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<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.24</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-09653031_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">11.54</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">5.29</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">4.95</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.93</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.02</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">9.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">23.81</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">-1.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">-5.36</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-09653031_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-09653031_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">1.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">3.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-09653031_da">2025-07-23</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-09653031_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-09653031_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">16.43</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.66</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.83</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">9.31</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">10.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">14.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-09653031_da">MSCI WORLD TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">15.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">11.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">13.02</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">13.02</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">13.50</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.88</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">14.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">14.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">17.29</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">1.86</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.59</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.78</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.55</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">2.28</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">2.28</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-09653031_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F292vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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bFdKawTH8+SubNeMzvvurgeOuW2NnLrNwUsXI5vwzPPl/x3x03jnvakLjT34Mg9EuDrFjtUt8xBYfnCif/cKlSarqi8uX5a5s21UakwU+363cmc+sOVPyt7efg5tkfi3FvoxHSgN6xzyn5KzJmL2/tcjKu/MQsg0ySxypVYh984MqDT+JOEIRTOHVFdWb3mMCHLiOPuErca9Y0zTXarl3nvl+LfCCLE9CcEt5uAdacvGxfs8nJpZRQMDVmcXGf8sIG3nLJkslPtX98OM+GWmHkPXi9fOoqrJtwhZVXEi3xbvvoP1x//EncCYJwCh6aaUrFxjEPxclkzb9dIu7VqnHZ7dJFKDt05Hv1Ovp4DwzXtWv+QazHzHawBO+z73YV+x9cv95c/jqq667Wr5zzHn660jQxxFp/+A143f7uWaZJQlLX5+cJ3baTuJO4E0QBASNkgcQX1YTKeiuWvw6MdOYPo5G9RAk2diwvtGjBK4cOhbJft908H9P0nVB+sfcJuVUTou1qOOk0jwPjMdYQfph/64W+CcLqIhMqDeVG/NoTM6KOsYaKSarEGENm8dLsqadI3EncCaIgYHgo9O7xANY8VBX3mbv4q/9mZ/72Y49xTS9WjLucQwEnV44fD2X/l3bAr28dH320do+imljqSw/a1fD1Yz/w7vnI/6Fx6fl+35jEZA/st0OWqyhzpvY/OZAl5E9yPweLuzZfx40bNyZNmuTl5QWvN2/exMqdO3d6ZhEeHk7iThAFkorThcb5RDHoxkrJG7vZVeJeqxYvp6UJr/bZs6Fyapf3ebK9ZtNndHyXR3rx/6d/j4P2J/E48/F3fEh2xE84FQuX0hOFTaZxEFvm/7GJ3KeVrpajEDTuKO7m+ToCAgIwxGNsbCwGhgTCwsISbN7HSNwJosB020tOZKm/8bfD1ouebItQJ4s7iAb6njdpYlQ/bhxUvtF+GZfyZxdHNpsJhTFdtoe3nAeFgA/tavv47rN8wMD37JXbqny/tILHI0N/yqnjjmuVvfjYf/iWOHkmqot67lpxHzJkCMaGhFdvb2+sDAkJkbEhSdwJokAybbsI53slTa0cvI5XtlQiuc/b45wfTkxU3WO6dTP6SLG/v9E5nKfhbrMER1Zfn/LF1kb+UBi06s+xm7JP2ifF/fxNViRrIMFzBU8ahfHIUhaseWrotQZDruJHNYbfds18JVeLuyQmJiY0NBTLPj4+gYGBXl5es2bNun37Nok7QRQwQOmemselrd2bRvU4HbRBIH8dt8XRv7ppE6tbly1ZIiYuNW+unSbKUWzuS7us5M8NL24V0Rl3sq0tp8oR0ZHZTS2S4g7lhTGquBs9Nyi3lqjmM3z6H06s2iZfhlJdIe6//PJLcHAwpk7FmoiICOi5YxKP6dOnk7gTREFiz7eqUeLDb40+2neGV1ZXUi+9tNzRP9yoEVfVZ57hrx07WlhBCR+2sssyrdlk2g52wDNAvl3+r+zEfcOXXM1H/8hvFlvEt154S7PG8uXqo0OdOvz16NECKO6JiYkTJkw4d+6crAFN10b6lbYahDIxEYTeef9LVTq/vWqsjBdVr8G1nzv0V48fF3oK3WTpHmPChAnw0YReH2nFfe4eFjnroHy7NbsQvIfXfA6r9fL/AcqhnzDp866iRBATS61a/PXMmQIo7r6+viaGl3v37kEl2txjY2OhU089d4IoSIA+Sq386ZbRRxhVBpfdjk299N13RpNRLYp7ZCQrUWJn/zBhDR+ZtuE4jzqQFPLuY6Pv2ynuW5fHc6uOv1gv/T4b8z6Pn6PywQdiOFeZucpfr18vaOL+559/emro06cP1kNH3s/Pz8vLKygoKD09ncSdIAoSLy0X8l1rtulHGOwXlyM/OqfnjsvQodZWlDeY+mNuaw0p3SZd5i6S2aUNMRF3q7z9troxBUbc8w6JO0HolLQMIZ2Toi14npy+pop73AWH/vDhw6pNBhZ/f2srYsBhWJ6SmbK3buVeNP4H7PF237rkGBf38SezWS8rPQhfMjNJ3EncCULHBO5Vw4SNs+LGnvQ/Nv9jPtc/07Ge34pAM2/vbMX9elqWofy1XIn73P1c3F89m816SUliaBcWS/YJEncSd4JwLqeu8MAvzUMc0FTx8UI3y0w2NkO7AJmuGvV0xIhsny3qy5777t1c3P0+zl7cU1MjWr7GZzyNjLVrq/bs4QlD8g8Sd4IopLJefSZ7ZiFXuqp5TnqX8ZcQzQHvuHxPKleWQX1F4dlnbcmZsp2NgrLeR0dzcX92cfbivnixWK3vJl2cYhJ3giiMrD6sOiaWn5rX1o5dFD7s+YD0TomL491wHx/T6UsaDA9ZMeUJw0vGtfrgA7vEPTAwrXQ1zNExYNVfujjFJO4EURjROqSXnJDX1uoosctrB7h8N06fFgEgw8Jy38i8edmI+6xZcAuZ+XykhSmpJO4k7gThPkAHNvhjo+CFuSbxBmu7mBVXAq2AxLua5s1F6Pa8sHRpNuL+4ouGYiU69+GJnFrN+i1DHx13EneCKHzKXiwr6FW5qaz0JF6wR7Dgiw0CWalJ7E1N9PMJ0eodAlTe1TRrJpwg88KmTbZjQw6Z8oPcx43vJenlRJO4E0Rh4eZdduUOTymn+pv/yGM3QuHF5az1QpaSzjovYzN2Wv66DGJedJxaiTmJ+H1iikO3dfBgHqTXNmlprHhxLu55dErZuhVjQ1oLRNzN/6I8YvvO6OZ0O1LcbWfqMBgMa9eu7aUABW2QGRJ3gnA2aX/wDjsstRX7ePNQ9uVPvL7sFKHXPATuR7bGVy+kZKWnmGRB3BsHOXBb08QYqe1I6CVKiNWsj6Daxd69QtzfumXxc3//eCnuX/+3kIm7PZk6oqOjMTwkEBwcvH37dhJ3gnANZSariUzRQ2ZnVsoc6KpL5VqlKHWZSZYb+ewHdU0MX87/pPv526B9zPDue6xGDdarlwM29+hRu+buo7hXqpTXn4uMFOI+5iuLn3f2/6/c8YNndXPSHdlzt52pY/To0TJNBxT8/PxI3AnCBTy3mJnkfis+Xv202Xy1PuQT00+B+Ets5SE+p3TyVuVT5SZx6zd2/Cc+JRVvFZtAFUHZHTXhHpQEm7p40aj+0CEjCwyKe95/7tKlrS2mcHEPsBwVodTYv/lw8dTMTstY+p+FXtwlMlOHl5eXtt7kLYk7QTiDcVuE/soZpDzxUKS6wnyNCT5or2nH/ModbkxHo3z1WcK2Dq/X01jrReoXN59grE0bocgXNBK5aROrUoW1apWDVHMg1tJ1vVw5o4/Qwo4T+jMyeLl0aYccpa3+m7m4B1+2+GmFMX/Ap1cOfqOvU+9EcTfJ1KFVc+jOk7gThLPJ/FsdAm0eokR9iWZ7jYcEV3ymanT9eaJw6or4tOxU015/NSXbxrGLrOqrauXyQ4ynyEBF/vjjrDvDFebhISpjY1nLlnyYNFu++sooxGNaVqa+994TNZcVCYZXKD/5pGPE/dU9XNxn/2DZ/DP2H+4tevw4iTvHPFOHn5+fNMtcu3bN3CxDyToIwmGAsCYn/5gijOxz93C7yvmfLax4+hor5q/eA7Ag13xssqm4Y889Io61UO4WYzezRq8rwWRkGIChQ1nDhuyFF1iZMqpGT5rEX6EGSUlh8ECfZMmtENevWpXVrs0Lw4bxyoQEkfsClokTWXw8276dlytUcIy4W48Ihsm+q/veyce0G+4l7uaZOrZt2wYdeTmgCm+p504QjiEujnt8b8qKebJgAU7t8V71yM6oAL4bjBT84i+8Mvn/+I2haJbot3mDnbrKnl/Cy1u+YiUUO8/Nu8aiDAsaT+SCNhbMXCFN5BjB0Twf3hdfiNWgm49GfPg6POVrG4SlbFk2fDgv1KzpkOO3c94nsC++MyzY3DEEfFm/P9ipUyTuljN1GAyGyMhIb2/vnj17rlu3jlwhCcJhoFa2by/eKl3myS9sRKV+xY5gXm0WGXXej18UnXool5rIeq5mFaeJWI/z9vBKnOAKK0vrvKn+4tKgAQ/jJSUelg8+4OEb8QbQs6fpdsADPdRDx99g4K8W28Slbl3+OmGCQ47f8SCeMttz6nXzj945wve04ZAr7Pz5wivuDoHEnSByRkYG11CchQ+CWK4cWkgmdXpfZgrNltkfCnHHOJEo7meu8/Jzxv/CBTG8cvh6/lpXRkW/dUuMf2r1d+BA/pF2gBSWKVNUQ/yLL5pux2uv8frp0xWDiIF3zHHNYsX4ToGgr1jBy1Dz9NP8dcsWZ4t7x9BM+KhL35O6uy5I3AlC57RsabFvu6DNUp7ubmTapVvZtxGt5D4tOZFHxZLijimtTeJkDYtSuvNK0IIGgVm116/zH61Xz2gbpNtMnTpqZZs2qtaj+jPFxzEggN8GnniC18vsyjK5Eii7ZOlSXtOqFX89csQx4h4Ww/d0goUZSk+PTuFhZzosI3EncScIF/L990Irtb3jIkVWK8FSYFnaZhHT/KeMOHqUB96CfrS394bjYm6q1yolx6ky0nlYmbUENVo+PavOhHpmgbG416/Pype34OjSoYNa2bkzf8XOe79+YgUcjI2MNA0n0KgRf9u9O7t0Sd0CzLuEZhkHebDsXvklT8/k/6tJvXQfOjg+ksSdxJ0gXEipUqBxZ2p2qDHd0G7oBUOFSmjE8Fz6AFVpQ5MpLCLC8neffFIIbunSyb/ylNZ93mZ+G9X5q/AKZajRgsmM0DQf+klW7cWLvJ2mTYXmNm7M46pL33a0pEONlHiM5ihdMMqW5W/h/47GJfnF5GQ+SmwSXWDzZrWd+HiHHMWoZadgd6r4/2FSj7tZYqwhc+sOEncSd4JwFRUrGoqV6OV9uMQYA0p519E/RjQPSG/QEuM++nju5Qq4bp3lrz/3nKqSqalY57+Zf3GroplPvMbLY8zyDpXImg8VK12doQeNYo3iPsUsilhmJvvmG/XnMJpjhQps/36u3aVL87djxvDXFi2y2esNG9R2EhIcY5aJOMwnavlf0laiEyQsn9fx5oYjEncSd4JwEcWLx9V52cQPvejYR1905JFSQN/TSlfjCrh8ueWvy4FNWHr3Nhd3D0XEOywx/R708fG3LqSYiTsaUiw6seA6uKxZIwr16vHgMFqnSbg9ZMuAAeIrt2455ECiuHv6G0U7OKgYoEr7KQPCeQ9yQOJO4k4Q2XPlCjdPFyv25eMvoQUcRzhxmTngI3htEcrY1KlcARcssNACqBXqIwZymTTJXNwrTOPlhTGmX5WW6OtZRnU+sQi9XxYt4voeF2d5syMjec7S06fV0GDmy2uvZb/7+/bxNWvXdtThPB75OXeJGWvUc//kO76PTwy7yZ30dQiJO0HojYwM9CppNORyUX8+TanbChaTyJ6Yw5rM5SGuakz9G+ccsXnzhGOJOUlJ/KNq1cT45CuvoKV76nauaOuPKf984zgzEpybaiTu1aqJbridwK1FGS0wXTp3trePnJaWg3g12XHxwLc8a/aoFKM7yBm+jwO772fr15O4k7gTRF758