY2tG7YBOA69OBXcQQRW1vHBBGscUShERRgKoGABRKpRw38L3m7PXp1Wz1e19LdAs5bmPdeHmuvFNtrJvmWOFEVrUICshUSgEnPUGXI+h65GMGWe31LxZf8Ahho/OV9QW9u42UbBAsERGc9d0u3gZ43ZwK7qq0VhawX9xexQIlzcqizSLwXCZ259xkjPXGB2FYUsU43c9Wo2Xk76P5ffew3EoatoUF3FPcWltax6mzRSC4aMBnMbo6q7AZ2kxqD14HtS+Fhu8M2M5+/dR/a39mlJkb9XNa9FYutJ0vZvvf8ACw7a3Od12yg/4Sbw3qbsVlhuJoeo27Gt5GJP02D8zWdbaxea/wDD6yv7om1ubq7hhl+ys0RVTdrGQDncMrwee5rR8b6Ze6r4WuYNNiMmoKVMGHCkEna+CSAPkZx+NZFpbvceL59Ehu/L06wu2vJLUKG3ErDIgz1A815G/DHYY9ChyToxk3rDX0UW3/5M5K3miHoyTw5odzb65PazPDc6XpXmwRPPlp5JZWhuN78bTg4weDkZrtaKK4K9eVaXNL+u7+b1LSsFFFFYDCiiigAooooAKz9G/wCPGT/r7uf/AEc9aFZ+jf8AHjJ/193P/o56ANCiiigAooooAKKKKACiiigDN8Q/8i1qv/XnN/6Aa0qzfEP/ACLWq/8AXnN/6Aa0qACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArndN0i7g8aazqVyM20qx/YyH6bkVZQR65hi69gMd66KitKdWUFJLqrfin+n3CauFFFFZjCiiigAooooAKKKKACiiigAooooAKoppyprk+pmTLS20duE2/dCs7E5994/L3q9RVKTjdLqAUUUVIBRRRQAUUUUAFFFFABWfo3/HjJ/193P/AKOetCs/Rv8Ajxk/6+7n/wBHPQBoUUUUAFFFFABRRRQAUUVXvrv7DZSXH2e4uCuAIrdN7uSQAAPqepIA6kgAmgCS4t4ru2ltp13RSoY3XJGVIwRke1Uf7DtP+e2of+DGf/4uqMfi2CS0kb+zb9b1Lv7EdPYR+cZvLEu0HfsP7s7878Y79qZD4xtrqxtp7TTdRuJriS4RbRERZgIJDHIxDOAAGx3z8w4zxQBoLoVqFAM+oEgdf7Qn5/8AH6X+w7T/AJ7ah/4MZ/8A4up471bzSUv9OCXKzQCa3y2xZAVyvODgHI5x3rk017UF8M28+o6gtsH1a8s7zUokRFtoo5Z1RwHDKBmONMsD97JOeaAOl/sO0/57ah/4MZ//AIuj+w7T/ntqH/gxn/8Ai6z/AAjq76rDqkZvv7Qisr37PDebFUzIYYpNx2gKeZCMqACACOtdFQBm/wBh2n/PbUP/AAYz/wDxdH9h2n/PbUP/AAYz/wDxdaVU9W1KHRtGvtUuFkaCyt5LiRYwCxVFLEDJAzgeooAh/sO0/wCe2of+DGf/AOLo/sO0/wCe2of+DGf/AOLrHuPHNvaR3b3GjatELOJbm4DRx5jtzuxMRv8Au/I3y/f+U/LxWhf+JI9O1FLabTdQNu08Vu16I1EKySFVQcsGIJZRlVIBOCRg4AJxoVqCf3+oHJ4/4mE/H/j9L/Ydp/z21D/wYz//ABdJpGtR6z9qaG0uYore4lt/NmChZHjkeN9uGJwCnUgdR3yBzeuX+teFYvt0mrSaofs11PcWz28cccSRQu4dNoDAbxGmGZv9Z14oA6X+w7T/AJ7ah/4MZ/8A4uj+w7T/AJ7ah/4MZ/8A4us7T21LTfEVtpl9qs2oi7sprndNFGnlvE8SkLsVflPnDg5I29a6OgDN/sO0/wCe2of+DGf/AOLo/sO0/wCe2of+DGf/AOLrSooAzf7DtP8AntqH/gxn/wDi6P7DtP8AntqH/gxn/wDi6g1bxLbaRcvDJbXMywwi4upYQm21hJYCR9zA4+V/uhj8p44p0uvxpqxsYrC+uFjlSGe5gRWjgkYBgrjdv6MpJCkAMCSKAJP7CtdwPn6hjHT+0J//AIul/sO0/wCe2of+DGf/AOLqr4U1q717SZru8sJLKRL25txG5QkrHM6A/KzDIC7Tz95Wx8uCcTXL/WvCsX26TVpNUP2a6nuLZ7eOOOJIoXcOm0BgN4jTDM3+s68UAdL/AGHaf89tQ/8ABjP/APF0f2Haf89tQ/8ABjP/APF1nae2pab4ittMvtVm1EXdlNc7poo08t4niUhdir8p84cHJG3rXR0AZv8AYdp/z21D/wAGM/8A8XR/Ydp/z21D/wAGM/8A8XWlRQBm/wBh2n/PbUP/AAYz/wDxdH9h2n/PbUP/AAYz/wDxdZKeN7eS48qPSNVcNdT2UMgjj2zzxM4ZFy+eRG5DEBcA5IIIFlfFSz6Xb3tno+q3bStKjW8MSB4WicpIrlnCAhgRgMd2DtyBmgC4dCtSR+/1AYPP/Ewn5/8AH6X+w7T/AJ7ah/4MZ/8A4uqLeMdMFml0q3DxS2Ed/BhBmZJDhVUEj5slBg4Hzrz1xqala3l3brFZ6g1ixcF5o4ld9uDwu4FQc45IbjPHOQAQ/wBh2n/PbUP/AAYz/wDxdH9h2n/PbUP/AAYz/wDxdczqWr6/YeCfElzbXSXE2mm4FvqE8agvHHDvLlFAVmEgaPgAfLnBxg9xQBm/2Haf89tQ/wDBjP8A/F0f2Haf89tQ/wDBjP8A/F1pUUAZv9h2n/PbUP8AwYz/APxdH9h2n/PbUP8AwYz/APxdXLy7gsLKe8uZBHb28bSyueiqoyT+QrkU8Vzy61fpcw6lYW0SaWscDxReYJJ7qWPOcsCjARg85ADY2tQB0LaFalSBPqAJHX+0J+P/AB+l/sO0/wCe2of+DGf/AOLqK21+O71M2kNhfNB5kkIvgimAyRkh1yGLLgqwyygEjAJOKbrdtfOsl3H4gl0u0ghLkQ28T5YZJZy6tlcY4UKevzcjABP/AGHaf89tQ/8ABjP/APF0f2Haf89tQ/8ABjP/APF1jHV9d+0+EftMMNol+ypfRYy5kNrNIyDP3QrRrzyTnHGDu6ugDN/sO0/57ah/4MZ//i6P7DtP+e2of+DGf/4utKigDN/sO0/57ah/4MZ//i6P7DtP+e2of+DGf/4utKsOPX7ZNYmsGa7kkfU/sKhlTZG/2QXGFIwdm0Hk5O5iPu4wAWv7DtP+e2of+DGf/wCLpF0K1CgGfUCQOv8AaE/P/j9Z1rr7aj4osILZpEs3t9SWWN1XLS29zDDuzycZMmOeQwyM9G+JV1mytbzVbPWZVaFQbTT0t4zHO/AEblgXJduAVK4yODjJANT+w7T/AJ7ah/4MZ/8A4uj+w7T/AJ7ah/4MZ/8A4usvU11nTr62u01mW4Nxfxwrp32eNYjEz4bBx5m5I9zlt+DsPyjOB01AGb/Ydp/z21D/AMGM/wD8XR/Ydp/z21D/AMGM/wD8XWlRQBm/2Haf89tQ/wDBjP8A/F0f2Haf89tQ/wDBjP8A/F1pVxtn4kvv+Eh14XVtftFbXqafYWKC3H2hvIWYsrF87tu5vmZV2FeN24AA6D+w7T/ntqH/AIMZ/wD4ukGhWoJ/f6gcnj/iYT8f+P1iz+KpG1vSPsdvd3FtdWV60lnFGnmedFLAmCSQFKbpQfmwTxydtbzStq2ixz6VfLCLqNJIbny9+EbByFPGSp4zwCQSD0IAz+w7T/ntqH/gxn/+Lo/sO0/57ah/4MZ//i6xYl1n7RqunDXbqS3tBDJ9vNpE9wCQ5kiVVQIWAETA7DxJjBODVrwfqk+qWN8ZbqW6S3vHgimnh8mdlCqT5se1djBiwxtXICnAzQBof2Haf89tQ/8ABjP/APF0f2Haf89tQ/8ABjP/APF1pUUAZv8AYdp/z21D/wAGM/8A8XR/Ydp/z21D/wAGM/8A8XWlWDp/iq31PWLiwt7C/wBkM8ls12UQxeYmdwOGLqOCAzKAexORkAuf2Haf