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<!DOCTYPE html>
<html xmlns="http://www.w3.org/1999/xhtml">
<head>
<meta charset="utf-8">
<meta http-equiv="Content-Type" content="text/html; charset=utf-8" />
<meta name="generator" content="pandoc" />
<title>Reproducible Research: Peer Assessment 1</title>
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xaXpygKB5dWVlFrb5mQOydwB7i0J6ubFjh7npdh1XXdKUdEAmoj3W5Db4m4QE1LVCapO1XgH2D%2FkB08JF83SNM9ZhZf5I9%2B7Rz8J%2FI3IIfrMb5LHcjByu%2BUvGUKxQ%2FkcaLYdZ40f8JWOkw%2BA4iEBtlYSmddP1HFw%2FdKtShd1YQrncW61ZeqsIAcmYleEIEKAhx1ry8ND6aFh%2F8V9VHtiPdBPGObFcRVTzQgcz40RO7WEpW0ba3k2z3i6zBvlL9xO4ka%2F1EVnLTSa%2Buo%2BmkNzrwWDyPcz4lWOAxAp2%2BTrKORXoPGvm6d5aKpzt50u4573rAOfhP1CUXfpbjl36l4XWpysmXBCr6PbGqqsTnSRvReJFj4Xl9rvYfHFko%2FqPrb9YYEpV1CsKxTiSrXhisap%2F%2BC%2B6uu%2F8CZVz1iWlY7fGdnKxd2eM7WS2lcof2ANfjrBHRsoomvoE%2BuiF%2FpXpsCFnJYVZIVk7UsM85PYeLXYofPYf9H42YsMdtUq%2FMTd79Ho4bf2S7Gq9PVRxDC6lKG1VpVBV9cvFXGr6oVycSFZ%2FauXWquCnKooTpFvcfy0YiWVX%2BI%2FD8UOPXvp%2BE5%2Bom3JHt0IXP6MxS5U%2FAqovYd3l62%2BltAxkkq6q7T7LR3xT%2Bcz8gICtekEZU28Hq3d9JkEXhcfclufMmmZusgqh%2B5ww%2B7k3Vwcd9XbHh1JbiELt3Fu67QYbvmRs%2FCg5by%2Fr3TnRlZXhu7ijl5o6qlZ%2BrQrpkGp3PTVTZFKpwyqWabnH%2Fce5T6T%2Ba%2BNhiV5b7vOiQWG1XNvGNzngqewJWX%2BO7%2BPupIVbDas6n8HPju1ZMXmrvkcJ%2FhQ1Ya89RaqlV9P%2Bu0DacBdfrcx5rlPXMqW5%2B%2FVv8cfLHuP4t%2F6ZgDdhPFR8DGRmRoMk6R6Yc9MgU65TdN%2BKH32y1gyJruJn9x3%2BQ4%2B1zUvkZZYoyqq52HfJR1T3OUca8Ss9VrVhgoR1nngEaUXl%2BEwnEj%2B5Lg7fIsNx%2FsEWwXdT%2BI%2FD8UOO75zqXdKad2WS2XFS9L3XHH%2FH3m9r4nePnO%2F7Ys%2Fk6qErLYy0lJ6agZeeN%2FwwccYGT1QoEPwJqvCIveWiGhaw0jqw4olppFhqa8b%2FC%2BdTSMfJ8SlX%2Fp%2B918A8%2Bor5fxP%2FNTuvM3TtoeHe%2FThlVC9NKslFVNwNc6blq86mEHcyuYlSiOqOvmLPKAkLhPzbxCP6j62%2B9f0qwwjHOiiWI80kKVVktH0mD79lpNHuEPZ9yx6Q3iKpAKUiIS%2BdKK4ZmEpg0z1gZ%2FjhD12TDPydq2A6DMfTF%2FCCSlRZO0fLXPJsLM9o5%2FJ%2BS1UU8jHffrIaAVo2H93qXRX3g%2FV5fZeaqtAxwpeeqH3Trtr4z%2Boo5qyzjqus%2FuvixZ5JszVn3T9bAuDz2jM54qngC1XyGupJhFtiO%2BapVZZeFqvBG9bLT64cJ8zEW2juBk3sMRUbTMA9ggQX%2FxuNExVKRpvwrklXWFA5ZaUTl2d%2FRNOseP4pZYB18QoGHvnMyyNx5aXCbSf9x47s%2BV9Vv%2FQ2nBFacueFU%2BfxH298aemcj%2BAollosRz0QwI9ygM56qmBNbdKZpA5nYorobKAtV1yzEXc4xMjWQ2Xzu%2BE7FzK0BZnfYN3ezIOaa7cYL%2BL91Kw6%2BwooX2cJdqES1Yl3fwkumIJzZeGJX6gvVmzcdfOOV0JL6h1jjlZuVAa78e1Xd1scYiWP5mRhHlc9%2F9PFYhwhrwqz%2BfBOLKP8AaClJVcxhKRb%2FbHAgM5D5bBD67tR1UFX8XUSS8JcpqS8QN340V4kWuHQHNRnlvBhKfbH7Vr8H6fkKWPUwq6eGeuYgy1ZNqcPGOz6%2BR9SZ1V7of6CvfPi4Z0Y6zuSjamFa6bv2XhUpNzRDI2ruGXdyLNC1U%2FVs9fxHH4912DsxkOnMds9tPgd%2FPNEpvw99qvKrPL3r8FZaC3Vl26BE558ratV5h5brrxqrSjZWe2oL%2FbGSS62BPrSGWgP31eFR1ZYP7%2F23Jv5tWjqelgG%2BMe9VoU1C5X6i5fIfCh7GYRjtwIM65C%2FhnJc6S%2F9XnldPHdKgJoWtn6q6WQa0qq4yZuwG%2BY%2FxN2PGjBkzZsyYMWPGjBkzZsyYMWPGjBkzZsyYMWPGjBkzZsyYseVnpcgqGjNm7EYTNd1MEGK0kaUITo7BMiNUZj1D6RBgIRmWfxAO%2FFpHr1Vl6qOHh2WCxTJWwxWpzzycMW1rU6TJ5QMexTRpz5cqLpp7Tvw4WJlhBGp%2BBo7p79qA4m5Bmngs%2F5fXJWZFOsN86VmYRFb3agsKnuuswqLabGc2wig6q2t%2BjKX3TfZN4tc1P6Y0CV1XT7c%2Buvjor4tXpcgXo5daH5QVaUf8fJhRy0f8ShZltOdLW1lj1bW5cG1qRVxmL77HjjgmvE9R%2FzPNIBmL4pz2%2FS4zGXS56nQyJ70tVuA43%2FnhhXCDWLVTsHLHWSNKIav78VHwuOp%2FIIMipCx1YtdARq2zGvoUS986vnXcXu35aXmpqlsfXTwuQ3eviwCdg68rVx9cjSm%2F72K8qp0Ka69yLaEXBOWD7i5NogZ0pBfagNRNqJFxxsqEFfWPwLL%2B09uwHqe3jaYjJJ1eWCSe0SKcjaeJvbvxVmCVVIo0mRsZbeHSfvd3JVC1cDG3mnyFKyZVeNRZBYmKOKvFKsJysjg6o%2BzmrAAX9OBrN1HQg9KAVKq66wPik8r6uPCT1iQBH4jbAtCO9c7Gmb8KgVM%2BfqdTH%2Fyu9bWEasxz4a06Nd5xLnewJl9aLgT0WD2Vqon8Ot6IYncG62CUwRrSIF%2FgCGtkgnsnosow2zrYZMcO3HPU%2FiPwqxhxq40cvmkhMjI00%2FaV%2FG5xiVySOYQtkapLVRdU5HNTVb3sG3VWD28VlUA7vFWus3rbPl76oT28l06y2%2FaVj6ru%2BnC8vD4Cb%2FWFUMG%2FT4XH2hcKkKBASfsT6vpA4Buj1ydHk5BqNakbb68qVa4%2BFe7kXqsqkWWbd4sS5D7Nq8qnh9fhq6ASUbCGlDUMzYSvyueGPCTnI541tkrS2bvxqGrS9jZl7inw218N%2Fe75%2B2RdsdMygrCWQjrAh6pe8igqsjo4SsrB0VkV1VPprIau8tLvS92Xk%2BgMXVU0X8ZyaqQIe9z14TWS14fjYceRL%2B1585dWnQL%2FP5PsR790%2F%2BRHvwQRrA%2FU9YliQHhQVZ%2FkNwJPM6d8qumNqgkP%2F0mw8lE1zh7dUfyzR3fECSoZKDuzd6IZZrcwKtdQ8FVVjzwQWaTGlIj%2F8bZ2hrK8%2FmKhznTC9jV7MiHrLH2pir3s0qaWj5Q6KQe3zmoyT2uZzqoVE5InEAzWijBJLnFcKMQlb2pRH8sWpuLEltWH42E86rbr1I2LlGV43EFndIv7J6NbZDvXuNsHHvmrqvpgcshjZLvsG56mlmoIoIpQuUZV3SSUF1VlSr1JNtlU%2FLPJJlp9qqruehS%2F3vUolXr3DHZmdah6zyC%2Fm3sGfdu%2F353R5d2ebHiTzlX1GloX7%2Bisiscu11nlsp9izM7nFX8lu4aOEJeoD253wLdAkNfHqb%2B4Uzne1nzFunMl2j7LFl%2F1byOn%2FJ452FykRVV%2B%2FwUv3dqB93QSKHKdW71RtRSqWnUDmQP7T287sJ%2FL6B3bIU1yVbtd284wVNPqYwVwRMWR1T8ALqz12mMbzupQde2xzeesGEaAsoCZ%2B7I7D5y8HqqKTF%2B5qaqrs4r5U97TYn24Ui%2BMSl%2FL5w4rGd%2FUaKUyJBf1YbWjaZALrVXVx6m%2FuFM5Pr%2BN0IR9NxOqNnLKB6m1enX53u354H7lm700rf1vxKgKMUqcrYAU0Qq1jF6xzJjjwH6jGB6jaR4AQ964gTXA%2FzUUPFDv2r6dcu8vxEe%2BHv9Z62vgq7WUlzWibUsKgIsTMuWnqp7OqjUswt%2FeP%2FExJx8CD9Nqw5NRlPrAcBdU67668PbGCiq8837RST9I1ded8qspOrT6urVcqfn5%2B%2Bj4So%2BqOjPn0bQXVUcVbylY8MQuzMOLvLHqKgJ%2Faotc974YP33f44mOxUd%2BQXtZI8ZXERIvM6rq6ay2vyHKvOOP%2BD3f70P2ZwTFdQkq1P71dV%2F18N6uK6tRZeuDNcJ3rzr4ys9V6Ybqy0upij9VnFeLGzFqXMfGUzUvHTyrAXo3UF7W8PeqPBMsU6QUvxVqiFVVOPzcEKrq6Kx2LIoyh1%2FG74dfFt%2F7adrru4qu7qseXp%2BqpdYHE1IDGTUeXnak9k5sPkfXuV36Z4X%2B9Xf2vHMO%2BW4LelR1Tz2KPy8Pk9Pb%2FXrGsmM%2B2v4Gzp8YYrYjN9a7Y2eS5mu%2F%2Ft6bVJ1VlwJqkPepKi1UPRVd3fro43V1fa%2BjPt2o2k7QrQ3Z%2BA4dnVsNXeKUBzolL1%2BbDK7rU%2Fd6XTZELtRtroeDrMTsRDdVxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjBeb6o%2By0Pt5KEzRo61BQha4rq6dBmzsnnUdfrlhLodptTKuFmDVJLn0sd0ZGdafebSRTli2lRY0tO8OVCkMzSS0VYAfPQuvfUp3VeDG%2BiNKTVLFK3ZU7aM6KnDijC0TqWfiqSo2CGxdvO7TnwP7e2RBZwpo1jB9Nss3n5Eu3rMmwTX%2BdtTuaqr4lULqUjgBkOUvuaJT4gG7ntEQYW3qvxWdWaOgsrn8SpSdDAxm6CnAhXk3WKLNXSzKqWKU%2BVVGCxCXi9rBegxCbcDgJy73WXiOQzpbYhBUUKy5Al9TxZ%2BpD6nolyZQaBC1QcgsKloK4S79Y%2F4gKvIWCpm7TwRa3Pr271z2L1ZTe0ajwxWVTFnZSl9cVo5JMl3qq8r3WNSU5VVFTIKKhAlyMV5HVq9nKS9X2J9xomXApF8O0Ckq3lHKYaKHfDZ7unU0wykYMos4oZh1fpFI18QcvyS8vpwJH7%2BQrGPOqi%2FX%2Bo7EOtngJHDEi6L%2F%2Bs6hlU%2FD6CzWFkAqt1jpU9fZmf77wPSuKNxTJURXJp6cCXIyXk7WyVEWioaCnc%2FzgvKzvcsbf3lmuczj6G5UcJoZr7ez5%2B7b%2FraojcFPVijWdBE3gs1SqYquqRNyKW05noTVR0lxzxxrtADVQQkBb8QA4yaiRVjGqFKqipK%2BsJvamNFdzeR5bmse%2BCp930lWAvfEyslaWqrbu7DcFwcI3lIBq78TU0NTQ3olkXn5ZZrftQ6mrX4LAaDthLszH6iaGTa4KaZ0gHqcWFMJVlqq6Gha6AapXcHpzA2A%2B9y%2FWIqTUJ0%2FySZ324drbsueLHBt5BYmKm4AEFqw6G89CemT1w%2FuTtfJUjRf0n3HCo%2B%2BdPdC5iq1iBzqFgrAi%2FL26%2BW2rL74B0S0vUNwd91fBRFHzx7TNkOL%2FNcnu%2Fh83n6q6Ghb6qhf6AW3lAmD0F0j9pR0lQZ3a81a10iHJSLzUm9e%2FpRIXtfdACCJRo7YAeuPFHN6LfOvfklTWB7%2F%2BLe%2BzKk9V%2FV66%2B9KmNvy6qa37EiHI7otDd4QCa9F8aKImBUhkNY5MRVngeRKRjifZxqM3n6olvSrTPEMnQK1sAIyEG5liIXcATLtXVxooBCX40ttDEN%2FmjzQUr4MXg4Hm%2B6O5M1y7%2BhSTD4SzpPvQeOGt9Pq3vM8qjaq9s6e3UUa80qgahTzx6W2nt4UfjhK6g9DfgxxnP9%2BJzB7D%2B6ikuB8SXrEPKUSKfYZ731WOqtaYHXyNUQitm8%2FVPUMnQK18AIwZdXcATLvXglGwRa89kT%2F%2BeCvWeKUNIr7b%2Fpdn%2Fd3kUxHVC%2B9P1NKoauvk14gNLtTBZnFqW%2F3om1ngo8BHzaT9Q8Ps4eeEk20%2BB3vo%2FD0prRSwxlqvJdmdv6dQCbuMB%2FoqR9Xm3F3rB8CVyAAvlwC4OANMFwHUzQB3gbokPzh%2F%2FPFNuSlcxK%2BrEeSjELUYLyOqN1WHZmQ3Jza0EBtcEGgx7wp2AkmSGGaURUlymJjHPZB%2FvTH4d%2FbcXPJXS9YenlZaBcRIEBNL%2FJxn%2FlqJg82hnSQGbaTkeLeLydIgJQWcyw1%2F3Rlgan3UVHVUHIGB9lFKWq%2FoKkg%2BKlHdeGtMRlS%2FEMAf7955hpNV1RTFfwKhLYYpkcO0DmK%2BrmlBqNnzfHFgwb9GrQUbJ8GfH9QrCZjh5zReUbZ5C7R4i85IKZIe7iPEdF6tlT9AXV4ZYEHVUupTiqpxGahqZ55COsVyPGjMhsoZUhVuEYUC1cp61BaU31DOpsspEafyWxUrlW4L6tJN2VgB%2Fkghh6a0uX8w5o3nSQ%2F3gYmUcgacyw2v73NLz6HVpxRV41Iy8MtUCVj9ZwDGtNqzRf0TY8aMGTNmzJgxY8aMGTNmzJgxY8aMGTNmzJgxY8aMGTNmzJgxY8ZujsFqucCyqMe0eRbGjEmI2nhR%2FHG6FDdmTYPuyzRFFsxGn7Euw%2FqXMzQ8LucGaZThkjub4WXQkmmasrIxYyU5%2Bbrm7ksJ6coR7obNoDIUgX%2FNSo1DlOxuxtV32QT8D%2FgMRcKk%2BWOQRvmKgrSGoRNgjuA1djarJcu%2FXfgzuKpUq%2Fx57MRgjX6dmqhhorKyW1sW20ofqz5LDw%2F327dsPDLvLTS%2FWYrnS%2BJoZ1GwrvZM08R4nFand95Qtux%2B0ckDH00N9c6mvpCPkbgwbCAzmsaF1mHFiklUiBnIgGh3SqwTbbyorOjBqK2ZFHhJTaTVuaW4fJ2rVTd4y4ZTvbN%2BMp0C35UdP4prB1cxaw%2Bl%2FL0TQzNd2eM7Wa2VblPeAZe60pFBF%2B0fZbpYyll6%2BDgsJ4J4iTwNEms3SxV4kZ2D3sJd1vkks6V4viSOdhYF67RnmFQjd%2FuTO2%2FwH8n98sJACwjIeqFfVtDa923hbnyiHUjWte%2FLaB3l2FpnLV5UQW6rry2HDCmD4JavQB40nVsq1Dl4S%2BPFxovn1sGysmoFPsUaISwHAaxWdMs6Zfmw1A%2BXwnESbjglb2gUssrpU4QoMuhcUYfLXulhaWfp4fEa7bhGl7gzgLN2s1RVRBlWuGySUcjqhaesV6Vj3e0ZJZJV4OWqZY5xqTSf0p3Cui%2FtvlW%2BEA2lJIZf5p9RFSHC5LQ%2BvLX4EcnVdNd86SDXLMibAkc8FnTfQ%2FelwVvUeFRYbWZ87AO3PKnET9qhr01U2QJ8KHc6zNzjX1jaFQik0%2F5qN3ewtLN08bzlEyC7CkFY382mqnDZJIkaXnhaq1Kx7vakkdXB62qseJTuFObWYPAzFD0R4l6xD%2FEcf2xssSvLl2W7H1HiG9k4HGc4VguHkSv%2BOU3L7wHrL6OqwAeejwCWb%2BgxNHNunWIUmwyhHut0WNncjRfbc4r9yfzXdkXAbCtAXIySZbgcLOUst2PRruI8pyiGwmn1SFZZqnKXpVHDC08VN6Nh3e1JqZE%2BUSVk1SNqVdWGs3w7DEiv2FtiyMLB7rnOrMcjysrG4aEZHKvzAixX6XM3TlQZMQR%2B3dTpbRAmx7uyeycgXK2W45%2B%2BtwuSYu1CS0oSvm845SW3IQ%2BYhYAklapRl5uoz2o6qYcvplJYKSRTeaoW3rN%2FDOSNp%2BsQUrCFRFVnX0T7g%2Bi7psZKz1zR%2FeoStapq306uqNaWU1U7frc%2FtvdPibxomHNz%2FRdk4fXGo32TDjbOKFQNPBbN1V%2BeNMnv3BJiNfj11BbWIKNeTguq9vhOjCU4UWVqRrw3dG%2FnpO5NedvTqepgKWedW6eHL6bS0MzH99x8qrrvwT8G8sbTqUrB5uV13Eenuv3jTO%2FlnZWOF94vfz2jQ1TcoGhkymlmSLrU%2BGPHnoH55tniRzT2jCy87vjz4fWOsmCSRNWew3sneP2jykdfcC81%2BOKJQG0gK9ckalbUSKi8ijPVYQ8ihZAqxakcLOUsoftIv0rSta8PyLiFVF5ReaqibyZJw4kXnkpVGlZ3Vx%2Bn%2FcNM52VNuPh%2BA4%2Fx1zN0oqK9kxCPHLK7QanjNvTO2sFyzN13yaTKNpyNstW%2F7b8g0PKdXDBIwEwlTKoaWDXqkmOoocbnk0CgSEjDgwRai7p8Tlbcyys3V02rwx57%2FK2mqB4XY2ln6eKF4Cq8zuqkyLhVmqrcN2nDiReeGqvQsXqKiPpk9SAqzAw%2FFa9ndOTHWPWR7Tju9cydT6mwWM0I7rA67%2FRdMvzJjV3ZcF6wuCsr8sc%2BwfgTuEGU6NtW2ptF7Xvi5uELkwK0REIuyCaoHi%2FF0s7Sw%2BM1Np%2BDqUHjcnhZI9yVFvd54Sn0o2NLURR0yKrzsqbgfq0AzvC2%2F63q9YzHxSEg7Jk7tkN9HsqD7p0YyHRme%2BY2n4MkTqf8HFZzagv%2BuQF3dXCYWil6xYH9fPotlHcP7Gcrbh7eTVZqxi8fZCtVj72wlLMEyn7Nr8Tb6sUdsmmNl%2FM6X2l4mqMLd7XqaHGfg3I%2Bqemngy3NeKvrvKwput%2Fdt9p50MZSBD0hIOyW08gdBsOsOgX4DopKL2zMFMpJa4fUDsNWQLlu5d0VNxfvNDc14%2Bc4q1r12AtL0UrmKP6cVXiaevGNMXedKV7qoFyf1KOeBvZ6yKrzsqaoY4IGqKkyZszYjeh2qiuHNmbMmDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmLEym65O7%2FcNb59Dlp1cnvWvuA8FoEYxnda02A2oVVr3SlbMmlyuNM3p9MYZTaf3%2B4YXZ3EZMXp7JrOdWZ36VAp%2FoyzwEUhYfkStC3XBXMGdZ%2FT3fXj%2BPr0rWbHAAuhkTt7Mrobvb5ETbA24WrRYK0al01sani9qw%2F8rU34yL2pW7vK5OPNKG7tyXq3b7%2Bges9SJXQMZSn1Kxe%2BdoOkq2488o%2B0yGtSwJqNK3aPrpWoUBU%2B19k1A4tGvBCMw4BPgpU%2FfW4n6U4nK97ewh4ZY00JeBg11evllhR6QXKfXwbudXYXvnf1kE67f%2FGQTLrClly%2BEoNR4WEUKomYndtHrT7tftKaTHYtIiiR76CUQO5VrGOd0jzfegd9tvIPFkXzy%2BgidZHthoQbeirVeo9QfhcebFqLajkWnhjUcyoum0UJyXVe3%2Bqw9qF%2B5mtHDU0G8E7uGZij4MAggIB6F2W8eVdc1xxdxfwssH%2BsfX1zXbP8CdXqdy6p1eh28%2B5Dju7K49g7Xb%2BKaPRxZaeX3zn58D6eICg8SMCusPVaM1fK19pTyhQCoSpfYqguz3S%2ByBpvejQ%2B91HpN1tBc9xh6QxTlTMP%2FscNbVfUROhd8awUqXjgitpBcV9maXA0uqO9YVGpYgTULzlNrvUYZi3VcHZQx54MgrZ6XcSeO9m2%2FEsSjL%2FEHUb%2BdlFXYlaMqq0HJvUROWteuP1%2BoGlsUI4wNy400%2Fjq9Dl4canzCFRY1nUwQykf5rYEMEnx8AKmtwsO4wkJXezZbdVFGqb%2B4A7UuMYq0JHFGyA7tObTHAodJSGcpXPeY1Q7N4J41sOofPkPDfyPHw3X2WAHcWqHpJBGfIyo8yAYZHgPfkKtzUsl2uTFUagQ%2BSri6bRgRPiqnq%2BPGI4miKK7pCsnpW0amaMRz16n1NfUc1SpqUcq8liaahugm1%2F0mUOqI47vniptMrtNbGt5RlOGqMSr81BCrhyCvmjukGp%2B0FY9YfdNJlc6wwFsFUYQ%2F3nEQqFG9Wg1I6B7z%2B%2BT33ZmV1Qfx1p5WtopFc0KSBLxD1Fo5vulKVEu2ywurogaX23R1gZ2KGXChq8u3uuoLL6lP7%2ByxHbQsLmuhEFVkiXODT0hNZx0RND0tKe8r2L%2Fo%2FZNoMsF%2FuU6vg3f3L3J8V9ZRbj23DkdJVfkBO5OYJ6oSjweEaiys1Bl28O5m8cez%2Fs8G7Zlwv2WPrKj6JBP14LrHVgxHVBxZ8XNCWh%2FET4cxcOdqOgT8mJuocvyxHY4ibqlUVVNDZ5ycGnILx3Zlp4akQezbmLEYmcKYRugSQyvVliOLW0qWuPJUZf0ndjkt1DMHCUTubajTu9R1%2FXV6Hbz7kOMTtpg%2Fzt0wu5UglG%2FL%2F%2FcJotLq4w5o1XgR8Kt1iVn10AwmkxC37qcdi7tflDU01z1mtdDAMDeH%2F2vXnFXVB%2FAwh7ddEEQ61PjmguSHHM9qsWR30C8XHiue2lCooUdVVvPkU47nPPmUXDKoHXWmu2F0tGMa1V4IelncUrLEhW1D1CvU0je0Arz%2BvCOL4wYsfPqBOr3FaRaZTq%2BDd%2Fe6KnwUXnPg3G3lfJRYPu6WktCqj1793TGBXJcYI4HB0825lAkmmKSPJad7LDLAuFWIqj6ID92OLghjMAGPNYF62COqCm%2FrZ4X2TuCj108rqalRyuyTrRCS7yCCrhCVA6IG8xHFLM7My5fFLSVLXPm00u5bU19g%2FXmKqyub%2BmL3rblfOYrrNJ3e0vAio1Wp8iuH586OYXCSfbJJrbjo6B5b800sQqqPLt5OdBHxnODHd6oFSJcE2wRqlOa8rIUH%2FKxFiQy675z6EoWeTNLNEt%2BADDBEWCipa4%2Fatae2uJQLhU5vF1Wn93uGF2dxdXoKUuged2vVp1J4JxDWdRpa4Fua8x7Z3jMnn6V63Xl5srjXkyWuPFWFjmhOW7mm6K71dHq%2Ff3gx4yBjl2P9q%2FVdRgvdr9VCqCJdAWFbSha3mKz6RNW9W2PGjBkzZsyYMWPGjBkzZsyYMWPGjBkzZsyYMWPGjBkzZsyYMWPGjBkzVgaDZXN7TCsYM1ZICw1dWVC6QQmPPvtzn72m%2F6DGlfrg%2FDNqWUZc2dpzuOL3PW0xqhwm1PqMVtkZlcJBHsm8P2tcK13GNnkOD%2B%2FvvpO%2BHbsxisPqZ3TdT0lXFzf2Ye9sfDEIq%2BytySDoqfXOxj4kXWUMnTfI2tidv1evSQi8FGU%2F3qbRAUwjleD%2FPh18x%2F%2B98wrtj9KtsQi0Dl3a0gpwsU01Ta0CVY1kSfqyoDYx7f3UoPtlHse8f1m9R%2FDw%2Fu67aO1PoG6H1DPn1a1SOl4QFddrXydZdXVxI%2Bzh53D1IwoQ4kq%2Fh5%2BLqB0y1nilmfHrbD7X%2F09qqq4F2cz1D9hjWZ2y6aaDrJ0hldqhK%2FBzWi%2F87eze1wtEkX3P4TKeoAZBHINZDW2ZlK4AiHASrmMPI8Y8J3i7z1NLeJafYOWmKldbLGV8kY824rdC%2F0gp47aka2qVyNlwmbtEvlUoMnF6eIeoOenV0skqdHFhmS8s6hEKDBIdWlu%2Frwkwzz797NOop9acFxXzf4yBhXhOKWbvxIP7w0Bx1aiHzdH%2BRlXVnb%2BXdxwYKLcXuGE7y4scE%2FAPPtJ8VIYXY3wC1HcHMqDG9xK1ZWlUXSrmIV9clVcFBBkPR3sKjw2n6F2BrF7Q2wWdBd2F38laNczU7bh0fJGPNs5vWUjIzsjr339h6b0Ov6zb%2Fv5PQL897auEuMQLbXleYWvkvxO6uPFF%2FC6%2BqNLFdfSL7nrgrgccXSPZpbmgaFd2%2FCjr7jrULJUd4zYeyfVBk%2BvfiUrnwo3vRmGcFuLeXAsI4oJ3qfhX1%2FSmZXg%2BdqE85%2Bs%2FfP2HttQmaV8WvnGGeusMz%2FCUyV0LZbJSX8Q3CKkRfCYgYxoqj2sV1oA0ZtTxyCxKIKtVl%2FjcGV%2FEaJP4XDEWQaSE7u7oGvmVv%2Fm1pfe6dVy3%2FS2JTFzPnF7n6n4S1FC5aHLDySp0cWEwr4NmVOriOg%2FfTVX5xTsWcdQ%2BtWV0i3W5TdnPWcPWQRE%2BhhiOgOGr%2FikuFCz5oDvJpu9DAtpiHXfbakUHKfjUV7DivsUfzw2FxkbTq0D%2BczSNomUUojZe5LVROW9JfTTIeDz7k9Uu1UI%2FopZC1cLfq%2BsjiJokkRXlSHjsBi54OSyVzGEhrlIIVOhwZxRkNbr%2FiaX3%2BnhCt%2F1lio6P%2FAKyLkw3A0ClKu%2BeChVBc2R1dHQDjwUeU%2BviVlVh4IsHUlV8lo9JCXgYR7YH34MkVK78w%2Bv98a2frJvCG%2BudFSNfnPlJRvdNwoz2X1j1QGb1b%2FfZwlGwSUTN%2Bn9Jsr5JP3z3JY6%2F96Uk23Icf%2BqPFwmlnrkZe5yfifTMRdTbTsS43Bt33pXzsnEYHXHpP9UD7eniRJ3YvX2tfQdvlS9g06OqQ1SxaQmdrPE8Uf1Se1x5WcfpxweK7xRGwZryURVKa2j7yvuc7a9eP1VzOtlFh%2F18HV3c1vxWA%2FIAFSlafEjdanNX9uHnAguRfOlIJ3981O5vkYL78j1kfIPfvGoggyPi%2BVTn%2Fw7aJZ9P4cgJVwj64SGgTiMex3fMMVtpf7xIKL3wU1a9%2Bdzmc6z6hZ%2FaWz3UyYiKgakY4zefs%2BeVMf8HyLO%2Bhf9UXUEgR9Tmj5vssv0zwJWlqkNUGNe7%2BWxSvd2VQ1Y5Uf0cXFYj3Jug8E4H3tOPavzLhzG1L%2B5zjmwAolKVz8kLJV5zMZOujm5V1WrGD6So%2BCy9eH3%2FhWaXtH9X9nxKdUvYGHf%2Bnq1wlO390OdTvbNtLPA8nII3Fg881gaP3%2F8KiIcEyLuv%2FxCdhdVbB8NSPCaUgKJw%2FQf3P7gf7wbJJ9vvLLDQmQWJ745czTsO7O%2FMBhbKNapiSCTkM8cjuBFRkzQDXOy44hn4X4HvpwcZ1z7IL6d5d%2BNPug2nckQNOakf7wSXF1lVRF3q4JgJzonD%2BqSiQHPK5ehd2cG%2FKydVYUx92%2FsMaIOacsxVsRXd3%2BcnN7o6urpzVXxrGylI%2BoBAp%2FThiPFo306%2BcR2eI3%2Fom8%2B1wTiM73mty63gWLLHz8WxI%2Fa2E3f92Qq0MSGV7Z2JxhdSJzfi52bIdePXkxu7sjCK%2Bb6%2F3XAWpCFXiLrDllcrTm3ZcLZco6qgmi2HaW9EJM8Ao%2BPyZ%2FrZoMuFJZ0l77zDkPhtyu1WgF2UzLGcmXLhdyqyylrefb%2F5eZsrE0y7Ck6%2B5G%2FndalqBdp9znh0h%2FSVk6KDKWxTn%2B90dXH1qNp4sfvS6W2gTgd5S8xVqgWgT25EYoNoZn3ra7w%2BzjYa3g%2BddcBmVO8l%2FpD4w8B7h%2FYUpiA88ZCuuAeS%2BtsObWoDvKRGzR9jwm1VvhvDr6vsCKH5Y9%2FyO7B3FYrtOJ6CQGRHuUZVQbX8Jo%2BpgiDJ5xrq0cs9bvBx1TVdaVC8iAj5fad6Duo6uWvivLaR3S28xMqTuwnOmmwqJ1Wbj3rjYXirV4W11A5G1mRaurh6VO2%2BBE5Sk3Mrkogjq%2Fn4HiB3A87AemdpOrewTUIHhMBx%2BL%2BedI36TdAN%2FGwjkKhe1idHmd%2BjjCpe2nTbe42c2NU9p3JF%2FbnqUpO6bp0OUfkkYWRKbMQwMiWfrlTail6KhNTdATzTfmenP9ZP82YqVdde88Y%2F%2FJw6rL1OooqelK4rm2%2B2W%2BBQvlXSc5J851GTu1InXedW8xotTClIDZ1Lv%2BSQng1tWcvVbrVcsb80fVmp61bTRL0LzmjJzfhS8Km66jtnogXVLan7JxCFM2HXoeZNqAxErWijfQcftDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjxowZM2bMmDFjxoz9%2F2u4KsiaNO1gTOYkgWLZCarynNZV6uyy6zRcFwRkdJzX1iee%2F64%2BhRBIyIR81S6W3CtZKy%2BHR53neZrO8zLFT0NXdhn%2BH9PyuTN2Gx0sqydraWHlz8rYyAyt9KVXs7%2BJjBQLTzbfr0X0PUh2BQokTLBsuXhJvoED6LqNFxsvhph9BYoOXl3o2vjRBNN4jJlcMxzU6Azmya41r%2BcgsAakBv9R0VQdJkfnOUHUeV6O%2BLav%2Bv9p5JV9T9zzWzXescZ3caU0LHMMSkrX1kkubXlF1F7rEyWIzRaWJ1YI8UJ%2BvWSB16%2BJzg594yoW%2Fmr3rSqHCX6ZyHUDwY9U5a5rhvWhGVxmhkvQrMwqtq5ZXZvA853ZX3YnSRLZ1suo5rrhFOt%2F9umRqTbSWAaaCJdv%2F%2Bcnn2omdQbN7Mmnbv9nGAX66FQFXZ1v7QXyhNqM%2FsY5lA6rqfNcKr53VkjTlr98EMwJxT6M%2FjryNUUQRvgnSgQNv4nLHP3JnWDutsQDqSHr8kGmr5jYw%2BquIMkKxNnnZX7Ax187qszwETXn17HPiqka%2B4zguOmVi21fJv5P97%2FGGatWadrF3es8FX0iq%2BmdjbrwsGhXOdZYsTb20EsYH1DGow1HhS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2Fy8vL6%2Bvqfn5%2Ft7e339%2Ff29vbo6Ojz8%2FP6%2Bvr19fX19fWmpqbLy8v6%2Bvr4%2BPjT09Pr6%2Bv6%2Bvrr6%2Buqqqrz8%2FPt7e2ioqLPz8%2Fa2trW1taioqLr6%2Bvi4uL5%2BflVVVXNzc3%2F%2F%2F%2FW1tbj4%2BPh4eHq6ur8%2FPz%2F%2F%2F%2F29vb7%2B%2Fvz8%2FP09PTMzMz%2F%2F%2F%2F%2F%2F%2F%2F5%2Bfn19fX%2F%2F%2F%2Fy8vL9%2Ff0AAADZ2dn8%2FPz7%2B%2Fv8%2FPzp6em%2Fv7%2F7%2B%2Fvq6urp6en%2B%2Fv7%2F%2F%2F%2F4ck%2FmAAAA8nRSTlMAGgDUzwIP8SMQ759fCgUvqfDGFeIYA78fbxNTt98%2FhsV%2FBhdD4Q1rRI%2Bvwo3ATxJTD18IoKWasozTETbQ4D40IX5hC6dAMR7RXydvEsRuotKLkZCATYahkzOxQlFqmbZwJiUhFWy1wyJYcXI7gB2XIEFbgjxgiWFtfTSFMy8wSYgEqFBDTSE2KCpnSyZZUaZHRFAsDuWBYJJ7AVZQpC0Z6njBKWjdN4dlMV30iN8bV7%2BzJJeHMRiDYsR6U9yVYxdP2c1dj8CKFZZVFjtaaTxOI9cMKQk4NnBW4PKUOmiNI%2FkwWoQYUdQOSk6GvkUURFSM3n71h14AAB4tSURBVHhe7J2HfyPHmaa%2FYicCDTQCQRAkQWgABpMcDSkOw3CGM5o8Gk2QRjlZOVjBsizbcs5pndb22r7d23ybc7zbdDnnnHPO%2Bd6%2F4FjdIGu6vmp280CtbF%2B%2Fkkn%2Fnip%2BaPSDDqA%2BFOm7J3ncIoDi0NAQkY3d2IaJSws2NNZZnCouduhAsrgf7o4BYy59O4fvn3ROJQKoREkBGKqYytAJCCEQWh220I81TPFIozLaNiCMH4PJr47WIooL1C1isUUsFSwpkMqPAMARDUIFjLcYpj5tGbmqw%2BP6bhz49jZwbZ9S9k8Kd20QQLDdzFbdIz%2FJJ0OFyJFaI6mOcZ6HGOzAGxdi0tN8JL063CmJwi9FviX34m4FUrlxl0PgaBgIbrXJJfVp08yTrbq2tt99bINtCj9p%2F2TiZMMigCzYGa0WxwBgrEjxCBUici56obyLjsF%2B%2Fez8KGLwUdxVJuq9HZcpljX16lgjlaeg8hTpmUVNqubcUjzNKnBbGIBbJS6pT8nMo5ilAms3kxsAbElvsP0DqP2Ttt9KsEYIoBELpWxWDyHMocSDdUiCYMYDvJmAl5sUE%2BcDgiaiLMd6FrTJUmskFaTyEah8JPZsiru8WGL8ouLpx2rfqshkVQix%2Bz%2FOoyRIte64GalXsb5%2FJFX7J4UfxsVI3EUcMyrVrbqAtbVVB1x96q39f4Yo0goYpBJ6EmhWa31nx3WrUmskFaTyJah8iVSofNrqY2umHOeNsyIQ457ksUTnlP0dq4NfVyuLrpTKLlHy0sUp1UASq%2F2Txr2ASAiiwJvNYrVzBLjUbJ4BjlS0qbdE%2F%2FStUgAExAMyWG2jI2EFDd3qujNsWcPOesxquY6d1OOSmiMbId4YCTT%2BBEq0xDjRKACM8mO1HwF2mYm%2BDnRdrRRht5hUmRPHAeD4CdL3jwBEBQ3OheC84VE%2FXi2L1Q9fB14kOgFc%2F%2BzeVgmgJKuVTnzsPSh2iFoncY82uVrw14aH1%2FxCNVbszO4heYa0vDPk30uc%2F%2BOxv2LgBAAGdjSM8R548OvqoxHiUl0bYWyX7R8h1P5J22%2BHUIlAxXSl5FYDeZS67hHgTO%2F%2F2aoPbWy12r9JqFVifFsqsLYGbGtlJyq%2BV2TuBRrA3WTgs%2FAY70S30519XFebg19X3520%2BbakctBO2j%2BZ%2BNt23qsdwduyWCWnjjB1h%2FZvdWkqhPxKVhi3gMamh2Ilhn304xeIaTVJpVlsTp9FLRt3F9DPgvtmX1czbf4FSeXghcT9k4WXLYxtg8oYrLJRKZNTC7XWa7R%2Fq1RDCDfq7RltpDwixPTcjIdii1R87MYnptUktdKYn6Pz89ZSJj6l6k8NcA%2Bc9bqavvmF6jbdHqwW0vYP5%2Fq9dLGo7qVTrY5OXKnXr0yM7m3V%2BFzIAs4S0crEckCmBDOedY1UCmI3%2BtN0LjUucan0yDOycjD8PZk4VJDCB3%2B%2FqmmtSqlc68g2dUYKlLJ%2FUrgzMl73Gu3xESfFqorzwO0OsXiI4kmrCe%2FSRoQ4T3slOK2ea0qa001Tgci0E2TiQkVk5tHooO9XnYJDWcP3TzovT4xOL5dJixDqXz29gHhGRZTRIRogzT2l5mk6b8F%2BG5KhtyB5%2Fj%2B2mie3mie3mlvNk1vNk1vNk1vNk1vNrZbouy65VR8%2BsST3UJbGpopjJYZdoNsFXGOptDrpfAn9LGWvU5xaLJFvmr9Ycu3kzstYuiHrUuaUFsfGFg%2FyQOFa%2BHaCIAeHMNTnPgA%2FwSrnrg3UPPD%2B1R8AHnwQ%2BIEUq7xONv4w%2Brk7ex2vBhRhng9ks%2BoyGAXU6XYrROTzXnTg4PrRW3EAIQQI8tueVn3I%2BGarnNuoz4%2BOztdZ%2F%2Bpl4KWXgMspVnmdbHwWIgxm91XHA7JxiJ1A64jHvJg0WS0CmBqzWf3NLSG2NmGTnopCOm8l8RZKpNsDSbG0l1UfUXyjVcZLqE8EoGCirj1cC%2F20Eq3yOgjrML6wwHgLFoWxUGHzicx1iB4CQJy7Iee7S4biAw4QUM9k1XhodzE%2B1yRqzo2zk3YXkPZaZODoEJl48avVU5pVQQjFJltVUgHfZJX9N%2FDDuJ3Cerdr%2FasvA5icBPByolVeB6yO5B2go%2FOXdzpJLuAVVseuGOv0%2F2M%2Bce6EnO0uIRO3elPbciars9UyhSlXZ%2FkJvoVSCS3OaeNRCTi%2F59j7UGFc0J7XVSWVad2hpv5VEO9fPQXgwx8GcMr4CRybTHWg6ijungJOuRo%2Fhp%2BgMD%2BBw4Y6Xb3OrOSG1BTPdKxCJZNVfJn6%2BbKhTnMcGG9yTv%2B5Zrb6CQT4LLtQEAkBIRKtFgR2IgpZrDa8aEzvX60AQBAAQIVi6bdzEa9jA7aso3FnGph2NA58ncJ8HTBsz5%2FQ69QkD1OM9TmNju7yYsqxmtFqI46fo36eg8HSzwM%2Fb7L3fR6RkYPwfTdzQVBtOklWuT1ulfevCiH0%2FtV7sZt7zd1ovM5F4KKqozgBpHMA6BB1AIDNb0yuGOvIVPAk8YT1BztW3fq5rXMb9fZjcexEEwEHpjPw%2BLjxDPwH2xHgvIIPMy5EBqtCiBSr6f2rswAaQjQAzCbsFVYn2NwMVB3FCWD1AeC9RO8FADb%2FmZ6az7fzcf15%2BWr7BzhWnYnV5irr1gPtWCX9swSbQHOrXN5qck61ByTgfPY9DzUC%2Fs6GICfsbVXCFKtp%2FatL%2FY9pHQKAJUOZyUnwOnNzYR3GhWAcKmDzHbU9GfpsvfcpPsh11ZhNZXVTG5qbt6hJ8l%2FOT%2FeITPyjX6l9kG8mqe0cwGp6%2F%2BrdAHCd6Lr%2BewKopNbh3Gx1kDoET%2FHBrqvGzCmrc6QlGFFA480k3jxdZpsJEoCgeE8lhfdQQ2JocjKj1fT%2B1RoAvJ%2Fo%2FQBQS7fK63CeZjW9TsOrM14dHW%2Br%2Ban6vF3qZbJKyurBpGnQQpicNDY0E4aAXnQC73%2BNh3XZsv5V1ow6RzQnv4%2FyMjJZ6nDO64jMdaZHJxgvUHnZND%2Bh%2FuguHdXmU0KEUF8PPpES0esZG5pJDAkxdDPOk%2FdC5Mmt5smt5smt5smt5lbz5Fbz5Fbz5Fbz5FZzq%2BYGw13usyHXNjcHKKrHZwuvpKWLinmDsECGlAwdND5R2vIg39VWq0atfV5Y14fs2ryIktVqjbUepmUW9zI2CUyes9AlnvJZtEfiaAEL%2B7OabBqJQ619rSnT4jwKiCHaRaD08MdFvVDnWhVXWpm9jFYrEf5AwoYQz1INNQZ7QG91GJfJkH%2BGBzSyghWyJoUAhJi0SIXRAaw292W1eSBWE4uI3YAIGAOYVsWl1sGsvhLhY3FahN6SqXLs0xZKxud5QurmeQee0xGIRnrRD%2FVGFE6iJKIQj0gdYsjI1RCzKhErnWrVj3Hy0Y3OwCDaqx2Ya92%2FVeBYhK8DbLplAbcC7MT2vh%2FEMZPVyhraZAjgMGRe9S2RQiWJg519D%2BoMnPi4e1n1oReZJXLHKtJqNUFrNaZ1EKuzIswstzp%2B6dK44Vm%2B3Ah%2BCmiZ9%2FsDxFNBnX6%2FrTYVHuwMvJBmdcFs1YdmtYp7yLVRdEFUSNBaiGsdwKqKxq0vAF%2BwuNVTn%2B68buH7uQqxdRYnXWL5XXxtYKtChfHEgcHPwKEeSixPJO3BZHVdt1oQc64NwEZM3zqpxPn6%2Bpth9fiLwIvHmdUOwswaVDTPb%2BB%2BYnkYP3dwx2rmu6XWQZyBhdgogHj5XYTChhCm%2BoWqZtXttn4EYW7Wpy%2Beqbi%2FXshk1dqy9mMVH9ja%2BgCY1YcsIcQW0DGp%2BGkcJpYbeGlfVktAaXCrzYM5A6%2FQ3lZpJWE7C9UYr0wBP4kwSh%2BTKrmSmsWqNdwctrhV0Q%2B3ipMnway6eF7usjYe4lZbpRpeIBbge%2FZlVZnI0nyXOjD4PTCHu8hk26tvh6gQ5ypKH5MacSWVW63G9VnDTriYLnNRhEyLdWSaWzLX8AU5%2Fkn98zpXwW6X1Mj%2F0NkCFhKOym0emVgYbKXag74HNtchGGyPTmyH2VbZ1adLVbykpGpW41xKJalV34qd30KwjkxjS2YX4WLXFfY%2BFmEakz3SYpt%2BH7lSXWFHJVud%2BvfXanNAqzxpj1vQpSpeLmQ7VUmpUivrTw9EmDJlyty25SD6oVHD404zqTQiMaOF3R%2FS%2BIboZ6Mw4PrDB3UGFpRchxTkSX3cwePQd0ZW2P8ZNHkvRJ7cap7cap7cam41T241T241T241T241t%2Bq2aOAs0rdVcquuXawYFrpdTF6%2Fl6eDJUqOu0SDxvdpH8mtus8eR9HUnQ3ftK4vANslPSdxisOlKcjZ8uc6jI9Ryzy%2FWKEuq%2BUn9KOHW5VA%2BVASn%2BrQAcR2wy%2FJvAWwoYjyuD4vFDnwTdi33ZhV1z55ybJYx0B9sw2UDOvrRqK0dAHcZ16C2xp2T1ywntO4d3aCcJXPH696M4EPm0s1aQWkISRQPpTEgcUWGQKAkLknBtIRlFbGm6yUokyeHDJyGLT6QKRVTcPJS8P6Wq%2F1ibnlNg4b1tcFwHR3jOunn8KmEGLkhG3fMeJofPR8yQcWXX1%2BuTAa%2BMAFTWpBAKLAtALSEBIoH0riAIrdwa1KEVA2OAfMQyZ5csjM14llHX2tahqOX2PLSr0%2F6kkwrK9r6ts%2BFcKaq1eZix7h%2BAnG%2B4uZr%2Bl8oUK%2B3p3hLiJURVhkjyANgQzUOJTEIWN3BrUqRSgbBs5KKcrlySHOE1tXIq1qGl8V1MPh0KJlWF%2FX0AVYQjuk9xuvb7CGTzB%2BP6w6UL1D4wsoLrLttrEbW7cRjpGR8iFXcaMl3x3UKmxlw8BZKUWZPF6IS%2BVauVSVNjDWHQMu8PWBI6u1%2BEFc%2FaTBNQE7Um3Gf3RrZMIbLzgaf6cHKTV%2Bgr%2BgrF4w2iAj5UNrGmeWpga2GmXNzHkpjbKXsc22v5HUutIAsDbEpao8gCg%2FxtcHJsn19XV%2F7kGE4VafkvVtMF5oEp0ul3QezHhSKvTXYfSpJ%2FY6BSylSKd86A7FjZaqzwxsNXqEOxI4K2WmI2InI3z7fTLGDx93KHxLY5ZKvQ3IbDYN6wMDgLa%2Brnf5i16C1Y%2BMb9cHGJdp%2BpwHMxsFAkjTGg3qUgkYlo7MlA85ihssWZMFZ1Cr1rA6TgycWzVTFcP2%2B4lSh50hoqfkWxopleddFoD6nGl9YAD6%2BrptrB2SuE6xNNClubLjdtFgfDtmHqworrRG72x0qQSEokzUOJTEw7daI71B75akTyXVwFkpTrlVrjVZ6