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en:learning:schools:s01:code-examples:ba-ce-09-03 [2015/09/22 16:21] (current)
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 +====== ​ C09-3 - Multiple generic plots ======
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 +<meta http-equiv="​Content-Style-Type"​ content="​text/​css"​ />
 +<meta name="​generator"​ content="​pandoc"​ />
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mRqKxaXpygKB5dWVlFrb5mQOydwB7i0J6ubFjh7npdh1XXdKUdEAmoj3W5Db4m4QE1LVCapO1XgH2D%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%2BmdjbrwsGhXOdZYsTb20EsYH1DGow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wjkxjS2YX4WLXFfY%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%2FspZhX4w8AFcXTDcJh1pn7jDRAL3viNq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 +
 +
 +<!---
 +Version: "​2013-10-23"​
 +Copyright (C) 2013 Thomas Nauss, GNU GPL (>=3)
 +-->
 +
 +<​p>​The following plotting examples will revisit R’s generic plotting functions and pimp them up a little bit.</​p>​
 +<​p>​The underlaying example data is taken from our combined natural disaster and Ebola data set which is loaded in the background into the data frame called df. We will generally not interpret the plots but just look at formal aspects.</​p>​
 +<div id="​multiple-plots-in-one"​ class="​section level5">​
 +<​h5>​Multiple plots in one</​h5>​
 +<p>In the following example, we will again visualize the number of totally affected people against the time line. The aggregation looks like this:</​p>​
 +<pre class="​r"><​code>​dfa &lt;- aggregate(df$total_affected,​ by = list(df$disaster.group,​ df$year), FUN = sum)
 +colnames(dfa) &lt;- c(&​quot;​disaster.group&​quot;,​ &​quot;​year&​quot;,​ &​quot;​total_affected&​quot;​)</​code></​pre>​
 +<p>In our previous example of this plot it looked like this:</​p>​
 +<pre class="​r"><​code>​plot(dfa$year, ​
 +     ​dfa$total_affected,​
 +     xlab = &​quot;​Year&​quot;,​ ylab = &​quot;​Affected persons&​quot;,​
 +     main = &​quot;​Log of persons affected by natural disasters from 1900 to 2013&​quot;,​
 +     col = &​quot;​red&​quot;,​ bg = &​quot;​blue&​quot;,​ pch=21, log = &​quot;​y&​quot;​)</​code></​pre>​
