xbrli:pure iso4217:EUR BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-07-01 2025-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-01-01 2025-06-30 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-01-01 2025-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2024-01-01 2024-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-10-01 2025-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-07-01 2025-09-30 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-04-01 2025-06-30 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-01-01 2025-03-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2023-01-01 2023-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2022-01-01 2022-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2020-01-01 2020-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2022-01-01 2024-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2020-01-01 2024-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2025-06-30 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2024-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2023-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 1.0.0 2022-12-31 BBVA MERCADOS PRIVADOS VII 2024 FIL 0124 02 04 2025 EUR A- false BBVA MERCADOS PRIVADOS VII 2024 FIL CL/ AZUL 4 Madrid EM bbvafondos@bbvaam.com www.bbvaassetmanagement.com 05 Azul, 4 Madrid tel.900108598 EM bbvafondos@bbvaam.com 2024-10-18 01 Global 6 (En una escala del 1 al 7) Fondo de Inversión Libre Global que invierte aproximadamente el 100% en entidades de capital riesgo gestionadas por firmas de reconocido prestigio domiciliadas en la UE y/o países de la OCDE. Periodo de inversión objetivo, desde el cierre, de 4 años y medio. El fondo tendrá exposición a deuda privada (préstamos senior y en menor medida subordinada), capital riesgo y hasta 5% en activos no financieros (las coinversiones residuales están permitidas). Puede comprometer hasta 125% del patrimonio y endeudarse hasta 25%. Sin límites de duración, rating, país o divisa. El fondo podrá realizar operaciones con instrumentos financieros derivados con la finalidad de inversión. La metodología aplicada para calcular la exposición total al riesgo de mercado es la metodología del compromiso. Una información más detallada sobre la política de inversión del fondo se puede encontrar en su folleto informativo. 01 1 BBVA MERCADOS PRIVADOS VII 2024 FIL Clase A EUR 13737841.83 1316 0.00 false 48000 EUR 141016000 100000 false 2025-09-30 10.2648 10.0000 false 0.38 0.94 0.00 0.00 0.38 0.94 01 0.02 0.04 01 2.65 0.00 04 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 1.01 0.00 false 981001_20251231_VL png 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5s2baeXKlRB0CDqAoINQtwEW8A3WSuFh32gwiQFs0ZIo3ST9Zu/7kcIiEY50ssEovvPiL20h2B/uqQ0MvW8j1bW0O9QGtSnTWumuTqXmbceOHdv7W9l0r9a8D0GHoAMIOggxG3hR8sZn5ubS3voGKjl7tlesP6yro9UVVloiiTp75MdOt+KmO7CBf7h3AzW2nnWoDVpTpj2dSs395+yFc3+7DI9w56Z4/oTUoDgIOkBlDkLJBnouXqQ/lpW7NfisUdrmtCTadZJHd6KtTcwVb7Fr/gWu28Df3b2eWto6HWqDlsft6lRq+22vvvpqmjNnjuhvl+E+9CFDhghhP3ToEAQdgg4g6CDQbMDQ3k53mfPoVlOuWAPd1cVZonPNNDE7myJPZou54q9ZK3EzvWADfztrLbWd7fK5NvTVNDQIOkBlDmADXub3ljJ6orhYzO/meeD35efr3ja9sZHmSvl58RfmwsWLuJFesoEB0a/S2XPdPtcGX0zDhqBD0PEgA9iAn7F1dYlFW05faiLvkgSZB6s1qTSZv22z0fXS3x4uKKSnikvoXsmrjzx5kswdHbh5PrCB/3X7aurqvgBtgKADVOYANvBX1lVW0uJSC5V1dgqP/OmSEiHM9+TliRjhl3nsZWViQJs9C4uK6e2aGkqQ/r65upp21NRShbQ/4BsbuPq2VXSh5yK0AYIOUJkD2MBPcLjRW0w5FF9aSpEnTtIiScw3SgL/olTn8GhzHomu5EhLCz1aePkI6SIpD++jG03qfrOBq6a/DG2AoANU5gA28Fe222xiqhhzRsd8b25+58FtUSYTPZRfQHfkmmlGTq5YUx34xwbYM2cPHdrgpqDzCjg8d88eq2TEvBQeR56xahi0VmQbrX1C0AEEHfjaBnhdti+am2nCiWwytbvWz81++OeNTfRBXT1tlV4IkmtqqBzN636zAe475z50aIObgh4VFaU6Xy8uLk7EQ09JSdGMh64V2UZrnxB0AEEHvraBTZWVYhCbub0dhRtkNsCj23mUO7TBTUEXG6iIb0REBHVKb6Ys2PzdEWoRbyDoAIIOvGkDFqk+Spe8Z2ZhUQk9VlQkFoaxJ7agkA42NaFgg9AGeP45z0OHNnhZ0JXRZpTf1VCLeONM0A0Gg7iJuGl4kAFsQA2lVPMKbDNzzDQp20Aryiuk77liABunnVZMNeNBbLdKf+vBILagtIHT7edo8Ox1ISHoHCSGV5hj/eT/3a3r/CroWhFv4KEDCDpw1wZ4HfTpkjD/xmikX0sizoFOXjpVQcWSYF+fbRRzwHkUe1xxici3qqKCnrdYaF5BAb1eWYVCDVIbaDpzlv7+ng0hoQ0cuc1kMon14U+cOCF+95mgy03uvKatVpO7VsQbCDqAoAN3bIAHtH1z+jRNMRjpZUnAy8+dozxJvHOlz3kNr3u1JOYvlJWLSGa88hsWfAleG+AoaxxtLRS0gUOwlpSUiO+8Ip27kdq8Iujx8fFiUFxycrLmoDhHkW0g6ACCDly1AV705UbJK3+tspLQaB5+NsBx0Dkeeihow8GDB8UsMA74wv+7G9jFJUHXikxjs9lo1KhR4lNVVaUq1Hoi3kDQAQQdMF09PbSt2qZqA+x9/1d5Od2Xly8imIHwrAcq61tpxEOboQ2eeOh68UV0Gtw0PMggPFgved3cF57Rcvqy9Ce/Py7Sp0qeeZVK9x0In3rgVO1p+teH33CqDVproGilM0eOHHHqZKrlcRaSNWgF3RfRaSDoeJBB6PO2rUbEC89sPUPXGQwUX2IRo9TvkTzyqKwfRR85QD1gsTXTqEfedKoNWmugaKXzwLRx48Y5FGStPK6IOPebz5w5U3znNVy4uV3+OJst5ndB9wUQdDzIILQxtrfTDdlG2lvfKH5vq66mN6TPyxUVYl31z2ADqAcu2UBRZSP9fP5W3dqgtgaKWvqmTZto6dKlDsVZK48rgt4hvZhyNzXDIt7lhRYnCDqAoIM+h2OM38OhRk9ki5HrsAHgzAbyKxpo7IIk3dqgtgaKfXpjY6PwvHnGlpY4O8rDv/nlgKdnK8eTqTFy5Ejh6TPr1q2jnTt3QtABBB0EP/fnF9DrUgXobC102ACQbSC3vI5+sfAt8d1sNot0o9Gouo3WGij26TxLa9euXQ69bWd5WOiXL18uup0dwX+Xm9bZQ+d9ockdQNBBUGNoaxfRyvSs2AYbALINGC21FBm33ak2aK2BopZuP6hNTbD15GHcFWXuT7/mmmsg6ACCDgKXo6dPi6hkDxYU0sLiYnqutJTipP9nSmKeWlsHGwAu2cDJYhtdu+htp9qgtQaKo7VRHHnoevKkpqbS+PHjdV8TL8zGg/TYO+eBcjwVHIIOIOggYLktJ5fmFxbR8vJyMcBtrbVS+n6KlpSWUcP587AB4JIN/FBQRZOeSXGqDXrWQNHyxJ2Jt1oe9swnTZpEeXl5Tq+lvr5eNPkPHTqUjh8/LgTdEyDoAIIOvIJNZZTue7W19GqFVQx0m5OX7/GKbrABINtAZl4l3fDbd/2iDb5YV0V+AeAR8zIQdABBB33Oztp6uvZktugPl7GeO0c3GnNoek4OTTWa6M/NzbAB4DUb+Da3gqY8955ftMEX66rI5z1lyhQxD56jikLQAQQd9ClZbW2ScJtob0MD/So7m6abcsRv/v5uTS01nj9Pj2vEI4cNAHdt4GvTKbrp+dSQ0Aaek75s2TIx5Y0H6tXW1kLQAQQdeE6hVLlMlLztGySP4TWN8KInJRFfU2EVMcc5ZOkG60/5fjzTRtnS375rbRXN7N1ejjUOGwCyDfzFUEZRv9sZctrAy9C627zvkqBnZmaKkYH2WK1WGj16NI0ZM0Z8d2XbvXv30rBhw2jw4MGUlpYGQQeozPsQDnzCo9C3Vttod1298KzVuMecT48VFdPnjY3UAxsAfWADfz5hoVtf+ADa4K6gR0VFqY70i4uLE+FTef6cVvhUrW1ZyDkOrJ5BB7hpeJCBd2C/uUMlUllMYSHdbf5pdG6XJO7cdM6D3ZR+9uHmZjHArefiRdgA6DMb+NMPJTRz2YfQBncFXWygIsoRERFiHh1P0OfvrmzLy99lZWWRxWKh6dOnQ9ABKnMfYrm0EtvLpypEs/pvS0tpU1UVrbNaaYHkcbN3XqsYrb5GSn+hrJyuyzaINda5if2XJx0vzwobAP6wgQPfF9Gdyz+CNnhb0JUr4jhaHUdtW25yHzhwoGiO5zVyIegAlbnnROeaaZbZLFZgmyJ52a9IAs5zwCNPnKQbDEaaLXnh3Nc9v7CYnikppceLSmhufoEYwKaER6ZfL+U/1NREVefOUZn0QlDU0eHXZnbYAFCzgf3fFdLsFXugDYEk6DExMaJ/ffPmzbRy5UrV7Xg4P99E3DQ8yMA59ZIo32AwCRFOl16Sd9bW0qLiUnqx/BR19vSIsKT1OhdygQ2AQLWBtG/z6d6VeyHo3hZ0ucmdF6V3tcldGbZOLbQdPHSAytw1eDDbf5Wfgg2