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<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_V-50892694_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-50892694_da" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-50892694_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_S12025_V-50892694_daa" decimals="2" unitRef="pure">-3.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">1.83</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">-4.76</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">2.52</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">0.96</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">15.78</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">11.22</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">-14.61</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">3.99</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">-4.77</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">-4.77</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_dly3" decimals="2" unitRef="pure">-2.85</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_daq">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_dly3">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">4.29</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">4.29</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_dly3" decimals="2" unitRef="pure">3.10</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_daq">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_dly3">2022-03-16</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-50892694_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">17.74</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">22.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">11.74</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">9.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">11.99</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">8.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">8.76</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">15.03</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">23.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">19.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">14.53</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">13.08</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">13.68</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">13.27</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">13.96</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">19.41</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">34.16</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">0.42</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">0.42</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">0.46</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">0.62</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">0.80</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">0.63</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">0.76</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">1.44</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">0.53</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">7.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">7.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">7.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">8.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">8.68</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">8.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">9.11</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">8.37</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">1.09</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">0.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">0.54</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">0.56</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">0.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">2.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">2.11</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">2.23</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">1.84</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-50892694_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12025_V-50892694_da">27560112C170720256860125.jpg</iic-com:NombreFicheroAdjunto>
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<iic-com:ContenidoFicheroAdjunto 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MpwSMgjgkd6rx6Da2lh9ksGmtgbiO4kkErtJKyurHe5bc24IFOScjg5HFAHnV5F/ZPgLRPEGnWqQ61fWE0l5cxpiWV2sJ5jvI5b96i4znGMCuvsdJsNB8YWFrpNlDa21zpty8/koFEjxyQBGbHVsSP8x5Oa0rbwtpFpcPNFbyEuHAjkuJJIkD/AHtkbMUTOT90DrUul+H9O0Z2ezSfeyBA091LOVQdFXzGbavsMCgClef8lC0bH/QKv/8A0baVv/N6D86wLz/koejf9gq//wDRtpXQUAJ83oPzo+b0H50tFAHgk/8Ax8S/75/nUdST/wDHxL/vn+dR19Mtj457mL4t/wCQPbf9fB/9Brja7Lxb/wAga2/6+D/6DXG14WM/jS/rofqnDX/Isp/P82S23/H1D/vr/OvsX5vQfnXx1bf8fUP++v8AOvsauYzz3en8/wBDhfiVn7Hp+f8Ano/8hXnVei/Ev/jz0/8A66P/ACFedV7mC/go/PMx/wB4l8vyHR/61P8AeFed6n/yFrz/AK7v/wChGvRI/wDWp/vCvO9T/wCQtef9d3/9CNc2Y/Z+f6H1XBm9b/t39SrXs/wGz5WvY/vQf+1K8Yr2j4C/6rXv963/APaleYfVZr/uk/l+aPYvm9B+dHzeg/OlooPjxPm9B+deT/HXP9iaTkD/AI+W/wDQa9Zryf47f8gTSf8Ar5b/ANBoO7Lf96h/XQ8MooooPsj7K+bHQfnR83oPzpe1FB+fifN6D86Pm9B+dLRQAnzeg/Oj5vQfnS0UAJ83oPzo+b0H50tFACfN6D86Pm9B+dLRQAnzeg/Oj5vQfnS0UAJ83oPzo+b0H50tFAHF/EjP9i2uQP8Aj4/9lNeaV6Z8SP8AkC2v/Xx/7Ka8zr28D/BR85mX+8P5BXC+IP8AkZdV/wCvyb/0M13VcL4h/wCRl1X/AK/Jv/QzWGY/Z+f6H03Bv8St6L9TNr134EZ/tHWsf88ov5tXkVeu/Af/AJCOtf8AXGL+bV5Z9dmf+6T+X5o9t+b0H50fN6D86Wig+OE+b0H51wPxb1vU9B8L2lzpl29rM96sbOmMldjnHI9QPyrv68x+OX/Im2P/AGEE/wDRclB14GKliYJq6ueV/wDCx/F//QdufyX/AAo/4WP4v/6Dtz+S/wCFctRQfX/VqP8AIvuR9g6fJJLptrI53O8KMxJ6kgVzPxGz/wAI9b5A/wCPpf8A0B66XS/+QRZf9cE/9BFc18R/+Ret/wDr7X/0B63wv8aJ+e4/+DM8wooor3z5U4bxF/yM2q/9fcv/AKGazK0/EX/Izar/ANfcv/oZrMr5qW5+2Yf+DD0X5Hq/wKz/AG5quP8An2X/ANCr3P5vQfnXhvwJ/wCQ7q3/AF7L/wChV7nSPl82/wB6l8vyE+b0H50fN6D86Ny+o/Ojcv8AeH50Hmh83oPzo+b0H50Ag9CDS0AJ83oPzo+b0H50tFACfN6D86Pm9B+dLRQAnzeg/Oj5vQfnS0UAJ83oPzo+b0H50tFACfN6D86Pm9B+dLRQAnzeg/OqGjf8eMn/AF93P/o560Kz9G/48ZP+vu5/9HPQBoUUUUAFFFFABRRRQAUUUUAc/ef8lD0b/sFX/wD6NtK6CufvP+Sh6N/2Cr//ANG2ldBQAUUUUAeCT/8AHxL/AL5/nUdST/8AHxL/AL5/nUdfTLY+Oe5i+Lf+QNbf9fB/9Brja7Lxb/yBrb/r4P8A6DXG14WM/jS/rofqnDX/ACLKfz/Nktt/x9Q/76/zr7Gr45tv+PqH/fX+dfY1cxnnu9P5/ocL8S/+PPT/APro/wDIV51XovxL/wCPPT/+uj/yFedV7mC/go/PMx/3iXy/IdH/AK1P94V53qf/ACFrz/ru/wD6Ea9Ej/1qf7wrzvU/+Qtef9d3/wDQjXNmP2fn+h9VwZvW/wC3f1Kte0fAX/Va9/vW/wD7UrxevaPgL/qte/3rf/2pXmH1Wa/7pP5fmj2OvO7j4i3kNzLELCAhHKg7jzg16JXg99/x/wBz/wBdW/ma7sFShUcudXPz3Ma9Sko8jte52