 +<​pre><​code>##​ Warning: 39 y values &lt;= 0 omitted from logarithmic plot</​code></​pre>​
 +<​p><​img 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seaF8MZT1QACsIVBnJP+nxRKBQE3E7tRCoMjJ8E+mv7wgUaiHyqCMEqgy+ygkgJ/​aoIwSqDAQKICb6qCOGMSkDgeah8uHgVyF+gZGB9LpAoFlgvl4dnFDjJmuoAoHmgGJGJZzRZIk/​NaFMoD+/​zmfU//​U9bExUGQKloSs5J1mJPp+ro0ug9+VcJq0C5bFLy1n1Yu7k1VEl0MGfUyEUgYIHpzWZcCevjiaBNvX3Zjmnx2RQBAr7nNdkQmPM1dEk0Hv3dc9uSn1nUAQK+5yY3nQHXhxFAn3Jcmz7vPcGRaA50dJffGZ6M+ro2igS6K9vxnrMvUERaEbUuOPU9FaSBnAOWgXaGPRNr0BraDnTU3ut5IUFBaJWoE076LtSgSpyjxtFbwEECmehSKBmG2j319uHUoHqqf26UWQlRaGCMhQJtBm+ZH6U7ufX25f/​rVSgXi1nZTtWkZUUFZZBGZoE2owDfTf+/​gz/​PkgxAvWg8FKqIoFW0WQCRaJJoO0IerMa/​6xZoKU/​9JoEWvrLCNSiSqCtQc0yaFMmrVSgxVc7sws0SIn4E05Bl0CbnqP32Q+PegVaeAEvd4AUKqEAlAn0KAg0GpmLyKW3cMA1QKCFUrxAQxUWt7xYfAsHXAN9Ap3WtHvb33gJAo1IUCU6co1bQfLAFVAm0MdtTqhDEWhMwvwZtcatIXngAqgSaPtBjzlBXUgINBfRa9x1JQ+oRZNAm8mbpjF/​fZt/​IMkDTQKtqZEvuu8iHpDOfJCjSaDPlS7b+fAhh9Aj0Lq6mQsWKMOh4ACaBHpfV9hfhdCgZlBFAq3qyS5XoFW9pyA5igS6GkTf8Airw2sSaE11yxMEGqeFo66WEkiOIoHO1wPtedY6E6ku4vf5RCo50hkFh0CgkIATPBWnhQOBwiEUCfRyVfiKOKOmHKWFA4HCIRQJ9GqdSFVRal8NAoVDaBKofRjTulS6AQLNRaFjChAoHEKTQK0D6cOmIiHQbBTpTwbkwzE0CbQz5pwvP4KOgEBhRrzG2UKL2HAuqgRqLsVU+2IikIZYjbOlNvLCuSgT6OdllrODRMQaDsWA/​EuiT6CHQKD5yVvTXZ+d4VAgB4FCWvK2FZ51dgR6URAoJCVvW+FpZ0egF0WnQB+hve8DCDQzedsKzzs7Ar0oCBSsnFTPziua886OQC8KAgUbdbYVhp7dPw0Q6EVBoGCh0rbCwLMHvEUYxnRRECisqbWtMOzsQW8RBtJfEwQKa2ptKww6e+BbhKmcl0SZQNv1RAy2l2JazZy/​IVAvEGjoxp+5JwhAHhAorDlToEaxLrlxggqV9AvBPlULdA0C9eJEd5hthRkN6nFWBAr7KBNoD22g53KmOwxxZuh1CepYR6CwBwKFNae6Y+HPxHZiaCfEBIHCmgR2K19P5UcI+UGgYOH8+nX5emJsPOyDQMHG6T085QuUsfGwDwIFK2f3kCsQKGPjYRedAhWDQEtBg0AZGw97IFDIggqBAuyAQCELdNFADegUaPOB+C8/​Ph+//​xm4IwItBrpooAI0CrTRZyfQ2+0jbFcEWg500YB+FAq082cj0OYT8WEGRaCJ8HEj/​gT16BNos57I73/​+/​NoMZHoZ9Lc/​QnZGoGmgdAnXQJ9An+0aTJ1Am0p80IJMCDQJGto3MTxEQJ9A77em66gX6Ks4GtSRhEBToKGHnTIyxECdQF/​KbMqcvUBfRdCgOjwCTYGCMZ4aysigAHUC/​fWt7TcaBPpEoOVRvkA1lJFBAwhUJWVXPzUItPQIQQfqBLqowt8v2QZaeANe+XoqP0LQgTqBvpTZlDl7gb7Ko28hO9ch0NIb8MrXU/​kRgg70CfR5a5zZCbQZExo0kr4KgRbfgFe+nsqPEHSgT6Dd6PlWoI/​bLawGX4tAC3/​6izd8+UkISlAo0H4qZ0fYRCQEmobS2xgUJCHoQKFAzY/​DB/​rzVIEm69dR8PQX3suloIwMOtAo0FGhofo8