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vVMzE1NdXZ2dnY2JgnPSkpCTLh5eWF9wmCtBYSvqQrh0VXBajzCforJOr42w+tqwi+YXFt1CzGTF4rRGcERl0UvHPUfOIOZGdnS0tLo+eOIK2US59TFcNiCE0HP71byJGTb97XuGfs2Zsb90bxc1nsF+w0MmMPMy8vrxDIk9V84p6Zmenu7m5oaIjijiCti9sZGZV+OnvpLurBQHpo5Ln3Pwk5NGnhTgkV85bNdtzVe8Todd5ehLSs+8mvzaZvWvZPsACfNRKGQnKPcawjUUZGZvTo0SkpKSjuCNIqSMnK7h55XLjKTw+ih0RdSq3vAJJxDuupdKbzGt/ZSw80W4ZneOz/50BV6IzS0jJJVQsKnWE7dzvPboNM3UXlWZC9dbsiUNybHBR3BOETMgpL+h09LeJbtdJL5+DImDfvGmqk/wS3dlo23fQdqfKMLr0cmiHbbz6kiiubcxYMkFCxoNAYIoqmIoqszXtjiMSEe8+HWi2n0JkUGlO+/zTBPo8o7giCsCkoLTU5GSda2fcCmt4xMML7ybPGmcrJKxhsvrSNmqUQjQEOssaQ2U2U5zsPXh6OufytcsInOOnwc137OL548+lvu9Ww7RcRZz1rqxCdMXfFQdjn4dO3kiqWYkrm+uPcuvZ1fJryQbBPKIo7gvzumJ2/QoTCAE2XCQhZd/fBLxrs2mcyeMdnL9+V1rCW1bIdwFjcRDkfZbcGGgdaQ+eypm+QVreS625nYrVCe9g8UHaWEzs2XmZWnorRDKo8y2Lmll1+J9qoWlAVWPMrtV7gQXFHkN+UZYl3pf1DOQt4Lbp1mxSzN5OeiSgwB5m6p2fmPn7+9tJ/j/RGOTdREXT/XtBGzUpEkQVq3n/C4hu3n/af4NZvvJt3yDnOPgn3ntP6T4Udeo5YaGzJ7pOJOv3f73B+UdwR5PciLOV1x8BwykH2a1Jxv8PmFy6Ta3/l1hA5HTvOx3uPX1HpTNIXUSkvrwg9eqX3aBd2uDs6e3Kp3kjnh0/fdOnlIKFifj3xCffOi9b4Udn97Ix//o2RULUIO3YFxR3FHUEEhPvp6cqhMdTKqaTCvkH6saeymyAaRllZubSa1fgp6zgpyS/eCyuwLGdtIfeHPrNXDmCKKLBOxN9evCEg/ur9G3eepLxNbaNu2VbD+s2HH0JmW8zcQqEzwMH/xp6YmgOZRHFHcUeQ1g3ot/HJONHKLnWqT5BSaPTdtLSm+7mdPsdElUz3B5/mpLx885kqzwTH+fKtRyT+0PXbT0QVWWC5pKSUk/jqXSoovtWcf3h2rqioAEH/TTQdxR1BBJwVt+9L+YcQXertg8L8n71qhh+NOnVjtP0P0YvefUwTlmd11pt8LTGZxB9auzNCfsC00tIyPNEo7gjyW3D585euh48QYTHE/Q7bX7raPL+blpEjqWqxzTvWfuFO7vTUtCwKnak/zrWh4p6XX1hc6ZVnZucdPXfLevbWzfuq1jOAloGwAqv/+MV4ulHcEUTAyS8p6X/0FDGbVPhgUI+o42kFzRpgGjQdRFxM2XyKy27udJBmIRpjiPmyuKv36m9trMNaKp05wXH9EItlMz0OwLawgqmwkqm2ybzi4tIxk9ZKqVv9bt0sKO4I8nsx63qixKHDlaszBv4RHH6slpW8mprl/xwexPKg0Jh9x7pwp+fmFYK4j7Ffe/x8ovfhcyv/OSymbFZSUld3yo3bT2S0bNuoWnTtPYUqzxxsvlRCxVxc2YyYdOq23l9h4LTt3kfx1KO4I4gAciTlVcegCCKCnaR/yLwbt1owM2cv3520cOemvVGg4yk/BjAqKioxNPMwnb7pyInr4xzWS2lYUuiMtIycOqzt9jshRGP6hcVLKFuAuIsomOqPcyW+YjltUhs8CywQE1MRFHcEERDe5OVrRR6tGtHoEzTo+On8kpIWz5Wq0cw/9Sav3h66bveRGntL7OZvD4y8KFcZ4UhYgZX8oq7mxaQFO4ZYLCspKRVRNO071lWu+8ToMzeJr2zmbGUPbKcxP6Vm4MWA4o4ggsD4sxfF/IhFAoLoIdEJX9L5J29dek8RVTLlnhfKwwi71Us3BYGsd+gO+s7aF3i6DmvTFu+Zt9IbNijyzI49JnF/VVpaXsw19hFBcUeQ1srWB8ntDhGLBAS18w/Z9vAxX2UP1NZi5lYqjSWpavHhc63Pm7EOnjKa1sLy7GlEJtYr5tW5usuCVT7bD7K71CsqKgoLi/EaQHFHEMHhVXa2SngMtbJLXdQ32Oz8Jf7M5/tPaRR5RjtNm7p3c1vvrzZ41pxl7LXdHV29eIZL8uC0eO+B4DN4DaC4I4hAYXvxqhgxofRgkGpYTEpWFj/n9t3HtG76jj/dbeW2EPXBs4+eY7/13el7fO4K7zp2Jjro8UpoMXHnCbdUR2J6erqJiYm4uPiwYcMyMjJQ3BGkOsfevO8YFE6MfpH2D9n64FGryHbyi/f1Wa59w55IhQFO567cZd/sEfF1e+4sp42RJ2/gJdHCnnt9Yqi6uro6OjqCxMN/Nzc3FHcE4ZBVUtI35gQx+UjkYPDgE2dLWlX+E+497z160U932+FzrGtvh6sJ7EmqQdEXe/y9sMbopkDSw5S2mta+oXF4bbQCcVdTU0tOZp/Ux48fwzaKO4IAbjfvtCEmH7FD2UVc+Jja6opgPWfruSv3Bpsv/eme/xyIEVMyv/PwJWzvCzxNoTO1TebVuGdI7GVJVQvCx0f4XdylpKQKCgpgA/7DNoo78jtz80t6t5AjxHLqEn6H5/2X0Ioyn3j/OWe7sKiEQme4rDvUpffPQ6S6rvMXojEePn1DfFQ2mCGhYl59t7Kycrd1/jZzt+F10vrEXVpamrcVlpQEmfDy8sKTgQgwJd++DT9dtfSusC977Zev+a2rA+ZbcUkpCHRFRQXx8VrCY6o8q1PPSaPtPX967PHziVJqlrfvvyA+gttODIvkQcVoJvyEsuEMvGBah7hjtwzyO7P13uO27Gh24KoHyQWFB7941UoL8uFzOrjq4LATH9fsCJNQNgct3ulzrKGmxjp4iinV4LlDotn0jXkFRXjZtA5xd3Fx4bxQdXV1RXFHfgeSs7KVwqKJ0S9ifkFW51t9aLebd56Bq56RlUt8tJu/fZzDOp1h88Arb6gpeELU2C3TVtM6J7cAL54WFnehH6kjMS0tzdjYWExMDP6DxKO4I4IN8+xFUWKdAJ9AtfCYlKzsVl2c9Mzcl28+O6/1M2C5g7hzpqHOWf7vLt/jjbNZVlYurFBDtwwk4kK+/OK5kwWKO9La2Z/8XCaA3f0C3nq7gLA9j58IRrmMzDwkVS2FaAz4k9W2ffH6E5EOPvu63RGNNkuhMznd9wQlpWWiiqZ4IaG4Iwhf8Co7WzUillo5+kXUJ2jsmQsCVkDd4fOFaMyRE1cHRV8CQX/wpGrES98xLuEnrjXarLiyeVHxD6+Us3Pzf7qMAYLijiBNDivu8vd1AgKVwmIf8fc6AY2m1yjnfYGnv6SxO5fkB0yb6uYlo237Vx/Hzr0m337wstFmpTWscvMKuVP2BZ7poDsRrysUdwRpGbyTn7UPCCEGqrcLCN3+8KmglvT5q09pmbnCCqzriVVdTH/1dWinaS2mbCajZS2tYf3yzedGG2+vY8d5N0vQpZcDlc7CCwzFHUGaFXb3S1gstXKdAFG/4DGn4wWjXDwd3xx2+BwDWXdb59+ppz0n8cXrT6DsHXtMlFAxrwy61Hhx/1Nv8uevmdwpAyYsCY7G+Eoo7gjSXIw/d4GYfETxCVQMi04WoO6XL2nZVHlml94OHIlPeZvapzII6qiJq0UUWHLdbWn6Uzn75+UXtdWwktGyEaIzEu49/5Wf7qbv+O5jGneKuLJ5g4JoIyjuCNIYtj54QkTJILpfdj16InhlvJaYLKtlS6Exk1+8g48Pnr6Z4b6fGKRobLncgLUEvrKY+Q/PUbOW7lcxnPmLP604cDp3r87EeTvgMYPjIFHcEaSpuJOWrhASWTX5yCeYee6SABcWPOWhlst1hs27n/z6G3vV9VBiyGNJaRm9/zTTGZvbalrXeOCvq7CYsvmp+Nucj/3Hu6nXY+lgBMUdQRpGybdvQ0+cE6nsUqceDNI4cvRVTo7Al1pMyeyvvlP0RjqHHbtaUFi8+9CJTj3txZTNROXNwH9/+vI9z4AWEtE2mcdZRwxQGOh05MR1vA5R3BGENDxu32njH0JMPpILDAt+/ur3KTtVnjXOYZ2WyZz2OnZt1Cy9Dp2ctfRAxx72IoqsNqpWTfrTPUYsuPvo/1X9p57DraTneDWiuCPIr3Luw8fOwUeI7hdxv8MOl347t9FpyV4KnbFud8Quv+PtNG066E7ctDfKbb3/4vX+27yPNfWv9x69KPH7IpGArLYtz8hIBMUdQRpAWkFJr+iTwpWj1Kk+gb1jT2SVlPyG9VBUXELrN1VhgBNsn4i/TaUzxJXNV2w9vHp7WPNkoN94t//uVE0RKCgshjZEbYMyERR3BKmLSRevivsFC/mwIx91CT4S9/7j71wbX9OzhWiMyFP/D1VKoTP7jXM1n7G5eTJgwFxCRN0DPqZmSKpa4CWK4o4gDWB38pP2gaGUSk2X8g9ZepvvRlKPm+LpvNaX2I67cldr2LxOPSaVl7Pd2JLSsg+f031D40j3ap+/+sgzrlyuu53Z9M0Hgs80T6kHmy+9eOMhsf3uY1o3fUe8VlHcEeTnnHjzsWvwEdD0yvW8goediivly3wamnlQ6Sx6v6qJQn/brQYPmkJjrNsVsS/w9E7f48IKLHCxCa3nAaQ/L7+woLC4odKfnZu/YmuItslc7kT5/tOGWi5vxOLsjcPEagXn0fL05Qe1wbPwokVxR5BaeZyVpRpetUYj1SdQJ/LY27x8fstkWVn53cevie1BTHfQ7s6VYUiHWa8AWd/oFaVkMF2IzhCWN6X1c4RvRRRMqw9JvHXvhaLB9M69J4MDvs37aP1//ciJ6xMc1wnRmX/o2XOndx8+X1rDKji6mcb1j7BbffriHXgswdPrys3HPUcuxKsXxR1BePlaUNI79pSwT+UajT5B9JCo66mp/JlV+4U7KDS2b26/cCdb42xX9RnjIq5iHhJzBXRcYeD0SzcfgfoHRMRT5Fng1E9asAP8+upLdDm67IYHANsUnQl6bTV76wOuYeN1AIcIy7M66022nvNDHGppdWsw1WxDVsbYr/UOOeu0ZC+Vzuw3wU1/rCtexijuCFJFfkmJycmqqNOUg0GdgiMOP3/J1/fbjUcqg2Z06jkJxP2PHpNAsttpWgcciRdXNtu8L/oPvckn4qt6RcrLKzr2mEREw5BStzocw7uilt387WMnr/1Tb7KYkplf+Hnw32PP3vz5UzAjW1LNUkLF3GbuNp6vNuyJtJ23vdmqYoLj+rW7wqnyDKq8Kbs2etrj9cwv4s4TS48gPT3dxMREXFx82LBhGRkZPHvWGHAVxR1pKAWlpcNOxYn5BlVqeqBMQMj6e49aRc5BiME9BxUeZrUSPNbpS/apGs189PRNOy2bP/XsLWbVPFLFgOW+cLUPT6KootmitX49RiyQVreS0bal0BlnLyf9NANnLie11QAPnTHEYmnLVoXp9E0b90RBW0FWx25v4KnR9mvxwuYvz51Hr11dXTmxsN3c3GrcB8UdabSm/306TowIT1q5mNeSW0mtqwhiymaZ2XnE9qSFO/qOdflDz/5jakZQ9CWQOS3jOTUeNdNj/xRXr56jnK/eegwf3374IqlqCfvn5Ba01bChyrM7eeDvWFxC3b+ubTJ3p88xA+YSvZHO8L9lq8Jy1j+rtoUYmnrghd06xF1NTS05mT129fHjx7CN4o6Q56d/1/RDoUtu3mmNBfn0JbONmiXnY/ixayIKLPDl8wuKCgqL1+4M5cSe5mHFP4f/6DmZIs9wWry/qKhkzY4wCRUzEHf4KunRK8bUDWC254iFoUev8FZdYTH3Cl+SqhbtNG0UBjgl3n9x6+6zlq0N23nblmwIHG6zEq/w1iHuUlJSBQUF7KuqoAC2OfvIysrKycmxWKx3797xWEhKSoJMeHl54clAuPmYn68fe0qU6HvxAT89ZHFr89O5KS4pdfU8xBnyCESevMFegpHO+OmxR88liCqYyg+YJqzAElE0HWG3asTEVQO/u96b9ka117Gzmr0FvHKeA9kLr9MYnBetcCyFziBmpbY49gt3qg+Zozt8Pl7qrU/cpaWlub9KTU11dnY2NjZGzx2pg1tf0tXDY4S/96fLBoatTBKEAA5/264CneWZqhNw5ILrup9f+emZuX/2mmwzZ2unHpNktW2tZv+zw+f/Yx/PXblnNn0zaL2D8y6eA8WVzRUHTucsviimbKo5ZM7NJL6IC6hkMINCYygZTMdrvhV3y3DIzs7mUXwUd4Qg9NXrriGRnPHpfwZH+j57KRhF2xNwiv0Ok8Z0Xx/wi6YqKirA9abpT/UNjeP5ysXz0Jb90ZyPAyYsZk+GojM5E0Ergy6xapwM1SL4hp+H7CmiuLcWcXdxceG8UHV1/WHgamZmpru7u6GhIYo7wmHe9UTwzYl5pMI+wUrh0Zc+pwpYGeUHOLHfedIZ1YczNgKF/tNAE1++5h32vmxL8Nqd4ZyPf+jZ9xyx0NDUQ2Gg0+L1AcXFpXNXHKTUowuo2UjLyIFqgezhXcB34i70I1UnLC3N2NhYTEwM/oPEc+8pIyMzevTolJQUFPffnI/5+QZHT4tXDnoROhgk6nO4b+zJlKxsQS2vAcvdbsFOL/+TpFhrUzlKvXo6KDvoO+dj1z5THjxh98ZMcdm9y++45+4IIRqDWvkOlk/Iyy+ElgTLaSPeEXzquZMFirvAE57yhh4aJexT1Zne1j9kysVrAl/qE/G3B7Hc46/dJ8vglYTkU/E1DBbasj/axbPqJgqOYQ+szM5lr7swe9m/AxlLJkxdrzF0VsCReP6pmbKycgqNeS0xGW8NFHek9VHy7Zv1hSttA0KrOl58g7qFRAUJSmd6fZBQtpDVtv0vqcnHHe7yPT53hTex3bmXQ+fek4ntqW5e0hrWk513ee6M4LfKodAYN5Oe4W2C4o60Gtbde9A5OFK4UtDZcY4OBfc/evJtfv5vUvxHz94ypm4gtsWVzSh0FicqRdPxb/DZaYv3VHnEdIbH5iAiPeXtZ3r/qd2Hz2+2FcHqD1We2eLD7VHcUdyRnxD9+o1aWIwoe+muoEonPfCvw5E7Hz3+Dasi7so9EQVTYltGyyYrpzmeaocizk9awF6JLCMrt72OHSf989fMdpo2QjRmUPRFfqsoYQUmxk1FcW9hxjqsTc/EAI+8RL1+rRNxXNzvMBGJlOoTJBcY4XT1xm9eLdcSksF3HmazIjD6IlWhmUYfOi3eJ0RjnLl019DMo62GNSc9J7dAQtVCVtumoLCY/8TdlE8G3aO4/77iTqUzTzRXEAM+Z03SA3polKhfENHlQvEJlPYPGXU67mtBCVZOled+9Z5cdzu1wbMrB6g0U2hQ+BXdvxcI01ltNay4Q9aVlZVT5ZmEU89v+ISey8krwAsGxb3FKC0to9CZy/85/HteIl+KilbevtsxMIIY6FI5IB089DCbC9fyS1DQa+DouVt6IxdWLuRiLd9/WrP97iCmO4XGgCeKiuHMH1wTeeYI21V4XlDcUdx5Sf2aJaFisYekccr8T0l5xYHkpxpHjkoeCqF8fykq7BNID4laffs+3jN1k5tXGHbs6hh7TwqNuWitX3P+tM6weXChOrrs4QnbROs3dcbS/XhqUNxR3Hk5eylJWIHluStCUC+C8oqKsFeve0QdlzoUQv3unlN9AiX9DutFHT/49GV5RQXeKvVERMEU2nkmViu2eceCW9CcP600aEavkc54ChAU9/qSeP9FB92JQy2WCcxZf56VszghST08VtoffPPvvecHA8X9gtXDY7bdTy4pL8d7oxHMWnpARInVRs2iz5hFzf/r81cd5KtpSgiKO7+L+4XrD1QMZ0xwXN9Kz/G9jIwJ5y4phkVJ+IFjHkiMbCF8c0hRjohZk3S/qKysNRZthvt+Kp3Js9RiS+GxMahyrS5Gj78XLN7gj+KCoLjztbiv9zqyeENA33GuGkPngjt2LC4xLSOHP7P6paB4+4Mno07Hq4bFtA0IEfMJ5vSYE+MUpf1DlUKjp1y+8SQzSzD6WQxNPdrr2IoomhaXlLZ4Zoytlslq2choWaOsICjufCHuA5lL5q44WNu38uxF+Fj9GYvZkczoDFEl04AjFzjfBkZdbM44YeUVFY8zMjfce2R+/rJm1NGOgRHihw4L+wRRDgZxRJxSqePifsHtA8L1j55advuBAPextNWwPhB0RlLV4jgfDFRVMpg+acFOY8vlKCsIijtfiDu931QVw1m1faswYLqwPIveb9pQi2Vt1a0oNCZ3MLNNe6O5ZwP+Iu/z8n2fvph88Zp+7CnFsCjZgDBJv8PCvsHUg0GcvpT/e+IHg0R8g9r6h8iHRA4+cXbrg8ePM7N+q2v37YcvwgqskpIyeDyLK5snPUxpwczcefCSKs9shmUGEATFvb5QFVjckz546NRjUsJd9gzp4TYru+lPkVK3Wvp9YVX1IbPX74mUVreqz69kF5ecff9xzvVb489eUD8S2zEoXOpQKKgzW7h9AoV8fhButvd9MFjMN1jKP+SP4AitI0eHnzq36k7S8TfvcdgKQWlpWdfeDjJaNrCtP84VhPXOwxZbj0zbZH4bNcuuvafgeUFQ3PlC3I/FJXTsMYlKZ/7R075Wce856Usae6nxpZuD5q/0Np+5UXfEAvj44XM6hc703H1EiM4srai4mfrV9dad8ecuaEUe7xwcDg41SDO7w4TrBSa30y3qFwxeeafgCKWwmMHHz8y9kRD0/GVxBQ45rC+jJ62lyDNnLT1AfIRH78n42wbMJXn5Rc19FZ27BTmhyDPWe0XgeUFQ3Fte3G/dfSqlZgUCvX5XOLTuZbVta9xNTNnsVmqa570H5ucvd488IX0gkLLbV7yyq0TIm1e1Kz3uINB0Cb/D7QNCaaGRA4+esb14de/jZx/zC3G0OIm4ePqt2/1/Mf2rryOVzoCzSTyJD4acO3+1OSKvwuNYRNEUGn/cy7kgSOsWd54YTATp6ekmJibi4uLDhg3LyMioI7HFxd1zJ2i6qfSg6f/cf0RZuJHi6SXh5SsTECLud1iY7W7X0M0NbjjVJ1Bo/6F2/qEd/EKo63Yr7/EXtXXvMHzuzGX78GJqTnqOWLh6Ryjn48Y9kVLqVuLK5kQwaFXDWWbTNxyKaPJB3/eS34gosKznbAVHAU8KIlCeO4+4u7q6cmKourm51ZHYDOL+LDPT98lzm4tX+seclg+NlPUPlfANEfEJoh7k7Sphf/QOIGbxSB8K7Xr4iG7U8dFn4iQmL5P6ew6Pvw1ufllZeVDUJXD29UY5t1G1lFC1cN8YiBdTM7Bwje/GvVFqg2dR6azTF3kDEikMcAKf/Rt7miiLWGXlxu0nTZGNf4PPFBezB1/u8DmuajSLOW0DTX8anh1EkMVdTU0tOZkdN+vx48ewXUdiPcU9J7dAxXBm9YFu73Lzgl6m2F+6anT8jHx4tFxguKRfiIhvkDDxfpJXu4PA4xb3YQt3l+AIjYjYkafj5VfsHOfpW1bZVVJeXjFmsie09Hl+pZu+47uPaTyJbTWtIVd287ZLa1iNnexJlWcJ0Zgem1HcmwP9sa6deztUjkk1q/6tAdN9nIOnlvFceACPsffs2GPSwjU+pOcBHu3w2ICGwuZ9UfNXHmRM23j28t3Q2Ct4dhBBFncpKamCAvYanvAftutIrKe4d5q7XmjXQXGfIBHfYCp7QHcNTjf1YLCob7DUocN/BB9RBeE+FTfn+q3jb97mldY1saWD7kTvw2c5H3f4HIMblWcfkG+eNZiAP/Umf/6auWC1D01/Kk3fceFqX2F5Fs5IbB60TeaBsNL6OuqPc63+LZxBwmEnRtGYzdjcf4Lb13QyQ28/ev729EX2WkPwgIHHvO7fC+wX7sTzgvxe4i4tLV1HIoekpCTIhJeXV4321fYHU/4NpB7w7xgYphQeY3zq3NSrN2Jfvz96474Q+zZmuq0PaESx0zJyqPJM0GhOyh7/k5yhF0R0hcLCYkpN0eJpfacePXtLSs0KfLd2mjZ7/E/BbgvX+OLF1BTMW+ltYrmC84gdOXH1yfjbte2c/Pxdr9HOYkpmgZHsy9ovPI499Uye0UbN4lfyMJC5uJ2mrdqQ2SKKoOnMLr2ndOkzxTc0rkP3ifL9px2PS8DThGC3TIO7ZYDIE9dAxzvqTuJOXL09tHMvhz96TOrca3Ijpp7v8jsu8+PwGE4ISlWjWVPd2E+atx++duphX/1YEQVWG1B2NUtN4zmQseuJyfB/9rIDeDGRzsfUdAqNCXrq4LK7qiXXc9LhmMt1H9VvnOvlW4+IR7jlrH/gKS6iZJaRlde4PPyX9AwyQGUvGsMUUzTVH+sGDTV4flQ++xlg/FriEzxTiOCLu4uLC+fdqaurax2J9Rd3YO2ucE5Qyv1BZ3zCzq/bfcRq9j+b90aJKpk+efG+QWU+Fpew1TvGdt62HzIQEU+0r7WM54IiwMbJC3dA6Gt42Jy8oWQwHVzIW3efrfgn5MGTt+Aejpi4Gi8mcoFn5589J4N3vHidP/G++mNqGpXOSP3SgIm44PKz+8c1rJZsDGpcNqLP/NdzxAIjMw8js6Xw8fLNR6Dy+wJOfat8td56l5NDUNzrknVuqro70tKMjY3FxMTgP6h5HYkNEndAVNEU7quAyAtt1C2JWDNLK+O7y+nYgdQ2qMzttW3BERtq+cMSvsHRl2zmsuWe3n+qsDzzzoOUA8Gn1QbPrn74yfjbf+pNdt8UxOkKAA9Of6wrXkwcFq7x+/UIRB2621HlWaMmrZ3i4qUyaAakzFn+r5xuwxZ7qKioAM8aJFhj6JzGZcPQ1KPnSOezl+6eu8IeOP/i9aeJ83cQX0mpW+4LPIWnGxFMz50sfiruKoNmmjltIl6XQVsY/lvN3grpMaf/A6nduDeq/oOa22pYS6tb8qx8HX78mtn0zexG/fjFoCkiCiwQFMbUDdUPj792v62m9YY9kcTHrJz8cVPW43JRyzYFEhIMTHBcB3X40/6TOug71gUc5M9f2C9FQFXhdLtvDID/vUY1JhhFSMzlxq3vtmitH0WeuXRLzV6/jLbNr5QRQVDc2djN3y6qZA4N4VH2q7+kZxcUVs3Vz8jKBa2X0bL922ZFwr3ny/8JjruSVKOFW3efG5kvW70tVETBdPKiXTzfxpy5STSxB7Hc1+xk9wIpD5phPnNzdTs3bj+V0bI5e/kuJ+X2/RfKhjNqWwr4a3p2aWmZAF9DZy4mMZ02TnHdTf3eXzFr6QE1o1ncVVQfiotL+01YvHlfNGyrGc3kbgx10rMHrVcfMqdxCzRcTUg2YC5pxIGLN/jrjV7ED+sJI4jAivvj5+/aqFps2htNDGXh6bGh0BmVg2cYwgqmmsZza7SwYKUPx/EvK+NdBffE+cTR9mtho/foRTFnb1WOXmfoj6thytXdR68kVS3gQcJJSbz/XIjOmLKo5gE/0hpWPqFxgnoBQU3OXXlQRtuWvQCAPEtYngWJkxbs1Bgye/yUdQ0y9fr9F3CTu/RyAAUHz/1m0jPOV4VFxUJ05sa9kY3L5IMnb3SGzWvEgWMdPBs3HAtBUNzrK+5160t+QVF2bn6fMYtEFE3hhqxxtwmOG8ATb6NmdSjifPVvfULPiSmanb9+Hxz2u49fga/dY8SCkRPXVN/zyYv38Hi4npjMnTh72QGvQydrEXdrL8ENrj3YfBn7mSrP6tDd7vzV+x17sAc1sZw20vpNa69jW9tRvmHnB7F4XelHz94qDHTqoDtRfsA0OR27ZK735PBEd/U8VFRc0lhxf92ucuR7/Un9mslecUjHbpfvCZQJBMW9ZcSdm8CoC1LqVjyOOUhJlz5TDE096nD9Eu89J17VgldOzFnXH+f6t+2qmrp3noGLWlj0g9B4bAqauezA+t1HqjcsJFTMBXgUfJ/RLh4bA0SVzKCB8iU9S0zJ7Oi5W1BkWr+pHWp/+dn97/mgts9SPlLoTNXBM4nE4+cTdf+eL6FiAceKq5hXnxvcaHLyCoUVWb1HLap/r87zlA8SqpbQ1LuegCMdERR3PhD3vPwi0BcqnXUtge1Zewef++/O08DIixQa+x3syfi64vW4evrBbu00rbNy8r9VzmUfZr2i+m4g36/ff+FJ3LQ3SnGgkxCd8TWDdz6ksIJp/wluxFAcwUNj6Jzo0/+1UbMgJnwRLjxFnvlv8Jnuw+fXdlSX3g4g4u7rAjr1mDTceuW63RFEN72K4SxRRdOOPSZCTRJvU8lCVtsWHslzlv/LSbGes/XVuy+17Q8tMy3jOZ67wlEjEBR3vhB3wlOm0NkOeHpm7p+97KGZv+fQSfuFu0ysV9xLfl3HgR6b2QGOqfJMwr9zWrJnpkd9pyaBUkirW8l1n3jv8f/jAcHPXfrvIRExWWGAk+BdPXFX78Gj9PmrT3OWe/cb7wr1RqUz5brbwXP07uNXtRWZPZ5VzRIewKDg3fo6qgxix7oiXodMWbRbUs1SVMmU6LsnkZzcAlFFlpiSqftGdh+6tCZ7tefz1+7XuHNpadmKfw537uWAAoGguPORuIOmg7cOSqE2ZBbcwMSL1kEs958euMv3ODwSwHNsxI8+SH7TRtUSNGvL/mhO4liHdfCoEFZggc/YqUfVDFtH1z1d+giCahQXl0L1gihzd4J17TOlnaZNr1HOz1I+cuad8TB+ynpw2+FweBIMmLD4r76Ocjp2vUY7t9Wwtpy1RUbLVlzZQlzZnNzcwoMH2hPiymZDLJa/+5gmqmQmRGOeuZRUvVmmN3oRFEpM2WzW0v0oEAiKOx+JO8GKrYf/6GkPf+A4iyia1nOgxaSFO5UGTm/Ez6Vl5MCDQX3wLO4FLEdNWkOlMW3nbIcHxp+9JhOJHbpP6tJbEMT9wvUHoipmYj+uzhh58jqFxly1PSw3rwAedTUeqDxoxvJ/gok21gTHDV16T/aonBHWffj8uSu8YSPp0auGjrSpD/AsGWG7aqbHfs2hc6BxIK5ivrjaSJi/bVaBKyDX3RaeW/AQQoFAUNz5Tty3HzxK7z8tOOZy6tcscJ9JfDtXW0MefkXbZF706f84iTT9qcJ05oGgMz1HOBMiuGitH/inmo2dLclXXE98ojZ4lqTqDwqenZu/anvImw9foUJEamkDaRnPufjfA9hop2UDjRto2Xjuao4AdfBDy7YEOSzaPX3J3v1Bp+0X7lz+PRwuB2PL5RpDZv9tuwqKdqLONzQIguLeMuLuuTsCnC/wLqE9Dr5YTrWVe8nXDnkWiHv48WvER4/NQWzZ2sl+I1dYVCKqaKYwcDp7kUI6U72mVQ1aHbsPnRw9aXX1GQP/95Rrmk8Qf+0+1MCL15/Y4q5pbe+8C+qNuy+r6Xj3KS04+pL1nK3wBxvQXLCatZV7h8zsPMjzxj1RqAsIijv/ivv+4NNd+0yB+xm2E+49b4bQ09DS7z58Pmc++vyV3goGTpzJjSBhVHmWwgCnN++/0PsLQtQeaIJ0/t7XVCNt1CzzC/4frjovv3DRGj8Qd85S7DJaNlZztgormC7Z2EwThaJO3ejYYxI8Yo+eu7V0c1D/8Yu/VXbH6wybB4p/6eaj9jp