hDRZZy8ZJZKzkUPjTNkWh%2FYsJL%2BxzzIeLfH8Z3YyZ0D8eS2ZSAUlUD5UBIH2qfPD%2F7ORvpUUg2clTJTocK33%2FzOpi91iFqwfvCaQ%2BYEM43H1FjKerzN01UPqJ4O4nj1XAMyjXOrA%2FHktmUgFJVE%2BZBELueNyeVmQk8mZW7dJ2nI5VIljwaZP0Z5uFZzU34kdYiubY2cdygpwbRylLoeb7MwKkSB7ZjVaSEzvToYT25bFkK1IXPKh0LkcD7dowNIVNkx8ugLO%2FY4TddqbsqPpA6R06TvvORxEnDeCzFo8l6IPLnVPLnVPLnV3Gqe3Gqe3Gqe3Gqe3Gpu1dzf%2B5Zx1ShxcPUHT2uqktR9uN%2F4ST9UWThIq65taI95S7gaAsyddTWPzc%2FCB85JnHT3ZdVuUULel2C1UsTCYK8at0XAUMsNrdqm9pi9uQd4%2B5kPq569Prk%2BgOISkaEPeXS%2BDns%2FfJzXJ2oplMnGAoC1fVlV28%2FkGVX529x750BW5YcvgEox7EYrAYAQrL835ICJW09Xq09b5vkNGPi5kYl5jbPHVVmrjQMfqpWI9SE%2FQvTIRB0lnQdEgZlXarw%2BLRVBaTZ4o3opu9XOVQALCVK9%2BaqxkjcTDGT12RqKQBG1Z4eIDgMAEevvlVyGc2%2FYKRScYc8033pmHIxbq1crgZWxPrm4qwyc%2F1CN9D7kCnwfldtxTOPRRxc4j3biuOLqyKOEmGy0apCptTJa7RYRxnTc3yvlFYxWpdRBrDZnPIQvjuYQUQ0QgkgIredTchnOo5PRGufWZH3Y%2BVmPceDUZ12Ac1ld5zt%2FBF1G60MOqkA1CLxZjdPVlo01zkOpM%2BU4b9kpa5oxGyf7%2FGQ2qz5UCyrLyoaSp1V6KKVtKfvirkNEDWCH1khlL74u8Trnl3oTTqXIOXBnbw0mTgSdQ6bXg4zeh7wePrZX0%2FjVsF%2BS8UhqoPEppFhlNkaEAKA3cJJtvi3oYCfWY4a73BUu1Q%2Bri8JBWj0UjbP%2BXsllOPfCRtc7PJ3L%2B8RKMXsd8%2BOKKzgngMmqJ4TWh1xBtSq%2FHtL4j1uyC4vxUiRV449ZKVa5DfNBecmDjHcpjh9FYyM81VSHg5S7XHZXPJBVMe9J2JgXQ0Rvi8ZZf2%2FIARO3Xd93bc5hd4rmOkIYuSASOienWisBf7J2F%2Bl9yMF8oTAfHNHrHHGGq8MOMY5Qqs6D4SqApHUDlY1Uq803IPNGM46xOb3S60F9JIHd5Wa7K%2B5vjcj8B%2Bdbxei9SbE1FPb3yrD%2B3r14ESgmzR%2BUE93xaQC1u8q8D1neA4%2FxOmO%2FUHAqBo67AmKcnMK4B0qIspFqlVY3AGysanRzTgJrppx2l8vvige7W7pmeTPAjGddG%2Br394L19751nJzCFeDpsrEPucjmZ%2BdK%2BIxFhjAbKVZpxYK1osO56MGDlLtcdlc8sFVn%2BHQABKdl735Cf%2B9bwtUQwOBB1g%2BGiYfZSLVKFxuXyBwn5S6X3RUPbpWcJgkx1JS9%2Bwn9vW8lZ82xB1%2BfiU4ZEOYNCqablDXqLlfXGuz1M3kvRJ7vZKt5cqu51Ty51Ty51Ty51Ty51Ty51dxqntyqe5W%2BrZP3A3dhd4g6NrpkSqc7BibV%2FgjtM4twDXRsjIyxYXMI9dUcn7Lk1VdfVd%2FexFSAA18nOXs%2F8GGrhoUF1KzDxOyVbAAvMKv34RNkSGdxbGyxY%2Bb%2F%2Bs84xFKCefnoFoCUngEebT3LoppfjM265ZZb1Lc3Ma94IgbcItsUxlPWSWZWk%2Fty8fyMBXgzzzN5lSkAaH%2BNDdTwx2jM1aC7iDCLrpE%2F0XLZ86kBNZd4mvuwiv5f%2FAwt2sb5yGrV9d3kA8b3GfUN9Yus0YdvTzrn6ySbrZYAWEJYAEqs6tGjkDG8iBrjj8Mj1oh1N71g8xZ6dTLg%2FHvvk1w75Ot13JexOUCoMNvFViQVFzJYnZubU9%2F44svmAyb6ptNCFWHM%2FVvvT9p%2BkdFqtE4y36DIqi%2BtHo6a%2FGp6X64AgNtuAwBBsawB3tnpf6e%2F6Ih%2BE8DCC9p1%2BAjaaABAFUdM%2FE%2F9Zcm1C8%2FHPw5UiMUF4GY8VoWY96zXZfuIQLWQwSoA9S198WX3BqRAH8AN7TBadAv8L36%2Fhp28lO1YbTDbKuaO1cgq%2FKFIJ1yXrwGrrLLzrHX661PsRbfUbQKsTBfWu%2FHRNoAfs9Dl%2FI87KxZ7HWwCm8o1270Zr6vB6T8ddRkqqZmtmhdf5qsJTmktOoVJQCw7hl3%2F09jJV7JZ%2FWAJKsUUq%2FrfgG4AwFNP8fV%2Bj27nttvkV%2F1Qsi4egcwXY%2FzyjxKssFqLVB7Edae%2B9gBQb17Hgzfz49v8d%2FAXiUKuUkLjV4FfbaBkasYDipUYhdj9h7T8QhHe2%2F820TrtzyqX2kjSyhYX7QHmXf%2Bz6KfRzGS1UT4FlXtSra6ryevJ%2Fbp0224ols96zxchU9c3bwrX7wSA10llro7umXcA9TNd1Odi3Jf8E%2BTHOLk1fMZpt53PoObqUtsA2kpryrFakVJPFivqHjijVSa1Ol2VWolpZVKJkqwGHqI8SZmsfrADFXzRZJWvnyyDaoH166afgXuHEMY7wzfvhVUA6N2Mz1i4f0KIiadgndH4kY9b6HU1fh%2FaPXr8ceq1tcWwi965ZQDL57xilmM1%2BszJb9b023sPO9Hu9uqA36n4QDum7gLkbipUgQvEtTKpBCTcqI6KMN4ns1ktPwqVapNb5Vqj62q1wPqB0626dv%2Fm52mHLeiOBypyRHvqbUwtLEyhPezEeRXAn22hGuMdeB%2BLtvpjHjqx%2BqdXZfXK6ul20rHK%2B2%2FDjxTFhIwKwLoiZEbJ2Nb%2BOFvnVH3TtUYbzy35ScveVvCJbFZbUMGXs7yzKURWC0OsHzjdqn18a1rMzwvWDP2xBsZ7D7GVyclZnnzyHe94cnLZ0Xhh8vfwR1%2FU1s4%2BiSj880rLTYrelzeXsxyr0lpAFIyyNd1hXuS6XEeYepmvc6q%2B6c%2BBVYLSKqVyTc9ls3ofVKxeyjrJrBeC9c2mWD0%2B3CQKAmJpPrNVJlisDlFveWJiuUfE%2BGv4B804ryCWCsXSmBfzjf3%2Fbiku1Y2k8pzZ8ABv4wwNFBGlwF4HTYFtDuFks1qDyvNp6yRzq6pvlm%2Fe6ip7uzTs7NFlTGKkTNmzIgKNBCIWbXg6oGA6bclrngJbG9gYZ2VUiNEVh96sCCmdwYQnMCpUmJtC4YB7IRz67kneC5Ent5ont5ont5ont5pbzZNbzZNbzZNbzZNbXZhaiIPcagtRii5ljQsYJy%2B4rnn3dlGkNzH4KFomHIbz0liR9T8fKF%2BcmlqUnMcdA7qUKXt0xNqAbZgeWu3%2FwFfRz4%2BQKa2rLUOTAYoV0%2FK0tg1qceFu7SzMi58i4Ul2i6a9VUzYIWiimdnqm7%2Fu8amv3XPna5LzHEFjck6C9P7kvZrRhICBhVZFNPYw%2BnmYWNzSGH7lGjR6yrhW47OwJbfxLOm53%2FspZhX4w8AFcXTDcJh1pn7jDRAL3viNqY7RK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<h1 class="title">Reproducible Research: Peer Assessment 1</h1>
</div>
<pre class="r"><code>echo = TRUE</code></pre>
<div id="loading-and-preprocessing-the-data" class="section level2">
<h2>Loading and preprocessing the data</h2>
<p>First step is loading and cleaning of data</p>
<pre class="r"><code>tableRaw <- read.csv("activity.csv", header=T, colClasses=c("numeric", "character", "numeric"))
tableRaw$date <- as.Date(tableRaw$date)
summary(tableRaw)</code></pre>
<pre><code>## steps date interval
## Min. : 0.0 Min. :2012-10-01 Min. : 0
## 1st Qu.: 0.0 1st Qu.:2012-10-16 1st Qu.: 589
## Median : 0.0 Median :2012-10-31 Median :1178
## Mean : 37.4 Mean :2012-10-31 Mean :1178
## 3rd Qu.: 12.0 3rd Qu.:2012-11-15 3rd Qu.:1766
## Max. :806.0 Max. :2012-11-30 Max. :2355
## NA's :2304</code></pre>
<pre class="r"><code>head(tableRaw)</code></pre>
<pre><code>## steps date interval
## 1 NA 2012-10-01 0
## 2 NA 2012-10-01 5
## 3 NA 2012-10-01 10
## 4 NA 2012-10-01 15
## 5 NA 2012-10-01 20
## 6 NA 2012-10-01 25</code></pre>
</div>
<div id="what-is-mean-total-number-of-steps-taken-per-day" class="section level2">
<h2>What is mean total number of steps taken per day?</h2>
<ul>
<li>Histogram of the total number of steps taken each day We can ignore NA’s from the table and another column month in the table.</li>
</ul>
<pre class="r"><code>tableNA <- subset(tableRaw,!is.na(tableRaw$steps))
tableNA$month <- format(tableNA$date, "%b", ordered=T)
head(tableNA)</code></pre>
<pre><code>## steps date interval month
## 289 0 2012-10-02 0 Oct
## 290 0 2012-10-02 5 Oct
## 291 0 2012-10-02 10 Oct
## 292 0 2012-10-02 15 Oct
## 293 0 2012-10-02 20 Oct
## 294 0 2012-10-02 25 Oct</code></pre>
<pre class="r"><code>library('ggplot2')
qplot(x=date, y=steps, data=tableNA, stat='summary', fun.y=sum, geom='bar', width=0.8) +facet_grid(. ~month, scales = "free")+ labs(title = "Histogram of Total Number of Steps per Day", x = "Date", y = "Total number of steps")</code></pre>
<p><img 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" alt="plot of chunk unnamed-chunk-3" /></p>
<ul>
<li>Mean Total number of steps per day</li>
</ul>
<pre class="r"><code>stepsDay <- aggregate(formula = steps~date, data = tableNA, FUN = sum)
mean(stepsDay$steps)</code></pre>
<pre><code>## [1] 10766</code></pre>
<ul>
<li>Median Total number of steps per day</li>
</ul>
<pre class="r"><code>median(stepsDay$steps)</code></pre>
<pre><code>## [1] 10765</code></pre>
</div>
<div id="what-is-the-average-daily-activity-pattern" class="section level2">
<h2>What is the average daily activity pattern?</h2>
<p>Aggregation of the steps by intervals</p>
<pre class="r"><code>tableAggr <- aggregate(formula = steps~interval, data = tableNA, FUN = mean)
head(tableAggr)</code></pre>
<pre><code>## interval steps
## 1 0 1.71698
## 2 5 0.33962
## 3 10 0.13208
## 4 15 0.15094
## 5 20 0.07547
## 6 25 2.09434</code></pre>
<pre class="r"><code>qplot(x=interval, y=steps, data=tableAggr, geom='line') + labs(title = "Time Series Plot of the 5-minute Interval", x = "Intervals", y = "Average Number of Steps Taken")</code></pre>
<p><img 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JAKSoAKiuBOQQU3q7dzFkgFJUAFRXCnoCX6cC/1mzkLpIISoIIiuFPQgv25lxZvOwukghIwhaAJj7R4wv6juY3Mk2TGxbPP3NZi7pHcS4fqzgLZ58ls8XEy4x4lvkxui/HJDHz9X3JbdP1LPsAoRn9Bcb+gWfhboN3KOAukv6AETPELml4FDficewkr4iyQCkqACorgTkG9+LQi4bmdBVJBCVBBEdwoaAzMYISRc06gghKggiK4UdCrQk+78T7OAqmgBKigCO4TdNlJWMK9TXc6Ew0VlAAVFMFtgl6yjIPV3Pt8pzPRUEEJUEER3CboCegHGxk+SWi0k0AqKAHDBH04sHpVAU8V9BB0EgZ0bnA6Ew0VlIBhgrb36z1awFMF/Raawl7ufQccdBJIBSVgmKBBC/WYmY4F3QjVBDW/g91OAqmgBAwTNGSfhwu6FErAz9z7z7DFSSAVlIBhgs5ol+DZgs6FHHCSe/9NuJYnQQUlYJig62qXGhY5lcNTBZ0CVviDe7/mNd1JIBWUgGGCFrLhqYJ+CiDeAa3Y2kkgFZQAvQ+K4DZBwzlBb/ELA3LcIQdSQQkYKGhS3PmXSZ4raF8Ai2DmOmcJGKmgBIwTdGU+gMttputSVHv30q6gnQD8hIVrVieTeVFBCRh3kQQ9d/tcngLzPVXQVgBSR7uqLciBVFAChglatg/L+l1m+5f2VEEbAOQSl8KzxBEDqaAEDBM0YIsg6LoATxW0OkB+cWkzHCAGUkEJGCZo5XBB0JEVPVXQshYoJi5d9xlPDKSCEjBM0JWW0Rd8j62w6nokr717aVfQQlnANp6zZmNiIBWUgHFX8XOyAEDgBI+9is9RAipLi8MzEjvVU0EJGHgf9OnJqGPxrMcKGlAbakmLUUK/O02ooAQME/Sa+HaugYcKGmtpC/Wl5dsBxFnjqaAEDBM0+Cz38mCQV2EPFfQKfAhNbSt166urO6CCEjBM0C5Zjr1emDXDpBceKuhpGAP2XiKjA24TAqmgBAwTNKF/hjLQOVaPnulS0CPwJdin4v4WdhICqaAEjLtIShoD0/XpmS4F3Q9roJtt5XaG0YRAKigBYwQ9LNA6YA336qGC7oRd8IF9rUFtQiAVlIAxgoIMDxV0Gxz2GmBfG+t3UzuQCkrAGEHvy/BQQTfA8QxD7Wv7YJt2IBWUgNE96mO/8FBBV8Nv3TfY12KChmsHUkEJGCZo4tpRIzgaZvNQQZcKI+bsNKmuHUgFJWCYoOOgvE/e6sGZN3mooF/BJfnqeJ/rmoFUUALGjeocyC7txj6v+r2HCjoXFEb+ICQSw0MFJWCYoH4b2WtFWXZbbQ8VdIYyLeidbNpTdlJBCRgmaLEJbGLgNfZQoK3gyAnuZWsEx1P2/qrI5X+nb0EnW5RbW1ZmtKCCEjBM0PBsq9k6YbFdS0kKHpzMC/r1+fj4+MSkxQefHp4v64invXtpVtAIX+XWKVbNPLZUUAKGCfo49H32mA/4bBVXT+2ewwmaFPmYX7kTmcAmzriVrgX9NKNy62FYqxVIBSVg7H3QRwdi7MubOEGfRXwzd9VN9txybn1NNPeSdIEnTnPSsOTPNJfc+eKSP9OcMm5MNuXWh7kGaQUme6a55P7bJH+muX+SO7ldsmeae2LITHOT/lBX4QX9e8G5h6cm/e/Xtdz65qPcSwJ/ThoRhdc7TTMuL1LQucob2Q8P5BWmDH0Wv0pdhRdUYP2Rs8Iv6Bl+5QXPf3e1eMA+0NxGJj6Zcf9jkxsZ/7d8bVABZPNMr8sageyTZLb48G/ndbAkPEtui/eSGfjqRTID77ve4l/JF/QvfiDIlqNx0xLZpJm3HNu0z0DS7DloWFFk81FYoRFIz0EJGNSbSUPQuxMvvbgUeT9p4dHXJ+al76v4XiHo9jx9NQKpoAQMErR6JztyQdkLiyYvucGyD1dOXSE/ldXevTQraJfy6PZQlbISVFACBgmat6wdTG0V2ruXZgUNrYJun235Ay0SoYISSL1DvIcJ2qYmuv1XYWZEDFRQAlRQBHcJ2uJtVYWCPfGBVFACVFAEdwnaqKGqQudi+EAqKAFjBO30k8cLWk+dtXY+nMEGUkEJ0EkUENwlaK02qgq/w0JsIBWUABUUwV2CVm2vrlHwA3UZQwUlQgVFcJegFbqoa1QJVZcxVFAiVFAEdwkagrlkr90SG0gFJWDkPEkse3UfruuTRwha9EN1jYaNsIFUUAKGCRrTaCC7ywuyR3uooAUGqGu8WwcbSAUlYJigbfPvZd9qd7NGSw8VNDhcXeP9qthAKigBwwTNOof9Hxxn5+fwUEGzjVDX6FoOG0gFJWCYoJmXsuszvWZXZ/RQQYMwWb8/KI4NpIISMEzQxrWOVurMxtau7qGC+kWoawzMjw2kghIwTNDfc0Cmc2yw/34PFdRrsrrG8BzYQCooAeNuMz377QHLbvlTj5/pUNAYmK6ugQ5FlqCCEjDwPmj80c1HHuryMx0KegPmqGtMsGIDqaAEjEu/ODYDAAR8muiZgl7GdQyZDtgZ56igBAwTNBKGnX10fhhM9UxB/4Cl6hrz4BoukApKwDBBSw4U3sJKeaagv8EqdY0lcA4XSAUlYJig2dcLb6s8NMPycVivrrEGTuECqaAEDBO0Y2d+3HtS6PueKehPuFkTtsDPuEAqKAHDBL1YvNWWXza3CNr3G4fnCfoDbm65b+EHXCAVlIBhgoIrcyVp715aFXQvbgbuA7AbF0gFJWCYoNfleJ6gO3E/ltjjPhWUiJEdluPOv0zClHuEoNvgJ3WNX2EdLpAKSsA4QVfmA7jcZrouRbV3L60KugGOq2tgb45SQYkYJug66Lnb5/IUmO+Zgq6G39Q1rsACXCAVlIBhgpbtw7J+l9n+pT1TUGSiOZEYmIkLpIISMEzQgC2CoOsCPFNQZKI5Ce9JuEAqKAHDBK0cLgg6sqJnCjofrmKqBI7FBVJBCRgm6ErL6Au+x1ZYF3qmoMhMiBLZRuICqaAEjLuKn5MFAAIneOhV/Gz4E1MlL3Y+RCooAcMEjU94ejLqWPyrx54p6Exs109cNgcqKBHjHnWKj48OBnmmoNMhDlOlTHdcIBWUgDGCbmrbFhq15SlR1DMFjbTgquCzh1FBCRgj6DfdukGbbjw99ujwM+l/WjxkH2luI/M4mXH32eRGxt+TrUzxxlWp3QZXyv6TzBYf3XNeB0vC8+S2eD+Zga9eJjPw4QOXQ/7GKKY+xNeI1fPTKZJ4X4t49rHmNjLJjXvI/uOOFqf44Ko0aoorZZ8ls8X4B8kMTHyR2i2+fpnMwEePXA65p0tQl9D+gU+rh/gIP1yVd+viSukhnoBBF0n/bd/Pstdb5m95xkMFHZcBV6W9avIkHiooAWMEfVQNhrKvSmTvW9LfQ9MvfhqEq9IDO9kcFZSAMYKOzvory+6GH9hnZbp6pqCjM+Oq9CuEK6WCEjBG0JBPuZeBZZJYdkIxzxR0VFZcFXxyJiooAWMEDeDHHJcaw70s9vVMQfEq4s9MqaAEjBE0z2KW/ZM7wrPsuOyeKeiQXLgqkRbc8yUqKAFjBG1R+xU7POA5dzVf/l3PFDQ8D64KPvcNFZSAMYL+4lWunVcYm3CoNRzyTEEH5cNVwfazp4KSMOg+6I/vlvnoH/YpZF+tx890KGj/grgq2KF0VFAShk7klXDhpS4/06GgYYVxVXbAQUwpFZQAnWkOwU2C9sVOvX0AvsWUUkEJUEER3CRon5K4KkdhE6aUCkqACorgJkF7Yh9q/g7LMaVUUALGCBrzkr31yqMF7V4GV+UKzMeUUkEJGCOo717bkA9PFbRLeVyVWJiGKaWCEjBG0HLBjaBWIxHPFLRjJWwdvy8whVRQAsYIemV4P+jcT8QzBQ3F9vzED4ynghIw7CKpGa6a5wj6/lvYOvkHYgqpoASMvIr/97bO+/TpUNC2NbB1SvXCFFJBCRgn6M5KFrBU+NZDBW1VC1unUgdMIRWUgGGC7oTmq79f2wz0DDtOh4Lih8cxdVpiCqmgBAwTtFoXYRqa9jU8U9Dm9bF1mjTAFFJBCRgmaOBm4W1dRs8UFGsiw7SrjimkghIwTNCQccLbJ2U8U9CGjbB1upbDFFJBCRgm6CTrrLuJf830nuKZgjZoiq3zYVFMIRWUgGGCJnxsBQtYByd4pqD1WmDrjLd+py6kghIw8D7onb3L9t7Ro2d6FBR7uc4wf5YMuaMqpIISoN3tENwkaK3W+EpL4LSqjApKgAqK4CZBq7fDV/oJNqvKqKAEqKAIbhK0ant8pdvWKaoyKigB4yaTfejRglbGPdPkKfyBqogKSsAwQbOM9GhBK3bSqNWwnqqICkrAMEG/KPHAkwUt11WjVpg6owMVlIBhgm5slLf/1Jkcniloaex8HhzTLTfQIiooAcMEzWfDMwUNwXX85NkCP6JFVFAC9CoewU2CllBfC4lg7jNRQQkYKGhS3PmXsokQj5zgXu6vilz+t/0tHQuKn1OO4zx8hRa9UUGjN7rUYjoSdGU+gMttpkuKMgcnc4ImLT749PD8JOktPQta6CONWnHWCWjRGxV0QBaXWkw/gq6Dnrt9Lk+B+eLqqd1zOEHvRCawiTNuSW/pWdACA7Sq5QpHS96ooLWtLrWYfgQt20eYL75/aVvBJk7Qc8u5hTXR0lt6FhQ/rzFPGdUNqDcp6J1M2FlvNVtMP4IGbBEEXRcgF/TXtdzC5qPSG/eSOJdnf4IWiWyi5jYyyY1LcE+L+T7Tqta4tdtaTDZskm3pOsCj1GgxKcl5HXeBG0usFrRyuCDoyIpyQc8KP51npDde0B94zj/V4jn7QnMbmZfJjHvGJjdSERc8Wqtax+poCftvMltM7r/N06T/bEubAG640uIzTOGd8pedBia8cqEVOc+fuxyCmwFeLehKy+gLvsdWWBfKBY2blsgmzbwlvTkqa//Ap9VDfPYRWtXCVHMlvclD/BCAE660iDvE74d1TgPNd4hn52QBgMAJ9mt1XtCkhUdfn5iXJL2lZ0GzfqJVbUxGtORNCtoe4LArLeIE/QYWOw00oaDs05NRx+Idq7yg7MOVU1c8sL+lY0GDxmhVmwXos843KWiLINjnSos4QdfCDKeBZhT03uHNJ/7BlGPQ3r20KmjGz7SqrYZfkZI3KWj9QrDdlRZxgi6GCKeB5hP09VBf7hCfKTIJU9sDBA34XKvaHtiLlLxJQatVhg2utIgTdBZonnDbMZ+gX8DQsw/PDYG5nimo33itasdVlxRvUtByDWGFKy3iBJ0A/ZwGmk/Q4gOEtw/Leqag1ola1c7CUqTkTQpapAMsdKVFnKCfQDengeYTNNt64W1VVs8U1GuyVrXLKiNcFPR6lrXSkhsEzf0RzHIhECvox6AxQlCG+QR9v6uQPKxjG48U9A5M1ap2A+YgJS4KegRsY+7dIGjQaG/NPyUMWEH7AD7PjxyTCRodHX0wV7tvTkS1LnTJIwWNhela1WJUN2VcFDQKAqQbVW4Q1DohcKwLgVhBO0JNp4EmExRkeKSgtwkHTssUpMBFQRcDrBaXUi4o99ei/cwLA1bQloBLiabEZIJel+GRgt5UHccd+KAX+C4KOsEaJE3FkHJBuRPifINcCMQK2gCwE5MqMJmgPE/PRQt4pKDXYJ5mvUD0Hr6Lgn4cHCx1KU25oGdgZXGtwSk4sIJWhxxOA80n6EZ/Tz7EX4EFmvWyoI/pXRS0Y/kC0lwhKRf0F9isOUAaB1bQMuDnNNB8ghas/fNlAY8U9BIs0qyXaxhS4KKgDRsWCROXUi7oAfj2rfddCMQKWjjAeadn8wma+Ts9ZqZXQc/DEs16qs72LgparrNtMpuUC7oDDr6Nz2SKBytozsJwyVmg+QRtrSu1cnoV9A9YpllPNZ7ORUFzhduOyikXdCMc18imjwcraIaacNJZoPkE/bvgxxu28XikoL8TnnCX6IMUuCZorPfEyqHiYsoFXQ7RbZzfxHSAEzTO0gYOOQs0n6CLPPo+6GnbrUoMZdCsOK4JehYW15AeLaZc0PlwRWPaWzw4Qa9CGOxyFmg+QYu0v/tawCMFPUkYBaFKfOeaoIcgypZfPOWCToeYniEuBOIEjYbPwGn2B/MJmud7PWamV0GPE3pZqi6bXRP0W/i+YRNxMeWCRvgy/VRjpAjgBD0K81UdtFSYT9DwoZ4s6FHYpFmvViukwDVBt8FPTd8RF1Mu6CdZmCG5XAjECXoAtli+cBZoPkFX5W8+YSqPRwp6BLZq1qvXHClwTdD1cLxlbXEx5YJ+nJcZncmFQJyg2+Fgq0x7b5IDzSdoIRseKeiPEKVZr1FDpMA1QVfCmfeqiYspF/SD4sx4HxcCEUE7/cC9rIPj54MBclRq1X/ymkNX8YHmE9QltHcvjQp6CHZo1mvxNlLgmqCL4UIH6cI75YJ2Ls9dJ8XqD1QKeh34vqSL4DxzcevsYaE181sBNHrXU0FR3qyg38O3mvVao1PJuyboPLjWray4mHJB29bgP09/oFLQM8Cfe053POiMORnVIi820HyCNrPhkYLuhz2a9dpXRQpcE3QGxPQuKS6mXNAmDZgNcFB/oFLQH4Ef/T82g7wswkc9lR5jRkH7cnzQMnPZSR4p6F5COoTOFZAC1wSd7M2ESf0vUy5onZbMDV/NIfxqlILugOHc6+BgedlX3AEfg/kEFYmvudwjBd0NBzTr9UDvjLsm6Bf+zMD84mLKBa0SyjC11RPjaKIUdC0M5l57l5CXbVXn4Ocxq6DsjopaW9K1oDsJx82+xZEC1wQdnYkZKt26TLmg/GQkY330n4QqBZ0PfL+X9xWnLLi5HhkTC7o+0CMF/Qb/OyLQH31045qgQ3Myo7KKiykXtHAYf0HnPDmdDaWgk4Hv99JI0R3qEszHBZpP0FUCM4IbeKSg2+CIZr3BeZAC1wQdmI/5TEqQl3JB+cEjd3JpTfigRimomLGheltFFT9s0h/zCRookKneVY8UdDP8ollvODqCxzVBPyzKP0EXSLmgmUdzL6EldAcqBe0H/IykIcreWfmxeXDMJ6hLaO9eGhV0IxzXrDc6M1LgmqDcNdZki7iYckF9+VINAW0AACAASURBVLx08+GU3kCloF2A//HMqxwWWgU7hIQKivJmBV2nyrHoYFwGpMA1QTtVtN8aT7GgsTCNe422zHYesrSH0KJC0JbwLsMnJ1FUbFYXF24yQTfJ8EhB18BvmvUmoBO/uCboe9WYOVIO3BQLKo2OLov2r8LQMZvQokLQunzOm1hLpKJij1K4cJMJ6vGZRVbCGc16kRbkWYtrgraswyyEy8JiigU9K47t658tzmlIfSu/10pBK0A9Zn04MsJ6eDZcuMkEvS9xvCp08khBl0O0Zr2ZcFtZ4JqgjRsyS+GssJhiQU+CkChvkyqnrpqSwPdTUgpaCGoyHb1gjaJiBHaQvMkEFfl3ol+xA3r8TH+CLoVzmvVUvTNcE/TtFtzv82lhMcWC/gTb+LfbgSOdhgQJV1JKQbNCZaYpIB23pgLu59iMgh4u5TP2hS4/05+gi+GCZr2v0FHkrglaoy13CSZOHZNiQffDbuH9HacjO68C8H0/FYLesUI5piYgQzrnqCaJ4DGfoPd6QX1dqRfTpaC2s0QcS+EPZYFrglbqwGyBn4XFFAu6Q3oiO96q0c/YzhGAKGbPHYWgVyFjSSYEkOvBRXARE282QRNXZMu+Stf8CTwJD7V4zD7R3EYmuXHx7NNkRj6WLS+GGM16G+CcsoB97koz5Xo93AO/qFp0icQX4nsUnBbej8EGseDYWY2I7QBrL3ntfPxIVnYOihR5mAfgtqLmeriAiX/9bzJ3NT7e5ZAHGMUQQS++DX1x1bTQ/vtJo7+gc7HHOZEN6E18135Bi3/A7IH9wmKKf0FX2G425O4tvlftrBExF+DLQ7BE8Qt6GCrnZQIyeCtvSqi+noDJfkF9IKSXDU8U9EQY3NKstxV9Tu+aoAX7M99Jp44pFtR+OtxJ6mFaqIlGxOggvy/2wDyFoPugQc5bEI4kmvwGm2bEZILWkOGJgtYDQr63HWhXPNcEDQ5nDsE3wmKKBZ1l+ztaJP3sZdG6WupZIlf4VpiuEDQK2mWKVg2J34u9Z2UyQV1Fe/fSpKDR3oC91yKi6m3vmqBZRvFZPYXFFAs6yVsqOO/FP/Nk7niX0YhoXrdkr9UwXiHoOugV8JNqfPUh7NR1VFCUNynoeACLdj3VgDrXBM0wjvlV6sGZYkE/C7SVVG7Gv16B/BoRtVpWa7sIRisEXQrh3jvhe6TmMWweHCooypsUtGoOQJ+3y1CNmXdNUOtEe+68FAvq6PkXHsSfk5wEtKeVjfJdGjeYBUMVgs6Dz2GVqlfMaViFiaeCorxBQY/COPDRrqdKi+OSoPwEN+fha2E5xYIOKGAr2SGc1n4P3tgxmXxS09BKE6GfQtBpMAumwxWk5gXs5NxUUJQ3KOgnAVcC/LXrSQ/AHbgkKD8P2BVpWEWKBe1T0lYSE8RPzBAFoHHHPuvIvkXGQC+FoBF+C2GEFTVaPVEZjxkFTYo7/1LnvXrt3Uszgl5pds2mS0hLpkSgdk1VcluXBL0EXzE3QezAmWJBZSOgm1Zm+Pui0lN+Fdbxw7OHQyeFoJ9kWQq9VH2X4oQ+pigmFHRlPoDLbaZ7ynTce2G7pMshWMo0DNKuaTtA23FJ0GhYZp/HLsWCtq1uL5rifZF/jq4x2O8GzJ5g/RDaKgQdnGc1vFtEVdcXN9Gz+QRdBz13+1yeAvM9RNAoWC3p8nGmW0wfrYsNhrEfoO24JKiQGtd7krCcYkFteRw5TvCnjuNBI2UP92cxD9pAM4WgHxbbCFXV+ZmRHvYi5hO0bB+W9bvM9i/tIYKugwWiLncKhTLMhl7aNf+EL5UFLgn6M2xhGL8IYTnFgsozQRbsyjDDQGMI8hHYvBbegvoKQbuWjYJC76jq5hqK+QDzCRqwRRB0XYCHCLoMpoi67IH15JqqiWZdEvQg3/0y6FNh+UEfVyaClWETtNp7jrIe+Rimb1aN+Z32wN5dkBdqKAR9r9ou8H9PVbdgf8wHmE/QyuGCoCM9JbPIfBgtCvphdmezWkkHaDsuCSo8ScwmdjB+ULq0C5EybIKW7+IoWw5HmNDyGrM0b4JffgFvqKAQtHm9/QB9VXVVs5jwmE/QlZbRF3yPrbAu9BBBp8NAQdDYXISju4g/kjDbJUGFJ/nSZJ0Pino5nUELi01Q+TydV6wTmCbvZMD/Ji+FP84DQEmFoPWbHQIYpaort96O+QRl52ThvlHgBE+5ih8P3QRBNzqfkiUzchXhkqBb+JQQ0mSdD/LBShdCHdgEVcx0XKMBU72tbZ5ahFlwK9YLoKBC0GrvHQWYqqpbTX3UN6Wg7NOTUcfi9eiZLgQdDW0EQbvk03gW4yDXEOW6S4IKI+6LhAnLD3LCABdCHdgEVcwVPzLDrZAe2OOzMBsIkxkgl0LQcl1PAmbKx7rvYj7AjIK6gPbupRlBw6EBL+jtzM6VQa8iXBJUGC8qTdb5IBNUdiHUgU3QDONkhbtha56Pq4RiA4Zn58dwWoMUghbrGw3iqDsFjdEc/DzmE7SsSLm670X8lU4EPfA7Ie4jqMoLuoqQGNQG+ivliqA3WvLDh6TJOh/4FrBe1x/rQBL0jtcUWWFs5lCvGe80xQbwKXMrQS4fhaB5P76Ijpjjsc1BosB8gn5VKHPH8M5ZSgzukifgbPoQtBgpC1wPKMkL2hZN/okBnaHdBUGPlfbjb6JKv3P3Ld34u6KuIwlqe2Qq0cpiPdsa32O5UwWGaQAh8D+5oFlHXQfM+P/QKpgPMJ+gn731hHt9UnUJ+7p1k/QhaCb84U8kFII5Qa/44R6jIFRtr1zXL+jiwBLCcJG3pRvsMCvLEFJ9LSRBzys7Hn0J7zB91Y8ueVrUYZj3oTbEyAX1+yIGLOp7at1xnZ7NJ2iBtcLbylIs+0P2dCForBdpZvWWEPgXP9z4qPMmardUrusVNDbc8o443F6ayeYmLGyIO546RRL0N+WUt6e8Z8m6MCuoy331PtAKrsgE5XuFeGH6HPQthvkAEwo6S3ibmptlt+dOF4JeBFIy94ZgieUuECrqaKJhY+W6TkHP17MMlQaShIrXRpdh2af+twkhWkiC/oycIJyJZebjB/RX7MhdKEFPiJYJymce88NM9DkoH+YDzCfosKCoBDZhW8bBrw4W7ZMuBD0GuJMrG7UscIm56BOhowl0Ji99gu7Nl9nej1SahyYa1n6L690ROkldpkAS9ID6nm0UvjtTEe70eyIMhRMyQc/CUiYIcxdBlaCXx3yC/tcNfPP5Qrvn56HJ/XQh6F4gTVxdKRucZKZ7aXSnVGCbydCGLkGn+5Z1jDf/WJwt61fYcttfPYlMDEB38uNWSdCdQjobBUdhI25KhezD+Ye5E+GwTNATsI7J3khd15agXIH5BGXZS8sjvj7Dss9inOmZRgTdoDmijCckBA4ytdFJ5LCgEyXpEPRmB+ggm65VmgD2COxgaqvvOl6GRtY6uPwzdiRBN6kTld+AJpkxQ/qt4/nvvxj2yQTlx1bl6aCuq8p/ymNGQQViv3CuZxoR9CvIQogrVA92nPHCd7VA6IWkeNUh6ABfxSdPFB34HvYxwzKpptrkrn02Zy7yM+HjJEFXYvrPZ/ZGU0cx/OnmHO6HedXPsF0mKN9tpeIn6g+fjssJYD5BE9eOGsHRMFu6ETSSNBKOyRUKa8ZbtXPayfgIubLQIWgr5U/zbDGzzm44xGxWjftlDsM25kjhzNj5ikQkQb/C5PkKASl1npzT4iiV32CDTFD+dPUmxsV5uHFN5hN0HJT3yVs9OHP6SQH+CRDy2TBBA2FeJcwZGYbw3Mp1HYI2UF74Sxlso+Aoc906Ea0sZIa4UNOq7sdhQxJ0Fvyp2vQO7uHQIXGk9HlYLhN0HcZkcecwT9zMJ2ihgezSbuzzqt+nG0E/AkLST+4srWhlJBm2FrZ5uGzoELRaO8WqlKBrA5/5sHJLtPIWIfnT7Y7QR+tSSRLUnlhERmfAzIO7Q7yaug4LZYKq0khK7IOd6kLzCeq3kb1WlGW31U43gnYEwtQdMTB9PATom1MQneZDh6CllXMRfSse11fweZwH5HR0n/peOKe0Jcj/zOsddNC6hCToWMxd+XH+6v4fv6+Bk/x7HMySCYo9lDP8mCvMuGPzCVpsApsYeI09lH6mQmzmh83bxhPz5xWYf9Wnjb4m0B8uHYIWVM6OJeU/WsxnTVgNjsuhEKGX03xbMoXlGUrgp2uSBMXdsYz9Cck5zzAX/TpKn+g7SSbodFBdnolkx/QpNZ+g4dlWs3XCYruWSjeC1iii2Rd5YP1oWPZou875sGYgsyjoEDTbCMXqCXFs2xz+gy56zbSX5xTOBKZabOZ8l6sJ9uMkQR2JRWScV2UGOQRFpIQjQeNkgo731djZt1qry8wn6OPQ99ljPuCzNd0IWqouNi0Wc/0OU6fQcVj/SO8Yy3lIuhgdgvoqn1BJEk3z4l9LO/qw+DbhX2WnEIMUc7nbkQTtXRKzDenixPDXYl7SDbacn8gElW7Gqgktry4zn6DXH3Ivjw7ouEufVgQN7gTLMMV/Zl3G5M16CL7RLahtFhkbzgW9DTMU67egAv/Qf6KQYKe3/XfwBghdR4bmtFecj7+ukwTthOs5cMdrMlKyAkC6MZY/XCZoOF5+hvkE04PEfIJmGalLzTQkqN9wmIsp/gE+vull3Qv7dAu6Bpkb07mgF9DRwD5CGrrPhPQQi+2zGJwBzriYhWGFZTuHZNITkQRtg+38GYg+PP0SQPpNLNpPJqisGSWLMJf35hP0ixIuJKnX3j3zCHoWFql+W3gWwrs/AqyFH3ULik6F7FxQVb6xrMD/eI4QfsN+t9/dOgTF+U+vVM5e75YV229EErRJA9zGnMOQgs8B6ohLpXvJBO2uNeZ5r5ShXI75BN3YKG//qTM50ougO+CAlC9BSTiEcMfAmXBCt6BoDnBO0EjVzUwFtpzfdgoAf/r5cUFhpbDtHtQOyM2fQGSs4ahYSnl/SkISFDu8jSmEzqcdDiBVrNRZJii25zyPLQG0HPMJms+GonRrBMdT9v6qyOV/pzFBv7RcCw5flEdV3gz8xwKMgLO6Bd2HZHHnBO2UlxixCx3pFCI81QoTx5d0KiGVroYgYT4OWf+RtlVxnycJWhU7c3ZID6SgB4A01L3mezJBW9bR2FtcClvzCYrn6/Px8fGJSYsPPj08XzZiXnv3zCPooNxMsb4fqaeXKRIMDb0h1CtGt6Do7yEnaHNCsjGGH2x/TFnwFvB3AnqUFVbmWKR5F+fx+WcnA8juxw5GHquKSIKW6YbbWBkd2dI6O0g/qvXflQnaUOvB7kVM/hwzCorJD5oU+Zh/uxOZwCbOuJW2BG1Rm6nYqYXq/P+mdw/wD4Gq2RjdgqJZ3DlBa1mjW9zUqM5gnirWB/5OQCfx5/E4LBdLJwD39/Op/feOJwJ7s1IStCh2FGAd9HSj3tsgdVpq0kgmaC2tSbxV2dEYUwqKyw/6LOKbuatusueWc8tronljf+G58kSLZ+wzzW1kXiQz7h9WI7J0nyd125aDaKT4OGzzsqyH7KWevPhHZxOXYZNinX35pByshJ81qkc9frII/laWtQG4+ORJ+7riWt6B4jvn5vUnIwAGOip+DXcwH5n4rxg3HNdei8ZIQaXuAw+LS+3efuoortpVY4efeM1UFSW80qrshGdPnddBwGUL0Zkf9O8F5x6emvS/X/kBdZuPci8J/DlpRBTmE81Ggv+XbGitTHAGKd8HN6sM/A+gvv6Pug+b0aKCMAt242tfhJ/Z+d7IoWhPd7jKsm2aiWudq4rvQ7hfUJa7pBmn2D3tHck2CVfa6W2koMgI21KPmrLicgO0PjfjdO02U4FXmDJX8oOuP3JW+AWV/Vdr/8Cb5hD/G6xkxllBuK/45eeO/hkzLHyXNX9oqf8Qfx25n8od4oMgTCOvHLMTvsY8tNnO9wtoKGVZiPQWH02FWuAHphOALAHYXtiL6fwmHeL9sCOo0A7/TCb7UOpu5WSHeNXVvp0cw1VF5jvEY/OD/nWNe9lyNG5aIps081aaEvQwp+a3AEJPilrQ1t6Rclh2/jUX9NIvKJoglH0cY4HWoP5fFdgEk21jkGQIWRhrS1dDh6SUpE1zwg6mFUCko94JGOhzFg2WBI3FZpNnPkByT8Ra7B1LPygpExSbqFaggDr9j/kExeYHvTvx0otLkfeTFh59fWJe2rqK3wd7mFt+AF9xy2VL+FY7L5V3Fu6KF+P00i0oY52gWGUfXwCoBthLar7z3DDMQ3OhP1NVaUTQnaxi/6EaFTlTG/iDbPbMa1AR0wdLEPRWa1W/JYFByF+DrPfIgEIyQYPG4HeYYUr2VhWZT1B8ftALiyYvucGyD1dOXSF/0KS9e6YRVDimVvcXfvwK9ovKXFjK0PBOE/61EkxxQdCMyoeJ7ONjAAVA467NQuhhGwcvQ7gZXs7mdFNxMoSQFrCEqV5GMYuInw9mYLIg6DzLdGwiPrQ/9VHHTYchwTJBkT8zGRU7qYrMJ2h6yw8qdGKf2Mb/c4afNIj5qWDWHUJ5qZ78az3ODP2CZld2nmMf7wPwhbL4yjO509sWddHSU/yvXwlb/tkvfIVTjtx9YTZTputEeb/pPAAbVJ8pCFq3uqpcIMJPuT7PMbfo6CwOQWOQDiwyaqo7xppQ0HSWH3SFONJGeFDN/3b8UcmXP9pLc1q05M5Q9Qua92PFKvt4E/e3DLh8BwyfL6GmPReTAz5rAlNwoLS2V7z1HzDWeyJT6CNFxXKgmo9YFPSUrB+pgmkQy8R9YPuUDdWgov0O7Rf+DkGvaA9wadBEVWQ+QcOOJOqTM40IulDMCVM4jL8K53tM3mhm4dy8Kp7wdYHDLghaJEyxyj7+mhfUCz+C6FMofiGD6npEmMsm2FYcE8jfSb8AX3EX3MgldD1Q9e8UBZ0P51XlAvxQjv4QyHeqvrOqEpRf7jgRmOLlEDTa9nhAzbviD3503jP2IvMJmhcKjDmfjgSdKQ7pLNdFnEuLI7YvdI6RpqP+CM65ICjytJt9PB38IRfgO+QPgawj/VRJDm/BLHku8Xr1uZf9sCvPYCbgc0XFdgCqYZ+CoOP8VMUiyyB6NrThLsLilpaBqmvl56mzZKM8jmNOHSTai0+4vpVN1W0+QROPjygCFWfGpWlBp1ezT/suDSSq2frn2btsObfGe709Xuw6N8I7zgVBKynzcbCPPwvMBXUwndR4PgKv7F3VxV5TmBgv+/2kUYEx/APR6OJ90HtHHwCoM0LygvbDjffgWQ/HM7eNyThkQUmohXRLmg+OfLmqHlYOpASMW2RXa+YTlCPp97EhlgZpWdD3HP1ypIxDjUP8oZ29N9Jyf2goKPzDaMYFQZGLCPbxx3mLQi9sf32hLxFudi3/L5gzjoNsFL9LX/jfqdQRPTUcBX7iGW/Mxw3sg1J5Qd/Xyh6+A6K4z2hkgfrb0U1LZR309zqunVDCxCSja2X3u0wpKPtoQ0df77QsaBWw5/mSRkC2s4C1rKPD8YG5jhNH/YLWb6ZYZR93DykP4xX5uB2Eci1ihjNzh/fvHDeQbvpGHA9pVZyp3RLt67ahagnxruRqsNpTj/OC1lXuhIPjMI675FvXUT08nlkDjrPKKO60WwMpM8VScHTwNqGgt+Y3svq0WKGrX7327r1ZQXOUsichkEZAdgdr+QBM3mvGFUGb1Vesso9b16wF83LiZ4BpmcvxVyIj1xBmHTgGFVdrNg2sDZim7xyRnfiJSN3nvoIugbbBeryg+K7MHLe9m8o+WMFmWbe/ddpZAkaLnQfny04uzCdoRfBtveaRHjvNK+hVmFHYNqlA7xLCW38o3AwA2zNOv6DIWCD2cYMmjWBlmc7Yyg0rA+6ZYoEBzGzZGWF4ps4APZm2NfYivaGF7MjbTvIXOL9Ybc/eeUGzajxaZZi8WS3qlDgCO2TZQ9GhfzKkAckzwTENk/kEfW/DE512mlfQgxA1zSIdyKQuFCOhQQ+NJGL6Be2gnCKYfVy9XRvY1gA3fQvD1Go9HZd0tPgHzKcZHC1GQaA3jOX2civ8hNRs/jaTPUy4ymtZQLoI5wS9bcE+iOepAdk1tuyF/fZlrcQijD2lwyToaS8yn6ASr/anYUFXwKmbOaTHdm3FgT7j4YORkA3fom5Beygz4d64V65LV/iuE/5REp99G0PZbkxYYUeLtzPAe9xVVu+Sq1QpFUMrX+C7MI8NZHbarsM4QU8rHogqA6CcxpZDssem47QSi9jdHQeOISXmFDThUFg2XYNBtHfvjQoa4RPLfOIjXhdI540zYeIM2yhxtEXdgoYpptK4HLCg6IdhcGxwLmxlTM8LniqhTNvqshYbQtT2GO5MeaEqyXyvkjv5QSD8VV5F6dyCE3Sf9pSNw6CJxpaj9qT2x9pYtOcQ4wcA/HGcO9o4PseEgib+MigX+LVamYYF7V2UYS4GivPCSVOrfw3r1mj8wOgXVNl77iv4PHf4EDg7yRv7KAnTd42nVmvukl3W4mRf/gpoeA51+thB+b6ExtxVXn6GWQDfCUWcoGs0kicyfPbRnhpbfpOGP//R25p9ovbsDXxixq5VmMHgyGpqNkGTTg7LBxlg2j969DStoM35R3ZhQcJPkpQAcaf15H7AJ/rWL+jIbLdkCT/awLBMo8fCLWxeTTE9PIZ3mjIl+8hajBHuLHyWEe3qwV9TD+D3uE8J7kQgWLyi5wSdib/S49mGubUvck44R7g6PDDDUM0TUEZMbdu8ABMm+0s2maCjC0Ng5+334Bd9fppVUKHTwymrMBreNsn0FeZ3wE8XqF/QsYFjitpXbgfBR9YJUU24S+TvcJUV82k64E45snyianGS90jVCfJEaxM+44hwlTfaV/CYE3RIVrSenRPyDqUKrsIC5vbkHNae2Ptsdvg7CXWCmB6ycyGTCQoZFz9n2adpXVBx3GJoLv4pvGNq9Rgv/Ixz+gWdaO0J9oneN0LGUOA7Fh1H04cI3NG4f9+65m3LLFWLs+BD1UwPsyEPn3GkLd+77ry/8HvMCdpI1YPPwUKtn8fbMHNRIUsrZ5OV8dMrVLLEdpDdDTCZoA0t1jZbX6R5QcVb3IcsfMfH/APtxbnwU1brF3QGtHU8yO6dp0E9oZ/+DeyoJHWyOZHQytGwWtXiQnivFFq2BCAoj+0qr2tO/q+NEzTXQLSeHryyQR30Pqua47COKQ7n24BjzLPJBGX/mlMdMnWFw2lb0DLiw5aGxeIUnYyX4fPY6hd0HtSFKdLynby92oaIjyeL4gZ9qNN1inQvcwS2q1pcAfUqoWXrATpksl3lHbLw6Y8Tnp6Br/XurZwA6KWjVjQsZYLhaFNw5MA3m6AcNyeXBf/3N+q6Xa+9e29U0GJ9hbcovlNGhrFaEfYWdQu6BMqArcfdd7ChW1bx7k1X3CSXp/ADh5i+xfbAQVWLG6CMKiHNTgjhpy6q9p6w9jZ/tzVh1wdorhJ9ZNXYGyV8J9mMsKe+xfGwyYSCcpz7tAj4pmFBbYf1ylW4gxsus52yRd2CroFg+/P1YUG3+1vEnnbzcM/41c/WRQYU2AinVC1uh+AmaNlBGDoLbgk9WRm+i1EUJ2gVyIQdj+SM3N4aWe8VxMK0OAusr5HJ8VdgTkFZNunEkDQsqC0R4TL4BpfOBW1Rt6CbwQeCJEHKtGFGSjO/nMIddvdrdBMdmutruKpqcT/4tEPLrrc/vhgu2K7y4opyh/qE4DLqGRT1UAgdM4/HL+IKwFeVijnuS5hVUJ1o794bFdQ2sDauaKNLwnUMuUXdgu4AyC519DgJC/mUSmLvobwfqetu15i5YXSmGfCXqsXDAJjOzdzP5kkmn9RzY4r3ceaFvinx1Lz/ha5qWUedBpgSUsORPpcKiuIOQX3HSwtfwmpY6bRF3YLuB+4kVEwHNt7nCjMbpHO1Wpgsoes1ur5F+H3u/0DV4q8AYZjKUZzltnkYbmb9gLmO6wKthwd/O6/DkW8g95cyqnArxz8aFRTFDYLG2VNq/JnrLfwECooWdQv6I0B9ybu6dflH1yD2SH7vLXXdpfjOp8wUy5BcakHPAuB6le6HPY4b/v2Drh5RT3OsD52CluizB+Cj3H2t9ocMnKB7KpOnYMZDBUWQCSq7BTkGYIfTFnULehwgVFTkEp+ieyNYxKFPAzDTKU+14P9bZ0G34mpBrwLgskAfgS2OG/4nrRPXk+bMI6FT0IqdNkPGjllHtSlk6/HECTpNnA2MiSM/hkKggiLIBJWdd17OiH8OqWhRt6C/AwwShV/I/6fthgCxfLxP3O+DI+ZvOyzrkDRUo2/mImhYWS1oLAAuKf1pWHnTcZXXqnBkBkwlPegUtFbrZRDSLMO4b+3HeE7Qz6W+eiuCtLuZqKGCIsgElY/87qfqB6xuUbegFwHGi/m+WvN3JQ/bHgkugbNjvAL4MfJ+Bau9O1hI5twtBP8ZOyBffbWgjC/2wdNlWChLe7wTShbHVNKDTkEbNpoLDWt4TWYq2u7KcoIOlzJIjNeY4xMPFRRBJugJ2aXE2eGa3XPtLeoW9CbAYuF/63YQfyPrNEgjgL+FA32KMleORC0Y3699HW8h91Hj+vjPOAmWVhhBM2GfEMXAdPlgukqg8aFO0Sloq1qTvLsXhZnMPNs9CE7QftIA/eHg7Fm+HCoogkzQn9TTqhJb1C1onAWihBlXNwgnDldAen5+Eta0dHTlayKUVuiA+QCG77IC3TCCBuOvz/0i5FNvLMDei9KDTkE7VBod9HEgLGBu5ZRa4gTtLg1R+lA2bsQ5VFAEmaAHtDudY1vULSh3IP7Jmz9X7JlXuF0P0vPz25bpb7W1V1otnLPlHoSJ5wmG/hhBC+Nn7so28gfZJNkxhZ0+FtNAp6C9Sg7KO15ICjXcX7wc4wR9D8ReYB1d+rungiLIBP0WnfzFSYv6Bc0Ep/mHAHfyCMM5/hFnMOTIMaxgmL1SDO9w0L7QFwAAEHJJREFUnGaSw8owCiNoCP7nKf8AxUw2UoZl19Ep6ID8vUquEfJNRPuIdxU4QZtK04E1d35LWQYVFEEmqHqAJLlF/YLmgsu5w/mkuJv4tURLY6m8XGd/Wffk7MOYX5ZpdGbiE+pNwghaGY7gKpfquUU2a7fhgo7IHlrlZxB6EbTPK9wm4wStA+KlWW3N/tA4qKAIMkEJqQmwLeoXtADE8D2lhoo3XNhA23G9eRk+aZ2NEj2Z5t6aGZDCYB5G0NqqQZ0ClUNXy3OTGS3o5wHN6t22CmdIe8WrNk7QSiBOMlvO3tVQD1RQBJmgyzQe4mi1qF/QEn5Mhc4MU1oUkw22pWwYBfZhkxw1W93JBpqXvONhJUbQho6u+nLqtvhanm3RaEGnWmq1ZAqJJxVVhX5bnKAlM8K1iMMMV66ZOxwDFRRBJqh6BC+5Rf2ClsvGDyc5IT0IYMvaLoTWgyx1B/NurZ/AWzM9wlKIwgjaUjWoU/yoOnPkc+QZLeg8yN+deUc821gkJBnjBM1XHn6ycic2WeBjJ+FyqKAIMkG/BI0MMBot6he0akGmcUNmglXsXMletHWyPA9w0VGre8h0rw/wg+U5jvicxAgaip1ZjulcPtIS51g1WtCl4DWC6SOeIcXk5i/eOUEzt4N53IX8HauuXvk2qKAIMkEjLS516nVB0DohfKaS2m+La7LpuAv6yZoMzxUaEnud0QYjaPcs2Jr9Cn4aKFs1WlDuSDCdmSCdIY32iRYEtX4CPaA2312gvQstmkLQxHtaPGLjNbeReZzMuAfsE9viBD+XIl3Y08Zv3ete/pp1qrjGPrVvaFNQVmuStVR34sc8uq8qGpgfW3NMFsWGxOd69xRt8YGuarsA1t/7tdtdYeWy36h7916/vAOzs5aFIvf+AEtzF1p8+NDlnfyfpwj6WWaXIl3Y04Hd7/Urssjyu7gmE/TodlmtReA9nvgxGEFPf4OtOc2rUwXZqtGCHgT4wbHWJdcdTtCrsLS8N/j972fIVseFFk0hqEkP8UM1z//wLeo/xAsf/m5FaVF2iFewEZtaWQbmEK/BAqhRT7Zq9CH+Z5DfAPnRMps7xP8Ka5sDwNkdUKG8Cy2a4hBvUkEHaGVx12jRJUHH+me0DWTWEvQ70EokK6Ff0LWQu61s1WhBfwNved+amhU4QX+EqL7gA9+thWaFZdt64LNg2KGCIsgERSetdNaiS4JGgv3Zo5agp8CP3IVKv6DfgkWeJM9oQS+C4uCzFHb+93wP7P8cKsGqBfCBfEaoyvhUgXaooAgyQbtppcnUaNElQedBQduilqA3oQz5M/QL+hPAMNmq0YLeBsXoz7hC7/73fDP8shT6ek+e4qWYACfY6wZDggqKIBM0tKprLbok6HL40LaoJSiTQT2loAL9gkYrZ0syWlDG2kSxGuF99fkK+H0vROQeODpohjjllECMN3xP/CQqKIJM0Fb4NIuaLbok6FZH/0xNQZtqzoYpol/Qm6CYncZwQYOUWXwuBox6Ph+unLeuqlu7bYnFsqeuZ0CzN4wIFRRBJmiTBq616JKgsSvtt+Q1BXWGfkEZX2lKeRHDBa2FjLvvnv3BNEsscyZulpffyHWytDt7AZQz66JQQRFkgqqncCW36JKgMlJD0JyKyT8MFxTlR8v8z4WRgVcCvE4es4bYRz0vgwJttcMYKqgKmaDVVVlkyC2aWdDiijtWqS4o875/MTHvea+WDLOrkO84qWfAJGtH8pUgFRRBJmjFTq61aGZBq4A861fqC/pP9yqysSjXukAtsXvqoLyjMhEDqaAIMkFzh7nWopkFbWCVd3xJfUHR1DcrsmdayL+3r0JIls9DBUVwCHpIVy5MWYtmFrRdTvnamxeUiW4IbS/x6ajWkh+XUUERHIKO8yV1dcO0aGZBB1WRr5lAUOZOZEDereczhn8nG26KgQqK4BC0dj1iRXWLZhY0RnEcNYOgDHOkolfpgGg+X3hcU01JqaAIDkH9cGm4SC2aWVAl5hCUiQn3HsTEek9i1sEorUAqKIJd0Osa02tot0gF1UYjP+jVWIYJHsw0A/zEKQwVVIVdUMJsqxotUkG1ISSwrdDhvDe00tpKBUWwC3pIc0S6VotUUG0Igjautwfy1tTaSgVFsAv6jUZyeO0WqaDaEATtHrICmmp2vaWCItgFXQFnXGyRCqoNQdDhWSO9hmTW2koFRbALOgdcuw1KBSVBEHS6ZUCOaRqJzqmgKuyCRuBTIBBapIJqQxB0G1Qqu1zzcEUFRbALOjQnuaK6RSqoNgRBT4O14Q7NTJdUUAS7oL1dzeNOBSVAmicpI3Q9puhPLYcKimAX9H3XRiRRQYmQBC0HQ67gcoZGT4ijgqqwC9qwoastUkG1IQnaBqYyfp+ryxvzOXepoAh2Qau+72qLVFBtSIIOg5VMPjTj3Y4dKwC2U0FV2AWVZgd2oUUqqDYkQRfAXmagtW1vRWGl/G8V4WdhoIIi2AXNOYxcUd0iFVQbkqB/fPAnc7uOl2LoR6w/wFx+9kYqKIJdUJ/x5IrqFqmg2jif7XieYtTUEciS41aOYVRQFTZBr8FcV1ukgmrjXNBv4KBsbTEcOsWEdKeCqrAJetzlKdWpoAScC3oSVsvWwrNxL3WbU0FV2ARdBSdcbZEKqo1zQWOt8nmaG/Lp0d+rSgVVYRP0s4A4JzVVLVJBtXEuKJOvv2P5SpZ+3GtYIc6AOTXCvv5NUXFb/nPkT0pXgl4vpOyXbBO0fQVcbWKLVFBtdAhaQ9arPsyfP36NycgZUDNXMEDwu5/vsA/76wCDyZ+UrgTdBeE9xtxwTCknCHrws+hyTjL/YlqkgmqjQ9D2leyLF6xD+bcv+bmd/Mcwp5cNqBUI1kphwi9nTJagIOxsZXbSjaDRxxlmOtTPUHxgkP3P8y77sEKL/JDZb6zLLVJBtdEhaHjWXbZctvPFeRvXcNcBB6Tpm2MPzuiSKRffKW8zLHaSsjHlgt5fFbn8b/2CHv9K1z+CAj2C1inGML3BGyzBsMxWdpfdDF4+UYVcTCvCUEGJ6BA0ygreJduPj7rCMK3FhGJ7YRcTaXX0Gz/pNZ1h4moUvFOoJ/GTUixo0uKDTw/PT9Ij6O/83KihXtxP3ZqT6MbYVkU1c7jfnoxWvxOJTlN+2AK/MTX9OEPB+p6t8C5bq8Kub5gfWl4g/htgoIIS0CEoc33n5E5lrWAp1CooXCi4FjCSaSefEiSEO+/6DNYxnUoQPyjFgt6JTGATZ9zSISiTj9ulW5mg8/qfvGuj2/pbFLfOeL7rLp1NzoG8Y1cdlY8jmA1Zz9qW44581b9O5ixBlrlM5lZQtYA1LOC9z9b/zm+6ewoWEr+9JlRQAnoEFbi1b3qPStml8YptSpz3Hyrb2KPQ9i7Qm2HmWv4gjQlPsaDnlnMva6J1CHpvrvfifZFQHyC7L4zev3/r5mVLvpz+xWdNvfqNmeL9WelaS8NGHHZUj6sE7945ceHgtttl3qrjB+BT4t3Bc/fyj9AuTsjYNHPm1ieYmB/mfFAtECxF2o5uGVmqdndYHDQ4vMOVgXWyAGSrGzbn+665buv8t0SgghLQLaiCldDY96xsfT5Ycw25wx3rLSGkQeEpFvTXtdzL5qPcS0IET5R21Rc1AKDE/eUTYUxXC0hkzFqqn5cvhLxaDlAwCOT0ti3sZBP/3D+73zvB0rql95PTI3MKi8U6zjgUL3x6OBRo8fDmU7GpmG8nvFeE2zzepe9CMZD/akAf+fotaPRaWFhXeKx21CtMmWuCnhV+Qc9wL0mnef6M1+If9unZw/t+55Z2xcTfOHz4TPSNW/eFLVf/t/tqfPy5S/F/b5zjYNvDNXPWLFm7d866Z7aPuP3DYm7DgrP88s2Vc+bsuOX4+Ktb7iMN3t67/G/NvSHz/HEyA9kXyQx8ltwWE18mt8UnyQxM+C95cafu/iNf3ROnI+ZhigWNm5bIJs285SjQ/LF+owlsXW2RHuK1Sd4hnnlDjzqTFh59fWKerqt4KigBKiieFAvKPlw5dcUD2br27lFBCVBB8aRcUBTt3aOCEqCC4qGC4lukgmpDBUWhghKgglJBXYAKSoAKikAFJbZIBUV2jwpKgAqKhwqKb5EKqg0VFIUKSoAKSgV1ASooASooAhWU2CIVFNk9KigBKigeKii+RSqoNlRQFCooASqou4jfej+ZkQnJjHu5NS6VW2S3XU9ui0nO62DZfS6ZgYnJbfHgqdRuUYlRgt6NiDXok7V4FnExlVtkJ/ya2i3OPpjaLS7dkdotKqGCpgAqqPFQQVMAFdR4qKApgApqPFTQFEAFNR6jBKVQ3AIVlGJqqKAUU0MFpZgagwRF84gayFY+SdRTW4up0PCREyyLNGdwq0KLqfg9mRVT5v2Ryt9RC2MEVeURNZCvz8fHxydKLRrfMHNw8gn7F0yVVsUWU/F7vow89vL65NjU/I7aGCOoKo+ocSRFPpa1aHzDp3bPOYE2Z2yrYoup+D2vzeQ83Hw4Nb+jNsYIqsojahzPIr6Zu+qmrcXUaHjTCRZpzuhW+RZT8Xv+y/0p/Df7XOp+Ry2MEdSRR9Rw/l5w7uGpSf+TWkyNhnldlM0Z3SrfYup+z7tf70xM3e+ohTGCOvKIpg7rj0gtpkbDvC7K5oxulW9RIJW+53/7vzyTlMrfUQtjBFXlETWOv65xL1uOSi2mRsO8LsrmjG6VbzEVv2fi6m3/sqn9HbUw6CoezSNqHHcnXnpxKfK+1GJqNMzromzO6Fb5FlPxe16d+TA+Pv5l6n5HLQy6D4rmETWQC4smL7lhbzEVGhYOuMrmDG5VaDH1vudhYf6BX1L3O2pBnyRRTA0VlGJqqKAUU0MFpZgaKijF1FBB3cRikA3L/2aT0/rBcwzcmXQEFdRNKATt1tZpfSqoPqigboIKagxUUDfBC1po3czSmTo8ZPl5dOPZVVUzlFvPbcm3MSJr+UrcQmLeMPZJeHG/wp8nioJGN82crV3Mm95zc0MFdROCoHXa7F3gO5CNbdPoesJcy+DNvWAVJ2jjEiMWwG2WPQ5H2NBsERsGwDpB0Gc5ay6dnb/xm95zc0MFdROCoKUSWLZXdeEQ/zTLJ1xpj3xJbL68D9gnvvNZdkSBRPb91Vxp+VGCoL/BUZbdMzD1n2+nJaigbkIQdBi3MLqqIOhJOM+t7IY7bL7+3ELrRmxS4TF8xcRry3xGCII+yFR5w703utNpACqomxAEjWTtgkaBr5+fnw+nab6pXOkaa/zvvLLH62Qs2jWvKCh7tmMQVNv9pvfc3FBB3YQgKK+iJOgxOHaZ5yWbbyZX+shnw9iK3Jvvh1dZtvoI21X86+PtvK+92R03OVRQN4EKGp9hJbcypXWSKCjbomPIDJY9ALEs+zxYFHRzMLdyE/a92R03OVRQN6EQtEeJg68mWEetGwDTWEnQFb6WOJa9be32Y9RbmRvG8oLe9KuzekHN7G+gk2UaggrqJhSC7i6a8XHS/PIBpeYm2QR94N2Af9taMrDm95uyfSEc4ve9FZitReoPlExTUEEppoYKSjE1VFCKqaGCUkwNFZRiaqigFFNDBaWYGiooxdRQQSmmhgpKMTVUUIqpoYJSTA0VlGJqqKAUU/N/R0VRwVBMJD4AAAAASUVORK5CYII=" alt="plot of chunk unnamed-chunk-6" /></p>
<pre class="r"><code>maxSteps <- tableAggr[which(tableAggr$steps == max(tableAggr$steps)),]
maxSteps</code></pre>
<pre><code>## interval steps
## 104 835 206.2</code></pre>
<p>Thus 835th interval has maximum number of steps 206.2 .</p>
</div>
<div id="imputing-missing-values" class="section level2">
<h2>Imputing missing values</h2>
<p>The total number of NA’s in table is :</p>
<pre class="r"><code>sum(is.na(tableRaw))</code></pre>
<pre><code>## [1] 2304</code></pre>
<p>Replacing the NA’s in table :</p>
<pre class="r"><code>replaceNA <- function(dataOld, aggr) {
data <- dataOld
for (i in 1:nrow(data)) {
if (is.na(data$steps[i])) {
data$steps[i] <- aggr[which(data$interval[i] == aggr$interval), ]$steps
}
}
return(data)
}
tableNew <- replaceNA(tableRaw, tableAggr)
head(tableNew)</code></pre>
<pre><code>## steps date interval
## 1 1.71698 2012-10-01 0
## 2 0.33962 2012-10-01 5
## 3 0.13208 2012-10-01 10
## 4 0.15094 2012-10-01 15
## 5 0.07547 2012-10-01 20
## 6 2.09434 2012-10-01 25</code></pre>
<ul>
<li>Histogram of the total number of steps taken each day</li>
</ul>
<pre class="r"><code>##tableNA <- subset(tableRaw,!is.na(tableRaw$steps))
tableNew$month <- format(tableNew$date, "%b", ordered=T)
library('ggplot2')
qplot(x=date, y=steps, data=tableNew, stat='summary', fun.y=sum, geom='bar', width=0.8) +facet_grid(. ~month, scales = "free")+ labs(title = "Histogram of Total Number of Steps per Day", x = "Date", y = "Total number of steps")</code></pre>
<p><img 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" alt="plot of chunk unnamed-chunk-9" /></p>
<ul>
<li>Mean Total number of steps per day</li>
</ul>
<pre class="r"><code>stepsDay <- aggregate(formula = steps~date, data = tableNew, FUN = sum)
mean(stepsDay$steps)</code></pre>
<pre><code>## [1] 10766</code></pre>
<ul>
<li>Median Total number of steps per day</li>
</ul>
<pre class="r"><code>median(stepsDay$steps)</code></pre>