VaDpnKFAoIWPs1JQRgYd6BSomPMEmvCJ1CDQ4im9jAw6QKBxSFknRKAxwJ8QAQQah5RSowEPoBAQaBySlgppwAMoAwQah7TV6mIb8AoNC+AkEGgcErdLFiqqYsUOcA4INA507HzStADXQ5FAZzOQhHOREOiJ0LkFlwOBhuGqoiIPXiJwQRQJ9PPn1+wCdTfyUX1FoHA9NAm0LYMGfYRzxcHL3bIkHSgIFC6HKoE2Bu0Wopdy7HK36+lX9ycCheuhS6BNLT5sAdAFRwV61BA+klUrYgQKl0OZQJs1lIOWoF+QWaA+1Xy9TQEIFC6HNoG+KvFHiqB5BerT0VRcZ5S/​zhmJAJdDm0APFkFPEGhcwRQnoZACcXHyBzgZdQI9RnyBBgjGpwBbWjU4zIl6mx8ARCDQACx2CxGMQoGGFojxJ1wLBBrAWidBglEp0KLCASgMBBrCqrwZJBgEun86CrCgCgQaxLKRD4HGPRsGBV0g0DAWTzgCjXoyOvFBGQj0EIECVTeMiU89AWyBQA8RJhh9A+nTCrSowjeABwj0EIEPySRNmAAADzFJREFUvbqpnClLhQgU9IFAD3HGOMmC/​Jm0QIxAQR8I9Bhl1bhPIF2BGIGCPhDoQYqqcZ9BsstDoKAPBHqUyv2ZDgQK+kCgUAgMYwJ9IFAoherbk6E+ECgUQ/​XtyVAdCBTKAX+CMhAoAIAQBAoAIASBAgAIQaAAAEIQKACAEAQKACAEgQIACEGgAABCECgAgBAECgAgBIECAAhBoAAAQhAoAIAQBAoAIASBAgAIQaAAAEIQKACAEAQKACAEgQIACEGgcBy+ZQQXBYHCYfiaJlwVBApH4XvucFkQKBxk9Gdj0NzBACQFgcJBJn9iULgaCBQOgkDhuiBQOEh2gdKDBdlAoHCQ3AJlDADkA4HCQTILlDEAkBF9Ar3fBt7Cd0ag8ckrUMYAQE6UCfRxmxPqUAQan7wKy92AANdGlUB/​fr0t+e2PoCMg0BPIWolGoJATTQL96/​vcmL++vf7++58hh0CgZ5CzGweBQk40CfS50mWj1I+QQyDQU8jYDY5AISeaBHpfV9hfhdCgZlAEWhsIFHKiSKCv4ub76sdHWB0egdYGAoWcKBLoq7S5rq4/​w7qREGhtMIwJcoJAQTcMpIeMKBIoVXiwwVROyIcigdKJBFbwJ2RDk0Dtw5jWpdINECgAxEOTQK0D6cOmIiFQAIiHJoF2xpzz5UfQERAoAMRDlUDNpZhYTAQAcqNMoJ8sZwcAxaBPoIdAoAAQDwQqhLEzZ0Lqgg70CbSMKjyjt8+E1AUlKBNoKSvSM3/​wTEhd0IIqgRazIj0rWJwJqQtq0CTQclakZw21MyF1QQ2aBFrOivQ84mdC6oIaNAm0nMVEeMTPhNQFNSgSaEHL2fGInwmpC2pQJNCCFlTmET8TUhfUgEAl8IifCakLalAk0KKq8Ay0OQ9SF9SgSKAFdSIx1PtUSF3QgiaBlrQiPZMNz4TUBSVoEmhRK9LzhJ8JqQs60CRQVqQHgKJQJVBWpAeAklAm0M9SlrMDAFAo0EMgUACIBwIFABCCQAEAhOgU6CO0930AgQJAPBAoAIAQBAoAIASBAgAIQaAAAEIQKACAEGUCbdcTMdheimk1c/​6GQAEgHggUAEBI1QJdg0ABIB7KBNpzoA0UACAekd2GQAHgOkR2W9kC9UZjXV9hzApD1hizwpBVxhwFBJoLhTErDFljzApDVhlzFBBoLhTGrDBkjTErDFllzFFAoLlQGLPCkDXGrDBklTFHoej1QL3RePsUxqwwZI0xKwxZZcxRQKC5UBizwpA1xqwwZJUxRwGB5kJhzApD1hizwpBVxhyFFAJtPhD/​5cfn4/​c/​zzqDxtunMGaFIWuMWWHIKmOOwvkCbfTZCfR2+zjpHBpvn8KYFYasMWaFIauMOQqnC7TzZyPQ5hPxJxlU4+1TGLPCkDXGrDBklTFH4WyBNuuJ/​P7nz6/​NQKaXQX/​745SzaLx9CmNWGLLGmBWGrDLmKJwt0Ge7BlMn0KYSH7ogkx8ab5/​CmBWGrDFmhSGrjDkKZwv0fmu6jnqBvoqj53Qkabx9CmNWGLLGmBWGrDLmKJws0JcymzJnL9BXEfScOrzG26cwZoUha4xZYcgqY47CyQL99a3tNxoE+kSgIwpjVhiyxpgVhqwy5igg0FwojFlhyBpjVhiyypijkLYKf6cNdERhzApD1hizwpBVxhyF8zuRmjJnL9BXefTtlLNovH0KY1YYssaYFYasMuYoJBjG9DYItBkTes5Ieo23T2HMCkPWGLPCkFXGHIXTZyK1o+dbgT5ut5Nq8AAAOUg1lbPjpIlIAAA5OH8xEePj8PgTAGoixXJ2vULRJwDURR0LKgMAZACBAgAIQaAAAEIQKACAEAQKACAEgQIACEGgAABCThPobAYSc5EAoEIQKACAkPOq8D+/​IlAAqJoT20CbMug5H+EEACiBMzuRXgbtFqIHAKiRU3vhX7V4FgAFgGo5dxjT46wl6AEA8nOuQF+VeIqgAFArJw+kpwgKAPXCTCQAACEIFABACAIFABCCQAEAhCBQAAAhCBQAQAgCBQAQokmgv76Zazl1qz29z/​59/​5fU7MXc/​WIuGZA95r2Qh58/​jD1KT+bPZ7sW2Ie5R+HJ3P3yNtsjZ8g+ObXEJ/​BkFAn0r+/​GYnjTcqPjQ3Hvf5ju8fqX1OzEPP0ybpU95r1kHn/​fSPjU7MU8Lq2oJplf/​7yfvxPilVNLfALPRpFA78bNM5dr7nPY47a8xetfkrMds/​lLv1n+mHeSedxo/​CF/​yHsxG0vT9jOL88e8E/​J99UvWkL1yapFP4NmoEWj7Sp69/​Zpnofm1+7F5SJpfmrpaV+9Z/​1JazE3+eh/​+6a2ImPdC7ngu7FR2MjdPfyvOMb2zx7wX8hBYE7orf6fEJ6eW+ASejxaBdoWIIcs1f+vbVR79vbkbd62rMKx/​ScxezEY9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title="​plot of chunk unnamed-chunk-3"​ alt="​plot of chunk unnamed-chunk-3"​ width="​672"​ /></​p>​
 +<​p>​Let’s plot the same data but this time using different colors for the different desaster groups. To do so, we first define a variable containint the individual disaster group values:</​p>​
 +<pre class="​r"><​code>​groups &lt;- unique(dfa$disaster.group)
 +groups</​code></​pre>​
 +<​pre><​code>##​ [1] Natural ​          ​Technological ​    ​Complex Disasters
 +## Levels: Complex Disasters Natural Technological</​code></​pre>​
 +<p>As one can see, we have three different groups. Hence, we need three different colors which we define now:</​p>​
 +<pre class="​r"><​code>​colors &lt;- c(&​quot;​red&​quot;,​ &​quot;​green&​quot;,​ &​quot;​blue&​quot;​)</​code></​pre>​
 +<p>As mentioned above, we have to produce the plot in one code block because of the R Markdown restrictions. We start with plotting only the values of the first group. This is done by subsetting our data frame to values of the disaster.group variable equal to the first value in the groups variable (i.e. “Natural”). As color for the symbols we use the first color in the colors variable. Hence, so far there is nothing unusal or new in this procedure.</​p>​