89tQ/wDBjP8A/F0n9hWu4nz9Qxjp/aE//wAXWc3jSwj0+8vpbW8S3gsZNRhciM/a7dFBZ4sOezLw20/MOK0dK1uLVZZ4fstzaTwhHMNyqqxjfOxwATw21uDgjaQQDQAv9h2n/PbUP/BjP/8AF0f2Haf89tQ/8GM//wAXWXqa6zp19bXaazLcG4v44V077PGsRiZ8Ng48zcke5y2/B2H5RnAqx3+o6f4w07TJ9YubyS7MhnimsRDbqojLAwPtG5gdoKl3OCxOMUAb39h2n/PbUP8AwYz/APxdH9h2n/PbUP8AwYz/APxdaVFAGb/Ydp/z21D/AMGM/wD8XR/Ydp/z21D/AMGM/wD8XWlWdquqyaaIxDpd/qEkgY7LNEO0LjJLOyqOowM5POAcGgBP7DtP+e2of+DGf/4ukOhWpI/f6gMHn/iYT8/+P1gJ40j/ALYnuQtzPo7aPZ6ijJEoEEcjTl5XJIONqR8cng4H3q37PWo77WNQ06K0uR9gkEU1wwURFzHHIFHzbidsg7djntkAX+w7T/ntqH/gxn/+Lo/sO0/57ah/4MZ//i6y9TXWdOvra7TWZbg3F/HCunfZ41iMTPhsHHmbkj3OW34Ow/KM4DIdcvbr4iJp0UijSlsbkEbRmS4je3ywbrhRMV47hs9BgA1/7DtP+e2of+DGf/4urlpaQ2VusEAYRgs3zOXJJJJJLEk5JJ5qaigAooooAKKKKACiiigArP1zTX1jR57GO6a2aTaRIoJ6MG2kAglTjaQCMgkZHWtCigDgD4YbwtpZmileS4OrC/jex0tpI7ZjbiFswI5dkIDD5SWzICc4LVZ0Hw9qn9j2F7Hd/Y9USW+bfd2u8tDc3JlO6MMu1ztjPXgggg11ou2fdstZnUMV3ApgkHB6t7Uv2iX/AJ8p/wA0/wDiqAIdK07+ybK20+CRTY2trFbwIVO8bAVJZs4OQF4wMEHk5wKMOiX9hpLWunaokFwb64u/NkthIjCWaSUxsm4EgeZjIZTlQeASK1PtEv8Az5T/AJp/8VR9ol/58p/zT/4qgCto+lnTIJ/NnE91czG4uZgmwO5AHC5OAFVQBk8AcnrWjVf7RL/z5T/mn/xVH2iX/nyn/NP/AIqgCxWfrumf234e1PSfO8n7daS23m7d2zehXdjIzjOcZFWPtEv/AD5T/mn/AMVR9ol/58p/zT/4qgDH1jwx/av9v/6Z5X9r6Uum/wCq3eVt8/5+o3f6/px93rzxn6x4HfV/EKam+oxhEu7a6RJbbzJIzCyNsjcuAiNsOcLnLE5I+U9R9ol/58p/zT/4qj7RL/z5T/mn/wAVQBT0rSptKtRbxXMbo17c3UpaI5ZZpZJdi/NwQ0ijcc5CngZyMi38M61It7Bq+s6ffW1/HJDdFdNeOZo2VgEVzMyqq7umz17kmuj+0S/8+U/5p/8AFUfaJf8Anyn/ADT/AOKoAzNM0jUItRS+1bUYL2eGBreBobQwbVYqXLZdtzExp0wOOlbdV/tEv/PlP+af/FUfaJf+fKf80/8AiqALFFV/tEv/AD5T/mn/AMVR9ol/58p/zT/4qgDG1zwzJq1zdPFepBDqFmLG/jaAuZYQXICNuGxv3sgyQ3XpxU/9jXsOsz3VlqSW9rdzpcXcJtt8kjqiJhXLYVSsagjaT1wQTxpfaJf+fKf80/8AiqPtEv8Az5T/AJp/8VQBQ0jSbrSYZIFvIZIHv7i6wYCGCSu8hTO/G4SPndjG0Y25+asu38M61It7Bq+s6ffW1/HJDdFdNeOZo2VgEVzMyqq7umz17kmuj+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqAMzTNI1CLUUvtW1GC9nhga3gaG0MG1WKly2XbcxMadMDjpW3Vf7RL/wA+U/5p/wDFUfaJf+fKf80/+KoAsUVX+0S/8+U/5p/8VR9ol/58p/zT/wCKoAx7fwx9n/s3/TN32LVbvUv9Vjf5/wBo+Trxt+0dec7Ogzxn3vgd7qzhthqMZjS6vJ3jntvMicXEzS8pvALpuKqxyOWJU5wOo+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqAONk8MCO88GaOrXE39iwILi4FuyRSRIq7QWOV3GaGFtgJIC5PYno9ZsNYv7GWCw1aCxdplZZDas5EQUbkOJFOS2fnUqQDgDI3Vf8AtEv/AD5T/mn/AMVR9ol/58p/zT/4qgDIm0G9vvB+o6DfXtkGurWW1jls7JoUhR49g/dtI2SMk/eGeBx1rfqv9ol/58p/zT/4qj7RL/z5T/mn/wAVQBYoqv8AaJf+fKf80/8AiqPtEv8Az5T/AJp/8VQA3U7CHVdKvNOud3kXcDwSbTg7WUqcfga50+Eb65ubi61DWUuJ5jp/KWnlhRaXDTAY3n7+7B54OT0wo6T7RL/z5T/mn/xVH2iX/nyn/NP/AIqgDNsNGvdOv28nUkXSzPNcfZRbfvGeVmdt0hY5Xe7MAFU9Bkjg19U0fX764spIda0+OOCNTLBNpryRyzg58zAnUgDHCktg85JAI2vtEv8Az5T/AJp/8VR9ol/58p/zT/4qgCnc6VNey6JPcXMfn6dcG4kMcRVZmMEsRABYlBmXd1bpjnrWpVf7RL/z5T/mn/xVH2iX/nyn/NP/AIqgCxRVf7RL/wA+U/5p/wDFUfaJf+fKf80/+KoAsVxNto97q95qepWskmnTR64Lyyku7RiJAtnHbNujJRtp/egcjoDyOvXfaJf+fKf80/8AiqPtEv8Az5T/AJp/8VQBz+meFLrS3t7hNUSa7gi1BVkltvlZ7q4WfcyhhwpTBAI3Z6rU2oaPr9xrhvrTWtPS3RQLe2utNebyWxhmBWdMscnkjgcDqc7X2iX/AJ8p/wA0/wDiqPtEv/PlP+af/FUAYsej6/H4gl1B9a0+a3eTCQyaa5kigyMxo4nABOOW2HJxkEAAdFVf7RL/AM+U/wCaf/FUfaJf+fKf80/+KoAsUVX+0S/8+U/5p/8AFUfaJf8Anyn/ADT/AOKoAsVyuqeCrfVPt7TtaXDXGorqEUd5aefCji2S3w8e4bxhWbqMEj056L7RL/z5T/mn/wAVR9ol/wCfKf8ANP8A4qgDnIfCN1YHSZNM1G1tJdPtrm32ppyrC/nSRu2I0ZQoBj4AOckEk4O7ROjXtp4eGkaNqMVkkFpFbWk0lt5zQ7OCx+YBsqFAHGCCTuzgaX2iX/nyn/NP/iqPtEv/AD5T/mn/AMVQBi2ej+ILTTjbrrWnpIjh4nh01wrfe3+aHmZn3Eg5DK2Rkk5IrQ0fS301LqS4uFuLy8n+0XMqR+WjPsVBtXJ2gKijBJPHU1a+0S/8+U/5p/8AFUfaJf8Anyn/ADT/AOKoAsUVX+0S/wDPlP8Amn/xVH2iX/nyn/NP/iqALFcxH4TlHjFNekvbY+W0hHlWSxzyKylRHLKG+eNc5AKg5VSScc7/ANol/wCfKf8ANP8A4qj7RL/z5T/mn/xVAHA3ngGLQvCXiJNNtrFnfRbiztorLTFjuJAYzjzJAS8rkhem0E8kE4x1lho99aXNzez6hDcX84hhMptiq+RGzELtD/fIkk+bOMsDtwNp0vtEv/PlP+af/FUfaJf+fKf80/8AiqAMWPR9fj8QS6g+tafNbvJhIZNNcyRQZGY0cTgAnHLbDk4yCAAJINE1GTUbO41TVY72KwkaW1VLTypN5Ro90jBiGO12Hyqgyc46VrfaJf8Anyn/ADT/AOKo+0S/8+U/5p/8VQBYoqv9ol/58p/zT/4qj7RL/wA+U/5p/wDFUAWK5/xN4afxC1pi7jjjhDh4Z4POikDbfmKblG9dp2k5A3NlTmtj7RL/AM+U/wCaf/FU2S8eKNpHs5wqgsTlOAP+BUAcpD4DnhsUsV1dTaSaNbaNdxta8yxRCQMynf8AIzCUgdQOfvZGOhtdKmsrrVbiC5j36hex3RDxEhFWKGJk4YZJWIkN2LDg4wdSigDnY9H1+PxBLqD61p81u8mEhk01zJFBkZjRxOACcctsOTjIIAAjsvBGnab4ktNXsp72MW8Vyht5L2eVGeZ0YthpCAMqxK4wSwY8qK6aigAooooAKKKKACiiigAooooAKKKKAOY8Uajd6T4K1G+sZfKuYpDsfaGxmbB4II6E15L/AMLI8W/9BY/+A8X/AMTXqnjK3muvAOqQ28Mk0rSHakalmP78HgCvE/8AhHtb/wCgPqH/AIDP/hXv5VToyot1Em79bdkfT5LSw86DdVJu/W3Zdz2T4a69qWv6PeT6nc+fJHcbFbYq4G0HHygV0uman9v+2pJF5E1ncvBKhbdjGGVs4HDIyN7ZxziuQ+E9jd2Oh3yXdrPbu1zkLNGUJG0c81q+I9MvpdRCWEb+Tq8Qsr1048pVJbzM9j5ZmXP94x15WNUViJKG3keLmMYRxU1DbyLegeJTrt5PD9j8iNbWG8hkMm4yRSyTqhxgYysIbv8Afx2yd+uRmvoNC8b38s9lqH2WbS7OKF7TTZ7hMpJc7lzEjAEB04OOorprG9i1CzjuoUnSN84E8DwuMEjlHAYdO4569K5TiMvxjqF1pXhHUb6yl8q5hjBR9obB3AdCCO9eJf8ACzPF/wD0GD/4Dxf/ABNez+O4JrnwTqkNvFJLK8YCpGpZj8w6AV8//wDCOa5/0BtR/wDAV/8ACvreH6WGnh5OtGLd+qXZdznquSeh7N8L/EWq+IdO1CXVbr7Q8Uqqh8tVwCP9kCug1/xGmiS2MK2zXM1zcwQsivt8qOSZIvMY4PAZxgdT9ASOT+EFheWGl6kt5aT2zNMpUTRlCRt7ZFWfEXh7xIqXNxa6lY3H2rVrKbadLkeVES6jKAsJ8FIwNxwoyA5+UsWrw81jCOMmqaSXltsjWnflVza1fxRc6a2pzwabHcafpKbr+Y3JSRfkEjCNNhDkIynll68Uv/CVSf8ACWf2R/Z3+ifa/sP2vzxu+0fZvtOPLx9zy/4t2d3GMc1jeIo5oLHxjpSWV/Pda4rG0MNpJJGS9rHBhpACqYaMk7iOD3rR8QeGrO81eGa2spVv75ik92juEhiCbXfGdglZP3StjdhuuFNecWXZvE3l+EtV8RJZ77a0hnuLdfMx9pjjUkNnHyhipx1+XB74GtqN/b6Xpl3qF2xS2tYXnlYDJCKpYnA68A15jd2etSWfiqxS31d1bS9ViaB0cwE78Wa26/dP7ncCI++N3zYrqtZ1W38T+H9V0Kwg1NLu/sbi3ha60q6giDNGwG53jCqPqf1oAmGu+JIYI7278MRJZMQXjgvmmu40PcwiIKSOCVVyeuNx4M+r+IL7TPt10ulB9M05d93cSzmNyoQOxiTYRIAp5O5eQQMkGsDxHqR8SaMbWxsPE1prrRPFbqiXdpHbzMMb5JU2xOqEZzuYEA7c5wdPxBrdvJqT6Nd2Oq/YkCPcSw6XczpOOojVo42BHTcSeny85JUAn1fxRc6a2pzwabHcafpKbr+Y3JSRfkEjCNNhDkIynll68UzVNc8Safqdnax6JpUsd9dvbW0jarIpOI5JAzr9nO3KxHgFsEgcjmsrxFHNBY+MdKSyv57rXFY2hhtJJIyXtY4MNIAVTDRkncRwe9dDrsE02seGHiikdIdTd5WVSQi/ZLhct6DcyjJ7kDvQBT/tzxJJq0mmQ6JpTXUFpFc3BfVZFRfMklVVUi3JbiHJJC/exzjNPl8UXFkJYL/T4o7+KayR4oLkyR+Xcz+Srhyik4IckFR93rzmq174dTV/G2pzXL6nbxf2XaRxT2d5PbAt5lyWGY2AcqChwc43D15z4dBurPwxeaetpc3Oo2V9a3LXMkjSPqCQzRzKwdyfmKoVK5wrZxgEZAOu1HU/sF9pNt5Pmf2hdtbbt2PLxDLLuxjn/VYxx97PbBz/APhJ/wDi3n/CV/Y/+YV/aX2Xzf8Apl5mzfj8M498VWe9/wCEi13RDaWWoRQ6fcvdTy3dnJbgZgliCDzFBYky5yuRhTz0rF3XH/Cuv+EL/szUv7U/s3+ys/ZJPJ/1fleb52PL2Y+bG7OOMZ4oA7u4vre0ntIZ5Nkl3KYYBtJ3uEaQjjp8qMefT1xVHUdR1OG8FtpmlLdlYxLLJPOYEAJICo2xgz8HjgDjJGRWbr3g6HWda0y/+03yeTdmW4VNTuYhs8iSMeWqOFRtzJkrtyN2SckFPEIt1shot7ZazJp726rDcWElxLK7jKlHZMsONp3SEqxJ3dOQB974j1EaHDrul6fYXGlSWS3nmXd9JBIAV3YCLC+eMd85OMesV34uvLLUbO0n0cDMdm18wugTbNdSmGNUG395h1OT8uBgjPSlnstRfw94Y0y8h3ztNai/MKfIhiQysTgYCl4lX0+YDvUninRLa6eDUILBptYDRw20oL7IzuLLJKoO1ljJZxuBwemCaANbT9T/ALRu75IocW1rL5Cz7v8AWyD74Ax0U4XOeoYYGOcWz8V3+rWGnTaVpEM09zpsGozwzXhjESSglVVhG25iVcchR8vUVj6dYajpfjmCxthq4s4bgIpYubQ2X2Tkk/cMpueSfvnJ/hpfDLS+GtO0m6v9P1ItP4e0+18qCyllZJYRIWRwqkof3oHzYHByeKANrVvGltp/gqPxHbWsl159l9st7XcEd08vzDk87QF5J59OSQDo6jqOpw3gttM0pbsrGJZZJ5zAgBJAVG2MGfg8cAcZIyK4O78JeJbb4eXKx3lo8w8OLYixbT3lmQLbhXijdZQNzODzsPO0fNtFdT4hk8yyGl6xa6lNDNbr/pWkLOpkm5DLtjJMa9CN7FTkgn5ckAsjxBfahbWlxoelC7huLSO88y6mNuuyQEqqnYwZ8DleAMjJGRSXXi21h0fR9Rgt5p49Ve1EIA27EmkjQOx7Y81eOpJx6kZlzqt3pui6ToeoWuoi6lsIxe3djp808cRChXVDCjAOSGx0Cjn0B0NetxceF9Oj061l8oXumvHCIGVkiW6hY5QgFdqgkggYAOcYoAkvdZ1j/hIZ9J0nS7G5+z2kNzJLd37wf6x5VCgLC+ceUTkkdRUg1jUrWXS4NU060hn1C9a1UWt40yoogkl3ktGhJzEV247g57Vz+uQWK+Ory41SLxAIH0y1SGTS1vtrMstyXDG24JAZDhum7jqamaK3Wy0vUdJt9buLfTtUNxPFerdNcENbyREotx85A81WwvBw2MnNAHTTan5XiGy0nyc/abSe583d93ynhXbjHOfOznPG3vnixb31vdz3cMEm+S0lEM42kbHKLIBz1+V1PHr65rnoiPEfiWO9jttQgsLfTri0aWeGW0d2meI/IGCyDaIT8wA5YYORwug+DodG1rU7/wC03z+ddiW3V9TuZRs8iOM+YruVdtyvgtuwNuCMAAAsWniC+e9sFvtKFna6kxSzczkzbhG0gEsRQeWSiMcbmwRg4NRWHii5urnTGn02OLT9WdlsLiO5Lu2I2kBkQoAoZEYjDN2qDS9bt9c8QRSz2Oq27wmRLOK50u5jVTg7pHkaMICQMKM8Anu20Z2jxzGPwboq2V+s2hsBdyzWkkcQCWksGVkYBX3M642k8elAF3SfHQvtMur2801rVUs7e/tkSYStPFcFxCOgxIzIRt5GSPmOa3LnVZbOXRIJ7VRNqNwbeQLLkQsIJZTg4+YZi29uue2K5LUfCv2RdWTw5p8ts1pZPLbEszedd+W/kKm8kCOLcSFHyBnGACppNHgvprrSHEWrvp8OvyPbNqSyGZIP7PkUl/M+cDzmcAt6qBwVoA6K08QXz3tgt9pQs7XUmKWbmcmbcI2kAliKDyyURjjc2CMHBqKw8UXN1c6Y0+mxxafqzsthcR3Jd2xG0gMiFAFDIjEYZu1QaXrdvrniCKWex1W3eEyJZxXOl3MaqcHdI8jRhASBhRngE922jO0eOYx+DdFWyv1m0NgLuWa0kjiAS0lgysjAK+5nXG0nj0oA3bXxBevfWKX2lfZLXUXaOzczEzbgjSYliKDyyURj95sYwcGpI/EaT+LhoUNszp9mmma73/KJI2iDRgY5IEyknOAeOTnGBLFe61r1jd2UGo6Zq8Uc0d41ykstrbhoWUGPfiNz5nlnMeCyht2M1HB4e8SWPiLS7ePUrEQxaTfQpdQ6XIBG7tAQXLTsGcuA/P3tj9SdygHRx+I0n8XDQobZnT7NNM13v+USRtEGjAxyQJlJOcA8cnOI/wDhJ/8Ai3n/AAlf2P8A5hX9pfZfN/6ZeZs34/DOPfFY+l6Frul+MNDSe7sriwt9OvI2kt9Okj5Z7c4Z2mf52Ybsnrtfgk5WpuuP+Fdf8IX/AGZqX9qf2b/ZWfsknk/6vyvN87Hl7MfNjdnHGM8UAdNNrd/Pqd5ZaPp9tdNYusd01zdmDazIHAUBHLfKynJ2jnGeDi5/bMEWhTavexz2UFvFJLcLPGd8Sx535AznG0kEZyMEZBFc5r1ros2t3D6v4evhOUVbfUtOgmkkkXHQvAN8ZDZGDxjBzzgNvPC154h+H82n31xerqDW11DatLeyxfK5YQ+eI2xIQnl7twbnd1ycgHUapeXNnBH9jsmu7maQRxoWKIDgnc7gHYoAPODzgAEkViT+K71IEt4tJjk1g6h/Z7Wpu9sQk8g3GfN2ZK+WMg7M5IBA5IuXEEfh7SvLt7fU7y1klI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<iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_S12024_V-99152050_da" decimals="2" unitRef="euro">0.37</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="euro">0.37</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S12024_V-99152050_da" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S12024_V-99152050_da" decimals="2" unitRef="euro">0.37</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="euro">0.37</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12024_V-99152050_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12024_V-99152050_da" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">4.89</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.34</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">4.53</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">3.66</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">0.05</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">6.83</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">-9.67</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">0.16</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">9.07</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">-0.59</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">-0.59</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12024_V-99152050_dly3" decimals="2" unitRef="pure">-1.58</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_daq">2024-04-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_dpy">2024-04-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12024_V-99152050_dly3">2022-02-24</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.57</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">0.73</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12024_V-99152050_dly3" decimals="2" unitRef="pure">0.91</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_daq">2024-06-13</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_dpy">2024-03-21</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12024_V-99152050_dly3">2023-12-15</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12024_V-99152050_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">3.33</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">3.35</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">3.28</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">4.93</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">4.56</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">4.53</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">5.61</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">3.16</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">3.07</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">13.19</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">14.40</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">11.83</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">12.11</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">12.15</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">13.96</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">19.41</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