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%2BXyM2TQNYj0RdbewlXTXO1bk42E5xge/tW3t6bn7NPXscn1eooe0a93uWLbwp4iuxZm30meX7ahe224JmUdSozzioeKoxveW25UcJWla0d9vMqWOiatfarJpVrYTSX0W4PABh1K/eGD6U5VoRjzt6ChRqSlyRWpct/B3ia5tobmDR7iSGaTy4nXBDv/dBzyeDxUPF0Ytpy2NFg68ldR0ZCvhbxA2ttog0q4OpKm9rbA8wDGc4%2BnNU8TS5Pac2ncSwtXn9ny%2B92LSeB/FrLC66HdMsxxEQARJ/u88/hUPGUNfeLWBr6PlZHpvg/wATalai6sdFuriEyGIOgBG8HBX68dKU8VRg7SlYIYStNXjG5RtNG1a51WTS4LCc3sW7zYWXaY9v3i2cbQO5OMVpKtBQU29CI0ZubglqX4/B3iaS8mtYtImlmhiWZ1jZWxGw4fIOCvuOKzeLopJuRqsJWcmlHYSz8G%2BKLy0ivLXRriW3mP7qRSNrn0BzyfalLFUYtxctRwwtaSUlHRmVqVje6ZeSWWo2k1pcxnDxTIVYfga0hOM1zRd0ROMoPlkrMluNF1aDV49JnsZor6QIUgcbWO4Ar19QRUqrBx509BulNT5GtTRuvBHi21hmlm0C%2BVYBulxHuMY9WA5A%2BtQsXRdkpI0eDrxV3FnPjrW5igoGNFAAelADaQBQwQtSaCjrSY0ApMYdqADHFACYI5pCSd7jgc0i7jgKTBC4JFA3qKi%2BtDCCuSAACpLYhGaCdxwWhjQoWkOw5U5pNlJD9tSXYULSAdsouAuz1FK47CGIHtSuOxDLZI45Wi4WM%2B50o8lcUrlJmdPZyx9jSL0KrBlPIoGJupAG%2BgZPZRTXd5DaW675p5FjjX1ZjgD8zSbsrsaV3Y%2Bk5PAXwn%2BGmh2T%2BPJDqGpXS/xGRssMbtiJ0UZ6n/61eT9Yr15P2eiPT9hRox/eas434uaR8Jz4Pj8R%2BCNQMd1JcLCtnFIzA5GW3I/zJgd%2BnQd63w86/Py1EY1oUeXmgzx8PXcchLC2WNNCZYVgOp7UybHqf7OnhDQPF/iHVbXX7M3UNvarJEBKyYYtjPykZrixtadKKcWdmEowqSakjhPGNtBYeItVsLNClvbX00Ua5zhVcgDP0FdNOTlBN9jnqRUZNIr%2BGH01dc07%2B1wf7ON1H9qxnPlbhv6c9M9Kc%2BblfLuKCXMr7HqtppHw38Q/FzQNM8L28kujzxSC8RmmQmQK5HLHPZelcTnXp0ZSnudahRnVSjsYHxs8OaVoPj250jSbcwWccMTqhdmwSoJOSSa1wtSU6fNLczxFOMKnLE4pk2naoNdNznsSWoO3DdqTKSJnjV0KkZFK4Mpb4oZ/KZgqnp7UwRbVVxkEH3pFWF2qBmkMiIjUZ9T2oAZLGzIQMcjvQBiXdlM8pZoTsAwqincDXtYZDGgU4jCBSjL1qbjsRTQyRfK6gxE8EHkD0pMYXLwsgEZzgdPSobKSOgtI9nwoOQf3%2BtE9eyQj/wCKrwYPnzp/3af5y/4B2SVsKvOX6HNRHZcoQowRtLE8/SvfOMsTxNuV05CtuIHekAjsHi3hcZ6igdirCrA7W6ZNAWHSIA5KtxSGIVLd%2BKAGNGWZRzjPNAFu8VYwueF24x6UXGV7OAyy%2BYN4C8Bj3oGXflB2oC2084pAOkAReQcd6YyMsAzYwFUdT60gKzTMzGNTz6gUNgRtc/ORj5FB%2BbPpSuO5k30l5JdNhT8gxhRnaD/WqAmSU3FvFbozEqOQF4OOnNAFy3jxdIm1lSNOvb60hkVxBZSXIiXls7uTwaAJdQaOO2ZFUHykyM/pSGc9PJlVXPQc1QkNRs4GaQxDgtigYcbhzkdKQya0c7ZIwcFhke5HagBqRPcSMF4IGWJ7UAQzqUOCc9RmkAsT4tmHOd1ACvjAI9jQBOOlaogWgAoAKACgAoAKACgAoA7Ovpj4MKACgAoA9q%2BGmp2OkeApLy688R/2VNFuhiWR1Z7kq5CsQp4MOcn0r57H05VMRyruvy/4c%2BqyycYYW77P8/8AhiG8XTrrU4xBPa3zy%2BGh9hgkjSCK63XEhun2JgFgIkGxTkg%2B1KPPGOqt72vVrRW/Pdm75W9Nfd089dfyMHQrGS40WOxudJa1gvZIbmB7eZsPM0TCKJVZSMkSktlvlADH0rpqTtPmUrtXXyvq/wANNNTCELw5bWTt%2BWn5mwvgUaJop0y5F1qNjdqDFFErCWUb4n3jYG2gmFVBbGd4%2BlY/XPaz5lo1/wAH/P8AA1%2BrezjyvVP/AIH%2BRiaJ4XvV/wBO0aCx1BLKNrkZvnPmCNgHTJiTLGQAKRnknBxjO1XER%2BGd1fTbv830MoUHvHW2u/8AwDZ%2BIq6fpng3S54VluAmtSzQQyH57IyQrK6ZDANskfqcY3YxkVjhOadaSenur52dvxRribRpxa7/AHaX/MwfjK5ll06WT/WtLdk5/wCuuW6cf6wyfjmurLdFJLy/L/Kx5ecayi/X8/8AO4zUxn4CaSfTXps/9%2BqqH%2B/y/wAK/Myn/wAi%2BP8Aif5FnwnLJDe%2BBXido5ktr10buDvmwf0qK6TjWT7r9C8PJqVFrtL82dHp0Nt43msvHmmpHFqtokkWu2ycZPkuFnUeh6H/AOsa5JuWFTw8vhfwv57HZCMcW1iYfEviXy3OTuJ5bf4HaLcQuUki8RSujD%2BEiIEH867IxUsbJP8Al/U4nJxwMGv5n%2BR0Xj3yoHn%2BJNsQg1rSI47bH8N1Kpjlx7qiP%2BJFc2Fu7YV/ZevotV%2BJ14uyvi19qKt6vR/hcpzLop%2BH/wAPZNZ1G7shG140TQwhgSJwfmYsCgzjkBvpV/vPb1uRJ7fkR%2B7%2Br0HNtb/mXPhpYw6x8PnttV1F9PabxXA5mMfJkMQIHbaSe/assZN0694K9oP8zTBQVTD2m7XmvvsVF8Q2MPxU8Wf8Jfpc9rp2q7rC7MWS1tyNjZHXITPv1GcYq/YSeGp%2Bxldx1Xn/AFcn28Viqnt42UtH5f1Y0ND0Gbw54s8R6d/aQ1Gz/wCESuJLC4B%2B9btgr0991Z1KyrUoStZ86v6mlOi6NWcb3XI7PyOV1z/khXh09xq9zj/vkV1U/wDfZ%2BiOWp/uMPVnR3unw69o/wAOLnV5B5wt7iS%2BmlPJs4H3AseuNoIB965ozdKddQ8rerOmVNVYUHPezv6IqfFZf7Vu/CPi1bm1u2vVW1uprYkxmaKTtkA9G9B0qsF%2B7VSja1tVfsycd%2B8dKte99Hbuh3iK5vbT9plnsHkWV9VgjYIT8yMEDA%2BxBOaKUYyy/wB7sx1ZSjmPu90cL8RoLO28fa7Bp4UW0d/KsYXoBuPA9gciu3CuTowct7I4sUoqvNR2uzAroMBooAD0oAbSAKGCFqTQUdaTGgHQ0mMCOKAAdKAHcbakaGsuaBNCqSOvNA4kq8jikX0shwwKQJpCgZ70hjgPSgBwFIaQ8DNJlIkVakrQeFHpSKHBfakMXHNK47DgvtSAXbSuOwBaVwsBTJ6UDI3t1cYKilcCjcaXFJ0GDQNMybvSXQnbQVozNmtpYzypouVYdpt5Np2o21/BgTW0yTR56blYEfqKUlzKzBNxdz6gvLz4c/HbR7GK61M6R4gt1IjiLhZUY43KobiRSR25%2BnNeQlWwjdldHqt0sUld2Z4/8S/hD4m8FXUDMY9R0%2B5mWCG6hBGHY4VXU8qT%2BI967aOLhVXZnJVw06b8j26fQYfhP4UsIPDHgeTxRrtwP9IuVty%2B0gDczMASoycKox%2BnPBzvETfPKyO1w9hFcsbsq%2BMfDsHj/wCFF74i1Dwk/hzxJp8ckm1ofLZ/LG4jOAWRl6Z6H6c1SqOjWUVK6ZNSmqtNycbNGpY6N4MHwV8Na14ms7ZLKxs7a8uCsK7p2EeAhI5bLMOO9S51PbyjB6u5ShT9jFyWw34O%2BMNG8Y/EbUbvQ9JbTLW20hIPLKIu4%2BcTnC8DggfhRiKMqVNKTvqFCpGpUbiraGHq/wAXPB/hbxhfaDp/hKKe0S6db68VlDySlj5hAKndg56kZxxgYrSOEqVIKTkRLE06cnFRD4n%2BB9EtPGfgzxXodrbxWOparbRXMKIBE%2B9gyuF6DKg5HTp70UK83CcJbpMVajFTjOOzZueKbSzsf2jfB0VnaQWyPYykiKMICcS%2BlRTk3hp3NJxSrxsZesQw3H7VVpBcxRzQvCN0cihlOLVjyD9KuDawja/rUiSTxP8AXY4b4%2BW1tbfEzUIbeCOGIJDhI1CqP3a9hXTg23SVznxUV7R2O48VWNhbfs9aNfJYW32gLas0giUO3POTjPNc1OTeJav3OicUsOnbsWPDHxK03xFrlto%2Bm/Dy0e4nbqWTai92Y%2BXwAKVTDSpx5nMcK6nLlUCP9o7VPDtnoD%2BF7HT7BdTu9jSPFAoNugYMDkDOWxjHpn2owUJylzt6BipQUeVLU%2BerYXFo3luplQnrivUZ5%2BxanlRTgqQcelSMWKPeNxIJI9KLgR3f2hIz5Zjx6kZI/CkhkcMz7AJAGc/dIGBQMuQHzFzggjrSGOnhEiFOR7jtSuBgzxyI7oz5ZR19eaiRcTsdpHw20GMY/e3V1MffBRR/I14WBXNmuJl2jBfmzrraYeC82YosoSWLIDu6ivfOM6z4R2q/8LC09GjjaHy5QVYZz%2B7bHFfNcXSlDKqji7P3f/Skd2XJPERT8/yPQ9OnvdX8R32j634Ts00dTKBcNaFBtU/Kdx4Ofb618TiaNDB4KnisLim6r5fd5k9XurLXTz9D1YSnVqyp1Kfu662PPtBt7s%2BEPFDaTHp0%2BlJMwaWYMZtgJ2lCOOmOtfXYurReOwn1hyVVrZW5b9b/ADPOpxl7KpyW5fx%2BR0niXwhJ4g8K%2BFWtpLGxiish5887BASypgccknBrwsvzuOAx2LVRSm3LRLXZyv6HXWwrrUqdrLT/ACMTw14RvfDnxF0e21OKGWOV2McifNHINp9e444NetmGd0MxyevUw7acUrp6Nao56OFnRxMIz6mhaWd%2BfFHjMaXb6Y0amTzvtKnKJ8/3MdD1/SuWrWw6wOAeIlK7tbltq9Piv0NIxn7WtyJfP9Dl9J8C6nr2njUfOtLGwDf8fF1JsVj044r3Mz4jwuBq%2Bws5z7RV/vOahgalaPPdJd2M1jwTrmmalp2nj7K1retsivEkzCT1wWxxx7VOG4lweJo1KkbpwV3G3vfd1HUwFWnKMXs%2BvQ6T4meDbfSTFd6TDbW9osSI8IlYyPIWIyAc5HSvI4W4hni1KliW3K7adlZJLq/vOnMMEqdpQsl%2Bpmv8OdakgSI3%2Bl21/Ku%2BOzmnxKw%2BmK7KnGGEjJuEJygnZyS90zjllVrVpN9L6nP6R4I8Qaxf3OnxxLDLasVnaVtqQ8/xHueOgr0cdn%2BCwVCFaUrqfwpatmFHBVa03BK1tyxr/gTUNDso7xb/AE29t5JFhaSCccOegOcVhl/EdDG1HSdOUJJXs10XoXXwE6Uea6a20Yt58Ktfe3eO21PRptQTMrWKXP7wr6dMfnx71xrjLBqScqc1B6czWht/ZVXpJX7XOH0m4VPtLX%2BVmjYiTdwwI4xj1619cpKSUou6Z5rTWjPbvHHiuLwpZaIlvpmnSx3VmHbzock4C8DBHrX5dkmTLNamIlUqyi4ysrP1Po8XinhowUYp3XUyfEMOjeJPBE/ijTbCOwvLJ9l3DFgKw4ycfRgc/UV62X4jF5TmkcuxFRzhNe63ut/8rW9Gc1enSxWHdenHla3MDxxomv6rrmh2L2OmNdzWQNmtnuUFc/ecnuOpPpXXk2PwGEoYivGcuWMve5rb9lYzxdCvUnTg0rtaW/US%2B%2BFXiK6dLS01TRZ7gLtuQtw2YTjPI25x2/Gp/wBd8Gouc6c0umi19NR/2PVbspJvrrsY%2Bh6Zr8Xw68S2cMOjPZQXwt7maXd56uGRf3ZxjbnHX3rTF4vCSzTDVJOfO43SVuW1m9fMVKlVWGqRSVk7Pv02N3x38N4NO8C6Xe2I06C8trZpNRl%2B0sftBCj/AFeeDznpjrXnZLxRKvmNWnV5nGUrQVl7ur37fidOMy1Qw8ZRsmlrrv6GBpXwr1e/s7a4OsaLBNdRiW3tnucySKRkdAe3pmvTxPGGGoVJR9lNxi7NqOi%2B856eU1JxT5km9lc1/hZo8unWXjzT9TtIxd2ljtKuA207Zeh/I5FedxHjY4ipgKtCXuyn9%2BsToy%2Bi4RrwmtUv8zzK0tJLl2WEqCBk5r71nhjwxtGki4csdrHsaQzPuFdGKPnIoYghwFyc4z2pASShVVtvYimBOn3RWiJHUxBQAUAFABQAUAFABQB2dfTHwYUAFABQB6z8ELuB7aCx1CJZ7N9TFk0bgFXW5iY7ef8AppbRH8TXiZrBp80d7X%2B5/wCTZ9Fks04OEtr/AJr/ADSG/FLQp7bwDpet3kFwbjRda2WxMsZkdG3M8eI1AQK0YwMZHzfWowdZSrypxeko6/5677ndiKbVJSfR/wBbHV%2BAYp7vRdNmewbzYLCGS5eVk8qJTAgdl%2BdcFlXZk9FLEH71cmKajOSvu3b7/TpubUE5RWnT9PU17maykgtJLTT5NVsIdFiRVlQZeNlOWHzgscMFwuSWPHIFYxUk2m7Nyf8AWxq3HRpXSR5Z4p14TeDYrvw9usNPuftsVzAV8sQFGt8iIDkBVjJXPILc816tGjas1U1atbz33OCrUvTThonf9Njs30m/s7nw1piacE8PabpJ1G%2BkkhjlWYlfMkAUnKHI27sZHGMVxe1jJVJ399uy3VuiOl05Jwjb3Urvb1PLfijdTTeIIIJiS0FlCSc8M8q%2BfIw9i8rH6Yr2cBFKm2urf4aL8EfOZnNyr2fRL8df1LfhS58UR%2BHJNJXwnPrmiXcvnrHJaTMokA270ePBB4weajERoOpz%2B05ZLTdfimPDyrql7P2fNF67PfyaIL3W9f0fxHbavfeH4rN7eA29pa3NrLHDEmCMKpIJ%2B83JJyWJ604UaVWm4Rne%2BraauKVetSqqpKFraJNOxF4WPjDR7qbUdG0PUfJvbeSJkS0laKSKQEYHqBkEHPYU6/sKq5ZyWj7q90GHeIpNzpxeq7O1mPuLrxLP4ah8Enww4WB/tiKtpN9pBPBkxnoRx93FJRoqo6/Pvpureg3OtKksPyba7O/qZWt3%2Bux6NYeG9VgntoLBpJYYZomRx5hBJIbtxx9TWtOFNzlVg7t/oY1alVQjSmrJX/E1YPGd3daZpOhSeHNEvobAlLOOSGVm3OwJ6SDJZu3T2rGWEjGUqim03vt/kbxxkpRjTcE0tt/8zU1C78eXGj3%2BjzeDblUu75r6WRNPuBIs%2BeCpBwAB8oGMY9TzWMI4ZTjNVNlbdbG854qUJQdPd32e4%2B91zxhrNzdHVfBJ1Bpo4re8H2C4V5HjGUZypBEgDdRjhumMUo0aFNLkqW6rVdf0KlWxFVvnp3vo9H0/UqaP4t8UTa1qFxYeH4b6aSxGnvbpaTOttbD5fKVUbKjjqcnPfrVVMLRUIqUra3vdavuRTxVZzk4wvpa1nouwW2peJj4YtdFfwLDeabZTPKhksblsSZIclg49wR0GOlKVOj7Rz9pZvzX%2BQ41K3slTdK6Xk/8AMrWnizxHrF1fxRaTb6pNd2X2QRRWshNvbAj5IljI2rnHb61UsNSppNytZ333fncUcTVqNpRvdW22XlYjfxLrOi6Ba%2BFtR8P2iQ2tyL2NLyCZJfMz97744I4wBjHvzT9hCpN1Yy3VtLf5C%2BsVKVNUpRWjvqnf8y3q3jnxCupf8JHJoOm6fqeoRlotRW1kEjLjYXj3uVBxxuAqIYOk4%2Bz5m0ul/wAy6mMqqXtXFJvrZ/hqcMzM8jO7FmY5JJySa7jiEoGNFAAelADaQBQwQtSaCjrSY0FJjFoAMUAIARSCKFDA8d6QNkuM0i7XE2FeRQFrDgc9aBEoX8qm5Vh%2BKRSHIMmkxokC1NykPVaQ0SAUi0OC0mMcFpAOCUh2DZmkMdspAOCUDSDZikOwhSi4WGNCG6igLFW4sIpcgrQO7KS%2BGvtt9DawyRRNNIsYaVtqLk4ySegqXKyuXF3aR6D4n/Zx8UWk8UvhrULTU4WVSfMfyXVsDJHYjPQ5z7VwwzCD%2BNWO6eCmvhdz0fxhdXngT9n23svFt/HqOsoYli3PuMkizB1UE8naoGT/ALNctNKrXvBWR0TbpULTd2anj648X%2BMPB%2BleI/hT4hERdS0tuDGPNBA4ywIV1IIIOOp9KikqdObjVRdRzqRUqTPO9Y0z48W3gfWNU8SeIfs9tDbnzbRmheSWM8Pyi4A2k9811RlhnNKKOeUcQoNyZrfE9yP2VfDuCRmCxBHr8mamh/vUvmVV/wB3j8jG/Y3bPirXR6WKf%2BjK0zH4URgfiZS8Z/BDxheePbyfRorefSr67edLs3CgRK7biGGdxxkjgHNVTxtNU1zboU8LNzdtmei/FTUbHS7/AOHngm3mEtzb6rZSOO6xx4RSfTcT%2BhrloJyU6j7M6KzUXCHmh3xCu4LX9o/wU1xKqI1m6Ln%2B8xkUfqQPxopK%2BGnYKmleIzxNpV5pX7Q%2BieKL0wx6VfuLWGTf83mmB0Cke5xz70U5qWHcFuv8xTi411N7FH4t/DHxP4k%2BIb6ppa2p0%2B6SMPLJKAYiqhTkdT0zxV4fFQp07Pcmth5TndbG38WtPtrL4K2uk6XILqOCS2tomQ53lW2/nkGs8PJuu5PzLrxSo2Rf%2BH/gq78EeDp57CyivvEd1GC%2B9wqoeybj/CvU46n8KmtWVadm/dKpUnShpueO%2BN/hr45gj1DxPrYhkAPm3Mn2hWLZIGcD6iu6liaTtCJx1KFRXlI4WOJhwxJz2rpOcWa0EyY3yJ9Dii40RJbXMYwZFOPukn%2BdK47FkIdoLkK3fB4NK4yOb7PEu6QcfSgCdFUqCvQ80hjttAWMXWEAZmA5rORcTrL9Uh8IeFoCQCbOSTHqXlY/0rw8nblisXP%2B%2Bl90UdeL0p015fqZWz5sV9AcZ1HwnGPH9j6bZf8A0W1fMcYf8iip6x/9KR35b/vEfn%2BR3Wjw%2BNv%2BExmN%2B7nRTNLuWZkKGLnaAOvpXxmMq5H/AGZFUf49o7XvzaX8v60PTpRxXt3zfBr22MWyj09fC3jhNM2Cz88%2BVs%2B7j29q9Oq6zx%2BXOv8AHy69/n59zCKj7KtybXF8aaDq2teCPDQ0yN7hYLZfMhUjJyi4bB64wR%2BNTk2Z4TA5pi/rD5eaTs35N3X5FYmhUq0KfIr2ReZv7LuPAujajOn9oxSMXBbJUeWwAz9SB%2BFec/8Aao5hiqC/dtaeeqf%2Bb%2BZt/DdGnP4v%2BAR6XaXNn4l8dfaY9gntGni5B3I3mYP6GqxmJpV8Fl/s3flkk/VcoU6coVa3N1V/zOc8U6Xf%2BLvhn4bPhtDcx2SCO6tY2AZX2gZx3wQfwbNelgMXRyrOMT9dfK5u8ZPtdv8Ay%2B6xhWpyxGGp%2By1tuiW9tLjw38IINH135r6e7DwQFgzRJuB59MAH/vrFXgqsMx4geJwnwRjZvo3Zr/L7rhVi6GCVOpu3oaPxFiuh4r8P%2BKo4o5tChWA3E4IbaPMyOPT5h0rgyCslgcTlt7Vpc1l/27/wDfGRftqdf7Kt%2BZp%2BI4tUHiuPUNP8JWGpqwSSC/Ep3DgYzzgY/LFcOWzwzwLoYjFyp2unC3/A1/zNq6qe2U4UlLszOjubzxBovizRYY4bHxCbkPLbo4/eIAi/KT1BCEZ9/eulwo5bi8HipNzocuja2d5PVeV19xCc69OrTWk77fccLpXgfxFLcQNrtu2m6dJdxxSFpAH%2BY4BA/TPvX1eK4nwfLNYWXPUUW1ZO2mur/H5Hm0suq3XtFaN0eh6DoUOk%2BPI4dP8ACFva2dvGw/tWaZmlkJXouepJPP0NfCZhj5YvLeerinKcn/DSSS16%2BnQ9qhQVPEWjTsl9o%2BcvGbbPGOuEKF26lcY47eY3Jr9Xyp/7DQ/wR/JHzmJ/jT9X%2BZ7B8WfCniTxJD4Xn0Owa6WDTwHcSKoRiFx94ivguGs4weXzxKxM%2BVuemjffsj2sfhK1dU3TV9Ctq8Vv4B%2BFV3oWr3cUmtaw%2B54EfcUXjOcdsA8%2Bprqw1Z57ncMVRi1SpLd9Xr%2Br%2B5EVIrBYR05P3pHUz6tZaZ8RfCS3jRxpc6K0Mcj8AOSpUZ7ZwR%2BNfPRw1XEZXi1SV3Gpd%2Biv%2BW53upGniaXN1jYwfht4E8S6D8S7jVNS8tbM%2BdifzgTdF%2BmBnPuc%2Blejn3EOBx2Uxw9H4vd0s/dt57eSsYYHAVqOKc57a/MyrYg/Cj4icf8AMYkz/wB/Ersqf8jnL/8Ar2vyZlH/AHSv/i/VDfFuj3niH4R%2BEL3SlSa3061P2tg4/cqFUMxBPO3acjrTyzHUsBneLp19JTfu%2BersvndBiaMq%2BDpShqorXyOktvC1noHibRrPRvCEWoW4WOWbW7mckR4PUdgeAQPcV4tTOKuPwlapicTyS1Sppb%2Bvl3O2OEjQqwjTp3X8zJreJrrx38Q7C32m4udPhWJM4LHyWH82H51lOoqWW5dVn8MZyu/%2B3k/0ZUY82IxEFu0vyPCI1lsL2e2kjKyoWikXPIYHB/UV%2Bv06kasFODunqvmfKSi4ycXuiCKKU3DWjLmUnPPb61QFXUIxFIf3gdifm%2BtDAiXabQ/3g2TSAQghCe1AFqHmJT7VqtiGPpiCgAoAKACgAoAKACgDs6%2BmPgwoAKACgDpzq954d%2BH%2BnavoMlu92uskziVSzxziJxAVXG0gAyN1%2B9jIwK4J0lWxDhU25dPS%2Bv6fI9vBT9nh1OG99fu0/UZrmsa3e%2BCILG/SSKCySSWMC4glMs8m5pLiVjJu3ks2AF%2BUHqTU06VONZyju/XZbJafqdk6k5Ukn09N%2B5694MtNV1P4S3Fja6b9vtYtMit/sks/lveFYwdoZUyuB8ow2Cee5rxsRKFPFKTdnfftr6/oehRjOeHaSurbd/wHJqWs69b%2BHNL8JaatjCbS1W5kaYhrdFTIIJHzKu7HGDnB7cHs6dFznWd3d28w551OSNJW2OC8dWNhpsNhpkMbW7LLeRGWeVgs3FudxBUkBmZeCB8oznJr0MNOU25vXb9TjrRUEorz/Q5a88aeNNG0nTkvhDJcaUktpFcm6Rxc2kgAeCZA2WHC4PBH6jqjhKFSUnHaWu2zXVMxeIqwik%2Bmny7Mk8eL8mhT3MkTalNpFs12sRJQDYBEckD5jEI8gcZq8G/jS2u7fr%2BNzzMyS9pF9bK/6fhY6zwjc3EX7PvitoriWNo9Rg2FXIK5aPOPSuTERTzCnddH%2Bp1Yacll1Wz6r9C38IL268X6T4g8G67cyX1r/Z7XVo07b2t5VIAKseR94HHt7msswhHDThXpqzvZ%2BZpls5YqE8PVd1a68mS6VbatqP7O9rb6ZPtnXW2GWu1gAQKeNzsB1I4zSqSpwzBue3L2uVTjUqZclB683exR8OnV7T42eF9M1a7Fxd2KQ27zK5JdWQybWbJ3Y8zbnoQBV1fZywdScFo7v9P0M6PtI46nCbu1Zfr%2Bpx3xUd3%2BJHiIuzMRqEwGTnADkAV3YJWw8PRHDj23iZ37sxtDvjpmsWWpLCkxtZ0mEbn5WKsCAfbitqsOeDj3MKM/ZzU%2Bx638OL2/0/SdV%2BKfim%2BurlYy0enQSzNtnnbIyBnGB0Hp83pXi4uEZyjhKSt38ke7g5yhCWMrNvt5sqfCvWNR1LSPiRqN3dyPcXGlvO7BiPnIfkenHA9qvG0oQnQilonb8iMBWnUhXlJ6tX/M5T4PzTQ%2BPLdoZXjJtrrJViM/6PIf5gV15gk6Dv3X5o48vk1iFbs/yZ0Pga4n/wCFDeNh50nFxb4%2BY8bmXd%2BdcuJivrtL5nVhZP6jV9Ucx8IHZPid4e2My5vo1ODjIJ5FdOOV8PP0ObAu2JhbuWfiLZXWs/GbVtMgLPPc6qYI884y20fgKnCzVPCRk9kisXCVXGSit2ztfjPbW2q/DjTNU0%2B1aGLQr%2BXSxlSpMIwEf6Hap/4FXFl8nTxEoSfxK/zO/MIqph4zivhbXyPFR1r2jxQoGNFAAelADaQBQwQtSaCjrSY0ApMYUAKvWgB1SPqNKHPAouJp3HIxXg0McWyUHJzS6FPcdsz2pDHLlODyKkZMoBHFK5SJEXipbKSJAKQ7D1WkVYkC%2B1IpIeqVLGh4WgY9VqQFC%2B1A0OC0hi7aBhspXATy6LjAxmlcBpj9qdwsWNL099R1G3so3RGmcIGboPy/lUylyxbY4w5nY6fTNS8X6XE9p4f8Qag0Mb7NjKUWP5STkScJjBrnlClLWcTojOrHSEjn/FmieJvEEtveazcTX8ssTsjS3AYRqrlTnJwoyPpyKqEqcLqOgpe0k7y1M7w/pHxC8OmWbwxdanp4Yt5iRybVYqcMSh4O09TjjvilU9lP4ioOpH4dDP8AFd58Sdbt7lfEWo6jfQ2ZzLE8w2rgA7ggIBGCDuAIwRzTpxpQ%2BFDm6kviYW7%2BNNe8IfZJ9RvX0OzgaWKGWTMe2FeAq5zgfdBxgE4o/dwne2oL2ko2voUNHl8X%2BE9TiWxvLrRZr9hAZI5wgJDDKuQeCpIyDyM8iql7OotdbCjz03podHa678Q9HvZ9C0DxTqs6RFmuUZTEIWLYP%2Bt6bieMEZz0zWbhSkuaUTTnqRdoswb638XRXH/CRTxX4uPNWZLuRyZd4faG5O7hxjPrxWidO3IZtTvzMueIYfGOt6pHdaxc399cWcSjzbiTBiYsxCKzHk5VsAcnBxSg6cVaJUlOT1Ll7deOdf0tIb291PU4bNlki8%2BQ5DGNX%2BTJyxCsOmeOe9TH2UHorXG/aSWpdvfFvxFS3tNHvPEOoJbXaqirJOC204%2B8R8/QjgkcGkqVHWSQ3Uq7Nlu/i8U2/wBj0SLX79tNSQpHBJHIixPHKi7gp6LmQEMO4PepTg7ytqU1NaX0NtNZ%2BIqXLQXPiLVIipAU%2BeW3kyrGQMHqC4yOoqOWi1okPmq33KdzqXj/AFexjtLjUNRubS9ZIys0/wApDMArMOoUnHJGKpRpRd0tUTepJWb3MEaLrC28kz2Um2Nip2YYtg7SQByRk4yOM1pzxvuZ8j7D4vDerG78trQidhkJ5q%2BuMdfvZOMdfah1I2uChK9iUeH9W8hJvskqrIqmFNmWlywUY7jk9fwpe0iVyOxFP4d1knYLQqAu8uJFKlc4%2B9nBOeMZzmj2kQ5JFaz0%2B4uIQYofNRi6qV5GUUM4/AEE1TkkLlbKN1au0JMErIyj5R2piM5pNThDhpEc8bRt5PtTAZe7pIQzDkj9axkaROr8XxywwaBGgBWDSrcMD2JUsf8A0KvF4ffNCvPvUn%2BGn6HVjtJQX91FBCGjDgg59DxXunEXPBNm2qeM7XTIr6ayklEhM0HDDCE4HPfGK8bP8ZHB4GdaUFO1tHtq0jqwVJ1ayjex276DY6tPcaPZ%2BOru5vULKbebdgleoOTz0PrXykc4rYSEcVVwMYwdveVr67Pb/I9P6rCo3TjWbfZnnlz/AGhp811pxlmhUSGKeJXIViDg5HQ19xTVDFRhiFFPS6dtbP8AI8l89NuFxRq%2Bq2kiFdTvbcxLsjYTMpUeg54HA4qJ4DCVYtSpxaer0WrGq1SL0kzF1WTULm6Nw8ss85O4yu5Z%2BO%2BetbQpUqVP2cIpR7bIhylKV27sU6jrZmMsuqXzPIojc%2Be5LKM4Q88jk8e9ZLAYWKSVONk77Lfv6lutUf2n95dtr650ONru2vLi0kZRlopGj3eg4NXXwmHxS5a0FK3dJihUnT1i7GNqfjCe61FjOZ7kgDe7tvf9a1pYelh4ctNKK8rJClOU3eTuzV8Pa/pGpw3djqHiu60mzWIyRxMjMHcHhdvSvKzONShKFfDUFObdm9E0u9zow7U04VJtIiun8Tf8K3k8SaP4hurbS4JxbSwLdSRsScfwj5f4hzmsa9TLp5nHCVaKlUa5ruKffrv07FwjiFh3UjO0drXZ5zY3t9BfrdWl3cxXW7IljkIfP1HNe7Uo0qkOSpFOPZrQ5IykndPU1b/XNbuwt1qWtaheTQuAouJ2cKPxPFZYbA4XDJ%2Bwpxjfski6lWpU%2BOTZ2UmtapfQwiTWr540G6JvtD/u8jGQc8VzRy3BwcuWlHXfRa%2Bpf1irK15PTzMfxdoWlWl/FY6Rq51e5uofOuZ5wUMb5yRk9c9c1GVYjE1YSWIpez5XZLui8TCnBrklzX3MufW/FGnRxedrepeSRti8u8fYQOMDmt/7OwTld0o3/wAK/wAiViK1vif3sxru6luN89xM888pG5nYk4%2BprshCMI8sVZGTbk7s9G%2BFPhGXx9LNea/ql6LCwaOGPdIWMhb/AJZgk/KMY6eor5DiLOVksVTwtNc87t6bW6u2/wDwD1cBhHjG5VZOy/qxvnXvBHgTV7qWxn8QatrNp5lrBb3r5jgbocHA49xnivK/s7Nc6owjUVOnSlZtx3f5/pqdPt8Ng5txcpSWln0PJpr7V3S7R7m4WK8kM00SuwR3Y55UcE9P0r7yGFoRcfdV4qyel0vXc8V1Ju%2Buj3CC%2B1KytZLCyvbuJJVIuIo5GVWBGCCo4PFOthqE5KpUgm1s2ldejCFScU4xbsx6%2BINbFjFYDWNQFpEQVh%2B0PsUjpgZwMVl/Z2E9o6vso8z62V/vL%2BsVeXl5nb1N7wBa6j4i8c2cEmr39nNdBwbtJGMuFQnqTk/dA6152d1qGX5dOcaUZRjb3WlbV9vmdGChOviFFyab69Slf6XcR%2BL7/TUmMzwXciGaU4LEOfmY%2B/U16GBxCq4OnW5bJxTsummyMK1PlrShe%2Bpa8Z6bpmhaikGl6r/aMrxZuZcDYGIzhcdfrWGU4vFYum6uIp8ivoutu77GmKpUqUlGnLm79vkcpLucfKjFhySOeK9NtLc5bEduGfegViMdh0pXS3Cxt%2BHtO0a60XVrjVNXNldW8WbSDyyfPbBOM9uQPzrzMdisZRr0oUKXNGT953%2BFaa/mdVClRnCcpys1su5QtVZokCqScdAK9i6S1OK12PqhClWABKkA9DjrSTT0HZiUxBQAUAFABQAUAdnX0x8GFABQAUAa8i/afhnrEILBrLUbO9YjtH%2B8iY/gXT865Z6YiD7pr8n%2Bh6mCd6M49mn%2BaIvE%2BuC902309Lm1nsE%2Ba4DSW5lYY4wwO4c9hj0qaNHlk5W1%2BZ3VKl1y30%2BRUg8Z6xCLZFuLC7tIYFjtiTGskajgKfMJbj059iap4Wm76NN7/wBIXt5q2x1Hh7xneR2dzqN5pWpS2KSAShr6G2i3Ekqi70PIznA7e1ctXCRbUYtX9G3%2BZtTxDSbadvWxp634w8D6j4dimliuY9Xcv9jhXUYJVtiQB5km5FTGQp2jcx2jpwayp4XEQqNL4euj18lrc1nXoyhd79NUcr4w1q1u/Cq6f/a8l9fOACsQtwHbP/TMk110KTjV5uWy%2Bf6nNVmpQte7%2BRN8RgI/Fc9mCD9igt7M4/vQwpG36qavBfwU%2B9397ueVmDviGu1l9ysdp4LgtZ/grrujSa1o1rf6jdxzW0NxfxxsVRkzuyfl%2B6cZxXDiZSWNhNRbSTvZPzO/Cxi8DOnzJOTTSbXSxW8OXmnfDzw9rN02rWGoeINStjZ20FlMJkt0b7zu4%2BXPTABPQfg60J42pFcrUIu7vpf5E0JwwNOcuZOclZW1t8y7a2lrf/Ai10Fde0ODUjqX20QTahEhEZUjnJ4POcGs5SlDHOpyu1rbM1jGM8AqfOua990QeEtNsdH8b%2BFL2/8AEmlXN3E7TXs41GNooIY1VIo92eWwDwO2OwzVV6kqlGpGMGl00d23q2Th6cadelKU03u9dElokVvFHhvTb/xxrut3viPQzpLzXF2gg1GNppgdzKiqCTuJwORVUcROFCFOMHzaLZ2RNfDwnXnUlNcur0auzhvC%2BnQatr9np93f29hbSyYmuZ5AixoOWOTxnA4Hc4rvr1HTpuUVd9jz8PTVSooydl3PVPibb2/iW/03QdD8Q%2BG7Hw1pcSx25l1OMZOPmcqDknt%2BZ714%2BDk6EZVKkZOcvJntY2KryjTpzioR21RS8DX/AIW0zxd4t8Mf2hBa6Xqdk1hbXrSZjLqNu8tk8MSzZzirxMK06VOra8k7tEYWdCnWqUb2jJWTMfR9DfwTNfa7rOpaU0kNpNDZQW16kz3EsiGMMAhJCgMSScdK3qVvrKVOCe6vdWslqYU6P1VupUa0TtZ3u3oaXw/itJPg54k0uXWtHtL3U5omtobm%2BjjZhGwzkE/LnBxnH5VjinL63Cai2lvp3NsGovCTg5JN7a9iv4H0LTNA8T%2BG7698QaM92t%2BZ7gxahG0VvBGF%2B82cF2LcAHoD%2BFYitOrTnGMXa3Z6snDUY0qsJSkr3u9Voka6W9knxQ8UeKI9d0LciXEukk6jEPNnkUhCPm4xknnHOKx5pPDU6XK%2Bl9HstzZRisTUq8y621W72I/h5rMviLwL4q0XxZ4mtsXUaCxfUdQXesy5YYDHIXOznp1p4qkqNanOjDbey6BhKrrUKkK099rvqeQzRtDPJExQsjFSVYMDg9iOCPcV6yd1c8m1nYbTAaKAA9KAG0gChghak0FHWkxoBSYxCcc0AKpoAeOlSMeOlIoUgHrQJ7ibSDkUBuTRvng9agomUZoKHiMjlahlJEkZzwetIpEyrSKJFXmkNIkVaktIeBSAcFpDHqtILDgvtQVYeEpNhYcIx6UrjSDyx6UDsGygdg2Z7UgsJsoCxJbbI50klhEyKcshYjcPqORSeq0Gt9ToZfEM6fZ3eykSEqrRN9oPmOqh05Yj5uSw5GMDGMVh7Ja6m3tHpoJb6/OkUs8enLFAN0LmCQx7VeQyqo64IIbHtxih01tcFUe9v63Kk1/fXy3N0LdpEjtpIZHaQttErk5JPU8498U%2BSKshOTepXfXj9hubP7BGGltjbtIshG5fJSLLD%2BIgJkZOBk8Uey1vcftbK1jLs74WenokVhG15bW0ltBceYQER2Zvu9CQWb8D0705U7vfQI1bLY5/xpqF7rVzDPNbysscrzPFJcu6MzEbgo4Kj5cdSffgVVOnybDlU52XLXxhqEVta6dZ6RcpazfuIkW9YzFlbIAkIyFG/AUjGCe/NZukr3bLVR7JGXB4x1C18QW%2BrS28U5it2t2SWQyLJmRpQzHuQ5De5UetU6ScbEqo73JJvE8F7ZQabqOnLexRqjRkTMjBwCCSR1ByMjrxwRzR7Np3THz3Vmiaw8ZSG/hE2nQyT2G17OQSMojZY40%2BYfxDMYbHHOeo4pOl57j5/Ir6p4kS7XTWFr5cmnsCXeTe8oG3C7iM7Rt4BzjJ56CqULX8xOV7eRrP48YXQeHTtsbyPMyyXDSnc0kbnBOMD90BgDuetSqOm5XtC5pvjiO3uxHDpcUMHmm42GZmPmmSNycnoP3SjHpnkmk6V%2Boe07Iv2/ibaouoLOL7YYooXn3kqyRlSo29j8ignPboCc0nT6N6Bzl%2B38W3ENrFDawPB5DEwBbhtiqX34Zf4uSfTg85qXSTeo/aPoGmeIrXTbtrqz0lUdmVz%2B/YtuDZwDjIU9x1PrRKm5KzYKai7pETeJrtbtrhYoQWhjh2lj91HDfryPxp%2BzVrB7R3uJo2t2tlGkFnpqizRWIha4ZxIzFd2/IwynYoxgdOueaHTvuwU7dCto01tpeh6rBbSg3eoSDEZBxDwQ7A9twO3Hp9BTkryT7CTtFowtNmuWaSG/iSN15DA8MPWrJIri2l/tDNwYkt8fKwfBb8KLjZTv8A7PFEFVgF/hGazkVE7Dx8UOoTQIR%2B4toYSO4AiWvE4bVsvjP%2BZyf3yZ14/wDjtdkl%2BBy%2BlKyb0LAq3Qk9K95u5xm78JYpYPitYo2NjCZh/wB%2Bnr5bjD/kU1PWP/pSO/LP95j8/wAjvvDth4XHifWdc0e7vNQ1OweZ5LQjYBISwbGQN3OR1P8AKvkcdjMxngqGExEY06U%2BVKW%2Bita%2Brt0Z6lGlQVWdSDbkr6EPgGOG603WfFc72kd9LcMI5bgZjgzg5/Nv0Fd2fznSr4fLIKTpqKuo7ytdfoY4NKUJ4h25r9dkR%2BNP7N1fwtt1DVdLvdWgnR7eS3wGZdwBUj6E/kKeVUcThcf%2B4ozhRkndS2vZ6/kGIlCpR9%2BScltYu%2BPvE114e16C30yzswXhWSd3jy0gyQFz6cfrXLw7kNLNcHKpiJy0bSSe22v4muNxksPVSgl5kl34c0VvFx157BGVNNN4bQKMNJnrjpnH61xwzjGQy76op68/LzeXr/Whq8LSdf2lul7eZwHgL4l3/jTxVH4b8QaNp8%2Bmai0kccKRHMICFgc55xjGevORivbzbhynlWDeMwtSSqQtrffVI5MNjpYmr7KpFNP8DU8FDTNCstd8L%2BG9W0mw8Sw6nLHFNqKBvPjDfKoOcnjj65OOa4c1VfGSoY7FwlKg4K6i9n1f36%2BnU3w3JSU6VJpTT69SPwTHrp%2BJviY%2BKNLsbS//ALEBxbIBFIAQN49cnPP4dqWaSwyyvD/U5uUfadXqvL5f8EeHVR4mftVZ2Knhnxfqdl%2Bz22rwWdg89ldLaRo0GUZAUUFhnluetb4zKaNfiP2EpStOLk7PW%2Br08vIiliZwwPOktHb8jMTU0%2BHvwp0rxJpWnWkuua9MzzXcsW4Q5y21R2wOMZ9TzXR9WedZtUwlebVKkrKKe%2Byu/wDP0I9p9UwsasEuaXUZrF3B8Qvg9f8AifVLC2t9Z0m5VBdQx7BMMpwfXh%2BnYgY61dCnPJM5hg6M26VRXs3e2/8Al9wTaxeEdWatKPU7H4q%2BJ7bQtYXRLLTLZrzUrHE1zKvCRksoUY7/AHj%2BVeZwplM8wp%2B2q1Hy05XSXV6Nt/gdGZYlUJckYq8lq/INd8PaZrvxS8OW2pQJLbW%2BiNcmH%2BGRlcAAjuPmzj2rkoZlXwWWYmVJ2lKpy37aP/I2nh4VsRTUtlG5jWHjy8vvHi%2BF9V0ewbRruQW0NmLbJCk7Q2emB3GK9nGcMUcJgJYulVl7WK5ua%2B73/wCGOWjmMqtdUpRXK3a1jyP4o6LbeH/HmqaTYn/RYZAYxnJVWUMF/DOPwr63IsbUxuX0q9T4mtfk7X%2BdjzMbRVGvKEdkexaT4X16x%2BF/hyw0aaztr17uPU7v7RN5ZODuVehz/CD/ALtfA4jNcJXzbEVcSm4crhGyv5N/n957lPDVYYWEadk73dyDxl4LstT%2BNmkTXcQbT9Uia4lVTw8kS/MuR1yAmfqa1yzPKuHyCrGD9%2Bm7LyUno/z/AAJxGCjUx0W9pa/cZGufFDVrHxRqOmQaVpkWjWMjwC1lt/vBSVGeepI6DivUy/hHD4jCwxFSrL2kkpcyffU562aThVlCMVyrS1iXwFJ4q03wn/aKXHhzQLG4uHkW8vo/3s2f4QB/CCDjPPpxWGeRy/E490XGpVnFJcsXovN%2Bff8AzNME69OhzJxjFvd9Tp9W8K6Lq3xL8P39xb2kgnsHuZxEmI7h027Wx3Hz556gDNeFhs2xWFyfE04Sa5ZqKvvFO91%2BHyb0O6phaVXF05NLVNvs7FHwf491DV/iONDu9LtPsgllW2aOP5rfYrYOfcAg/WuzOOGqOByj6zTqPntHm10ldrp66oywmYzrYr2coq2tvKxN4d0%2B2sLXxX4kFxYWuoPqs8EV1eDMcChx%2BpJP6Vjj8XVrzwmBcZSpqnFuMd5afpb8zShSjBVa10pczV3stTL8Y3Okav4dsWvNb0bUvEFtexFJbPCmSMuAQR9CT%2BFduVUcVhcZONGjOFCUXdS6Oz1/ruY4qdKrRi5zUpprbtc1fF/i6TQ/idpuh6fp1kqXrQreTPHl3DttCgjoAOfqa8rK8lWOyariq1SXuc3Kr6Kyvd%2Bp1YnGOhjI0oRWtrlebxJFovxWi8I6RpOnW1jPMv21vL%2BeWSRd2QewGRxWlPKpY3JZZjiasnOK93XRKLsKWKVHGrD04pJvXzuVYdKtNO074mR28KJEEZo0A4QFHPHoMmuutiatZ5VOcrt7%2