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B%2BKXifUzpc32S68MQ2sE23h5R5mYwfXkUAeU2Pww8aX/hS906TSLy1uP%2BEU0uFPMITfPBcGV4M84bAA%2BpFAGx468HeIPE2ka1dWWi%2BLrm5g8NXdrA2sTqJXnm2DyYo1Ubx8mSxOMhcdaAO58YeGNbvvGXgaW106Y2tpoOpWl1KANsLyQQqit7llOPpQBzHwx0rxJ4TufDfiC98K6zMlv4bGhXVtHDungljdX3qufmRuRuHpQB6P8END1XRtA1O41i0%2BxXGq6tcagLYnJhSQrtU44zhcn3NAHf0AIaAMvxNpcGs6TLZTrjf91v7p7GuHMMJHF0XCXqTODmrI8YOpa/4evp7A3Ui%2BWdrxSfMjD6Hsa/O/ruLy7EuEHp/wTiUpUp7sSe%2B8Oaqu3WvDsCyN1ntP3bD3x0r6DD8YtSSqxPawvEWNw9o83umZc%2BA9I1Bt3h/Xowx%2B7BeDY30z0NfU4LiHC4ha6H1uXccQ0hVic1rXhDxFpO5rrTJjGP8AlpEN6n6EV68K9GprBn1OGzzA4rWMrGEQRwQQR2NarVXR68KkZq8En53On%2BFd2tp44sPN4imLQyf7rDFRJ22PC4jwssRgKibvZFnW7VrLV7u0bgxSsv619Zgq3PTSP43xWHq4bEz5%2B5TrpjRnFtxZy%2B0m32FqrVO4%2BefcT3oaq9GJuMtKhr%2BE9Em13WI7RDsiHzzOeioOprzs0xccJh3OZ3ZNlU8wxKpx2O/1e7ikMVrZLssbZdkKgccd6/l7inP3mtay%2BGO/ztY/pfKsvjgsMoW1NLwVqxsr0Wk5xDLwCezV08HZ5PCT%2Bq1X7r2M82wanS9otziv2x22%2BD9DdBuI1DIA78dK/YI2tZHyuyMfxj4h%2BIfjnwXH4RsPh5eWaXcccb3U5G0IMHPt0FUBHr9x4v03VvC3wY8Mar9gniskN7er1Y43HHcDAoAreIv%2BFj%2BA/iP4K0G/8ZXGp6bf6nAAehZTMgkR%2BORg8f71AGv4k1jxr8RvjDqvgvw5rraDpejKfPkjHzSEEKx9SdxwB7UAYnhDTPEWj/tS6Vp/ibVRql3DYSiG6xgvF5Eu3PuMkfhQB3H7PfiLXNavPHq6pqM92tlf7LYSHIjXMnA/IUAcGmvazr3wM8fyaxqUt61vfiOIyHJVNx4FAHvHwW/5JV4c4x/oS8fnQB2FABQAUAFACUAV7u6t7YqbiVIgxwpY4GfrRcCZXRlBDKQe%2BaV0LmXcjnnghVpJZo41HVmYACk6kVuyeaK1uchrfxD0OxkaCzaTUrkHHl2ylufTPSuarjFHZHJXzCNPZXMV9S%2BJGvN/xLtNh0a2b%2BOflsetcyqYupqtEcyxGMrLSKSfmLH8O9dvf3mteLr0v1IgJA/pUywFWp8UglltWtrKo0R3Pwqzl7bxHqKSY4LHOT9c1SwFWKspCeUSS0mYGp%2BFfiD4fQ3Gnapc3sS5J8uUlgP91q5q2HxUdmclbDY6h/DdzLtviB4mjt3tLzWfs06nBEtqWYe%2BR0/KudYyvQ91mH9oYiiuWT1Keg6/qmj311e2mrafLPc/NJPOCzn2x1pRrVoP2lxUqleL9oKWkvrprxbmaCSRtzvZxtAjH15PP4VMasqt2tAUo1LtaM3vh54ZPibUr19bvr24SwkCRKXI%2Bbrk56dq6sHh5VJfvNTpweFhUl%2B8dz0zQPDGh6VfPLagy3SgZeWTe6A9hnoOtelHCwpyvE9ijhIU9UdKcY5rraurHTuc5451e00LQZtW1Df9mtlLybF3HHsKmtP