<pre><code>## [1] 10766</code></pre>
<p>We can observe that mean is same but after replacing NA’s in data frame the median has shifted. The new median is greater than old median.</p>
</div>
<div id="are-there-differences-in-activity-patterns-between-weekdays-and-weekends" class="section level2">
<h2>Are there differences in activity patterns between weekdays and weekends?</h2>
<p>First step is to assign “weekdays” and “weekends” level.</p>
<pre class="r"><code>tableNew$weekInfo <- factor(format(tableNew$date, "%A"))
levels(tableNew$weekInfo) <- list(weekday = c("Monday", "Tuesday", "Wednesday", "Thursday", "Friday"), weekend = c("Saturday", "Sunday"))
head(tableNew)</code></pre>
<pre><code>## steps date interval month weekInfo
## 1 1.71698 2012-10-01 0 Oct weekday
## 2 0.33962 2012-10-01 5 Oct weekday
## 3 0.13208 2012-10-01 10 Oct weekday
## 4 0.15094 2012-10-01 15 Oct weekday
## 5 0.07547 2012-10-01 20 Oct weekday
## 6 2.09434 2012-10-01 25 Oct weekday</code></pre>
<pre class="r"><code>tableAggr1 <- aggregate(tableNew$steps, list(interval = tableNew$interval, weekInfo = tableNew$weekInfo), FUN = mean)
names(tableAggr1)[3] <- "steps"
head(tableAggr1)</code></pre>
<pre><code>## interval weekInfo steps
## 1 0 weekday 2.25115
## 2 5 weekday 0.44528
## 3 10 weekday 0.17317
## 4 15 weekday 0.19790
## 5 20 weekday 0.09895
## 6 25 weekday 1.59036</code></pre>
<pre class="r"><code>qplot(x=interval, y=steps, data=tableAggr1, geom='line') + facet_grid(weekInfo~.) + labs(title = "Average number of steps taken across weekends and weekdays", x = "Intervals", y = "Average Number of Steps Taken")</code></pre>
<p><img 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hWg2JppC2/hePS6kNWvjYs0C2iZ9n/AA0tuCFAtomkE6JeQi18eT32ZtOxE/OlFScwi7QJaqOdauGHJDQGqRTSNAH00m8Bx2+nIkAQ8cdZzZpF2Ac01eBuct+SGANUimkaAfn2H49/m3bmzmljfcJNZkDue3SP0ULLDtMoe9R9StEf9O24/8BcdX2YecxTOWHJT26P+gyovtT3qP6ryUtujXnG0N9o9JL1avi/x8kZiZdsFZkGWrppAaK4Md+vRCThjt+A2nLdsiZRsfdIK0G9/z72RhN+mTp03mAVZ/vUzoS+vpJTwUXKXOb19o8rt61dVbm+iOZvLYT4suARbLLl9TFAV7XWMKrf3uCq3V3GqvGLwaMtGWkSL0gjQxPU7yeSXETMS8aTZz5mFabfkHYY13oNOhV6w+RastOSG7kG1iKYRoA9nx8TFxX1J+uPCj0sLk5hFGgV0KPjBsUew0JIbAlSLaBoBepq81ZxwHo9ZO33NW9ywSJuAdocscDNCN92SGwJUi2jaPSSZk2R4awS0GYA+AnMca8kNAapFNASoZfEArQbkvCJuZSdbcEOAahENAWpZPECLA5TEsLzgacENAapFNASoZfEAzWkL/hjmDRksuCFAtYiGALUsHqD2BaA9hvkC/GveDQGqRTQEqGVxAX0IDSAIw6oCnDTvhgDVIhoC1LK4gF6CwTAFw0a1hD/NuyFAtYiGALUsLqCH4A9YRSwfwTzzbghQLaIhQC2LC+gmCN3wnFxxHmneDQGqRTQEqGVxAV0Od+mVwl3NuyFAtYiGALUsLqDz4Am9Ur2+eTcEqBbREKCWxQV0mi6SXvmljHk3BKgW0RCglsUFdJwjs/Kr01azbghQLaKlDKBRUkqIl9xlTtFvVLl9/aLK7b9o9tbwrMzK3Wq6/uFm3D7+UBXtVYwqt3fSf2SzilPl9RZX9wsoj5YigCa9lVLiZ8ld5hQbq8rt+zdVbjGcaL/mMaxFz3Mselba7UuCqmhv41R5fcTVRXunyus9rq6WiqNpOCbJnCRP4FZ4ie/FmjbsdDGHSZFSbugSr0U0BKhlcQHtWJK18ayXruZNCTcEqBbREKCWxQW0ZQXOzrVZsm0Sd0OAahENAWpZXEAb1uDuvVVb10s0OTcCVItoCFDL4gJak98+Hz7UtrWYGwJUi2gIUMviAlqxucCgW0ExNwSoFtEQoJbFBbR0B4HBQNHplhGgWkRDgFoWF9DCPQUGw7KKuSFAtYiGALUsLqB5BggMxmQUc0OAahENAWpZXEDdhgoMptiKuSFAtYiGALUsLqAZxwgMZoNYOxMCVItoCFDL4gAaaTNVYLAYwkTcEKBaREOAWhYH0GcwV2CwCm6JuCFAtYiGALUsDqD/wlKBwSa4LOKGANUimnaAnr1EfOwgJ7mLT8tZPq7DOoHBLjgj4oYA1SKaVoBiJ6aSgC6/GxcXl5iWs3ych20Cg4NwRMQNAapFNK0AvXpgPgFoUsg7ciMtZ/k4BvsEBidEyhCg2kTT7hK/lQD044TdC9Y9xVlZPk7sIHTgs5SSfkjuMqevX1W5JSSocvvCjnYKLgkM7sBBEbcfSeqifVPl9h1X5fZZXbSvuLpfQHG0d9oC+nrxnZirU/5jZfnYu4LQ5u9SSkqU3GVOP36oclMZ7Ts72t9wT7D/GewV8UpMSn40+UrA1UVLUOX1A1dZS6UOH7QFlNLms6wsH7QkT+DWd4lfB9cEBndhuYgbusRrEU1bQKMeESvbL6TlLB/L4J7A4DEsEHFDgGoRzUDllTW9SyQf0FeT73++HxKdlrN8zIOnAoOXMEPEDQGqRTQKyb9+98+Uo/F4DS7x95ZOXfEkTWf5CNGJDOO0myjihgDVIhqFJDh23XstuZd4c5IMb32ATrQTsXAOFilEgGoRjUIypG0Rt9q/bUCAiosD6Fixvp/uv4oUIkC1iGY4bR7rkREQoOLiABrsImKRr69IIQJUi2gUkiv6lMtQpN1MBKi4OIAOdROxKNJNpBABqkU0wz3oUYXNTDEDKpajlN4ADcopYlG6nUghAlSLaBSSq3p6O5QLXKoE0NYO3YMppTdA++cVsRAZiowA1Saa8R50csPMSgB1/kMWmWkP0MACIhY1GooUIkC1iEYzeTpkyMzzV5UA6n04nQLavYiIRf1aIoUIUC2iUUiuz1IiQ/FsW5UAOqtFQvoEtHNxEYtmlUUKEaBaRKOQLDn+eq7rI32VALqpStHfQqYTSm+AthWbmb6tj0ghAlSLaBSSDqcJQM86KgHU06D0Bmir8iIWXb1FChGgWkSjkPScSwA6ywu1g4qLA2hTPxGLPmKpuRGgWkSjkJzusCeLv8M8ZYAmRdz9kiRSnsYBbVRdxCIoh0ghAlSLaDSTO44PGLdHWWeRtbkBHjSbKQvRpGgpJXyW3GVOsTGq3L59U+UWE8vaqF9HxOL3zCKFnxNURXsbp8otHlflFv1OnReurpaKo/3HamZSBOgm6HrA7sE0WCQHUPw/KSV8ktxlTjFvVbl9+6rKLZodrVYDEYspdiKFnxJURXsTq8rtg/Qf2azeqfKKxWNSJtortc1MJXrguMMDvF8xWYBKnsCt7xJfJUDEYjY8FxaiS7wW0dQ2MzlupwDd5JjeAK3YQsRiKfwrLESAahFNbTOTbxAF6PAy6Q1Q3zYiFhvgqrAQAapFNLXNTGt1wffsL67Ry3slLxne+gAtJZwBHMN2wmlhIQJUi2iqm5nmZwYAp0nyGpokw1sfoN5dRCwOwSFhIQJUi2iqm5nw+Cu7Lsbh6Q7QQsIp6jHsNOwUFlovoLfExgBylNI96g2SD+gjenGndnoD1FNsdMdVWC8stF5Ap4s983GUwoAWK1YAvIoRkg9ojtvEx9uBNvnTG6Aeg0Qs/oUlwkLrBTQYTlrwSvEOy9daV7qg6BLfIfPFH39kyTjlc3oD1H2IiMULmCUstF5AB8CfFrxSGtCr4zN7+J5VAmhCv4zFof1LWXimKUCzjBAzEZu5wXoB7QzzLHilMKAbS7pPv9pW2dQ3SaNgpkw80xSgmUaLmbiOFJZZL6DNQOTrcJTCgNp3P09c5bvKBvQ0paaOG4jP9AaowwQxE7E7U+sFtBaIDaNmK4UB3bOtR+Ouf16TDSiwlN4AtZ0iZlK4h7DMegH1BbFBgGyl9NQ39o36NrafKhtQdn8oYyGVRIHJnpB2kyhEiE5kh/m0FZZZL6AFQWwIC1spDGi+WcTHnHzKGuopvRxvQJBKosBkT0jDSRSewxwxE78m4SOe8cqsF1B3XS4LXikMqMtJ4uO0ixJAEzeOGEbIPyuzTSdRYLInpOEkCo9goZhJXf+/YBOvzHoBzZBHH2HeK4UBbRl49frVPi2VADoWStl5VMzhutVYQs4PymRPYCVRSGuA3hdrkieeeyutAX6KRKsF9Dn4w03zXikMaICNe5ns4FOxonxAPQfgKzvhn8od4wDKZE9gJVHYOIPQkkQp4UmSu8wpKUXdEllur2CnmEUv32UwhO+FJzuaEi/tokXBKDhrwS2lvttHCsmZBskH1GEL/sgLx3dW4QDKZE9gJVG4dZ7Q1fdSSvwmucucPsarcvvxQ5Vb/EfT+gPYKmbSv9DvEMAr+5aoKtqHT6rcvuCq3N5/FhZdh02wzLzXR1zdLyASzbxiKCQvjp939dIpRa86C07CE50e4SedOIAy2RPScBKFS4JbTUpBOboBf2y81V7iD8LhLGIvdFlK4Ut87bzZg/bbTlcCaFDW9XjVwJcdi3IAZbInpOEkCmKZEAmNcg6ATLyynwXo9v7hCvxEkNkCF3xamfdKYUAznTlc8vrU/EoAfdemFX7RDux2cAA1ZE9Iu0kUTsEuMZMpthXt4A637GcB2hjEuqxKSQSZFXCneVnzXikMaMHQ62WunLZX3A4aezRcfAdfkuGtDtBjsF/MZDFk9YGD3LKfBGi4S3abJ/L9RJCZBS+Cspn3SmFAJ3c812rRZA/ZgE65JY/LNAio6OAODDsH0ANWcst+EqD7IBBuyPcTQWasIzYPwsx6pTCgNciX6nZj5b+LX5duAd0Px8VMIrPAZH4ftZ8E6LBMW+CUfD8RZHrnw3ZD4xmnRBJCGZTCgJY+du7cucvyn+LTMaC7xMZvEvKHdTa8lvqfBGjHEkdFs4NLSASZOjWwl/2K6CBzvTH7X4h7pSSgf9Bd6S/90RoBKi42oFvhgqjNCDjo9Du36CcB2qr8Jdgo308EGS+qs929df3L2YFDpfFiXikJqMvW69fPz2qcKU9n+YBWbGdUOgN0E1wWtTnkfpc/GOQnAdq42n34Q76fEJlwvXF4wNPdI/3gqIhXSgL6a6YmtTIUH7DjmoJLvEcJo9IZoGvhHykzzz7c7Z8EaO16ETbT5PsJkbnIeRdxE5aJeKXoPejuXnmzdNmoJFdn+rrEn73M+jFWwm0pO+/O3G1lgIYFMx2IkguoX1Px1KESEiKzGc6xtiKdxA6Wwg9J1zZ2zO7RdRMCVFQ1Gpt+jFFl4IGUXdnW3G1lgC6Bv+mV5ALq8wuWe4BMpznVecj8QlRiqi3nyai4WJKylM+TdHVlK1cEqKi8fYw/xhwAeCxlV60Rd1sZoCNhPr2SXEC9u2LFOpu3NaqzMxeZBzCGgJQ7n3lAJRHHlAeU0GXZgLY7k54AzeFh+DH222cHkGh4wbD6NbnbygBtB8yUJckFlLgVrtxUplMj3UsOMmdhEHbIdizHZqC7iONPAVRRb6Z0BKiDHRPtunvp9QCSzdctKnC3lQFaGRi+kwuo+6/iecXEVAH+5SCzCzpj/sW4fU1m6x4JHRGg5qU1oKFDpN+aPAF4SK0883G/Fgp6ScOOJbjbygDNZcOcqZILqEsw1sZXppMXhHKQWQpNXmTkPRTtEnt3hgA1L60BHQ63JJ2uA5ynVtrY78fC9RkkDXvzsngqAvSpTXm4S60lF1C7iVjPgjKdXOAoB5mJUG0fvzfMZbGJ0dIYoEmxUkr8IrnLnN69U+X2/bvEjoZwStLpPMB+cjkFFhOfXi6ShkNzcre/JCqo2iUYB0foVXXf7RNOL6NhXuyI7PJ8Xulg/3t2QRCU/t3pP77RfKHnB/y9sFCGFHtFqwc0CccfHn4rskNEkv8fqeQM6g5rJZ12AdVUvcW2F7lVM6ukYbAzd1vRGXQDbGXax5N5BiWHnU5wkOdDXBxWc85pbSBv9dp8qyxDhZ6p/wwaXmcA/pcNuN0UsbY6QK8BTJN0WgUwCcMuuFajnh26ij3T0prEuz1VBGiIjeGVTTIBvQ0rsTnAH6MvphojjgBxumUX1QRnj/58O/4LCFKpH9DmeQ7h5Vs8rRSQFgBdDQ4DJZ1mg9sgLKyIJz2n65G5Zgy5LVCKAB3qZpjCMZmAXoGN2EpLo4YpuQZsBpjIQaaYrc52Gt+uRj2hb+oHNMt8/D8IxRdlSwuA9s3mKzYG50wT8qQ5JmOZthH1M1nuYrkE7nO2FQHatQjmQPcbSiagZ2AHdlI3zbJDGFRaCA5DOci4eQFs4Bu2EcnvnPoBdV2Jb3b5ga/PlBYALd4sQCxFbDD8RXwO9KhX+Vcb6XtUo9bBdc62IkCJCmT7jVpLJqBH4ACGNXUz3yGe1EnwGm9foDcbmXCbBiCcXHlgTqFz6ge0rt8Fn/b4yyoV0wCgt3WzAz0jR9/jlzeCsdjKh52KTwWQ0/tiO6eThUJAKzfF8gdSa8kEdB/ZbHnJXnAnKdBGcB7g4fMLG5l/YDAIx3pMEpkHJ/UD+k82cLmD58jwdxoAdAlcHm9/zPAu3KTcUP8azGxc5fXyqWZGPxh1AI5wthUBWqgHVqo9tZZMQOke1QPsL1lymA7QtHSNBmxkTsJccBUYLhdpJE79gOIfr73F8e3PZPGZygHtmRdbBkNhHK/4DuTJshIG+QW8lvdjnIQ9nG1FgGYejvnRWUCTCSh9oxHmZvF1/ECAnE2b+LGR2QW7oYTAcA8cE5RZAaB43IVtZ2Pk8ZnKAW1RHgvVZQb+g/xmGAd1oHmxTjIBDYXNnG0lgIbrZpCdTaYeSjagS4G6VZmuEx0ezVILB4AhHUuwkVkN12wbCAwvikymkvoBTRyTEQAcRyemAUD9/TGsEgA/x+EYxycuAL5OI2UCeos37lgJoP/AKqx1Wcy1T7IBnQdPyUV40bIWbkvKlwNY3C8vG5k58DRzL4HhM/00QVnqBzQEfrsde/c3mJ4GAC3XEsPmgg157hhX8ICxuLM31hH0elgrE1D+1KFKAD1O3B50K/Jc1znZgIboaDA3i88TaVKungCHgl3YyIzNgC0/K7Qs0klQlPoBLTKAWgQWFeyxPkALd8OwJ7/6k73lmoB+nOHMU7Metpu4xkOoTEAjdNM520oA3QrnsEG5rkDLZAM6zpEpqJXH7OukcJsQZwibZsOONkikQYlQC+GE4KkfULfN1GJdVsEe6wPUPYj87EF2ASoX0EtXh2lvyk9c7U5sAqcImYBivHHHSgBdDPexUc6HgDiLR0XLeQ0kkAHQEVmYgpO2dMIciUF+obDByx1bxHn71Zk/QR+t0Y4v+UWpH9C27cnJ65LatLJWQEOaPTWsZqC6kA/LvOMo5jEAW+PqQc178JJKznUGfDC5gObi5qKxDOi+0qX9qjds0q5z3xr6SGyazRqoRgC6yf66JUcRGQAdZJxevoszOb7vkq3YsGEyg/jJyn7Yes6MZ6KvK8ih1uf4Rakf0H8LNdl+flsj58PXCJmKd0wgFG8NWT58oDHT/vycfgkeYuNiM1E/BcMu++pHR5Ivtcm3R090HWQDyutVYRnQblk7t2hSu7pvaS/PRhi2EMaBLwHoVPhNXjyODID29jKU3HYmM4dvJB6/xLQAwnbtIe5h2PNQVG0kavoPLOcXpX5AQTxX0vK7cXFxiVaQ5SNMX9emN716C1aQi+UALrmpXzO8j672HWwX/dIvYI1sQCs142xaBtS7DXtrLXQmJ8GNGgk5lEzwycgAaKfixqLf9acwbKpYGlFCw6kW+eNwmFVWgt+QwUg4jDn1A/qYLWNpUsg7cmEFWT42wamJQM+gcQ62kosdQADCzF23PnPO3YTPm+8AACAASURBVHOZkR6YbEB5o+YsAnpPx0lpsxP8IC8BaD8H/jx5cmQAtHU5Y9GzvP4Y1hd+F7VvT7XIX+bMx+shMVy5gGDC0dQPKAFjxN0vSbyyjxN2L1j3FGdl+Yh8SujFWyklfpbcZU7v4lS5ff9mXA1yi37b12Y9uXoUjpOLs5B5G8A9evetivr8bgbb2HfyDt+uLGfzS4I542sP3m6Eq+ySk5ATiJgxnXx8a8gLyNZHnF42qW4qWwU73zaBwaL2NRqRn09gDass43jxY1dqyS95j6v7BeKVOvynGtC1uQEeNJvJRfT14jsxV6f8x8rysYq8KZ0rcsifrIaNcDyxpWMosXoEHpElGNSOAn0Cs//H+GZ7lB4zqLAC47Lt8IC8nJLHoIMMxLJl3TW6MKWxjfLpYVpPqlIqwRd6idoVDiI/E3RLTUVfYaX4MVvVUl2d5OqTWkA3QdcDdg+mwSKh8eazrCwf0eRp+vUbKSV8ktxlTnExqty+fTOuVmhNfLws53blzZtVEEaWREL/N9lzi7nFxMo7/Ag3zubnhDfhoyS/eja3JbCGU/JYDxkg6k109abhmfvKi8jSB5xavHKYyCr8Wzc3MzQWM//PfhK1zMQyvwtrxY/dvSi/JA6X+Tfh6b1Sh9dqAS1B/KM6PMD7FeOURpHnou0XrCDLhzf5hIvdyZ//LjYT6GeSoUcx/wpibnLvQSdyx3wQ96CrRKeGI/XSFlzq8cpGQ1EIw6JKdcACXc1M4j25hdhLTOYe9AL3xXmLLGAr2nbEPBliuVgtBqdgp3jEoVmIG9p/2SWp/x7UcTsF6CZHTumryfc/3w+JtoIsH8z0RReylns6xslYel7QW5eUXEAXAGeKAwLQEfCnhO0dAEE6hsiFk+EGFuXZFzunY40sOck56tM2AJewJYL5TRhA13Cnh7zhDkVEWt8jNx1lRhcXZb173yM+ezTZ8yQcG1aSXZL6AfUNogAdXoZbfG/p1BVPrCHLhwvTcrI/Q+MBljKnygV0LbdLPQFoc/HMnhh5tnISdmzDtsF5LCrLCAyrZnq7+NKZ3Q/waukMY2DlOVjHd2UADc7IPb0ebdpd5P3lXhgGV6i18r+YSteAxBuClfAP1tIJu+5n7Myc+gFdqwu+Z39xjf4PEWuhJMP/LEAjjWnfV9o4i7/gM0kuoLu4wyUIQL1hgqTtNpE3mlSfZ7JqK03tk6HQleXmlvsIlm3QFmHjJgNoS8EAonEiY5BXg58NfQ72Z3WvmwsSNxZ74RhWHR5vAGNPmtQPKD4/M3GRcprEb2iyEkAfwQLD6kSoaMFNLqAnYM8d1oCJ+B/h9jBIwnaF6FwmJ2E33SkqPIexzXwD1DXun6T3u4NhtWvOYcagrDaNPWIALdief0wx7OaAQ3Z6rTnrDnWs1Kwp54k7lWIQuth03k79gMYlxF/ZdTHu+zvrBPQfWG0sHT/bgptcQK/CuibZTbeA8T/Ogk7AC6NpNmJvi8hEi9cpDH5zNAwRHUd2ct9Agk7cfnYnvYKyDAX6LdhICDG4UoAu28k8+7AkduEeB1CKXuvMutEYKHWvE0b8z2SHv6aD8S+V+gEF+vXRCWfrBPQsbJfvJhfQh7CwNJjOSPE/VkORehK2Q0VnKLlD8EWeRYnfxThRfHsgnqHbu5K3n/b0m6fVUI3sl0coELwNnJOA3tc52AnGvO2BE4I4g8FwWh6Q11TasZjUN3MYF2ELq0ebxg6mckC3Nm8OdZqTKuxlnYBK5OMSl1xAI/WTstuYZh4Z3HCGrrnUPHPdCouVPoV52D4aqEaFmKed8nriGu0PT3e55WBuAa+AHmpQa22cdF7MZZcEdBeAcOJFscajLgBMx5bgDLWMuxtXkfpmufvfAZgxmDlvY6ke0N2dOkGzTqS6HLROQLeDSM9xKckFFMsSZONpfCTZpnMLdgn0lDANqCxWSj67baCfr7fADrrMtTzxaF8ClunLGnt2ZgVmbFud2vt9oSo1po0EdLJ+ohDGmyJv9psBjKDXpgLoZzKlzKg9EZX55RTAsO7QwlCQygElVOmlLDJTK6CrpZN1CCUb0KLVoCEw3Uwf59PbBOYblcFnqaipBAzOo7HF9Mj0yPxNqJL7EESg6g6N7E0d5GuAPd12VK4lFvlHbpsONwlAbxX7t71Ye8RLB2GmoxqZgGloXQhBXaEX3SFZbBImWv7+O0HftTXZXZVW6gdUmSTD/yxAeW3q5iUb0Gb28JshT2Zv+xFQv/RsAKeLYqaFu4qVYjmCiMcnup/qOD3VDnUBVsLCcBvIxprzcyCUtqNuALzIbkZPg52cgp/GDYTFpVsLj0hwJxxSVKa2A3OLc6bSPWyavhb1P5FjsNQX+6XMMvBuVB+M/wCpHdBve/7G8ccBeQJuWCmgU2zlTMXASDagI4GgiW4L/ctm+D4oXGMdeLoGiZm6DBM9QoHeWB8m0fA9B+oqfBD+dgn+BwD8TVYroBM8uEZAlYU+ys0ONrlXZIcmDmMFByTUhMqCcHLkuUIzDV/aM9C4l0Rmq2vhi8TCXjSpHKl+uSfbNi3vB9kNBakc0NgKMAT/XtitV5EMVjr9YrCLAjfZgK4Bh+P07A3Pi3i/OAf2zf6C/n7Ckebkq3DxMZclOz7NYsgH9ksu8gl9E1wq3u5vAtAeJquwIWuhvm1vLMLWkB70eFWAyqAXzrBA6Fc38rMnNLeBWtfoItcRxr0UMucKZNmFPeZnwzVpbIYg90DPkjpbwyQ4qRzQ4CyXcfwAHMc/Fu9onYAOyK3ATTagoeB5jZ4K91fbQ9i/AF3vuh/p6iViuVNktg5StWvN1RlaUg/AGoy8SQxr4bMBssJEtt0RAIcGRARTzsOtITslZpBaDB2IA5UECFjh5kwxGMHKe0sj8281/cyrwvenBs2H5sV+d/TMaRzBlMoB9R5NfAwonoTjkwpaJ6BdLL3eZEs2oBEZ/R5RUzwd1/fDsFcA5NV9qu1zoWWIzVNhIaE+uQLKGQcClyTbjCbpI4MzzoSaXHquQZ4m5Yj70z+NJcRTfKj4bQtx+q2Hhdk6wkLsdmPwJ54O2WAzyIR3hTrSSZI3QcHaS0HvZ8zzLQVohLdwFhK2UghQR3LMcdFRxMcye+sEtGV5BW6yAcX8upA5DLDwMvmfYFi8PZA3dTtFGsqxHhLNT3MhWy8joDNtQjFsSHZsHbRx7czNAf8808TensQ51jSiyJhEQaBHOnAn5/HJRXaYW5LFdSFxpjdhZERmqh7OSH2vQwB9DgB0MZ6jpQC9DOaT3KUQoLmW4fgz4gqP42PdZAEaJaWEeMld5hT9RpXb1y+GtXq1Fbj9Fy3X8nl4VPYhUVFjdbuIjY+5YD6xuA3LezVm2YTtIT6q1RM/AEHBwhjDxmMXn/J/dS8SdQlyFBmue8oxfBw5KlPURrhsLHgn/Uce0QduDMiK0Ru36kODDXDQuDPOuLbtl+dSR7gKMP82wLweurl0wVvc+AuEOoaaDLdAA8lqcKPJlDpAG1X5jg91/EQ8zZdqLIfPpBgpJX6R3GVOcXGq3L5/N6xVaaHALVZJtMK9Yq5l6E6ufSkBm8llVl/Q3TAZBNq/iuroMljc+4UOLrwzbvWGXA5VK8dEZ4TONxfzTRcAtgyeGzc/4tJ1ugHrPdobt5Zm1sNV49Z781+HViTA8beOsD66ne0a2gs31nIDrDAZTofCZg8kKxpb6rJ8nLcp2cImEE842RROyjqDSp7Af9Il/rm7cI4sacm/xBMq3zLSLxfVrBhfg36in+JUxSmfbY7yLQZO33TqUVgmuLwPXKVu1TwcI0yT0Tw6FQr6BsQxPUUmTF4HVybqTXed0pd4DIsk/kd2mDZv+DuZjifvouuke4QVga1YeIAdVXPWJX4isNrRuoHe7JDplGoHPdW4eJ8PeDy4rZfFZ6oDdK5Oou+4qBQBWqf2DGaa9/iWzH3jC6y9XdDgVhVy2ZATAgLsnW4r/ohEqG4lztxMEY7QHsNuPhSxJG5Ag1gpR8wBinUCD+EsybTkIZMvH4b5k/0XXtTOQA4EYAHaF1jtaNWcmaxnyYrGljpAaSXc+yKPz1QHaEm5ySwpKQK0dT5nuqcRFt/LmGzjCd35M/zSroXDJsPSzoUl3W/f5E4eVgr6SVgSTzrNy5o2zQIauUe8VQuTi0wFAsLuVP+FJ5WdD3MAbQL5TXa5morlpVMaja3kACpfkuF/DqAR+onmDblSBGgvcKNTGmLxI0GkgQmLdBhXtoVIuUFcQFvBaAm7RzDfh/Vq0yygZiQPmdBrZCdS6v8tzCfrKTagZW1tjD2iH+lmZxiT/GhspUtAb0jMVyQhRYAONb4jil8hPpuhZ8+M4pN90OICGiwxcw0hxzGurBxw/19ASR2iU5lh97xzhLIAzVnO1Pn7AByoUl2baAalS0D/4sxIZFGKAA01toHHf3ssauHnzZsrnCsuoGukp8HJ2xYWmbb+/4AadTN/vjtGQMNtx3hDhVX0LW6I7ZPJ+gfYfH8p1xQCNPwL/vy7FQO6DG4rcVMEqElSczO1Av2/4nsocQG9Zi86EpqUj5dpEFuKAopd8Sga/QZ7QkF5BdZHrC4H+aeR/40dihLbi7HCOrGnOnXRVAFqf8gw5MM6AR2bQUFfJs0BHWDqVikm2TMst9axJ/dMSUCx89nLRUR6UMOh91K9CvY1sMkSdBMrRdwUF2+5FySvUCkEaMkcdcCvDi1rBLSHWP8NaWkM6BQzmWsxBYD+rWOnV05RQImbpN2h9GjYKbZ0m+q5Tg727cn3vL1zd8rKvvdgFFG/jKpoqgANG9oX2velZY2A1jd7Iy+QxoDuynDDnJv8Oerrsie1SVlAoxwmLQM9iWZ545yTt4Iyw16ys2qm3ll+5dm3mRJMNeGn3ENSA0wWmakT0BJSg4HFpTGgFiQf0BfsLAkpC2i0b9v+9rBuYrdLOlaCvkfkeNR/AHZW4A1ouQw2uvLkZM4p+hT/9YXcdvrUBmjmoebteEqtgHKUwoB2L16lbs7W2cEno+AtrKdreIciS1reZRVN1XcZfBE2piig+3x0oCu93xoBvcbqDilHCFCBohfYOQ8bCuCuWybYN3E0NhaAkxG8VmUMe2k/MSUB3QcN1x/b2ACscdjxbBtFrUwIUKGiT0Omk/edPc+IT9h4e8KxSrVNmwepN3fkOMGUA7RCByoNTetKokCmniwfJx6wNr5+uXPq6sR7AYIJtswLASpQ9OdeRzBsE38CSZbG2BvHzT7y8CHvlhtUY0d7eGq72URjBqkF1GkbtdiUSYxPjbJ8CObANEomoBcdVzi0fmLqOfT1TWFdXiiWaYgsb6MQoAJZHpN01saucMP+s3fdxLBgu1CypF8uItrzi7sWjuxcx9sZgOyeHzm53S6zbRqqAfUeSy1GFhcDVH6Wj9OtXmLYod6HNtzrxW86u+znyO80uZ/pKfOsRukZGw7dYAF8ch7vqn24aM7bWE9wANvMuY2TZ31t6VRVH1K8jMVc6lwhQAWSMWjuwIQuVT0IDDOVzkRPCLEBNh3JRmYtcvGu0yV44a4G+U/OKAtuoN/xVJAozCS1gE7Rz3mVGDXbdpoYoKwsH1ePEzoXL6WDtuVadnWxAXCygRa//dqjW8vmtWv6lq7fvXaF3PkqujetXaPNb0YNsIdOQV0HN+tX386Hys+UrVjt9oPJPfUAHL2aUEZ9e/To1LJlY325zN6lnUpCgEexPJAxR0HfWk06BHaFNZI1MaOPn9R4xX9PVOUW/1mV11dcXbQvqrw+4/L+Jv9d3DihU8Mwav1DWS+PEn/sufaa2XcQbKDcprgLlbJ6FYyTOkCsWkATBulBB/rBCSLWOCvLx7YFhFYnSAnf1rxO+eZPd+4L2D+zrFfBsuXq1G3TNjCwZtnGdWs8e1apbIM2ZbxM6j65YEEfryqFCy5K+Pzi0r4VEwa0qFKY3FFy1dMZgytTNiXLlq1cp06d2d92+zSv/Py3228+hy+fPX5oYJsGVUp5BUlW5P+gJDwloyWqjJaoMpoKv9NF6jxlbf5oOvI9uXzetd1lSZ941c1MeOShVYcixfDEcVaWD1qSJ/BUkUzWktAlXqBUPi7ekqwgy4cSIUAFsnJArSDLhxIhQAWyckCtIMuHEiFABUr9gD6OUQKsZHgEqEAIUI7UApp5OALUghCgWkRTC+j4wm9F7BCgLCFAtYimFtAtdTz6TZ9NKHmAfnuv6nu+ea3K7dMnVW4qAf3wVZXbq2hVbrEJqtywGFVebxLUnSKUR1MLaG6DZAGKhPR/VXKHHSMh/V8lBmhSxN0v8hIhIiH9nyUC6NrcAA+azUSIIqUCCQHdBF0P2D2YBot+Qm1wPDFF/y+SElM0mmj/m/+b0kY0IaAlelD54vsVk+Uv+YyGmpkEQs1MHKl9infcTgG6yREBKiUEqBbR1ALqG0QBOrwMAlRKCFAtoqkFdK0u+J79xTX6PxCgUkKAahFNLaD4/MwA4DRJ3tOKZHgEqEAIUI5UA4rHX9l1MU4WnghQJUKAcqQe0Dent136gACVFgJUi2hqAf0xxJ4cQBqCLvGSQoBqEU0toONhyO2YO7/CAgSolBCgWkRTC2ih/tSidwkEqJQQoFpEUwto1s3UYl0WBKiUEKBaRFMLaKuO1ORhbZshQKWEANUimipAb968ecK9xe5Lu5p63pfDZ+pLJqtIipLJmvQlQZVbzDvLJiIyl0zWnBSnd6W9cHW1TKFkssASOoNKCZ1BtYimCtDHLCFApYQA1SKa2ntQPP7OTUoIUCkhQLWIphbQLRnQJd6CEKBaRFMLaL4q5x5QQoBKCQGqRTS1gLoekUUmAlSxEKAcqQW0qejUyghQlhCgWkRTC+jrfIP+3EkKASolBKgW0dQCuhS1g1oSAlSLaGoBLdD61Q9KCFApIUC1iKYW0FzHZJGJAFUsBChHagENGoIAtSAEqBbR1AK6Lk/DSdNJIUClhADVIppaQD0NQoBKCQGqRTS1gAoQXDNt4S1jFtnUk0yWIwSoUOkE0C8hF788nvqSySKrUTJZaSFABUKActXAIHrz0WwCx22nmSyy8pPJIkAFQoBypBbQXoR6BriWmEJvfn2H49/m3WGyyLKSyd46T+jqeyklfpPcZU4f41W5/fihyi3+oyq3b4mq3D58UuX2BVfl9v6zKq+PuLpfQHG0mORd4uMqrzauv1q+L5HJIstKJrtxBqEliVLCkyR3mVNSirolqoyGp91oiSkV7WMy70H3Gma3+/b33BtJhiyyKJksKXSJ1yJaMgHd7EQvE9fv/Iobs8iiZLKkEKBaRFML6DpKs3LUpjcfzo6Ji4v7wmSRRclkSSFAtYimFlAnSi41HtKbpyeQOm/IIouSyWIIUG2iJfMSL1OS4RGgAiFAOUKAWhYCVKBUDuhWlhCgUkKAahFNFaBoZhE5QoBqEU0VoNGMQstBOwSolBCgWkRLxj3o18kOBY/K4hMBqkAIUI7UA3q6qN2Yz/L4RIAqEAKUI7WAvukGNWVNvYgAVSgEKEfqAE1ck9VtnYKErpLhEaACIUA5UgXov9Wh11sRMwQoWwhQLaKpAtQOvLsZhACVEgJUi2iqAK3EEgJUSghQLaIlo5lJgSTDI0AFQoBylDKA/ielhE+Su8wp5q0qt29fVblFq4v2KUGV25tYVW4fpP/IZvVOlVcsHpMy0V6lCKBJ0VJK+Cy5y5xiY1S5ffumyi0mVpXb5wRVbm/jVLnF45ZtxPROnReurpaKo/2HLvGWhS7xAqW1S7xkeASoQAhQjtQDmhRx94vctnrJ8AhQgRCgHKkGdG1ugAfNZqJ03JJCgGoRTS2gm6DrAbsH02ARApTWWUEJAlSLaGoBLdEDxx0e4P2KIUAp7bC9yS9CgGoRTS2gjtspQDc5IkApzQTBKRQBqkU0tYD6BlGADi8jYp0eAR0OJ/hFCFAtoqkFdK0u+J79xTX6P9IroO3yH2VvdoHDfAsEqBbRVD/Fz88MAE6T0u1TvB/4sjcbwH6+BQJUi2iqAcXjr+y6GCcLzzQJaGnIzd70gV18CwSoFtHUA6pEkuGtF9CC4MzezAVb+BYIUC2iqW5molWyWssJUekS0JyuunDTVoQeNvAtEKBaRFML6BJP17ZB7TMXHtwhl+NtquTsJeJjBzmHWHx6SKLgXAzumbZuA6ziWyBAtYimFtDfy78nPt+XW4H/aFqPRPDEVBLQ5Xfj4uIS00MSBVt/uGjaOgawlG+BANUimlpA826kFmuL4vhxN2Ll6oH5BKBJIe/I0nSQROEpdGY3LG0CWMg3QYBqEU01oHOoxfScOL4nJ7W6lQD044TdC9Y9xVlJFNIqoHdgBGwzbc4HmMM3QYBqEU0toL8570rAE3ZmGvz9hFcPI6CvF9+JuTrlP1YShcMbCO38KqWkBMld5vT9myq3xERVbt9EooXBKvjTtDnPVreIb5KQpCra1++qvH7gKRntO67uF1Ac7b1aQL91Avvc9tDi012oF20ElNLms6wkCid2EDrwWUpJPyR3mdPXr6rcEhJUuX0RiXYNDsEfps1JLvaz+CY/ktRF+6bK7Tuuyu2zumhfcXW/gOJo79QCiuP3V09YTjD4MZzZJgGNekSsbL+QDpIo/AVHMo4xbQblcBrDN0GXeC2iGai8sqZ3CWWAUno53rhKAvpq8v3P90Oi00ESha1wIedg02Zggcwj+SYIUC2iUUj+9bt/phyNxysBNHHjiGGE/LNyAMXvLZ264kl6SKKwGv4p2tW02bGE+298k9QDaLuV0n5WASg4dt17TdklfiyUsvOomMM1vU4BvhDCKjQ3bbaomHsQ3yTVAHoQukv7WQWgIW2LuNX+bYMSQD0H4Cs74Z/KHUungE7Xvaxb27RZr1b+PnwThYA+DXxKLbUHtCm0l/azCkAJHeuREZQA6rAFf+SF4zurpFNAxzpirVn97aoGFOnBN1EI6B7YTS01B/SorU0LaT+rAHRFn3IZirSbqQTQgpPwRKdH+EmndAro0GxYz4KmTd82JTrzTRQCugI2U0utAY30LezXUNrPKgAl7kGPKmxmCsq6Hq8a+LJj0fQJ6NDyntgwV9N20a4+bfk2CgGdwnQ30RrQG7Ckfi1pP6sAdFVPb4dygUuVAPquTSv8oh3Y7UifgDpBMWwNhBq38/av2JJvoxDQIFhELbUG9BAcalZJ2s8qACXvQSc3zKwE0McxxEfs0XChbXoA9AVABewmqwNT1mFVA/hGCgFtDzOppdaAroEb7cpI+1kHoKdDhsw8f1UJoJmHy0MzbQJ6C4C4auY0Pbg7jK9dn2+kEFB/mEgttQY0xDa8W1FpP6sAdH2WEhmKZ9uqBNDxhZVMUi8Z3koBPQvQGMMaVDZsv4QZ9WrzjRQCWhqCqaXWgP7qjvX1lPazCkBLjr+e6/pIXyWAbqnj0W/6bELpEtC/ANpg2Einl8x2GCwKqMo3UghoTgiilloD2q4UyaikrAJQh9MEoGcdlQCa26B0CehG6LwWw/6EU8z2TVjdoiLfSBGg4ef0EEitSQD6Yqv5A0gCWqseFuwi7WcVgHrOJQCd5aWis4hMSYa3UkAXwQPi855uPrN9Abb84sM3UgToMlsAuiVVAtDlulDRcoMkAfXujE20l/azCkCnO+zJ4u8wTxmg6Xl+0Cm2keTCsxuzfQz2dyrBN1IE6BQAXRtqTQLQKcxDvpQkAc0yHJsBEZJ+VgHo9R3HB4zbo6ihPn3PDzosC7Vobjhr7oXj3YvwjRQBOgYgB91QJQHoMBC0Y3EkBegz3WxsATyW9LMOQKlmJkWAKpofNOmtlBI/S+4yp9hYVW7fv6lyixFE61uAWky2j6K3d8D1/gX4Rl8SFMQY6bKkXl16NU7UoA9keWPuAB9x4+rh0s9M5Tdg29vV8FDS752CSpr0HhevpSUpjvZGbTOTsvlBo6SUEC+5y5yi36hy+/pFldt/0fySX3ypxV44TG+vhlsDc/ONPv5QEGOgR1QzP2rtVYyoQRt7QzBxvTP9kSdCkKl8PYRGbYDrkn5xCipp0ltc3S+gPJraZqb0PT9oXfrl9mPbEHp7ITwcImjKUXSJ7+2FtaVvGCQu8XWqZhxl7gCsS3wQZDxvLB/mHIltg3OSflZxiVfRzJS+5wc19FX2ZnqITNdFjMzMN1IEaOfiGPO+RwLQ8i39BS2tbLEA7ZwvX/Gnho0Gfhi2H45J+lkFoCqamdL3/KCFmcf3DoXp5VhHbIwT30gRoG3KYv3zUWsSgBbsOdHukZkDsABtVPWko7EHqEcfDDsKf0n6WQWgapqZ0vX8oO70Sx9suu1DajnMDZtoxzdSBGgTP+y37NSaBKDZhpyAP80cgAVo5SbYNKZrFHaPnPHkLOyQ9LMKQNU0M6Xr+UHtx9PLw8ysoANzYyG6SJ6RIkDr+mO/Z6LWJADVT4x072fmACxAi3TFsGZOZ6j1neTU5Fdgo6SfVQC6wiD5gAaeTZQJZxoE9LlhnpsX9uOoJfGIMxte8KwUAVqtMTbFlloTB/QhLMBaCd4FsMQCNNsQwt7L+wm5Po9sAr0N0sM6rQLQYsUKgFcxQvIB9YC8o+6mV0AfwB/Mmi/dek484iwE/h2iIkDLt8LmwHNyTRzQK7AeW6gTpLoxyQRohO0U4vN8pqbkxtCsxMcj4cxmRlkFoNevX2td6YKiS3xi6LACUGZ2RLoE9CasZta60w82bXyxpfAvz0oRoKU6YEvgPrnGA5S+UmPHYB92HZZIH8AE6D3632cuzCM+O5QkPsLNvCa1DkCvjs/s4XtWYWeRpH/GeOtqp0dAQ42PKwvgLrkgHnFWAf/0pgjQwj2wtXCDXOMCGqo7RC13wGnCqJ30AUyAngO641Nbx5MYVqMBuaqfxLG9Psh0v2wVgG4s6T79alvFU9/E/tnW3jY9AnqKGSGMYadhE7moVxvbANd4VooAzdufnE2HfNX6nAAAIABJREFUXOMCuoOZWnwlyX9PD+kDmADdB3SCnCfehR5hXj3JVWduG/9AuG5ctwpA7bufJ67yXRUB+nxRHb1dozXy+tVLhrdOQA/BIWYtItNwclG9EbYF+N3hFAGafQgB1nFyjQvoElhGLWeRN6jrzbwRMgG61vCvctapVWSGcczRWYrIBcS59S49xb5VALqH6ixyTQmgZcC+6YZYWXSmPUB3kz8wLb+65GfFFtguOMOzUgQocY5jmtO5gE6i7iQxbDT5HiBMP03yACZA54DhNdISGAnLyZW8nAaq7QB7MSw3PQTKKgBV0Vmk5Z/v5dKZ9gD903S27Ee1rpduj+2H+bx2JkWA2k0k7h23k2tcQAfDNGrZh3oaq9BA8gAGQEPPjcloLOyqgwPksghncqZfnIn7hrvwC7VhFYCq6CzC6PvfxlUqyweT3iONZ/lYA/8YVpfDVeKzaDfsMDAXY6OUAPqSeM6+BuvJVS6g7WEstWxN9SQZ5hwucGVkALSJP/NGitSzUnRNS7MnZ3qcqTcswv6CinPIYdNWAaiKziKkEk4GZjXsobN8MOk90nqWjyXUiA9Kl6g2cM++2BVb4D4qKwL0MSwgzmnU5ZgLaF0YSi1rUbcS+4QJFw0yAFqjwoC8ptLr9KCUiqyJ+LDFuvO2U7EF4F6IPKZVAKpmTFLi+YHu4NBkLbNJZ/lg0nuk9SwfTJM6pawDiY8cQcTZyvCC3iAlgJJwPqab07mA+kB/almSamEKdx4udQQDoBVL9ywk2FmPPfdNrXKY60gsCHQ2NTErAVRxZ5GkK7/lhoww4wOrjJzAlknvwcryQU1l/uWVlBI+Su4yp7dvVLl9/arK7U00r2CajWndvxrx4TqK+CjWmWv1MUF+iBuw4VUkzCJXX8ewd+SGHtQy1yBq0aCS1BHe4/SydJFOJQQ725cyrd+ynfEqX99XTe0BqhCbcfIryVIMzv+byJPiaFGqOosE5wen9nvewHl2IQkok96DleVjFZl6bq7IIa1Zs1hz+o13TcRxRzIpT+2W6o/4EI7huN0C4Y4M0J1aOtBpfxbZfRDacFTcq0tlQeHIfKb1OfZvcd+eeJm6BKBqq5ty+kQheZiWbEAh07JPOB4vBJRJ78HK8vHsHqGHsVJK/CK5y5w+vFPl9v27Krd373kFo9xM61vhSmyMbjax1qIy1+pLovwQ5+FwbGymCdT6B1b5C4AW9HIZtX0Ztkoc4RNOLz1zNq8u2DkpQ3TUBf831HrJJrGx1ZvecxxrD77E5kf5lWTpA87/m8iT4mj0mCR7e3s92OeSDai/Tt9sx2cRQJn0Hmk9y8cg1hudm8Sd41OYS6x15937KbkHPQh/Y1i2YeRq1P5sHQ4Yys+Dnno6usBMHorl6i1xBMM9qLtrXX/Bzvkw2Gca/Sb1BNmPoFGZrFnOeEMxzEruQcneIkdbhci/B42aXxFcOsJpPqBMeo+0nuWjF2vqWsyjF3af6sXBjEU2Sgmgu8hX7fQ091GT9e5QdCL1jh/bC55VyOV+OEIbtpWaB8wAqHOG6o0EOzdAGccgeh6UfpmJB7x2NnAYu9aa/I9iI/Os8QmZ9f0ZmeZCCyh6in86tQRkaLXF1FxPZflg0nuk8SwfnEkaGpfD/qF6N02z4TZSUoA+z7oNk6FNZNO/F3V2jPo1Z/iaurb2TbdGkK/gq1MTja8xvL5crPtH/AgGQPW6CsIJvw+APQTAPmLtZY4uxGcg2BKYUnOKsZHZCnXkVBb7OYCucFLaDnpndAGwF93Dl2R46wS0dTnWxmiH8FDqArwcbnGsKEBv8VtHxbWa7AtSjJr7Jqozif+NYE/IO+KfEJuO3mThLEPD1i2dRNdOBtBwAG9hyoRQAMhLdTvZSrWkjoACxOfgXBgXmcE6doJcc0phQL0IeYKyziKUki79mh4B5cxktx2OnqJGfuw0ziVGiwI0FH6VE+IPsunfl3r5GNWwBlUUsb25vcdvbn2oqRODnQ2WxdqIH4EB9CFAzm6CnWFAihym1CY/2dNuCpCzmQ4lXzmxkfGtr5f175TigK4mtUNRZxFlkgxvnYD6s6+EYbqZf8NBYuUkM0DJIArQ49AVk6E58AzD/Kg+8FEVjJOJL4QmRenx9j28DGV93Pljn2gxgN4GcBQkxMEi7UhAp2LYo4zD6AOTt7vB5CT7LGTC9CHOo+XUNuUv8dt6NO76p/x20PQMaMSi4H1+Tdi7C3bcS3WUuwkrOG4UoPuAYyulaTYEdrWoSZqjChgf1HdD3mqjnQcRD/i1jP8Sm009qThiAL1CgBgk3JuDBHQkQSY9R9566qXVOLJXCQuZXXAiuyBfnrhSOpGXfaO+je2nIkDFxQF0AbjaunAus62LbwNyJo9wXQjHjQJ0C5idbsGgcY7ERwPy1SMW5RJsKL0M0HKyrQ0BXL5AQ9lj+4mY2Ph4BtCzNIh8FbPJB9CXfFNPbf5NjvXEJusxDjIzbZ7mNTdwlCUS0JVX5NmypRLQfLOIjzn5EKDi4gA6yvmmYSZPRpP1y6guTViWoRw3CtBVVGOjRXUkbwebU1OKswYQhdtC4GyADtgzmxlGUz//zU4PhEdgAD1CADpOuLdqzqqg64DdsGWOTbUJULMyspDpm4fXL09aJKDOguSPlqUSUJeTxMdpFwSouDiABuWItGfmQma0H3rDHXKlSBeOGwXoQsgpI8IuG/Lej56c6R/jiDxyWvDflwDUIW5vdxrLgp26GTv0s8QAuo++1+SrU43WkLsxNtb+PqtwLtk0wEKmfnWstJlRT2wRgEbaCNtbLUoloC0Dr16/2qclAlRcHEB7FcTyw2D27qf6kkBNMFKF+4tRgIaAmdmNDQrLU4Gc7b4L1aJ0nOzuzqgczF8LUJo4D98wlh2CjKz8N0YxgG4jAJ0t3Pvi2QCoWRXz5swxuoisNguZQt2wSs35nuIiAH0CghlRLUsloAE27mWyg0/FighQMXEAbV8aqwojOPtL2ALVRN+8PKeYAnQsCMbLC/WLE/XoEkg2TnKmomsGm7YCcQ4e7WR6dH/pChDMP4IR0PUEoIvFYqyp1L7UMVjLLloO99jIhNtNxGpKd9nniAD0Dti9tGzIk0pAZxqEABUTB9CmflhbGM/Z3wn01LJ3fk4xBehvAJctHX8VzKKWg6lX/EtIbBj1hyP7AfQR7UuyzAMgQ0fhQRhAlxOASkwj0sezT1bOqJQ15NsBEzKhsAlrUMNSZWkRgF4CuCjPmKXkvEkyCgHKEwdQ/zrYUOA+rs8CelalUZk4xRSgfYDsBmJWN93q0ivDyVlAiGcu04TyU+DGMdDB7YAqLPslXnVEWgYYQBcQgEpMxDTCxZ37CLQRrrCRWUsAJ8xVgj2a+Ux4LALQk5KBzAgBalZaAFq5GTaHGWlp0DHIRi3nwhN2MQVoZ0ezc9KRqpuVmfKBnsHxV9OQIiy0f8R5KAAneB2UAvNiAjGAziAA3S4eZypQ7xNMogbim5DpnIe4gSklcOstNjUeAehBYFLjKREC1Ky0ALRkB+KH5T6khGfITS03wCV2MQVoq0LGeZwkNIvJcsy0S2JduO1SN6AlbKnBzac9RS8cO0cDOqqBva3UuKVF4MUt2EW+mzUiE+neA8N6FOY5Xe5rC+uExyIA3Q72Xa+IvzSQFgLUrLQAtEBv7AL/2lae7n53CA6wSylAG1S3FXmiYSnUydjqP4t61mrMvX6H2UyFBZWacco2CiaJMADqDK4ZDT3z+NrAb8H/i5yCxIjMIXLGnP7cc/PeANssgWIzQhGAroOidVubyVIrqlQKaJJkh2mVPerfpWiP+rg41kaOYbGxW19zDSZ3pBZ3YDO7lOpRX7NJM/0mM8eOrpT3hWF9GbwkPqu04Focf+U4oWwHTtE5OCg4ENWjPoJ45M8Kl8RD3Sx8h1twCo7Hxhp7xg93Jr5VcHbT7tfLfaDoPOw1LBQe6wP+fhU0LVXBXTyUpBT3w49GZ1DL4pxBM0l3p3jOnUSOOoOWbRNesrGZY4+2MTXBr6Da+wv35Nvk61Oc8+oKuynyoE6dQc8BeOYSOb2K6yTsYZ3TipFdVX7PhA0MpDbvjHTX+W8hW7fEejgRZ9BZEJTF3VZhS1MqPYOmIUAjbaZJG7pw2kcpQL27Yl0LSHscsws0bdDzj7mN4Bt5dy7EhTbcJgTDnnHvQylAdwJ45xdMsyclaioTAzKXqeZT4jbYryyxjOjmkLHrWXqPi8g9CgHoRLs5oJMdixEC1Kw0AJScYUFSnn3ZWxSgeftjITZPJOyx595FWW0428in6pe2M/hWPr/k7c8tyToUw/y4/TooQBcB+HjDfUyeLpFT8xmQmaIn5zedDS+Kk/9Ph2Gg8Sg5RXpHEYAGu24BYCbSky0EqFlpAKjY1dWowj3YWxSgWYdh+8RendPq5XCatbWX7GN0x/hQb5RfU3der+eiXTAsC3dCcArQ0QCVfYxzh1nSDfLFkgGZqtXIz8UQ5kH2EmW/zvISGadHADrI4wwB6CaZsRghQM1KA0BDzTVrluDcKlKAZhiPPaDGfIrpkA3n6nmYJPkMeWPIVa36mXnP334B2HOdngMiBWhPZ6hVSZDNQUp3yA6sDDJheqpRczXczGRzfQs9BIVRSZH3VgSgPQs9JACdJ9xnTghQs9IA0OPU0DMJ0WM2DCIAfTKUfG7yCJSwn6znPGNQ8+LuhrN8s4Y1HHk96JpWIvuKcmpCAdrYz65hTQfpCnIVRt52Msgsox+tNgPxnNUlEyf9bEXhIDwS0PalMWe3TObb0ARCgJqVBoDSneclVJnTF4gAdCPVc6NaQwn7Uc6cTersvIr1Kp5R80pUWgSWehTE9vNe5FCA+rb2bFnfRbqCXD0lz38MMi3prkm7YAeAL/w7WW86DdMd/bkiAG3qh3mXKSBocjAvBKhZaQDoZnONONwR6QSgswDWEGfA6hL2QTk4m9Q94UydIK12uxL8JAgjXLGVkLsVu4gCNNfAiSubCZKGSomc85FBJtyV7n18CIjnrIxwYqSryaxxNaErAWgdf6xTr0qyBrSYhAA1Kw0AXckbW8xRHc4rcwLQYXry9XfrshL2vbkNUPfIGUaDXQRpaLrm5TcdzNS9mKyvV5NdRAL6SD8dw34ReVEvIfLETCOzg0mWeBJ+J0cvbeyfx2TVRqT6BKDUwCziXkOREKBmpQGg81k3ZwJxzzUEoJ29yZZNuiOyiDqW5Gw+ITkMzC8AtI8Lf27c1XB9oEcrTvdTEtCV5NiorvL7EWeYYEAmMDvdhSoUepKAzujMqrJY9QlAy5Cd73vlF+4zJwSoWWkA6FQbM8/I3M5qBKD0vJz9pc5pvM5tETCDOAH6CgANsiFvFNjaB0fa+HYuhmGRxonxSUDbkHPZXNiFyRU5yJhGxpOZ7OEmBIAOIIhds775hJ4EoFSb2pgMcpsMaCFAzUoDQEc7S9sZMr4zIgClh/gMy8qUhJ9a8VvAAJNFffa8soQciDNa/ZoCQEcKmhsvwy8VGpEz12y0MTyzEYC+zDKA72pebsMZZE4auto/gLK27mDbhn2z8ls2oScBaG5y5t5l5u54RIQANSsNAB1kbgxc5+LsLQLQHNRLmPEOGHZu5fCmRfUArjlZhFflvaV3G4phlZoJAB0PrDFztCY5QPehBDi/GweYEoAeM5PUWFTkOyIKmeAMzMuuF+CRuRh4V2GPTWIlZTAqGt/oQrbNHpR+CSEqBKhZaQBoc6kHHlK9OBMwxv94aTuNXJkJ4et04Fyu48StN7DZrBc9vrxpbDz7kC/vBYBOA2EXzz3uM8mx9J0gIzMEmQB0ji7M4nfhKF9/BpmydQ1FtnrPKtCpALt3yjSRu5roB3QrF3+yCkv66YDuICdUjk/DWT58Wpsx7Me5W4v/wYwg/gMeDMtsyEO3gTVGyZs3LU6JTsRZbbAA0Lniw0Zm6F5iVcsY+hoRgHYx0ytFVAV708jctJllKMoEZQJcx2dgT+Ag9lwYfQ6ogVRMojDZ+umALr8bFxeXmIazfGQeKm3Ha9eM/3GY7sG8Dq6bGpTYvZr583iQ/ZIdxwoA/QNEp7tZBGFYnj4BBenzGwGoj8grH7PyLjmEQma2jfHFZjao2b/8SrBldalaAbcFntH7IIhKp1hQ5kwPjH42oEkh78hF2s3ycd9MYmsMG8GZwjb+eQN6xpHtcPYX4+PTNVj7bArzhtONRzvxaPIc5ggAXS0+fnI1/PPcJmQH0BOQxuHh9uNFrMypFNj8QyJT39dY1B2ahT89BexJIzdxR7JQil7D3KnUrCvYZ04/G9CPE3YvWPcUZ2X5SGNz1J+EI2YMJzqxt760c+r8llw5Dicb1TaUvtLNC4FD9LrjZK5/K7/YMNjwIZannQB3RaLtgWtXYFdMkSbU1if8POw3/z0EKg8w52NsLOY4xlgUHbw9Nva1HhabrA5CB6aP/qosU5myD7Mc6ZVuxWO2KYioco56zQB9vfhOzNUp/6XdLB9b4bWZvQs40/lG2c2kV/6F0zXaGYuzjMsPG3B8+Do8UbeU6x9YBr8PJwSHPQ3wn0i0ULhxEB7ji/Qv6e198ELOV2CpBkA9YrEf7vB2FIHdpo3rAJOplZv6wrqVTGFwXno5zfkw3FAYVok+/R+e4jefZWX5SGN5kkZlMmc4EzDW1mCHf+mV67CxWBdjcWEP0A9/9cqjyasnsIjr38/z1V9wPOYVT4cAHolEOwX7puhfvnro9Cu59R6foo+w9E14qgG57Yjv1ikff0cD2G7aOA/Qm1rp6/byF5ul1GpM75L0zq1QBbbKj6g2T5JWgEY9Ij62X0i7WT6qCMeNszQXWP3j/7T5nVm7B0s9BhrL/SBX6bZYhL6CsPPzMDdsI1wW3IMeB1ZmO5MuwaZAstmgS3ZyvpA4vG8eESOz8odOcAeLcO/F3zGQ3bx5DYCaUjcyTycsPEBPDUKObsl0gHmeEcRmipLSz74HfTX5/uf7IdFpNsvHAnP96an+6Mb1627VvzKrz2G20+/GHc2hdYAfAWc+LNSQW8agCfbkIQSAngfRPsh3YEV98uX/SWrkfRzepLLlr8JVQ1gMR7ADwpkeFrA7pT50sKO6pRwiq/uitgP5UBZdo5nxGDBdfsSfDSh+b+nUFU/SbJaPW5nNzzi40tQgE14x+2NjGhq7sTpTf7neMKdvbuxvcIg8wZrHjtJseDHVNlIA6DXxGfKewjzvTuRKJXJW2jjcbBOtqJraXIU1WJCLYBqIW73ZRf+0oa4b03XkefxJ5Yz7iR+ghGEi/Dk2egWdln86oBKSDG9dgDZ1NT+Icb0hWQyGDbDdbsqTlLk3nciY0igInWYbvh7g3l/8IWfL4N6IzFECQO+AeAcA28kZR9Nux0lAs4kMbjOv1h6RDlMwb4tTLvanZk4ZQr+TD/NxOYpF5zTMFR5+Kk9/KT+hEKBmlUxA10gOLmK0xdheuUE3jJXIy6MxbDEaXfidnBlkBsDJrdTM4SxtgkuBnkJAH4FIdw1Czgz3L9w7E4B+1s0StTKjRcMwz36hYjOHcDWGnKAc68D0NLjn7XYm2n6ycW8JkTFLUkKAmlXyAA3LUcNC37JdhkQ0V7NUj2ABWsSH26fiNGwdooMta4CXlGsvnGhbWghoOHjwiyjlqMKkNRqS8QEWF8b6J5Avv6YT9SITinNFz4rmb+jhdDN/zjOsGaeqBIg6iQoBalbJA7RTRuEbFa4OMNfs8LI5brNTIfq4kyPeTQp3Gtk+P8xnP1NROg7bveoLAcX04i/ZvbLCv9TKdf0kLO6ocLSdDLUpW1VkRAdP66g3YsU7GLaveLixnu8ai0wGKSUEqFklC9CdOotJro4w79kD9WSnYROgVW3gLsewZo3a/s6jZgLv6SQUyuiPigDqLN4lvxQYxscFFIyMW66TOx6ercGuMnJ30ZlCs5kG55/PzkpJ16GkiIuEEKBmlRxAn+QvF2HJkM44h63RUc+1JkDrgY6LYrBT4U6F2vTjP5zfBeiGiQCarbRouMrG1Jo7YFtccA5RIwuaDi43LBqdJ+8eXtiwmpPOdjf9N/STPwgKAWpeyQG0n/1pi4YXqdvASy7+FMomQNsCd+5lbA/A2OoAmXn+z4G4cooAmqeCaDh/42DPyMIN49qWFzWyoL+LH7Rs9C95x3mVPcE9O5FXsLlBBjwhQM0qGYAethVJj8XXNZh4BnteJhd9PTcBejG3J9fwWYmuz48tGyo4pJ39EzFAC4rf5TXVGVu9purvVWwlamRJcpCJJG8DOJ3n2YBO18mf4g4BalbqAQ0vXlw4qbFAt0FfCeuhZ2b8YOWLv3NGwoOnrASJIoCW8BexxbBBfsbVMKdh2YfIi8GTLGTI28/VcN1UwAZ0qXCqieRF4wgBalFzB93ARurl5KkOA8iyGcYyWyxA5ar9YlFAy0pNTWJSl6xKp0liJAuZku3JkR+sf1E2oH8qyPaBADUrdYAWgoKn7GWNl3wKAAGehsZSFYCSEgE00PLLxJPCgXXyJAuZAOJc3YN9m8IG9BB57X908/zf21ZbnOsOAWpWigF93Pk09sS2PWQvIKsJJ4IA1MH44lA7QOXID1TkdsVkIjMgF4aVY89ywwb0AmRz1QEtS9cZBKhZKQL0zmny5OD99CD8XUEnczIEPTuVa8oCuq2C8rxvpGQhM9Pm6UtH9tznbEAjgweOnjx7xaZdf+9jpRlNRjSOUgbQKCklxEvuMqfoN6rcvn6R2PF0p6Doch73qKj1AAtn2oaf3iIzgBMBqPFQH38oryGhVzGq3N5J/5HNKk6O0XY4cxq2sgre4mK/QLhuhhbROEoRQJPeSinxs+Quc4qNVeX2/ZvEjgW2z7kFUeOd7OD+27k6t1+7F42RHS0r5NA9M2x8SVBVybdxqrw+4uqivZNjdAP+XAoPWQXvcdFaZhmpRTS2NB6TJCXJE3gqucSPAG470Ib8+p57YAs2LLNfgG9LTpYPs8oB7U1puFL2Es9kmlMsWRfdcH1VN05/APYlnqXC3cRKlUbjCAFKqgenU/k5f/A7gZGjeDsX7VTQfpx8QPPZh5ueptIQoFh+aMT5F5YA1M9SxyYEqFlJAtqUNdw9rL9dziVkU1HxNliDauMA9sgHtGBu1kZaAjR4GLenoQSgzSpifbZih0TzgSuIxhYClJQfGMYMRS5wtxtIZ3hvUwLzab0W9E/kA1qMPb1dWgKULwlAexV4adcNa+n4SLtoCFBSRYAZ2HjRF/wN3dwn2D3J3e8MlMLkA+rDns49HQIa7HwF6mHlpfPnIkDNShLQrMDcPLVxM6X2PQYb7SY8t+2mANCp7Lne0iGgs2ETlMByQj3toiFAMTK1oK4c9sx35c1/vTqZSiOztyZOBdNOKgCUo3QI6Hr4FTK/sPG2PaVZNAQoRs5ymTcPNh18CvrpZrOKW2ek328jQAWSAPQQVAM4Af9r7+yDojjvOP47ODjxBSMGsaLR0FrjGGI01wCjk1aOGIhg9DQ41RI7nTCJtoltkcROm5ytSmKYoEg0MamKI6hBbTMS82Iw0YmAikmsNAgHGORcrUU9DSlvwj3d3TuOu9vbu9k7nmUPf58/vL2959nvPvi523vZ3z47op/ot7S7VtDGb/uWj0FySN19Y7gfk8scmr8Lo/kTLlFQASKCVsGwYMiB4xvFJuu5+brriYcNXmb7vGsFnRv2e/tnzfchC2LCSiNmq4c6/aB92ioxCipARFAmFqbDAqivURvc96uGITnOX1i96qWo9G4VdB8kaaLybFVGW6E8dc5h5lRtyi/cdUNBBYgJugWegx+NZpjZIvMnfQg6VaLTvAtLPV9N6K4V9LFpplOp8KD1LKW1apupTRfddUNBBYgJemne4VEwnWHWBa9ye3LVW1C7+957Cx3WJMCv3DW0M7gFPe58OOkTtEHDnRX3j4cg+ST7zikqwbWjEyioADFBWbTBaxmmPsP9RN0vjWKYczpVRoN9zViV54vyDWpBy1TbGKaw2H6/T9Ai65ywprwxIZnfxkV9LezrAAoqwIOg3/B/TNPwbHcPprOvrszl18J+3DsrRINqDngsl6UjqLRZPi59Kfq4CN4ErX77s7oqbgasJ5jL48bYz9/gBW0uNDEfzIu0vbYaX9CEqYo9bw0FFeBBUBvxbuuo4tL4mxOx6jXWtwDHYHeYx3pZKoJKnOXDoHb9UqK+wV3jPgSC1q6xv/O+/HH2zGB4YPHoi8xMtSZ7I8Ca3neWrKA1xzbC1qoQWGLvemqJyCdOOyioAO+CZkY73y/hq+qjbBfybfptUDz/Fcl7UJXs8cokVASVNsuHaRJkOq+tGTORe9U7c4Gpdl/s6yKo6dzvYFYF1/TC9vRICE/N2wRBkH82aIUKYEQyBE98fGXekVpWUFMCDAPtr8OPeHkGOIGCCvAuaD5UM8bTn+zdumF1xs9z/742BF6s2GXsu07qwXCujr8+fYgp3+0sUL1QEdRhlo+yEpbSNjGYVL1+LiSEL0wbGTv+nlH3x8yYmZiknxGuidfrpwA8pL5P70Dc1EXWhaTEhY7rp6jUc4IgRq+frYZpWZ9+39bWOmHIwxPGRzYdPz5iSWvlztXzYoIAonXzJqseD84CeEV0h9zR3iGpeS93LD51a+/0qVsX8albm29pHcTb3+QriAjl6+jUkVMT2Ju4VSoVjIVj9gbbIPmpxJHBq9papo19Q3Qzt6gI6jDLxz+3sxR1iVGXrNPpln/3pE77x/RnNqzLznr2N4sW6pIO7NRpteklBU+u++VMB9KWWm+1qYvZbrpE+/qcZS3nDyxmF7ZdtG34wFtHtSl17MKVa9YVt07tXJ2Wkrmn63aboaRDdIfcckdacxs9Fp+6+ZjWTXxL6/ap1x3idS9z/5K3+3B5bQu3fLLuZmfXZ28eenpv3+OdG3WPLXq5kV26OP9Polv5noqgDrN8WBF9AVfGb/FA5lbXAAAEd0lEQVRewEO8AO+H+P5KoyLo4J3lQwooaH+k0fkUP1hn+ZAECtofaVQEHayzfEgDBe2PNDqCuiIaj4IKQEGdQEG9g4IKQEE9g4IKQEGpCGp0e36bV65d9albg5Tfj/q46tvT4TvR4luPXPHtv/5SrZc5ckTw7elgqvV6wf5+SpNHUFE2HaW1ZXcU7ZUz7ZN8OdPOGrplTGsyeJqWXH5QUB9AQeUDBfUBFFQ+UFAfQEHlAwX1ARRUPqgJet5Ea8vuMNbLmdZcLWday1mL90b9RuvZNhnTvENNUATpD1BQRNGgoIiioSSoa/EnJUoMLK29aZRDT1QS4hJFMZFPk2l8zI4N+edkHJsU6AgqKP6kxDvVZrO5x5ZGN5QpW19pHxj1RGuaTONrzylvr1/fLNfYpEFHUEHxJx0sObcc0uiGnindVOkaRS/RmibT+Iy5rIf7v5BrbNKgI6hD8SdNfjAc2ryrsTeNdui+SuISRTORS5NpfB3s06Az77x8Y5MCHUEdij9p8p+C8zfOrLtmS6MdyinjHEUzkUuTb3xX3/mgR76xSYGOoILiT4oUnbCl0Q7llHGOopnIpfHIML7Oj9/8yiLj2KRAR1BB8ScdrhjZf94/aUujHcop4xxFM5FLk2l8PYUHOoicY5MCpU/xrsWfdLj6t5q2mpwWWxrtUE4Z5yiaiVyaTOOry71hNpvb5RubFCh9D+pa/EmJf29bv73BnkY5lD/oOkdRTOTT5BnfF9y3rYYv5RubFPCXJETRoKCIokFBEUWDgiKKBgVFFA0KiigaFNQ/3gaH0pZD+7y2j9pEcWcGIyiofzgJuuwpr+1RUImgoP6BglIGBfUPTtCJe3Knhj99g8QBgJnsemTog0XsI9F7DaNiH2YXesZlktsv/kQz6ZUeq6DfzB0ZseDSQO95gICC+gcv6Kz5RwpCV5Lm+br67s2qF/Yvh12soEmTswqgiZAKOEEWRxiKV8AeXtAfIuPfzRufNNB7HiCgoP7BCzqlm5Dlj/KH+NZ7XmLXZkRbSPS46+R26BZCsib0EH0huzY2mxe0Ck4S8uHKgT8PIyBAQf2DF/QP7MLLj/CCngbuog6lcJlEP88upOmIZdIarmGP8b2QLF7Q6+Eziv87oDsdSKCg/sELmkPsgh6EUI1GE8JqGv0au3a32vw1p2zFrOExS8dZBSX/Sh8BPysd6D0PEFBQ/+AF5VS0CVoO5Rc42kl0Lrv2Zkjxn6ezN6HP1hHyaFbvp/g7FQuCjQO744ECCuofroKah+5k72xIs1gFJSnpD7xByKfQTMj/oqyC7o9i7zTCRwO744ECCuofToJmTC7r+qs6e88KeJ3YBN0RqjIR0qRe9vlB7cjEZk7QRs2swoL40Qo4GTgQQEH9w0nQ0pjhtyxbYsOmbLb0Cno9eA53U/LTYfFH90W8yh/iP9IOi0gZ+ILewAAFRRQNCoooGhQUUTQoKKJoUFBE0aCgiKJBQRFFg4IiigYFRRQNCoooGhQUUTQoKKJoUFBE0aCgiKL5P/lwGXv6BtXxAAAAAElFTkSuQmCC" alt="plot of chunk unnamed-chunk-12" /></p>
<p>From the graph we can observe that the in weekdays we have the highest peak but weekends have more number of peaks compared to weekdays. Thus on weekends the intensity is spread out equally but on weekdays we have high intensity for a short period of time only.</p>
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