BtWeiLvNWf+benjTZvEvPwiRYqNfYgi23Gp+HD4e2r/nfspott4ixbcL6VmTe4hDnKPrF4trN4rVghhVZJjYAhfeP0hxWoGvnJTzXS/SZMcd6UTE1lUlJB4dF0vWlQEBXM512P5gGr9Ub9oK7cq7qH+Xbbq9EJyvLhrU3aY1+zcuVPOXA0PDydxJwgt736hqvPNu2z/93x+6ZU7mjVeegm1OLFqG7nmuqPiw12n1K8/tzjLzN24sdo1BjFF3n+fv+3RgxtJ0NitRPV6aYWRBb/EeAsb2TxUmZE/WVOFtp3PPsvxDm/Zwp5/nn39NXeVyUuS6zyK++ptXNyH3TA6Fx+n8/Hkl/eSuFtI2WFeExYWlmBzgJvEnSi0zP1IpEnC5eh/WMNAM2fErl1RpsuO+kMR30dh/1J70Od+Ft8d8I6SFhU9FLFfLJc9e7gRGQUdU9mBwqL1JjOzb4SRuJeamN1Gx8dz1xeM6qW30FqquO/kA6r1RvzSczUPXo94h96Fyu79vyZxl7dwTxs1ISEhMjYkiTtBSAZFqpKKI5kBH/KAi5gaKV7OnWzbFmQ0vVQlnEa01niGZtL/jBX55k3hOa4Vd5wFist4pWceESHeHuWPAHK8tEUoy352K47Z4uQj24mT3FncFbNMlTG/w2ul6SzyCA967DMxEd6O7v4hibtd4u7j4xMYGOjl5TVr1iyTsJEk7kRhpsoMVdzbvfIdvPZ7+1GFLOv2OIyh8sorqMKH6vaByscs5aROv8/nGQkMBlXHoXON7uTaBSNvp6WxihX5261b4d2zWUHEeqyyY7sDA9XW8sli7ihxrzrmHr+VThaTdV8d+DEPbtwvUqc75Wpxj4iIgJ77o0ePYmJipmN4IBJ3gmAiYhcu89qHm3ivi+Bf7dqhjB5/wgsqO2cb70QbtAvK6DyDS5UqPN+pjBDQvj2vHDQI6j39LuCPhttjQp8zR/VSd5z7Sr6Ie/XR3MheYgLf96qvMv9p/Ba7deZHJO7ZiztoujbSL+ZWlVCyDqIwg2aWmn7/13xg0ndV20pZx3QZE6P5OqkTX3ux94nHJhgwZ163FfY1feSIGoscelTmyfBYltMkKH6RIp59vsKf3mrP3P7QUNEg9P11y/XPuQWmqt9vPB+hIu5lpzD/8Sf5QVhyjMQ9e3G/d++er68v2txjY2ODZew36rkThZsrd4RriqEx9ym8/ngrlNfmgy+uaRMk4+42G3NT2533XJGLX7pi2YSC3u7K4tn/a2x/pz1z+3H6UqlSbP58/R7/mz/wA1vR73d5bLm4+8dzcV8er9OdcrVZ5ty5c35+fl5eXkFBQemWLHQk7kQh5ORlkcIU/b4zn3pazO+v3DKy2Uw+xDqVr/bkyF+k+jwxh5vXc4MytVU1yCC7d0tx93olHn/iiEkWPIOBh28sUYIp6XcEUIZv7dql7xNw/bqJHazURNbP/xyPn7PmKIm7YyBxJwoVCVf4pNCxyqT/x4ffEgrbtClKTGqZmrceq8XDss9iq9Zd1qqPeTwve8nMtGAc37tXRnfx670ff+LMdeN1zp9XzeuyKaxZvbqAiTuPbu/Pw7EdjzhM4k7iThA5puqranh0PtMdhLJ8eRDNyLZBi9q8idJZ3P9RiQmspa+RuG91rLVg/36RlrpIkd59juJPxJmkFD18WB2PxdsDJmACrddh0MRsxR2X49EJOt0nEneCcDU7E7h5HfT6mQXctit1JPS5t4QfOtCrl5x/VNyfhxno4JukFZ3Pkxy9WdAxT06Gn+vnFYtBJVN/03T2J08WjjfoNY8u7Zcvixwdese6uJ/5+DsSdxJ3grCLQetU7Sg+Xi0n1HiBDRlilIg5KgrU86mh17gvx+jfcLXK07nyJv3PORsHPXfvz+BXGgdpKnv3Vvvs6Cy/b5869enJJwuSuJefyjAaPi5JB06TuJO4E0Q2nLnOtsQznyjLncQMj3I8YICWgwdBPRsMucpXGKtEjJmbkfHAQqRGB4p7L28+F7+p1vll2DBV3DH8+oIFPHQB1tSpUwDE/cXeJ/AsvLGfzw1unhX58tSnF0jcSdwJwhaXUpm1Z/8qMx516ntSTDUy4d139z7lI9fMvHLDuVtZpcqA7gfgh1qGairR3xEjts+YwQsNG/I01lB4/nnViV7P4n65QiMp7iwrJCQ/4BevkLiTuBMOxWBgO3daTe6sQ87/bEHWy46+P6h7DBs6VJizzYmISC9ZCVcuPdr5+YA8PNAs026xpnL4cL558+fze8/AgWIQ9amneGHhwoJwbq5fv16uvhD3Hb+z1q23Tt0lIh7Hk587iTvhWGSg2gMHCsYOnbrCxaKYv+oeU9T/UXKFBsJDBsO/mKNEdiymjKnWGnHb6VtZrtxLvb7k6Vhl/F1vbyN/x7Nn1ZR4sERFFTRxDzkN+7W1xRQh7ikpJO4k7oRDkYFqu3fX+67sO8NdHqvOVEI8jsnkyZJ8b094ceuMju+KfcSd7dzZwpcVX3LMuATfdfq2tmu39JkFlaYYZORbVrasUPOkLAcdmfUUluTkgnCxpaffKlML1Xz5m9/Bfm1+egI/4H5/6nefSNwJtxd3s/QvuqPtYtUOM6DHAZG32v70ocWL+3jurT78TkiHlU7fVky7cfy4eLtli+ika7Ms1a8vNrhChYJzvRUpIiYQLPsKyruf8nWRHUwv4m4jDZPBYFi7dm0vBShoI4iRuBci0tN5B9Bk2DAjw+htxYpCUFDflQxBOiXlrhoeHZeRXT8wEvSxY9Xy/v227nOPP251BeeJu8x02rKluo4SX4wvly4VmAszs3hpPEFvz42DXYtqNoNHfRj1O4l79mmYoqOjQ0NDf1cIDg7evn07iXuhAzQdjcugVln3fOE3rc25KMXOw0P43umTtAwjj+myk7jdvJe3Zp4n3MPgxlatWjbzgBYu5HNHXTMLFId29+1Tb7S4qc8/b3T3xcqCRJEi5UZlwAnyGXSEi3uf1Txxx6jfSNzlXd9q1LDRo0fLHExQ8MMsASTuhYrJk1Vdw966MiWSL8OGZSlimrpO5crqjE0dsudb41gl47m4tx/wvdi7MmV4Z9zd8PeXWTv4YxamWPL1Nbq1XLnC850WlIFuKe4RLQKeDmJx3V7FCzKw3ao9baeSuGcv7l5eXtp6k7ck7oUCuKNL4f7gA14jnS5AU/bsYV26CHsu9NlbteJ+kHoW9+HvcU2vNEPMRB2y8FY9nxuXPH1FXjr3TG2hFff4eHEuCgN4HXbtanQE9Ez+iPujR4/MxZ2SdRR8lPyffBQOXoODecdQav1TT7G6dUV/Ft8yxRaP893dh127eJqLXr1Yjx6mUXO1REWxU6eqKrLe7x02MJItPpB1b3v+ee5TKO0e7gbOV9q0SRX3554rROJerhyJe47F3c/PT5plrl27RmaZwgjKOobEmj+fB5+SWt+5s9qLh0V63bmVbVdmHZLL66+brgP98Tp14KOavrfF/HU5wxFkHb6iDYbuhsydyzeyfXtexlCRcL4KA28pUds6doR+KC8cOULibq+4b9u2LTg4WA6owlsS90JHvXpC3dD74uuvxUR2eG3dWlVMOdwKPPaYmOMDz8v5TvfupuJevTqbOpVHgJEEBSVWbVN6dCZ6pnNfOljh44+5tzjevSIi3PoctWkjdu30aa50UOjfv1BcnMeP850FvTLxFyJxz1bcDQZDZGSkt7d3z549161bR66QhQ6ZrDk8nL82asSmTeOFGjVE2FjpHlO3rvotDDCLjiXGSXfzYftxS2bM4A7pBw6IgIjwWq2aulqxYtGNx8lB1P9UbsZHTbX3g9RUtz5Nq1cLz0t4/sDzBXJP4k7inndI3AssmMeneHFhjSldWgQneeEFISXwOmkSj0Klzb+I0o8L9N/zi0OHxG0GhO+0EgMW9wIfO0AE0f4Owl20aGzdfiK3td99/ik+fGCiUSvWSPcCO+zynvrZZ4Xi+sSwCs8+S+JO4k7kkAsXVNcX7BKioK9YoUYJ9/c3/VbXrqrQlCmTbxvfubPqnYmguMtxgrFjeeXKlRke5WZ3jlLjfGnX0Vpv3BlUN3lDKiTgCYWnxvbtSdxJ3ImcP/Z26cLLOAtGSerG4uJUKQkLM/3WSy8Z6WN+gZuqjV2Onjxal/xXXmHbtrXvd1raZBoPvmw0kGAyEdf9xb1bN3bzZuESd3mlQUeexJ3Encie0FAenAT+M5068bc4fFqyJH+VaZctRjNPTmaLF/PRV1zh8cddLZEff8yDmNesKazPWhdG3CQ5XROWKVM69P9WinuX2amsaVPxUceOujlZOEkVlqNHC9ElaiLumEeQxJ3EnbBFQoIqf9jznT/faKoqFmJibDUi44jh7CfkzBluD5k9W7w1GBw/M0hazGG5oEnKAz9UvDjfqqQkYVNS3PNf6v0lJiCF1xeWMrZ+PbdslCmjp+iJo0cLmStUoLjL5fRpve8QiTuRBfSaMx0UA+/4cZ7SITQrl8/bb6ujc9OmqfKBg41MiTKY7TTUr77i4c61YU8AqaoREeyHH0S3y8rk51xSrpz6hzfpzcFtST5GNGkCK2xvNAb77B2W8NfB6/R5Jbz8cuGytpuLO9y2dRvGncSdMAYuZVBGh0w0f+UV8Q8pWZK/xSQ+JsGnoC+PXo81a+ag5b59jeYNaacUwd1i8GBRrlHDYYdlyhR7H9VHjYIVPmg4EsX9aBI7fY1l/KXPiwGPs+1YZgVb3AsEJO6EQlKSULG8mzW0vhaXLrEBA0S5XTujR11Mxal1ac+WHj3UIVkATfYY2apBA7hcxA9BJ9pRzJ7NG8RsFbDYODjr18MKY17cDsreMNCZCaxdgI8P39lnnimk4o5PkyTuJO4FBEyMCUvevSM6dFDF/eBBtmCBCDZgQmoqGzGCaUIJZc/Wrbypnj3FW/RgwS0vUYKNGyd+FMo7djjq/yHC4MBtTztv1pwNGwZ234/d9rGbdX4xdOumDn2TuJO4I9mm5ti5c6dnFuHaEN4k7vnIqVOqHB8+nMtGQKzDwvj8I7SDo3sJtKYNRJVHPv9ceMqDjkO/EgMCJyaqjjdycVQo3alTeWvr1rGffsomMUVU1FNDr6G4/6B378GoKD5/WDtwXRi4dSv/58q5p7jbmZojLCwsISGBeu75z2uvQWdTlEG5pCzm2tKKE01Bc9FCjaZ2EHqM8uiQGHunTwsdl4OcGDhXO+aJYcjatnXMUcKgCO+9Z3utvadZp7dY5YkPQNmX/YuuLd0iA0OSuJuTbWqOkJAQWU/inm+g+wooI4KRXTGqV64fxnF2PnbboWVvb6OutKMCqKKFXbpF4nxRmdLTw4OH5DXJCZdrWrQQzUZHm3+YaWBLY1nS/5j/FqOMHIcv0OWlc3GfM4fE3Za4W0vN4ePjExgYCG9nzZp1+/ZtEnfXAQoIyrhqFfd37NJFXMdnzvCPcO7os8+KwEk5JTKSvfmmUcBekHitkwwsH33kmL2QKT21M4Nkz338eGE5zXt+Dzm1ypIHUeBeVmICl/IqrxopOyxpGXSp6Vzc9T99yXXirk3NERERAT13qImJiZk+fbr2u5Ssw7lgnxddYmScQugCg9bv2ydk3f6JlOjfnZJiGvIQlzVrRFABqfiWOr+5t5PIBTrXQLNm4i1cPDglKu8TcPAmAY8j775reMhqBbCSk7h2V5zGPjjFio0XUl56kij4rFcS6U2g60z/4q6NW0fibi7uFlNzgKZrI/16W4rgSj13Z4F+5VLTZXnXLj7aCQWcdF6xYvZNYbaNwYPZypVGUlunDu9Z16jB/x4GA59MNGyY+OinnxyzF5jvArezYUMWGyvq4RevXuUF+F28o1StmqcfQlOV4naZft+0ey6XospM1G4r2aaveKHaq3Sd6V/c3TP9ofuIu8XUHPfu3fP19UXRj42NhXoSd1dfuNJZEAc/4XXDBqPQu9IQb4MnnhAzGKE/rm3W/F9x8qToRztq7uvXX7MqVXibxo99RuAKeeyCyeje0IlPy5JyjaxXmsbTomJ5quIuEPUFn7hE6Jjmzfm1nVFALGvOEndrqTnOnTsHvXgvL6+goKB0S/89EndXiDuGzx0zhheeflrUYH/c3A8MbswtWrAsJ1cO+iCChs6bZxT42xz0bylb1qV7eumSCOZ1+XLuG1m7Vvbce6wSIl5xmmJnn8nTov6Uyh4PEPWj36fLiyjo4p53SNydAqaihg67NIKXKyfmqsjAWMocSwtzr+VwJfa+oXtucp/A5wBrwdavXLGVSNpJNG4sItZOmZLjjhjsIOwpuso0a2Z4yMpMFiL+xBz+uuG4WHHkBlEfRu6PBIk7iXs+AFIFCos+7Lt3q2FetP3ul1/mooYybWJdadRIrAMd4cOH1YFZuWAwGejIuw+YBgQXS9Y/qyQnGw1IrF4tu+fzP2YZD0ydYTL+0nmkAYLEncRdx8ihVBB3NCXDMmKEWpZ+6GhMN3EFw0xysERGqh1/rQJiAC+3EncljJdYWre26yvQwY+KEk8zcrl5s4ziD1NiPF1GBIk7ibu7IaWqaVMxxweWDh2MUiChuKOjoYm4S0HHeFKwtGrF4+sOGiTexsfzxa3yPmNUMryrwc3JHvr1M3kimdhlc/s3xThq+n26jAgSdxJ3t+Kjj4wSTF+6JOwqs2dzcw3OSpXijhaYixeNTDry6zLVHM43vnKF9/RHjnTHvU5K4g77GNamVy/273/z+GK2Tf+9e6t72rbt+TUfqY4x0+kyIkjcSdzdis8+M+qNQm/dBBkDff9+/rZaNaMc0MDNm8Lkom1n5Uo33NcPTrEqM9gE7WQp9FUHlUdz09NP2/o+OguhM+jkyT/+T/V6rEre6wSJO4m7e7F6tbCP40ipj4/pCgYDzxEqA79A197EqfHyZTGbXyp7jx6u3IOj/7F3zanbuRDX1cYFwVmmsPtoWbIdsxcn6Gbte/x/lRmnE/nrqn/TlUSQuJO4uxUYAH3ECO4KGRqavUsiBlSB/rtJ51fOC3VtItDOy7i2Nnzd1jppGWzCFh7AK+BDhslLI+KMxV272DgCnTqJADsKh87z1oa8S9cQQeLuWnG/coeH5SNs8cILIoVQQEAOvmXi6r54sRhBhU59hQqu3PxuK4RVpOwUW6uhq2LTEDZ9h1i/gjSRy9Tbcrl1y2pD6O//5Zd9I1jwPjZ5q0iFShAk7tlk6rCWviMX4o59tLb53a1P/Y3Vm8eahbBLt9zvxLZrpypaVrzlnIk7zuWBc+rYxHV2g9NBecCWmVbXafOGWOfJQFY7QA0SAKeGox0NxuWC9YC8SrzJLw9cxBa6reRNjdpIEkEUbnG3J1OHtfQduRD3uXv4H6/UxHw+dq+8I9Sk01tudlaXLlX90KGQo5xzaJ3/+mv+RQ8PERpsxgwX70Gft43ic1kDbeLaqC8eSiTepQez1pDpT2XO7r59LbdVqxassOXTu9rfXX+MJIKgnnt2mTqspe/IhbgH7RP/vfydHPj8ElVZSoxn9ee5zVnVhuHt3Ttn30XrRIMG4uv9+/NXlw9+NJsvlBrFOuWuhXXm7BaajqEZcWkSzF/f2J+1ElrStUvp0hZ/Ma10tXb9zxQ1Dvq4Jo4kgiBxzy5Th7X0HbkQ96lBSfjfuy6Hx/r1413OyEiXHbjPznNbsFYISrhPLO/WrdW0oqNG5ey72NWV/u+VKvFXeBRwLc0VcX95tciJ8eE3lrZ0qhhBRRMK6HKVGSLeS98IzXoZGaxu3aHd9nXrfWxhmyWZdZ+y+Iud+34tT2X7rNu2/b46BFHoxF1m6rCWviOn4n5m/9liYx/K/2GrBbwyvUkbQ7ESbILr9LX1QrEB3VeKghslasBpSijQ48blpueOgbdgqVHDYemtc7QH40WHvc0iXig/lfVfyzL/Zul/qutUUIzytY1zos38gFc2DjKqTExW78FP+qYYfZaayqZNY2fOVB4pDDKDIvkT4Z7T7PzPpA8EibuxuFvM1GGxUoudmZj2LT+i7S/Xn6fkSRjLmg9M4jMSXcV4JXNmrdns8yTVOOMuoC6vXcvat+dBd/PSc8fovpqTkkf2fMP2nTGqabWI21U+yOqbp2WwFqHCJgOExqjn+jElOqOMmV5aeTvG+L4DfW10mCk1ke3/XlQ++4baSIVRv6trL1yILvAhbZeVGGOAT6O+IE0gSNyti7vFTB0WK3Nnljm1+YuqI36VklpeeTwvNeav7Hup//oXzwzniEwrE6P5j8J9Je7