2VJ2OjDYOWLqctN2Z87eP/il4c1jxR4W1DTZr5bbTb0S3QaLblNy5AGeeBXk4vEc1em35n6LlXC2Ljhq9Oco8%2Bmt/U9L0z4i6J4p0LVpdBivJpLOAu0ckWwtx25NTmTjjcPKEdEfHY7KcVlK9rUtN9Fe/rseaeKPEdt4q%2BHN%2B6IYLmCRTNATyhB4P0r86y3Lv7OzS8dYNM8TMMxWaZM%2BZJTTV1/Wpch8Wf2JoHh/TLG0W8vbiJB5WT8q%2BvHepp5SsRmVariPhu7G1POHhMHQp0NXZXXzPpPScnT7YsNp8tcr6HFfqmWQUcLGK7GdVudRzZeyPWu4kMjHUUAY%2BhaBpGiS3Mml2MdtJeTebdOud0r%2BrEnPfp0GeKANigABB6EUAFAASB1NABkUAFABQAZHrQAtABQAUAFADXOFqJuyuB4N4/vl1DxXezIcoreWuO4XjNfmGe1VVxrkv61ZyVpXZgV5DbV7GCFzjp1qYVJRkM0tM17V9O/49r2RU6FGO9T%2BB7V6dLN6%2BGt7ProXCrGm7yNbTpNE8UahFp2taJarPOdq3MA8ts/hxX12TcRYmc1Qk9z18JxDjaGkH7px0rfDrT9Z81fEOpW72tycwvb/OrK38siv0WlluJcVKKT9T0sTx3TlRdKpu%2Bxe13xl8Mb/Vp797zWXeU5ZUtgqk%2Buc16eHwuNpxsox%2B8/LMXgsvx1d1JSf3GXL41%2BG8PMWk6zce7ShK29lmHdL0MlluWweicvVEA%2BI/gqJP3Hg68Zu3nXYIz%2BAqPquOe8y/quXr7Bf0Lxn4L8SXcel3mjy6FPKwS2ubc%2BYu5iBhh/nqampHGYe0ua4PL8DXXs1GzZ6cmjHwz4eNjanzpZ2P2q5jXgAdEHcD61%2BUceZvjpU7QTa%2Bfkfe8KZHQwG%2Bj/4cyVbOMelfiHK6nu2s3v8AI/QlF6u%2Bhd0a0N7qcEC55bJI7AV6%2BT4GpmGMhCL8/uOPHV/ZUmTfH/wPrnjXw/pVhoItzJaXYlkE0uwbcduDzX77Sg4QUWfDOTcm2ek6ZE0GnWtvLjfHCqnHPIUA1YHlPxl%2BHHiHVPFuneOfBN7Dba7ZqEaOU4WQDgHP0JBHfigDlbv4efFvxN468MeJ/FFzpci6bfwyvbxS7RBEkqOSBjBJAIP0FAGz43%2BHfjfRviXc%2BO/hvd2ouNQTbeWtyQFJO3djIwQSAfUHJoAqeBPhz8RY/jLY%2BOvF1zY3SmGVZzFLgx7o3RUC46DcPzNAEF38O/id4R8Ta7P8P7ywk07XJWklW5I3RkknuO2480Aadl8I9X0/4Kat4Ygngutd1STz7h3fbHvz0z7etAHqHw20m70HwLpGj3%2Bz7VaWyxy7G3LkehoA6GgAyPWgBaAEoA5XV/iH4J0rV/7K1DxLYW97u2%2BUXyQfQ44H40AL4o8U%2BENOtYI9d1iwigvkLQea2VlUdwRkd6iUbikuZWOFn134brbve6b8QjYW%2B7DLHcEjPoFIyKw9lY5JYW5t6BoHhLxBYnVU8QTa3br9%2BVrr92AP7y9B%2BNH1WMtWJ4CLWpJYeNfhZpEktraa5o1u9vxIE/h/HHP4VtCjGGxtRw0YbG3ZePPCF5qNtp1rr1nLeXSK0EIJzICMgjjuK0Oh6Avj3wbJp13qSeIbJraxdUuZQ2RGWOAD9cH8qBCX/j3wdYaLb61d%2BIbOGwuc%2BRMzH95tODgYyRkEZxQBLonjjwlreoppuka7Z3l2yb1ijYk4HU9KAKni/wAGaN4jBeWNbe9U5W4QDdntkdxXJVwca2szz8Rg8Nibq1pHlXiTQ/EWgX8f9pMf7P3bTd28