AkLaBvd/k0dxVn4SkNvgtOIuaKMfHx4tBccnJyZqD4rS25RHuHGCePxgUB1CZe85jRUX0dR/1ccMGgL9sYHdGLj30alpQawPHQ5cjrNl/fC7oWuve8kLyfGL8UcaA1Vo3Vwn3oQ8ZMkQI+6FDhyDoAJW5B/DqbDxwrasPRqDDBoA/beCDL3MoZu1nQa0NPMNr7NixV6T7RdBdwRdr30LQ8SADx6w6VUEP+mCJStgACDQbSD1spEc37Ic2+EPQfbH2LW4aHuRQottL+2np7qbFpRYxX5znjdeoBEmBDYBQs4F3DxlowcZ0aIM/BN0X4KbhQQ4GPmlopH2NjXSwqUkzj7xoy67aeo+OxdPHniwuodtzzWKpVp4zDhsA4WADbx88SU+8fsCpNiQlJdGgQYNEizEvq+osnbuFucmbg6Zo2RuP+eKAKrw6qvLYWvuEoEPQQRBW5m0XLoi1zefm54sIY1rztX9fViaWTuUY4e0qK7bp8vCll4L7pePck5dPF6TvPD2t/NLCMbABEOo2sO3zH2nRloNOtSEhIUEseiaLsLN0Ge425pVM1ZgwYYJYEI1FOzY2Vvc+IegQdBAElflWm42+ammhxOpqWnHJTmMLi+hQ0+UhQ5+3WITQ8+IuZ3t66LelFknUzXSzKYfuNufTXeY88XetIW0xBUW0sLiYHisspChpm6dKSoJ2TjkEHXhiA4n7s+iZxD/p1obu7m7VqdFa6YcPH6Y5c+ao7kueVtYjPcNqoq+1Twg6BB0EeGV+TnqoJxuNNFkSafbObZf6sI+1tgoPfEdtHaXU1NLTJaVi5bbjZ870CnaF5FHvqqsT3jU30+9raKRbJKEuPnv2iuPwywGL/1vVNnqjqppePmXtsxXbYAOgr23gjc+O0+KkL3RrQ2JiIi1ZskRXOje7R0ZGUn29epcYByNjL/zYsWOqc8a1jqVFRkaGmO3F++L/3bVzCDpAZe4EbkbPkLxvLViQn5M8bV4S9dWKisv+dndeHj0seerzCgroztw8sS9nvHSqQiwOo6RUEvjfSJ57bnsHbADABiQ2ffI9Pb/9sPhuNptFulF6sdYSzFmzZgnPWU86k5qaSlOnTlXdX3p6uliyfOHChTRgwADd+9SC92UymYTHf+LECfEbgg5QmfsAbk5nz5t5rbKSbjbm0F1SBcLBTDi8KM/7LlTxqN3lQFMTLbWUXZa23mqlmIJC2AAEHTZwyQY2fPwdJbx9xKk2cF94dHS06NvWk67E2YptvK1yHrmefarBLwU8J53h2WHuNtdD0AEqcwdwiFBuJudm8IKOs7SopJS2SQL/suSJJ1Xb6M2qalpnrfTqMXna2U2SN66E+9aN7e2wAQg6bOCSDaz96Bj9IeVLp9rAgb9YaPWmKz308ePHa9cNkjfN8UeWLl2qe59aHDx4UIyO59H1/L+zRdYg6ACVuRu8W1tLj0oP6OtVVcI758FsHT2+77m+PTdXRDZjciUhv9NshgFA0IHCBl7ZdZSWv5fhVBuUq5RqrV6qls6eN49kV6Yrv7P48qA5jmHibJ/+AoIOUJlrwAu2cOjQVEnUWVR5JDpPN/MHPBVtqjGHpvHod+n7ei+3AsAGQLDbwMqdX9NL73/tF23wxcqnSrw1Ih6CDlCZS2RLgv1BXT29WV1NH9bX0576BppXUEibL8Um4FHp15400Mf19X651upz5yhPOqe9DQ1iGlxORwcMAIIOFDbwYupXtOqDb/yiDb5Y+VTJpk2bRIAzvwo6xy3nPgJ7rFarGMbPq+bwd1e2daWJAoKOB9lXvFhe3ttXPje/QCwMEy39vqAIcvLd6VYRTxxA0EHf28Cyd/9Cr+7+NiS0gZvv5WZ8/vglfGpUVJSq6MbFxYm3i5SUFM3wqVrbutLPAEHHg+wreC30w83NKGQIOggSG3jhnS9p3Z5j0AZ3BV1LgCMiIqizs1MM1efvrmwLQQeBUJnzqmvVIRzUBDYAQs0Glm7/M238JBPa4G1BVzYPOGoq0BJ0HhDAE/GVsdQh6MBflXlt13kx+AxA0EHw2MBz276gzWnHQ0Ib+mylOG8LOsPD/pcvXy4GHqhhMBjEBULQ8SD7giPNLfRMSSkKGIIOgsgGnt16iN7c90NICHqfrRTnqMmdhdnVJnetFwN46MBflTnPMU+21aCAIeggiGzg6TcPUlL6jyGhDX22UpyaKMfHx4tBccnJyZqD4pwJurNVeSDowBeVOY9hn5GbS4ccxC4HEHQQeDbw5Bv/TdsPnAgJbeiTleK0ppfZbDYaNWqU+Cj7wbVW5bHfJ3vmkyZNory8PAg68FtlzqETlpRaaLZkd+EUghQ2AELBBh7f9Dml/Ckb2uCJh64XX6ysg5uGB9mbLCkto5tNJswth6CDILSB+Rv203uHjdAGfwi6L1bWwU3Dg+wtni0ppdnmPGrXEc4UQNBB4NnAI+v20c4jppDQBnn8mMViEc3ue/fuDSxB9wUQdDzIrsArvxWoLJnafGmN9kIspwpBB0FrA/PWpNGHf8kNCW0YPHgwtba2CmHn9Vy4Hx2CDlCZX+JcTw/98kQ2ba6uvuJvPKr91QorChSCDoLYBh5Y/Snt+cocEtrAa7nzeLI9e/aI3+ylQ9ABKvNLmNrb6e68PJpqNFFF5zm6JSeH7s3Lp/vz82litkEsJgMg6CB4beC+VZ/QJ9/kOdWGpKQk4fHymK4DBw44TZfXVJ8yZYqmvWnlOXr0KA0fPlzENekLvYKgg5CszHfX1dOqigpaUFQsYpi/KNnOR3UNIooah0MFEHQQ3DZw90sf075jBU61ISEhQTRjy2LrLF2GB3ZzU7gj7PNMmDBBxFDnF4TY2FgIOgQdeKMyX1ZeTmkNjXSkpYXerYGAQ9BBqNnArOUf0effF+nWhu7ubtUFW7TSDx8+THPmzHG4T/s88uA2XvHN2cuAEn6p4CVf5fPwS7Q1CDoIlsqcR7AXnj2LQoOggxC1gTuW7aaDPxTr1obExERasmSJrnRuUo+MjKT6+npt8VTJw2HEWZyPHTvmkihz8z2vtMr/8+wwCDpAZX4Jnoo2KdtwWSxzAEEHoWUDM/6wi7748acYDGazWaQbjUbVbTj4CQcAY29cTzrDq5dOnTrV4bnY50lPTxfrsC9cuFAs56oXDj3O/fn8ksCevV9WioOgg0CvzDNaTtNSS7kYBAcg6CB0bWD67z+gIyctTrWB+7mjo6NFf7medCV6PGW1PLzPsWPH+r1sIOggpCrzqcYcSdAt9JeWFhQYBB2EsA1MW/o+fWUsd6oN06ZNE+KtN13pfTuLL6KWh/vPV65cSUuXLoWgQ9CBu5V5w/nz9BuDkXrQ1A5BByFvAzcueY+O5lQ41QZlHBGt+CJq6exh84h1ZbqePNwPzgPluE/cHe/eb4KemZkp3mrssVqtYjAAz73j765sqzUXEIIOXK3M0xsbJe+8DAUFQQdhYAOTF++g78xWv2iDL2KTMO4uIOMVQY+KilINgRoXFyfCp3LHvlb4VK1tnc0FhKADvZV5QlkZfdbQiIKCoIMwsIHrnkmh4wVVftEGX8QmUXr09h+/jXJXE+WIiAjq7OwUwszfXdlWRmsuIAQdOKrMv2ttpey2NrEyHDe31yEMKgQdhIUN/Orpd+jHouqg1oY+9dC1RFn5NuHozcKRoGvNEYSgA63KnPvMI09k041GE00z5oj/AQQdhIcN/PLJZDKU1kDQA03QHc0FZAwGg7iJEHQ8yEo+b2yi5y0WFAwEHYShDYx/4i3KKauDs+dtQZeb3HlUn6tN7nrmAsJDB2qVOfrMYQMgfG3gPx7fRnmn6qEN3hb0+Ph4MSguOTlZc1Cc1rbO5gJC0IFaZc5T07iJvR595hB0EJY2MOaxrVRobYQ2uCvoanP2GJvNRqNGjRKfqqoqVQHX2lZrLiAEHTiqzI+1ttK95jwUCgQdhKkN/Cw2kUqqm0JOG3hhmmuuucY/HrpefDFvD4KOB1lmUXEJPVpYhEKBoIMwtYF/i9lCZTUtIaENx48f752yxo6t2potfSrovpi3B0HHg8ycv3iRbjKayHruHAoFgg7C1Ab+5aHNZK1vDQltYBFnz5wFnf93NBatTwTdF0DQ8SAzh5qa6YniYhQIBB2EsQ0Mf+B1qm48ExLaIE9f27Jli5gpNmXKFAg6CG12f3OUNlZW0W05ufR5I0a3Q9BBONvAP87dSLXN7dAGCDoINrouXqQ7sn6kOXkFtLjUQi0aaxYACDoIDxsYMuc1ajjdERLa4GyVVAg6CGrWV1bSWzab+LxcYaXbc810/w9ZhDhqqMwBbIC55u711NzWGRLasGnTJjH1G4IOQo4vmpvpBoORYgoKaX5hEd1tzqPE6mraj8oclTlsADZwyQYG3bWWznR0hYQ2yKPb/R6cBYIOfEl+R4dYMMbc0YHKHMAGgKYN/J/oNdRx7rxTbdAK0e1qupK9e/fSsGHDaPDgwZSWltabziumcix0bkJ3tq6KL4Cgg4DiuVILLdBYORCVOYANANkG+s9cTefOX3CqDVohul1NV8JCXlJScsV6KytXrhTN566i9Mh52ho8dBD09EifW0w5ZOnsRGUOYAPAoQ38zxmvUPeFHt3aoBWi29V0ZuTIkZSVlUUWi4WmT5/emz5u3Dhqbm526Xpkbz6gF5aBoANX+eHMGbo/vwCVOYANAKc28De3vkwXL42SNZvNIt1oNGpupxWi29V0hpvcBw4cKIS3UTGFlj3rBQsW0IABA2jPnj26r8lbYVQh6CBgeLa0lFJr61CZA9gAcGgDHJzpf9y6Src2aIXodjVdJiYmhjIzM2nz5s2imV0pzMeOHRMfby997nVB5wtQawqwWq00evRoGjNmjPiuhlYeuZ+C053dFAh66MLN7BNPZqsOhkNlDmADQGkD57t7qN/tr+jSBq0Q3a6mK1E2xSu/DxkyRDXdGayDvK28jV/60KOiolRH7sXFxYk5dCkpKZrhU7XyTJgwQfRF8GjC2NhYCHqYcaCpiY63ttLc/Hz6pKEBlTlwSNKuz+mNz47Ti6kZtHX/D7Q1PYtWfvA1bfo0U/r+A6396Fta89FRStqfRZvTvqcVqV9R4r4sSpR+v/T+V/T6p9+L7TgP5936eZZIW7nza0pM/ykf7/uNfcfFvl/98Cit33NM7G/jJ5n08s5vpO2z6M19P9Dy9zLE/5zvlQ+/oQ17vxPnwP/z70RFPv7O+VZJ57pR+jv/5v3y/jldvqZEF69phXRNnObONfE2rl4Tp7tzTfw3V6+J/6Z2TYs37qY30o7T/7p9tS5t0ArR7Wq6Eh7hziLMH6UnPn/+fEpPTxfBViZOnKjbrtmzb2trE/9zDBS/DYpTE3ReSJ6H6/Mbjdai8lp55BPnkX08chCCHj50Svf8eoNBLBpza04uvDPglDnLUuhfH94i1vH+5ZPJNOGpt+lfHnqD/mPBNrp20dv0s9it9O+PvEnXSum/WPgW/fODm6U8Ur4n36YR0vdxUhrn+/dHEulnjyaK7//x+DYR6GPCkz/l432Pf2K7tI93aJS0r58/ulXkGysdI+LhN8S++dj/dP/r9J9x28XvkdI5cXzuiVK+MY8lid/XSseNjEumYVK+SCk/7+Nf570h9nPtonfo5/O30r/F/HSufDxxTU8prulxxTXF/vWaRjz4ukfXxMd0dk0T/HVNi5TX9HbvNf1CeU2ximuSjjX64U0iH1+fHm3QCtHtTroM96GzR83CfujQocvOg1uihw4dKlq09cKOLk+V42OwDir36XdBV75NaL1ZaOXhi+e3HO5zcPZWAkEPLd621VBCWRmaW4Fu2Dt7JvFPKIgwRq0e8LU2+CIcuC/oc0Hn5gkeLbhw4UIxMlANg+TF8U2EoAc3HZJHPlPyxh8qKKDYwkL6VbaBKl0IgQpBB0+v20XPbz+MgoCg+1XQfREO3BEB0eTOfQDOmty18nBT/NixY+GhhzDLysvpscJierumht6tqRXrtHv6IIPwIm7NB/SHlC9REBD0kNYGd6exeUXQ4+PjxYC35ORkzUFxjvJw/zkP/V+6dCkEPUR5sfwURZly6FxPj1cfZBBePPbK+2IAFYCgQ9A9FHS1gQKMTfK0Ro0aJT5VVVWq4u8oD588r3/L3jsEPfQo6Dgr1mfPOtPm9QcZhBePrEyl1R8eRUFA0ENCG+TV4dQ+fvHQ9eKLQQQQ9ODiy5YWmptfQNeezKaPnUxJg6ADPTy0Yget3/MdCgKCDm3wp6D7YhABblrw0HbhAs3IyaVVFRWU3dbulTjmEHRw37IU2px2HAUBQYc2+FPQfQFuWvDAc8t/X1bu8wcZhBd3/+EdSkr/EQUBQYc2QNCBP8ht76CbTTl01oMBcBB0oEb075LpnT9loyAg6NAGCDp4rbKK5ubl06RsI001migqJ1eMPu+4JL7nLrrWON5y4QJ1SB/lVk8Wl9De+ga/PMggvJjx/HZ6/88mFAQEHdoAQQ9veMrYTSYT7bDV0lctLfR9aysZ29vphbIyutNspmj+5Jpd2uf8wiL65clsGn/iZO+HB8F1X7zolwcZhBdRi7fRRxlmFAQEHdoAQQ9vkm02+p3lyqVWWXrjJK96m62G7jbnOd0Pi3Wr5JXXnz9PUyQvv1H6/6Ldi4O/HmQQXkx9Jok+PZqPgoCgQxsg6OHJ9uoaEfwkUvKei8+edSjUv842iKApjuAV366T8j1RVEwbK6v69EEG4cXkRVvp8++LUBAQdGgDBD382N/QRDcajfRZQwO1dHc7zf9AfgGZ2tu1H6bTp8WAN55jfpPknZ/q7ISgA7/x67g36YsfS1EQEHRoAwQ9vOBR5hNPZtOh5mbd26w8VUF76us198ce/O66uoB5kEF4MWHhFsowlKMgIOi6tSEpKUmEJuWFzg4cOOB2+mXCeWmF0ylTplx2PlrpEHQIusfsrK2jpZYyl7b5WBLzlyRRV4Ob15eVlQXUgwzCi1/M30zHzFYUBARdtzYkJCSI4F8cpnv48OFup6vBK6Jy/HK96RB0CLpuuA/8SMtp+qallY6faaNpRpNYR90Vctrb6f78n1b4O9baSpMkj5ynt91iyhHhTvU020PQga/4f7GvU1ZhNQoCgu6yNnRLdVf//v09Tldy+PBhEYdEb3pACXpmZiZNmzbtinSr1UqjR4+mMWPGiO9qaOXhkKp84VxwapHcIOj6OdjUJIlutpiadmtuLt2Z6/r0Hh6hPuFkNj1cWEiTDUaxBvt3krCflIT++zNnAu5BBuHFzx7eRIbSGhQEBP0yzGazSDcajZrbJSYm0pIlSzxO7xVPSa8iIyOp3q6LUis94AQ9KipKVXTj4uJEaNSUlBTN8KlaeThs6qZNm+ChewhPG+MBbUdaWjze1/LyU/Reba3H0dEg6MDbjHxoI+WdqkdBQNBd0oaMjAyaNWuW8Lo9SbcnNTWVpk6dqjs9oARdfvuwJyIiQnja3O/A39XQyjNu3Dhq1jloK9QFnUX56ZISqjp3rjety8EUshXlFRQredJMss455KH2IIPw4p/nbqCS6iYUBARdtzZwf3Z0dLTQHk/StejXr59L6QEv6MoT13Nx9t8XLFhAAwYMoD179oS1oJdKLzzcZ72gqLh3cZb78vMprrj4irwcxey2nByxbOun9Q10g8FIOyWvGoIOQpl/nLOeKupOoyAg6Lq1gbuJWaQ9Tdfy0MePH687PeQFnYf4Hzt2THy04qcbDAZxE0Nd0Hl0+XbJ0+ZBaQ/kF4oQpNyPzWuv3yd9eI3050stdEeuWcwBN7V3UObpVrFgzL7GxrB8kEF48fd3r6WapjYUBARdt6CzZik/nqTb5xk7dixlZWU5TQ8qQZeb09va2pw2udvnGTJkSO93ZyMKQ03QT3d30zabjZJramhXfT1df2kUecP58zRN8rw3VVbSC2XlVCv9Xmqx0LLyU7TGWklrKqyXLbV69PTpsH2QQXjxf2etoaYzZ1EQEHS/agN77FoOZyDhFUGPj48XA96Sk5M1B8Vp5Zk/fz6lp6fT8ePHaeLEiWEl6H8sLxdN5rPNeTRP8srZA5dJa2gUI9az29rxBEPQwSUG3LGaznR0oSBQD/hVGyZPnkwFBQWhJehqzRCMTfIyR40aJT5VVVWq4q+Vh28ET2cbOnSomBYXDoJu7eykxaWldHtuLrVfuKCah9dT/22Jhbp8ELUMgg6ClX4zVtG58xdQEKgHQtrZ85uH3pdNFKFw096vrRV93otKSimztRUWCEEHLvA3t75MeMdFPQBB97Og+6KJIlhvGtc/GyorxUIvNxtNVObHgCYQdBAqdF/ooatvW4WCQD0AQfe3oPuCYL1pvCQrr772WWOTZhM7gKADx3ScO0//e+ZqFATqAQg6BL3vyOvooDl5+bA2CDrwgJa2TvrbO19FQaAegKBD0PuOnyKYweAg6MAT6lra6e/uWoOCQD0AQYeg9x28NvonDQ2wNgg68ICqhjM05J61KAjUAxB0CHrfwWusuxrGFEDQweWU1bTQP923HgWBegCCDkHvG3gQ3HXZBrqAuTYQdOARhdZG+pcHNqAgUA9A0CHo/iNf8sY5wMoTxcX0TEkp3RniUdAg6MAf5JTV0ah5G1EQqAcg6BB0/7Gnvp7uzcujP5SV0+qKCtpaXQ1Lg6ADDzlRbKOfx2xCQaAegKBD0P0Hj2j/SBJ1AEEH3iMzr5LGzd+MgkA9AEGHoPuPmblmEdscQNCB9/gm5xRFLtiCgkA94JI2JCUl0aBBg8RS5AcOHHCazjFFOCa6I/bu3UvDhg2jwYMHU1paWm+61WoVsUnGjBkjvkPQg1zQbV1dIvQpgKAD73LkpIUmPvEmCgL1gEvakJCQQF1SvXz06FEaPny40/SoqCjVqKJKWMhLSkquiFkSFxcnooqmpKRoRh4NGEHXenPR81ailYcL7uqrr6YpU6Y4rbCDQdDTGxspwVKGpw6CDrzMwR+K6fqntqIgUA+4pQ3d3d3Uv39/XenOBH3kyJGUlZVFFouFpk+f3pseERFBnZ2d4kWBvwe0oGu9ueh5K3GWh990+K0n2AV9Vm4erTpVgacOgg68zL5jBTQlPgkFgXrgijSz2SzSjUaj5naJiYm0ZMkSXenOBJ2b3AcOHCgc3EbJiZPp16+f6veAFHStC9XzVuIsz+HDh2nOnDnBL+iSYeW0t+Opg6ADL/Px13l082+3oSBQD7isDRkZGTRr1izhjetJdyboMTExosV68+bNtHLlytASdD0X4SgP7zMyMpLqNUaGGwwGcRMDXdDbLlyg6w1G6sEiMhB04HU++DKHbn3uLRQE6gGXBJ1bf6Ojo4UzqSddj6Arm+iV32XHta2tLfCb3H0l6ExqaipNnTo1qD30zNZWekwyEgBBB95nxxcGmrk0GQWBesAlbeBm8SKVelkrXY+g8wh3HkzHH+WguPj4eNG1nJycHPiD4rQuVM9biZ48zpooAl3Qk2019HpVFZ44CDrwAdsPnKC7XngHBYF6wCVtYM1SflxJ19I+7kMfMmSIEPZDhw71pttsNho1apT4VPWBFnhF0PW8lTjLwx76+PHjg1rQeZnXIy0teOIg6MAHvLnvB7r3jykoCNQDftcG++lpgYpLgq715qL1VqLM5ygPf8aOHSumAQSzoE8xGKm26zyeOAg68AEbP8mkB5bvQEGgHvC7NkyePJkKCgpCS9D7+o0mEAX9hbIyeqWigmbl5dNkDIiDoAOfsWb3t/TwS++hIFAPBJ2zF/SC7os3mkC7aSfa2miy0UhLLGW0paqaIOUQdOA7Vu78muaveh8FgXoAgu5vQfcF/r5pX7a00N66BkqtraW7zHm03lp52d9jCgrpv5uaYEUQdOAH/mtHBj2+GoKOegCCDkF3QFlnJ22srKS1kmBvt9loT30D1Z8/T1ONJrovv0D8/5aUPlsS9Rul7/z79hwz3Sz9D68cgg78Q8LbR+iptR+gIFAPQNAh6OpwmNNpkjDPycsXn8eLiukm6fckg5G22cUx54Vj/tTUTAclr/zb1lY6fuYMLAiCDvzE4qQv6JkNu1AQqAcg6BD0K2HveorRSLvq6i5L75E+KTW1sA4IOgggFm05SEs27UZBoB6AoEPQr4RXdpubXwArgKCDIODxTZ9TwuaPUBCoByDooSDoP3g5YPySUgt90tAAK4CggyDgkXX7aFnixygI1AMQ9FAQ9Perq2mFdOPaL1zweF9FHR004WQ2dfT0wAog6CAIeGD1p7Qi6RMUBOoBCHooCHqJdNOmmnIopabGad73amspu61N8+88Je1RBFKBoIOg4d6Ve2nVdgg66gEIekgIOt+0PfX1tLzc8c3j0ejXZRvEym2TpP8nZmeL7w8XFPbm4SAqHEwFQNBBcHDn8o9o7TtpKAjUAxD0UBH06q4umiZ56Y7mf79ZXU0vSqLf2dNDeR0dZJY+37Scppm55t48jxYWYdoZBB0EEbe9sIte2/EZCgL1AATdG4KemZkpYsjaY7VaafTo0TRmzBjxXQ2tPHq2tb9pd5vzKLe9QzVPsSTeEyWvvEYlaH2U9CJgPXeOui9eFB68N/riAQQd+IdpS9+nN97fj4JAPeCSoCclJdGgQYNEbJEDBw44TdfSOT371ArJGpCCHhUVpXqScXFxIjRqSkqKZvhUrTx6trW/aa9WWOmP5eX0Xk0tHWhqou9Ot/bmWSF55r+zlKluzwPqdtfVi5cBXkQGQNBB8DB58Q7a+kE6CgL1gEuCnpCQQF2Sg3f06FEaPny403QtndOzTxmLxUKzZ88ObEGX30DsiYiIoM7OTnGB/F0NrTx6trW/aTzV7I5cs/C475aEmVd2OyN524Vnz4plWc9oeN5/bm6hp0tK6VWrVVP0AQQdBCa/evod2r77AAoC9YBLgi7T3d1N/fv315Wu17vW2ue8efOopKQkOAW9X79+qt/15NGzrcz+b4x090t76NH1++m+l/fS7X/8UMxNnbBiF/39U9voHxJS6BfLd9Edyz6ke1d+TLEb9on/Z0q/Y9fvo/te/ZT+9smtNPyF9+iGlbul7XdJ+/lE5OP9Rv/XbpHvoTVpdEvCToqR9s37v+0PH9D9r3wi/jZ7xR6atfwj8Z2n0Uz//U4pz2f0yPrPxPcHpGM8Ku2P83DeWOlceVveB+8rZu0+sW8+Bu+Dj6l2TY+s/Yxu/t379PDaNOn3/iuu6Y5lu6Vj7hN/53wx4hz2e++a1u8T1+Wta+L0GMU18e+ZLlwT72/G0u1036q9NOMPu37a3zqVMpKOd9l9l/I8fOm4fJ6x0vn2lpG0j3te+viyMopKeF+cp1xGc6XrfFRZRhv204PK+y7lu/X3H4gy4n3MevEjukv6PCqX0Qu7frqf6y6Vkci3n+5c/lMZCbtc9df77qtrekRx371yTesV953zbfjrfffKNSlt+dI1DZu7kTajyR2C7qagJyYm0pIlS3Sl6xV0tW1NJpNoee4LgkLQDQaDuIkcjpVvHD7h+TGbzSgH2ADKATZwRVpRUZHQCKPR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cTGl2RvD0gam3/ciNbSd0aUNSu0ZrSZxFzPX7HNzc0doHje5T5w4UXRNt43BLAK/Cnp2djbFxcWJEhHDzfP79+/XPK+MQSqR8kuEoCMzB7CBUIRr1xtqTg+vky5T3tdHv66uoRuMRfQ08r/LbOB/rfwdNXX0ktlsFuFGo1GX9oxWkzIzM4Vwr127liZMmDAcHh8fL8aa7d69mzZt2hScgi43uXOpRqvJnfsUYmNjRbO88lyOG2roAIIOQt0GWMBfsNWJGvb1BpMYwBYridIN0m+ufT9YXiHckS40GMU+L/7SE4L94aO1gX+6+wVq6z7rVBvUtMdbmsTHzp49e/i3sulerXk/KAQ9MTFRDIpLS0vTHBTHTRCcgO6cF4IOIOggFG3gKak2vqy4mDJaWsly9uywWL/X3Exbam2UJIk618hzu7rx0p3YwP+8cwd19vQ71QYt7RmtJnH/OdfCub9dhke4c1M8bwE/KE6r1GK32ykiIkJs9fX1qgniqtQDQQcQdBDINjB08SL9prrGo8FnbdIxXZJoN0s1uoKeHjFXvNOh+Re4bwOT7niezvQNONUGLe1xV5Mcj73yyitpxYoVomVahvvQp0yZIoT9+PHjgV9D14svhu1D0PEhA9jAWGDo7aU7zCV0s6lYrIHu7uIsscVmml9YSFGnCsVc8Z22OrxML9jAt2O3Ud+58z7XhrGahhYwgr5w4UIqKyuDoAMIOgh6G/iVtZp+VFkp5nfzPPB7Skt1H5vZ1kYrpfi8+Atz4eJFvEgv2cD4ZVvo3PkLPtcGX+hZUAm6L4Cg40MGsAF/Yx8YEIu2dF1qIh+QBJkHq7WrNJm/abfTtdL/PVBWTo9VWuhuqVYfdeoUmfv68PJ8YAN/u/Q5GrwwBG2AoANk5gA28Fe219XRuiorVff3ixr5TywWIcx3lZQIH+EjauzV1WJAmyNrKyrpzcZGSpb+f3dDA+1pbKJa6XzANzbwrZufhTZA0AEycwAb+CvsbvQmUxElVlVRVMEpelwS899JAv+UlOfwaHMeia7kRGcnPVQ+coR0hRSHzzGIJnW/2AAPUvybmzdDGyDoAJk5gA38lTfsdjFVjDmjY743N7/z4LYYk4l+WFpGtxWbaWlRsVhTHfjHBs4PDtG4W5+DNkDQATJzABuQannS9qeODppXUEimXvf6ubke/klbO73b3EKvSgWCtMZGqkHzut9soH9gkP7+tq3QBgg6QGYOYANEu+rqxCA2c28vEjfIbKC3/zxNvH0btAGCDpCZg1C2AatUU86Uas/M2goLPVxRIfpcHVldVk7H2tuRsEFoA12952jy8u3QBgg6gKCDULIBpVTzCmzLisy0oNBAT9fUSvvFYgAbh3UppprxILabpf8bwiC2oLSB9jNn6R/veiEktIGdxPAKc+zcjP96mtdB0AEEHQS1DfA66EskYf6B0Ujfl0ScHZ08c7qWKiXBvrbQKOaA8yj2hEqLiLe5tpZ+YbXSqrIyerGuHokapDbQ0tVH/7xiZ0hoA3tuM5lMYn34goIC8dvngs5u4XhBe0dsNpvwDxsZGSn21UhNTaVJkyaJ5fOOHj3q8pwQdABBB85sgAe0fd7VRYsMRnpWEvCac+eoRBLvYmk7r1Hr3iKJ+ZPVNcKTGa/8hgVfgtcGGtt7aNq9u0JCG9gFq8ViEfu8Ip2nntrcEvSYmBjVRewTEhKEt7X09HRNb2vJycnC1Rx7oZk+fbrLc0LQAQQdOLMBXvTleqlWvrOujtBoHn42UN96hv7l/hdDQhuOHTsmKrzs8IX/eurYxav+0Fmwtfyhy7AjecfSBwQdQNCBkoGhIXqtwa5qA1z7/m1NDd1TUio8mIHwzAdqm7toxqqXoA3eFnTuyFfbVyMlJYWSkpIg6ACCDjTZIdW6uS88u7NrRPiPvzwpwqOlmnm9VIEA4ZsPWO0dFPHgKy61Qau7VyucOXHihEtdUovjyiVrSAk6j+SLi4sTtXR3BN1gMIiXCEHHhwxCnzftjcJfeF73GbpG+vYTLVYxSv0uqUYek/+16CMHyAcq69tp1kMpLgVdq7tXK5wHps2ZM8epLmnFcUfEud982bJlYp+7q7m5Xd5cVYx9Kuhykzs7etdqcmd/srGxsSIB9ZwTNXQAQQ8/jL29dF2hkTJa2sTv1xoa6CVpe7a2Vqyrfhg2gHzgkg2U2Vrp3x9O1a0Nat29auG7du2i9evXO9UlrTjuCHqfVDCNiIgQ+yziA15ocfKKoCcmJopBcWlpaZqD4ngkO4u63nNC0AEEPXxgH+N3mUvoO6cKxch12ABwZQPmmhaas/Y13dqg1t3rGN7W1iZq3lw51dIlZ3H4NxcOuCW6vt75lMiZM2eKmj6zfft22rdvn38FXatvwG63i5IGb8qHUMbT6ltwp78Bgo4PGYQm95aW0YtS3uFqLXTYAJBtwGRtov9MeOMbcTebRbjRaFQ9Rqu71zGcK6T79+93WtF0FYeFfuPGjbRw4UKnz8H/Lzetcw2dz+X3Jne9cG2cBxt4Ewg6PmQQehh6eoW3Mj0rtsEGgGwDpyrt9N3H33SpDVrdvWrhjhVPNcHWE4fxVJS5P/2qq64KLEHn0gdPkIegAwg6YHK6uoRXsvvLymltZSX9vKqKEqS/yyQx39vUDBsAbtlAfnkDfT/x9y61Qau711k3sLMaup44e/fupblz5+p+Jh6DxoP0uHbOA+W41TugBN0XQNDxIYPg5ZaiYlpTXkEba2rEALfnbXXS/mlKqqqm1vPnYQPALRv4srSOrn3iLZfaoKe7V6sm7kq81eJwzXzBggVUUlLi8llaWlpEk//UqVPp5MmTQtBHAwQdQNCBV7CrjNJ9u6mJttbaxEC3FSWlo17RDTYAZBvINdvoB+v2+EUbfNGFLBcAeMS8DAQdQNDBmLOvqYW+e6pQ9IfL2M6do+uNRbSkqIiijSb6tKMDNgC8ZgOfF52m6KS9ftEGX3Qhy/e9aNEiMQ+e11uBoAMIOhhT8nt6JOE2UUZrK32vsJCWmIrEb95/q7GJ2s6fp0c1/JHDBoCnNpBtqKEbf/lOSGgDz0nfsGGDmPLGA/Wampog6ACCDkZPuZS5zJdq29dJNYadGu5FT0kivq3WJnyOs8vSF2zfxPv6TA8VSv/3RXe3aGYf9LKvcdgAkG3g0wIr3fzkuyGnDbwMrafN+xB0AEEHw7DjEx6F/mqDnQ40t4iatRp3mUvp4YpK+qStjYZgA2AMbOB4voVu/c170AYIOoCghzdcb+5T8VQWX15Od5q/GZ07IIk7N53zYDdlPTuro0MMcBu6eBE2AMbMBv5wspJif3sA2gBBBxD08MR6aSW2Z0/Ximb1n1VV0a76etpus9EjUo2ba+dNitHq26TwJ6tr6JpCg1hjnZvYXS3PChsA/rCBzLxyuuOpg9AGCDqAoIc2scVmijObxQpsi6Ra9nOSgPMc8KiCU3SdwUjLpVo493WvKa+kn1qq6NEKC60sLRMD2JTwyPRrpfjH29up/tw5qpYKBBV9fX5tZocNADUbOJxbRnc98wG0AYIOIOihS4skytcZTEKEM9vaaF9TEz1eWUVP1Zym/qEh4Za0RedCLrABEKg2kPF5Ca3c/CG0wVNBz8vLE8vlOWKz2WjWrFkUGRkp9t05NiMjg6ZNm0aTJ0+mQ4cOQdABMvNRwoPZfltzGjYAQtoG3s820/1bPwpJbfCLc5aYmBjV5e8SEhKE+1ReVF7LfarWsSzkFotF10o8EHR8yMA1D0vf0l/GqI8bNgD8ZQP7PyuiB54/HNTawB5KZQ9rjpvPBV0coCLKM2bMEIvLs9ca3nfnWPYJm5+fT1arlZYsWQJBB8jMRwGvzsYD1wbGYAQ6bAD40wbe+dREq3ccCWpt4Mrs7NmzLwsfU0FXNg84aypQO5ab3CdOnCia49lxPAQdIDP3nM2na+l+HyxRCRsAgWYDe/5koId3ZkIbAknQ4+PjRf/67t27adOmTarH8Rq3/BLx0vAhhxKDXjpP5+AgrauyivniPG+8UcVJCmwAhJoN/P6PhbR21ycQdG8Lutzk3tPT43aTO69dq7aPGjoI1sz8w9Y2OtLWRsfa2zXjyIu27G9qGdW1ePrYjystdGuxWSzVynPGYQMgHGzg9aMF9NhLf3CpDampqTRp0iQxRouXVXUVzjrFTd7sNEXL3nJycoRDFR4Irry21jmDStATExPFoLi0tDTNQXFax/IId04c3jAoDgR7Zt5z4YJY23xlaanwMKY1X/tX1dVi6VT2Ed6rsmKbrhq+VCi4V7rOXSWldEHa5+lpNZcWjoENgFC3gVcz8ynxlT+61Ibk5GQxvksWYVfhMjxQmwdtqzFv3jwx9otFe/Xq1brPGVCCruUM3m63i9F6vNXX16sKuNax3Ic+ZcoUIezHjx+HoIOgzMxflb6BP3d2UkpDAz19yU5Xl1fQ8faRLkN/YbUKoefFXc4ODdHPqqySqJvpRlMR3WkupTvMJeL/tYa0xZdV0NrKSnq4vJxipGMes1iCdk45BB2MxgZePvwV/Sz1uG5tGBwcVG0F1grPysqiFStWqJ5L7loekr5hNdHXOmfA1dD14guH8BB0fMiByDnpo15oNNJCSaS5dm6/1Ied290tauB7mpopvbGJfmKpEiu3nTxzZliwa6Ua9f7mZlG75mb6I61tdJMk1JVnz152HS4csPi/3mCnl+ob6NnTtjFbsQ02AMbaBl786EtKej1LtzakpKRQUlKSrnCueEZFRVFLi3qXGK+7wrXw3Nxc1XFjWtfSIjs7W1Rs+Vz811M795mg+8IhPAQdH/JYwM3o2VLtWwsW5J9LNW1eEnVrbe2I/7uzpIQekGrqq6Rv4fbiEnEuVzxzulYsDqOkShL4H0g19+LePtgAgA1I7MzIo1+mfSr2zWazCDdKBWstwYyLixM1Zz3hzN69eyk6Olr1fJmZmWJ21tq1a2nChAm6z6kFn8tkMokaf0FBgfgdUILuCyDo+JDHAm5O55q3yETq6uhGYxHdIWUg7MyE3YvyvO9ylRq1pxxtb6f11uoRYTtsNoovK4cNQNBhA5ds4Pn3c+nX6Z+51AZuLY6NjRV923rClbhasY2PVc4j13NONbhQwHPSGa4Ie9pcD0EHyMydwC5CuZmcm8HL+s7S45Yqek0S+Gelmnhqg51eqW+g7bY6r16Tp53dINXGlXDfurG3FzYAQYcNXLKBLe/l0G/3ZLvUBl7jhIVWb7iyhj537lztvEGqTfNU6/Xr1+s+pxbHjh0To+N5dD3/dTWeDIIOkJl7wFtNTfSQ9IG+WF8vauc8mK1vyPc917cWFwvPZkyxJOS3m80wAAg6UNjAs+9+Tk/v/bNLbVAOyNYaqK0WzjVvHsmuDFfus/jyoDmeru3qnP4Cgg6QmWvAC7aw69C9kqizqPJIdJ5u5g94Klq0sYgW8+h3aX+Hl1sBYAMg2G2AxZxF3R/a4ItB3kq8NSIegg6QmUsUSoL9bnMLvdLQQO+1tNDBllZaVVZOuy9Nw+RR6d89ZaAPWlr88qwN585RiXRPGa2tYhpcUV8fDACCDhQ2wM3t3OzuD23wxSBvJbt27RJruUDQATJzL/BUTc1wX/nK0jKxMEys9PuCwsnJF13dwp84gKCDsbcBHhDHA+NCQRu4+V5uxufNL+5TIeggVDNzXgs9q6MDiQxBB0FiAzxljaeuQRsg6ACZ+Qh41bWGEHZqAhsAoWYDvKgMLy4DbYCgA2TmwzQNnBeDzwAEHQSPDfCyr7z8ayhow5isFMduTnmenSM2m00shceeZ3jfnWPdGeYPQceH7AtOdHTSTy1VSGAIOggiG2DHLOygJRS0YUxWiouJiVEV3YSEBDFCLz09XdPbmtax7szVg6DjQ/YFPMc8zd6IBIaggyCyAXadyi5UQ0EbxmylOGf+0Hm5O3f9oUPQwVhm5jyGfWlxMR134rscQNBB4NnA2l2f0O//WBgS2jBmK8WpCbByiL2z4fZags6lEV7MXul6FYIOfJ2Zs+uEpCorLS8pCSsXpLABEAo28PDOTNrzJwO0IZAEneGl8zZu3Cgm76thMBjES8RLw4fsTZKqqulGkwlzyyHoIAhtYPWOI/TOpyYIurcFXW5yZ2F2t8ldq2CAGjrwZWb+hKWKlptLqFeHO1MAQQeBZwMPPH+Y9n9WFBLaIGuf1WoVze4ZGRljJ+iJiYliUFxaWprmoDhXgu7Ksw0EHbibmfPKb2UqS6Z2XFqjvRzLqULQQdDawP1bP6L3s80hoQ2TJ0+m7u5uIew8Fo370X0u6FrTy+x2O0VERIhN2Q+u5dnG8Zz8EAsWLKCSkhIIOvBKZn5uaIi+U1BIuxsaLvs/HtW+tdaGBIWggyC2gZWbP6SMz0tCQht4LXfWwoMHD4rfXEv3Sw1dL77wTgNBx4esF1NvL90pFRCjjSaq7T9HNxUV0d0lpXRvaSnNLzSIxWQABB0Erw3c9cwHdDi3zKU2pKamihov69HRo0ddhstrqi9atEjT3rTi5OTk0PTp08WaLGOhVz4TdF94p4Gg40PWy4HmFtpcW0uPVFQKH+ZPSbbzfnOr8KLG7lABBB0Etw3c8dRByswrd6kNycnJohlbFltX4cpKKTeFu6q4KuPMmzdP+FDnAsLq1atDR9B9AQQdH7JeNtTU0KHWNjrR2UlvNULAIegg1Gwg9rcH6A8nK3Vrw+DgoOqCLVrhWVlZtGLFCqfndIwjD27jFd9cFQaUcKGCl3yV7wPe1gAycwU8gr387FkkGgQdhKgN3Pqb9+h4vkW3NqSkpFBSUpKucG5Sj4qKopaWFm3xVInDS6CzOOfm5rolytx8z7PE+C+3bEPQATLzS/BUtAWFhhG+zAEEHYSWDdz85Lv0aYFV7JvNZhFuNBpVj2HnJ7x4GdfG9YQzPPMqOjra6b04xsnMzBTrsK9du1Ys56oXXjad+/O5kMA1e7+tFAdBB4GcmWd3dtF6a40YBAcg6CB0beDGX75D2YYal9rA/dyxsbGiv1xPuBI9NWW1OHzO2bNn+z1tIOggpDLzaGORJOhW+q/OTiQYBB2EsA1EJ+2lz4tOu9QG9vLJ4q03XFn7drU2iloc7j/ftGkTrV+/HoIOQQeeZuat58/TDwxGGkJTOwQdhLwN/GDdHso121xqg5aLblfhXMPmEevKcD1xuB+cB8pxn7gntXsIOkBmLpHZ1ibVzquRUBB0EAY2cO0Tb9GXpXV+0QZfrKvCeLqADAQdhHxmnlxdTYdb25BQEHQQBjbw/cTfU355g1+0wRfrqihr9I4bRrmDsMzMv+jupsKeHrEyHDe3N8MNKgQdhIUNfPfxN+lUpT2otWFMa+h5eXliIIEjNptNzL/j5e54351jtZbfg6ADV5k595lHFRTS9UYTLTYWib8Agg7Cwwb+M+ENMlmbIOieCnpMTIyqx7SEhAThbY3n0ml5W9M61tXyexB0oJWZf9LWTr+wWpEwEHQQhjYwZ+1rZK5pgTZ4KujiACf+0FmYPfWHrrX8HgQdaGXm6DOHDYDwtYF/fziVymyt0AZvC7qyA99ZZ74zQddalg+CDtQyc56axk3sLegzh6CDsLSBWQ+lUGV9O7Qh0ATd2fJ7jMFgEC8RLw0fskxudzfdbS5BokDQQZjaQMSDr5DV3hFygs4L01x11VVjJ+hykztPpHe3yV3P8nuooQPHzPzxSgs9VF6BRIGggzC1gRmrXqLa5q6Q0IaTJ08OT1ljnVQbQO43QU9MTBSD4tLS0jQHxWkd62r5PQg6cPyQz1+8SDcYTWQ7dw6JAkEHYWoD/3L/i1TfeiYktIG1kWvmLOj811nF2GuCrrZMHmO32ykiIkJs9fX1qgKudazW8nsQdKD1IR9v76AfVVYiQSDoIIxtYNq9u6ixvScktEGevvbyyy+LbutFixb5p4auF18slQdBD28OfJ5Dv6urp1uKiumTNoxuh6CDcLaBf16xk1q6+qAN/hB0XyyVh5cWvgxcvEi35X9NK0rKaF2VlTo1BlACCDoIDxv4x7teoPYzZ0NCG1xN2R5zQfcFEPTwYUddHb1ut4vt2Vob3Vpspnu/yif4UUNmDmADzOTl26mr91xIaMOuXbvEODQIOgg5/tTRQdcZjBRfVk5ryivoTnMJpTQ00MfIzJGZwwZgA5dsYOLt26i3/3xIaIM8uh3OWUBIUdrXJxaMMff1ITMHsAGgaQN/f9tW6h8YdKkNWv5C3A1XkpGRQdOmTaPJkyfToUOHhsN5+jb7QucmdFeDvH0BBB0EFD+vstIjGtMYkZkD2ACQbWDcrc/R+cEhl9qg5S/E3XAlLOQWi+Wywd+bNm0SzefuoqyR87Q11NBB0MOf5k2mIrJKpVxk5gA2AJzZwN/cvFksAa1XG7T8hbgbzsycOZPy8/PJarXSkiVLhsPnzJlDHR0dbj2PXJsfk4VlIOjAV3x15gzdW1qGzBzABoBLG/jWzc8Oh5nNZhFuNBo1j9PyF+JuOMNN7hMnThTC26aYQss160ceeYQmTJhABw8e1P1M3nKjCkEHAcMTVVW0t6kZmTmADQCnNjB4YYj+dulzurVBy1+Iu+Ey8fHxlJeXR7t37xbN7Ephzs3NFZu312GBoIOggZvZ558qVB0Mh8wcwAaA0gbOnb9A45dt0aUNWv5C3A1XomyKV+5PmTJFNdwV3F/Px8rHoA8dBCVH29vpZHc3rSwtpQ9bW5GZA6fE/epNMbr5b27ZTBOkvxNu20ZX3vKcyNwnxG6jcbduEYOlvi3tj1+2VfSzcjjH42M43rdvl+JJtTuO++3YrSIen2OCtM9x+Ri+xrelY7gW+Hci3jb6O+nYK5c+d+l8W4fj8e8R8aS//Jv3+f+/xfcgnYt/83X4PGrxhp8pdqsXn2nbX59pmetn+pbaM92uuNfb5Gd6dhTPtPWbZ1q65a/PdIueZ9oyIl2+tWSzLm3Q8hfibrgSHuHOIsybsia+Zs0ayszMFM5W5s+fr9uuuWbPzs34Ly/IBkEHQUf/0BBdazCIRWNuLipG7Qy45IkX3qNHd2WStbGTGlrPiK1a2re1dFFdazedbu4UW33bGfGb49W3nBEb73MY/99wPOk3H1utOJ8cr07ar2nqFB692AmIHI+PqZfP3fbN+eR4ddJ1+G9NUxc1SOEcr8re8U08aV++Vz6fHI/35Xsd62cavtcAfqaPjmZ9c76mLl3aoOUvxJNwGe5D5xo1C/vx48dH3MesWbNo6tSpokleL+np6WKqHF+DR9Arz+kzQecbVBt9Z7PZxENERkaKfTW04shTAzjclWBD0EOLN+2NlFxdjeZWoJufSoL+89f+hIQIY9TyAV9rgy98k/gCtwQ9JiZGdbJ8QkKCWLaOSxla7lO14sybN08M/+cJ/KtXr4aghzB9Uo18mVQb/2FZGa0uL6fvFRqozg0XqBB08ONt71LymyeQEBB0v2qDL3yTOMNvTe5qgs6+W3mFHB5EoOXHVSuOfOM8mZ6bGiDoocuGmhp6uLyS3mxspLcam8Q67aP9kEF48eiWd+i3e7KREBD0kNYGT6exeUXQlaUJrZKFVhxuhudmdx7m76pUAkEPXp6qOU0xpiI6NzTk1Q8ZhBcPPbuXnn33cyQEBB2CHoiCziMCeYL+2rVrxWR8NQwGg3iJEPTgpKzvrFifPf9Mj9c/ZBBerHp6Dz3/fi4SAoIeEoIurw6nto2ZoMvN6Tzs3lWTu1YcboqfPXs2aughxGednbSytIy+e6qQPnAxJQ2CDvRw78a3aNeHXyIhIOjQBl8JemJiohjwlpaWpjkozlkc7j/n1XbWr18PQQ8Rei5coKVFxbS5tpYKe3q94sccgg7u/k06vXLkKyQEBB3aMFpBV5ubx9jtdoqIiBBbfX29qvg7i8PNC+xyjmvvEPTQgOeW/6q6xucfMggv7njy9/TG0QIkBAQd2uCNGrpefDFvDy8tOCju7aMbTUV0dhQD4CDoQI1l69Noz58MSAgIOrTBn4Lui3l7eGmjZ2ddPa0sKaUFhUaKNpoopqhYjD7vuyS+5y661zjeeeEC9Umb8qgfV1ooo6XVLx8yCC9uTnqD9n9WhISAoEMb/CnovgAvbXTwlLEbTCbaY2+iP3d20pfd3WTs7aUnq6vpdrOZYnkrNrt1zjXlFfSdU4U0t+DU8MaD4AYvXvTLhwzCi8VPvEYZn5cgISDo0AYIeniTZrfTL62XL7XK0psg1apfszfSnWbXmSWLdbdUK285f54WSbX8NunvRYeCg78+ZBBeLEpMpSO5ZUgICDq0AYIenrzR0Cicn0RJtefKs2edCvX3Cw3CaYozeMW3a6R4P6qopN/V1Y/phwzCi2sfe5WOfVWJhICgQxsg6OHHx63tdL3RSIdbW6lzcNBl/PtKy8jU26v9MXV1iQFvPMf8Bql2frq/H4IO/Mb8H71CJ05ZkRAQdGgDBD284FHm808V0vGODt3HbDpdSwdbWjTPxzX4A83NAfMhg/Ai6pGX6fMi5AMQdP3akJqaKlyT8qwrdgLmafgI4bw03XrRokUj7kcrHIIOQR81+5qaab212q1jPpDE/BlJ1NXg5vUN1dUB9SGD8GLOmt2UV1KHhICg69aG5ORksRKp7Krb03A1eHq2mlMxrXAIOgRdN9wHfqKziz7v7KaTZ3posdEk1lF3h6LeXrq39JtBR7nd3bRAqpHz9LabTEXC3ameZnsIOvAV/zd+FxVU2pEQEHS3tWFQyrvGjx8/6nAlWVlZYlE0veEQdAi6bo61t0uiWyimpt1cXEy3uzkFjeER6vNOFdID5eW00GAUa7B/IQn7KUnovzxzJuA+ZBBeRKz6HRVVNyMhIOgjMJvNItxoNGoel5KSQklJSaMOHxbPK66gqKgoanHootQKh6BD0HXD08Z4QNuJzs5Rn2tjzWl6u6lp1N7RIOjA2/zrfS9Qua0NCQFBd0sbsrOzKS4uTtS6RxPuyN69eyk6Olp3eEAJel5eHi1evPiycJvNJvyaR0ZGin01tOKwBzZumuCmDTXHL+Ek6CzKP7FYqP7cueGwASdTyJ6uqaXVUk2aSdM5hzzUPmQQXvzve3ZQdWMnEgKCrlsbuD87NjZW9IuPJlwLPS7DA1LQY2JiVEU3ISFBeFJLT0/X9LamFYe9rO3atQs1dIkqqXDDfdaPVFQOL85yT2kpJVRePu+WvZjdUlQklm39qKWVrjMYaZ9Uq4agg1Dmn+/eTnUt3UgICLpubeBKKIv0aMO1auhz587VHR5Qgi4OcOIPnUs0rvyhO8aZM2cOdeicVhXqgs6jy9+Qato8KO2+0nLhgpT7sXnt9XukjddI/0WVlW4rNos54KbePsrr6hYLxhxpawvLDxmEF1ctf56aO3uREBB03dqg9BKq1C9Pwh3jzJ49m/Lz812GB5WgK5sW9DQ/OO4/8sgjNGHCBDp48GBYCXrX4CC9ZrdTWmMj7W9poWsvjSJvPX+eFks17111dfRkdQ01Sb/XW620oeY0bbPV0bZa24ilVnO6usL2QwbhxT/cvpU6e/qREBB0v2qDL7yHhqSg8yT83NxcsWklmMFgEC8x1AT9NzU1osl8ubmEVkm1cq6ByxxqbRMj1gt7UBuBoAOZv1+2hfrOnUdCIB/wq6D7wntowAq63Jze09PjssndMc6UKVOG913N+QsVQbdJ6bCuqopuLS6m3gsXVOPweuo/s1hpwAdeyyDoIFi58pbNdH5wCAmBfCAktSEgBD0xMVEMeEtLS9McFKcVZ82aNZSZmUknT56k+fPnh7ygv9PUJPq8H7dUUV43BvdA0IFeuGz7rZufRUIgH4Cge0PQ1QYKMHa7nSIiIsRWX1+vKv5acfhF8HS2qVOnimlxoSjoXMd+oa5OLPRyo9FE1f3oA4SgA3cZGLxA45Y+h4RAPgBB91YNXS++GEQQrC+Nl2Tl1dcOt7VrNrEDCDpwTs/ZAZpw2xYkBPIBCLq/Bd0XgwiC9aWV9PXRipJSWBsEHYyC9jNn6X/EbUNCIB+AoPtb0H1BsL60bzyYweAg6GA0NHX00lXLIejIByDoEPQxhNdG/7C1FdYGQQejwNbSTVPv3o6EQD4AQYegjx28xrq7bkwBBB2MpKqhg6av3IGEQD4AQYegjw08CO6aQgNdwHxyCDoYFaW1rfR/7t+JhEA+AEGHoPsx45Fq4+xg5UeVlfRTSxXdHuJe0CDowB8YrU30bw/sQkIgH4CgQ9D9x8GWFrq7pIR+XV1DW2pr6dWGBlgaBB2Mkq8rGijywReREMgHIOgQdP/BI9rfl0QdQNCB9/jCbKP/ePglJATyAQg6BN1/LCs2C9/mAIIOvMefjTX0nUdfRkIgH3BLG1JTU2nSpEliobOjR4+6DOcVS9knujMyMjJo2rRpNHnyZDp06NBwuM1mEyufRkZGin0IepALun1gQLg+BRB04F2yCqro+wkpSAjkA25pQ3JyMg1I+XJOTg5Nnz7dZXhMTIyqzxIlLOQWi+WyFVETEhKEz5L09HRNvyYBI+haJRc9pRKtOJxw7EJ10aJFLjPsYBD0zLY2SrZW46uDoAMv84eTlXTtYxB05AOeNbkPDg6qevRUC3cl6DNnzqT8/HyyWq20ZMmS4XDZqygXFLQ8jwaMoGuVXPSUSlzF4ZIOl3qCXdDjikto8+lafHUQdOBlDueW0fWJqUgI5AOXhZnNZhFuNBo1j0tJSaGkpCRd4a4EnZvcJ06cKCq4bVIlTmbcuHGq+wEp6FoPqqdU4ipOVlYWrVixIvgFXTKsot5efHUQdOBlDv7ZTDHrXkdCIB9wWxuys7MpLi5O1Mb1hLsS9Pj4eNFivXv3btq0aVNoCbqeh3AWh88ZFRVFLS5Ghge6oPdcuEDXGow0hEVkIOjA6+w7YaJbkt5AQiAfcEsbuPU3NjZWVCb1hOsRdGUTvXJfrrj29PQEfpO7rwSd2bt3L0VHR6seazAYxEsMdEHP6+6mhyUjARB04H3S/1hIsclvIiGQD7gl6NwsXqGSL2uF6xF0HuHOg+l4Uw6KS0xMFF3LaWlpgT8oTutB9ZRK9MRx1UQR6IKeZm+kF+vr8cVB0IEPeP1oAd3xKwg68gH3BJ01S7m5E66lfdyHPmXKFCHsx48fHw632+0UEREhtvox0AKvCLqeUomrOFxDnzt3blALOi/zeqKzE18cBB34gJcPf0UrNqQjIZAP+F0bHKenBSpuCbpWyUWrVKKM5ywOb7NnzxbTAIJZ0BcZjNQ0cB5fHAQd+ICdGXl038a3kBDIB/yuDQsXLqSysrLQEvSxLtEEoqA/WV1Nz9XWUlxJKS3EgDgIOvAZWw/8N8U/8zYSAvlA0FX2gl7QfVGiCbSXVtDTQwuNRkqyVtPL9Q0EKYegA9+xad9faM3md5AQyAcg6P4WdF/g75f2WWcnZTS30t6mJrrDXEI7bHUj/j++rJz+0N4OK4KgAz+w4a3/orVb9yEhkA9A0CHo2lT399Pv6uroeUmw37Db6WBLK7WcP0/RRhPdU1om/r4uhS+XRP16aZ9/31pkphulv6iVQ9CBf/hl2qf0+Pb9SAjkAxB0CLo67OZ0sSTMK0pKxfZoRSXdIP1eYDDSaw5+zHnhmD+2d9AxqVb+393ddPLMGVgQBB34iZ+lHqcnXngPCYF8AIIOQb8crl0vMhppf3PziPAhaUtvbIJ1QNBBAPHYS3+gX7z4PhIC+QAEHYJ+Obyy28rSMlgBBB0EAY/u+oSSd0PQkQ9A0ENC0L/yssP4pCorfdjaCiuAoIMg4MHtR2hDygdICOQDEPRQEPR3GhroaenF9V64MOpzVfT10bxThdQ3NAQrgKCDIOC+LR/R06kZSAjkAxD0UBB0i/TSok1FlN7Y6DLu201NVNjTo/n/PCXtIThSgaCDoOGuZz6g59I+QkIgH4Cgh4Kg80s72NJCG2ucvzwejX5NoUGs3LZA+ju/sFDsP1BWPhyHnaiwMxUAQQfBQexvD9Dzvz+EhEA+AEEPFUFvGBigxVIt3dn871caGugpSfT7h4aopK+PzNL2eWcXLSs2D8d5qLwC084g6CCIuOXJ/bRzz2EkBPIBCLo3BD0vL0/4kHXEZrPRrFmzKDIyUuyroRVHz7GOL+1OcwkV9/apxqmUxHu+VCtvVHFaHyMVBGznztHgxYuiBu+NvngAQQf+YfH6d+ildz5GQiAfcEvQU1NTadKkScK3yNGjR12Ga+mcnnNquWQNSEGPiYlRvcmEhAThGjU9PV3TfapWHD3HOr60rbU2+k1NDb3d2ERH29vpi67u4ThPSzXzX1qrVY/nAXUHmltEYYAXkQEQdBA8LFy3h159NxMJgXzALUFPTk6mAamCl5OTQ9OnT3cZrqVzes4pY7Vaafny5YEt6HIJxJEZM2ZQf3+/eEDeV0Mrjp5jHV8aTzW7rdgsatx3SsLMK7udkWrb5WfPimVZz2jUvD/t6KSfWKpoq82mKfoAgg4Ck+/95PeU9v5RJATyAbcEXWZwcJDGjx+vK1xv7VrrnKtWrSKLxRKcgj5u3DjVfT1x9Bwr8/HnRrrzmYP00I6P6Z5nM+jW37wn5qbOe3o//eNjr9E/JafTf2zcT7dteI/u3vQBrX7hiPi7TPq9escRumfrR/QPP36Vpj/5Nl236YB0/H7pPB+KeHxeHnTD8X647RDdlLyP4qVz8/lv+fW7dO9zH4r/W/70QYrb+L7Y52k0S361T4pzmB7ccVjs3ydd4yHpfByH466W7pWP5XPwueKfPyLOzdfgc/A11Z7pwecP042/fIceeP6Q9Pvjy57ptg0HpGseEf/P8eLFPXzsvWfacUQ8l6+eieMtc+OZ+HxL179B92zOoKW/3i+O5/+/LI2k641471KcBy5dl+9ztXQfw2kknYNHTivTKCaZ4x0eTqOV0nM+pEyjFz6m+5XvXYp386/eFWnE54h76n26Q9oektPoyf3fPPv2S2kk4n1Mt2/8Jo2EXW7+axr56pkeVLx3rzzTDsV753gv/PW9e+WZlLZ86Zmmrfwd7UaTOwTdQ0FPSUmhpKQkXeF6BV3tWJPJJFqex4KgEHSDwSBeIrtj5ReHLTw3s9mMdIANIB1gA5eFVVRUCI0wGo2qGpKdnU1xcXGiRq0nXI+gax27ZMkS0eQetIIuN5v39PS4bHJ3jKPnWDS5Arx/ABsAntgAi31sbKzo1tUTrkfQtY7Nz88X4WOFVwQ9MTFRDGxLS0vTHNimFUcrvK2t7bJzaJW+QGgSFRVFBw4cwPuHDcAGYAMe2wCPWK9QWURMK1yPoGsdu2bNGjp48GBwCLrWcHy73U4RERFiq6+vV00UrThq4RkZGeLYCqzkFrbMmzePnnjiCSQEbAAJARsYnchpTCXTE64l8lrHTps2jbq7u4Onhu5OMwfP0fMEFnk5oSDq4cf8+fNFPxSADQDYQCAwGj0LCUFfuHChGMTmKRMmTBB9JbKo7969GxYeJrS0tIj3zi0127dvF7Zw5ZVX0pYtW5A4sAEkDmzA7/cyWj0LekF3F3kEu8ycOXPEb1nUeTQhCG2UNiB/zNwVw+MpePDJlClTqKSkBAkFG0BCwQaQUIEq6IsWLaKZM2eKpfQ2bdokwrKysmjbtm1i8AGXjtD8Htqo2UBf38jlfbmVZixWXwKwAQAbgKDroKmpSazlLsOr7gwNDVFHR4cQcV5xh+Ga+ubNm/HGQhAtG3CEm9zghAE2ABuADcAGAlTQufTF67jL8KhGecraoUNwlRgOOLMBGW5mQ4EONgAbgA3ABgJY0B3hJhfuNwHhi5oNODa7AdgAgA2AABf0vXv3DrtR5Tl9WBkq/IANANgAgA2EgKAXFxeLaQnctMKD4kD4ARsAsAEAGwhiQZfnmfMgCB4Mh36S8AM2AGADADYQ5IIeHR1N8fHxw7/RTxJ+wAYAbADABoJc0HmeOS9oD8IHnmOqHL0KGwCwAQAbCDJB5+YTZUbOpa/Vq1fjLYQR7Flv7ty5sAEAGwCwgWAVdC59ySv/gPBEXsZxwYIFSIwwhZfwZBtITk5GYoQpU6dOFYvGvP7660iMYBF09pSjXG933bp1w6u+AYg6O1wA4cW+fftEvsCwr4b169cjUcIMFnEesc4rgU6fPp02bNiARAkGQZcHMygzbvaUo3RUL88xBKHNVVddRVFRUcMZOEQ9fAtybAcyEPXwtIG0tLThMB5Pg2VcA1jQly5dqplx9/T0iBfIzW78F3MLw8DApPefmpoqPCjxvqNtwGtS6OOsIMeijgVDwk/UZRvIzc0VK8KBAK6hK0veah8xe02zWCxI/TD4eF9++WWxz31m2dnZwja42ZWb2zAlJTxwlR+A0Ib7zCdOnDg8v1y2Ac4HOF/gFeFAAAs694vwS8RHDBjuWmF7YE6ePCnmmXKtHYQ2jjVxtM6EH4mJiWK1N5PJJN55fX09NCGYBP3aa6+lnTt3itoXPuLwRO0dc0n8kUceETbAbhJB6KEcCKvVvC7nB2idCQ9SUlJEBY9tgZvXlUDUg0DQeWqacqAL95fjIw4fuCbOzemOU9MGBgbEHPSDBw8ikUIUx4Gwjhk2zzNGn3noIy/ZKq85Mm7cOFFLV+YRsg2wjRw9ehSJFqiCzvBodjnj5iZWfMThweDgoGihYbipTZ6iBMIHRxGXf3Or3eTJk5FAYQC3xMn95QwPhuaZLrNmzRIb1iMJMkHnkhmXyjhD54+Z5xyC0GbGjBmiIKfMtCHqEHW55s5jJth7Fgh9rr76avG+jxw5Irpg5PzfbrdTd3c3EijYBF1m//79lJ+fj1QOcdLT04eXc3WcW8yijlGsEHUQPnABLisrS9TEuZuNx8+AEBB0ED4Z98yZM4fDsGAIUNoGZ+4gfJFnuAAIOgjS2hjGTQCGVwGbNm0aEiKMxXz79u1ICAg6CHZRB4AFnWc9gPAEM5sg6CDIRR1rDQAZFnMeHAUAgKADlMgBAABA0AEAAAAIOgAAAAAg6AAAAACAoAMAAAAAgg4AAABA0AEAAAAvwx732BOjxWKhCRMmIEEg6CH4Eq64Qmzs4CQnJ0c1jL0U8Txvhh0csFtaJQaDwekccP4/Xluf4fX1+bfaPcibMmz27Nl04MCB4bjsz3zhwoXCGYvjedTuQz4Pf8ArVqwY4ayH95cuXSqc+cTExAy7XGR4jfhJkyZddg3lefkeoqOjh+c6a92zfA5P0tEX9+/sPpTxtZ6dnV/wuXkVNvm9MpxRss3wUrwVFRUu4zPsGVHrOo624c49urIXV8d5+i052oQ/vl9/5A9q72EsyMvLo8WLF7uMp/Yt8TdktVqFqLO4Awh6SAo6U1BQMLyqlmMYuySUXdLy34SEhBHnWLt2La1Zs0bE07oGZ3IMi5KaoGvdFwuDsjTN19Bygah2H/J5+vv7adu2bcJhi8zjjz8uVhOTn5V/y7BTB6VAat0fZxCyAwite5bDPUlHX9y/s/vQI3rJycnCx3xZWRlNnDhxOHzVqlXifLxinzLD1Ipvs9mEYx1Xgu4szJXAaNmLrwTd0SYCRdBHWyMdayGX4YKrnntxlScBCHpIC/qxY8dEbU8t7NChQ8MZNH8g/FuGa3qym1L+W19fr3oNFnIWpPvvv98tQT9+/DhFRkYOh7OLVBY3R7TuQ3luXnhG6WKV/SQrUf4fX9OZpzZlGsk1XK17lsM9SUdf3L+z+3BHLFm4uLYvw7XwoaEhId687yo+F/JOnjzpU0HXshfHc3DNWpkOr7/+urhXZTwurEyZMkXT4YuaTYyFoDvep1rr1759+4bfkdrze3IdrXTj74FbZ3jjfeU5lfehFc/dwoWzb4m/Cb5n5beh97oAgu51Fq9/x+PNWZMaN5UqDV8Zxs2yskczzqiUfoW3bNky/EGfOHGCNmzYoHoNdpIgf8DOmtwdw/jjc2yCVkPrPhzjc/O01rmU/8dCw4LJ9+useZVrmNwMqOeePUlHX9y/s/vQK5Zyc7/SRbHy+sp9tfibN2+ml19+2eV1Rtvk7qzLRElPT8+IApLcPKuE04rDtMRazSYuazGoqPR40/t8avfpmGYsvM6e39PrqKUbFy65BYnfvWNBV3kfWvHcFXRn3xJ3//Cz8nty97oAgu51/mys8Xhz9nFw7U8u1aqFRUVFiY9k3rx5w8dybezqq68ekemq1YhkN5b8l5tZ3amhcxMzf5TKWiDXAJU4uw/HGi4XUvTUcBn+wLXcL7pzz8q47qajr+5f7T70iiU35cfFxQ039yvfzeDg4GU1dLX4evtmR1tDV7MXx+O4X5+7ApRhXFtloeK+WGUhheM4FlbcaZbOP3PG403vNdXu01maqT2/p9fRSjd3C6RaaewqnfV+S8p9vdcFEPSgaXLnfl+51qYWtm7dOtFEyv2hMjzwy7GPin/LNS/lNTijdzy/nkybS9M8iEUeDMb9Yo59os7uQ3luHqikbEFg4eWBXLL4Kfug5aY7taZjd+9ZGdfddPTV/avdh16xZHEuLi6+LDw+Pl70n7NAKPvQteLryaBHK+hq9uJ4HBeMuLDBYfzuZOx2+4j0Y7e8JpPJ45qjv5rc1e6Ta6Rq9ujs+T25jlq68SBRtk9uNeJ9rXNqxXMnnfV+S8p9vdcFEPSgEHTeuP9I9iGuFpaZmSnCuH9QZtGiRSNK4gz/VtYi9Qi41ih3Gb4mi4WcWbBYKuM6uw/lKHEWMS5YKJuBeZANl8q5OVg5iExuOnccla1XaJT3rAx3Nx19df9q96FXLLVq1vIod96Uo9xd1cRHK+jOzq1mL47niI2NFc3kPM5DbtGQu5yUXRbcv8q1PXdaE/z1/SqfT+0+V65cOdzM7Hifas+v59nUrqOWbtwSxLbI+Ymyv93xnFrxtJ5XDVffktq19VwXQNABAAAACDoAAAAAIOgAAAAAgKADAAAAAIIOAAAAQNABAAAAEEz8f/eOVURRw+ENAAAAAElFTkSuQmCC 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 false 225549000 220547000 0 0 225549000 220547000 0 0 0 0 1985000 2740000 -639000 -358000 226895000 222929000 222929000 220744000 300000 0.00 0.00 148.04 0.00 0.00 0.00 0.00 0.00 2.43 95.35 4.14 113.37 2.10 76.11 4.98 0.00 0.00 0.00 0.46 0.00 0.00 0.00 0.21 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 4.31 0.00 2.10 76.11 0.00 130.87 0.33 19.24 -0.84 44.08 0.29 16.18 -0.73 52.27 0.00 0.00 -0.04 0.00 0.00 0.00 -0.02 0.00 0.00 0.00 -0.01 0.00 0.04 3.06 -0.04 0.73 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 0.00 226895000 222929000 226895000 - Private Equity Buyouts: 57% - Deuda Privada: 13% - Private Equity Infraestructuras: 16% - Private Equity Venture Capital: 7% - Inversiones Líquidas: 7% false false false false false false false false false false No aplicable false false true false false false false true false false 0.00 0.00 0.00 BBVA Asset Management SA SGIIC cuenta con un procedimiento simplificado de aprobación de otras operaciones vinculadas no incluidas en los apartados anteriores. 