H7Mf9XApG9811Bne0w2CHXQYIc9CU1M3x4kA9u0jUTMvyX5Q5jNBoLgfM4U4gD28xxbaecEXpcP+m3gC0XL7N64sra678jCX/H+/v11FC9WLk3lrDNb5NSrqSUzU6Zl1LjyjEI0HibkvcLWbqsJa+IxfizlsrVmJzkwkmOc9SptgM7urtLQQrFzmgzfDfzH9xazzvabqXuOPMnfr1c/l1nKRau7bRIKTmpOQFmXGUd8CvK9eWNHO/KdZBv3Xoywft5W+jjplmtjv8A1f8TmGKiJsFa9SmxMNBkWbz+XA3vytcZcXH/sNPk4zwPmbMlQoNS4/OxPUbjLxJikCQuDsLe2eoFilyvVx9k7/92VHzbTXdt6+QKjtzQNtkYCT/RbQwSM0qCOL+7LOi4y+V3UF5lK7cMco7OiSK3byrejG2DOXTBRYfENb2HQniW1AJXXitPwzcUEtleUDWe830V7T3WqNkp/581lvRsY+gnHb1tli7X79NT0/EFZ4fet5R9zCCIHHPg7jXqpXhUQ7/ljX972Fhv/87Ni0pE4Vade7Mhw0bNMjF5mX8xe0wIBOeyvzJ40r8xJS7wuE68283OKXbt/N9fPzxXH5dG+Qdl5o187hFhoes5xo27D1+iMpNZf3W8kKdOeyrS2LUBINzNXrd1tD0rd/ZMwvFxKJSWXfT8VssrBn6ibqCOo6qOKo2HHETypeP/oBrftP45bKj/sAVWi8iNSBI3N1B3OvXl+I+pdOGekNv8FSWo0+A5i6K4dFFjiaZW1L8jdLCFS2aC+M7BviuPouLERTOZTlUoEJdT3ODU7psWZ567lpxb96c22esjI7YDw5y4vLUPBbzvRIwIFjIfZ0A04lI5azEG+gXIfyjsCPfeqHVX5y5S9xIRAd/rpgS4TniHL8l7xCDzMXH/CM3rOdqUgOCxN09xB3Up13Q/WJjH+5oOLq392fcLfrlODluVtl8TqWM6SqX8+dzunltFxv1B7/8SdRXnM7fvrTCDU7ppk05jiej5dQp9fisX5/3zVn7OSs2XiPugfwWiApe9zVe6LWGl7VHdZrlyctsf6JiSc+SbM8VtkxA3uHcAwfXrJEVwKDzkER4++7E3fjWY8zf8PbxmQ8/Os2fyQiCxN1dxJ0bSZVo4290CIN/abdex7jD3BQrCRZatTIV99U56K1B1y/gQ37P0DpvSEVAR46i49zglGJ43jlzcvl1bSTFiIi8b85Ly9UjVnk6N2Gho4v0fjn0g/B9hKXdm7aefjINrFiWyb78NMvTVk1OGc6BkgHZm4zkT3jjpglnTDcaKSEIEncB5gzq2RNzUKw7yv+lL/RNkDG4LTzaY9I1bX7nqCj7NyzyiKnDdcsF6qfLDwmrAsp9+n1WfWZ+mHFlqKxc99yluJcsyeP95pngfeKZZu5HvEONaCf38mM1S5QHZxdit3jWQ0Cft+3dgC0nsuKIMTZpxhn4bujsr6CMw7k1fG+TChAk7u4k7phaAZcnn9yqOFC37f+dFPfyU82+UqGCqbivWWP/hr17VNUjHNkbvM5ohZJKJzHuR17uvcayo57TwcRJFSvm3pc/MTH7vBY5QU4I0HLplphfis7s275mDYO4lQb9I23QPSvSQNIvudmYdaH82W7qJH7T2n7kPr9O/H4nFSBI3N1J3GX6CFjat8epLkX9uaNbqXF8lKzk+EemX1HC/vH09jI1T/fu9m+Y3/uquK86zDouNR2zbRio+PCd5AolzA6uf+S/cEEkws41KO5wC8z7U8Tf3DGx5xrhv2jC9J28/ukglx6enStP8KlP/v/Ag93WA2kWohEQBIl7Pos7TovH+ZOBgVFfaEzhWZFnBE88wd1jkpOFkwx2adFzZsAA+zcMZEj+hMWoI0Pf5R/N/5h98Z/8m9bUogXfr2eeyVMjAQF5iRR25Q4btI6NjxYBHXHZdcp0NcNDdvAsV39XErU6UW5S8EY+ydm3z0FSAYLEPQekp6cvWrSop8KKFSv+/FMEfNq5c6dnFuHh4bkXdwx86OHBTcP798f/lxUf98jEtVmApna0zsscQ+hSkpNYNF2Xix5o/CXLK2BsQujR81g3WaOFrvbBwH2sWtXihyl3eUaLPm9zJ5/uK9mpK07ZBBlSUbtEfO4Wl3t82MfS/XFWwGl49e+5l1SAIHHPAUFBQZs2bfrnn39A1qOioiKzgvGGhYUlJCQ4oOc+YgRa22XF9fX7TARF9Aqxdy9N7cju3bw8dKj9e4RjgN9e01SdPs3vHI0b47uVh/gK0H/3DhfWZFd7vt+6JfbUipfLphNiNLiDor/POyeHHHTbzcVdDmnmM4mJq1oH4SbVHcfDQPbsfZRUgCBxzwEmAX4HDhyI5ZCQEBkbMk/iPmqUiEybRdrez0QunjF/o/E98YamM4tG9lKlxNo4VScnQWawcaPEraChOHqpcPgHYWd/UQl7ggOGLhV3NLg3amTt893fiNFI9CZsEOiUrUDzlMyR5DFe9UR0BxKuwDnihrsqo9J5UMkh/yYVIEjcc8D06dN37doFsm4wGLZs2dI9a+jSx8cnMDAQpH/WrFm3b9/OvbjPmMGF7Omn1ZrVq0WHvUz16r53oHDyskbcs9z74i+xHqtY3Afn+dsuXXIq7kaEh/NGstJGn7pi5L5d5VWrWSacxZ49Ngzu6X8y7cgEn+01ySlbgVOT0HeoxHh3vOgjRm2HbSvtx+OF7ekRTCpAkLjnABDugIAA0PTBgwfv3bu3T58+WZ3dCOi5g+jHxMTADSD34p6WxiZPNnLEjo/HodSMkuU9ex0XgV/QNVAujRrhnJrSEx5B7z7umZH27Ev8f9nmEyJ6uxHjxvE2y5SRq2mlE8ObOLB3/I1v6Piu22L7WBejqVNFKHZLlJlkKZzWOO7bA48jLUK5Y/72k3ndSDlvqOl89xX3TfMPyyNwaPePpAIEiXsOePDggQzqm5qaOkHJkQSaro306+3trf2Knck6bMh9YtU28TW7sKZNvV7mCT2OnH2gnW+5sM0SfB5XjCfcbvNOK7tm+hTVJAYxAgd1s8Q94y8RNxw776/v5YVujgpIkJlZxu9P9AXit7SZMy3EWH/7bb49r7xieS80gRWLj1cjWR48q96WnravF+u1ijUPsRwlDZ6KsKmuYZaOmHtguJ+J4SHhBk9RBwgS95yxcuXKyMhIUPP09PTAwECU7Hv37vn6+qLNPTY2Njg4OPc9dwt/WYMwrCcm9vM+xHOtzXmQsXnn5E4boSOfXrLSi71OmPRbF3delb2o/m2U9Ulj5khnbdsa2fEZ88xKuTf6fXb2hggmnkfO3+SuJpmxh6uNSMMRBTWNhglLl/L6BQtsmJVwbm2ft3kX+4WlSti1beybq1n28QnZu/fIAzLaLPXeK+9kpZMdz0M1wB1uzCY3ve49jMMSEASJu72Api9cuBD65oMHD9YmXTp37pyfn5+Xl1dQUBCs40hxZ3y4lvn4gMrXHXYTVea9JtPQVhNX5+VJnd6XBnFcuvTN3gyBk9RF/KlZmg+6dFGtPVks3C+67aeuiKlMebRLnL6myQ83UkQ25tlicYjYBLzZmCWSxaFdnLULmn7oPJ/xD/iuF/UrDqm/0iLU8g0m7F9c95P+x/0ptZmSrtxhT8zhg6iADLTrJGu+A4FbVKbBPUI0E4S+xD3X5Encs9jSfxWmxJTLucc7+A/h7jQ+76mV/XrEZtsUug/iYhSM7KWXzMVdC0ihxTxw9tAoSPFpga1dr/56yTEPsHC9XH3xu7duGX0NI6MFGU36TP4/o5A4WjAwACxe4cJWA68NXzeztKxUkyXx25VmahLcLQYqjo+PTWG1AtSU5TN20j+LIEjcnSDurFevZ185qxX346++KxPjLfiEdQmzV9yXHxLi1ektkb1TgHNc0RD0+usWv1tpuhDNg2dztvnSyl9vPPfFrjqSz6WUt6vLFRoJcf/ReDDQ15dX7t6trVv9b/UgwC5oQZdNuWB+u87LTDdGRkXvtMxykiPt8sQc+k8RBIm788S9aVN0mJEBZ44k8WFAzMDJsjxb2vU/w8MomvGf/3Glgz7slTts1Wd8zZCPzVbq2lXN+6Fx6teCGTxgCbJjFqThIZuwhX1wikXHa0Y+FZtSm/6JWgHd3nAMn5drHpIXg6kdP66t23ZS/eI64/k6sz9Q7yKYtBpn2JoaexabKrjHRJ57uvxU0/qqM+kPRRAk7k4V9379pLg39L8NrzsTRGI8kHWmzGThfeGxBu5OY6XHjeOiLZVQ49DrNwXlFae/WpnpKgPb9rEjLvqqwyJScdwF9Z4koqC0Xa7V0LBn5n/83KQrFRqyXbtsiHvGX/yG0ThIdb2P+d7C78owZ7M/VCwtU6zeouTSX8lm+Oou0wxKmQb6QxEEibtTxR2EbuApVJxG4++gNab6TP4WTSuYrLmM358Wxb1BVjLPyjNEdo63TOw3O3cKm8ygQbwwerTFbXgxTDgglpmczdZO3yH0t8wk7p7PfeqH3xLjqKPunaneTjs9qmO/bxRvzoeGHZbFPf1PNvMDJbvsbNX3EV4vpVr+9dLKbNJZuyyPAKO4QwvNQ7l1HlbA+L0yBnKt2bZy4xEEQeLuSHHvN/RrlJ42E1IwnjhOiMeeO1BiLA8gZbiWbP7ddmaGiCMmGVkxUs3jj7OtW3nB32r4RxxWhUXmqUi8wSeLmvDEHHWIEh4yoDCoe0zVEb8+OTQZfWMyPMoxD4+JG/mYas1Rd3Dl6BVfG7XSsSPfmPh4DD6sdQ3yibLwoxI0sLxzRPWBkexIyOqVmzmWbDguPmo2X2RZIgiCxN3p4u4/VMxCbD7mJqb48VDEHRMlcz0dwbvG17+zIO7mhgjTAIpojenRI1txl9K5+AAvwyuUm5g5vw/V+PAMjVIsQi/uUL1x4F4SHMz27Jm81WirIhcbi7uSetDw3ysyrgsudV7LJiNd3I9s6UFuVJEhFmQkXnikQMOLuf+7vG898ZqFuwJBECTuThH31iOvZNncU3kfVrFLlNb4Xzca8TP3PIk7a03cHw9Q9dEo/tfGjUJzBw1i+/fzQr9+NrYEJ20+FchDaPV+28LcGVB8NIyU0Ihy955fiF/p3ZsdPChVWKvaO+d9Yi7u87f8ZjT4OYF9dNreg4bTVnH3GwfxuU5vfirM8RZBa/v6Y+zF5TxwDUEQJO5OF/fuvsLDpIP/Val0WnEv5/cHOo+bfxcHQmvMUiVSHSrcsEHtUPv6iuiSlSrxBEZWCPxIRHHBtKvmVo5GQWqkF/mLvbwP8/AGjz3GLqnx42EzWi9kzy9lfab/lw8kzN1vIu6vtV9T61Vubmq/RNhkBryTg4OGsq5NsoHyvfIzy+tDbx1WSP4/+h8RROEQd4uZOgwGw9q1a3spQEEbZMYZ4s48PVGeRsy7LKWqusZXr7IS8ZU7zFixNqCfTMVpPMGFapSATroUdz8/kfQDlueft7YhYzT5+SpMNY41rwzt4kgv92p/DUcmuZ9Mr/7Hbezcq7N4oomIACPRNXiUkj80Yj2rq9jxh72XY3E3X5Yfsrw+HBYXp1IiCCI/xd1ipo7o6OjQ0NDfFYKDg7dv3+5cce/bt7gyZLogRhUpbXqKzO9/4H35Maa25KNKkryyk7l13oKpGmeBlijBR1NPnWIZGax6dV4zYoS1DTn/s3C5wTk+YiJSVrRjrYbevMvzsrYP4aOmPV/5ytZpm8eHi9/w3aOtvFn2CdlUwIes31reeV8am4Nj1iTYLGwkOl/+i/4pBEHibiVTx+jRo2WaDij4QbfXqeI+aNDwl/a81P/k+1+pvoBGuYfS0y2mOR23RbE7z7XSLM4C3amZX2/HmOqoDWp0Gu0IbfA+VUbhEQHpsoBHf+w5KN7WaRu7n4t7j3Xa3fm+6nOyNemckyOkY740EMFtacdJcmAnCBJ3BYuZOryMp3F6WZnV6TBxf/55TJMEwtRjlegy9zCOAokT+qGHnvobK64Ymju8ySejQmFCtJVmYV+g2SNHTMUdbmCpqda2Je6CCMkip0cdv6iGVyw9iR08pz4lJG79YnKnjVcaPG9j51a89T18cfygf52+9CD1riK9ly/XH3odnSkDP8rlMZMBCaZtZ0PepXACBEHibozFTB0m3Xmni/vTT3PNLV8e3126xaNZmfRnUQ2vp3Hfc9nnna1M/1lubohAxxhctFP8ZX25crYO9H7hxi5jkL20QpTLmkz/QTt+5co2Whv3FvfjrOj3Ox8bGHmNXb3KwsPLjcpAw31ewC1cEMNS77Geq3k4BIIgSNwFFjN1+Pn5SbPMtWvXzM0yeU3WYUJSEps2jaWk2FgFxX1hDNd3aV/G1y3mFu/oaFXcT2k0Dx1mjAO7WxN3iwvoqRHY4Isv2mgtZvclbjMZxb0eq/mmpT5WM610tSJjbU1DtZOaiuEo8gj9NQiCxN0Mi5k6tm3bFhwcLAdUtUHendJztwMM+47h16Vdvoi1IUQMOYDL6dMWxN3Dw8Zv4fxPXDC9qlxM53bu2yfsPDbuXKdTTO4QHfvycAtVRt/L4zGJ/y9bfVid6kUQBIm7isVMHQaDARQfKnv27Llu3Tqnu0LaQb0RKUo0lUcYzqVJSJYT5AKW/KvZ2mhbr1mTPfUUd5KRnDljObB7cDBT3ISQGTtVh5nl/zLS5XpzLf2QzRHa9MSftJHF5NJofBpd0wRBsAI8ickeyo35Qw5vwusLb1maj5qezv3Zd+ywmsTu1CkL4o6VJUrIiu1fq7n6gvaqcjx8vZmruB3izm+Wk6ZgItB6M/5Ug+6Ov0/XNEEQhV3c+/b/QivuLy63FCRr8GAutVWqsAEDLIt7cjKrWtVU3OPjRUyYLC7fzsrtt0wNuQXL6+aeLcOH8++OGZPt9mM+7td2P5StRb1GHukEQRR6cV/60mqRavUYf31lLZu6nS2KMV6pbl0RYADzcky2Er23dGn+qUz9cfSoidzf+i0rhmIIfysd3qeaz+XCqGSvvJLt9ife4LmzU+/x4O/Fxj7k8SPHjaNrmiCIwi7urGlTDJv+5FzFYB3EjIzpiLe3mk4PFmvO7ErQLjU6vBxl1SQBRzVvEMjLGX8x73BuCEo3t6Pgb9kMRmZCytHvkms0436fp0/TNU0QRKEX9/bt0RtSxNrt8QlX1awQjAJtImyNDd1yz712bfH28GHxFU0ykKRf2M6T2QVjgb4/frFHD7o6CYIgcc8V1atrxT2o3QquqlFRRutgeiO0yVSoYLUpmXUPwUFRWC5fztkm/fij8KrUHAeCIAgS95xQsWKjwWrMyCWtF3Jh3b3baJ127XjljBna+a4WSE4W6ZnQ7C7FHbrwOQJuLdlNdiUIgiBxt0mPHnV9fs4Kf/hof72BXFhBl7WgMT0wUAyr2qBMGTG/KTWVz1ZFcV+5MmebFBfHv9WiBV2aBEGQuOeWnj3L+Akn8SaDfuLGEBDWdUqoxR07GAZCQHE/coQ1a8ZmzrTVGjpEtm7N3SWlmf7tt3O2STgP1teXLk2CIEjcc0twcFTT6bV8ucNM61fO8VhdIKzwo9hPh2XRImFtlz6ONtAOvcKCHXmbAWcsYN8MJoIgiPwU9w8//BDjDRw4cCCrY7rTM4vw8PB8FnfgiSeulG844qUP4+q8zH1dUNxDQ4VAy4I9fPKJkbjXqmU0xGoPiYni6WH4cLo0CYJwX3EHZU9WgALWhIWFJSQkuEvPHUBBx6VOHf46ZQoLChI1c+diUHi7mrp500jcn3wyBzcGBEdTYenWjS5NgiDcXdxv3LjRq1cvrAkJCZGBf91C3MuWVeW4QgX+2qgRa9BA1EycyF+bNrW3Na24+/nxuwIU0uwO5hUbK2KTJSfTpUkQhPuK+65duzw9Pbt37/7hhx9ijY+PT2BgoJeX16xZs27fvp3/4o6CjjP+q1UTqa6bNTOSafvFHY0quLz6qum01WwhgztBEO4v7itWrMA02QAU0MIeEREBPfdHjx7FxMRMn24UyNzByTrsBLrJoKfYVa9Xj796eoqJS3KpUcPe1nCeKi4vvCCatZ47m8SdIAj9ibt50lTQdG0Yd2mIz8+eO/ovNm+uSnyXLqxlS1WjoVP/2Wf2toYeMriMGqW+Xb06+++mpIg7zcSJdF0SBOG+4h4QELBlyxbsuUdHR8Pbe/fu+fr6os09NjY2ODjYXcQdu+rYc69Vi08QlcHCbIQcsNZzhzbr1+em9kGDhMHnnXey/64cTTWPKkwQBOE+4v7rr78uWrTIW2HhwoXwFirPnTvn5+cHvfigoKB0TcTEfBN3kOBTp3j49WbNWEiICMKOIvvMM9kmqjYFbg9wS9CGZkTHm2nTsv/uxo3id12w1wRBkLgX5ElMJty6ZWRq9/ER3fm8gJk3nnoq+zUXLRK/u3gxXZcEQZC4OxStuA8daq8u22DvXpOUTFZBu3+OBmAJgiBI3LMnM5OrMFrJYZkwwQHijk8DZctmv2aPHmL8dulSui4JgiBxdygGA5s3T4j7+fPcEL9okWOeBrIFB3WPHKGLkiAIEncnIGMPOIpKlbKfp9qxo0j3cfw4XZQEQZC4OwGMJ+PAdBn2zFOVhv74eLooCYIgcXdaz71aNYc12LQpb/DCBasrZGQIZS9f3q7YwgRBECTuOWbmTBE+zFFUr84b3LTJ6goREZRajyAIEncnA/3osDBmMy5xzsDA7tu3W11h/XoR9oAgCML9xd0kU4fBYFi7dm0vBShog8y4l7g7HPSXN8m7rWXdOgopQxCEbsTdJFNHdHR0aGjo7wrBwcHbrfRkC6C4+/tbyLut5eWXRZIQgiAIvYi7zNQxevRomaYDCn5+foVF3DHjhw2be5MmfIXJk+lyJAhCB+JukqnDPAJwYRF32Avb4cC6duUr/PvfdDkSBOHu4m6eqUOr5o8ePSJxV8E48jZ8JQmCINxE3M376X5+ftIsc+3aNXOzTP5kYspfcX/5ZTUzn6UAyARBEO4l7uaZOrZt2xYcHCwHVOFtYem5r13Ltbt+fT5BaehQnv0jLo7Xw1vMB2Jn2EiCIIh8F3fzTB0GgyEyMhKdI9etW1eIXCHHjRMKHhHB6tThhbAwXi8npsJSqhRdiwRB6EDcc00BFPejR7l2g4IHB7Mnn+SFOXN4/fXrIsYvLD170rVIEASJu94YNozreMuWPDo8FMaO5ZWbNvFy9ep0FRIEQeKuT3bsEIb1mjXVwDUYdaBpU7oKCYIgcdctOHaKsd2LFeNZQXbu5GUrk7kIgiBI3PVAhQpcyitXFiOoaWmi504hZQiCIHHXMe3bcymvUUOI++XLwv99wQK6CgmCIHHXLRg+rFo1Ie6LF4vC3Ll0FRIEQeJeUMS9ShVRmDmTrkKCIEjcdUtAAJfyMmXUiUuwDBhAefUIgtCfuHsaAzU7d+6Ub8PDwwuRuKOFHZfSpUVhxAi6BAmC0HHPPTExMSoqCgphYWEJNjPYFQpxf/ppUVizhi5BgiD0Ku6PHj0KCAh48OABlENCQmRsyMIl7vCYgoJetCibPVuUjx+nS5AgCL2K+759+2JjY7Hs4+MTGBjo5eU1a9as27dvFyJxDwpSh1Khw47ls2fpEiQIQpfiDt32SZMmwSu+jYiIgJ47vI2JiZk+fXohEvf33hOC3rQpz6gnpzIRBEHoUdxPnjyJ1nYUem2kX0ycLSmwyTokBgO7epW7xyQlUYIOgiD0Le5Lly799ttvsXzv3j1fX1+0ucfGxgYHBxeinrsJcA/bvZuuP4Ig9CruQ4YM0fbWz5075+fn5+XlFRQUlG6p3woryPK8efPeIAiCIHJOQECAc8WdIAiCcE9I3AmCIEjcCYIgCBJ3G6D/jP3s2bPnS2dC7VP71D61r5f2teOXuu+5az1tqH1qn9qn9qn9AiLu9typqH1qn9qn9ql9nYk7QRAEQeJOEC7lzp071L4r2+/UqRMWDAZDrVq1ihQp0qpVK2pfH+IOVwPuc5cuXWRlmTJlqH1zateuDT/UpEkTJ50Laj9bihcv7tS/A7VvrUE4udu2bYPCrl27WrRoQe3rQNxBGXfs2AGFjRs39uzZ0+GXiN7bj42NhVtFxYoVGzduvHfvXqhZsWKF7A5Q+85uv4hC8Syw7OHhQe27pn35V4KWsfDw4UNqXx/iLvcZ6Nix41klgq4DxVHv7YNypaSkpKamyh+C57tSpUpR+65p/9KlS9CyzE7j8J4ptZ+tOF69ehWej6G3izYfON3VqlWj9nUg7vC0snnzZribQTkjIwOOBb5S+0j58uXh4oDCxYsX5Z3fgWYfaj9bHjx4ULZsWXwscIZZg9q3wZo1a9q0aVO/fn14OOvSpUtmZqb2XkLtu7W4379/v169eiCR+PbEiRPwd3XgJaL39uFuD/f5y5cvS+UKCwtr27Ytte+a9iXwF42IiHCezZrat/9eQu3rQ9wtcu/ePWrfIq1bt3bqgCG1b4MhQ4Y41lpK7ROFTtwJgiAYedPpWtzp5FH71D61bw3yptOxuNPJo/apfWrfqnKRN51+xZ1OHrVP7VP71iBvOh2LO508ap/ap/atQd50OhZ3OnnUPrVP7ecI8qbTh7jTyaP2qX1qnygs4k4QBIEsWLCgcuXKGLumWrVqQUFB1L5uxJ1OHrVP7VP7FvHz8+vfv7+MJAyF3r17jx8/ntrXgbjTyaP2qX1q3xqlSpUyGAzamgcPHjjQj17v7bu1uNPJo/apfWqf2idxp/apfWq/ELUPTwbwKPDrr7/i29TU1C5duowcOZLa14dZhk4etU/tU/vWCAwMrFatmocCFBYtWuRYCdJ7+249oEonj9qn9ql9ogCKO0EQhEUosJqOxZ1OHrVP7VP71qDAajoWdzp51D61T+1bVS4KrKZfcaeTR+1T+9S+NSiwmo7FnU4etU/tU/vWoMBqOhZ3OnnUPrVP7ecICqymD3Gnk0ftU/vUvjU6duw4ceLEn3/+2Umbqvf23Vrc6eRR+9Q+tW8Dg8GQlJTk6enZtWvXixcvUvt66rnTyaP2qX1q3x6Sk5Nnzpypdbuk9nVjlqGTR+1T+9S+K+nQocPdu3d/+eWX2rVrFylSpEmTJkxX6EbcZexQh+15kSLTpk1jRD4dfy39+/eH09GgQQM6zpJOnTrJ/i/OBmrVqhUdf4s4Q3xr1KixefNmpjjs7927Fwq7du1y7CHy9fUtX748bHmZMmXgVyIiIgqpuDt8nB0a/O677+AUbtu2zUnb7OxkCLo+/nA08MgcOXLkrbfegprFixdLRdPF3c6pMzDlAQflwksUxKVFixZ6Of7OPj6xsbHQWsWKFRs3boziu2LFCgduv4eHh/mV78B/AdxQQR/wsC9ZsuTevXuenp5YU/DFvYhC8SywLI+4A/88UVFRcP/08fG5fPmySZDSvODsZAX16tXTHh/EgcfH2ce/VKlSP//8c0pKCjT74MEDpoSEhUq9HB9nz8CUTcnZQA8fPtTR8Xf28QFlh41PTU2Vxwf+vA7cfvj/zp07NyMjw9/fH3dk/fr1zZo1c+D242HPzMzEex78VtmyZQuFuF+6dAlOW0JCgvN67tq3SUlJbdq0gY6AA/88zg7Gf+LECf0efzg+ycnJV69ehV+B69vh4uLs4+PsGZjQFBwc6BNAbx27CKBl8Pynl+Pv7OMDHTLYeCjIoVq4+Tn2//XOO+/AYxMILmw2vHp5eTmwcbhPo7hr79kOvHm7u1kGdh6OKT5zOVxcHHsc80XcdX38Z8+eDacAzQJhYWH4fNq1a1e9HBxnz8Bcs2YN9Dbq168PHY4uXbqA/mrvte5//J19fOCGB7c6eNqWyg570bZtW71cP3By4YDjLQRN+UFBQXAXLCziLo9CRESEs+e2ORwXJCsoMMd/wIAB0L4DDcouwPUzMLGjp5fj7+Lj07p1a915s8CtCA5I48aNoXz37t2+ffs6+OFSF0dhyJAhzu5oO4MCk6xAp8ff9Th7hicdH1eid4eIQp2sQ+8nj7afrk+6fpy0/c52iHDB8S9CJ895J8+p6P3i07s3kd6PD13/tnFBgm9nH/8idPKcdPKcLS56v/j07k2k9+ND13/Bbt+txb0AHFynigtd3HR90vXv1M6NUx0iSNx1fPJc8GSj64tP78df78eHrv9scapDhAu2vwidPP16s+j94nPq9js75GwBuD7p+s/H68cFx78InTwnbXwBiJet9z+Ps0PO0vVZsK9/p14/lKyDgv0X5ItP1/G+6fos8O079fphlKyDgv0X4IvPlceHrk9q352hZB3OOnkuiGft1Hjoej/+Tjo+rpyko8fj42xcmexC79dP4TLLOBsXxxN3RlQNl118Lrj5Ofz4uGCSiCvFS3fXjwuSXej9+inUM1SdirPjWTs7HrqzLz5n3/xcEC/eqa6KzhYvvV8/zk52offrp1DPUHXBDDenxrN2QTx0Z09ycerNT+/Hx9nipffj4+xkFwXg/1V4JzExJ89wc0E8cafGQ3fBxefsZBpOPT4umATkVPHS+/XDnJzsQu/XT2EXd5fh1HjiToqH7uyLz2XJNJwXL97Zk0ScLV66vn5chk6vn0I9Q7Ug4aR46C6bYejsZBoUL75gXz86PT7OplDPUHU2FE+cIOj/ZZE7d+7UqlWrSJEiWvdWfaXJpHjueo1n7eyLzwUXt1PPrwviuRcYcXGGK6fe/19w8HEoZePGjT179sRKJ6UJdJIrLcVzV9FXPGtnX3zObt8Ff36nDsjr/fzGxsbC1V6xYsXGjRvjmOSKFSsc6Oqq9/8XNC7LHTt2PHv2rL6OP6N47s5r39ni4uyLz9nt6z2eu97PLxzqlJSU1NRU+UNwOhzoDaX3/xf0pjdv3vzw4UMoZ2RkwJHHV70cf0bx3PXrLeDsi8/Z7RcAcdf1+S1fvvzVq1ehIKPiwG/R/0ty//59eDiAsyBvJHDEdHT8GcVz16+3gLMvPme3X2Bc8XR6fu/cuQPX/OXLl6WyhIWFtW3blv5fNrh3756Ojn/hjedeIHHgxeeC9un8us/5bd26tVNj4xCuP/7k504QBFEAIXEnCIIgcScIgiBI3AmCIAgSd4IgCILEvTCfNoJwLfSnI3EnXCTudBAIut4IEnf6sxEEXW8k7gT92QiCrjcSd4L+bARdbwSJO0F/NoKuN4LEnXDan83T0/PcuXPy7aVLl6AGCmfOnPH19fVUkJ8eOnRoxIgR2krtpwB8mp6eDoWrV6/CRxcuXGBKFFOoxxWOHDkyQgEK2m0A+vbtGxcXZ7FZXGHgwIHab2k/klhr0CFMnTr12rVr8m1KSsrkyZOtHdWcnoVcf918ZTu/ntONJHEncSd0Ju4rVqyQbyMiIvA/P2TIEK2QAZ9++umsWbNQu60JRFhYGMbXBlUdMGBATEwMlE+ePInJtY8ePQot3FOYM2eOVGpsJDExEeTbhtjdv38/ODg4ISHBTnHUNugQYHc2bNgg327ZsuXAgQPOEPe8n1NrH8mMH9RzJ3EnCr64h4eH3759G8og3KtXr0ZpGDZsGPa7JePHj5dRp63pyLFjx+D2AIVly5bBPWPp0qVMySKEOg79XNkCPCLIbi828ujRI29vb9s92Rs3bvj7+9sp7toGHcLvv/8O9zxoFt/Ckw3cb+SDQq9evWDzTLYH9tdHQe44fAS3BJMNs7a/P/74I9wjV65caf6oZF6wuLJ2w8yfb/C04tn/9ddfJ0yYYHGbSdxJ3Il8EPf937P683KwwPomOnLmzJno6Ggob9u27bvvvsP/fGpqKvy9tWYNLy8vqWvWVAlkYurUqSgZKSkpIH9Qht46lE1agAK81TbyySefhISEZGumkN/KVhy1Dars38/q18/BAutrCA0N/fbbb6EAB2rJkiXaj+BxBPdduz2w798qzJw5U360d+9ekyNpbX/nzp37zTffSFuZbXE3X9nGhskynPp9+/bhkxleBubbTOJO4k7kg7iHH2ZF/HOwLP+XqSyC0IwePfqff/6BTjGU5f//8uXL2t66PeKO/dm//voLjexwewBlgd6ueQsm4g7AatLmY03s4FsWDQsWbfTaBlXCw+HA5WBZvlz77ZMnTy5cuBAfTeCmiJXwiAPqCbtjLrjYQ9dutkWbibX9hW/hEbNH3M1XtrFhsgw3g4CAACjMmTMHs0aYbzOJO4k7kT9mmetpOVgMDy3ISnh4eHBw8Nq1a03+/3fv3u3Tp480y/znP//JVtxB9SIjI9Egs3jxYmhT9nBBaEBKrJlloqKioONpW+zgWzNmzLBTHLUNGnH9eg4W4yyAIHmDBw+Gx5phw4Zp72cg+hYFF4TykULuxN3k4cZ2wXxlGxumLcO+wB7JQW/zbSZxJ3En8kfc84L0jYHC+fPnTf7/0G1H0wpw4MCB6dOnp6Wl2Rb3uLg4EAt4xkfDyMCBA2NjY/Gj48ePQ/fw999/hw41FI4ePapt5M8//wS5xzRDFsUOVoA7kEW9tra+bNCBrFu3Dm4wmzZtkjWwv7dv34ZjBb8Le6fdHugUw7E1McvYL+7wLPXjjz/i2ZHKC0cPDrK5XpuvbL5hcAOAG7bJF2GPAgMD4V5obZtJ3EncCb2Ku3kNWjagN5eYmCg/An237QoJ/PLLL1CJfXz4LpSTk5Plp+gK6efnJ5Vd20hCQgJ2+U28G7EAWgPiZc9emDfoQNDL8+bNm9r7GYgm/BA8taB/jvZRw3xA1eL2m+wv1p84cQLUPDo6WtbEx8dDa3B4zU+B+crmGwaHXT6KydXwNOGt3eI2k7iTuBP6E3dCFzjWV5KuNxJ3gsSdcAsc69NJ1xuJO0HiThB0vZG4E/RnI+h6I0jcCfqzEXS9ESTuhIU/G0FQmj2CxJ0gCKJw8f9seGCTobvhXQAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">10.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">14.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-09653031_da">MSCI WORLD TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">15.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">11.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">12.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.90</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">13.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.76</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">14.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">14.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">17.18</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.42</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.15</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.13</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.14</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.60</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-09653031_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F292vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-09653031_da">MSCI WORLD TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">15.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">11.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">12.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.93</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">13.36</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.76</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">14.