SnC%2BpGOtePPDuEuV7HiV8PicPpJ%2B6el%2BCfCvh9LeLVILh9TkYZSaZt236DoK9TD4Wna6PYwuGpyjdGHqUXifwS2salZpZXVjcTmdnkYh1zgAY79qyqOpQfumFVVMO24lD4eal4vvdW1DUorexnmnlRLlbiQo8SjoAo%2BvFZ4WpWbuzPA4ivKTckexjO0ZFewtVqe8tdzI19IJ7PbOiPCfvLIARj3zxUVYqpSaYRqSw8nJSsfO/wAUdW8Ft4y8MnTptOMFhe7r4Qx5XZuXrgYbjNeXjKcY16bv3PdwXFuHoYavRq1Ze0drPS333PVtHuvDN/odxd%2BHGspInGHNuoU/RhjI/GubOIcuBqulKz0POwWYVMXUjGVTmfrc8r%2BIPhGyT7VrllIYC8Z%2B0W6ji4/LvX5nkedtRWHr6yXUjNeH4uTrwk7vdLqW/h94UtLTytfmna6u5oxsyPlhHoO%2Baea5y69VUKelmtTbIsljRl7epq2tj6H0sg2MH%2B4OtfrmW6YOk32RxVZWrTS7nFftFyTQfA/xdPDI0UqabIysjFSDx0IrvJPBvhT%2Bzdpvi/4c6B4ou/iB4ut7jUrKO4eKK6XahZQcDIz%2BdABe6f4m/Z7%2BLngux0/xdqeu%2BGPEdz9lmsr59zodyhmHbjzQQR9DnNAH054u8W%2BGvCGn/b/EutWel25JCtO%2BCx9AvVuPSgDn/B/xh%2BGfi3VE0zw/4vsLy9kOEhO%2BNm9lDgZP0oA6/wARa3pHh/SZtU1rUbbT7KEfPNPIFUe3ufagDwv46fFPwV4v%2BBPjCPwZ4rt768tbZWZYGeKRR5i8jcASPUigDuPCHi7QvCXwX8K6x4o1UWFtPaW1us8wZ90rr8q8AnJweaAPQbi9trfT5dQnk8u1iiaZ5CDwgGS3r0oA8p%2BNHivSfE/7M/ivxJ4W1T7VZSafL9nu4tyYZH2kjIB4YGgDpf2fJJJvgn4NmldpJH0e3LOxJLHYMkk8mgDvaACgAoAKAM3xPejTtAvL0nBiiJU%2B/QfqRXJjp8mHm/J/kTPRHz1I5eRnJySetfkc5TqSba1ucLfM/d1G0%2BSfNpFvTsFmhVRmOFVmPoBmr9lUf2H9zBJsmSyvH%2B7aXDZ9Iyaaw9eWsYPTyY3BNe8i/o1lqtrqtrcLp15%2B7lVs%2BQ3HP0rqwFHGQxEarg1byY6DnK8baHlfxo08ab8StXhVdqSS%2BagPowz/AI1/SOTynUwMKkz5nHUI%2B3dtzjuK9G5yyvDRC00u5KTjrfcQ8c/iKcpQitSVzuR6H4GhtfB3hmb4h6vCr3GWh0K1ccTTYIMh/wBlc9ff6V4WYYh1WqdN%2Bp9dw/lLxFV1Jx%2BH9bnI%2BGfiN4t0DWJ9RtdUlla5lMlxDP8APHKT1yv%2BcVxVsBh61Nxqxufp%2BIyv6zBezdrfI9p8HfEnwp4vKW96U0DVn42SN/o8jex/h/GvzrPeAqdSLrYdWt/XY428TgmoyXMj1vwVpElq8tzcKNxGI2U5BHqK8PhPh2rgJSqVNGtF/VjyczxvtdEW/G/iaDwtpkd5Lay3ckkgjjhi%2B83dj9AOa%2B9imlqeM2tytrfjCC1jtBp9mL%2BW5tvtWDOsSRxcfMztwOaodna5mXHxCRdWgsLfT7aQvBHM0kmpRxgBzjC9Q/Q9DQTdMJfiVYpc3VobKT7Vb6k1i0RkxuAWQiRTjkHyyPrQMsaR45FwljJrGkPpcGoWrXVpM1wJEdFTzCDgDadgzz6UAX/Bniy38S6LcahFaS2rwOQ0Ep%2BcKVDo30ZSCPrQBTfx1EulaTf/ANnvjUbWW5CmQZjCIXx074