1. SITUACIÓN DE LOS MERCADOS Y EVOLUCIÓN DEL FONDO. a) Visión de la gestora/sociedad sobre la situación de los mercados. Durante la segunda mitad del año, la inestabilidad política y las dudas sobre los aranceles que marcaron el inicio de 2025 se han estabilizado. Los mercados se han adaptado a las nuevas políticas comerciales, lo que ha permitido un entorno de mayor calma y confianza para los inversores. La economía global sigue creciendo de forma pausada pero constante, alejando los temores de recesión. Esta situación de mayor calma junto con una inflación bajo control, ha permitido que se confirmen las bajadas de los tipos de interés en Estados Unidos. En los mercados privados estas bajadas de tipos, aunque con cierto demora, esperamos que se transmitan en un aumento de las valoraciones (al disminuir el coste de adquisición y financiación de las compañías) y una reactivación del M&A que ayude a dar salida a las inversiones de los fondos más antiguos. b) Decisiones generales de inversión adoptadas. Durante el segundo semestre únicamente se realizó un traspaso de clases dentro del fondo Hamilton Lane SCOPE, para acogerse a la nueva clase de acumulación lanzada por la gestora, evitando así tener que reinvertir las distribuciones realizadas cada trimestre. c) Índice de referencia. No aplica d) Evolución del patrimonio, partícipes, rentabilidad y gastos de la IIC El patrimonio de la clase BBVA MERCADOS PRIVADOS VII 2024 FIL Clase A ha aumentado un 1,70% en el periodo y el número de partícipes ha aumentado un 100,00%. El impacto de los gastos soportados por el fondo ha sido de un 0,00%. El patrimonio de la clase BBVA MERCADOS PRIVADOS VII 2024 FIL Clase Cartera ha aumentado un 1,92% en el periodo y el número de partícipes ha aumentado un 100,00%. El impacto de los gastos soportados por el fondo ha sido de un 0,00%. El patrimonio de la clase BBVA MERCADOS PRIVADOS VII 2024 FIL Clase P ha aumentado un 1,77% en el periodo y el número de partícipes ha aumentado un 100,00%. El impacto de los gastos soportados por el fondo ha sido de un 0,00%. e) Rendimiento del fondo en comparación con el resto de fondos de la gestora. 2. INFORMACIÓN SOBRE LAS INVERSIONES. a) Inversiones concretas realizadas durante el periodo. Durante el periodo se han mantenido las inversiones por la totalidad del patrimonio del fondo en 7 fondos subyacentes de mercados privados: 3 fondos multiactivos, un fondo de private equity, un fondo de deuda privada, un fondo de infraestructuras y un fondo de venture capital. La exposición máxima a un único fondo es del 19,1% y no descartamos hacer ajustes en los porcentajes actuales en el futuro dependiendo de la evolución de los fondos subyacentes y de nuevas oportunidades de inversión que vayamos identificando. b) Operativa de préstamo de valores No se han realizado operaciones de préstamo de valores durante el periodo. c) Operativa en derivados y adquisición temporal de activos. d) Otra información sobre inversiones. Las inversiones subyacentes a este producto financiero no tienen en cuenta los criterios de la UE para las actividades económicas medioambientalmente sostenibles. 3. EVOLUCIÓN DEL OBJETIVO CONCRETO DE RENTABILIDAD. No aplica 4. RIESGO ASUMIDO POR EL FONDO. El principal riesgo asumido es el riesgo de evolución de los subyacentes, que dependerá directamente de la evolución de las compañías que componen los fondos. Estas compañías podrán estar expuestas a riesgos económicos (inflación, tipos de interés, crecimiento económico, etc) y específicos de las propias compañías y mercados en los que operen. Adicionalmente y de forma reducida (15% del fondo) tenemos riesgo de tipo de cambio, al estar uno de los fondos denominado en USD sin cubrir divisa. De cara a la finalización de la vida del fondo dentro de 5 años aproximadamente, tendremos que ordenadamente desinvertir en ese plazo la cartera. 5. EJERCICIO DERECHOS POLÍTICOS. No se ha ejercido el derecho de asistencia y voto en las juntas de accionistas de las sociedades en cartera al no reunir los requisitos previstos en la normativa para que tal ejercicio sea obligatorio, ni estar previsto de acuerdo con las políticas y procedimientos de BBVA AM de ejercicio de los derechos políticos. 6. INFORMACIÓN Y ADVERTENCIAS CNMV. No aplica 7. ENTIDADES BENEFICIARIAS DE LA IIC SOLIDARIA E IMPORTE CEDIDO A LAS MISMAS. No aplica 8. COSTES DERIVADOS DEL SERVICIO DE ANÁLISIS. Durante 2025 el fondo no ha soportado gastos de análisis. 9. COMPARTIMENTOS DE PROPÓSITO ESPECIAL (SIDE POCKETS). No hay compartimentos de propósito especial 10. PERSPECTIVAS DE MERCADO Y ACTUACIÓN PREVISIBLE DEL FONDO. La bajada de los tipos de interés y la estabilidad económica crean un entorno propicio para que las empresas crezcan y generen beneficios, por lo que esperamos que el fondo mantenga una evolución positiva en los próximos meses. Además, el fondo se ha invertido con el objetivo de conseguir una amplia diversificación tanto geográfica (53% EE.UU., 36% Europa y 9% Asia y 2% resto del mundo), como sectorial (entre otros sectores 25% Tecnologías de la información, 21% Industrial y 16% Salud) y también por clase de activo, lo que permite tener distintas fuentes de rentabilidad-riesgo en cartera No aplicable BBVA ASSET MANAGEMENT S.A. SGIIC (en adelante BBVA AM) dispone de una política de remuneración de aplicación a todos sus empleados, compatible con el perfil de riesgo, la propensión al riesgo y la estrategia de BBVA AM y de las IIC y carteras que gestiona, su normativa y documentación legal. Se ha diseñado de forma que contribuya a prevenir una excesiva asunción de riesgos y a una mayor eficiencia de su actividad, y