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">14.03</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">17.18</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-09653031_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F292vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F292rt.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">10.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">14.06</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-09653031_da">MSCI WORLD TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">15.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">11.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">12.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">13.38</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.78</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">14.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">14.05</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">17.19</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.18</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.17</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T32025_V-09653031_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F292vl.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">png</iic-com:TipoMimeFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ModificacionPoliticaInversion>
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<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">277128.42</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipaciones decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">343755.05</iic-com-fon:NumeroParticipaciones>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">8</iic-com-fon:NumeroParticipes>
<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">7</iic-com-fon:NumeroParticipes>
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<iic-com-fon:BeneficioBrutoParticipacion decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="euro">0.00</iic-com-fon:BeneficioBrutoParticipacion>
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<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-09653031_ipy" unitRef="euro">4754485</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-09653031_ipy2" unitRef="euro">3757917</iic-com:Patrimonio>
<iic-com:Patrimonio decimals="0" contextRef="FIM_T32025_V-09653031_ipy3" unitRef="euro">3136185</iic-com:Patrimonio>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_T32025_V-09653031_ipy" unitRef="euro">13.8949</iic-com:ValorLiquidativo>
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<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.34</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">1.03</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.34</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">1.03</iic-com-fon:ComisionGestionCobrada>
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</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.03</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T32025_V-09653031_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fim:RentabilidadClaseFIM>
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<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.24</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">10.39</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">24.95</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
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<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">-1.74</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">-5.36</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-09653031_da">2025-08-01</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T32025_V-09653031_dpy">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">1.59</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">3.37</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-09653031_da">2025-07-23</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T32025_V-09653031_dpy">2025-05-12</iic-com-fon:RentabilidadMaximaFecha>
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<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T32025_V-09653031_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">16.43</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.67</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.82</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">9.32</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">10.57</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">14.05</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">18.29</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">16.94</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.09</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T32025_V-09653031_da">MSCI WORLD TR</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">15.87</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">8.13</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">23.09</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.08</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">11.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">11.21</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">10.19</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">12.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">12.96</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpp" unitRef="pure">13.44</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">13.82</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">14.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">14.09</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">17.23</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_daa" unitRef="pure">1.08</iic-com:RatioTotalGastos>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq2" unitRef="pure">0.35</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpq3" unitRef="pure">1.31</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy" unitRef="pure">1.31</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy2" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T32025_V-09653031_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
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</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
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<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">BE0974293251</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">558800.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.88</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">CH0023405456</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.CHF contextRef="FIM_T32025_V-09653031_da">CHF</dgi-lc-int:Xcode_ISO4217.CHF>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">552689.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">552720.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">DE0005140008</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">704760.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.70</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">DE0005190003</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|BAYERISCHE MOTOREN WERKE-BMW</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">119616.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">105644.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">DE0008430026</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|MUENCHENER RUECKVER</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">122265.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.41</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">123885.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.47</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">FR0000077919</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|JC DECAUX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">595530.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.01</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">542500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.08</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">FR0000120628</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|AXA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">142240.