H/Cyr3/AKB8H/fRri/iX4km8Q6HaedbxxeRc8bCTncrev0plY/in/kBL/18p/6C9dGKw9KFJyitS8gxVapmNOMpXWv5M4uiiivJP08+y+1FHaig/PwooooAKKKKACiiigAooooAKKKKACiiigDjPiR/yBbX/r4/9lNeZ16Z8SP+QLa/9fH/ALKa8zr28D/BR85mX+8P5BXC+If+Rl1X/r8m/wDQzXdVwviH/kZdV/6/Jv8A0M1hmP2fn+h9Nwb/ABK3ov1M2vXfgP8A8hHWv+uMX82ryKvXfgP/AMhHWv8ArjF/Nq8s+uzP/dJ/L80e3UUUwzRg4MiA/wC8KD44fXmPxy/5E2x/7CCf+i5K9L86L/nqn/fQrzP44Oj+DbLayt/xME6HP/LOSix2Ze19ah6ngdFFFB9ofYGl/wDIIsv+uCf+giua+I//ACL1v/19r/6A9dLpf/IIsv8Argn/AKCK5r4j/wDIvW//AF9r/wCgPW+F/jRPzfH/AMGZ5hRRRXvnypw3iL/kZtV/6+5f/QzWZWn4i/5GbVf+vuX/ANDNZlfNS3P2zD/wYei/I9Y+BP8AyHdW/wCvZf8A0Kvc68M+BP8AyHdW/wCvZf8A0Kvc6R8vm3+9S+X5HiPiD/kY9S/6+pP/AEI1nVo+IP8AkY9S/wCvqT/0I1nV9JT+BH5/V+N+p1/gG+tLC+vJr26gtojEFDzSBFznpk967v8A4SbQP+g5pv8A4Fx/414H4k/5Fqb/AK+Iv5PXC142N/jM+4yDLI4nBKo5W1Z9bf8ACTaB/wBBzTf/AALj/wAa00dJI1dGDIwBVlOQQe4r42r670H/AJF3TP8Ar0i/9AFch05hgI4VRale5oUUUUHmBRRULXdsjFWuIlYcEFwCKAtcmoqD7ba/8/MP/fwU+O4hlJEc0bkckKwNA7MkooooEFZ+jf8AHjJ/193P/o560Kz9G/48ZP8Ar7uf/Rz0AaFFFFABRRRQBU1HUrXSrX7TeOyx7gihI2kd2PRVRQWY+wBo07UrXVbX7RaOzIGKMHjaN0YdVZWAZT7EA1keKZorOfQdQupkgsrTUfMuZZDhEVreaNSx6Ab3Tk8Cm+Hr21eXXNTW8gbT7zU0NrcCQeXIDBBENrdDmRWUY6np1oAuW3inR7u6e3juXBUOwkkt5I4nCfeKSMoR8d9pNSaX4h03WJGjs5JvMVBJtntpYSyHoyiRRuX3GRXnV266t4B0XQNNvIptasbCaO8tonzLE4sJ4TvUcr+9dOvUnIrr7DVdP13xdYXWj30F3a22m3Mc/kOGEbPJblFbHRsRycHkYNAFq8/5KHo3/YKv/wD0baV0Fc9fDd4/0dQSp/su+O4df9bacc8f/qrc8p/+fiX8l/woAloqLyn/AOfiX8l/wo8p/wDn4l/Jf8KAPCZ/+PiX/fP86jr1lvAehuxYxTZJyf3ppP8AhAdC/wCeU3/f017Cx9LszwHldbuv6+R4b4t/5A1t/wBfB/8AQa42vp28+Gvhu/gSG4gnZFbcAJiOcY7VR/4U/wCD/wDnzuP/AAJf/GvNr1FUqOSPtcox1PB4OFCondX221bZ8623/H1D/vr/ADr7GrhV+EPhBHV1s7gFTkf6Q3+Ndr5T/wDPxL+S/wCFYk5ljaeK5eRPS+/yOK+Jf/Hnp/8A10f+Qrzqva9U0Cz1lI0vmllWMkrhguCfoKzP+EB0L/nlN/39Nelh8XTp01GVz5TF4CrWqucWrHlMf+tT/eFed6n/AMha8/67v/6Ea+mx4C0IEERTZH/TU1mS/CTwlNM8slpcF3Ysx+0NyTzWOLxEa1uXoe3w/JZc6nttea1reV/TufNte0fAX/Va9/vW/wD7Urp/+FP+D/8AnzuP/Al/8a3PD3g3SfCwuBpCzQC42+ZmTfnbnH3s46muM9rG5pRr0JU4p3dvz9ToK8Hvv+P+5/66t/M17n5T/wDPxL+S/wCFc/J4F0SWRpHjmLMSxPmnqa68JXjRb5up8ljsLOuoqHQ8lrH8U/8AICX/AK+U/wDQXr3D/hAdC/55Tf8Af01Bd/Dbw5fW4guIJ2jDB8CYjkAjt9TW+IxlOpTcVcMpws8JjIV6myvtvs0fMVFfR/8Awp/wf/z53H/gS/8AjR/wp/wf/wA+dx/4Ev8A415p9x/bWH7P7l/md52oqLyn/wCfiX8l/wAK5nxnquoaJZW0tldMrSSFW3Ih4x9KunB1JKK6nyVWoqUHOWyOroryL/hOPEH/AD+r/wB+U/wo/wCE48Qf8/q/9+U/wrr/ALPq90cP9qUez/r5nrtFfOuqfFPxha6ve28WpoI4p3RQbaI4AYgfw1U/4W34z/6Cif8AgLF/8TXCfULJsQ1e6/H/ACPpWivMPhT4s1zxXJqq6tfGQWwiMeyJExu356L7CvSvKf8A5+JfyX/Cg8/EUJUKjpy3Q7zYwcGRfzo86P8A56J/30K56XwNos8zyyRzF3Ysx808k8mmf8IDoX/PKb/v6a1tS7v7v+CcXNX/AJV97/yOlV1b7rA/Q06uE17w9reiWCN4GUrdyygXHmujAoAcff46ntXO4+M3rB/5LVnK1/d2O/D4WVWmpSnGL7N/8A9doryLHxm9YP8AyWr1WKKbyk8y4k37Ru4Xr37Ugr0PZW95O/Z3OU+JH/IFtf8Ar4/9lNeZ17Zqeh2usQJDfPLJGjb1AIXBxjsPesv/AIQHQv8AnlN/39NejhsXClT5ZXPBxeBqVqrnFqx5PXC+If8AkZdV/wCvyb/0M19Jf8IDoX/PKb/v6az7n4T+E7u6muZrW4aWZzI5+0MMsTk1li8RGtbl6HscPv8As6dSVbXmtt5X9D5rr134D/8AIR1r/rjF/Nq7L/hT/g//AJ87j/wJf/Gtnw/4J0bwvLPJpCTQNOAshMm/IHT72fWuM93GZpRrUJU4p3f+fqdHXh2tf8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8AX3c/+jnrQrP0b/jxk/6+7n/0c9AGhRRRQAUUUUAFFFFABRRRQBz95/yUPRv+wVf/APo20roK5+8/5KHo3/YKv/8A0baV0FABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVxPxJ/5Bll/12P/AKDXbVxPxJ/5Bll/12P/AKDXRhP40Tkx3+7yPNqKKK94+YOC1z/kYNS/6+pf/QzVCr+uf8jBqX/X1L/6GaoV8yft9P4Eex/AX/Xa9/uwf+1K9orxf4C/67Xv92D/ANqV7RQfJZr/AL3L5fkgooooPPCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArP0b/jxk/wCvu5/9HPWhWfo3/HjJ/wBfdz/6OegDQooooAKKKz3S9u7y6s7yxs20mSIoJPtLNJJkAFWiMYAHLc7z0HHPABC/ibSF0b+10uzNYmYwLJbxPKXcSGPaqoCzfOCOAc9enNWtN1ODVbdp7eO7RFcoRdWktu2cA8LIqkjnrjHX0NcSkVsfCkL3OsHSLeDxDfytciJWAxdXOAWYFE5wdzgjIAxkiug8OayLmxvJLjUUurOG8W2tdQkKKLtWWPawKgIxMjtGCoAJUY5oAtW3inR7u6e3juXBUOwkkt5I4nCfeKSMoR8d9pNSaX4h03WJGjs5JvMVBJtntpYSyHoyiRRuX3GRXnV266t4B0XQNNvIptasbCaO8tonzLE4sJ4TvUcr+9dOvUnIrr7DVdP13xdYXWj30F3a22m3Mc/kOGEbPJblFbHRsRycHkYNAFq8/wCSh6N/2Cr/AP8ARtpXQVz95/yULRv+wVf/APo20rfwf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWikwf7xowf7xoAWuJ+JP/ACDLL/rsf/Qa7XB/vGqeoaTZarGkd9CJkQ7lBJGD+Fa0ZqnUUn0MMRSdWk4LqeG0V7F/whugf9A9f++2/wAaP+EN0D/oHr/323+Nel/aFPszyP7Kq91+P+RsiGIgExJn/dFHkQ/88k/75FPx7mjB/vGvIPeuxFjRM7EVc+gxTqTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaKTB/vGjB/vGgBaz9G/48ZP+vu5/9HPV/B/vGqGjf8eMn/X3c/8Ao56ANCiiigAooooAKjnt4rmMRzJuUOsgGf4lYMp/AgGpKKACiiigDn9ZstY/4SHTdW0m2sbn7PaXNtJFd3Twf6x4WDArG+ceSRggdRR9s8Yf9ALQ/wDwczf/ACLXQUUAc/8AbPGH/QC0P/wczf8AyLR9s8Yf9ALQ/wDwczf/ACLXQUUAc/8AbPGH/QC0P/wczf8AyLR9s8Yf9ALQ/wDwczf/ACLXQUUAc/8AbPGH/QC0P/wczf8AyLR9s8Yf9ALQ/wDwczf/ACLT73xRBZ31zbrYX9zDZ7fttzbxhktiVDAEZ3sdpDEIrEBgT1rZgnhureK4t5UmglQPHJGwZXUjIII4II70AYf2zxh/0AtD/wDBzN/8i0fbPGH/AEAtD/8ABzN/8i10FFAHP/bPGH/QC0P/AMHM3/yLR9s8Yf8AQC0P/wAHM3/yLXQUUAc/9s8Yf9ALQ/8Awczf/ItH2zxh/wBALQ//AAczf/ItbdzOLa1mnMbyCJGfZGAWbAzgZ71Dpmp2esafFfWMwlt5QcHBBBBwVYHlWBBBB5BBBoAyvtnjD/oBaH/4OZv/AJFo+2eMP+gFof8A4OZv/kWugooA5/7Z4w/6AWh/+Dmb/wCRaPtnjD/oBaH/AODmb/5FroKKAOf+2eMP+gFof/g5m/8AkWj7Z4w/6AWh/wDg5m/+Ra6Cs/Udas9Ku7KC8ZoheOYo5iv7sPxtVm/hLZwM8E8dSAQDP+2eMP8AoBaH/wCDmb/5Fo+2eMP+gFof/g5m/wDkWugooA5/7Z4w/wCgFof/AIOZv/kWj7Z4w/6AWh/+Dmb/AORa6CigDn/tnjD/AKAWh/8Ag5m/+RaPtnjD/oBaH/4OZv8A5FroKhu7uCwsp7y6lWK3t42llkboiKMkn6AUAYv2zxh/0AtD/wDBzN/8i0fbPGH/AEAtD/8ABzN/8i1NpfiJdRvhZz6XqGnTSQm4gW8RB50YIDEbWbaQWTKttYbhx1xtUAc/9s8Yf9ALQ/8Awczf/ItH2zxh/wBALQ//AAczf/ItdBRQBz/2zxh/0AtD/wDBzN/8i0fbPGH/AEAtD/8ABzN/8i10FFAHP/bPGH/QC0P/AMHM3/yLR9s8Yf8AQC0P/wAHM3/yLU+qeIRp999ittMvtSulh+0SxWapmKMkgMxdlHJVgFBJO08cGtKyvINQsbe9tZPMt7iNZYnwRuVhkHB5HB70AY32zxh/0AtD/wDBzN/8i0fbPGH/AEAtD/8ABzN/8i10FFAHP/bPGH/QC0P/AMHM3/yLR9s8Yf8AQC0P/wAHM3/yLXQUUAc/9s8Yf9ALQ/8Awczf/ItH2zxh/wBALQ//AAczf/ItbV3dQWNnPeXUqxW8EbSyyN0RVGST9AKy9L8RJqF39muNPvNNmeMSwJe+WrTqc8qquSCMZKsARkcdcAEP2zxh/wBALQ//AAczf/ItH2zxh/0AtD/8HM3/AMi10FFAHP8A2zxh/wBALQ//AAczf/ItH2zxh/0AtD/8HM3/AMi10FFAHP8A2zxh/wBALQ//AAczf/ItH2zxh/0AtD/8HM3/AMi10FYur+I00y6a1h0691G4jg+0zR2gT91FkgMxdlHJVgACSdp44NAEP2zxh/0AtD/8HM3/AMi0fbPGH/QC0P8A8HM3/wAi1t211BeW6XFtMk0LjKuhyDUtAHP/AGzxh/0AtD/8HM3/AMi0fbPGH/QC0P8A8HM3/wAi10FFAHP/AGzxh/0AtD/8HM3/AMi0fbPGH/QC0P8A8HM3/wAi10FFAHP/AGzxh/0AtD/8HM3/AMi0fbPGH/QC0P8A8HM3/wAi1Po3iSz1m9v7FUlt72ymeOSCddrMiuVEi/3kbHBFbNAHP/bPGH/QC0P/AMHM3/yLR9s8Yf8AQC0P/wAHM3/yLXQUUAc/9s8Yf9ALQ/8Awczf/ItH2zxh/wBALQ//AAczf/ItdBRQBz/2zxh/0AtD/wDBzN/8i0fbPGH/AEAtD/8ABzN/8i1Z8QeILfw5b2tzdwzvbTXAhkliTcIAVZvMcddo24J7ZrVjkSaJJYnV43AZWU5DA9CD3FAGD9s8Yf8AQC0P/wAHM3/yLR9s8Yf9ALQ//BzN/wDItdBRQBz/ANs8Yf8AQC0P/wAHM3/yLR9s8Yf9ALQ//BzN/wDItdBRQBz/ANs8Yf8AQC0P/wAHM3/yLR9s8Yf9ALQ//BzN/wDItbN7eW+nWNxe3coitreNpZZG6KqjJP5Cq+k39xf2S3F3ZNYmViYYZXzIY+xcY+Vj1K5OOMnOQADO+2eMP+gFof8A4OZv/kWj7Z4w/wCgFof/AIOZv/kWugooA5/7Z4w/6AWh/wDg5m/+RaPtnjD/AKAWh/8Ag5m/+Ra6CigDn/tnjD/oBaH/AODmb/5FrQ0WC8t9MC38cEV00ssjpBKZEXfIzABiqk8EfwitCigAooooAKKKKACiiigAooooAKKKKACiiigArL1tNUmjtLbS5Tb+fcBLm6VVZreIIzFlDZBYsqoMg435wcVb1DULbS7KS8u3ZYUKg7EZ2YsQqqqqCWYkgAAEkkCmaZqtnrFp9pspS8Ydo3VkZHjcHBVlYBlYehANAHLRWWs6FqN5fi+hvD50cUsdwUha9jYKI2yAEW4DMYxwA6hFODhl2fC9jdWVneG4tVso7i7ee3sVcN9mRguVJHy5LB3IXIBcgE4yXv4ein8Q/wBrXdzNcLHta2tZMeVBIBtLgActjoTnblsY3GtmgAooooAKKKyZfEulQ6yNKkuHW5LiLJhfyvMK7hH5mNgcqQQuc4I45FAGVLa+IZvO1C5vdkX2xom0p4omga08zYSWwXLtH+8HzAAkKV65urpSw6+9/o11DGTIItTtc5SQ7AVYgfclClOf4lIB/hK6Wq2UuoaZPawXklnLIBtnjVWZCCDnDAg9OhpNK0q10exW0tEYICXd3Ys8jk5Z3Y8sxPJJ60AXaKKKACiiq2oahbaXZSXl27LChUHYjOzFiFVVVQSzEkAAAkkgUAQa22pDSpF0kL9tkeONXcAiJWdVeTBIzsUs2O+3HespNOMD6hbeIL2PUtMFrvW4v0iV0Q5EyOVVU2YVGzgdTnoK2dM1Wz1i0+02UpeMO0bqyMjxuDgqysAysPQgGqWpeHotW1W3uby5mks4VGbDjypHVtyu3GTg87ScZCnGVFAE2i2F5pkMtncXhu7aNv8ARJJCTMsePuOx+8R0DdSMZyQWbToooAKKKKACuU1rT9f1T+2Cl2sFtCvl2di8MUkF8vlhm8/cC21mZo8KVICk85FasviXSodZGlSXDrclxFkwv5XmFdwj8zGwOVIIXOcEccitG5hNxaTQLK8RkRkEiY3JkYyM8ZFAGJrWo3gurOHR7OO6vpEJ3u42WyuPleUZ3bDtbGPvFNuR1G3axyw2kMU87XEyRqrzMoUyMByxA4GTzg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<iic-com:ComisionGestionCobradaPatrimonio contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="euro">0.24</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S12025_V-50892694_da" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com:ComisionGestionCobradaResultados contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="euro">0.00</iic-com:ComisionGestionCobradaResultados>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S12025_V-50892694_da" decimals="2" unitRef="euro">0.24</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="euro">0.24</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12025_V-50892694_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-50892694_da" decimals="2" unitRef="euro">0.05</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada contextRef="FIM_S12025_V-50892694_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_S12025_V-50892694_daa" decimals="2" unitRef="pure">-2.77</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">1.96</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">-4.64</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">2.65</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">1.09</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">16.37</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">11.78</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">-14.17</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">4.36</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">-4.76</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">-4.76</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor contextRef="FIM_S12025_V-50892694_dly3" decimals="2" unitRef="pure">-2.85</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_daq">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_dpy">2025-04-03</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12025_V-50892694_dly3">2022-06-16</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">4.29</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">4.29</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor contextRef="FIM_S12025_V-50892694_dly3" decimals="2" unitRef="pure">3.10</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_daq">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_dpy">2025-04-09</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12025_V-50892694_dly3">2022-03-16</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12025_V-50892694_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">17.74</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">22.18</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">11.74</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">9.21</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">11.99</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">8.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">8.76</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">15.03</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">23.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">19.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">14.53</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">13.08</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">13.68</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">13.27</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">13.96</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">19.41</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">34.16</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">0.42</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">0.42</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">0.46</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">0.62</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">0.80</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">0.63</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">0.76</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">1.44</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">0.53</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">7.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">7.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">7.83</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">8.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">8.69</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">8.73</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">8.99</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">9.10</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">8.37</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_daa" decimals="2" unitRef="pure">0.84</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_daq" decimals="2" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq" decimals="2" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq2" decimals="2" unitRef="pure">0.44</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpq3" decimals="2" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy" decimals="2" unitRef="pure">1.68</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy2" decimals="2" unitRef="pure">1.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy3" decimals="2" unitRef="pure">1.72</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos contextRef="FIM_S12025_V-50892694_dpy5" decimals="2" unitRef="pure">1.54</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12025_V-50892694_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
