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PA1_template.html
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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>
<div id="loading-and-preprocessing-the-data" class="section level4">
<h4>Loading and preprocessing the data</h4>
<pre class="r"><code>data <- read.csv("activity/activity.csv", colClasses=c(NA,"Date",NA))</code></pre>
</div>
<div id="what-is-mean-total-number-of-steps-taken-per-day" class="section level4">
<h4>What is mean total number of steps taken per day?</h4>
<p>Mean number of steps per day: 37.3825996</p>
<p>Median number of steps per day: 0</p>
<p>Histogram of steps:</p>
<pre class="r"><code>hist(data$steps)</code></pre>
<p><img src="data:image/png;base64,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" /></p>
</div>
<div id="what-is-the-average-daily-activity-pattern" class="section level4">
<h4>What is the average daily activity pattern?</h4>
<p>Plot of average number of steps per interval:</p>
<pre class="r"><code>library(plyr)
intervalMeans <- ddply(data, .(interval), numcolwise(mean, na.rm=TRUE))
plot(intervalMeans$interval, intervalMeans$steps, type="l", xlab="5-minute interval", ylab="Number of steps")</code></pre>
<p><img src="data:image/png;base64,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" /></p>
<pre class="r"><code>maxInterval <- intervalMeans[which.max(intervalMeans$steps),]</code></pre>
<p>The interval with the highest average number of steps is 835 with 206.1698113 steps.</p>
</div>
<div id="imputing-missing-values" class="section level4">
<h4>Imputing missing values</h4>
<pre class="r"><code>completeRows <- complete.cases(data)</code></pre>
<p>Total number of rows with NAs: 2304</p>
<p>We will fill missing values with averages from the intervals.</p>
<pre class="r"><code>imputeData <- transform(data, steps = ifelse(is.na(steps), ave(steps, interval, FUN = function(x) mean(x, na.rm = TRUE)), steps))</code></pre>
<p>Histogram of imputed steps:</p>
<pre class="r"><code>hist(imputeData$steps)</code></pre>
<p><img src="data:image/png;base64,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" /></p>
<p>Mean number of steps per day (with imputed): 37.3825996</p>
<p>Median number of steps per day (with imputed: 0</p>
<p>These are the same as pre-imputed values.</p>
</div>
<div id="are-there-differences-in-activity-patterns-between-weekdays-and-weekends" class="section level4">
<h4>Are there differences in activity patterns between weekdays and weekends?</h4>
<p>Add weekend and weekday columns:</p>
<pre class="r"><code>days <- weekdays(imputeData$date)
imputeData$weekend <- days %in% c("Saturday", "Sunday")
head(imputeData)</code></pre>
<pre><code>## steps date interval weekend
## 1 1.7169811 2012-10-01 0 FALSE
## 2 0.3396226 2012-10-01 5 FALSE
## 3 0.1320755 2012-10-01 10 FALSE
## 4 0.1509434 2012-10-01 15 FALSE
## 5 0.0754717 2012-10-01 20 FALSE
## 6 2.0943396 2012-10-01 25 FALSE</code></pre>
<p>Plot weekend and weekday average steps:</p>
<pre class="r"><code>weekendSubset <- subset(imputeData, weekend==TRUE)
weekdaySubset <- subset(imputeData, weekend==FALSE)
weekendMeans <- ddply(weekendSubset, .(interval), numcolwise(mean, na.rm=TRUE))
weekdayMeans <- ddply(weekdaySubset, .(interval), numcolwise(mean, na.rm=TRUE))
plot(weekendMeans$interval, weekendMeans$steps, type="l", xlab="5-minute interval", ylab="Number of steps", main="Weekend")</code></pre>
<p><img src="data:image/png;base64,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" /></p>
<pre class="r"><code>plot(weekdayMeans$interval, weekdayMeans$steps, type="l", xlab="5-minute interval", ylab="Number of steps", main="Weekday")</code></pre>
<p><img src="data:image/png;base64,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" /></p>
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