oAy5vicsNg89xooiuNkEiRm9TYUkIAZnx8uM9CKALEvxJso/Draq2nSvMLo2v2eCZZN5AyxRxwwA5zQBd1Px7pWnatYWU6P5V9Zfaornd8nUgIfTOOtAEOm/ELT7zVtH0/7FKn9oQJK0u4FIHcEpG3uQp/SgDuV5ANAGV4tkvIfDGrS6cCbxLOVoAOpkCHb%2BuKAPh3w7F4KvPCPiO98U6pep4lQk2MYyfNk56%2B%2B7rnpQAzVWv7/wAJ%2BDLbUvMMAurqC2L5/wBUXiBCn0yTg/WlfUE9Trrn4baCn7QUfghZLoaW2CQZMvjbnGabKb0MvR/7W0Lw/wDEXSdFuJ/s9u8cbgMeIvNZSfyxSSZKdzG1uz8Ax/DPTLrTr%2B6fxU83%2BlwMDtVcHPt6Yx70pxY7G/4%2BsrvQPDPw88aacfKlfTUjMi/89I%2Bmf%2BAsB%2BFOOwzhbga3ptg%2BkzpLFDrAguwg6zLhjGw9eWamFjvfEmjaTpfxjsvDPj25ubXQNOs4LcumQqr9nU5GOcNLuJI7lqCTX/Z2i0mH9oaSLQpZJtLVbr7K8nVk2EDrzQB7b8SRrL6wt74d0/U0vbTKyXKsEiZOuME/NXm4utUk/dT0PHx82taKaaMbwjrvizxp52mzaraW0ax5kzbguwPHA/rXPSrSxK5JKxjRxFXFx9nM9J8EeGovDWltZRXE1wXfezyHv7elerQpeyVrnq4Si6Ssa2pWFrqNq1reQiWJiCVYcHByP5VTipPVG84RnuR22k2NvqMmoQWyx3EqBJHXjcB0yKa5VshRpwWyNGqLPLv2g7bX77wtBp%2BhWt3Mk7t9q%2BzLl/LAyR9CfTk9q6KNGFXSTsedmFGpUjZM%2BdNM8Ba3qcU01ho2pTpB/rGCAY9hkcmt6mQYaWrq2%2Ba/yPmv7Jqyd7/19xpeFbfxF4TjvfENppeoG0toiLpZ/wB2jL3ByOT9OleVm%2BS4eeAlHnfNp2/yPo%2BEssxFbMI3XKte66ehMfjPM2VfQoXU9AZj/hX5T/qvSi4uMnfvp/kfv/8AqnCtGLVSzt3X%2BQD40TqoQaHEqjoBMeK1lwjTUlVdW92nuv8AIynw1Cgrrt/XQ%2BsfDVx9r0CwumXaZYEcr6ZANfp2EpeyoQp9kfkGMpKnXml3OO/aSGfgR4wHrpj/ANK6TnPBfhJov7T1z8NPD8vhXxf4TttCksYjYwzxL5iRbflDfuG5/E0Adp4F%2BCXjrVPiNpfj34w%2BLINcvtJJks7G1Q%2BRFLuyrA4UYBAbAUcgdQOQA%2BPFj8Ll%2BK2map4zTxD4q1lLMfZfDFhafa1EeWzIYgB365bnHTigDxz45RaHBN4X1zwx8I9T8C%2BXq0KpqE0MdqZcnIQwqc5757YoA9U/aBsx47%2BPPgT4eaxLKNBeB726gUlRO47H%2BVAEH7Vvwc8B6R8HdU8QeH9CtNDvtNiUh7JBH56lgCkgHDduvp1oApftCn/jEXwJ/wBf%2Bm/%2Bi3oA%2BifFzBfhnrDEgAaNNnP/AFxNAHzd4DP/ABrw1bP/AD53/wD6VvQB7v8As6/8kK8E/wDYFt//AEAUAd/QAUAFABQBneI0aTRLpVghnbymKxyrlWIBIBH1Arlxn8J%2B6n6mtCMJVFGb0en3nz6/xHvVJEWgaHCe223PHt1r88rZiqVdr2UPuPvaHBmDhTU0373p1%2BRHJ8SvEBwI4dOhH%2BzbLUyzfmekIr0R1x4OwS%2BJt/d/kQN8R/FmeL6Bf922jH9Kl5vURtHhTL4kT/ELxcx51eRPZUUfyFZyzjENfu5WNo8OZfFr3b/cV5fG3i2TA/t%2B/U54CzFf5Uf2pi2lzVPxZ0S4fwMbuNNfcv8AItfErwd4j8a3WjeINGsWvBdWCrcSmRVCspxyWI5r9u4bzRQwMVVlf8T8O4hyuc8ZKOGjZ3OXb4amw51/xh4a0or96P7WJZV/4AvP617M84i/gi/uOGhw1jZ/F%2Bv%2BRH9h%2BE2mD/TvFmsawy/w6fZeWpPp%2B85/Wuf%2B0MVW/hq33nr0eDqktZr%2BvuIW8afDrTcrpPgF7uTb8s2oXpf80Axj6EVMvrdT4pHs0eDaV7yt/XyOV8f%2BMNR8YX9vPd29vaW1pAIbSztlKwwoPQE/5wOnQGHhGhfne59VhMBRwUeWD39Dm8HPP1rZTi37p1e8/hl%2BJZ0mxuNT1O1sLOMyT3EqxRhepYnAp1ZtU3cVXmhRlzs%2B/fBWjpoHhbTtHjdmFrAsZYknJxyeeeua%2BTqO8mz8%2BrVOaozN8b%2BHNE1a6g1PX72WG2tI2VV%2B1eRGpbqxIIOccdcVnF3MKtWlSjzVJJepiQeF9Fj0a2n0rxE0UNpG8Ed2JIpozCzZ8ttwKkA9M1py6aHPHFxjH2sqicdtHoQab4H8Oyi31HS/EcphtYlgaSB4JEIQk5JKnaeTnGKmxca1Fpz542XmvxLsPhTwlq5%2B0WuqLdzw3812ZoJ43KNLnchI42/MCM%2BgpbhHEUqy5oTTtro0ylZeC/Der2UelDxXd6qLG3%2ByxIt3GzW8fyqygIOMquwkjOCRTsFPF05y9ySfo7nS%2BG/Bul6DqN3eadJeKl3AsM0Ms7Sq23o2WyQQOAM4x2pG71dyha%2BAbeJFil1O9mtoIZYLKEhQLdZBhsHbycHAznAoKk7kM3wx0VdNksLK4urOCXyWZYljOXi6Pyp5PcdPagRHb/CrQ0m867vdUuydxK%2Bd5Y3EY3YjC4OOKALtn8PdHggFrNJdXVuLNrRI5WBCxliwGcA5BPB5oAz7P4S%2BH7azWNbzVmnR43inNycxlMbMKPlOMAcigD0OEYiUHOcd6ABgCeQT%2BFAHnmufBj4e6zrL6re6D/pEhzIIpnjRz7qpA/xoA0fEfwy8Ga9/ZY1DR8rpK7bJIZXiWPkHopAPKjrQBHN4U8Cf8LITxDK8C%2BJ9mUU3p3kYxkRFsH8qAH%2BH/AngrRdb1iTT7KL7Zqkf%2BnRSXBl3oWJ5Qk4BJPagDl7f4L/B/Vb66e0tIbmRG2zRW2oviFvTarfL9KAOq1f4aeENW8LWHhi%2B0xpNLsMfZYxO4aPAI%2B8Dk8HuaAGar8M/Bep6jo%2BoXmlBp9GjjjsSszqI0jbcoKg4YA%2BvrQBN47%2BHnhLxsI28QaWLieMFYp0cpIgzyNykEjPbpQBT8HfCfwP4R1qPWdC0yS2vUQxrIbmR%2BCCCMMxFAHW6tB9ssLiyScRSSxsobuM8Zx%2BNTOPMjOpD2isYum%2BE9G099NkQbbqyj8qOQNtLjuD61jHDoyhhVT1R1BdETczKqjqSeK6NjpFyPUUAIXQMELqGbOBnk460AOoA4v4k2fi%2B50%2B2l8IXkNvcwyF5opCP3y4%2B7yCPwOB710YWdNv94clenN7SOG8z43ao/nxwWGji348keWPOI6/e3ZJ/Ae9elKGCStd/gcKVW%2B5Few/EjxLbvD4t02z0/RVGy4t0%2BU3H4Ak5%2BhAr5vi2ph8JlUnRk3LTVep7WRVMXHHxk3Za9zidL%2BF1pF4n1G6v7Wym0qQD7LArvuTpyRjH61%2BN1OKIfVoQi5c3X%2Brn6xUzmbhFQk01uVLD4UeVo%2BrpdxWUt7LITYusjkRp2B4/x%2BtdUuI6c6tBQTs7X%2B/1LrZ9