 +<​p>​The second and third group is then added to this first plot by using the <​code>​points</​code>​ function instead of the <​code>​plot</​code>​ function. While the latter draws a new plot, the former adds a plot to the last drawn plot. We do that in a for loop to save some typing.</​p>​
 +<pre class="​r"><​code>​plot(dfa$year[dfa$disaster.group == groups[1]], ​
 +     ​dfa$total_affected[dfa$disaster.group == groups[1]],
 +     xlab = &​quot;​Year&​quot;,​ ylab = &​quot;​Affected persons&​quot;,​
 +     main = &​quot;​Log of persons affected by natural disasters from 1900 to 2013&​quot;,​
 +     col = colors[1], bg = colors[1], pch=21, log = &​quot;​y&​quot;​)</​code></​pre>​
 +<​pre><​code>##​ Warning: 12 y values &lt;= 0 omitted from logarithmic plot</​code></​pre>​
 +<pre class="​r"><​code>​for(i in seq(2, length(groups))){
 +  points(dfa$year[dfa$disaster.group == groups[i]], ​
 +       ​dfa$total_affected[dfa$disaster.group == groups[i]],
 +       xlab = &​quot;​Year&​quot;,​ ylab = &​quot;​Affected persons&​quot;, ​
 +       main = &​quot;​Log of persons affected by natural disasters from 1900 to 2013&​quot;,​
 +       col = colors[i], bg = colors[i], pch=21)
 +  }
 +
 +legend(&​quot;​topleft&​quot;,​ pch=16, col=colors, legend=groups,​ bty = &​quot;​n&​quot;​)</​code></​pre>​
 +<​p><​img 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R/​5vf+7xCchCkAEClYeAtz/​z8ASUkUEGCNQb0d5HAQLNfJiAgDIyyACB+iLeCylBoNlDBoIPEKgnIjoNgfqA/​AMPIFA/​xHQaAgXIBATqh5hSw58AmYBA/​RC1VIhAAfJAkEB/​frvp+O1Pi3OUIdB8e0AyDQsgEAjUD5HbJTMVVbZiBwiDIIF+/​PiKQLOGLIDakCTQrgz6dukMCDQgZAFUhyiBtgb99MeVExQxjClX+CMC1SFLoG0t/​vP3C8cXMZA+VxAoVIcwgX48brf3C4dfvtxfA9vfoA4ECtUhTaBNJf5KEfTq5f76dW7QaykIBoFCdUgT6MUi6MXL/​fXryKC1g0ChOsQJ9BrXLvcXAj0CgUJ1IFALfl02qIldxBoaf0J1IFALLgvUxC+Cy7gIFGoDgVpwVaAmgsmulcDGiPgTKkOeQO/​TJM5X+4MDCNTcdiZV3OyaWe2ciD+hLoQJ9LGaCG/​rUP8CtdCdSSfL9WZWv1ArBzhAlEA1q4lYLSUSQKA2uhMoUPqFAI6QJNC/​fl8as1vfzm5Yve9hTFa6ky5QDAqwQpJAnxtdtkq1GlbveyC9le8Q6BnZXDeAGZIEet9W2JtCqFUzqO+pnAjUJxldOIARggTaFDe3i4E+7OrwvhcTQaAeyerKAUwQJNCmtLmtrj/​TrkjvLlCTE/​qN1YWYAs3s0gEMQKCXsCswmsgoL4skE2gG1w5wjiCBZlGFX2H50pu4KCuHpKrBZ3HxAKcIEmgOnUhrbN95ExdlpRAECnCAJIHqhzFZfWXO++UW/​86n6IMvNjOhOCQJVDuQ3m4qkv/​LLf6Vj+VPBAoCkSTQ3phLLD/​SGeCjcrzxnkCgIA9RAlWXYkqxmAiEBH+CPIQJ9CPpcnYQFAQK4pAn0Esg0JzBnyANBAr5gD9BGAgUAMARmQJ92Pa+jyBQAPAHAgUAcASBAgA4gkABABxBoAAAjiBQAABHhAm0W09E4Xgpps3M+RsCBQB/​IFAAAEeKFugWBAoA/​hAm0AHaQAEgAxAoAIAjCBQAwBEECgDgCAIFAHCkOoECAPjDs9tyXw8UAMAfvh2VtUCNkVjXFxizwJAlxiwwZJExewGBpkJgzAJDlhizwJBFxuyFGAJtPxD/​6Y+Px+fvoVKQePsExiwwZIkxCwxZZMxeCC/​QVp+9QG+390BpSLx9AmMWGLLEmAWGLDJmLwQXaO/​PVqDtJ+IDGVTi7RMYs8CQJcYsMGSRMXshtEDb9UQ+f//​xtR3I1Bj0tz+DpCLx9gmMWWDIEmMWGLLImL0QWqDPbg2mXqBtJd52QSYzJN4+gTELDFlizAJDFhmzF0IL9H5ru44GgTbF0TAdSRJvn8CYBYYsMWaBIYuM2QuBBdoosy1zDgJtiqBh6vASb5/​AmAWGLDFmgSGLjNkLgQX681vXbzQK9IlAJwTGLDBkiTELDFlkzF5AoKkQGLPAkCXGLDBkkTF7IW4V/​k4b6ITAmAWGLDFmgSGLjNkL4TuR2jLnINCmPPoaJBWJt09gzAJDlhizwJBFxuyFCMOYXkeBtmNCw4ykl3j7BMYsMGSJMQsMWWTMXgg+E6kbPd8J9HG7BarBi7x9AmMWGLLEmAWGLDJmL8SaytkTaCKSyNsnMGaBIUuMWWDIImP2QvjFRJSPw4fyp8jbJzBmgSFLjFlgyCJj9kKM5ewGhQbTp8zbJzBmgSFLjFlgyCJj9gILKqdCYMwCQ5YYs8CQRcbshTIECgCQAAQKAOAIAgUAcASBAgA4gkABABxBoAAAjgQT6GIGUvi5SAAA0UGgAACOhKvC//​iKQAGgaAK2gbZl0DAf4QQAyIGQnUiNQfuF6AEASiRoL3xTiw+0ACgAQHrCDmN6hFqCHgAgPWEF2lTiKYICQKkEHkhPERQAyoWZSAAAjiBQAABHECgAgCMIFADAEQQKAOAIAgUAcASBAgA4gkABABxBoAAAjiBQAABHECgAgCMIFADAEUkC/​flN/​SBI/​8mQt8Xvz7fE5izmfou67nTymM9CHje/​K0fkns0fz+6DMu/​qEZlnc7/​ldXFEypBNntQc38DACBLoX78rX1Sav1k3vRT3YcN8j7dbYnMS87xl2it5zGfZPG0/​yPjYnMU8fZ9LTDY3vz5/​viNi9KTm+AaGRpBA78rNU7/​5OTxhj9v6Fm+3ROc4ZnXLsFv6mE+yedpp2pA+5LOYle8bDsvTpo/​5JOT7ZkvSkI2e1CzfwNCIEWj3J3nx1699F9qt/​cb2JWm3tHW1vt6z3ZJbzO3z9Tb+6jWLmM9C7nmu7JR3NrdvfyfOKb+Tx3wW8hhYG/​re8x0Tkyc1xzcwPFIE2hcixkeu/​dfQrvIY7s1duWt9hWG7JTJnMSv14MewX+qYT7O5oy+PzGWlvLO5/​f9Q8HwOP6WO2eRp7rdMz0jSkI2e1AzfwAjIEGj3xv7d72rV4HX+Vbt1+N/​wy7cP3Za4nMf8nLe0ZY/​35DGfhzwG+9t/​V5ohMs/​mJtzx7R1+zD+b71PIWTzNJk9qfm9gFGQItK1BvCvN7vdF23r7rDV/​48ZbPHwLdLslLucxq09V/​9vEMZ+HPO72Pn2rJf9sViIcyD+bFwJ9/​0gdssmTmt8bGAUpAn1d9Fsqb/​PwhCm3eNhvuyUu5zGrbJSaImazkJuX4W3+Z/​7Z/​NyUfvLP5inCsficOptn9p7U/​N7AKMgQaMfOI9c3FylKGp657ZYEHMasMHy+NIeYz0Juft+Eqgo0ecgGj0Y/​LGhux0se83E2t7X8V+X/​WYTcsfukZvoGhkamQJd/​29qft9WgnfpnXA5jVhh+mUPMZyHfly9HDiGfPRqf/​hjH0/​R75RDzSTbP44ZehzDTh9yx+6Rm+gaGRqZAlV69R/​+MLf+K97dvvSUBhzHPjE1EOcR8EvJQIVYEmj7k00fjn5bjEXOI+fTJuK/​GhaYPuWX/​Sc30DQyNTIF2FbK38YetQNvHbrslAYcxTzRP5Vg0Sh/​zcchDDW5PoBlmc///​LuhxPGIOMZ88GfNA+nFEUPqQPw6f1EzfwNDIFKgyt+TTv3wd62njjhn9/​TuMeeQ5DQnMIebjkO/​zHIA8S6CbmCc9fUxlvRxiPsvmWamrbvmUpbmjJzXTNzA0QgU6PXOf/​njehAh0E/​PA/​FRmEfNhyNu+oxxCPns05iE0uqJRhtm8rNS30ecQ8vGTmukbGBqpAh3m2U7vdKZ9gIcx96jvdw4xH4U8j+zLthd+iEnJZnXIw3Od/​Vlm86pbKZen+fhJzfQNDI1cgY70f9uei0dumOeTfhTaYczDDkpzaA4xH4U8Lw7R85ZHyMfZ/​NgINIeYD0M+HMyaKOSzJzXTNzA04gU6zBfLdB7EYcwfi2nQwz+Tx3wUskagOYR8nM3KPMSPZzYxH4a8FWjykE+f1EzfwNDIFOiPuRNmXpgjx5m4hzFvF1nIIeajkDUCzSHk42yeeo4/​xjbQHGI+DHk1MjSDkM+f1EzfwNDIFOiyCLezWk0Oa8Ecx9xsWgWWQczHIY/​M7VsZhGz6aEwuzSDmw5Cf8xLEeazTZfKk5vkGhkamQNtb82mYIjzUDfJcjfAw5qFwoZJBzMfZPLKYGp86ZMNHowsxj/​VADZ6MeWRo+pCNntQ838DQCBWoskK2Uks43RKdw5ify/​rwex4xn2TzgNLDmj5k80cjnxXpj0NW1tDPIWSzJzXLNzA0QgWq+crNNHljMf1htSU2RzH/​NX32Rnks08d8ls09q4FYGWdzyyQAdUBo1tk8OzWDkE2f1BzfwNBIFejw123dsH3L7JuARzGr35mZH8vkMZ9m87g5o69ynsd8X/​8VSB3zacjLVetbkoVs/​KRm+AaGRpBAAQDyAoECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgUAMARBAoA4AgCBQBwBIECADiCQAEAHEGgAACOIFAAAEcQKACAIwgU8udxu/​32p/​LvH19vt/​dk0QBMIFDIn5/​fbrfX+Z9//​b74J0AyECgI4HlTi5zrAilAKhAoSOCuOJMKPGQDAgUJKJX4tgL/​ljYagAEECiJoKvGf/​uh+airwn78njgagB4GCDO6DN5uy6GDSlrZxdFGhv3cbxj3uzTFP5d8AfkGgIIO2Et/​W3O9KBb5tDe0Y20cft5G+kNoI9F9vCBSCgUBBCH0l/​qlU4Cd/​jgad/​TlY9n77W7cPg54gDAgUpNCUPV//​+n0uTba9Sd0/​noMix0Jq90On2fuNBlMICQIFKbRa/​PdKBX4ujA7tos+pqNmUTbsy6R1/​QlAQKIjheVsUKO9zYfS5GtnUGHUUKCOeICAIFORwV7uDGkmqraGrqZ6TQBlyDwFBoCCHhSfbGr1CL9PnslvpTv87BAWBghwWAlX64EeBqpsQKEQAgYIc1gJddRCNZdLf/​pzbQBEohASBghzWVfjVmkzzKk0IFOKAQEEOC4G2XUWLHiJljOiTKjxEAYGCHJad7cqyoN0wplmgbV0egUIEECjIYSnQrsmzK4MOw5vGRUMf0/​R3BAphQaAgh6VAlTFL/​Xh59d8IFGKAQEEOK4Eqw5b6+Ub38Z//​OLSPIlAICwIFOawFOq6/​9Krs0Nt0mBaPQCEsCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwBEECgDgCAIFAHAEgQIAOIJAAQAcQaAAAI4gUAAARxAoAIAjCBQAwJH/​DwlwTKXkvFsFAAAAAElFTkSuQmCC"​ title="​plot of chunk unnamed-chunk-6"​ alt="​plot of chunk unnamed-chunk-6"​ width="​672"​ /> After the complete plot has been computed, we add a legend using the <​code>​legend</​code>​ function. The first argument places it in the top left corner, the bty argument surpresses a black box around the legend if it is set to “n”. All other arguments have the same meaning as if they would have been used within the <​code>​plot</​code>​ function.</​p>​