">16.13</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">12.36</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">0.52</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.43</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">0.60</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">0.45</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">0.55</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">0.76</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">1.44</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">0.27</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">0.25</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12024_V-99152050_daa">40%LG20TRUU+37%I04321EU +20%I20344US+3%LIQ</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">3.00</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">3.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">2.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">7.79</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">7.25</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">7.36</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">9.12</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">5.34</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">5.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">5.77</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">5.80</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">5.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">5.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">5.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">5.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">5.76</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">3.01</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_daa" decimals="2" unitRef="pure">0.93</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_daq" decimals="2" unitRef="pure">0.48</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq" decimals="2" unitRef="pure">0.45</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq2" decimals="2" unitRef="pure">0.45</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpq3" decimals="2" unitRef="pure">0.47</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy" decimals="2" unitRef="pure">1.81</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy2" decimals="2" unitRef="pure">1.83</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy3" decimals="2" unitRef="pure">1.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12024_V-99152050_dpy5" decimals="2" unitRef="pure">1.55</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12024_V-99152050_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12024_V-99152050_da">23596112C220720246946031.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">8.28</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">8.47</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">8.57</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">7.26</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">6.26</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU2086836165</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|VONTOBEL EM MKT DBT</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">8.91</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor contextRef="FIM_S12024_V-99152050_ipy" decimals="0" unitRef="euro">482346</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">7.13</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU0106253437</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|SCHRODER EM DEBT</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">8.22</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor contextRef="FIM_S12024_V-99152050_ipy" decimals="0" unitRef="euro">542641</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">8.03</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU1725895616</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|ABERDEEN