UqJO%2Bltf6ufT3hq3az0CwtXwTFbohI9QBmv2CjJSpqUT8qxNT2lacvM5743aJqniL4TeJNB0W1N3qF7YvDbwmRUDseg3MQB%2BJArQwD4IaHqXh34S%2BF9D1m1a21Cw06GCeIsr7HVcEZUke3BoA7U9OmaAPnX4k%2BC/i34Y%2BM1/8S/hfpOkeIX1SxWzubO%2BkEbQ7SvKlpEBB2g53cc8c0AcJ8UPhv8AtG/Eqy0/X/E9rpEMun3cclr4esJ0Uj5hvcu77M4/6aNwcDHSgD1f43/C/wATeKrPw54s8IXq6V400FFaBZX/AHcgIG6Mtz379D%2BtAHnHxB8L/tMfE/wPqOkeKNF0jR7e2jDQ2VhcRCXU5QRjc5lZVQDJwSv0NAHo3xE%2BFOteNP2bdK8EEx2OuafBbzRJI4KCeJSNjMuRghjyMjOKAOOt9H/ae8V%2BGLjwZ4ostF0PS1s3hn1G3lje6v12keUu2Qhd%2BACSqYDH6UAa/hP4b%2BNrD9ja%2B%2BHt1o5j8SS213HHZ/aYTy9wzp84fZyGzndx0oA9a%2BDGj6loHwq8MaLrFqbbULLTYYLmIur7JFQBhuUkH6g0AdhQAUAFABQBFcjMRBGc1M0nF3Fa7R8peOdP/svxbqdiF2pHcMYx/sk5H6Yr8rzaPLiH7vXt5n7LkuIqYrBR2ul%2Bhi15t1fRHoxcuX95YDxiqSuO0WHvTcVBXaD2abXKxPelKEJJIrnqRnyj/jvd3VrY%2BFtKimmjij03cyBsAlmz071%2B4cNYenHBxu7n57TpKrja07XV9/meUFierZFfSL2Mfs/geiqFtjovhz4aj8XeL7LQH1AWBuS22Uxb%2BVUtgDI7A1nXxShG9ONvkY4qtLC03K1z6P0H9nHwbabTqd5qWoyD7y%2BaIoz%2BC/N/49Xi1MwqyejPlZZ3Xk2l/X4nd6J8MPAWi7fsHhbTty9Hlh81h%2BL5Nc0q9SfxM4p42vUfxMseJvh94R8RxbNW0CylbGBKsQSRR7OuGH50RxdSD0FDH4mD%2BJ/ezjvC/wACvDnhvxtbeIrC7vJY7fLJa3G2QBiMAhjzx710VMwnVjZnXVzWtUhyyZ61GCByK4E7nlbu5x/xYl8OW%2BhJdeJI/Phhk3Q2%2B8jzn7LtyAw%2BvFFkjys1lQVFur8kzy1IbSLwhBO97avpt1q6Talb2Um5LaPHyxkDt61J8rKEfqcZKS%2BOPux6LzXY2dMfwnF4n8QmzZf%2BEXNjH9s%2Bzh2i37hjGzn64980%2Bp6cJUXiJ2t7Lld%2B1/Ppe3zMAvtu/FEXh8WTF9IUwHSyfJWHeocOOT5uzv14NPa558/hl9VVo8r2/wCB5G3oLeHD4w8GHwa0fm%2BQw1DyDzs2AfvvfOevemtj0MG4J0fYr7K5rfzaXvbr3vqe2x8AcYoPrI7IfSGLQAUAFABQAUAFABQAUAeQ/Ey70dfiBopsr20k1S3vonm0uK2C3Vx1AcS8HaoPPb1oA5rRtW1ZtZ1SWDV01DXNZW6j1DTBAFm09URhGQ2cgDjg8HOQKAOg%2BGs%2BhXXivRB4cEIa10Z4tWEMZXZLldqyf7WQ/B55oAj8T%2BONd07xL4j0tdattkEluI5Y4Y54tPgdsPJKFG8Ovo/HOegNAFWXx3rcV9p0aeKra90c60tkuoQxwrPfxssQyiFcSBJHKuYxnDAgHBoAy7/XPF3hX%2B0Wh8Rz3Fvc%2BIri1uLu5S1jWArCrK251VELHA%2Bb5QFwBk5oAv2fjHxtcaLqOvy65bxLpOnW109rDBDJDdb3mBJfkjKop%2BVu9AGWPEU0PjOO6n8VQeHFkjvk897