2KAoIijtfi3vz007TpudIZ//vS9a01bR2W+fP3SfQTstmsPmyr+nZHXQn1mGnqLikcy+H0tJy/ixmWOxV+X7T1IzYHTJ3HqTUsScIZUZWLuejiIIpNKE27YsysaoaYNr97/nmMzZ36e3guq6Zzv7J+NtdejnA4yQo6lLkyRssp43fKlcHArn/U8/+xu2n/ca7oSggKO4o7j8g192O3s9J9vu0TGjgz/T4/3ALvZEL23e30xw6Jzu3gEJnWs3aeuH6gxr9xPTMHNjB+/A5/izmEPNlVDpTVMmsxkgm3IBf/4lrrHq3Pg7QuJHv7zTSrmp55ILC4rKycngExpz5r3kyf+ZiEjxghlgsS3qYcurCnRGVOcnNK2yjbgWKv3hDwFCL5SgKCIo7ivsPdOo5idZvqoRKVdAfCRXz4JhL3DvEnr0ZfuJ6eXnF6ElrFQ2cwGkVqzbgb97Kg9Lq7BhPUadu8GcxB7HcV1UuvjZpwY6695TvP417tpeYkpna4NnwSHDf0GLxZsFhp9CYRBf/5ZuPeo9ZBGchLSMH2lJt1Njzk//q64iigKC4o7j/wJ96k+n9ncRVqvQaBDovv+a3uHsDToHPPpCxhGcc4eyl+4mZtMLyrI17+fS1Xjd9x7CjV0GjY87e+tnTzn7l1lBiO/VLJvVnnn4z8PZj2uZ9MSWVi3TefvBSceB0eBh/+JzepbeD8qAZMto2jt9DPiEIijuKexVKBjNALES/67WoomlJLSv9rtkZLqZspjl0DlX+B71TGzwL/H239f6Gph6saRv5sIxlZeWQ5y9p2eLKZpEnf9K2kNO1g6YMsf3qXao8n71GvpaYDA9RYQUW5E1hgFPK29Ts3AJUBATFvWbu37/fp08fCQmJ0aNHZ2dXrbJSPWCTQIo7MMx6BYgFsV1Hl3T48WuSqpbqQ2ZT6AzuYTyMqRuIYfJb9kcvWuvXUqWY4Lhu7GTPGpen9w2La6th/Y297uOmpEev6rYTdeoG8/sjCtzkxsXZaDo+pWZUznFjPnzyBs4FagGC4l4X+vr6u3btysvLg//Lli3jiPvv4LkDf9uuFKIxYKO4pLSOZQyuJiRLqFioGs4CN597sODIiatPXbjzrTJa91S3PS1SBKs5/4gosF+WEjnhAdK71nt67YnziR11Jz1/xR7Svv3gMZr+VL67+m88FFE0PX3hju7fC1ALEBT3upCUlMzPZy+pCP81NTV/N3EfZrNSiM4oL6/Iyy+UUreqbbekhylEMBDw3NuoWRQWlfStjDo0xGLZhevsqZtBUZdMrJcXFZU0c/5zcgsg/6KKZvrjXGOrdalDPsWVzesfVerclbvwMNh8IOavvlOgRCPsVvHhKVMbPOvIiet9x7qgFiAo7nXRq1cvLy8vUPY9e/ZIS0tzxF1WVlZOTo7FYr17906AxX2nz3FhBVZRcUlGVm4d02GepXyk0pkOi3Zt2hsFG/cevxKq7J/pP8Htxu2nsMPGvZEg/aFHrzRz/mPP3GyraSOiwFIfPNveeaflrH84E24B23nbxZTN6m/t8s1HFBrznwOx0IjxPxLPiSvNVwxgLN7hfbzniIWoBQiKe10kJibq6upKSUm5ubmBmnN/lZqa6uzsbGxszOvGJiVBJuCRIBgVSgyS+fw180+9WmdvvvuYxllMsZ2m9QjbVRR5ZnZufs+RC8GpJ/YZxHIHcaznj4IEKxpM/5VsOzjv6jXKWUrNSk7XDvLm6um/YU+kXPeJ3MvgzPTYp/w9BHZ9uJn0DB5aXn4nhGjMLQdiuEf98w+de02Gvz962qMWICju9SIyMtLAwIAnMTs7m+POC6Tn/q0yKERmdt7Tlx/qmIb66Uu6xnfRBFkBJ11UyfTth68aQ2ZzYsuNsFt9+uKdev7olEW7QZH3BZ5uXJ69Q+OE5VkyWrZtNazdNwR2Hz5v875o13WH2qhamE7fROyTmZUn191u9rID9TcLDyooWtfKuBxu6/ybbRpqg5jisruNupXH5iDUAgTF/SeUl5cnJCSoqKhER/+wGlRmZqa7u7uhoaFgi3vHHpPOXb4beORiR91J9dm/m76jhIr5X32nHD+fKKlqcet73G3mtI31n8c0eeEukFGNIY1cbHLp5uC2mjbwgBFRNCUGySzeECCubE6hsaxmb90bcJpYt51KZz5N+dAAcX/0CnLVUXeitIaVksF01rRNfHi+RkxcDUUrKCxGLUBQ3OtCSEiIQqHQaLSdO3dyJwIyMjKjR49OSUkRbHHv0ttBe9j8XqMWDWQuqc/+igOny2rbKA+a+VdfR1FF0y/pVeNHbedtC4q6VB8LwTGX4EEygLkYRKr+bzu52bg30nzmZqo86/73SFVB0RdB0JlTN0xwXN9Ow0ZWi72+uc6w+Q0ym3j/JYXGbN/dDh54bTWt13tF4P2GIK2+W6ahCIy40/tP0x0+v62mVT2XoFI1nPlHT3uz6Zs795pM+R7hD5g0f4fT4p+MhszNK7z78BVz6kZRRbPAyIudelSNO2wo81Z6r9h6WFzFnHP4x9R0xrQNcVfvmVitkFCx0Bu5iEJnNNRswr3nQnSGjJat5tA5HXQnprz9jPcbgqC4t1aUDKZrDJ0DUgiKWZ/9Qfi69XXUHDpXiMYQUfx/4FAN9hSnn8zXX7DyIKgn7LZwtS98FFM2o8ozy8urHg+LN/jfvv+iPnnoOWKhQ03T7sOPXe/Sx0Fc2XyIxbL+DV8usbS0HJ5Y4ioW7btPFFZgZWbn4f2GICjurRX1IbNVDGfKatvUc//uw+cpGcyIPXPrb7vVnXr+v5u+qLiEZ+UZHibO2yGlbtVWwxrE/b877AGUExfu5I4rDS7zjoPH6iHBZYam7pxl6Ll58PTNH3r20hrWOY2dl0/r5yipbDmQsaStpg3ebAiC4t6K0Rk2z8jMw7nSla6X1zxyYW2BmUQVTYtLSt99TNM2nssJ+sHhb5tV0D6YtHDnmMmen1IziEQJFfPC71OfpDWstv579KcZOH/tPjQajsUlVP+qrKycwg4vzmxcV/63ynjZkEm39f54pyEIinvrBsTaxHrFkRPX67m/jLZtbR66XHe7ARMW28zdRpVnvv+UlpGVV1DAHtSR9OjVtYTkcVPWiSub8wx/BN//Sxr7lex276NUOrN6AOjqrNwaAuJ+7vLdGr81sVpRx1Tbn+KxMbDvGJdbd5/hnYYgKO6tm75jXYzMlsaevVlf37a3w4qtITV+JaVqAbLbRs1SUtXywZM39P7TwIlmu+dKpn/0nCyhbH6wWkAPEPcNXpHf2At7rRdWYHXp85N1YNpr2YmrmMFj4OSFmsfUJ794t2kfxhRFEBT3317cZbRswdU9GX+7/ofUFt9VZdBMGR32GEQwuM07dpyDp6iiWUFhMVWBSal8j1o9/LSsjp2oErszZ9bSAy5r/VQM65pQqjdqEbQJRBRYSgbT6/nqFUEQFPffVNwtZm0BX/vclbukWDt5MXHuCu8JjuuDoi+2UbUAcT9zKUlCxXzppiB4ilTfv7S0XFLVAnYeYr5s8/4onvXiucnKzv9Db3KH7hPbaljhbYAgKO4o7j/hZtKztprWF288JPOBMXNLOy2bdpo24InPXXGwS2+H2/dfLtlQc3+62uBZQjSGlLqlf0Q8PAY4s6J46D/eTYjOcFl3qO5o3QiCoLijuLN59OytpJrF9cQnJNocZOpBpbNEFEytZ2+l0Bnc4x2rM3HednElM9D3d5/SuvZxqNF5n7X0AIXGNLFakZ6Ze/fxK7wNEATFHcX9J7x5/0VU0az+CzrWqzVw99lUNy8KjbFudwSVzryWkFzHzvbOOxUHOhFLB4sosIRozOoR+/7Sn9JzpHOjBzgiCILi/tuJ+9f0HFDhizcekGv2/ed0y5lbpizaXbfbDiQ/f3fxv6pOobTMXBPr5TrD5nHvEHHimjCd5Rcej1c/gqC4o7jXl+ycfNPpTRXbOuVN6iCWR8NO8I2HRmZLuVMWrfXT47NwpgiCoLgjDePuwxTFgdNTv2YdCD5rZL709bsvlrO2LMXlyxEExR3FvVWT9OgVhcakyjNNrFZS6Mz5K32EaAzmtI1YMwiC4o7i3rqJOXNTSs3Sacnedto2JtYrxzms+/ApHasFQVDcUdxbPTrD5lnN3iqtYUWhMRat9cMKQRAUdxR3QaD/BLfRk9YeioiX1bYdNWkNVgiCoLg3jPv37/fp00dCQmL06NHZ2VVzI9PT001MTMTFxYcNG5aRkYHi3vwMs15pwHKPOHEtO6eg+urBCIKguP8EfX39Xbt25eXlwf9ly5YRia6uro6OjiDx8N/NzQ3FvflRMpguqWqxYU8kVgWCoLg3BklJyfz8fNiA/5qamkSimppacjJ7UuXjx49hG8W9+TEy8xCiMT58TsOqQBAU98bQq1cvLy8vUPY9e/ZIS0sTiVJSUgUF7Dht8B+2eQ5JSkqCTMBReDKajoqKCk5sVQRBUNwbTGJioq6uLii4m5ubnJxcdXHnKD567giCIK1G3DlERkYaGBgQ2/Xplvn3338P1Qm49ofIAO2gHbSDdn4HO+Hh4SSLe3l5eUJCgoqKSnR0NJHi4uLCeaHq6upK7lMI7aAdtIN20E79aaS4CwkJUSgUGo22c+dOTmJaWpqxsbGYmBj8B4lvnOW7d8mJbYR20A7aQTu/s53mnsSEIAiCNAMo7g0gNzcX7SAIguL+y5kTEmopO/fu3dPR0ZGVlZ06dWpOTg7a4SY+Pr5z5849e/Z8+PChoaFhmzZtjIyMUlJSGpoZQbXDP5dxE9l59+6dsbGxtLQ01NKv1I+A2eFUbGJiYu/eveH66dev3/3791vMDop7jRgYGGzdujU9PX316tV9+vT5+vUr2uHQq1ev4ODgiIiIDh06rFy5Eh4SK1asGDNmTEMzI6h2xMXFJ06cOGrUKG1t7Xbt2gl9p7Xb4RzCZDKdnZ2zs7Pd3d0bUT+CaodCoZSXl8NG9+7diWlAu3btgruspezwi7gL1UJL2YGnJTEFF/D29oa74tOnT2iHQFJSsqCgoLCwEA4kVhbKysqC1kBDMyOodgICAgYMGPD27dtf9FH4zQ7nwPbt23/58gU2MjMzG1E/gmqnW7duCQkJ3ypn/BB3WV5enoSEREvZ4SNxJ8XjJssOtM1v377N+bhjxw5NTU20Q6Crq/vixQvuin39+rWysnJDMyOodoBbt25BO+D69eu/2ADlKzucA8H9J+UmFTA727dvV1FRiYyMdHFx2bNnD+FxQ4OppeyguNdMTEzMuHHjuFM8PT3RDkFUVJS9vT13ipOTU1BQg0P6CaodAmgSDRkyxN/f/xd7F/nHTo1N4V9sXguSHSAiIgIaSeD1g9Otrq6+ZMkSaPy1lB0cLYMgTUVRUZGDg8OvvzriNztIq4CvTzMOPWxFdrBy0A7a4Ss7/CLuOPSwFdnBykE7aIf/7fCLuOPQw1ZkBysH7aAd/rfDL+KOQw9bkR2sHLSDdvjfDr+IOw49bEV2sHLQDtrhfzv8Iu449LAV2cHKQTtoh//t4KAoBEEQAQTFHUEQBMW9yUhPT3d1dVVTU5OWlpaSkoINNze3jIwMtMOHdrBy0A7a4X87/CLuxsbGjo6Ojx8/LqgENuDjsGHD0A4f2sHKQTtoh//t8Iu4i4mJ8UTmg4/i4uJohw/tYOWgHbTD/3b4y3NPTk4mHlawAR9NTEzQDh/awcpBO2iH/+3wi7inpaW5uLioqalJVQIbrq6ujYiyjXaawQ5WDtpBO/xvB0fLIAiCCCC4KiTawVUh0Q7aEUA7uCok2sFVIdEO2sFVIZsMXOCtFdnBykE7aIf/7eCqkGgHV4VEO2gHV4VsMnCBt1ZkBysH7aAd/reDq0KiHVwVEu2gHVwVEkEQBGkN8Iu4a2lprVix4v79+2iH/+1g5aAdtMP/dvhF3G/evOni4qKoqKimpubh4XHnzh20w7d2sHLQDtrhfzt81y2TmJi4ZMkSVVVVJSUlNze3W7duoR2+tYOVg3bQDt/a4d8+97t37y5btkxTUxPt8L8drBy0g3b4zQ6+UEXIgaxp1lgurB8sFynwi7jLyMjMmDEjISHhF+2QFcSk5soSEmopC7GxsR07duzZs+eDBw+MjIwkJSV79eoFrbYWKRdp06O/HwIF6d27d5s2bfr169eI90hZWVkeHh4aGhpw0tu3b29gYBATE9OIeiCrXGSddH67KUivn3fv3hkbG0OuDA0NU1JSWuqmIKtc8fHxnTt3hvw8fPgQSgTXM+SqEeUi677gF3GH8qxbt05ZWVlXV3fnzp2NWN+SgKwgJmTdpeLi4hMnThw1apS2tna7du2EvtNQO3BDHq8ExGvPnj35+fm7du2CS7lFykXW9GgKhVJeXg4b3bt39/LyIgoFBhtqB6oXDoTDd+/eDbIVGRmpoqICBhtqh6xykXXS+e2mIG1a/PdDmEyms7Nzdna2u7v7mDFjWuqmIKtc8NPBwcEREREdOnRYuXIlPCdWrFjRiHKRdV/wkbjD/4qKCnj62drawlPU0tLy7NmzDbVDWhCTWmionYCAgAEDBrx9+/YX3RwoV3FxcVFREViA+xNS4JSDq9Ii5SJrenS3bt0ItxTcScJgXl6ehIREQ+3AIZzDwRRsgFk6nd5QO2SVi6yTzm83BWnT4r8fAqL85csX2MjMzITStdRNQVa54KchG4WFhXAsPLGINmUjykXWfcFf4s4BTjY8svT09BrnpJAQxKSmU9u4u/TWrVvwSL9+/fqv3Ofq6uonK4H7Yd++fVA0cFUaUT+klIus6dHbt28HFxscbRcXF47nBQ5vQ+2AU0N47vAfnFxIAccH3J+G2iGrXGSddH67KUibFv/9EGjW/MrNRdZNQVa54Np78eIFd1lev34