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.48</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">145845.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.56</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">FR0000131104</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|BANQUE NATIONALE DE PARIS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">154660.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.52</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">152640.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.59</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">FR001400AJ45</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|MICHELIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">213780.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">220780.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">GB00BF8Q6K64</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|STANDARD LIFE ABERDEEN PLC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.GBP contextRef="FIM_T32025_V-09653031_da">GBP</dgi-lc-int:Xcode_ISO4217.GBP>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">401789.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">387574.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">GB00BP6MXD84</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|ROYAL DUTCH SHELL PLC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">303348.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">297868.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.14</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IE0004906560</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|KERRY GROUP</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">383750.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">468750.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.80</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IE00BTN1Y115</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|MEDTRONIC PLC</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">973493.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">3.28</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">888056.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IE00BYTBXV33</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|RYANAIR HOLDINGS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">1111500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">3.75</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">1201000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">4.60</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IT0005162406</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|TECHNOGYM SPA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">433200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.46</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">365100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.40</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IT0005378143</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">438450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.48</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">294000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.13</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">JE00BN574F90</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.GBP contextRef="FIM_T32025_V-09653031_da">GBP</dgi-lc-int:Xcode_ISO4217.GBP>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">728139.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.45</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">699321.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.68</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">JP3633400001</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_T32025_V-09653031_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">196513.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">177282.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.68</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">JP3802400006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|FANUC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_T32025_V-09653031_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">612343.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.06</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">466969.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.79</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">LU1598757687</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|ARCELORMITTAL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">611600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.06</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">846405.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">NL0009432491</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|VOPAK</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">195200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">211100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.81</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">NL00150003E1</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|FUGRO N.V.</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">45425.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.15</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">59650.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.23</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">PA1436583006</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-09653031_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">1058884.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">3.57</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">1026539.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.93</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">PTBCP0AM0015</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">225960.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.76</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">198180.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.76</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">PTCOR0AE0006</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">720000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.43</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">792000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.04</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">PTZON0AM0006</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">136150.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.46</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">135450.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.52</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US01609W1027</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">3.59</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">673971.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.58</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US09857L1089</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">105778.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.36</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">113042.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.43</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US7960508882</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|SAMSUNG ELECTRONICS</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.29</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">280414.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.07</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US8816242098</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">378535.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.28</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">313032.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.20</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US91912E1055</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-09653031_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">740034.