eNhJtmUrHhhtBPTPJPQHNFxr3Q1HX9X1OT%2B0NQVIrpArhRCAvNvJ82084OAcHOM0%2Bdoblcf4v8V6lcaDLY3niSCwlRrOKDRzbJvvIz5ZMgYjdgnup2joaRJctviB4hOqaIsHiS2vL68lnF14fW0QPb7IXKR7sbxllXkn5uxxxQBd8GeIJ9Z%2BJ3h3zvFkGsSDTrmSa1it1h%2BxSN5WYzjB7DCtlhg880Ae3UAZHiXS11nRrrT2llhMyYWWIkMjDlWGPQ80Ua0IyTSuRVhdHjGo%2BBvFE0sP/AAlXxDis7pXKaej3DEyY6EZZcH3%2BY19BSx9JrSin8keZOkyynhfxLZ3tvfeLvGkV3JGcWlp9oL%2Bb2JAO3nHfBNfKca4qh/ZdT6tTdrrdLv5Ho5JRnRxUVUqc2/W5hfEfxynhH7LF9ha7mnUtjftUAHFfh%2BT5KsylKWi9P%2BGZ%2Bs4HLHi%2BaS6HoXw3gPiPT7PWZYJIbWRVlCSDknqB9BX03D/C0vrN8Qvdjt/TR8rnWJhhm6UGelggEAdPSv1NKNOKS2PlGpXuS1QwoAKACgAoAKACgAoAKACgAoAKACgAoAKAGv0o06ha5y/iPwP4c1%2Bd59R04NcP1mjJVs4x1H0ry8XlFDE6tfl/kehhM6xeDdqbdvmcNrHwVgZi2kau8XHCXK7v1XH8jXi4nhiDj%2B73/ryPo8JxfUi71Y3/AB/NnHaj8KvGNpKVhsYrtO7wSrg/gcH9K8atw1iov3H%2Bf%2BR7tDi3CT0mrfL/AIJQk%2BHnjKNsHQ7k/wC7g/1NcryPGw%2BJX%2B9/odf%2BsGAnZwmk/NogPgfxanJ8O6gSD1WEn%2BQrNZVjVVTdN29GbvPMHKtze1jsuq/zMz4/eGPE2oeL7I2Ph/VLm3g0y3iEkVq7LuC/MMgYzmv2rJ6lOjhYxmrM%2BQweKw8Yy/eLWT2a7nnNv4L8WzymKHwxq8jjgqtnISD%2BVer9aod/yOv67h/%2Bfn4o7T4YeAfiBpXjnRdWPhbU4IYLqMyvNEV2Ix2scMM/dJ6VzYnE0nBqLOHHY2jKk4wle/mfZaLgY49q%2Bd%2B1c%2BOWkh4pj6i0AFABQBQ1fStN1RFj1LT7S%2BjXlUuIVkUH1wwNBjWo06sbTgn6q5WtNA0S1tpLa10bTreCX/WRRWyIr/UAYNMyo4ShGLXs4/ciWz0rTrS2a0tNOtba3bO6KKFVQ565UDFNaIccPRUXT9mrPyQ3T9H0zTVdNN0yzs1k5cW8CRhj74Az%2BNCKhh8PRXLGC18kO03R9L0%2BWSax020tZJCTI0MCpuPqcAZpCp4SlSbcI2vrtY0VpHTawooEhaBhQAUAFABQAUAFABQBGUBfdtGR0JGcUAIIwDlUCn1xzQAJGFJKoFJ64A5oADEu4sIxk/e45NADfKT5AIgAn3cADH07igBGhUq6lAQ%2Bdwx971zQArRRncGhQ7hg/L94Dpn8zxQA0W8XXyUBOeQBkZoAUwRtIztFGSep2igAaCNgA0SnAwBtoAVokJz5Sk5znHegAEUYk3rGFfn5gPXGf5D8qAJ6AG/hU2S2QbmX4i0HSvEFi1lq1jHdQnkBxyvuCOQa0p1atN3i0RKnGRxFt8ItEstWi1KyvNSWSIYRZZd6AemMA4/GlmuJlj8JPD1YKza%2BFWIwtJYevGa1Nqb4eeGru/tr/UdOF9c2wJiM3Kqf93ofxzXg5dw7g8tbnSu2%2B9v8ke287x0VJUp8qfZv/M6qCJYoljji2IBwoAAFe3yqSslY8xzdX3p7kgHzD5WpW2h0RPM9iWrAKACgAoAKACgAoAKACgAoAKACgAoAKACgBDSauA3Hzd6a0Dm6WAjngUyeWzuhcHtU2Lv3EAOeRTaTJVrgR9al32sO43b1%2BXHviq97qwSS2DYc5wPyo%2BY7jgvqM0aoXMLSiJi0LcYtMAoAKAEIpgJigTE56YoHbqhRxxigNXuAGO3egV2KPpSGLQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQA/9k='/%3E%0A%3C/svg%3E)