NDa+Wui/4VNwbDWlBTMgTdwAcgSFDhvj7+/9inztcPffv3zcyMoLHOFyRjRhiRUq5yJoeDUAbFpxc8G7gZMG9umTJEnB2GmoE6kRfX5+ny7UFp32TddL57aYgbVp8TU3GRtgh66Ygq1xRUVH29vbcKU5OTkFBQS11X+BomWYCGo8ODg5k3a4InnQEQXFHEARBcW8h+G0II1n54Tc7pNQPVg6WC887/5eLX8Sd34YwkpUffrNDSv1g5WC58Lzzf7n4Rdz5bQgjWfnhNzuk1A9WDpYLz3srKBdfee78M4SRrPzwmx1S6gcrB8uF570VlItPxJ3fhjCSlR9+s0NK/WDlYLnwvLeCcn1DEARBBA6MxIR2sFBoB+1gJKYmA4OqtCI7WDloB+3wvx2MxIR2MBIT2kE7AmgHIzGhHYzEhHbQjgDawReqCIIgAghfi3sLzgAmK7gPv+WHlOA1ZEUIIiuSDln5IcsOaZF0SLLD4RcjH5EVaYis/Py6XDRRuX4xP4K2/ABZtUPWzF2ygvvwW35ICV5DVoQgsiLpkJUfsuyQFUmHtIg8JEU+IivSEFn5ISviFVnlIis/grb8AL/NACYruA8f5ufXg9eQGCGIrPBSpOSHLDtkRdIhLSIPSZGPyIo0RFZ+yIp4RVa5SAy7JlDLD/DbDGCygvvwW35ICV5DVoSgJgov1ej8kGWHrEg6pEXkISnyEVmRhsjKzzeSIl6RVS6y8iNoyw/w2wxgsoL78Ft+SAleQ1b0iSYNL9WcnaTVISWSDll2yIp8RFakIbLyQ/DrEa9IjKBESn5w+QEEQRA2/Bbxik/yg+KOkENubi6WC8uF5eIfMBJT09oha5QVX9XPvXv3dHR0ZGVlp06dmpOT0+jK4beTjuXCcvFDucgSDYzE1LR2yBplxVf1Y2BgsHXrVrglVq9e3adPn69fv35r0XGrZJ0sLBeWix/KRdqQUz4Rd34LqkKWHbJGWfFV/YArQYzMA7y9vbW1tT99+tSC41bJOllYLiwXP5SLtCGnfOW5809QFbLskDXKiq/qBxqMt2/f5nzcsWOHpqZmC45bJetkYbmwXPxQLtKGnPKJuPNbUBWy7JA1yoqv6icmJmbcuHHcKZ6eni04TpSsk4XlwnLxQ7lIG3L6DUEQBBE4UNwRBEFQ3BEEQRAUdwRBEATFHUEQBEFxRxAEQX5zcRdCEARp1KwiFHd+F3d8kiMIguKOZxRBEJQCFHc8owiCoBSguOMZRRAEpQDFHc8oggj4LdBs2UNxxyu7ZiM1vnavbpz7K4IOHTqMGTPm2bNnte0gLS1tbGz8+PFjjpHjx49ra2uLiYnBf9iung0em9VRUVFRVVX9aXHqKPKnT58mTpzYuXPndu3amZiYnDt37qdV8e+//3JbOHnyJM9PVM8V7NCvX786zlfdBak/8fHxI0aMgLJ06dLF0dExLS2NSK+oqHBzc2tfyZIlS+Bj3ek1ViOcjvHjx3OCKtRxZn+R/fv3W1hYVE83NzfnqXyyboE6rnCy7sSfGuTZgfQMoLj/7uLe0EufswE6snz58gEDBtS2Q3Z2tqenZ+/evYmPd+/e7dSp09GjRyH92LFjsH3v3r26bfJw7do1jUqIWOyNq5nhw4cvWrTo8+fPkI2zZ8+CSP20Kvr06VNWVsZJGTp0KPfONeYKdgDNDQ0NrTFX9SxIfTA0NIyNjf369Wtqaur06dM5ARBALnv16pVSCWx4e3vXnV5jBYLZxYsXDxo0qO4z++sUFhbCw+nVq1fcifCxa9eu8FXziHvz36F8GAYdxR3FvYqcnBxJSck6dsjNzZWQkCC2wTXbs2cP5ysvLy9LS8u6bfLg5OS0YcOG9evXg4o1umakpKRqDEpZR1XAwyAwMJDT+JgxYwb3zjXmCnZ48OAB+ObFxcXV7dezIA09y1B14MIT2/CAhBYGp6lhYGBQd3ptPwo6DjVW95klhVWrVi1YsIA7Zf78+WvWrIGNp0+fmpqaysnJycjIMJlMIj4Rd36KiopgZ2iN/fnnn7ABHzk7wNOrW7duFAql/lc4nLJZs2bBzykrK+/du7e25mz19NoOrDH/NbYRwQGCY7mbWUpKSuAD1VZAFHcU9yYR9/T09GXLlunr69e2A2gNSBjH71NQUHj79i3HIGwrKirWbZMbuKDh9nhXSYcOHXiu7/rXjJGR0dy5c58/f17/qgAnV0dHh7jlIG/JycncslJjrogdpk2btm3btupKVM+CNPQsx8TEgCNPbIPKc0Twy5cvnKg3taXX4blzHgC1nVlSgN/6448/srKyiI+wAR+JXiZdXd34+PiCggJInDNnztSpU3nyA629YcOGEVUK7aoVK1ZwdpgwYcKHDx8adIWvXLkSrL1//56wVn9xr+3An+af+yM0p+Li4oiUc+fOEc2j2gqI4i7g4p6UlnHo2ct6/sHONfauNqLPHeBuSte4g7S0NCeyjLi4OLeQwTbH9avNJjdhYWHDhw8ntuFCDw8Pb5wgfv78GVzvv/76C9woGxsbzp1fd1WMHz/+yJEjR48eHTlyJPdP1JYrYgf4LXl5+czMzPoc8ovifufOHXBRk5KSiI9UKrWkpITYhg1hYeG602u8KuAhNHbsWCKGTh1nlpukhymHIuLr+Qc7cx8L52Xz5s3E9qZNm8ALrm4fWhJQTJ7KAff20aNHxDY0mDghfmCH169fN9R9gcO5rdVf3Gs78Kf55/4ILVrO6wdzc3OisVtbAVHcBVzcY16/nXzpej3/YOf6XBYiIiKc/gSivSkqKsp9CLix4PyC7xYVFVXbtQ6uytatWwcPHlxPz726TW5Gjx7NCd0SGBhYR3Tdel7rqampzs7OnOzV3YgBH0pPTw+8qtOnT3PvXFuuODt4enq6uLjU55C6H7p1F+rChQsgGZcuXeKkkOK515bOc2Z/aD2cuTnZeVc9/2Bn7mOfPXtGp9NLKoENTusqISHB2Ni4ffv2RD1wHkic/ICXwOmahw1up6HGN8Z1izuPtfqLe20H/jT/3B/BFYBz9KUS2CA8g9oKiOKO3TINNqKiosJ52/mt8l2omppa9UPevHnTuXNnaKTX1ueel5fH6UDnuCGcPneOh1KbTW53G5433EoHHyHxF2sGfqXGDuUarWlWQogFxzGvLVfcOqiqqgr+408PaXRZQkNDu3btevPmD0JJVp97bencZ5ZEGAwGPPngmcdisTiJ4Kj6+/unp6eXlZVlZGRUv9Lq8NzrX7HcDjhnINDDhw+5tZsTvZo7bvVPD6wt/zxvAjjp1tbWW7ZsgUYMtCzrLiCKO4p7g42sWbPG0NAQLlBwE+A/bK9bt67GQ8zMzPbv31+b575jxw5weDn9Bp06dTp27Bi0TI8fPw7bnD6E2mxyAD9x8uTJ3CkODg6c7uwG1Qz4UGfPngWHCBzYJUuWGBkZNfT1AyexjlxxHwVSBXfpTw9p3FkGg+DkVh+VuG/fvhpHxdSW3lDPnfvMksi1a9fAbM+ePbnHEcHDPjo6uqio6OXLl6amptWvtKVLl3K6pOH8Llu27FfEffny5SNGjHhfCZjlpMODcPXq1fBUg6obP3589WzUdmBt+YdbgPvEcdKhmaiurg7uFKfzvbYCorijuNdlpMa2P7SLQd/BfwdvBf6vXbu2tLS0xt89c+YMaESNfe7g2cH9AF4/Z+fY2FgtLS1RUVH4f/To0drKwrHJQVdX9+LFi9wp8LFHjx51F6fGIsOdY2Ji0rZtW7i14E6DhkJDXz9wEuvIFfdR4Ozr6+v/9JDGneXq2SbGAsGPurq6ylay+H/t2rENgzAURdGekiZtxrCYiIaaPRiBHbxfnigQgjhKkSbJuRX6EsjometvYJ6PP2A8rb8p91ayHyR7i2EYjpVaa2SXaZNlbFmWazRpQaZpum3kYH+D8Vrup6yPX7zHcez7Pv1y1sK9npa5lNJ1XTZw67peh9E6sTX+LMxJ4XqdhHLf2NNp3SC5kzuAn33QyN2cA0Du5G7OASB3cpcoACogd4kCoAJyJ3cA5P4/iQIAuQMAvpgH7cmOPgwOy/AAAAAASUVORK5CYII=</iic-com:ContenidoFicheroAdjunto>
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<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-80453756_ia" unitRef="euro">204.6427</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-80453756_ipy" unitRef="euro">186.1315</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-80453756_ipy2" unitRef="euro">171.2132</iic-com:ValorLiquidativo>
<iic-com:ValorLiquidativo decimals="4" contextRef="FIM_S12026_V-80453756_ipy3" unitRef="euro">157.0723</iic-com:ValorLiquidativo>
<iic-com-fon:ComisionesAplicadas>
<iic-com-fon:ComisionGestion>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-80453756_da" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com:ComisionGestionCobradaPatrimonio decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.00</iic-com:ComisionGestionCobradaPatrimonio>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-80453756_da" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.00</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:XCode_BaseCalculoComisionGestion_01 contextRef="FIM_S12026_V-80453756_daa">01</iic-com-fon:XCode_BaseCalculoComisionGestion_01>
</iic-com-fon:ComisionGestion>
<iic-com-fon:ComisionDepositario>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-80453756_da" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_S12026_V-80453756_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_S12026_V-80453756_daa" unitRef="pure">9.95</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">9.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">0.73</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">2.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">1.77</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">8.71</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">9.00</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">6.32</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">10.48</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">-0.92</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">-1.23</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_S12026_V-80453756_dly3" unitRef="pure">-2.78</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-80453756_daq">2026-06-05</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-80453756_dpy">2026-03-20</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_S12026_V-80453756_dly3">2025-04-04</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">2.11</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">2.11</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_S12026_V-80453756_dly3" unitRef="pure">1.88</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-80453756_daq">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-80453756_dpy">2026-04-08</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_S12026_V-80453756_dly3">2023-11-02</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_S12026_V-80453756_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">7.72</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">7.97</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">7.91</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">4.20</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">3.