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">659479.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.53</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US92826C8394</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T32025_V-09653031_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">58157.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.20</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">60285.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.23</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">NL0015001KT6</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|BREMBO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">584025.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.97</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">446600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.71</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">JP3734800000</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|NIDEC CORPORATION</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.JPY contextRef="FIM_T32025_V-09653031_da">JPY</dgi-lc-int:Xcode_ISO4217.JPY>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">983757.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">3.31</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">997346.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">BE0003789063</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|DECEUNINCK NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T32025_V-09653031_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">411000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.38</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">413000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.58</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">BE0974258874</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">583500.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.97</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">140200.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.54</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">DE0005552004</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">569100.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.92</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">588150.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">2.25</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">DE0007231334</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">574000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.93</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">506600.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.94</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">FR0000125486</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">94360.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.32</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">100080.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.38</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">GB00BH4HKS39</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">888828.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">884975.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">3.39</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">HK0000069689</iic-com:CodigoISIN>
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<iic-com:InversionesFinancierasImporte>
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<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">4.13</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">1147164.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">4.40</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">IT0005594418</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|NEXT GEOSOLUTIONS</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">267680.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">0.90</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">181440.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">0.70</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US0970231058</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|BOEING</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">367683.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.24</iic-com:InversionesFinancierasPorcentaje>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="euro">355769.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ipp" unitRef="pure">1.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T32025_V-09653031_ia">US7170811035</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T32025_V-09653031_ia">Acciones|PFIZER</iic-com:InversionesFinancierasDescripcion>
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<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="euro">542590.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T32025_V-09653031_ia" unitRef="pure">1.83</iic-com:InversionesFinancierasPorcentaje>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T32025_V-09653031_da">F2924cm.png</iic-com:NombreFicheroAdjunto>
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<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_T32025_V-09653031_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
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<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T32025_V-09653031_da">Se ha modificado el lugar de publicaci&#243;n del valor liquidativo de los fondo dos de inversi&#243;n del Boletin oficial de la Bolsa de Valores de Barcelona, p or la p&#225;gina web de la sociedad gestora. Dicha sustituci&#243;n viene motivada p orla discontinuidad del servicio de publicaci&#243;n por parte de BME; si bien l a sociedad gestora, desde la constituci&#243;n de cada IIC, ha venido publicando simult&#225;neamente el valor liquidativo de las IIC gestionadas tanto en su p&#225;g ina web como en el bolet&#237;n ofcial de cotizaci&#243;n, por lo que dicha modificac i&#243;n no ha afectado el derecho de informaci&#243;n a los part&#237;cipes de las IIC ge stionadas. La sociedad gestora ha adoptado la opci&#243;n de forma voluntaria de continuar remitiendo a los part&#237;cipes la informaci&#243;n con periodicidad trimestral como se ha venido realizando hasta la fecha.</iic-com:ExplicacionHechosRelevantes>
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<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T32025_V-09653031_da">a.) Existe un Part&#237;cipe significativo con un volumen de inversi&#243;n de 6.241.427,07 euros que supone el 21,03% sobre el patrimonio de la IIC. g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 1.252,69 euros, lo que supone un 0,00% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T32025_V-09653031_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO. a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados. En el Tercer Trimestre, el crecimiento mundial ha sido revisado al alza por  el FMI, mejorando el crecimiento en 2 pb. y estimando un crecimiento del 3 % para el 2025. Todo esto en un contexto en el que las econom&#237;as, por el mo mento, no se resienten de la guerra arancelaria de la administraci&#243;n Trump,  de los riesgos geopol&#237;ticos, que cada vez se agravan m&#225;s, y de datos de em pleo y PMI flojos de la econom&#237;a Americana. Las principales plazas mundiales, han tenido un gran desempe&#241;o a lo largo d e trimestre siendo el mercado espa&#241;ol, el que mejor performance ha tenido, con una subida de nuestro selectivo en un +10,6%, seguido de UK +6,73%; Eur ostoxx +4,28%; cac +3%; Ftsemib +7,37%, quedando descolgado de las subidas el DAX Alem&#225;n, que cerro con un -0,12%. Los &#237;ndices Americanos, tampoco se quedaron atr&#225;s, subiendo el Nasdaq un +8,82%, seguido del S&#38;P +7,79% y el D ow Jones +5,22% Por sectores, en Europa destaco Recursos B&#225;sicos, con una subida del 17%, s eguido de Bancos, (13,53%), Seguros ( 5,42%) y Energ&#237;a (4,52%). Por el lado  negativo, destacamos Media con un -9,17%; Sector Qu&#237;mico (-5,93%) y Real E state (-5,90%). Por el lado de los PMI Americanos, los datos de PMI manufacturero, contin&#250;a n d&#233;biles, indicando contracci&#243;n, pero