DATOS E INDICADORES
VALOR
Padul
RANGOS OBJETIVOS ESTRATÉGICOS
Municipios de 5.000 a 20.000
habitantes
1 2 3 4 5 6 7 8 9 10
Valor 1er
cuartil
Valor medio
Valor 3er
cuartil
D.22.a. Índice de
envejecimiento de la
población (%)
15,60 14,75 17,35 20,07 x x x x x x x
D.22.b. Índice de senectud
de la población (%)
10,60 9,59 11,44 13,19 x x x x x x x
D.23. Porcentaje de
población extranjera (%)
4,70 3,53 6,90 12,27 x x x
D.24.a. Índice de
dependencia total (%)
43,80 45,60 48,76 52,59 x x x
D.24.b. Índice de
dependencia infantil (%)
21,10 20,14 22,48 24,83 x x x
D.24.c. Índice de
dependencia de mayores
(%)
24,50 23,39 27,92 33,64 x x x
D.25. PORCENTAJE DE
PERSONAS CON ACCESO A
LOS SERVICIOS SOCIALES
x
D.26.a. Trabajadores en
sector agricultura (%).
15,80 1,56 4,74 15,59 x x x
D.26.b. Trabajadores en
sector industria (%).
16,30 7,19 14,07 26,57 x x x
D.26.c. Trabajadores en
sector construcción (%).
14,60 6,28 8,76 12,18 x x x
D.26.d. Trabajadores en
sector servicios (%).
53,30 48,51 60,28 72,34 x x x
D.27.a. Establecimientos en
sector agricultura (%).
5,34 1,62 4,75 12,99 x x
D.27.b. Establecimientos en
sector industria (%).
18,32 5,73 8,68 13,02 x x
D.27.c. Establecimientos en
sector construcción (%).
13,74 7,08 9,34 11,79 x x
D.27.d. Establecimientos en
sector servicios (%).
62,60 62,70 72,37 78,96 x x
D.28.a. Porcentaje de
parados total (%).
13,23 8,86 10,98 14,05 x x
D.28.b. Porcentaje de
parados entre 25 y 44 años
(%)
41,92 38,75 41,48 44,64 x x
D.28.c. Proporción de paro
femenino (%)
55,81 54,88 57,75 60,76 x x
D.29. Número de viviendas
por cada 1.000 habitantes.
621,49 442,16 506,78 604,04 x x
16 I AGENDA URBANA Padul 2030