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">7.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">5.75</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">7.77</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">7.02</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">19.14</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">18.63</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.10</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">0.02</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_S12026_V-80453756_da">EURIBOR A 1 SEMANA + 200 PB</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.15</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">0.16</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">0.14</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">0.18</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">0.17</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">0.01</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">0.03</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">0.05</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">4.33</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">4.33</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">4.16</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">4.33</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">4.89</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">4.33</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">8.84</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">9.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">8.67</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_daa" unitRef="pure">0.39</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_daq" unitRef="pure">0.20</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpq" unitRef="pure">0.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpq2" unitRef="pure">0.19</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpq3" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpy" unitRef="pure">0.85</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpy2" unitRef="pure">0.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpy3" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_S12026_V-80453756_dpy5" unitRef="pure">0.00</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_S12026_V-80453756_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-80453756_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_S12026_V-80453756_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-80453756_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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FGoVDwDgAQZWD3Xi7aSW+zcLn5+BFlrFizFZFsXwAMnoCAgBEjRqxcuTI5OXnUqFFEGQw6NpK0fI3+XE6UsWI9ER7N9gXA4HF2dl6zZs3y5cuFQBMYGEiUwaBzz9pMb7Nw3RGlIspYsR6LjNNFmVOnTvEmANgsogzM4pKRTW+zfA37+etEGavNVYpN1EWZo0eP8iYAc3R2du48cDAuJ1eZk3vg2LEu79PU1PT222+PGjXKxcXlyy+//LEf3+quu+4y/7Hbt2//zW9+Izxk7Nixf/zjH+vq6gweuGPHjnHjxrm5ue3cuVN7y9atWydMmNDe3t51ODCivb22tvatt95ydXUdOXKk8Izbtm0zuP8999zz6quvVlVV6f804YkmTpxo8PN/9atfGdxi+iFEGfQ789LbrFEuv1xAlLHaxfBxKl2UKS4u5k0APWppaZGsXTc2IVl7CP1PQnLYhmzjrODt7e3l5VVfXy8EDk9Pz+TkZOMfpVarV6xYYXx7d4/99a9/vXHjxosXL169etXf3/+5554zeOCUKVPy8/Nzc3OnTp0qfNvR0TF58mTh227f82/rOh7MmTNn+fLlwrM3NzcXFRXpnkh3/4aGho8//viZZ57RPeTf//73pJv27t2r//Off/75rKysLp+xy4cQZUCUsc+Zv7MXE2WsVc7KHxf8LSws5E0APQpZlzk0Kc1g2eikHMO4cM899+iWkBYygX7X15kxY8aFCxeMbzfnsUKiGj58uMGNd9xxhxCqvvvuu2HDhgnfRkVFeXh4mHrP7ybK3HnnncLPN31/IeUId9N9++677wYGBspksiVLlujf/8SJExMnTtRFPf2f0OVDiDLol+qWFhqbdT7jmPsBUcZqG0eo0nVRJicnh/cBmNba2jo3Mdn4QHp3TYpxHPnmm2+0Xwu5xNnZ2eAOubm5ixYt6vJZenzst99+K4SAl156yeD2yZMnF9w0derUxsbGMWPGlJWV9SHKzJo1669//WtlZWV399eelXn66ae13wrhadSoUedvEn554Vv9+//5z3/WLXag+wndPYQoA6KMfa6S5+1LlLFifer/w94FqampvA+gh/fJ6mr32ETjo8gjIbmpqUn/nm+99dabb75Zf9OCBQucnJyMT8l0t12G6cdqZ6sIMcU4amzbts3tph07drz//vs+Pj7aW8aNG7dr164uo0yXc2Xq6uqWLl16//33/+xnPxN+gYsXLxrcX0ghL7/88unTp7W3b9iwYc6cOdqvPTw8srOz9YOL8NMeeOAB7euje4ruHkKUQb8cuXyFrmad6RrLpUQZK9YyqVQbZRITE3kfgGmNjY2zE9YYH0ULk1I6OjoM7imEgLvvvvvee+9dvXq1q6ur/p8WFBS88sorJp7FxGO1H+58+eWXM2fO7O4nlJWVCVlH+DmTJ0/Ov+mRRx4x/6yMjpClPvzww2effdb0/V988cWMjAzt12vXrtWdLtLdXyqVamcF6W7p7iFEGfTLrkt1dDXr7Ci5OpIoYwvbMEVERPA+gB75pWcMUaXrH0JDk9LC/6428ZDY2Fghmujf8uSTT5aUlJjzdMaP1aUZ/akqBjw8PKKjo/9rNHumt1FGcPXqVd0TdXn/uro6Jycn/VM7wrfaq6t0929ra5s4ceLZs2d152m6ewhRBkQZ+5yukZhKlLFieQcGa6OMRCLhfQA9qqv/xmdNyrDENN2c309S0lpbWw3u9uabb1ZWVl65cmX9+vXjxo3TX7Vo27ZtTz31lIlU0d1j582bV1paqtFozp075+Pj092ZjJycnClTpmjPEunPnjE/yjz33HNFRUVNTU0NDQ2+vr6zZs0ycf+wsDBvb2/9WxYtWqSdHKN//7Vr1wqZTHuLiYcQZdAvqRVn6GpWmy6z+FNeBKtHGUF3y28A+oQwkf7PQklWtmzD3/++Y4fBR0u6zv3QQw8NHz58zpw5Qv7Q/yMhGRjPMTfo+l0+Ni8v7/HHH//pT38q5JslS5Y0NjYaP69wDE+YMEEIIrrYpJs902WU6XKujPAo7QI2o0ePfv3113ULYXcZZR599FGDhQyEb3/xi18Y3P/GjRszZszQ3mLiIUQZEGXstcauDORFsIUoYzBzE7AYcz7rcfSXiJcAPYooO0lXs1aNDI7lRbBWLZYFsQ0TQJQBZ2Uoyu6vYBJUV1fzVgAQZUCUoSiiDACiDCxOXV1DV6OIMrwVAEQZ2CsuxqaIMufPn+etACDKgChDUfYaZbiCCSDKwI6dbGqmq1FEGd4KAKIM7BXbSVJEGaIMQJSBHTv/bStdjXLAWuXvT5RBr3R2dhYW7YqKT4tLWvuvkn29euzOnTuff/75kSNHjh079k9/+tPly5eN73Pjxo2PPvro7pt8fX2Fb3/o5be66667DB64Y8eOcePGubm5Cc+ivWXr1q0TJkzobhlr43X59G/Jz8+fMmXK0KFDhf/m5eWZ8yj9L7Q7K913332enp5HjhzRv3OXSwzf1hWiDHqfeWlslOOVnx6iDHrU3Nz8mUQx+tE/3DZurlDuv3o7MCze/C0vZs6cmZub29DQUF9fv2TJki73UVIqldOmTau6SfgiKSnJ+D5qtVq717Q+IXMI+UP4+dodlzo6OiZPnix82+17fveh5OjRo6NHjxYSjPD/u2XLFuFrXRwxM8oI/7127VplZaVMJnN2dj58+HB3D++Sv7//Z599RpQBUYaieqhhiWlEGfRKcHiCk/s8bY7R1vCJ8xNTMvvwo65evTpy5Ejj25988smCggLt18IXTz/9tPF9ZsyYceHCBYMbDfbBjoqK8vDwMPWe330o8fT0jI2N1d0eExMj3NLbKKMTGBj4u9/9zvwok5mZ+cYbb+hORxFl0AsuGdn0Nsqhakz8GqIMenVK5oU3PtTPMdpa5OPX2dnZ25+Wk5Mzc+ZM49uFfNPQ0KD9+ptvvnF2dja4Q25u7qJFi4wfqL8PdmNj45gxY8rKyvoWZdzd3c+dO6e7Xfj6wQcf7HOUOX36tIuLi5lRpqSkZPbs2RqNxvBZOP5gDveszfQ2yqHq4RilfpTpcotjQKe6utp9xkLjKOMxf1lvc3Bpaambm5v+JBKdIUOGXLt2Tfu18MXtt99ufEqmvLzc+IH6+2C///77Pj4+2lvGjRu3a9euXkWZO+6447vvvtPdLnwt3NLnKNPW1ubk5KT7IxMTYoTQ8/jjj9fX13fx23L8wRxTN26ht1EOVdMjYvWjDG8CsMxZGSFYCAlj9+7dXf6p6bMyBQUFr7zyiumfX1ZWNmbMmMbGxsmTJ+ff9Mgjj/TzrIyrq6v2ayGU6M8NEr7+yU9+0uNZmdGjR/d4VubKlStCSvvPf/7T9Tkkjj+YY+62Ynob5VDlERahyzFBQUG8CaBHkqCoIQ/cMldm2M9fj4xNNv8nZGVl3XfffQcOHOjuDqbnygh/WlJSYvopPDw8oqOj/2s0e8b8KGM8V+b111/Xfj1hwoRjx47p/ujo0aMPP/yw6Sgjk8nmzZtnOspcu3Ztzpw527Zt6/bjMA4+mMP3UCm9jXKoei1ErosycXFxvAmgR998882KVcHDJ87X5ph7HvnDl6sjWltbzXx4WFjY+PHjjT8e0m/w8fHx3V3BJHT6p556yvRT5OTkTJkyRftpqf7smV5FmSNHjowePXrLli3Nzc35+fnC17rsJZFIZs6cWVZWptFohP8KX69evbrLKCP8DqdPnxZyzKhRo0pLS01HGW9v78TERBP/X0QZmEX1dSW9jXKo8g4M1kWZzMxM3gRgjvb29swNObIwZVB44ua8f/bqoyXjmSItLS0GDf7GjRsrV650vunjjz/Wv5Bn1qxZQlIx/btNmDChqKhIF310s2d6/GUMfo3c3FwhCd1+++3CjfpXdF+7dk1IM8KzDBs2TPhvQECAbpKZwSIxwmPHjh3r6empfxaHdWUwuPbU1dPbKIdd6lf4pydvArAWM1dbsYq5c+fKZDLrv0QcJTBHg+Y7ehvlsOvj9Tj/AHBMZ86ccXFxuXTpElEG9sE5fQPtjXKQGpmQoh9ljh8/zjsAYLsnrngJYKbpOQV0OMpBanxskn6Uqa6u5h0AIMrA7nnt3EOHoxykpkbFs9QvQJSB2PiVHqPDUQ5SsxWRrI8HEGUgNllnztLhKAephXpXYisUCoY/QJSBGBxquEyHoxykfCUSXZRJTk5m+ANEGYhBU3s7HY5yhHJR3rIntlqtZvgDRBmIxCR1Ln2OEn09FhmnH2WKi4sZ+wBRBiKxtOQAfY4Sfb0YqtCPMqdPn2bsA0QZiAQzfylHqKWrA/WjjEajYewDRBmIRG1bG32OEncNTUr7ws9fl2NiYmIY+ABRBqLCdBnKodb5Nb3VMACiDOwP02UocddT4dH6UebgwYOMeoAoA1Fhugwl7vIKCtGPMrW1tYx6gCgDUWG6DCXu+jBAqssxMpmss7OTUQ8QZSA2TJehxFqjlMn6p2RY5xcgykCcmC5DibVmKaL0o0xRURHjHSDKQISYLkM5yIoyp06dYrwDRBmIENNlKFHWyIQUv1s1Nzcz3gGiDMRpek4BnY8SWT1x62XYUVFRjHSAKAPRiig7SeejRFbvBAbpR5mdO3cy0gGiDESrtq3NKTmD5keJpkYkpBp8usSKMgBRBiLnUbCd/keJpqZFxurnGIVCwRgHiDIQuYzTVfQ/SjT1dmCwfpQpLCxkjANEGYhcy7WOYSmZtEBKBDU8MVV/N2xBTU0NYxwgykD8FhaX0AUpEdSjUXH6OUYulzO6AaIMHEL+uQt0QUoEteDWLSTz8vIY3QBRBg6ho/OGS0Y2jZCy63JWphh8ulRVVcXoBogycBTL9h2iF1J2Xb+VR+jnmJCQEHbDBogycCD76hvohZT9llNSuq9Eoh9lNm3axLgGiDJwLJPUuXREyk5rekSswcp4FRUVDGqAKAPHojxZQUek7LTeWy3TzzERERF8ugQQZeBwNNevu65T0xQpu6uHYhINTsns3buXEQ0QZeCI5MfL6YuU3ZXXrddgS6VSjUbDcAaIMnBETe3tzukbaI2UHdUoZbLBKZn8/HzGMkCUgePyKz1Gd6TsqF6QhxtEmfr6egYyQJSB46pta2NLJspeamhSmsE12Onp6YxigCgDR8dyeZS91BPh0QanZE6dOsUQBogycHTVLS1OyRm0Scr2l8VbERCgn2OioqIYvwBRBvie9+69dErKxmu2ItLglMz+/fsZvABRBvjeyaZmOiVlyzUiIfVT/1tmychkMq7BBogywI/mbiumX1I2Wy+HKgxOyRQWFjJsAaIM8KPK5qtcykTZ7FoyX/j5GyyL19LSwrAFiDLALVYdPkrXpGx/eV9BcXExAxYgygCGNNevu2dtpnFSNlXusYY7Lsnl8vb2dgYsQJQBuqCurqF3UjZVi2VBBlHm8OHDDFWAKAN0y6NgO+2TspGaGhVvkGOioqI6OzsZpwBRBujWyaZmVsyjbKGGqNI/kK5meV+AKAP0mu+hUvooZfV6JjzKIMekpqYyPAGiDNCzlmsdbus30kopK5ZrvGqVv79BlDl//jzDEyDKAGbJOnOWbkpZ8aOlpasDDXKMWq1mYAJEGaAXntmylZ5K2ch2SxKJpLGxkVEJEGWAXqhsvjoibT1tlbL8R0sGa/sKtm/fzpAEiDJAr/ExE2XhckpK95HKDHKMUqns6OhgPAJEGaAvvHfvpb9SFqvfyiOMP1qqra1lJAJEGaCPWq51TMjOocVSFii3uCTjj5bYbgkgygD9deTylTuS19FoqUGtoUlpxgviKZVK1vYFiDLAAIgoO0mvpQa1XgxVGOQYqVTa0NDA6AOIMsDAmLutmHZLDVJNilb6Gdm7dy/jDiDKAAOmQfPd/Zlqmi41GFdff+ovMcgxKpWKj5YAogwwwHZdqmOnSWpga0RC6jKp1CDHyGQyFsQDiDLAoPArPUb3pQZwg4J3AoOMP1o6ePAgYw0gygCDZWFxCT2YGpCaGxJmnGOysrIYZQBRBhhEHZ03fs32TFS/64nwaOMco1Qq29vbGWUAUQYYXC3XOiZv2EQzpvpcE2ISjFfDk8vlTU1NjC+AKANYQm1bm2sqm01SfSkX5RpficR4g4KamhpGFkCUASznZFPznWu4oInqXQ1LTDPeMFJw9OhRxhRAlAEsbfel2p/Qnqne7E7Q5SVLhYWFjCaAKANYR1blmSGqdJo01ecck5GRwWp4AFEGsKbgr47Sp6m+5ZiYmBiNRsMgAogygJW9z2IzVO9zTFBQEBtGAkQZwFas2LWHnk2Zn2NkMhmXLAFEGcC2fLKD3bMpcgwAogzsmXTrdmYBU6a3WCLHACDKwKZ9npPnlESaIcekewaHkmMAEGVgl2K2Fg1NSqOdO/LnSuQYAEQZ2LeEnbtGJKTS1B2whL/3d2WB5BgARBnYvS2HviLNOFrdF6daERBgnGPYYgkAUQZ2qbD0yOiEZBq8g9TUqPhP/SVd5pjy8nKGAwCiDOzSiTNnJsUl0uZFX7MVkX5dkclk5BgARBnYt5qampdi4rlIW8STfOcHy7vMMXK5/OLFiwwBAEQZ2L2GhoYlEVFMnXGcSb6CxMTElpYWDn4ARBmIRGNjoyw2dnxsEu1f9JN8BWq1ur29ncMeAFEGoqLRaNauy3wiPJoQIIKaFhnb5SRfQXFxMUc7AKIMRKukpMQrNIw19Oy3RiakLAgK6W6Sb1lZGQc5AKIMRK6qqspXET4mfg2xwO5qcnT8R5IAJvkCIMrA0bW0tCQkJz8VHs2VTfZSwxK73o6ASb4AiDJwUJ2dnYWFhUtXB7rFMRfY1uvhGOWHAdLuckxeXh6TfAEQZeCgysvLpbLAF+ThzJ6x2WVjXg0N6y7EKBSKiooKDmMARBk4tMbGxri4OOEf/cI//YkONlXusYnLpN2ejMnOzm5tbeUABkCUAf7b0dFRVFQkkUg8g0NHJqSQIWxh7TsTJ2OCgoLYjgAAUQYwVFtbq1KpfCWS6RGxhAkrfqI0WxG5yt+/uxyTmZnZ3NzM4QqAKAN0obOzc//+/TKZbLEsyD2WfSgtWkNU6dMiY7tbwFe7bExpaSlHKQCiDNAD4R/9wj/9hd65ICjENV5FyLDMNUo+Uplf91JTU5uamjg4ARBlAHOVl5crFAqhiXoRaAazhNfWOzDYRIiRy+WcjAFAlAH6QqPR5OfnaxsqgWbAy1mZ8lqI3ESIkclkxcXFHR0dHIoAiDJA350/fz41NZVAM7CbWgshxsTcXolEkpeXxwK+AIgywICpqKhQKpXaRusZHOqiZAunvkzsnRoVv1gW5GdSZmZmQ0MDhxwAogww8E6dOqULNN6BwY9GxTklsYtTzzU8MfWZ8CgTmw9oCa9tdXU1hxkAogxguUDjK5G8GKpgn20Ts3pfDQ0z8VmSVkRExPHjxzm0ABBlAOsEGsG7ssDpEbHs5aT7LGlStPJtk5cm6Ta1FkIMc3sBEGUA6ygvL4+JidE15k/9Ja+GhjnsbttOSd8nmNdC5L4SiekEI5FI1Gr1+fPnOYQAEGUA66uurt60aZNUb+/D91bLnguLHB+bNEQl/sk0Q5PSHo2K8wwOFZJcj6dhQkJCtm/fzuYDAIgygM3RaDQHDx6Mi4vT79y+Esn8YPljkXEjElLFN5l3WmTsgqCQHqfC6Gb1lpaW8lkSAKIMYOsuXryYn58vkxmuxP+uLNDeT9UIv7lrvGpGRMzbgcFf+JmVYCQSSVZWVlVVFQcGAKIMYE/a29tLS0tVKpVxd9eeqpkWGSvEAtuPNSMTUiZHx78gD38nMMjMEzACqVQqJJjjx49rNBoOBgBEGcCO1dfX/+tf/0pOTpZ0NRn2Cz//pasDXwuRPxUePSEmYXhiqi3MfXGPTRR+H6+gEBNbVXe328CmTZvKy8uFJMdfPQCiDCAqGo2mrKwsJydHLje199BHkoAFQSG/lUdMjYofE79mUCfZjExIcYtLEp5ICC4vyMOF7CLkKr/eCwkJycvLq6ioYCoMAKIM4BAuXrxo4lSNsRUBAT5SmXdg8Pxg+cuhitmKyOkRsUIEcY9NdFGucVam6Eq4pct6LDJuRkSMR1jEayHydwKDlkmlfv0j/OZKpbKgoKCqqqqzs5O/UwBEGcBxT9Xk5eUJscDMWGNFCoUiOzt7//79NTU1nIABQJQBcIvOzs7a2trjx48XFRVlZGSEhIRYPbvIZLLU1FTh9zl16hRbVQMgygDondbW1oqKir1796rV6ri4ONOTbPp/xkWlUglPJASX/fv3C9lFyFX8FQAgygAYYC0tLQ0NDdXV1WVlZYcPHy4uLs7PzxciSGpqakxMTISe1G7k5OQUFBSUlJQcP368pqamqamJVxUAUQYAAIAoAwAAQJQBAAAgygAAAKIMAAAAUQYAAIAoAwAAiDIAAABEGQAAAKIMAAAAUQYAABBlAAAAiDIAAABEGQAAAKIMAAAgygAAABBlAAAAiDIAAIAoAwAAQJQBAAAgygAAABBlAAAAUQYAAIAoAwAAQJQBAAAgygAAAKIMAAAAUQYAAIAoAwAAiDIAAABEGQAAAKIMAAAAUQYAAIjS/wd+ecXTvo4+qgAAAABJRU5ErkJggg==</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_S12026_V-80453756_da">Distribucion3.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
</iic-com:FicheroAdjunto>
</iic-com:DistribucionInversionesFinancieras>
<iic-com:OperativaDerivadosPosiciones>
</iic-com:OperativaDerivadosPosiciones>
</iic-fim:InversionesFinancierasFIM>
<iic-fim:HechosRelevantesFIM>
<iic-com-fon:HechoRelevanteSuspensionSuscripciones contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteSuspensionSuscripciones>
<iic-com-fon:HechoRelevanteReanudacionSuscripciones contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteReanudacionSuscripciones>
<iic-com-fon:HechoRelevanteReembolsoPatrimonio contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteReembolsoPatrimonio>
<iic-com:HechoRelevanteEndeudamiento contextRef="FIM_S12026_V-80453756_da">false</iic-com:HechoRelevanteEndeudamiento>
<iic-com-fon:HechoRelevanteCambioGestora contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioGestora>
<iic-com-fon:HechoRelevanteCambioDepositaria contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioDepositaria>
<iic-com-fon:HechoRelevanteCambioControlGestora contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteCambioControlGestora>
<iic-com:HechoRelevanteCambioEsencial contextRef="FIM_S12026_V-80453756_da">false</iic-com:HechoRelevanteCambioEsencial>
<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_S12026_V-80453756_da">true</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_S12026_V-80453756_da">Con fecha 6 de Marzo de 2026 se ha inscrito la actualizaci&#243;n del folleto, al objeto de recoger la elevaci&#243;n de la comisi&#243;n de gesti&#243;n del fondo princ pal.</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_S12026_V-80453756_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_S12026_V-80453756_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_S12026_V-80453756_da">No aplica</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_S12026_V-80453756_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO.
  