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NaVZviH/kWtV/685v/AEA1pUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVg+KDBdRafo8ixSSX95FiKQjDJEwlkyD1G1COnVgD1rerlNOln1b4gXmoRLcLp1jZNYgzIypJMZSXMeeCB5e1j1yB1FdOGj7zqfyq/z6fiTLsJ47iSHTdL1F3SK103U7a4nJB4jDhTgAHOCQcegNM8O26QTeGMQrHI+iSGUhQCzAWq5PqcAD6AVseJ9E/4SPw7daT9o+z+fs/e7N+3a4bpkZ6Y61eSxt45reZY/wB5bwtBG2T8qNtJGOn8C/lW0cTFYZQb1vL7rafi39wra3MzWLW3/t/QLz7PF9q+1vF52wb9n2ec7d3XGecVq295b3UlxHBIHa2l8qXAPyvtDY9+GHT1rN8SxqbOyny6ywajatGyuVILTLG3TqCjupB4wa5DwVfSv461yx81/LW7v5WTccE+ZAqkj2AIHpk1UMP7fDupf4F+t/1BuzsekV5NM2qS/FRfEP2RJLC0k8h9swBijMktsGORkksjtgA8YGe9ep3d1DZWc93cPsggjaSRsE7VUZJwOTwK5bRPD91D8MINHV/LvJLRmUyoU8uRyXAYckbWbB+nTtTwNWNGEpv7Vo69nfm+7T7wkrnU211DdxNJA+9FkeMnBHzIxRhz6MpH4VNXO+G5Usbi+0WW6ee4iupZFZ1GZARHK7HaAB8044468dK6KuKtT9nNpbdPToUncKKKKyGcN8T4TeaPaWkUrx3ETy34ZYy21IIXYknoPmaNck9XHWul8NX0upeGdMvZ33zTW0byNgDc20ZOBx1zUN9FHP4psYZVDRyadeKynuC9uCKTwjCtr4at7RGZltpJrcFupCSunP8A3zXoVJp4KEOqd/v5v8kQviNuiiivPLCiiigAooooAKKKKACiiigAqpqt9/Zmj3t/5fmfZbeSbZuxu2qTjPbpWbF4kU+IdR0ye0aGG0jMi3XmAq4VI2kBXquBMnqDz0xisDTrrU9X8BWFlcyhb3WJ7qznmmBfygTOzYXIzgIVAyAOOwxXbTwktJ1Nrr7mm76eS16/Mly7Gj8PopLXw0LGWN45LVkVkdSCpaGOQgg9DlzWT4xbXZtU1VNIhmvLdtMSxe3VyUSWWQ5fbkDIj/i7blzxnFi6tPEGj+P21VLpP7Av5okmhD5wxVIlyCOCWI5U9F5PQVv6BNFdXOs3du6S2896GilQgq4EEKkgjqMqR+Fdcp+zqvFK0rpPyu2rp+e5NrrlHeFyU8NWdu3DWatZsexMLGIn6EoT+NasM0dxCk0MiSRSKGR0OVYHkEEdRXn58QpHpXijQJoLi2voE1K4iZgVDxF2ZXBOOpkOMZ+6TnkV0fhVYtM8LCGW5YwWM1zD51xJyscczqpYngAKo9AAPSufFYWUVKrLdy0XdO7uOMuhm+K9bkluf7Ds0jnjnBtr8nIaAyNCqexBE38+flIrsqwfDCC6hutda2WGTVpFnQEDeIQirGGIJ6hd2O28it6scS4xUaUV8O/m9L/c9PQa7hRRRXKUFFFMMsazLCZEErqWVCfmIGMkD0GR+YoAfXP3XiuG21w6abC9dUlSCS5WImNZHMewbumCJMnJBG3ocit53WONpHYKiglmJwAB3rmND0My+DII2urk3t2sN7JcXLGRxOAjKTnGQpRRj0XHvW9JQs5T22/4PyOihGnZyqbaL7+vyLvha3U6QupOM3GqH7ZMxYsfn5VMnsqlVHQcdKp+M7OaDwk7aPBIlzZkG1jtUOU3AxnaF9EdunTGe1bul2X9m6TZWPmeZ9mgSHftxu2qBnHbpVuj2tqvOtVf+vwH7flr+0Wqv+Hb7tDI0TXYtXsbi5wqRW7KjSFuG/dI5PtjeR+Fc3Za3YX/AI4m16CYnTYdHliaVo2BzG6SMdpGcbZF7c1T8PaWuneDLjT5ElAfUrITxy8H96LUyIw44+dlwe3BrY8XRR2cNpDDGkcV3bTaRCiLgI82zZwOgHlmutU6cajjHrp8rXO1UqUKsoR2ldL0sn+JP4Mlk1JNV1uV2lW9vHW1lY8NbRkiMBf4QCX7Akkk9a29X0q11vTZNPvAxt5WQuqtgsFYNjPocYPfHpVqKGOBCkUaRqWLEIuBkkkn6kkn8afXFOq3U546dvK2x59Ss5VfaQ07eVthqIscaxooVFACqBgADtTqKKyMQooooA5f4ixSTeAtUWKNnYLGxCjJwJFJP0ABJ9hTrhP7H8V6Fb2FnFDZXUc8Egji2pHtUyADGACSD/49XRyxRzwvDNGskTqVdHGQwPBBB6is3Vv+QnoP/X83/pNNXTSq+57P/E/vX6WOujW9z2VtPef3x/Sxq1xbaXdahbadJaIreRrdw8xZsbYxdu5PvzGox711OpalaaRp8t9fTeVbRY3vtLYyQBwAT1Iql4XdptAiuTG0a3Us11Gr4zslleRM4JGdrDvSpuUIOa7/AKMVKU6dN1Euq/J/5kOv6FJqVtpVtZCCGGzvI5XQ/KPJVWUqoA64bAHAq9o3/HjJ/wBfdz/6OetCs/Rv+PGT/r7uf/Rz1lKbklF9DCVSUoqL6fqaFFFFQQFY+s2Nxd6r4emgj3x2moPNOdwGxDazxg89fmdRx6+ma2KKAOR1fTbnWdbs2bw+Le7s7yOWLWBLEwWBJAzICCJMum5ShXaN55OMmro2gNY6tpn9neF10RbV2+23ImjcXUflOoQOGMknzlGzIFPy+vFdxRQByhur6LXrrWbHRby9juoBYsiSwo0b2804DHe4+RvMJBBJwBlc8VjQeGtT0rw1qXheLTprqLU7OK3+3RzRCOE/ZI7Zi4Zg3Ai3DarZz2r0SigDM8RAN4Z1XIBxaSnn/cNadZviH/kWtV/685v/AEA1pUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABWLH4ktJ/Fknh+EFp4YDLM5yAjfLtUcckhieDxj8ub8WanfWN1q+vWkkqDRoobREcIY5XlZWlGOW4VoCDxyO4zWnc+DHl8M2um2+sXdtfwSecdRQnzHkIIctzkggnjd2HJxz6EMNShBTrS0lovJ2Tu+9k1p5+RHM3sdHfXSWGn3N5L/q4Imlb6KCT/Kq2g2ktlo0Edw2biQvPNxgCSRjI4A9AzED2rz608U6zq/gW/F3ate3movNBDFAoUxo8EjLtH8QHlngksc9zgH1KoxOHnho+zna7f5f8OxxalqFFZmla3b6td6nbwlN1jcm3YB8k4UfMR2G7cv/AAE1p1ySi4u0jScJQfLJWZjeKnaHw/LdCN5FtJoLqRUI3eXFKkj4yQM7VJxmvKdI0u9t9XttXhV3tbm60yC4Z8yFnkEM8jlicg+YE5IwfMwOlew61ZSaloOo2MJRZbm2khQucKGZSBnHbJqnrOnRw+Drqyso9otrQ/ZVySUaNcxkE85BVT+FepgcaqFP2a+07fLTX+vMxlG7uHiaeGXwpr8ccqO8VlOsiqwJQmIkAjscEH8a2q8yt3uLiDxpqM7RkatYs9vsz/q0EkK59+B+f4V6bXNiqPsYqF76/jaN/uehUXfU8yu9e/sr4p3ECbGluJ44FVucCUWYJx/uo2PcV6bXA+JfDdvceMYtcaOWOS1k07y3RQEldrko244+Yhdnfjjtiu+rXHSpyp0nDdKz9Ul/mKN7u4UUVBe3K2dhc3TfdhiaQ/QAn+leck27Is5jwpFd6pql54onknW0vo1Wyt58hoY84Py8gBgqNkdc/Qmzb6nHo638T7STrKW0aM+3cZzG5x6kCVmx/sn61q6FbNZ+HtNtW+9DaxRn6hAP6Vw/iOeL+2BF5ieZD4os5pEB5SP7NH85HZeDz7GvUppYmvOL+FbeiaS/AzeiPSKKKK8o0CiiigAooqnd6rZWNzDb3E2yWbBRdpOcukY6Dj5pEH4+xqoxcnaKuwLlFFFSAVR1q9k03QdRvoVRpba2kmQOMqSqkjOO3FXq858e+NJra11XQrbTpHnf/RzMwJQxvGm4jH8f70DHOMgnqAevBYaeIrKEVfv6XJk7K5DrWm3Phrw20mqX4urq6ivbaa5kcDdut8R9QOSLeIYOSWJ5NbWgRC58UX9rOzE6RK80KBiFD3Es7FiAcE+WygZ6bj61100ENzH5c8SSpuDbXUEZBBBwe4IB/CpK1nj3OlyNa667bvt6XVuzEoWZjeKHWLRRNISI4ru1lkbH3UW4jZmPsACT7CjwnaLZeEdIgWDySLSMum3aQ5UFsj1yTn3rZ60Vy+2/c+y87/hYq2tzm/EPh3+0tSsLq3jw7TpHeSbutuodtpBPcnbwM/N7cU79GfRdc04SPGsuqx2sjIBkR3DQ78ZBGSszc4712FcHqF5NB4zu9CkEZGoXNlqNsVzuAR41cN26QZGP/rDswlSdVqL2jZ/c1+S/BEySR3MUUcEKQwxpHFGoVEQYVQOAAB0FPoorzdywooooAK84udTvLPWrjxNqcNtFbw3UtjasjbWliiS6JByTyzhB2yVHHTNHW/F/iLxERpnh+wki86BJnZGZZo8upUhwwGCrxE9cBzk4Ga9C8PWUmneHrG2nVluBEGuN8m8mVvmkJbJyS5Y9e9d/s3hoXqWblpbrY9P2TwdPmqWblpa+tv8AgnJa/wCLpJdLsdDNtDJqWsRy2U370otvLu8ktjDErv349lr0DoMCvP8AQvD91d+NdWutXs2jgs3K2eUIEoa4a4Vw+cEqcZA/vYPfPoFZ4r2cbQh6v5/8Ayxvso8tOn01fz1X4WCiiiuQ4Tjp7lJPEV7ogEv2q41K3vQPKbHkRxwkvuxtxviKdevFaPirTbvUv7E+yQ+Z9m1WC4l+YDbGu7ceTz1HA5qp/wA1Z/7gX/teurrrqT9m4OPb9LHdVqOlKEo9k/wt+gUUUVyHCFFFFABRRRQAVlat/wAhPQf+v5v/AEmmrVrK1b/kJaD/ANfzf+k01aU/i+T/ACZrR+L5P8mQeLrVL7w81pJ/q57q1ib6NPGD/Or+jWcmn6Hp9lMVMtvbRxOUOQSqgHHtxVbXv3kVhaL9+4v4Np9PLbzj/wCOxGtaqcmqSj5t/oVKbVFQ82/yQVn6N/x4yf8AX3c/+jnrQrP0b/jxk/6+7n/0c9YmBoUUUUAFc5rkl/D4n8NGO8aOymvXheBBjzD9luXO89wCiED1yTnjHR1TvdNhvrrTriVpA9hcG4iCkYLGKSLDcdNsjHjHIH0IBy+vxz6TrOn3UM2ss9zqECPdvdZtIkeQL5LQhsfMDsVtnBZSX61BoUs6W/hDWDeX0lxruPtaS3TvF89rJP8ALGxKptKADaBx1zXQv4dSa/E8+p6hNaicXC2MsiNCsgbcrZ278BgCF37QQMDgU3TvDEWn3UEg1C+nt7UsbS0mMfl2+QR8u1AxwpKjczYBoAqX1qdb8WXenzXl9bwWenwTRfZLqSD95LJMpY7CN2BCMBsjk8Vy1rql5rHg3V/FM95fR3um2MU9vHDdPHHuFlFcndGpCvuaQg7geBxiuxl8O3N1MbmTWr61uyZI3ktPKHmQmRmjRg0ZHyq2ARhuvJzmmy+ELRmaOC9vbWxkjSKexhMflTqihAG3IWHygKdrLkAUAXvERx4Z1XAJ/wBEl6f7hrTrN8Q/8i1qv/XnN/6Aa0qACiiigAooooAKKKKACiiigAooooAKKKKAIbq6hsrOe7uH2QQRtJI2CdqqMk4HJ4FeWa9r8/iaw1fTY45jNdgwW0ARh81vLLKw2HkOYxECOuSPYV3fiR2u47fRIbiKM6jIba4yNzpC0UrEgZGCfLIBOR14OKy5dCTS/EugSq29pNSvpnfbjmWOR8fgFA98V62BdKiuefx7r/t27X3tGcrvQd4Shh8UeCxd6tCk7ancNcXKchGZJNqDGegEaDHfHOcmuworn49ZuJvFwtAAmmqkluH4Pm3ICPgewQv+IbPQVxVJSrzlKOi1du3kvlZfI3pUnJO3RXOcsdBv9G8YeGLXzozaLYlp405BmijZCwyBx+/49e44FdxqWpWmkafLfX03lW0WN77S2MkAcAE9SKsGGNplmMaGVFKq5X5gDgkA+h2j8hXNa3cSat4ig8LCCD7OYo7+5lm+bdGkv+rCYxksq5JOME8GtKlZ4qcXPotfS7d/uY8PSUp2e279OpS8KQtZX2nTjDnWdNN3dSlQGecOHJ4AH/Ldh06KB2rsZporaB5p5EjiQFnd2AVR6knpWbfAR69o5AAB86MAe6A/+y1z7alH4y8NaTbTR+WL67ihvo5ImXG2MzkLyDhgi4bJ+V89aUoutJVHt1+9/ojrnF4iSqvRdfJXf6I6Lw9rKeINEg1SOFoUmL7UY5ICuyjPucZ/GtMgMCCMg8EVheE47W00h9Otiqi1ubhRDuy0aefIEznnBA4J64rernrJRqSUdr6HLXjGNWSirK7t6dDy6QXVrpPhC3tolkivrGOK6Y9