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Ad_Impression_Forecast.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>GumGum Ad Impression Forecast Presentation by Bohan Zhang</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">GumGum Ad Impression Forecast Presentation by Bohan Zhang</h1>
</div>
<p>To run this R markdown script, you need to have library <code>forecast</code> and <code>e1071</code> installed. you can get the two libraries installed by the following command:</p>
<ul>
<li>install.packages(‘forecast’,repos=“<a href="http://cran.us.r-project.org">http://cran.us.r-project.org</a>”)</li>
<li>install.packages(‘e1071’,repos=“<a href="http://cran.us.r-project.org">http://cran.us.r-project.org</a>”)</li>
</ul>
<p>Also, you need to put data file <code>training</code> and <code>validation</code> in a folder named <code>input</code> under your working directory. you can get your current working directory by <code>getwd()</code>.</p>
<div id="i.-overview" class="section level3">
<h3>I. Overview</h3>
<p>This is a presentation for GumGum’s programming assignment.</p>
<p>This assignment aims to forecast ad impression numbers on GumGum’s affiliated websites in the next 30 days based on the past 365 days data.</p>
<p>The final forecast model is a combination of five simple models:</p>
<ul>
<li><code>Seasonal naive</code> model</li>
<li><code>Linear regression</code> model with trend and seasonal dummy variables (day of week)</li>
<li><code>SVM regression</code> with trend and seasonal dummy variables (day of week)</li>
<li><code>STL + ETS/Arima</code> model</li>
<li><code>Arima</code> model</li>
</ul>
<p>Now let’s take a look at the details:</p>
<p>These are the packages we will use in this project:</p>
<ul>
<li>library <code>forecast</code> provides forecasting functions for <strong>Time Series</strong> and <strong>Linear Models</strong>.</li>
<li>library <code>e1071</code> provides fucntions for <strong>Support Vector Machines (SVM)</strong>.</li>
</ul>
<pre class="r"><code>library(forecast)
library(e1071)</code></pre>
</div>
<div id="ii.-data-exploration" class="section level3">
<h3>II. Data Exploration</h3>
<p>Read the train and validation data:</p>
<pre class="r"><code>train <- read.table("./input/training")
validation <- read.table("./input/validation")</code></pre>
<p>First, let’s take a look at the data.</p>
<pre class="r"><code>s <- ts(train) # convert the list of numbers to a time series
plot(s, xlab='Day',ylab='Ad Impressions',main='Ad Impressions Time Series')</code></pre>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<p>It can be observed that the data has very obvious <strong>seasonal pattern</strong> and slightly downward <strong>trend pattern</strong>.</p>
<p>Let’s zoom in:</p>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<p>A <strong>weekly pattern</strong> can be observed. Therefore, in the following analysis, we should try to construct our model based on seasonal models with weekly pattern.</p>
</div>
<div id="iii.model-construction" class="section level3">
<h3>III.Model Construction</h3>
<div id="metrics" class="section level4">
<h4>1. Metrics</h4>
<p>To begin with, we need to be clear how we want to select the best model.</p>
<p>To evaluate the performance of each forecast model, we consider two metrics:</p>
<ul>
<li><code>RMSPE</code> (Root Mean Square Percentage Error)</li>
<li><code>RMSE</code> (Root Mean Square Error)</li>
</ul>
<p>Defined as follow:</p>
<pre class="r"><code>RMSPE <- function(val, pred){
err <- sqrt(mean((pred/val-1)^2))
return(err)
}</code></pre>
<pre class="r"><code>RMSE <- function(val,pred){
err <- sqrt(mean((pred-val)^2))
return(err)
}</code></pre>
</div>
<div id="models" class="section level4">
<h4>2. Models</h4>
<div id="seasonal-naive-model" class="section level5">
<h5>1) Seasonal Naive Model</h5>
<p>The first model we considered is a <code>seasonal naive</code> model, which uses the last 7 days observation as forecasts. The last 7 days obervations are used to reflect the seaonal (weekly) pattern.</p>
<pre class="r"><code>seasonal.naive <- function(train){
# Computes seasonal naive forecats
#
# Set each forecast to be equal to the value of the same weekday
# of the last observed 7 days
horizon <- 30 # period to forecast
fc <- train[rep_len(nrow(train) - (7:1) + 1,horizon),]
return(fc)
}</code></pre>
<p><img 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" title alt width="480" /></p>
<p>Performance on validation set:</p>
<pre><code>## RMSPE: 0.088249471563876
## RMSE: 4698785.94462212</code></pre>
<p>The <code>seasonal naive</code> model seems to work not bad. We’ll use its performance as the <em>baseline</em> and see how other models can improve the performence.</p>
</div>
<div id="linear-regression-with-trend-and-seasonal-dummy-variables-day-of-week" class="section level5">
<h5>2) Linear regression with trend and seasonal dummy variables (day of week)</h5>
<p>The second model we tried is a <code>linear regression</code> model with seasonal dummy variables (day of week). We’ll experimented with three different versions:</p>
<ul>
<li>linear regression with <strong>linear trend</strong></li>
<li>linear regression with <strong>quadratic trend</strong></li>
<li>linear regression with <strong>cubic trend</strong></li>
</ul>
<pre class="r"><code>tslm.basic <- function(train,degree=1){
# Computes a forecast using linear regression and seasonal dummy variables
#
horizon <- 30
l <- nrow(train) + horizon
# Assume the first data point in train set is day 1, generate new variable weekday
data <- data.frame(adi=c(train[,1],rep(0,30)),trend=c(1:l),weekday=rep_len((1:7),l))
# Generate dummy variables based on weekday
# day_i = 1 if the weekday is i else 0
for (i in 1:6){
data[paste('day',i,sep='')] <- ifelse(data$weekday==i,1,0)
}
# split the train and validation set
train <- data[1:nrow(train),]
val <- data[(nrow(train)+1):l,]
if (degree==1){
model <- lm(adi~.-weekday,data=train)
} else{
model <- lm(adi~.-weekday-trend+I(trend^degree),data=train)
}
fc <- predict(model,val)
return(fc)
}</code></pre>
<p>Forecast:</p>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<p>It can be observed that the model with linear and quadratic trend <em>over estimates</em> the future, while the one with cubic trend <em>under estimates</em> the future. Therefore, it is worthwhile to try to use a <em>combination</em> of the two as forecast.</p>
<pre><code>## Linear Trend:
## RMSPE: 0.202042908380177
## RMSE: 10956640.3811825</code></pre>
<pre><code>## Quadratic Trend:
## RMSPE: 0.0708221158211098
## RMSE: 3888038.72671441</code></pre>
<pre><code>## Cubic Trend:
## RMSPE: 0.102409574211307
## RMSE: 5755223.67417382</code></pre>
<pre><code>## Average of Quadratic and Cubic Forecast:
## RMSPE: 0.0656718900361943
## RMSE: 3724451.31548677</code></pre>
<p>We can see the simple average provides a better forecast. The forecast is improved by about 2% compared to the baseline model.</p>
</div>
<div id="svm-regression-with-trend-and-seasonal-dummy-variables-day-of-week" class="section level5">
<h5>3) SVM regression with trend and seasonal dummy variables (day of week)</h5>
<p>The third model is <code>SVM regressor</code> with seasonal dummy variables, which is same as linear model. The hyperparmeters are <em>manually tuned</em> according to validation set performance.</p>
<pre class="r"><code>tslm.svm <- function(train){
# Computes a forecast using SVM regression and seasonal dummy variables
horizon <- 30
l <- nrow(train) + horizon
# Use the same variables as linear model
data <- data.frame(adi=c(train[,1],rep(0,30)),trend=c(1:l),weekday=rep_len((1:7),l))
for (i in 1:6){
data[paste('day',i,sep='')] <- ifelse(data$weekday==i,1,0)
}
train <- data[1:nrow(train),]
val <- data[(nrow(train)+1):l,]
# Hyperparameters are tuned manually according to validation set performance
model <- svm(adi~.,
data=train,
cost=3,
gamma=0.05,
epsilon=0.0001
)
fc <- predict(model,val)
return(fc)
}</code></pre>
<p>Forecast:</p>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<p>Performance on validation set:</p>
<pre><code>## RMSPE: 0.0658927922367868
## RMSE: 3644381.63411211</code></pre>
</div>
<div id="stl-decomposition-etsarima" class="section level5">
<h5>4) STL decomposition + ETS/Arima</h5>
<p>This model performs an STL decomposition on the time series, seasonally adjusts the data, non-seasonally forecasts the seasonally adjusted data using ETS or Arima method.</p>