FRONT MKTS</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">7.14</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor contextRef="FIM_S12024_V-99152050_ipy" decimals="0" unitRef="euro">529705</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">7.84</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU1254412973</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|ABERDEEN INDIAN BOND</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">7.31</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor contextRef="FIM_S12024_V-99152050_ipy" decimals="0" unitRef="euro">512206</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">7.58</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU1118028742</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|BLACKROCK EM FLEXI</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">7.98</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor contextRef="FIM_S12024_V-99152050_ipy" decimals="0" unitRef="euro">558091</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ipy" decimals="2" unitRef="pure">8.25</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12024_V-99152050_ia">LU0266010619</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12024_V-99152050_ia">PARTICIPACIONES|AXA EMERGING</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12024_V-99152050_ia" decimals="2" unitRef="pure">7.73</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12024_V-99152050_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12024_V-99152050_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12024_V-99152050_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12024_V-99152050_da">No aplicable.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12024_V-99152050_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12024_V-99152050_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12024_V-99152050_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12024_V-99152050_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12024_V-99152050_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12024_V-99152050_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12024_V-99152050_da">true</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12024_V-99152050_da">* Ibercaja Banco S.A., es propietaria del 100% del capital de la Gestora.&#13;
* Operaciones vinculadas: Ibercaja Gestión SGIIC realiza una serie de operaciones en las que actúa como intermediario/contrapartida una entidad del grupo, Ibercaja Banco S.A. o la entidad depositaria, CECABANK:&#13;
 - Compraventa de divisas:&#13;
Efectivo venta: 1.038.672,58 Euros  (16,89% sobre patrimonio medio) &#13;
 - Comisión de depositaria:&#13;
Importe: 3.061,20 Euros  (0,0498% sobre patrimonio medio) &#13;
 - Importe financiado:&#13;
Importe: 313.240,99 Euros  (5,0945% sobre patrimonio medio)</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12024_V-99152050_da">1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. &#13;
a) Visión de la gestora/sociedad sobre la situación de los mercados. &#13;
El mercado sigue en junio su senda alcista tanto en renta variable como en renta fija y completa un primer semestre para enmarcar, con tan solo algo de nerviosismo en abril. En renta fija a pesar de la presión en las curvas de deuda pública periférica, todas las clases de activos avanzan claramente en junio. La renta fija privada de muy alta calidad crediticia es quien lidera esta vez, impulsada por el buen comportamiento de las emisiones alemanas.&#13;
En este escenario, la rentabilidad de los índices en el primer semestre ha sido mediocre para los índices más amplios de renta fija euro, ya que en ellos el peso de deuda pública y de los activos de más calidad crediticia es elevado (con revalorizaciones discretas en ambos casos). Los índices de activos más arriesgados, sin embargo, han tenido un mejor resultado apoyados en el mayor ''carry'' y el buen comportamiento de los diferenciales de crédito. Los índices globales, con muchas emisiones en dólares, han sido las estrellas del semestre apoyados en el 3,4%que se ha revalorizado el billete verde frente al euro.&#13;