URpIcEc9d8qjvwT9R6jWXqOix6nqFpcyzOq2ynCKOWPmwyg59MwgEY5DdRWpXTisRGtGNt9b/ADZhFWMbxajHwpqUqSPFLbQm6idQCRJERInUEEbkGR6Vi69rdxruly2fhe9AuHnkt/tERVt5WDzcRtuwMkqu7tk+gNbnir/kUNb/AOvCf/0W1cZ4AtYba4sLeBNieW10Rkn5mtbPcefUyk/jXTg4R9g6r1cW2u2y3+5Ey3sdn4W48J6Sh+9FaRxMPRlUKR+YNU/G95PB4ZubW0spLy5v0ktY4oyAeYnYn3wqscDknA71c8N8aXKOwvrwD2H2mSubg1+71HxfZWF6LRBDqErWyxE73jVbyIswJ7eWvT1HrgZU6beInVtdQbf5jb0SO7rmPFeiWH9l6xq6wql2NMuUZlAHmZj4LcZJAXAPYE109VNVsf7T0e9sPM8v7VbyQ79udu5SM474zXJh6rp1FK9l19Cmrot0Vl+Hru6vNDge+2G8jaS3nZDlXkjdo2YcDglScYGM4q1eahDYzWcU27N3P5EZHQNsZufbCEfUiplTkpuG7V/wC+lzD8a+I20DS41tGZtUuJE+ywLEXM2JE3rwCBkNj1545roLS6hvbOC7t33wTxrJG2CNysMg4PPQ15x4K0i+1+e41HXbnzpYpoLmKSJQMu6W83PGOFjiXAHdvY12fhKaKTwlpKRyIzRWUCyBWBKHylOD6HBB+hFd2Lw9OjT9nHWUXq+mq0+St97ZMW27m1XnV34KOs+NdZ16K82XVnPEttCy4UypDC6szcnbzjAHvntXf3N3bWcYkubiKBDnDSOFHClj19FVj9AT2rmPhxZX9t4TS61K5lnudQk+1lpW3sFKqqZbJz8qqfbOO1RhKk6FOdaDs9I+t3d/lqEkm0i9oniaPUZtOsZo2F/c6VHqLsigRAMQCBznOT09O9b9eeaHZS6X44MTMrW9sw0u2Kgg+X5b3Cqck5IDAZ/2RVzxneatZ6i93pCoZbPTJmkdyMRI/wA2/B6nMIwPXHbNaVcHCddQpOyavrtrt+gKWl2dhZ3tvfwGe1lEkQd49wB+8rFW/UGuR8PpbeJNfvdbSEPZJcyCNbiMhmJitDHIFI6fuiwJweVOPTj9QuNZ8N+INC0O0ljLzQxzIGXHlXMkP2bcxIbIDAv05LnOeDXrmn2Uem6ba2MJZoraFIULkFiFAAzjvxVV6KwcOeDvzrTyXW/4CT5vkWaKKK8o0CiiigArl9W0Ka48feH9at7bclvHPHdTbwNqlD5Y2k8/MzdB357V1FFa0a0qTbj1TX3q39eYmrhRRRWQwrl/Ethc69q1lpkF08Vvb7Lu6jVynmDzV2gsOfurKRgjkA9sjqK5nwatzcQalq93b+W+pXfnwOwTe1tsURA7Segzwff1rei3C9RdPzf9M6cO3BOqt47er/4FzT8PWB07QLCCSBIrlbaJZwuMl1jVTkjqRtAz7CtOiispScpOTMJyc5OT6hRRRUkhRRRQBlrpJ/4SuXWGK4NklqgHUfOzNn25X9a1KKKqUnLcqU3K1+mgUUUVJIUUUUAFFFFABWVrPF1o7/3b4frFIP61q1z/AIwvf7M0aPUfL8z7JOs2zdjdgHjPbNa0U5TSXU2w8XKoorrp95YvI1m8WaSHLFYra5mRQxA3gxIGIHBIWRxz/eNbFc3pt8+qa9a3DBR5cN9GNo42i5RFP1xH+ea6SiqnG0X0/wA2OtFx5YvdL9WFZ+jf8eMn/X3c/wDo560Kz9G/48ZP+vu5/wDRz1kYGhRRRQAVVudSs7S8s7Oe4RLm9dkt4j96QqpdsfRVJz06eoq1XN+ILeFfEvha5Eaid9SaNpMclVs7sgfQFm/OgC4PFGkHUvsAuJPNMpgEn2eTyTKOCnm7fL3ZBG3dnPGM0WXifTdRv/sdqL6R/MePzf7PuBBuQkN++KeXjKkZ3YJ4Gaxr/wAS+Hta1yPQm1rT42tb2IzRSXKLJJPG6tHEik7iQ4Uk47bRkk7aHhm+TT7vSNK0/wASNrJkd47y2MMaG0URu/mFAokjJcKpEhJy/rQB1mqeINN0eVIrySbzGQybYbaSYqg6s2xTtX3OBUdz4p0e1ukgkuXJZUYyR28kkSB/ul5FUome24ismbXNJ0vxhfXmoanaQWtzYQwQPJKoV5IZrgSop6FgXQFRzkYxxXKWMg0rwLrnh/UbuODXL7T4Y7S2lfEszGwhhAQHlj5qOOOh60Aej+If+Ra1X/rzm/8AQDWlWZ4iGfDOq4JH+iS9P9w1p0AFFFFABRRRQAUUUUAFFFFABRRWfrmqR6Lod7qMhj/0eFnVXfaHYD5Vz6k4H41UIOclGO7A0KK5QeO9I0+zgXW7sW17hllVIJGTcrvGcEA4BaN8AnOBV/xVqK2ekG1SdorzUGFnbMhIKvIQofI6Bd2c+wHUit/qlVTUJRau7J2003t3sLmVjKsbee+8aXviW68qHSbSGSzh86QBt8TkNLjoAMzKCTnBPABqtqvjNjpWp6jZQWUx08Rval/3gLGeaFmBBHWNMjHZjyRRqkdp9psPAiXd1ElwokmmSQGWdCszPuYqQCXRCT/FvPbNZeo+F7hNSW3QLFLrN1qJkDN8rZSQwFsZwB14/vHvXfanOSc+2n+Ff5pO56mDw1KKTrbvX5LV/fZry+Zr63BrerDWL3Rb64Fxaypa2cMMmyOQBf3pbc2xjmRhnAIMQwc1t3nh2BfD0WnaXBbwvaOk9mJFyqSowYEnryQQSOcMfWrmiaPb6Bo8GmWryvDDu2tKQWOWLHOAB1J7VoVwTru6jDZPTz9f66s56mJd1GG0Xp59Ff8AP5vucz4Z8T/2n4ZudUvkeFoGlkkV8fLHzImCOoCMoyQCcGrPhrTzHaHUb3T47fVbmSZ5XOHkCNISql+pAXYMew4GK5HW5b3w8j+GrOylvXv9NWFJFjwJBHBIj7efvDbGdvPBI6kZ9LrTEJQV4aKWvy/4f8jXFRVNXp6KbuvT/K7e/Y53xdHMsOlXsU4hS11K3eZt5U+WzhGGR/vDOe2awPCOl3FvrGl3c1zvtrvS0uIYATiNo4beIt6ZIdhx2A57DrvEOlLrfh6+00hS08REe9iAHHKEkc4DAH8O9Ph0pILuwmjkwlnaPaqm3qGMZBz2x5fT39qVOuo0eTvdfK2n4ip4lRocl9XdfK2n4mJNDPoXjMXqvarYazLFBKZHIdJFjlKhR0+Ygd+p6c5rq6xPE9tDPY2Mkibnt9StJIjkjaxmRc+/DMOfWnaR4jttWvr20VGiltrmaBVY5LiLYHbgYAzIBjPv64zmpVIKaW2j+W34GdSMqtNVEtlZ/Lb8PyNmiiiuc5Cnqtj/AGno97YeZ5f2q3kh34zt3KRnHfrXCeEYryw8ezaTcLEUs9OVfMTJ3SeTZq/J7fIuOB1r0eoWtIGvY7wx/wCkRxtEr5PCsVJGOnVF/KuvD4p0qc6bV1JP5Pv+hLjd3Mzw8JIW1ezd0dbfUZdjKu04lCz4PJ5BlIzxwBxWP4f0CKfXJddnVGaCW5it8MdyN9qud5PbBVwO/f0FR6lrdzoU+rXNtFHIDqw85XBJ8pLFJH28j5sR8Z4re8MfN4dtbj/n633f/f1zJ/7PXRV9pTpOotOe35O/3iVm7GvRRRXmFnG2urS6dfJpfmRLImvSxTKjhi8U6SzoSCMry4H1Q8kZrL8f6uLLXYpRaCR9KsVvY3J6s93Cu3p8vyowz6Mfxf4rdl8beYvSxsbfUnHqkMsu7/x1yPxre8OLeX+r6vrF8kSfvnsLURrjMMMsg3E7jyWYg8D7nvXuLko8uKavpqr2u3v96b+Rlq/dL3hX/kT9F/68IP8A0WtZXhTRm8P6tf6eb2W6xZWbs8iqo3ASR/KAOBtiQc5PHJNdTFFHBCkMMaRxRqFREGFUDgAAdBWA2p21n4+eykb9/e2dukSgjPym5dieegAxx3YetcEKk6iqqO0lf7mn+BdrWOb8f/2hf+I9NsLZRHapGIp5mO5QbstADsyMlQHIOe/bv6BaWsNjZwWlumyCCNY41yTtVRgDJ56CsTSbC31IX2oXatLLPekDMjYVbeZhEFGcAAqW46ljnNdDTxVa8IUF9jT59fxv8gitbnNeKriPSBY6klujNFczXLqvymUpZz9TjrhQM88AelHh/WLLXddvL6xmWSJ9OsyQGBaNi05KtgnDDIyKm8ZaRHrnh/7DJC8gkurcZjUF41MqBmXg4IQtz6Z7Zpng/wANxeHdK8nySlxukjaQtkyRrLIYyccZ2vn15wemBpzUfqfM37/w/K97/oLXm8iDWfC51TxfYanwiQwLmTAOGjnjkVcZzyBIM9v0PU0UVxVK06kYxltHYpKwUUUVkMKKKKACiiigAooqC4vLa1BNxcRxYjaU72A+Rcbm+gyMn3FNJvRDSbdkVPEF+dL8O6jerKkckNu7Rs5GN+DtH4tgY75q3ZWkdhYW9nDnyreJYkycnaowP5VxDXl3411/S7vSpnGhWcwa4G8o0jqzMCy5wygxoRnkb+nXHfVvVh7OKg9935dl/Xc6a9P2MIwfxbtduyfnv94UUUVznKFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFcp8SOPAmot/d2fq6j+tdXXP8AjiHz/BOrJjOIC/8A3yQ39K3wztWg/NfmdGEdsRTfmvzOd+Gd6dQidmjlVoLfBZ1wHMk8z5X1HGM+oPpXoVZVv/yNuo/9eNr/AOjLitWnipqdVyStf9SsZUVSs5pWvZ29VcKz9G/48ZP+vu5/9HPWhWfo3/HjJ/193P8A6Oeuc5TQooooAKKKwNYv9StfEnh+3hMSWF1dtDMSNzyH7PPJj/ZAMSHPU57AHcAb9Fczqa6zp19bXaazLcG4v44V077PGsRiZ8Ng48zcke5y2/B2H5RnAo6LqmpunhrVLnU5riHX+to0UYS33QPOuwqobgR7TuLZz2oA7CC3itozHCm1S7SEZ/iZizH8SSakrnL99R1LxJcaZZarNpyWllFcloYo3MryvKqht6t8o8k8DBO7rXOw+JdV1Xw1qXieHUZbWLTLOK4+xRwxtHMfssdy4cspbkS7RtZcY70Adn4h/wCRa1X/AK85v/QDWlWZ4iOPDOq5z/x6SjgZ/gNadABRRRQAUUUUAFFFFABRRUN1dwWUSyXEgRHkSJSQTlnYKo49SRTSbdkBNXLaro0HiLxcsN/hrOwsd3kqCPOM5dDuOegEQIxg5Oc8VpeJ9ZOgaBNqYVWEMkW8MCfkaRVbGO+Cce9ct/bKmyvF024F9r2tzXS2u2VRthiaRIyrYwECplc/eZmOeSR3YWlVjB1oadE+z6+nu31Kp03Vmqa/pdy7rHhPTLPwrr0/2dJrqUXd75u0gl2STb352q5A7Z5wCam0XXLfxHqh16PNvptlYtH/AKQgRg7uGcs24gAJFGw9pM57Vh/b5PCWnS3V7LJd6Fc3Nxp4tF5e1CSTBNmThlIBBzgjC4JAxWlJ4ejaWw8MwXUyRR2yXGovEHUXAURwqrENgB0SQbQf4c/Xpk7waqybetn2X2tPw+eh0SwXJUV37muvpv8AM2fDVjam3l1gQI13fTSy/aW+aRomcmMbjyF2BMKOOK0bzTxd3un3O/a1nM0oG3O4GN0x7feB/CrtFeXKo3JyMp1ZSm5/1bt9wUUUVmZGZe6NHe69peqPKynT1m2RgcMZAFyT6AA8epHPHOnRRVOTaSfT/hypTlJJPpt+f6hRRRUkmP4rjWTwnqpJYNFbPNGyMVKug3owI5BDKD+Fec+G9eis/HGoyoPPguNQmgidCShaeeIKdwBH3Y3Yeu016X4jikn8MatDFG0kj2cyoiDJYlDgAdzXMeJPDElvcah4ghuUKxzwagYSm3YLaFwADznJI9MDNejhKkFTdOfW/wCh62Bq01SdOp9q9vw/r5HdUUV5jc+L5m+JdnLbXF0+itHDA4jB8smVC6MQeAeQfXCn0xXLQw8q1+XornFh8NPEc3L0V/8AgfM9OooorA5jzDXdPeXx9qWmCaIXWsRpJbA7sBRZ3UJLHHGGx68H649PribmyjuvjNZzOzhrTRzMgUjBJkdOfbDn8cV21ejj6nNGku0V/l+SREFuFFRT3Vva+X9onii82QRR+Y4Xe56KM9SfSpa86xpZ7nCa1ZSal8QdRsYWVZbnwvJChckKC0pAzjtzXV6JYy6do9vbXDK9yAXnZOjSMxZyPbcxrQorprYqVSnGnbRW/AhRs7hXM+KtAu9Vntr+xmeO70+2uGtTFJtfz22FBz8pU7WVgeMN+I6ais6NaVGanHf+kNq6sZ2gWs1n4fsILlNlysCmZcg4kIy/I4+8TWjRRUTk5ycn1GgoooqQCiiuD8Z+MFsbbVtLnsXMMkM1tHPFIGPmGKM/MpAwv75RkEnjpWtGjKtPkib4fDzrz5IHSxa55viiXR0tj5cUDSNcF8DzBsJTbj+7KhznvipJtctT4eu9ZsmW6ggilkUqcCQx7sgHHTKkZ59ea43WdMu/BXhYXsEzahNGrwTTMFi2I8aRIQozwvlQjHJJyc+lq3WxOn6V4a+TyZ9UuQ0JTcDDDNNIB6YLRoMHqM49up4em4qcdVf8rtvv2Ox4Wk4xqQ1V7fcm5Pvta2xseB5bx/DMMWoSTyXkLFZjcEmTJAfDZ5yA4HPpWtf6tZ6dDctNMrS29s908CMDIY1zlgpPTjGema5m5/4SPTfFtxdxiCPQpb2DeCQZJzIkUPHUgKwB/h6nr2oXOkXXio6trOh6jGpvENlE9wrFJLcrDuC/3MMso+6eWPQ8gdGM5+0k0ovXTZN9GJ0IVKntJySi9dNk30fb+vO3oVFYnhH7Qnhezt7vyvOtd9oxiztPlO0YIz7J/wDqrbrinHkk49jgqQ5JuPZhXLWWj2PiLULvWNUs7e523DW9qjgSKkcTOmTkclmLtjkfc7jNaHie/is9CvYhdrDeTWswtVEm2R3CHGzuSCR06VoafZRabp1tYwFjFbxLEhbGSFGMnHfitYt04cy0b0+XU1g5UqfMtG9Pl1/QfBaW1r5v2e3ih81zJJ5aBd7nqxx1J9amoorFu+5g23qwooopCCiiigAooooAKKKKACiiigAooooAKKKKACq9/Zx6jp1zYzFhFcRNE5TqAwIOM9+asUU02ndDTad0RLbQpdyXSpiaSNI3bJ5VSxUY6cF2/OpaKKTd9wbb3Cs/Rv8Ajxk/6+7n/wBHPWhWfo3/AB4yf9fdz/6OegRoUUUUAFZ+o6Z9vvtJufO8v+z7trnbtz5mYZYtuc8f63Oefu475GhUck8UTxJJKiPK2yNWYAu2C2B6nCk49AfSgDBj0fX4/EEuoPrWnzW7yYSGTTXMkUGRmNHE4AJxy2w5OMggABul+Gruyl06K41GCfT9LJNhAloY5E+Ro13vvIbajsvCr710BniWdIDKgmdWdYyw3MoIBIHUgFlyfcetZ8PiXQbnVDpcGt6bLqAdkNpHdI0oZc7hsBzkYORjjBoAoSaTrc17JqNtqFnY3cqvbTB7MzK8KSyGEjEi4cK5ySSCWPyjpVU+DJYLSfTLDUIYNHu4I4Lq3ktfMkZViWE7HDgLmNFU5VunFdBqGs6XpJiGpalZ2ZmO2IXM6x7z6LuIz+FJca1pVpfQ2NzqdnDdz4MMEk6rJJnptUnJ/CgCPxD/AMi1qv8A15zf+gGtKs3xD/yLWq/9ec3/AKAa0qACiiigAooooAKKKKACvMPiBrVxc62LPTvnfQI01WVPLLB5A6BVPQgKjliQcYJzjGR1PjfxRN4S0q11CK2S4V7oQyRsxUlSjng9jlR2Pes2LTodWHjfULaFmuroyafGXXHEcKoQpxnBfOecHaPSvUwMPYWxNRe709bpP8GyqajKXKy94nu9Ml1LTbbUI4bq0gkaWaNlWQK+Y4lDKfT7SG57YPpSeD9Og0681S3s5EktLVltFZSOGEksxXgn7onVfqp4Feb+EbNPGOqHRrq4nhs4LNZSbdgrOdluhVsggjMaHp1H5eveHdMn0fRYrG5nNxKkkrGYsSXDSMwJJ74YZ981pjqawtP6vzXel197T/T5m0Y040Of7Uunlff71+I3xTAk/hfVMxCSRLOcxfLkqxjZcj3wSPxNU/CN6+qR6lqMsCwyXM8ThFkL7UNtCyjcQP7xOMcEnr1ro+owaZFFHBCkMMaxxRqFREGAoHAAHYV5iqJU3C39f0hRrJUnTa17/d/kPooorIwCiiigAooooAKKKKACq9/aJqGnXVlISEuIniYj0YEH+dWKKabTuhptO6OI8NeJNTu/BWs6vdyJLc2xllhVkAVVEKyKp24yMt9ferGkeBLXT/CD6U/k/b5kZpLxEyVlIIVlzz8oYgYx36bjVCLS20Pw94i0xnDv/YsUkm05XzDFJEdvA4/dDr6131d1epyN+y0Td/uSt+Z6OJrezb9jom76eSVvzZgaDLBZXuoaMsrExXMjwK5Z2KFIpHJY5z88/c5Oe+DW/XnGs6SZ/G813cCRPsl7ZXNvtYbXErwxHPfrE/p0Hauj8W+JpdB04T2Ful7OkwWaIMSUQLvcnHQ7SDz0DZ6dYqUHOUeR3clr66f5kVcO6koezd5SWvrZdfn95vLawpeSXapieWNI3bJ5VSxUY6cF2/OpqztAupr3QLGe5bdctConJAH7wcPwOB8wNX3dY42kdgqKCWYnAAHeuWaak091ocUoOMnHscd4+W7mSyFq8SGwWTVv3gPzGAp8oI6ZEjHoeQBx1rrbS6hvbOG7t33wTIskbYIypGQcHmuR8M6BLqUd1r2tRIl5q9p5UsCrgJGc+pPVdnHbH5a/hcpZeF7OCedP9HZrTex2gsshjA+pIAA9TXVWUVTUE7uLt9/+VjtxEYqkqad3B2+/f1s1Y3aKKK4zgCiiigAriNW8X6qnjFfD9hpuVDj9+X5l2qkrquRtB2FlwT1dTle+34i8SReHxArQmaWaOeRU3bRtiiZyc4PcKv8AwLPbFR+DrTU4NFN1rE/m399ILmX91sKZRFCkYHICDPA5yOcZPVSiqcHVqRunt69/lY7aMFSg61WKaa0T79/RW1uT6f4lstS1C2soY5xJcaeuoIWA2iNm24OD97Pbp71Y1jXNP0Kze4v7mOLCM6Rl1Dy7RyEBIyeR+YrldM8P3OheKkuJJmeGe9+zWqnoluIJZNoGTgBuO33c45rZutLttW8YhrtN62FmjIhAKv53nI4YEcjCiqnSoqd0/dtf+vnoVUo0I1E07wtf/gffocj/AMJx4n07U7LSLyzs5LrUFie3lkygXzQQAwUnhXIHY4Q9SwYdDo3gm1itbKW/V5JihmuoZn35uG8lmbdnn5ockcg7j24rW1Hw5a6lrVrqMrFXt4woCqMkrKkinPbBQg8chjyK2adXEx5V7Jcre9iq2Mjyr2C5W97Ec0EVxH5c0SSJkNtdQRkHIPPoQD+FZ2naImn6tqV8Ji5vGXEe3AjA3Ej3JZ3P4itWiuRTkk4rZnCpyjFxT0ZQ1mzmvtMeG3ZFnV45ot/3S8bq6g47EqAado+njStFstPBVvs8KRllXAYgYJx7nJ/GrtFHO+Xk6bh7SXJydL3OL1DUbrw82r6cgmCTQz3djcsB8s0hyIlwPmJkZiByRlRzkVt+FZbyTw7bpqEiyXcDSW0rqSdxjdk3ZPJJCg5PXNXb3TLe/nspp9xa0m86MA8FtpHPtzn6gVhNqMthFr8FiYHvI9QijijkfAUziIKzAZO3c7H32muq6qw5Yr3tLv8AD9Tr5lXp8kV72jb/AA/XUc2nt4i164nvBGLLTpRFaGP7zsDFI5bORgNHt46gsOOp6eqel6dFpWnRWcLySKmS0krFnkYkszMT1JJJP1q5XPUnzOy2W39eZz1qnM+VfCtv689wooorMxCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACs/Rv+PGT/AK+7n/0c9aFZ+jf8eMn/AF93P/o56ANCiiigArmPENnD/wAJX4UvSGM39oPECWJCr9juicDtk4z67Vz0FdPUckEMzwvLFG7wvviZlBKNtK5X0O1mGR2JHegDnJrOGH4m6dcqGM1xpV7vZmJ4WSzAUegHJwOMsx7mqPhy41HRINCsry90u+t9TkkSM2KN8rlJJmfzCxEikqRkKvLCuxMELXCXDRRmdEZEkKjcqsQWAPUAlVJHfaPSqtroulWV7Ne2mmWVvdzf62eK3VJJP95gMn8aAMrbC3jfVBeCMwHSLcIJMY2+ZP5vXtjy8/hXG6Stwfhn4m+1BTqP9mweXvxu3DT4Nn/kXfj3zXfv4Y0SeFIrvS7O7WOeWdPtNukmx5HMjFcjjLMasXGiaTeX0N9c6ZZT3kGPJuJbdGkjxyNrEZH4UAReIs/8IzquCB/okvUf7BrTrN8Q/wDItar/ANec3/oBrSoAKKKKACiiigAoopksscELzTSJHFGpZ3c4VQOSST0FCVwPJ/F+o3/iHWNY00SS/wBnaajyD7PCfkZbebO+TsC3ykdwcDBBz3fgu8i1HwzHfQqyxXNzdTIGADANcSEZx3waZ4XtbC50i9uUjgnS+vLvzJMBhMnnyBQT/EuDx25PrUXw7tbiy8Cabb3dvLbzp5u6OVCjLmVyMg8jgg16+Lqwlh3SStySS/CV396HJx93k7a+un9fIzfBXhCfw9qs8skCRxiOREcEFpN0gxk9cBYlYA9PMPvXdUUV5tetOtPnnuaVq0qsuaX4BRRRWRkFFFFABRRRQAUUUUAFFFFABRRRQBx3iC7gTWNWsXkxPdabbCNCD8w86VW56fxr+ddjXG6/on9qeN9NkGA8dqJVJYgYjuIi3Tr8rMMHjJH1rsq6a3LyQt/Wy/Q68Q4+zhbe2v4L9DmvEdtNbJqGr7PMhjjspGRCN+2CdpZDzgfdPHPOD7Vz/g3VW1bxTMbmPybmQT3xg3btiSJbCI7sYOV3e/qBXYeKP+RS1n/rxn/9FtXOeDfDVxZ6hba9I6BbjTIYDHzuXEUAGRj1R8/h743ozj7CTnvsvuR00KkPq03PfZfctPuOi8O/8gyb/r+vP/SmSs/xhfXE2hXGm6RHFeX145sTH5ijyy0bM2ckYOwEjPqKdZ6laaE2qRXt0y241RkhLpnaZIlnYEqOFBeQ5PQDk8VhaLDLN42CwxRiOKSe6mkJweLi9iAAxyT5o6kcLUwp2nKq+mq7PqTClacq72Wq7Pqeg9BgVwms3Uto0VnG+2JvE9vHIMD5lYJPj2+Yg/hXd1w/iLQr5Ztf1KW5ifTTZy3MMIGHiuRAIw3T+6vXPB7dznhHHn97+mZYFx9paT/4e53FFFFcpxHM+MNSEUNlpKSXsM+ozxxrcWrBTEomiDndnIyHwMA9eaPB/iceILeSB8PcWkFs006sCsjSRhjwOhDBgR2x+AqeENLnvZb7XtVgiZ9RkjuLZS3mCOMqjrjI4IIQE4HMYPYVc0SxstB1qXTLdgkSWFrHEHYbpG33LH6k4Zjj3rumqcaUqW8lrf7r/dt+J6U40oUZUbXlGzv56X+7b8Spf6L/AMJRq1xdSxxNBZzwQQLLIzKwSXfPlMbfmGF752c4FdhWT4c50gyD7st1cyr7q07sD+RFa1c9abb5OiOXETk37PpHRf18rnL+Pri60/w3/a1lKsdxYSiVNybgS6tD69R5uRnIyOlQeBbTWvsp1PWLuG4F5Z2wtyjEusahj8+QMsd+Scnkn2rp72zjvoFhlLBVljlG085R1cfhlRn2qxVe3tQ9nbXv5dvvLWJSw/sbat7+Wjt99wooornOQKKKKACiiigArh9bsBb+PbDyG2nWdhlUg4D20kcu7r3RduAB0z3NdxWVf6L9u8QaRqn2jZ/Z3nfutmfM8xAvXPGMZ6HNb4eooSbb6P8ALT8bHThaqpzbb0s/vtdfjY1aKKKwOYKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACs/Rv+PGT/r7uf/Rz1oVn6N/x4yf9fdz/AOjnoA0KKKKACsjUNdSx13StLFtLI19KY2lHCRfupZBz/ET5LDA6dTjjOvWPrNjcXeq+HpoI98dpqDzTncBsQ2s8YPPX5nUcevpmgBf7dQ+K49DW2ly1rLO1w3CgoYRsA/i4mU56Dpyc4paZ4mur6bTpZ9Ohg07VM/YZ0ut7v8jSLvTYAu5FZhhm6c1cubG4k8ZaZfrHm1h0+7hkfcPld5LYqMdeRG/5e4rE0XTNSSPw1pdzpc9tFoBH+lvLE0dxst5IF2BWLciTd8yrjGOaANjUtZ1CLVG0/StNhvZ4bdbmfzrowhUZmVQuEbcxKPwcDjrWa3jSSa0n1Ow06KfSLSGOe6uJLry5EVollOxNhDbY3Vjll68Zpxur6LXrrWbHRby9juoBYsiSwo0b2804DHe4+RvMJBBJwBlc8VjQeGtT0rw1qXheLTprqLU7OK3+3RzRCOE/ZI7Zi4Zg3Ai3DarZz2oA7LxD/wAi1qv/AF5zf+gGtKszxEA3hnVcgHFpKef9w1p0AFFFFABRRVe+u47DT7m8l/1dvE0rfRQSf5U0m3ZAYnifxlYeGGjiuY5JJ5YZZYwuAuUHAY9RuOFBwea5qDxNqvjMnQIrD7LHcQCK+uWPltEylRcqqsGzxIqgHBBOT7QeCPCz6/Z6jq/iS13xam26CAsyhUZ/MJXnKqWwR64zyDk+gx6TZwait9BCkMu2UMI1ChzIULM2By37tefrXrVJYXCN04rmmuvS/Sy8no+mhfLG1pb/ANf8D0JNP0600qyWzsoRDbozMsak4XcxY4z2yTxVqiivJlJyd3uQFFFFIAooooAKKKKACiiigAooooAKKKKACiiigCu9nG+ow3pLebDFJCoB4IcoTn3/AHY/WrFFFNtsbbe5FdW0N7aTWtwm+CaNo5FyRlSMEZHPQ1L0GBRRRfoF3ax5p4kvfMv/ABDYeXjyZ2m37uu/TJRjHt5f6+1df4a0+W3smvL2y+y6jcPKZY/MD7VM8sirkcHHmHketYY0KM/GJtRHnkLp4uWYfcEhzCFJx0KgnHXIPbiu4rtxNVckIR7K/wB39M9HGVo+zhTh2Tfrbb9Qqvf2ceoaddWUpYR3ETxOUIDAMCDjPfmrFFcSbTujzk2ndGT4avby/wDD9rNqEfl3q74bgZBzJG5RjxxyVJ445qrrvi6x0G/itLhJGbyWuJmUcQxDIUn1LPhQB6844znWusPp+pW+jsksE/8Aas7TK6DEkMpmeNlbkEFivTkFSD7vi06z8Ua9qd5c2M628KxWKvMAFmaGdnkAXJDIWWMZI7Ecc12eygqjnUXu76eb0/zO/wBjCNVzqr3N9PN2VvzRt+HIpIPDGkwzRtHKlnCro4wVIQAgg9DWF4t8O6nqOpLf6TdTW9wlnIAUKYMigiNRnBBZZphuzxweMc9hRWEK8oVHURzU8RKnVdSPW/pqZ+g201l4e021uE2Tw2sSSrkHDhQDyOvOa0KKKylLmb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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0130708003</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0147195004</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0147189007</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0102562008</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-50892694_ia">PARTICIPACIONES|BLACKROCK