es coherente con las medidas y procedimientos para evitar conflictos de interés. Asimismo, se encuentra alineada con los principios de la política de remuneración del Grupo BBVA, es coherente con la situación financiera de la Sociedad y tiene en consideración la integración por BBVA AM de los riesgos de sostenibilidad. La remuneración consta de dos componentes principales: una parte fija, suficientemente elevada respecto de la total, en base al nivel de responsabilidad, funciones desarrolladas y trayectoria profesional de cada empleado, que incluye cualquier otro beneficio o complemento que, con carácter general, se aplique a un mismo colectivo de empleados y que no giren sobre parámetros variables o supeditados al nivel de desempeño, como pueden ser aportaciones a sistemas de previsión social y otros beneficios sociales, y una parte variable de incentivación, totalmente flexible, ligada a la consecución de objetivos previamente establecidos y a una gestión prudente de los riesgos. El modelo de incentivación variable refleja el desempeño medido a través del cumplimiento de unos objetivos alineados con el riesgo incurrido y será calculado sobre la base de una combinación de indicadores de Grupo, área e individuales, con diferentes ponderaciones, financieros y no financieros, con mayor peso de estos últimos, que contemplan aspectos funcionales y de gestión de riesgos. Cada función dentro de la organización tiene asignada una ponderación o slotting que determina en qué medida la retribución variable está ligada al desempeño del Grupo, del área o del individuo. No se contempla retribución vinculada a la comisión de gestión variable de las IIC gestionadas, comisión que no es de aplicación a esta IIC. La incentivación variable de los miembros del colectivo identificado, que son aquellos empleados cuya actividad puede tener una incidencia significativa sobre el perfil de riesgo de las IIC y carteras, entre los que se incluyen las funciones de control, está sujeta a determinadas reglas de concesión, consolidación y pago, las cuales incluyen la aplicación de indicadores plurianuales para el cálculo del componente variable que favorecen la alineación de la remuneración con los intereses a largo plazo tanto de la Sociedad como de las carteras gestionadas. Se distinguen 3 grupos de actividad distintos a la hora de asignar dichos indicadores: miembros pertenecientes al área de Inversiones, cuya incentivación está relacionada en mayor medida con el resultado de la gestión de las IIC y carteras, mediante ratios que permiten ponderar la rentabilidad por riesgo; miembros pertenecientes a áreas de Control, cuyos indicadores están mayoritariamente vinculados al desarrollo de sus funciones; y miembros responsables de otras funciones con indicadores más vinculados a los resultados y eficiencia de la Sociedad. Adicionalmente, la política general de remuneraciones prevé la posibilidad de que una parte sustancial (al menos el 50%) de la retribución variable anual del colectivo identificado sea abonado en instrumentos financieros (acciones o participaciones de Instituciones de Inversión Colectiva u otros instrumentos financieros equivalentes). No obstante lo anterior, esta regla podrá exceptuarse, para todo el Colectivo Identificado o una parte del mismo, abonando el 100% de la retribución variable anual en efectivo, en aplicación del principio de proporcionalidad, de acuerdo con lo previsto en la normativa y directrices supervisoras aplicables y previa aprobación por el Consejo de Administración de la Sociedad. Asimismo, un porcentaje del 40% de la retribución variable anual (ampliado al 60% en el caso de que sea de una cuantía especialmente elevada) podrá quedar diferida por un periodo de 3 años. La retribución variable anual diferida se abonará, en su caso, de darse las condiciones para ello, una vez transcurrido cada uno de los años de diferimiento y no se abonará más rápidamente que de manera proporcional. Las reglas de diferimiento podrán exceptuarse, en aplicación del principio de proporcionalidad, en los casos establecidos en la normativa y directrices supervisoras aplicables y previa aprobación por el Consejo de Administración de la Sociedad Durante la totalidad del periodo de diferimiento y retención, la totalidad de la remuneración variable podrá estar sometida a cláusulas de reducción (malus) y recuperación (clawback), ligadas a un deficiente desempeño financiero de BBVA AM o del Grupo BBVA en su conjunto o de una división o área concreta, o de las exposiciones generadas por un miembro del Colectivo Identificado de BBVA AM, cuando dicho desempeño deficiente derive de cualquiera de las circunstancias recogidas en la política de remuneraciones. Como en el caso anterior, estas reglas podrán exceptuarse, en aplicación del principio de proporcionalidad, en los casos establecidos en la normativa y directrices supervisoras aplicables y previa aprobación por el Consejo de Administración de la Sociedad. El Comité de Remuneraciones de BBVA AM ha revisado en 2025 la adecuación del texto actual de la política a los objetivos perseguidos y ha acordado adaptarlo para incluir algunos ajustes. La cuantía total de la remuneración abonada por BBVA AM a su personal y consejeros, durante el ejercicio 2025, ha sido la siguiente: remuneración fija: 13.527.431 euros; remuneración variable: 6.193.968 euros; y el número de beneficiarios han sido 212, de los cuales 193 han recibido remuneración variable. De esta, la remuneración agregada de los 2 altos cargos y otros 17 miembros del colectivo identificado, cuya actuación haya tenido una incidencia material en el perfil de riesgo de la SGIIC y las IIC gestionadas (entendidos como los miembros del consejo de administración de BBVA AM y el personal de BBVA AM que, durante 2025, hayan tenido autoridad para dirigir o controlar las actividades de la SGIIC) ha sido de 559.368 euros de retribución fija y 230.509 euros de retribución variable para los primeros, y de 1.863.014 euros de retribución fija y 1.059.604 euros de retribución variable para el resto. La política de remuneración de BBVA AM, disponible en www.bbvaassetmanagement.com, incluye información adicional. No aplica