La rentabilidad del bono americano a 10 años ha tenido un comportamiento negativo en lo que llevamos de año, pasando del 3,88% en diciembre al 4,40% en junio. En Europa, el movimiento ha sido igual y el bono alemán a 10 años ha subido desde el 2,024% al 2,50%.&#13;
A pesar de los sustos que hemos tenido, como el más reciente adelanto de las elecciones en Francia y el ascenso de la ultraderecha en dicho país, el comportamiento de los diferenciales de crédito ha sido bastante contenido, con ligeras alzas tanto en los tramos de buena calidad, como en los más apalancados. En la categoría de grado de inversión, atendiendo al spread ITRAXX a cinco años en divisa euro, el spread comenzó el semestre en 58,582, hasta cerrar en 61,478. Para la deuda high yield, el spread comenzó el semestre en 313,56 puntos hasta los 321,064. A pesar de estos movimientos en la deuda y en los diferenciales de crédito, Ibercaja Selección Renta Fija acaba con un resultado positivo en el periodo.&#13;
b) Decisiones generales de inversión adoptadas. &#13;
Durante el periodo, se ha continuado rotando la cartera hacia posiciones de deuda pública europea por el valor que le vemos a corto plazo. A pesar de las subidas, continuamos encontrando oportunidades en el segmento de investment grade, concretamente. Se ha reducido exposición a deuda pública americana, Ibercaja Dólar, y a deuda emergente, Capital Group EM Debt, y se ha incrementado exposición a deuda pública europea, Amundi PRI EUR Govt ETF.&#13;
A 30 Junio 2024 el fondo mantiene una cartera de activos de renta fija con una vida media de 0 años y con una TIR media bruta (esto es sin descontar los gastos y comisiones imputables al fondo) a precios de mercado de 3,93%.&#13;
c) Índice de referencia. &#13;
El índice de referencia es único para el fondo si bien una vez deducidas las comisiones de gestión y depósito correspondiente a cada clase, ha registrado una rentabilidad durante el periodo del 2,02% (Clase A) y del 2,40% (Clase B), frente a la rentabilidad del 4,49% de la clase A y del 4,89% de la clase B.  La mejor selección de los valores ha permitido que el fondo lo haga mejor que su índice de referencia.&#13;
A partir del 1 de enero de 2024, el benchmark incluido en el folleto (3% Repo Mes + 97% EMGD) difiere del calculado y publicado en la Información Publica Periódica (40%LG20TRUU+ 37%I04321EU+ 20%I20344US+ 3% LIQ). Esta modificación se ha realizado para tratar que el índice de referencia, que se usa a efectos comparativos, sea más representativo de la política de inversiones del fondo.&#13;
d) Evolución del Patrimonio, partícipes, rentabilidad y gastos de la IIC. &#13;
A fecha 30 Junio 2024, el patrimonio de la clase A ascendía a 5.696 miles de euros, variando en el período en -1.026 miles de euros, y un total de 427 partícipes. El patrimonio de la clase B ascendía a 38 miles de euros, variando en el período en 0 miles de euros, y un total de 16 partícipes. La rentabilidad simple semestral de la clase A es del 4,49% y del 4,89% de la clase B, una vez deducidos sus respectivos gastos del 1,31% de la clase A (0,84% directos y 0,47% indirectos) y del 0,93% de la clase B (0,46% directos y 0,47% indirectos) sobre patrimonio.&#13;
e) Rendimiento del fondo en comparación con el resto de los fondos de la gestora. &#13;
La rentabilidad ha sido superior para la Clase A y ha sido superior para la Clase B, respecto a la rentabilidad media de todos los fondos, que ha sido de un 4,01%. A pesar de la positiva evolución de los mercados de renta variable, el fondo ha superado a la media de los fondos gestionados por la gestora donde tienen mayor peso los fondos de renta fija.&#13;
&#13;
2. INFORMACION SOBRE LAS INVERSIONES. &#13;
a) Inversiones concretas realizadas durante el periodo. &#13;