CHINA</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasPorcentaje contextRef="FIM_S12025_V-50892694_ia" decimals="2" unitRef="pure">4.46</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
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</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasIIC>
<iic-com:InversionesFinancierasIIC>
<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0146758018</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_S12025_V-50892694_ia">PARTICIPACIONES|MEGATRENDS</iic-com:InversionesFinancierasDescripcion>
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<iic-com:CodigoISIN contextRef="FIM_S12025_V-50892694_ia">ES0146824018</iic-com:CodigoISIN>
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<iic-com:OperativaDerivadosInstrumento contextRef="FIM_S12025_V-50892694_ia">V/ Opc.  PUT S/ EURO STOXX 50 5100 A:0725</iic-com:OperativaDerivadosInstrumento>
<iic-com:OperativaDerivadosObligacionesRVImporte contextRef="FIM_S12025_V-50892694_ia" decimals="0" unitRef="euro">6069000</iic-com:OperativaDerivadosObligacionesRVImporte>
<iic-com:XCode_OperativaDerivadosObjetivo_02 contextRef="FIM_S12025_V-50892694_ia">02</iic-com:XCode_OperativaDerivadosObjetivo_02>
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<iic-com:OperativaDerivadosObligacionesRVImporteTotal contextRef="FIM_S12025_V-50892694_ia" decimals="0" unitRef="euro">6069000</iic-com:OperativaDerivadosObligacionesRVImporteTotal>
<iic-com:OperativaDerivadosObligacionesImporteTotal contextRef="FIM_S12025_V-50892694_ia" decimals="0" unitRef="euro">6069000</iic-com:OperativaDerivadosObligacionesImporteTotal>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
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</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12025_V-50892694_da">Modificación del lugar de publicación del valor liquidativo: Con fecha 3 de junio de 2025, IBERCAJA GESTIÓN, SGIIC, SAU, como entidad Gestora, comunica a la CNMV que, a partir del 1 de junio de 2025, el valor liquidativo de las respectivas clases de participaciones de la IIC se publicará en la página web de la Sociedad Gestora, dejando de publicarse en el boletín de cotización de la Bolsa de Valores de Madrid.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
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</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12025_V-50892694_da">* Ibercaja Banco S.A., es propietaria del 99,8% 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;
 - Suscripciones/Reembolsos IIC del mismo Grupo:&#13;
Efectivo compra: 5.550.000,00 Euros  (4,25% sobre patrimonio medio) &#13;
Efectivo venta: 2.000.000,00 Euros  (1,53% sobre patrimonio medio) &#13;
 - Compraventa de divisas:&#13;
Efectivo compra: 979.423,78 Euros  (0,75% sobre patrimonio medio) &#13;
 - Comisión de depositaria:&#13;
Importe: 64.687,39 Euros  (0,0496% sobre patrimonio medio)</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12025_V-50892694_da">1. SITUACION DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. &#13;
a) Visión de la gestora/sociedad sobre la situación de los mercados. &#13;
En la primera parte del año, el mercado global de renta variable vivió una montaña rusa marcada por dos grandes movimientos: una caída brutal en abril seguida por una recuperación espectacular hacia finales de junio. El desencadenante de estas correcciones fueron las tensiones arancelarias impuestas por EE.UU. y las prepresalias de China, generando caídas de entre el 5 y el 10% en las bolsas a nivel global en pocos días. Sin embargo, la posterior suspensión temporal de los aranceles y datos macroeconómicos más benignos actuaron como catalizadores de la recuperación, consiguiendo superar, en el caso del S&amp;P 500 y el Nasdaq, sus máximos históricos.&#13;
Así, las bolsas mundiales en moneda local (MSCI World) avanzan un 8,6%, con disparidad entre los grandes índices, aunque en general, en terreno positivo. El S&amp;P500, a pesar del impacto arancelario, avanza un 5,5%, el Eurostoxx 50 un 8,3%, el MSCI Europe un 6,4%, el Ibex 35 un 20,7%, el MSCI China un 16,7% y el Nasdaq un 5,5%. Todo ello con una fuerte depreciación del dólar, superior al 12% frente al euro, que resta brillo al resultado final en euros. Por sectores, a nivel global en euro, hemos seguido viendo mucha disparidad, siendo los que mejor se han comportado bancos (+7%) e industriales (+6%); y los más penalizados automóviles (-24,3%) y Tecnología de hardware (-22%).&#13;
Como consecuencia, hemos visto una rotación hacia mercados internacionales y sectores no dominados por EE.UU., una marcada volatilidad y una evidente tendencia a la diversificaicón global. &#13;
Con todo, las revisiones de beneficios han sido mínimas desde abril e incluso empieza a haber más retoques al alza que a la baja en mercados como EE. UU. y en sectores, como el financiero o el de software.&#13;
b) Decisiones generales de inversión adoptadas. &#13;
Durante el periodo hemos aprovechado los fuertes movimientos de mercado para mover la exposición a renta variable. En concreto, incrementamos el peso en renta variable en los momentos de mayor tensión del mercado tras el día de la liberación y lo hemos reducido tras la fuerte recuperación observada desde entonces.&#13;
c) Índice de referencia. &#13;
La Letra del Tesoro a 1 año ha registrado una rentabilidad del 1,39%.&#13;
d) Evolución del Patrimonio, partícipes, rentabilidad y gastos de la IIC. &#13;
A fecha 30 Junio 2025, el patrimonio de la clase A ascendía a 129.622 miles de euros, variando en el período en -2.189 miles de euros, y un total de 5.149 partícipes. El patrimonio de la clase B ascendía a 13 miles de euros, variando en el período en 0 miles de euros, y un total de 7 partícipes. La rentabilidad simple semestral de la clase A es del -3,02% y del -2,77% de la clase B, una vez deducidos sus respectivos gastos del 1,09% de la clase A  (0,55% directos y 0,54% indirectos) y del 0,84% de la clase B (0,30% directos y 0,54% indirectos) sobre patrimonio.&#13;