compensados por los PMI Servicios. E n Europa, el BCE publico sus proyecciones macro para el 2025, situando la i nflaci&#243;n en el 2,1%. A pesar de estar Alemania floja, tanto el crecimiento del PIB trimestral como el empleo fue del 0,1%, mejorando la confianza del consumidor en 0,6 ptos. Los mayores pa&#237;ses de Europa, estos son Alemania, F rancia e Italia, siguen con crecimientos inferior al 1%, y se espera que Eu ropa crezca un 1,2% en el 2025, mejorando en un 0,9% el crecimiento esperad o a finales del primer semestre. Francia contin&#250;a penalizada por su inestabilidad pol&#237;tica, siendo el &#237;ndice  el que menor revalorizaci&#243;n lleva de la Eurozona. En renta fija, la FED recort&#243; los tipos en septiembre de 2025, dejando el r ango oficial en el 4%-4,25% con unas notables presiones de la administraci&#243; n Trump. La aprobaci&#243;n de la &#60;one big beautiful Bill&#62; en Julio ha puesto un a mayor presi&#243;n a la deuda p&#250;blica, y con ello, a las necesidades de bajar al menos los tipos a corto plazo para beneficiarse en la refinanciaci&#243;n de los 9Bn USD que vencen anualmente. Por cada 1% de reducci&#243;n del tipo de int er&#233;s en las refinanciaciones tiene un impacto del 0,3% aprox. en el d&#233;ficit  p&#250;blico&#47;PIB. Recordemos que Trump reclama un recorte de 300pb, lo que har&#237; a reducir el d&#233;ficit en un 1%. Por otra parte, de cara a la reuni&#243;n de fina les de octubre, se descuenta una probabilidad superior al 95% de otro recor te de 25 pb, adem&#225;s seg&#250;n los dots se prev&#233; al menos una bajada m&#225;s antes d e que acabe el a&#241;o si los datos acompa&#241;an. La curva de tipos americana, contin&#250;a invertida hasta el 2 a&#241;os, sitiandose  en niveles de 3,6%. La curva 2Yr-10Yr ha hecho algo de steepness pasando d e 0,51 a 0,55 ptos. Las rentabilidades caen durante el trimestre tanto en la parte corta de la curva americana como en la parte larga.: el bono a 2 a&#241;os se sit&#250;a a final de trimestre en el 3,60% y el 10 a&#241;os en el 4,15%. Los tipos en Europa han subido moderadamente este trimestre en todos los pl azos. El 2Yr ha pasado del 1,85% al 2,01% y el 10Yr ha pasado del 2,60 al 2 ,71. La curva Espa&#241;ola, en cambio esta mucha mas empinada que la europea. Situ&#225;n dose el 2yr en el 2,09% y el 10yr en el 3,25%. Las primas de riesgo de los pa&#237;ses perif&#233;ricos, se han reducido, pasando la  prima espa&#241;ola de 64 pb a 54,4 pb. y la italiana baja de 90 pb a 80pb. La prima francesa debido a su situaci&#243;n pol&#237;tica  ha subido de 70pb a 80 pb. b) Decisiones generales de inversi&#243;n adoptadas. Hemos mantenido durante todo el trimestre una elevada exposici&#243;n a la renta  variable, al apreciar la existencia de unos descuentos fundamentales muy i mportantes. c) &#205;ndice de referencia. La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inver si&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndi ce de referencia, sino que toma como referencia el comportamiento del &#237;ndic e en t&#233;rminos meramente informativos o comparativos. El Tracking error o de sviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 6,55% durante el periodo y en los &#250;ltimos doce meses ha sido del 11,93% . Un tracking error superior al 4% indica una gesti&#243;n activa. La rentabilidad neta de la IIC en el periodo ha sido del 5,29%. En el mismo  periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 8,39%. d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC. Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n posi tiva del 13,74% y el n&#250;mero de participes ha registrado una variaci&#243;n posit iva de 42 participes, lo que supone una variaci&#243;n del 15,61%.   La rentabil idad neta de la IIC durante el periodo ha sido del 5,29%, con un impacto to tal de los gastos soportados en el mismo per&#237;odo del 0,59%. e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestor a. La IIC ha obtenido una rentabilidad neta en el periodo de un 5,29%, a su ve z durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco  Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el period o del  2,50%. En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimi ento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora. 2. INFORMACION SOBRE LAS INVERSIONES. a)	Inversiones concretas realizadas durante el periodo. Durante el trimestre se han hecho inversiones en empresas como Nidec, Bekae rt, Fanuc, JC Decaux, Pattern, Pfizer, o Sixt SE-Pref, entre otras, y se ha n efectuado desinversiones en empresas como Acerinox, Arcelormittal, Ryanai r Holding o Telefonica,  entre otras. b) Operativa de pr&#233;stamo de valores.   	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valo res. c) Operativa en derivados y adquisici&#243;n temporal de activos. Durante el periodo el fondo no se han realizado operaciones en instrmentos derivados. La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante  el periodo ha sido del 1,4868%. d) Otra informaci&#243;n sobre inversiones. 	En cuanto a productos estructurados, activos en litigio o activos que se i ncluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno. 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD. N&#47;A 4. RIESGO ASUMIDO POR EL FONDO. La Volatilidad de la IIC en el periodo ha sido del 8,39%. En el mismo perio do el &#237;ndice de referencia ha registrado una volatilidad del 6,78%. La beta de GVC Gaesco Global Equity DS, FI, respecto a su &#237;ndice de referen cia, en los &#250;ltimos 12 meses es de 0,58. GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen i nvertido. En condiciones normales se tardar&#237;a 1,88 d&#237;as en liquidar el 90% de la cartera invertida. 5. EJERCICIO DERECHOS POLITICOS. El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valore s que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n S GIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;c ipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y  voto en las juntas generales que se celebran en Barcelona y Madrid de empr esas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquel las sociedades en las que la posici&#243;n global de las IIC gestionadas por est a entidad gestora fuera mayor o igual al 1 por 100 de su capital social y t uvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad G estora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos e n que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera consi derado relevante o existieran derechos econ&#243;micos a favor de los inversores , tales como primas de asistencia a juntas. 6. INFORMACION Y ADVERTENCIAS CNMV. N&#47;A 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO A LAS MISMAS. N&#47;A 8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS. Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis. 9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS). N&#47;A 10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO. No detectamos ning&#250;n cambio a corto plazo de la actual coyuntura, por lo cu al es previsible que continuemos invertidos en un porcentaje muy elevado de  la cartera durante los pr&#243;ximos trimestres. El mecanismo de Dientes de Sierra que utiliza el fondo seguir&#225; activo, a la  espera de poder tener nuevas oportunidades de actuaci&#243;n.</iic-com:ExplicacionInformePeriodico>
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<iic-ges:ComparativaVocacionIICConObjetivoConcretoDeRentabilidadNoGarantizadoRentabilidad decimals="0" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">0.00</iic-ges:ComparativaVocacionIICConObjetivoConcretoDeRentabilidadNoGarantizadoRentabilidad>
<iic-ges:ComparativaVocacionTotalPatrimonio decimals="0" contextRef="FIM_T32025_V-09653031_da" unitRef="euro">1466597982</iic-ges:ComparativaVocacionTotalPatrimonio>
<iic-ges:ComparativaVocacionTotalParticipes decimals="0" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">42783</iic-ges:ComparativaVocacionTotalParticipes>
<iic-ges:ComparativaVocacionTotalRentabilidad decimals="2" contextRef="FIM_T32025_V-09653031_da" unitRef="pure">2.50</iic-ges:ComparativaVocacionTotalRentabilidad>
</iic-ges:ComparativaRentabilidadMedia>
</xbrli:xbrl>