<pre class="r"><code>stl <- function(train,method='ets'){
# Computes the forest using stlf() from the forecast package.
# using an exponential smoothing model (ets) or arima for the non-seasonal forecast.
horizon <- 30
# Convert the list of values to time series object, frequency set to 7 to
# reflect weekly pattern
s <- ts(train[, 1],frequency=7)
if (method=='ets'){
# stlf() functions gives forecast on the given time series and horizon
fc <- stlf(s,
h=horizon,
s.window="periodic",
method='ets',
ic='bic',
robust=TRUE)
} else if(method=='arima'){
fc <- stlf(s,
h=horizon,
s.window="periodic",
method='arima',
ic='bic',
robust=TRUE)
}
return(as.numeric(fc$mean))
}</code></pre>
<p>Forecast:</p>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<p>Performance on validation set:</p>
<pre><code>## STL+ETS
## RMSPE: 0.0805570137780204
## RMSE: 4330292.16419953</code></pre>
<pre><code>## STL+ARIMA
## RMSPE: 0.0835022771808811
## RMSE: 4482423.18378286</code></pre>
<p>The performance is barely bettern than the baseline model.</p>
</div>
<div id="arima-model" class="section level5">
<h5>5) ARIMA model</h5>
<p>With the ARIMA model, we’ll use the <code>auto.arima</code> function in <code>forecast</code> package, which conducts a search over possible model and returns the best.</p>
<pre class="r"><code>seasonal.arima <- function(train){
horizon <- 30
s <- ts(train[, 1],frequency=7)
model <- auto.arima(s,
ic='bic',
seasonal.test='ch',
seasonal=TRUE)
fc <- forecast(model, h=horizon)
return(as.numeric(fc$mean))
} </code></pre>
<p>Forecast:</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8AAAAMACAMAAADc4P4dAAAAh1BMVEUAAAAAADoAAGYAAP8AOjoAOpAAZmYAZpAAZrY6AAA6OgA6Ojo6ZmY6kJA6kLY6kNtmAABmZgBmZjpmZmZmtrZmtv+QOgCQZgCQkNuQtpCQ29uQ2/+2ZgC2kDq2tma225C2/7a2///bkDrbtmbb/7bb/9vb////AAD/tmb/25D//7b//9v///80NS1rAAAACXBIWXMAAB2HAAAdhwGP5fFlAAAgAElEQVR4nO2daYPbOpZY5efxpNyT6XLSKfdMnrK0JmPJtv7/74u4AARAcAEJXPKS53xxWaKwEYcAsZCXJwCo5bJ1AgBgOQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCFyMX98uAZ/+3DpNz+fjvffRrUrb28Lwrm3ePpzPfn4NMv7uf9WUgz2q+/YWK6hYDGBA4GLsUeCXNHkFtpn88sOLJeTN/SoQuIvauOoWVDQGMCBwMfYn8O/vXntnWCPwI5a3iMBGv5jAf/yj/Z0tMTewaAxgQOBi7E/guoHLKnB9SWhwwo0J3H4fE9gWS/+ToRjAgMDFqAXe2lmP/AI3Pv4l6OE6ltpo23Y2JrBNkrkFdkstHgMYELgYZxC4/umX/4hK1/2/Mfgj+KoR+F+cuK/t/93fxmMAAwIX4wQCN/3b9+ZmITrUXPPo2tmewP/6zd4EV8F8+u++qgMxgAGBizEmcHtnZ4dvWovezT9dAL1q2/Yz3yKfeYeaHqqJww4GXcIZGSPww/nON6b5X38ex+h49Xu4ocBNUuIC//W7DbmK/8v/8gUeiAEMCFyMYYGdQR77fWPutRPMGQNzZLW3ic6nzmdWOXccqVF4SuBgCNgzpg7Nudp4v3wd9Ihb5+c3LnCd5Xcb2lsQ1EAMYEDgYgwK7Apnlas//JfOOG8k14jkDMl2n8aC88eBa/UmBP7n7npRp7kJ4cM5ot/Jbvu35mJjD0jpQr8/TE7q0D58U4diAAMCF2NIYNekTrmgGQ3moNqae438MpizqWX1RW9+PiFwGEYTRBNv8/dwD7pNmG2iA4GbnzvWugJ/VP/Uv6xvgf/0BR6KAQwIXIzePPC7+3H1n8apprY6FlUfdAO3zhBuc3zVXDWVv67PtmY3AdehPQKVWyHGBrHcMOpjbp0xUz1o//Y5FLi9mryFX7UC/zY3wY86El/goRjAgMDFGBD46tRQp2Poj025rXfXf3XuS+1tpXNk1+u9dZW98sP4MCpwE25jW+dyd+EY6UGHPdzYQo42DX2Bn+YmuL4F9m92B2MAAwIXIy6wP7zbVVfXIl+Z+hdWqU5G0yS+avmbE6EVuF/bxwQ24XYpuvoXjn7j57rm9XAjApvgIwLfmny36zwf8cTQhx4AgYsRF/jh1cOuiWmcM5a4qtXHVLX4MVGFO4EffpyGMYHNpSMIxF44IlM47kC118PtCxwb3zICV/++PmlugX2BB2MAAwIXIz6I5dniNHNeMxgOQjU19+H/NMSZgvJ+3yk/ZyFHd0mxQ1e1af2feX0Jr4cbCOz2BCIC1z/9aG+BPYGHYwADAhdjROC3/n+dMaOowO8998NAO9NDhebcA9skdQeZz2+xfDyDqVm3h9tZevPif0YFrn/6ZnrS7gDYcAxgQOBiLBA4Pt87IXAwLfURCWHGKHRE4HbwuQ5qqAfdT+XTs/ThJurZF7j6s1b3P9utjq7AwzGAAYGLsaAL7Qsc1tV4F9rU8i8/ggWPrtjNr+bcAztRt33oOtihHnSAM0TujqHHJna7P6uEfvr3r5euv94cMBIDGBC4GHGBY4NYduDY1s6oat5PH+4Uj1vhvWEeY3fzqzGBTbhuIM1Y+COWjf56FEdUbx7Y3UwYF7iO8m8XZwWa13rHYgADAhcjLvDoNJIVONpb9gQ1A7SOlO73P79GpmJG54HdEWR3EOmP/xZv92L92/56SduOvvWCt3/a7r5douIkNx4DGBC4GANLKccWclhPnOX/lYHvzk+bY8x1wO1sWxH7Q8LTLXB7SBOeSYdVaKgH/RZ+UP/SX4nl3QbHBPY2U3WfjsUABgQuxoDA7QBxdCllcG/srGF2lhN6yybb1qtbc+ks5Kh/49b6gT15rT+2N9vf0zTYg3b7692VKfpEjt7tcfen6St/RD6NxwAGBC7G0GaGcO/AR/dpsKW2d1BkM0NvJ8L7MzL88+HH/D6aoC4ZpnPbl75bcmnp9hwFArtXhajAbWa7drfrWA/EAAYELsaC7YSOKI/YQZHthK6r/1SJUPc5A//bn0eexGyj/lt3dPiYgZgzTVDesoqurY9vJwwb5+7PNltdfqpPR2MAAwIXY8GGfrduumZ2/cj+hv4usA+7ajpQ3f786v/UDfPDXjHcRq8JfLAb4S9stPumQoEdQUOBnZvzJlW21EZjAAMCF2PBI3X8xqVVOAii3yh2PUtvlOp66f88KqTZu3SLfDdw2xzp35p0vPUFdu774wI7t7um1MZjAAMCwxgDA9ewFxAYRtjfkzXBB4FhhOH9E7APEBiGuYW327A3EBji2PFudvDtGQSGOHZaiQZ4zyAwxHngrwYQGOI0c7cMYO0cBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARRTTOBf33ivDkBpSgp8+fRnqdABoKKowLybEqAsRbvQf+f17gBFKXsPfHs1wm+lYgCAwoNY9Vui6UcDFKL4KPT1QisMUIry00h1I3y5fJSKCODESMwDPy4NzCoBZEZmIUfbCl8YlQbIithKrCsCA2RHcinl7+8IDJAV1kIDKAaBARSDwACKYT8wgGIQGEAxCAygmNICX80KDtZDA+SnqMC3iw8OA+SloMDd+kkLyzgAslJO4GrdlWts/YwdZpYAclJO4EdP10ppdhUCZKScwNd+h/nVCHMbDJCRYgK/mtv+o3Ru9KEBclJyKWW/u/xgGAsgJwgMoBi60ACK2fcgVm8iGUA1+fwyimQP0RCfRkp6RvTWpQ2Qm6yOPcUXcqTdAhe4YIELBSyMJoHb15t5JD5YlvpVGApYGFUCu1uRGlJXcVC/CkMBC6NM4OfK7YTUr8JQwMLoE3gV1K/CUMDCIDDkhAIWBoEhJxSwMDoFvi19rRn1qzAUsDAIDDmhgIVBYMgJBSwMAkNOKGBhEBhyQgELg8CQEwpYGGUC1/sZHMa3Ikns3QAPClgYBIacUMDCHFrgPtSvwlDAwigTuIV74L1CAQuDwJATClgYBIacUMDCIDDkhAIWBoEhJxSwMAgMOaGAhdEp8GKoX4WhgIVBYMgJBSwMAkNOKGBhdApcPSD6dRd8S34vEvWrMBSwMBoFbp7vXgl8ibyvcBTqV2EoYGEUCty+n+ElcPWI6DSDt6xfwaudbt6ibvvNK3fN37feeyeu/rOw+6+K8sMu/9rGX//W+wiBhdEncLWf4cuPn1+ryn1V9G6keh+Gc7nxBbZqegJ7mzXqC9fbYHhBTIuee5/GNbKXBIGF0Sfwo67WjcBVLU98O2GhVE3z86svVShwmxFfYLcVffhWhuEFB6bv1ErlEYsCgYXRJ/C1rtWtwK/GJqmnuGH9ul0+/cXtE3vXnsq5pi/hC+wc37Srb4PhuTGJvPUcgfeAOoFf9biqNq3Ar8qa1Ifern5VYv6HW+X9zkPVP343xxmB/+Ye8mpx/+YI3AuvI31sbxEIvAfUCfyquFXtNAI/tAhcVfdX2rvUBr3/WyunK/D/+OY0pa9L1f92BO6F5wWFwGcBgYW4tsPmVq1A4EdE4A9nzfer5/H2cATuhddi36H8boJ1xrqq24+H7Zn735kPnN739eJ34x/O4Fh7ox3Gj8DCqBM46EJfldwDvzrAr4S6BgYCX2MCv3713gXw4fy8H16LJ7D9T3uVu9bd7sbJehDM+a774MMm0Jvjst/XQSPwPlAn8KsSVjWuFfhVQ5NmS0az+3kFUxE3ur6uPrY98wWu7OjdA3+8jjd6VTf7jq/98Fpcge3fxtLr5Z++to1op2M3etZiRhf8AXInsMpaBN4H+gR+tPWvqmbVyGzS7d5Ydtf4O2WwMc2x9haMaEVGoT+629mqB+00uJHwnm5gzY+urXs30/G92ua0Krk6hIf73Ufj6dvTH1Wrf3NrU9jMwz+5B94H+gRuVm/UAt8uqRMmWwn8au/e2n+7JjWgkc4X2Pyu7kE7AkfC6zACv75s22fz19WWV7eM6xVh9V37j/3Di6uK4+pcS+o4EXgPKBTY7cslLsTaTGBT+50uQyjwh82dI7DtQ9/8W95IeB1G4FvY465+9m4CsH3vRsQu7HAQux3r7s0uI/AeUCiw+3DoRH+3ugfu5nu6lu8W0zcU2NjUDN1ZyWLhdRgDnTHqtsW+9tp5+93Q3FNd2FVkj/CeF4H3gEaBrcKp+m5Wvx6uq23TZ29fb54WgcCtec0t/yOcw3HD6+ikt181g9Zdu+v1YuprwLUfThdLXdBXd0jricD7QKfAi9mmfgXvk7DetvW/GhD2Vlg5Ard96Ga2zAgcDa+jE9he4dpQr85N8ZTA7iGmG+/FiMB7AIEFCHSxOpj6/3AsDARu/nl92M69vg2G1zGjBW7/7xAKbNroP/7hrPfyJpkReA+oFTjYmzOTbeqXO9ljh53cD51edChw3Yd+2Cmft8HwvOjCe+D2l24XOtA+vAe+2QtDcGwtcdsfQODNUSawmS+1nUgNT+SwMzQ1ZjQ3tLDTxRO47ghf7czr22B4T/eTcBT6akah2x/2tQ+mqJzm+1GnzemQt0Yj8B5QJXCrbfssjiUGb1K//JFiMyfrrcHoboNDgdtNDeau820wvI6xeWBzaNfA2g3W5rta9k7gqsVt54Hb9CLwjlAlsNG2WtBrWjEFT+S4ejW9ugpVGvqLqGwnuidwfcNrdx+8DYbnhdVfiVUH2glcd4RNR9ss8qg/uFpf66K125Ltki2zViv6SB8EFkaTwG2NqWt0N5WRbSllKcLVUk2XNBDYdqJ7AtfdDjt79DYYXsfNme31B7r85Rv+oLJz8PszNlPV9Xqa0JqhNNZCb4smgc3OI7cGXzNuZijELWghK1M+esuYTSe6J7AzwtUIPBCeF2E3IuYNVLtDzf7momcwxOz4+tfv9m7c9bn9f9CLRmBhFAncbiRsF/a33Ha/nbA/XtSsSA73IbSe9gX2ll29DYbnhWQPCPcDu7fLzbyu/5xLpzVvDA8WgLmhOX0DCwILo0jgdiu/Y/JT0Yb+k0ABC4PAkBMKWBhFAivtQp8LClgYRQLbQSxn2NV1eQ7Ur8JQwMJoEvhhl/CpmkY6FRSwMJoEtvMYdiFHbwp0CupXYShgYTQJ3L3WzNlPp2Ap5ZmggIVRJXC3mcEuOtCwmeFMUMDCKBO443bpryKYhvpVGApYGLUCL4P6VRgKWBgEhpxQwMIgMOSEAhYGgSEnFLAwCAw5oYCFQWDICQUsDAJDTihgYRB4e9oHProPYq9x338S8OvfnB/uiV0W8JFB4O1JF/jabOZAYEDg7UkW2DzQFYEBgbdnyMNJgXfILgv4yCDw9iAwLAaBtweBYTEIXBr33WD276vzfOX+PXC9WfLNFdg9/mF3Ujrme4+PbT6v92slPTEsAwgsDAIXx3lM86N71Un7bJHKr1Dg9usv/895RLRzfETg4AHu1ef/56s9TBIEFgaBO+4rGAm2fttfQ/Ng9c7HxudAYPv1P3+zb4Byj+8LHL5CxXsBePDms8IgsDAIbFnj75jB3ov+XkZWutm3EVWG+gKbTx+mxe0d35tGcl9i9vY0ArevB5e9XUZgYRDYUkrg7iUqD/9NJeYlT77A9n2/1atNWpP940OBe68RdV43HL5IqTQILAwCW4oJbAejrkF/th3T8gR23qzde3W3GQMLBHYkba4VlcBtu/tSWnQcC4GFQeCOQv5acV/+ua1h3dHtCewMWgfy2eNDga/dSFVzv+1cBBD44CCwAN3g84f9wBl0CgU2xnV/+scHAju6tr4i8HlAYAEaE+2kT/dm3ojAjnFG4PD4vsDuRDMCnwoElqDuQ5vpJDPp88c/YvfA/Ra4dzwtMFgQWIKXRu+2B32zQ8QDAgf3wL3jR+6BmxFrBD4PCCzBy6gv//ndrrsydj0iXehqqKrVsRmF7h8/Mgp9NaPQCHwSEFiE2+XTv3+11nXrOsbmgdt1G/3j58wDI/BJQGAR6nGoVqrrxVky2foWrMRqtWxU7h1v3rMaXYnVLu1C4JOAwDJcL5f+nFBU4O77f/3mbV7oVjY3w9Kja6ER+CQgsAwPZ1Hy1dj21+Z+N9yN1BprdyOFx7drnd/HdiMh8ElAYBncXcFtC/ruDBr7+4FrQZ39wMHx9oCR/cAIfBIQGHJCAQuDwJATClgYBIacUMDCIDDkhAIWBoEhJxSwMAgMOaGAhUFgyAkFLIyswOYxT5tB/SoMBSyMkMC/vlXeNgsSZJ9z6kP9KgwFLIyMwM0+OPO44g3fqEf9KgwFLIyIwFXL2zySonnjx3Yv9qF+FYYCFkZE4HbHeavuVfZJxR7Ur8JQwMJICPz7u7dL9bFhH5r6VRgKWBgJgX99q7fJdE90QuDDQgELIyiw2QuHwAeGAhZGUOCrfSrjdlPB1K/CUMDCCN0DO49KDF4wIgv1qzAUsDAio9D1c83bpy1WU0qy75x2oX4VhgIWRmweuH3ii/Nwty2gfhWGAhZGZiVW8455/zUDm0D9KgwFLIzQWujHxQ5BC/afLxHkYj8lFLAwh95OiMDiUMDCHFrgPtSvwlDAwiAw5IQCFkZIYPcd1VsOY8U61ZCVrU7tSZEchbYg8IHZ6tSeFBGBH8E5Zi00QB6EVmJtOvnrgMBwLITWQu/EXwSGgyG0G2m7h+j4IDAcCwQGUIzcdsJdgMBwLIQearfp09wdEBiOhYjA++lDIzAcC5mFHD+/7qQNRmA4FkKDWCzkACgBAgMoBoEBFMN2QgDFIDCAYhAYQDFiArc3whvvakBgOBZCAjvjWJsqjMBwLGQE9sah6xesbAQCw7EQEfj394t5n0r1cA7ezACQCalH6lhpK5l5NxIMcr/ft06CJoQeqePc+PJ2QhjhfsfgFDbYD8z7gWGYOwYnIfiCb8ODpZQwCAKngcCwK+4YnARdaNgTdwROg0Es2BN3DE6DaSTYE7W7GDwfFnLAnkDgRDZYSrnlYmgE3jetuhg8GzYzwI4w4iLwXNhOCDvCFRiD58CGftgR1lsMngkCw364I3AqCAz7wbEWg+dRVuDqxveDx8rCTFxpEXgWCAz7IRQYgydBYNgNvrMYPAfugWE3+MYi8BwQGHZDYCwGzwCBYTeEwiLwNLIC//y66VYGBN41vRaXJngasbXQlbeVvzwXGgbo64rBk8gI/KhHnutdhduuh0bgHYPACxARuGp5X+3u65+Xu7eL94AdWRB4v8RsxeApRAR+OfvW/FOpe+WROhAh6ioCTyD0ULvqDvj1T337y1MpIcagwBg8guBjZV//1OYiMMSIq4rB4wgK/Gg60osFfgWzegoKgXfLgKkIPI6gwNf2wXZLnwtdLaleOwWFwLtlSFQMHkXuwe7mFnjxc6GbPRHrRrAReLcMeorAYwg92P2l7q1ZhFVNKS17LnTVhf77yllkBN4towJj8BBi88CX5tHQ1+XPha7vgV+XgTWzUAi8V0Y0xeARZFZi3Wp/K3Fvy5vQZhCrvhgs7kcj8F4ZkRSBRxBaC/242CHoxe9VMaPQVSO+tBVG4L0yJikGD6NoO6GdRmp75EuuBAi8V0YdReBBNArcNOiLNjaVFpiKtpDxRpYmeBBF+4G9hRxmXCzxlrqwwFS0pUwUHAU7hKL9wOFKrOvuBL5Tz5aCwAtRtB84spSyChGBj8BUwVGyAyjaD7z7tdD3OwYvZLrcKNg4ivYDI/BxmS42CjaOov3Aexf4jsCLmScwJduH/cC5aGoY9WwRM0qNgo2iaD9wDooLTD1bwpzLHpfGKIr2A+egnMCmflHNFjCr0CjZGIr2A7dc7TvSFgRTTODW38+fP1PP0kHgxSjaD1xxC95zmOpwYYE/f24MLhTJYZktMCUbomg/sLt+cumbSksJ7PhbGVwmksMyU00EjqBoP3Czksv5df2MnbSrQUmBn0ZgDE5kppk0wREU7QeuAgl0rZROCq+QwF4DXBlcJJbDMldMBO6jaDvhq/vda7xTR8TKCOz421q8NrhMCVMCAi9HkcDNYHZA4pxUeYHXG3y6nuLsDJ+uZGYgJnD7VOfb8jngdjrZJ3FVSBGBPX/XG3y6ajo/v2crmRmI7QdudwLflk8i7VXgwN+1Bp9vQXWawGcqmRnICNz4Wwl8Xfgwq+d+u9A9gdcZjMB5Dj0JIgJXg8Vffvz8Wq3Eui6fR9rnIFbf3+d9hcH3+9kMTsntqQpmFiICP+qNwI3AK17wHZ9GSgqskMC+v6+PlhtcB3eqepqS2XNd2uYgtJSyWURZC9zuDl5AdCFHWnOeP7uRBniNwXcr8GnqaVJez1Qws5DbzGAEfjXBK97NEJL4hLzs2Y36W3260OC2gharp6snqfODwGsQ3E5oBF6zH/ga+Lv5ZoZa4J6r98UGOwKXqKgZlpnkJi2rp+qbzEGZwM+dbSeMN8DLDbb1s0w9NUs984e8nMScIrDPBl3o64E29A/463yeJoutnkVamm6xdu6QV7BAYAzuEBrEqtrcVuC1G/pXkTm78Q7002uZU2RxamdZgXdkcGpGEdhDahrpzQicvIEoK3mz2/nbE6KpZqmyOJWzQEuTa7F2VpLzicAeMiux6tUbtcC3NRv6Lbel72cpJXD0q2eqLF5lzl5R66Qs7NqXIzmb9KE9RJdSrnqziss+BB7x11azJFm8qpm7on42Au/L4PRcIrCL0GYG81qkPP7uQ+Axf7tqliBLoGwJge8Lb87LsUxgDDaIbSdsFc7zSGhFAifIElTMvBW1ScV9bwYvySQCOyja0O+wB4HH/XVq5lxZenU5Z0X1/N2RwUvyiMAOMtNIuV/FsBeBxyzoqtlMWXr1MmMT/DkQ2D7AK0/wy+lncTpV9KEdBF9ulgPnXrpmfCtSb+X0JV92Jxpgr2rOciVSLTML7O6U2InB/UzPSRUCdwgtpcy1dGM3Ak/669XNhbUyW1PTRt8G1wa7B4MH/J1IFU1wx6Fb4Ejicgo8UdPcWjZdLaOVMlNFNXGb4Exc2xscZvDz59kGF02XHqRWYuVdfLX5PfB0AxzUsslqGa2TeZoaE3UX2m4MDvL3+fM8gxHYIjMK/fNr3g0MuxA4rU2dqJYDquYT2AvsvhODg1yb1CzrrpwToXtgn9WD0nsQOLmjN6rwQI3MUVFdf72V1tsbHCsh+8eUwWWTpgUEXsQSgUcNHhF4ZU21cXpB7cPgSAPs/DmSLJpgAwIvYZa//Vo2XC0HK2QpgbsYtzS4f5Ph/WfC4LJpUwIrsZYwy9+hVQqxHw7Wx9VNjedvdKXmdgZ7SQqSMWPMoHDqdKBT4MVsLfBAvRzRdGVN7WLrBRQYvIHCI/5GPwl+isFPBF7ETH+jtexzTJeR2riupn6eEnhTg50kxVIwaXDJtA2z4ZhBBAReQCPwrAMjtayvy6ik6wUeiqNnsHS9DAUOvx9L1GYCbzlmEEFM4J9f6/GrPNPBi191uAeB+waPVsY1TbATTyyUzuBNGmEnZwORj6Rqqz70Rte6QYQEfmQcgl7zqsNMAs89hUO1zK8EE3VxeU0N/B1Y6bWZwZP+ThpcLm1DfP68M4NlBL65k0gLB5Ata151mCW7sxvg4VrmVYKJqri4rZkRhxu2eMUMLh7RY4YTtUkT/NlBOu44IgJX3ee24XX+XMiqVx3uRWC3Yk7WxFUCT4SxpcHz5rFGDS6WtvG07EhhoedCOw3l8rcTNqx61WEegeefvRE57YV8siIubGvm9dIjBgtVTH8Ibfi4oTTJC9ylZD8GC63Eci1b+WaGVa86zCfw3GOHa5nti01WxEVV1athwyHcPbclK+ZMfwcNlu9DO+nYjcEyAnu3vevejbTuVYc5spvQgx6vZbPvp5ZUVS/csQCiBkvUzDbaGdGNGFwmaSPJmEqUNOoEXvemtCwCJ5250Vo2V+GlAs/6vW+wXNvSxDortniahJvgMAn7MFjoHvht8H+p7ETg+UdPVLJZDqdXVT/A6XmqvsGlq2YT6cyohg0uk7jBJEwnShipUejuJnjl4znWvepwG4HH5Zmj8CKB56ah971IzUzxN30FanZiKd2DwWJP5Gh70dUk7qpB6HWvOsyQ3bQe9JzWb0YznNwEJzTAkeAlamYn8LzjI2kS7EPHC2QHBm+yH3jVkqxVrzrMJXDK8TMEnlY4saqm9KCjR5Svmvf73D0hfpLCReQFkjYUd8oXUugTeNWrDjcSeHSnQjgLGw0+sbFJ6kFHDyltcLK/sTSJNcHDKd26EVYo8JpXHa7PbnKtG20m/O+mDJ4dZWoDHDtmolO/lvvQm5XH6CVJSOCxhG5ssMbthCtedZhJ4LRfTMzBep8MWpPU2KQ2wONbl0vUzkX+Pnu6yAg8ntBtDdYo8IpXHa7PbvrJGhEo9s2YwXOjXNBKjSSlRP1c6G94hRPpQ0+mdOyA0unTKfBi8gic+JPBSjZQ/eL1IaGuLulmxoMvpfCCG+BemkxApQWekfvhQ4pfYRA4jfQedKyS3TtiPxg2eF6E6T3okeCLOLzCX9/g8k3wrJyPdZsOIfAjy/BVNYDV/va2bGfx6uwuqXfOSbz3GI5l+bqjBQ3wrI1T2Ry+J60nH07QU6AJnpfrePGMnuQ8iAgcvpJssYrfyMEAABebSURBVMBm/+9jaUhZBE7+UV/bcX/jBs+uCkt60FMH5nV4VQPspqd8Ezw3obHCmTrLORAR+HbJI/C1bXWd9jyxEd6bwKPxLG2CF/WgJ490FV7r8MoG2E1O4SY4Ibe9splznlcj9HrRLC8Irp7mUYVTTQTX14AqYNknciyrvQnijsU0syYsbIBnHJrL4LU9aC81Rf1Iy6xfOOZM6xf4JVyWh1GaB3vcuuvBQ/iJHAvr3ZJLcb/qJAjsx5ySyjmpWmvf+h60n5ZigqRm1S0de77LNsEbPJFjKa/29q39t2t2hXcj5bkFnB3VorX7SxvguQevNjhPA+wkpdRJWRC017NvS1O9wO0OwLW0O4H9Bl32iRzl6spQZD2D5/0s7SfuwbM76cvLIVMD3KWkkMPLgu26Bd7UQ+7EGYQGsXLcAjsCd8HJbuivT8yqEFJjS998s7gHPTeCWMpSyNcAd0kpovDSMK3C5gP1Ahv11mEactOVrpEXeFUA6dGFAk/WhOUNcOpM1cKiyCvws5jDy8MLU1OyCRbb0J+hE22exXP1utCC98CiPehYhHNHmdzjk2rO7OOX63LP2IO2QZZweE0nI0iMeoHNm5HWbuVvZn1fgZkGPfX2er3Aos9BDA2eKXDK8T7zjV8sS/YGuE11bofX9THuXlIKNsGaVmLZ+eRu5OqauJJjvcBrfr8sxjQh1wmcuF5z2Zx4/o5Mk2pX4fXhr/PXPu+rW7K9OkVRVK3EqtvxqsvcelutyErrmq/KrngP+hlqMn0lX9eDXrHnKSGC/MVoE53R4MVhdBNIXVrKNcGaVmKFPfGKxHBXCyzbg37GDJ483P5nSa1J+M0ST+7FBO49mWhdkIuDcCaAvT6BYoFTHx05xtX3N3VweyS70+drE4F9g6f0Su5x90hpKxZU8iI96DCnOQxe1wCHScnUrY+gaCVWF1rLgvWZ4wLP2LWdHON6QoHH9Or5m37BSRU4qUjKNMD9rK4WZl0D3AupnMOKVmLlYELg0fLdpgF+9g2eONT+Z9l9V3ITnFIpCzXA/byu1SWbv11iyjgsNIiVZTNDBqYEHivdzQR2DR63y8vC0oGTlJ8lVslSDfBgw7c0uKU/vg8WeimJpaaRMqzEysFIdqeahs8bC9zNKI4faP+zdOAzSfy0+lhO4H5uV5mS3d9wtUm2MpBZyJFrQ+FqxgSeMHg7f93KOG5XFoHTfphUG4v1oGMFs8aTZb8c89df3pGvFDZ5sPua14uuY1Tg8cq1pcCBwaNHmf8sn3pM+2VCXSzYAMcKZrkmy3447q8p1swGI7BlXOANe9A2erNPfOwg+5/F/qb+dH5dLNgARy87izUp4a+bwowGI7BlvHrV/m4n8NMVeOzhkeY/yxvg5N/OrYtFG+DoZWehJot+NemvX6y5DOa50B2jBm/bAD99g4ePsP9Z4e+iJnhGXZQXeMWe/Plxusw4el3SeiCww8j7PjbuQdskyAmc3WA7iLM4WdPhZzF46iehtXP9DU5KHoMR2GGkhm3dg37aEz5YU7L1oJ/J+s+qi4Ub4IFEL9Bk/AfD+k6XmH9UFoMR2GXY4O0bYM/goa/tf9b5m+z/jLpYugEeSnSyJuPHr/E3vmY7IWkRENhlsJLtoAdtUjFL4JUNcPoFYLouFm+AhxKdqsnY0Uuk7f1+edIilBU486u9MyRuIrtjAm/cgzbJGHqSea8HvSqm5No5VRfvQgKvN3j44IXWhkEsT1oEBPYYaoJ3IvCYwTl70EtCmCFw2R70czDRSZoMH5vB3/zbphDYJ17P9tGDfprzPXirZ/6zup4tCWK0Kko0wMOJTtFk6Mgc+j4ntk0tiIJ7YB8rsHcS99IAdwZHv7D/yVDRFoQxZolIAzyc6PkGDxyYSd/RbVOLbq4ROCBW04ak2YKhJjhzA7y4CR7pfZb3d2KObU7shf0d3jZ17zErOAQOiRg81G3dhPjVpNeDXh/RwiZ4sP+5eJN8CoOJnmlw9KiM+g5vm+oLPCtKBA6xjUV3HnfUAD8HbsizN8CLghmyJFKmhRhO8zyDI8dk1fc5vG3Kfp4kMQL36FW2PfWgnwM1MX8DvCicAUvEGuDJvR5TKegfktvffhLNqMs9PGiOxAjco9dc7KoH/Yw2wW5ys1W3JQHFLRFrgEevOjMM7h2RXd9nL4m2cAauHOMJQOA+tr1oS3RvAkdu1Eo0wHN2yPUZrIoy/o5edaYNDr4voW+QxDaGka4LAjvMFtgp0Z31oCt6Z7ukwOung+V60M/x7E8ZHHxdxl83iV0Mw0lDYId52fU70btrgPtnu0gP+jmnARhKXC8UoR70RP4nDI76mzV1XcBPp3hnJG0IBI5w9zrROxQ4PNtlGuCndx+WmLggELEGeKIARjXxvyulbxv0MyzZZQYjcAzX4B32oJ/PyDC5+SZ3rUt3+HNEBLEGeKoExjSJNMCZ0+YG3SvURQYjcJRA4L01wM/+MHn3Tfa0Jivc1kT3d3L+ThXBiCZ9gTOnzAu7X6BLDEbgKE4TvFOBXYNLNsBOsLMdvttS26HAw5pEOg7Z0+YGHl8Pm1hOCBynKd7dCvzsDZPbzwvetk0p3B0SGDy117BAUke+H9JErgHOs/GxBoHjeE3w/vy1TbAZZes+Fuj3zcAzeOoxUyUSOvZ9XBPBBniYZIPZDzyAa/A+Bb4PCFw41hSDze9EG+AZ8kU1kWyAh0k1GIEHcJqOPQrsGCzSg/binaQ60E2WrL8ziiFiyed9CJxqMAIP0Rm82bkcw+kgCPWg3ZhHxLU4CdtC4FSD+/5udNLTDJa5B35cLp/+rP+qlN7wVaMp2TWncJf+Dgu8aapcupQJ96CfSwzeSwP8TDRYROCfXy/v9j8P4/IWpApsFrwVS9Bi7q7B3me7ITbKJkSkQxAQWrKbBviZZrCIwNfL2+D/ZEnK7q4F9ia6vI/2w+f+TboUyQbvpwF+Jhks9HZCt9f80HEPbC7DO2vWLG2ynFO9v5TaLr60v8kG76gHXTG/0BB4BCtwqeSs4d4Z7HyyZYoibCfw3Nvg6DDb9pfC2aUmIfDv70EX+suP3JHOJV3g7c/lEGHCdpnS7QROMnhnDfBzvsFC98BOE3y7aLkHLrejOwsxgbdKyzCb+ZtkcJDGPRTlzIKTGoU23ebqTyWj0M+CW7pzECZtpyndWOBZBkca4O2Lcp7BMvPAN28dh5J54Io9CxwYu9uUbuVvgsE7bICfMw0W2szw6PTdsP1dkN3davGMCbxdWvbJjLMXEXg353yOwWK7kdpVldsNQNccV+A9J3Q7Egz2f1Q2WXOZYTDbCSfYzcns49XO/dS6XTHb4OA3RRM1n2mDNxBYzzzw3nFqGg1wnDmDGHvtQVdMGiwt8O/vWnYjKSAQeNO07JWZBge/KJqkJKYMlhX4oWg7oQK6urmrVmNfpE4k7K0oJwwWFLhufCu2W8dxMIGfnsAbp2W3LBC4XGIWMG6wmMBmImnbYWgEPiFpBu+vKHcgsG18ZddwxJ4GIpqA0pjKtrdu385IKZ49FuXWAnerOIR3MZxC4B1vWd4LKbfB2oqyuMCm8f3y4/XXdtuQWg4mcFvd9thq7IoEg7UVZWGBH87ySQTOTyfw1inZN7MFVnctlHgqZfs8LATOz92ydUp2ztwyUleUxQXunmaHwAXA35nMKyV9ZSnRArczRwhcAASeybxi0leUhe+BzRDW+xOBi4C/c5lVUPrKsvw0kl0+icAFQODZzCgphWUp9FC7beaB+xxO4H0/M2RfzBNYKDG5EH4ix4ZP06k5qMBbJ0IJk2WlsCzF1kKbZpi10HlB4AQmCktjWUpuJzTNMLuRcqKvzm3HxP2GQn+F9wO3zTD7gWEbRg3W2ADLP1LngcCwHWMGa/R3i2di/f6OwLAVIwYjcBNi7gBzgsCnZ9BglT1oBIazMWSwSn8RGE5H3GCdDTACw/mIGqzTXwSGExIzGIFNiLkDzAkCQ0XfYKU9aASGU9IzWKm/CAznJDQYgW2IuQPMCQJDi2+w1h40AsNZ8QzW6i8Cw2lxDFbbACMwnJfOYLX+IjCcGGswAjsh5g4wJwgMLq3BenvQCAyn5m7ZOiULQWA4NQjcCzF3gDlBYAjQ7S8Cw9lB4CDE3AHmBIGhBwL7IeYOMCcIDH0U+4vAAJpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAilEk8K9vly8/VoaBwHAsdAl8+fTnujAQGI6FMoEvl/dVYSAwHAtdAn/5++Xyxz9WhIHAcCyUCfzj9mqE35aHgcBwLLQJ/Pz5dU0/GoHhWKgT+Pm8Xpa3wggMx0KhwE0jfLl8LAgDgeFYaBT4+XxcGpJnlRAYjoVOgW0rfEkclUZgOBZaBX6298IIDKdGscAvfn9HYDg1ugVOBoHhWCAwgGIQGEAxigTOAQLDsUBgAMUgMIBi9Al8NSs4lqyHRmA4FsoEvl18Uh1GYDgWqgTu1k9aErf3IzAcC00CV+uuXGPrZ+ykzSwhMBwLTQI/erpWSiftKkRgOBaaBL72O8yvRjjpNhiB4VgoEvjV3PYfpXNL60MjMBwLRQK/Wtt+d/nBbiQ4MwgMoBhFAtOFBghRJDCDWAAhmgSOTyMlPSMageFYaBI4upAjbSkWAsOx0CRw+3ozj8QHyyIwHAtVArtbkdjMAKBO4CfbCQEc9Am8CgSGY4HAAIpBYADF6BT4lv5aswYEhmOBwACKQWAAxSAwgGIQGEAxCAygGGUC1/sZHMa3IvVWTl8QGI4FAgMo5tAC90FgOBbKBG7hHhigBoEBFIPAAIpBYADFIDCAYhAYQDE6BV4MAsOxQGAAxSAwgGJ0Clw9IPp1F3xLei9SBQLDsdAocPN890rgS+R9haMgMBwLhQK372d4CVw9IjrNYASGY6FP4Go/w5cfP79WE0lX3o0E50afwI96D1IjcNWJTnw7IcCxyC1Y+VerVENXrcCv5jjxBd8AxyK3YIUFfilbtbmtwK8mOK0P/dykG02UB4rz6FEWjuvXt3rcygj8QOAzR3mSbCKwy9FPwJmiPEk2jyRw0IW+pt0DVxz9BJwpypNk80gCv5St2txW4Fd7nPyW4KOfgDNFeZJsHkrgR/1m70bgak44cS3W8U/AmaI8STYPJXCzeqMW+Ha5pPegD38CzhTlSbJ5LIHbpZQNyUNYxz8BZ4ryJNk8lsDuw6EX+Hv4E3CmKE+SzYMJbBVeou/xT8CZojxJNg8n8CqOfgLOFOVJsonALkc/AWeK8iTZPKTAv74lvxmp4egn4ExRniSbCOxy9BNwpihPkk0Edjn6CThTlCfJ5jEE9uZ/V8wEH/0EnCnKk2QTgV2OfgLOFOVJsnkMgatV0AhMlFvHefQoC8ZVtcF27TP3wER5lmweReB6I4N5rdligQFgmLIXi59fzXMoERigAIVb++ax0E8EBihC8e56tQv4A4EBilD+frvqRr8hMEAJBAbMqm70H/8XgQHyIzLifaungBEYIDcyU1ZVNxqBAbIjNed8RWCA/Ox+Qz8ADIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAitm3wM0rDgWfxVM9QdPwIRDfr2/u295EsutGKZHd+nlo9hU7TQoKZzOMUiCbTZRunoTq7q4FvraF7p79srgvRRUQ+FWzHIFFsutFWT67XQw21tLZ7EdZPJvdFcIGL1V39yzwbflLSZfivhNVQOCrmzWZ7HpRFs+uq04bbelsRqIsnc1ICy9Wd3cscNUrqd6rVBX/m1CcN5mec0N93u35FcmuH2X57Fb1uO5FXk2uimezH2XxbJoouxfqytXdHQt8NXl/lYZUJ/oq19i3t01uz7J4doMoi2e3qtFdk1THVTqbkShLZ/N1VWxz8oq8+Uuu7u5X4FdhmGK/SQ1kvU6FfSV5Yeqe3n/57t6nlc5uGGX57D669qdq+z8EstmPsng2X5KaKNu2XrDu7ldgp1hef8p49Sp4wc765cMZURLIbhhl+ey6tfda1+3i2exHKXlW2xgF6+5+BXbOhD9YW5DX5fujbqfKd9lv1Sl2MiaQ3TBKyexWdbuKRfSsNlEKZtO0vIK53LXAZuShu8koHuenv7SDhyJNvi+wSHbdCiWZ3VfdruKQPKttlHLZvJlRaMFc7lfgqzepJiOwmbyTMtixSSq7rsCS2W0bJcmzenOGo8tn8+rMIgnmcs8CdxkXErga9WgielxExs08gWWy60QpmV1zKyh4Vk2UQtn0BRbLpRaBhRY22jhfZ1/gtntQ4HLZ/e0NfEtl14Yvd1ZtlDLZNIs5IpeponVXi8ByqyltlALXjG1bYJey2X3YyWexs/qIroEqfFarobK3Jy1wzcYCi8w970fgotl1ZJLKZtzf4me1be0R+LnNKLTDQ1jgLUahHUpm9+qMHQll8zowXFX8rDZXCEahn15Zi80Dx6Mvh5MxqeyKC1zdHHbrKESy6UfpUvysNhEI1t39CrzFSiwHkW0NsiuxwihdimW3Wn797v23eDaDKF2Kn9VGXVZiPTdZC+0voBHotf8WXQsdRimR3XAxv0A2wyiLZ7O/epO10BXyu5GcWYaHyBbGYFWFRHb9Rr90dp0pnJbi2exFWTybTgTmT3YjPbfYD1zdOzWn4iazPtgVWCi7wUKOstk1+4EcSmezH2XxbHoRNO0t+4Er5J/I0eyXbZDotHs3pDLZDa8ZRbPrPgrDWSdcMpuRKItn042g1ZUnclTIPxOrOxUiD+bY+plYhbPrPmrGXWdYMJvRKIuf1e4xPra55ZlYFeJPpTRXcKH9o8GQsER2gyiLZtd9PJWjT8lsDkRZ/Kw21wh3vJmnUgLAFAgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpB4BNxu3T88Y+tUwM5QOAT4Qp8uXz6c+v0wHoQ+ET4Al8uH1snCFaDwCfiJfC7+ftKG3wIEPhEuAI/f369XL782DA1kAMEPhGewM8HnegDgMAnwhe46kW/dX/aLvWjO+rXN+8HsD8Q+EQEAj/MZFI3uFX1qV/Wmq71g9vkvYPAJyIQ+GVq7ac7OF19fzXa/v7OXfLeQeATEQj88rO6CX553Hxc/VEJ+/Nre5j9A3YLAp+IuMAPeyv8ErbqU9uG90YPevcg8ImIC9zxaoLrm+JWXHrQCkDgEzEucPXfRuC260wPWgEIfCL6Ardd5Ie/x6Ftem/seNg/CHwiBkahqzVZ/ialevropfFbPBzYDwh8IvrzwO28b+uuuQduFnC8vGah1u5B4BMRX4l1s5uDrcCvr778oAetAQQ+Eb210FUPursT7pZmVX3o/0kPWgMIfCJ6u5EqQzuBq7501xb/V3rQGkDgE+EIXM8ZNeJeL2b219kifOOpOzpA4BMRPJGjN4fkCGzaZ9g5CHwifIFtA3s1n/y1W9nh3BnDnkHgE+EK7C6SbCaC391l0fU49CaJhCQQGGKwjFIJCAwx2IikBASGCK8GmCEsFSAwhDx4aLQeEBhCaoFpgHWAwBBSDUozgqUEBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFIPAAIpBYADFIDCAYhAYQDEIDKAYBAZQDAIDKAaBARSDwACKQWAAxSAwgGIQGEAxCAygGAQGUAwCAygGgQEUg8AAikFgAMUgMIBiEBhAMQgMoBgEBlAMAgMoBoEBFPP/ASp6yCNMQrsRAAAAAElFTkSuQmCC" title alt width="480" /></p>