A pesar de los movimientos en los tipos de interés y en los diferenciales de crédito, el fondo ha tenido un comportamiento positivo. Parece que el ''soft landing'' se va a poder llevar a cabo y las economías no van a sufrir en exceso la subida de tipos de interés más rápida de la historia. Esto ha provocado que las tan esperadas bajadas de tipos de interés, que esperábamos a principio de año, se hayan diluido a lo largo del año.&#13;
A lo largo del período, el resultado generado por todas las operaciones ha sido de 281.584,15 euros. En el semestre destaca la aportación positiva de Ibercaja Plus, Ibercaja Renta Fija 2025 y Lazard Credit. Por el lado negativo, se encuentran Amundi PRI EUR Govt, Capital Group High Income Opportunities y BlueBay Investment Grade EUR Aggregate.&#13;
b) Operativa de préstamo de valores. &#13;
N/A&#13;
c) Operativa en derivados y adquisición temporal de activos. &#13;
El fondo ha utilizado instrumentos derivados de mercados organizados para llevar a cabo sus estrategias de inversión. Las operaciones con este tipo de instrumentos han tenido un resultado de 472,22 euros en el período. El fondo aplica la metodología del ''compromiso'' para el cálculo de la exposición total al riesgo de mercado asociado a derivados. Este fondo puede realizar operaciones a plazo (según lo establecido en la Circular 3/2008), pero que se corresponden con la operativa habitual de contado del mercado en el que se realicen, o adquisiciones temporales sobre Deuda del Estado con un plazo inferior a 3 meses que podrían generar un riesgo de contrapartida. Asimismo, el grado de apalancamiento medio del fondo ha sido de un 96,60%.&#13;
d) Otra información sobre inversiones. &#13;
El fondo se encuentra invertido un 97,34% en IICs y un 2,74% en liquidez.&#13;
El fondo invierte más de un 10% del patrimonio en IICs cuyas gestoras más representativas son: Grupo Abrdn plc, Grupo Vontobel Holding AG, Grupo Neuberger Berman Group, Grupo BNY Mellon, Grupo Zhejiang Geely Holding Group Co, Grupo Schroders PLC, Grupo BlackRock Inc, Grupo AXA SA, Grupo Banque Degroof Petercam SA, Grupo T Rowe Price Group Inc y grupo Invesco Ltd.&#13;
&#13;
3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. &#13;
N/A&#13;
&#13;
4. RIESGO ASUMIDO POR EL FONDO.&#13;
El nivel de riesgo asumido por el fondo, medido por el VaR histórico, (lo máximo que se puede perder, con un nivel de confianza del 99%, en el plazo de 1 mes, si se repitiese el comportamiento de los últimos 5 años) ha sido de un 5,77% para la clase A y de un 5,77% para la clase B.&#13;
&#13;
5. EJERCICIO DERECHOS POLITICOS.  &#13;
N/A&#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;
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;
Los datos de inflación en EEUU marcarán el paso de la Fed, del que no se podrá aislar el resto de los bancos centrales. De momento, seguimos esperando dos bajadas de tipos tanto en EEUU como en la zona euro hasta final de año. Los datos de servicios serán los que focalicen la atención de los bancos centrales. &#13;
Las recientes elecciones en Francia y México has puesto de manifiesto el riesgo político que existe por la polaridad creciente en los frentes electorales. La evolución del panorama político francés y las elecciones presidenciales en EEUU, serán determinantes en la evolución de los mercados en el segundo semestre.&#13;
En este contexto, seguimos prefiriendo la deuda de países latinoamericanos frente a los países asiáticos. También seguimos prefiriendo el crédito corporativo emergente por la diversificación de sus ingresos.&#13;
</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S12024_V-99152050_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S12024_V-99152050_da">No aplica en este informe</iic-com:InformacionPoliticaRemuneracion>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S12024_V-99152050_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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