BesUZQpxgsUktF/kynrOqN8OfCWg2mgWdr9rv7cT3F3JHuLHCkgfi34ACunAYFcS47EVMZN8tN2UU7W3/wAvmzKvX/s2hTjRSvJXbIvAlzbeNvFlzrmtaXZs2mWO/wAmGPAnkBPzsO59j7VvnlGpkeAhhMLUlapO12/hXZdv%2BHM8DOOOrutVivdWy6vuS%2BDvHd34r8Sp4f1rSrCfTL3eiwrDzDhSRz%2BHX8RiozfhmllGCeNwtWSqQs7331t/X4lYTM5Yyt7GrFOMvLY848V6dFpPiXUtNgcvFbXLxoSedoPGfevuspxcsZgqVeas5RTZ4WLpKjWlTWyZmV6BzhQAUAFABQB2dfTHwYUAFABQBreFr%2B1s9Qkh1FXfTb6B7S9VRlvKccsPdSFYe6isMRTlOHu/EtV6/wBaHThK6o1Ly2ej9P61DR5tX8GeMU07ULuV4ZyGtbmO6aO3uIf4WUgEbT6cYOQelYVFDEUuaK1W6tqme1TlKlPfR7PpY98sPhp4J8b6Il9cQqzEEsLcRAF/UyhPMP8A33XgTzDEYafKv1/K9vwPYjg6NeN3/X6/icg9p4Z8Pwf8I5D4NtdTiuv9GkuPPEywtnjftBaIEDgnJyORXXzVaz9o6lra9v8Ahzm5adP3OS9/6%2BR5r4s0Y%2BF9evU0XXI4jbruubeN5osDHClo1QORzyABXqUKvt4Jzjvtt%2BtzhqwdKbUZfn/wCn4I0%2BFtSbx1qbXM%2Bn2DB4vtn3ry8Ayka8ksqnDMc8AYPJFXXk3H6vDd9ui7/wCRipKmvbT6d%2Br/AK3Kd1PLc3MtzO5eWVy7serMTkn866YxUVZHiSk5O7I6YA1JANqSkB6UIBKYAKTGhakoF6mmNBj5qQdRvek9ikOwPSpLsNbrQJiUxCjrSLQUDGigAPSgBtIAoYIWpNBR1pMaAUmMD0xQA3j2oECyFeGpWBMsIQRkVJoh4oJJFHNJlIVogR71JQRsyHnpU3KRbjYMBg0i0SiMEdKljHKGU%2B1SNE6lcZpXLHBl9aVxj1ZfUVNwJFKeoouUiVNvqPzpXGPAX1FK4yQAetJlIcFFK4w20XHYNoouAbaVwDbRcC3oktvbarbz3K7okbLfKGxxwcHrg4OPaomm42RUGk7s6iHXdPVYUkuVuLiKBEN1LAwDYklZlwpDEEOvJ67cGsHTl/XyN/aIx9D1K1sjctJGPnuBLGojDIMRygcH3deK0nFyt/XYiE0r/wBdy5a6/bi3gW7MkrM0Jucxg79jS8nPDYDR8HrjFS6bvp/WxSqLqVrzWIIrWaFLn7XevEU%2B1mAAlS6naM88ANz/ALWOgoUG3foJz0t1Jj4jgkvH3f8AHu17KxUQKP8ARmACp9Opx689aPZO3y/Er2iv/Wwy61TRFtILeOV1mjVlhuWhLNb5RQCcnrkH7o4zkZNJQm3cHKNrGULrTjavCb1o712k26l9m5G4x/8AAhkKwyOf%2B%2BjVuDve2nYSmkrX%2BZT1m7sSwtbELHZyfaRdqLdF89nhCIxA/wBsF8dFJ4pRpvd76DdVbHmtxpV1ZXG5IzIFXOV5rczRmRzrBfCZ0IUgrjvmhgPnJVm7jsadwsJ5jdecD1ouNI2dOiFwityCPzqWxm3p0UkSMrsCM/L9Ki4y8DwMdfai4iNJJj5khUBoiQOeCKBoy5dQt54FmuImjcybGXOcUxmjO4hhgu4YgzRqcjdgkY/KkBd09YrkRagF2SPGARnikwJb61a5QKrhR3IGaVx2Gahpy3UCrkh0HynPFFwsYK6c51SG2ZfmaVVP4msMTPkpSl2TNKavJI7Dxao/4SzVJePnuGUfQcf0rzeH4OGWUE/5U/v1N8c74ifqc7dxSR3Dxn7jDMfH5ivYTOZo1fDGovpGtWespCLlrNHHkl9hbchXrg%2BteXnGXf2lhJYfm5b21tfZ38jfC1vYVFUtexzujeML/QfHsuuwQlYri6leS3Z/ldXYkrnHbPBx2rmxmTU8Xl6wU38KSTt1Wl7F0sU6dd1Ut%2Bh3Gg%2BMvsmo3s1vpkR06/bfNZNJuUE9cHH14xXHiuHfrOHpRnVaq09ppa/NX/U3p432c5NR92W6Les6xpF3ZCz0/QLezEkqu0m4s/B7dMVeCyjGUKjrYnEudk0lay17iq4mlOPJTppG/wDELxLpWl%2BKLay1XQI78i2WW3mJwQdxyp4ORwDivkeHMpxWKwcqmHxDp3k01a6ei%2B56npY7E06dVRnDm0OO1b4hXtprjeJZCiRovkiEAlSh52/nzmvrIcLYT6h9Sd9783W/f9LdjznmFT23tflbyMD/AIWz4f0%2B6e50LwbYaZqcylTeh96xhuSVUKO/bj3zXK%2BFsTX5aWLxTnTXS1vvd2arMacLyp00pPqc/wCGfGuiWtrJZeJfB1nr0n2l7o3%2B8pKXc5Jc4Of0HHSu7H5HiqlXnwmJdNWS5bXVl2/r5mNHF04xtUhza3ua03xluD4mv9dbR1mguLL7BDAJtnlLnduJ2kk5J7CuJ8IU1g6eGjU1jLmbtu7W2vobf2nL2rqOO6sZng7xzD4Q8PyaJfaZaa9o163my27zAMjnHI4PHA7dR1Fd%2BccPrHV4YmjUdOpFWuv%2BHRjhcb7GDpyjzRZH4b%2BJkFnpV34f1nw5b614fe4ea3tZH2tbBmLBQ2DwM%2Bx681hjeG5Va0cVh6zhVSSbS%2BLTdoqjj1GDpzjzR7dir42%2BIx1jQ4fDWhaJb6FoiSB2t4W3NKwORuOBxnn645rbLOHfquIeKxNV1Kr0u%2BnoLEY72kFTpx5Y9h3jrxtF4w8SLqkmmy2dzBarbxJDJ5oyGYkkkD%2B96V05Fk6yig6PPzXd72t0Xm%2BxnjMV9amp2tpY0vEXxE1yXxHofiGx0efT59Otvs4DsZFnjPXdgDGfSuHC8MUKeFrYarLmVR32tb03N6mYzlUhUirOKt6nTN8UNE%2B1pq0Hg6C21rawFxMxAjz1I4HX8D71xf6p4qpBYeri5Okvs21t2vf%2Buxv/AGpTi%2BeNJKXc8y1bVf7U8XpqGpQRXUbXInmEbANKCRuGenbHtX1kMJGjh/YUPdSVl5Hluo51OeeuupteMNdfxz4zTUJVGmxW8IhhQuHVduSew7k1wZHlEcpw7oxlzNttva50YzFPFVOdqxq2/jq8n0bR9KsrWJL3SLtWtb5psDHIKFMcqQcHnsK458N0p4utXlL3KqtKNuumqd97q%2BxsswkqUIJaxejNC9%2BJPh%2BbVvPv/BGnS6yjfPcGbMe5f4tu3k%2BmfzrzafC2Mpw%2Br08ZJUu1tbdr3/rsdDzOjJ87pLm7j9I8Z2d7olrpOveGrfUYoJme2k8wxpHljhSOeBnGM9MVvW4YrU8VLEYTEOHMrS0u3537vf1JhmMJU1Tq01K23Q6TU/Fzm503VjBFbyWKeWSpyjBsAjHYVGE4To0sPXw05uUajT81a9vVjq5pOVSFSKs4/iVdT8b6fpF8us6X4WtPPl3NdSiXDMp/u4HGTgk%2B1cr4RxNeh9Wr4tuC%2BFW0XrrrpsbLNqcJ%2B0hSSb31OP0Dx3fWupa29xpUV9pGoStPcWUxOF3Hs2P5jsK9PG8MQxFGjyVHCrSSSkvLyv8Aqc1HMnTnO8bxk7tDNb8V6Fd2kdvpfhK20yGKVLjzd%2BZHZeig4HHX1q8DkmMpVJVMVinUbTja1lr5f8MKvjKMoqNKko638yh4p8W/2r43tfFTWCwvatCRa%2Bdu3FDn72O/0rTL8hWDy2eA5783Nrbuu1/1FiMf7bEqvy2tbT0IZPE8uo/E%2BHxlJp5gAmjcW/m5ztUL97HtnpSo5CqWUvLufdNXt3d9r/qKeO5sX9Z5e2h0XiTx2LW18QxnTQza4vlcTf6r5CM9Pm%2B97Vy/6sq2EXtP4Hlvqn3028zb%2B0/4vu/H57FTQvH1uPD1voniXQYNatbUAW7M%2Bx0A6DOD0HHbinjOF6n1qWLwFd0pS%2BLS6f8AXzJo5pH2SpV4c6WxE3j%2Ba08R2uqaHo9npkFtCYPsyciWMnJDkYzzyDj861XC0K2Dnh8XVlUlJ83M%2Bj203JeaOFZVKMFFJWt3XmaS/EfSrFpr3QvB9nYapMpDXJk3BSepC4H9K4P9UcViFGljMXKdKP2bWv6u7/U3/telTvOjSSk%2Bp55czS3NxLcTyGSWVy7uerMTkmvuKVONKChBWS0XoeJKTnJye7GVZIUAFABQAUAdnX0x8GFABQAUAFAGxpmsxDTxo%2Bs2h1HSt5dED7JrZz1eGTqjeo5U9xXPVoXlzwdpfg/VHZh8Y6S5JK8fy9Dvvh14q1DwwJ/7C8S2uuW0iYi0/WrprOSE9sFt0Z/4Cwz6CvLxmEVa3tIcr7xV/wDgnuYTHxh8E7%2BUtP8AgGj4v8T%2BL9WjhulsNCtruL5obu%2BvbL/RGIIby5Um3EYJH3QaxoYajTurtrslLX1TX6nRWxUpJPT1bjp87nmU2m6DbXEt54l1hfEd27%2BYbSwQiLd6PcuN%2B3/ZQY9xXrRdWStTjyru/wDJafeeTVxNCGsnzPy/z/yKWuaxd6vNEZhFDbwJ5dtawJsht0/uovYe/U9STW9KjGktN3u%2BrPLr4idd3l8l0RnVoZIWgoGpIBtSUgPShAJTABSY0LUlAvU0xoP4qQ%2Bo0dfxpPYaHVJY1utAmJTEKOtIsKBjRQAHpQA2kAUMELUmgo60mNAKTGFABihgNdeKSYNdQQlTxSKLMUisPQ0gLCipKJVGaRaJBGCMVBVhpiZTlTUsongl/hYc0rjLa4YCpLQpiDdBUsCNrc56VLKRG1u3YGpZaZG1vIOm6lctNEbRTDo7j8am5aaI3W5HSVqRSUSNnvl5EzUXK5YiG61Jekx/KkPkiJ/aWpr/AMtP0oH7OIn9s6ov8Sn8KA9lEUa/qQ6iM/hQHskPHiO9HWJDRcPYoenieYH57cfhRcXsSRfFaD71u34UXD2TJF8WWn8Ucg/CkL2TJk8Vaa3V2X6rRcPZyJE17TZJAVuF6dwRTTE4SRZjv7R1IWZCcetFxcrHebG%2BAWBx707iHXLxtHsU8ryaEDK1tGrOeecGncENVY4XbMh%2B7zj%2BVF7gZd3pdndwGQQhpR9/2HY0XGjKl8PM8bPFMSM5Knmi5VzJu7e4hYo8mxc/3f60DNjQypQyKwYA4A9Pc1LGXLjUY7bLyyAIBzgcip3AZZ6jPdq32BAsYON8g4P0pjsR65qiRwmynKxSyLuztOGH4UILGdfybbKO9jyWYDaV4Axjkg1Q7Gjo8if2LNi5AmnbEaZyS/b6c0mCNF4prTXLO3hk%2BSfLugx97%2BIipvoFjau7mK3kCKzgqPm2plQPrUlFuHfJh%2BNhGR60mwJdOtWm8RacnG1rmPPHbcK83N6ns8BWl2jL8jowkeavBeaINaYzazeSk53TuR/30a2y6Hs8JSh2jH8kRXfNVk/NlSVCYjxkqCQPWuszKOWjdZtoB6kdqLisVtTtrS7Rphbhs8uueVPYik1YCbw%2BY2UosRRc8KTyvrn05pJlGz90gAE%2B9AzM8UzT3Nk8qSPJJbneWlJPA7ZrOFOFNWgkl5aDlJyd2zk/FckE3hh/IgdFEqOB0HPetYvUg5u7s1053hDxTzvFuZOhXPv0rQY%2BRtLg0oWxM00%2BzzJmVyE3/wAIx3xQBFc6hYzAma2WOV5kfcgyAgHT9KQFjUm0WW2tLxopLO4kdjKqjcpXnBUds8U9QObLEMxQttJ9eooSET6YlvLdL9slMUA5dh1/CkwOz0HW9Itk/dBLW2LbMEEuQB1Pep5V1GOXxTdQ3HmSQwzWTEmN0PzY7EjtRyFGhbahZeIbU219FtLn7sZJYeh46UmmtgM/U/D2kW04lhvI0EZO5HbcD7YHNEZMbMzTwupE2MN5EksIKx70JLL1JGBjFU5WA6a30LSnt0uZHkhkt2Xe7sArY5z6VHO2M52Cx0a48S3IN6ZbVVMpkUYx6j3q76COu0CS2vWljgiT7GiD7KCcM4HVj%2BNQ7jNPes6y2c8eV2fMQMg%2B1IZVNp9ntGijzuOFQ9SoP/1qL6gUpdCnlwJrphbYL46E%2BufWnzAchqrWzanJGkw8mPCoy5Kkf41aAy5riSC5ZkC7gCMkUAanhKJZxcXEznflUVmPrnP8qkCnr98t7dxiM5RDxx6n/wCsKaAcOlbIzFpiCgAoAKACgAoAKACgDs6%2BmPgwoAKACgAoAKAEbpQIbTAG6UIQgpDQUikLQUDUkA2pKQHpQgEpgApMaFqSgXqaY0H8VIfUaOv40nsNDqksa3WgTEpiFHWkWFAxooAD0oAbSAKGCFqTQUdaTGgFJjF7UAKBQwBlyKkYzbxQGwm0g5FIpMs28%2BMLJ%2BdSxl%2BPBAI5qTRE6DtUFkyrxilcdga3B6VDHYYUlToeKkY3zZx0YflU3NEkIbq5HdfypXKUUH2%2B7XoqGpbLVNDTrFwv3oFNK5SpijXiD81rmk2V7Id/wkNvnD2Z/KkP2THDX9LP37aQf8BpB7OQo1rQW%2B9HIv8AwE0ilCY4X/hyT/lsy/UGkHLNC7vD0nS8A%2BtA/fAWOjS/6u%2BT/vqgOafYDodo/wDq7yM/8CoH7R9iNvDRb/VzRt%2BNAKqV5PC90Pu7D/wKjUr2qK0nhm%2BH/LEH6GkUqkSpL4evV627/hRcfNEqvo9xGctA4/Ci47oFs5EPKsKLj0Gtayq%2B5XcZ9Gp3E0PzeREbJpASfWi4uVEhvdREnyzEY7EdaLkuCIZNV1Qs7NHEyj2wad0L2aLOm6%2BfJdpbYgYIOD1oYuVFWz8TJEx5lj3fKRtzmqFZE66xbOzYMW7G1gR1/OgXKh9hJZi4ZiwhBXrjKn8qT1HZkuqPCyxtvgmw37sHoT6mlYZm6vFcvJEkqNHOrbkERKssfUn0Y0IYlzqEkFoVt5Fub3O2OZ4slU78kYoGYcsly920k3myKmN%2BTwAfp2piNXTGtP3NzDE8MiNy2SfbP60DOp0S6e%2B1yASJtaGAbmP8fJ5FQ9EMu6xEzXKyOcqTgFDgEZ6EdzSQFuwLR4KTqYwOVYk49aTBI2bK8WzvYLyLY7wOHUNnGa5MdhI4zDzoTdlJW0NqNV0aimuhSYB5DJuyzEk8V0RjyxUV0M3q7iqi45p3ApXirkii4WM8xneRCfmYcn0qhMx5b26ttQMSSbBuIJH8fTrWT0BHQaRqS3CESyIWB6L0xRcpF5xbXUbwAhkmjIz3pg0cj4psLh9AFuQEeEmRM8kke1EXZiZw2kwyX6zWuFSNT588r8GNRwTn8elagb/iK48MxWdtDo8vmyuuJJWDE%2B2c980JsZyFsXXUEXCMd4yDyOP6U%2BojuYvCti7Le36kyyjzRbwnCKD29azlOz0HY0Na063Hhee3isLeyaWRQryAD9euaUZNvULHE3vh2SG3a5EgCAgKrkBm9SB6VpuFiXQ9BXVLtraGVUcDIEhwD64odkNIq6hDPDqUsE%2B0OhIZlGBx9KBl/RrS/nlMWmyPJvQhyjAYB9z0obS3A1Rp%2Br%2BH7mKSaGNokjkkDbQwxt5yfypJpgYS6xbW7xvpliwnQ7zJI5O1vYDqPrStcB97dXmpxLqWok%2BVGAjRKxG89c4/GhKwElrajS0W8ul4k2sEz03ZwpHcdCaYz0DSPsMWjxahJ5UST581142npx6fSod72GbFvGi26tYsHUkMG6giov3GYet6hJZXxSWNv32RC8YyOP734VSVxGBqniK81G1FtANs0v7vYg6j6/lVqKQGIml332hreS3ceVksMj5cDJpgZV2VyFTJjzkE9SPekBauJZNP0%2BK1A2S3Ee%2BQEcgE8c0gKNsN0yfXNUtxPY0xWxmLQAUAFABQAUAFABQAUAdnX0x8GFABQAUAFABQAjdKBDaABulNCEFIaCkUhaCgakgG1JSA9KEAgpgApMaFqSgXqaY0H8VIfUTv%2BNJ7DQtSWNbrQJiUxCjrSLCgY0UAB6UANpAFDBC1JoKOtJjQCkxi0APFJgOHSkNbC4BFIY1gBSYbDMUmWiWzmdZQoPBNQy0bEfOKk0ROlSykToKljQ4qCORSAgkjUE8VmyokLKM9KlmiGMi5qWWiNo19KRomRPDGe1ItMhe3jz0NItET20XoaRSIWt4z2NBaI2t4s9DSQETW8XpTGR/ZovQ0rgM8hB0LD8aLjSDDp92aUfRzSFYet5ex8JeXAx/tmgXKiWPXNVi%2B7eyH680D9nFk0firWUH%2BvVvqgoJ9lEtReKtUfAcW5/7Z/wD16Li9lE1LPWbmYjzIbc/8A/8Ar07kOCRrQNHOB5ltAf8AgFSSSNptjMMPbIPpxTDmZDcaBpzJwjrgZyGoGqjMu/0e0EbY8zKjIOR/hTLjJs5i9tIrcuYy2V4Gcd6palFRrSBb2I7MlhvOT3pXE0iHUrWFoWbBBBzwaEyGjEaWSKMGN2U5PerJuaseqXLQLLII5GQqy7wTg4PvSLRvWl9cJ4bupCVkIQFfMG7b04HoKTQzCnvrq5mhzMyK21WRT8p%2BoOaBMq6q7R28JR3GABgsSDg8cGgC9FPK9mId5VFi34UAZJ65prYZr%2BGLmRLwEYJXlSR0pSA6dyskiExoDJgsQOp9azAekSZcnJ2AEe%2BaQyz2UdsCkBYjFAxf%2BWgHYmkAajCixnA7ZpgYkv7mZWTqRg1SBlGO0inuSkpdtspGc9cgGsHqIZMTHKYkJCSfMR7%2Bo9KkZDbX08TIQVZsgZYc07jR0br5mpRSyfP0UKfujPtTuM4LVdGsbvxBqcJR4kS288CJsfNnp9K1g7rURH8OdPtXvJpJY/N2RsUV%2BVU4649eap7Ajj4n/egbRw5XPQ9apCZ7pZWkM1xBvBOyNcflXN1LL19aQMY5GQM6ZwSAeuapAcB4p0qBr6J3lndpEDksw49hx0rRMTM3xlfz2NxClmI4ENsFZVXr83Xnv9KEM5TUbq4vpkNzKznpnuabAv2Wnxpny5rhD5YbKvjknFNRQEmp%2BIdUhtP7KWcNboWjBddzbcjjJqdmAulwxPbEtGCxGS3erQEjajLZ3zMIoZmtmCxGVScDHsQPxqWMp3txLcam3nMXzKGG452nI6Z/rQgOh8J6pcXF59iuEhlgWVcI0Yx1pNDR6lbxxoWSNFRQOAo4rEo5f4h6lcadosSW6xFbkvHJvXPHtVQV2J7Hnlve3FoESGTAUfKe471sI0p55Vtrp1kYF4FY892xk/jSGY%2BmQRzzTNICfJiaRRngkevtSEZ13dT3t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INTERACCIÓN Y PERSPECTIVA
Revista de Trabajo Social
ISSN 2244-808X ~ Dep. Legal pp 201002Z43506
DOI: https://doi.org/10.5281/zenodo.15078155
Vol. 15 (2): 327 - 328 pp, 2025
PRESENTACIÓN
La revista Interacción y Perspectiva, órgano de difusión científica del Centro de Investi-
gaciones de Trabajo Social de la Universidad del Zulia, en esta ocasión presenta su Volumen
15, Número 2, correspondiente al año 2025. Este número reúne un conjunto de 21 artículos
cuidadosamente seleccionados, organizados en torno a áreas temáticas clave que reflejan
los desafíos contemporáneos y las transformaciones sociales que impactan el campo del
trabajo social y las ciencias sociales en general. Esta edición no solo reafirma el compromiso
de la revista con la excelencia académica, sino que también ofrece una plataforma para el
análisis crítico, la reflexión interdisciplinaria y la construcción de nuevas perspectivas sobre
problemáticas sociales urgentes.
En este volumen, se destacan investigaciones que abordan desde un enfoque riguro-
so e innovador temas relacionados con el bienestar profesional, la cultura organizacional,
la justicia social, las dinámicas familiares, la educación y las narrativas socioculturales en
contextos contemporáneos. Cada contribución refleja un esfuerzo por comprender, inter-
pretar y proponer soluciones a las complejidades sociales que enfrentan las comunidades
y los profesionales del trabajo social en diversos contextos. La diversidad de enfoques y
metodologías empleadas en los artículos es un testimonio del dinamismo y la amplitud del
campo, permitiendo un diálogo fructífero entre distintas disciplinas y perspectivas.
Uno de los temas centrales de esta edición es el bienestar de los profesionales del
trabajo social, un colectivo especialmente vulnerable a los efectos del estrés, el burnout y
la fatiga empática. En este sentido, el artículo sobre la eficacia de las intervenciones basa-
das en mindfulness destaca cómo estas estrategias pueden transformar positivamente la
práctica profesional, mejorando la autocompasión y la satisfacción laboral. Este enfoque no
solo promueve la salud mental de los trabajadores sociales, sino que también abre nuevas
posibilidades para fortalecer la ética y la calidad de los servicios sociales.
Otro aporte significativo se encuentra en el análisis de los mecanismos de apoyo
para trabajadores de servicios sociales que atienden a personas con demencia. Este artí-
culo subraya la necesidad de crear entornos laborales sostenibles que incluyan supervi-
sión, formación continua y tecnologías modernas, elementos esenciales para garantizar
una atención de calidad y prevenir el agotamiento profesional. Este tipo de investigacio-
nes no solo enriquece el conocimiento sobre el trabajo social, sino que también tiene
implicaciones prácticas para la mejora de las políticas públicas y las condiciones laborales
de estos profesionales.