e) Rendimiento del fondo en comparación con el resto de fondos de la gestora. &#13;
La rentabilidad ha sido inferior para la Clase A y ha sido inferior para la Clase B, respecto a la rentabilidad media de todos los fondos, que ha sido de un 0,59%. El mayor peso en el mercado estadounidense unido a un mayor peso en tecnología no ha permitido superar 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;
Por posiciones individuales, los fondos Ibercaja Small Caps, Ibercaja Dividendo Global e Ibercaja Bolsa Europa han sido las inversiones más destacadas. Por el lado negativo, las posiciones en Ibercaja Bolsa USA, Ibercaja Bolsa Internacional, Ibercaja Megatrends e Ibercaja Global Brands son las que peor se han comportado. A lo largo del período, el resultado generado por todas las operaciones ha sido de -3.694.085,05 euros. Además, hemos realizado distintas estrategias de opciones para aprovechar fuertes movimientos de mercado. &#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 567.219,90 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 8,65%.&#13;
d) Otra información sobre inversiones. &#13;
El fondo se encuentra invertido un 0,10% en opciones, un 94,01% en IICs gestionadas por Ibercaja Gestion, un 4,21% en IICs gestionadas por otras gestoras y un 1,84% en liquidez.&#13;
El fondo invierte más de un 10% del patrimonio en IICs cuya gestora mas representativa es Grupo Ibercaja Gestión. &#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 7,69% para la clase A y de un 7,69% 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;
En cuanto al escenario que prevemos para los siguientes trimestres, no va a ser un año fácil con la incertidumbre y la alta volatilidad que existe. Tras el día de la liberación el 2 de abril, lo anunciado aumenta el nivel medio de los aranceles en EE.UU. del 3% pre-elecciones hasta el entorno del 20%. Es la política comercial estadounidense más proteccionista desde los años 30 del siglo pasado. A primera vista, los peores parados son los países del sudeste asiático, que en los últimos años han aumentado mucho sus exportaciones a EE. UU. a la vez que caían las de China. A pesar del anuncio de las tarifas, Trump, ha pospuesto la imposición de estas durante 90 días, lo que da un poco más de oxígeno a las economías mundiales. Solamente mantiene, e incluso incrementa los aranceles, (125%) a China.&#13;
A pesar del ruido, la economía global mantiene su velocidad de crucero en este inicio de 2025. La sorpresa en los datos de Latinoamérica, India y algunos países europeos, va a compensar la debilidad de EE.UU. No obstante, la sensación es muy distinta. Ya conocemos los nuevos aranceles, pero no conocemos ni su duración ni las medidas de represalia del resto de países.&#13;
En este escenario, las probabilidades de que el consumidor americano siga siendo el motor de la economía mundial prácticamente desaparecen. Aun así, por ahora los datos muestran más estabilidad tras un buen 4º trimestre que un parón abrupto del consumo privado. &#13;
Las buenas noticias vienen de Europa y China. En primer lugar, la retirada del apoyo americano ha hecho reaccionar a los dirigentes del viejo continente y se están viendo acuerdos y reformas difíciles de imaginar hace tan solo 3 meses.&#13;
En segundo lugar, China también ha sido fuente de soporte. Los consumidores e inversores están recuperando la confianza en la marcha del país con el cambio de actitud del gobierno hacia el sector privado y con avances tecnológicos de calado, como el modelo de inteligencia artificial Deepseek.&#13;
En conjunto, muchas dudas, pero de momento los datos muestran una economía global creciendo en el entorno del 3%. Habrá que estar atentos a ver cómo evoluciona el panorama.&#13;
El efecto de las tarifas, si al final se acaban aplicando, debería ser muy negativo para la economía americana. Algunos analistas cifran la elasticidad del efecto en 7 p.b. por cada punto de aumento en el arancel medio. Esto dejaría a la economía estadunidense al borde de una recesión. En el caso de la eurozona, el efecto sería de medio punto de efecto negativo y también tendría crecimiento negativo o plano en los últimos trimestres del año tras la aplicación. Además, las medidas de impulso fiscal de Alemania no se espera que afecten positivamente hasta final de año y habría que confiar en que la Unión Europea desplegase medidas de ayuda. &#13;
Si al final se implementan los aranceles, el efecto en los índices de precios de EE. UU. podría ser de entre un 1 y un 1,5% al alza. En el resto del mundo, el efecto directo no debería ser tan importante. De momento los datos de precios de la zona euro y EE. UU. en marzo sorprenden a la baja.&#13;
Con todo esto el BCE debería continuar con sus recortes de tipos en abril, pero ante la incertidumbre, es probable que se mantendrán en la posición de esperar y ver.&#13;
En renta fija seguimos manteniendo la misma estrategia establecida de cara a los próximos trimestres. La deuda pública está actuando como refugio en estos días de incertidumbre.  El bund se sitúa en el rango del 2,5%-3%, donde lo consideramos bien valorado tras el anuncio del gasto en infraestructuras y defensa por parte de Alemania.&#13;
En este entorno de mayor incertidumbre esperamos un mejor comportamiento de los bonos de mayor calidad crediticia. Por tanto, deuda pública en la parte corta-media de la curva y renta fija privada de buena calidad crediticia en la parte media de la curva va a ser nuestra principal apuesta.&#13;
En renta variable la pausa de los aranceles ha sido bienvenida por el mercado experimentando un fuerte rebote, sin embargo, todavía existe una gran incertidumbre. Además, se añade la próxima presentación de resultados empresariales, suponiendo que las compañías darán unas perspectivas menores para 2025. En este entorno preferimos sectores más defensivos.&#13;
</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_S12025_V-50892694_da">No aplicable.</iic-com:AdvertenciasCNMV>
<iic-com:InformacionPoliticaRemuneracion contextRef="FIM_S12025_V-50892694_da">No aplica en este informe</iic-com:InformacionPoliticaRemuneracion>
<iic-com:InformacionReglamentoUE_2015_2365 contextRef="FIM_S12025_V-50892694_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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