<p>Performance on validation set:</p>
<pre><code>## RMSPE: 0.056497723500994
## RMSE: 3165083.82980718</code></pre>
</div>
</div>
<div id="final-model" class="section level4">
<h4>3. Final Model</h4>
<p>By far, the <code>ARIMA</code> model is the best performance single model. Ideally, we want to test our model performance based on <strong>cross-validation</strong>. However, due to lack of data, we are only validating our model on a fixed validation set. It is likely we are <strong>overfitting</strong> the validation set. As the solution, an <code>ensemble</code> approach is desired in order to make the forecast more <strong>robust</strong>.</p>
<p>For the choice of ensemble component, I decided to use the three best performence single models:</p>
<ul>
<li>Average of <code>linear model w/ quadratic trend</code> and <code>linear model w/ cubic trend</code>.</li>
<li><code>SVM regression</code> with trend and seasonal dummy variables</li>
<li><code>ARIMA</code> model</li>
</ul>
<pre class="r"><code>ensemble.forecast <- function(train){
# Computes the first ensemble: ensemble of two tslm models
tslm.avg <- (tslm.basic(train,2)+tslm.basic(train,3))/2
# The final ensemble: a unweighted average of the three models
fc <- (tslm.avg + tslm.svm(train) + seasonal.arima(train))/3
return(fc)
}</code></pre>
<p>Forecast:</p>
<p><img src="data:image/png;base64,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" title alt width="480" /></p>
<pre><code>## RMSPE: 0.0564250495664832
## RMSE: 3187449.96744918</code></pre>
<p>As we can see, RMSPE is slightly approved compared to ARIMA model, RMSE is a little big higher.</p>
</div>
</div>
<div id="iv.-final-forecast" class="section level3">
<h3>IV. Final Forecast</h3>
<p>Overall, the ensemble approach’s performance on the validation set is very close to the ARIMA model.</p>
<p>However, if we have more test set, it is likely to see the enemble approach should have a more robust performance.</p>
<p>Therefore, I use the ensemble approach as my final forecast.</p>
<pre><code>## The forecasts are:</code></pre>
<pre><code>## 366 367 368 369 370 371 372 373
## 55585378 51661410 58263838 64447510 61351579 56781846 56768364 54487957
## 374 375 376 377 378 379 380 381
## 50596112 57034034 63106850 60112056 55539223 55614619 53413792 49532107
## 382 383 384 385 386 387 388 389
## 55817687 61787667 58890032 54312554 54472408 52346023 48467793 54613193
## 390 391 392 393 394 395
## 60487872 57683672 53100344 53340275 51283579 47402721</code></pre>
</div>
<div id="v.-potential-improvements" class="section level3">
<h3>V. Potential Improvements</h3>
<p>Here are some potential improvements I can think of:</p>
<ol style="list-style-type: decimal">
<li><p>There is no date information. Therefore, the holidays information cannot be utlized in the time series model.</p></li>
<li><p>There is a big drop in the middle of the year. Also the first day’s ad impression is very low. Date and other information is desired to see if they are outlier.</p></li>
</ol>
</div>
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