 a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados.
 Durante el primer semestre de 2026, los principales mercados burs&#225;tiles internacionales registraron un comportamiento positivo, liderados por la renta variable estadounidense, impulsada por el fuerte desempe&#241;o de las compa&#241;&#237;as tecnol&#243;gicas y de semiconductores vinculadas a la inteligencia artificial. Los mercados europeos tambi&#233;n mostraron avances significativos, aunque m&#225;s moderados, apoyados por unos resultados empresariales s&#243;lidos y una mejora del sentimiento inversor. 
 En el &#225;mbito geopol&#237;tico, el semestre estuvo marcado por la incertidumbre derivada del conflicto en Oriente Medio y por el aumento de las tensiones comerciales internacionales. Estas circunstancias provocaron episodios de volatilidad en los mercados financieros, especialmente durante los meses de marzo y abril. No obstante, conforme avanz&#243; el semestre, los progresos diplom&#225;ticos entre Estados Unidos e Ir&#225;n y la reapertura del estrecho de Ormuz contribuyeron a reducir los temores sobre posibles interrupciones en el suministro energ&#233;tico mundial. Como consecuencia, los precios del petr&#243;leo corrigieron parte de las fuertes subidas registradas durante los momentos de mayor tensi&#243;n, favoreciendo una mejora gradual del sentimiento inversor en los mercados.
 Por su parte, los bancos centrales mantuvieron una postura prudente ante las presiones inflacionistas. La Reserva Federal mantuvo los tipos de inter&#233;s sin cambios, mientras que el BCE los elev&#243; en 25 puntos b&#225;sicos durante su reuni&#243;n de junio. En conjunto, los mercados interpretaron estas decisiones como una se&#241;al de confianza en la fortaleza de la econom&#237;a, apoyando el buen comportamiento de los activos financieros durante el trimestre.
  
 b) Decisiones generales de inversi&#243;n adoptadas.
  
 Durante el periodo el control de riesgos VaR a nivel del fondo ha permitido la plena operativa, ni tan s&#243;lo se activo a ra&#237;z del Conflicto de Oriente Media. Las diferentes estrategias de inversi&#243;n han mantenido un elevado grado de utilizaci&#243;n.
  
 c) &#205;ndice de referencia.
  
 La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 6,39% durante el trimestre y en los &#250;ltimos doce meses ha sido del 5,07%. Un tracking error superior al 4% indica una gesti&#243;n activa.
  
 La rentabilidad neta de la IIC en el periodo ha sido del 9,62%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 1,99%.
  
  
 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 positiva del 4,72% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 39 participes, lo que supone una variaci&#243;n del 3,71%.   La rentabilidad neta de la IIC durante el periodo ha sido del 9,62%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,69%. GVC GAESCO RETORNO ABSOLUTO, FI, invierte m&#225;s de un 10% en otras IIC y, por tanto, satisface tasas de gesti&#243;n en las IIC de la cartera. Los gastos indirectos soportados por la inversi&#243;n en otras IIC&apos;s  durante el periodo ascienden a 0,36% del patrimonio medio de la IIC.
  
 e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.
  
  
 La IIC ha obtenido una rentabilidad neta en el periodo de un 9,62%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  5,70%.
 En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
  
 2. INFORMACION SOBRE LAS INVERSIONES.
  
 a)     Inversiones concretas realizadas durante el periodo.
 Durante el periodo, en el fondo Master, se han ido efectuando todas las  m&#250;ltiples operaciones derivadas de los sistemas cuantitativos utilizados, que implican a numerosos activos financieros.
 A fin del periodo la inversi&#243;n de GVC Gaesco Retorno Absoluto FI en el fondo m&#225;ster, Pareturn GVC Gaesco Absolute Return Fund Class U era del 98.04% del patrimonio.
  
  
 b) Operativa de pr&#233;stamo de valores.
  
 La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores, pero si el fondo m&#225;ster Pareturn GVC Gaesco Absolut Return  Fund. La operativa de pr&#233;stamo de valores se ha realizado a trav&#233;s de la plataforma Sharegain, d&#243;nde durante el trimestre se han obtenido unos ingresos de 16.060 euros, que supone un 0,02% del patrimonio medio del fondo m&#225;ster.
  
 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 1,40%.
  
  
 d) Otra informaci&#243;n sobre inversiones.
  
                 En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.
  
  
 3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
  
 N&#47;A
  
 4. RIESGO ASUMIDO POR EL FONDO. 
  
 La Volatilidad de la IIC en el periodo ha sido del 7,94%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 0,15%. 
 GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 1,38 d&#237;as en liquidar el 90% de la cartera invertida. 
  
 5. EJERCICIO DERECHOS POLITICOS.
  
 El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y voto en las juntas generales que se celebran en Barcelona y Madrid de empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.
  
  
 6. INFORMACION Y ADVERTENCIAS CNMV.
 N&#47;A
  
  
 7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO 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 cual es previsible que el control de riesgos VaR siga posibilitando la plena operativa del sistema y que adem&#225;s, las estrategias sigan teniendo un elevado nivel de utilizaci&#243;n.</iic-com:ExplicacionInformePeriodico>
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