 +</​div>​
 +<div id="​multiple-plots-on-one-page"​ class="​section level5">​
 +<​h5>​Multiple plots on one page</​h5>​
 +<p>So far we had one plot per page. If you want more, just use the mfrow argument of the <​code>​par</​code>​ function which controls a large amount of plotting parameters in the background of each generic plotting function. The first argument of the function specifies the number of rows, the second the number of columns. In the example below we use three rows (i.e. the number of disaster groups) which is equal to the length of our groups vector just created above and 1 columns. A plot will subsequently be drawn within each cell of this geometry.</​p>​
 +<p>In the following example we will plot three box whisker plots below each other using a simple for loop. Please note that the plotting function in this example always stays the same since we are always creating a new plot (and do not add something to a previous one). The only difference is that this time we have divided our plot page into three subsets. S</p>
 +<​p>​ince we want to plot square root transformed values for a better distribution along the y axis, we store the transformed values in our data frame, first:</​p>​
 +<pre class="​r"><​code>​df$total_affected_sqrt3 &lt;- df$total_affected^0.5^3
 +par(mfrow=c(length(groups),​1))
 +for(i in seq(length(groups))){
 +  boxplot(total_affected_sqrt3 ~ region, ​
 +          data = df[df$disaster.group == groups [i],],
 +          ylim = c(0, max(df$total_affected_sqrt3)),​ yaxt=&​quot;​n&​quot;, ​
 +          main = paste0(&​quot;​People affected by disasters of type &quot;, groups[i]),
 +          las=2, cex.axis=0.6)
 +
 +  ylabls &lt;- c(0, 1000, 10000, 100000, 1000000, 10000000, 100000000)
 +  ytics &lt;- ylabls^(0.5)^3
 +  axis(2, at=ytics,​labels=ylabls,​ las=2, tck=-.01)
 +}</​code></​pre>​
 +<​p><​img 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title="​plot of chunk unnamed-chunk-7"​ alt="​plot of chunk unnamed-chunk-7"​ width="​672"​ /></​p>​
 +<​p>​Since the resulting page might look a little overloaded, we could try to lable only one of the three plots’ x axis and use colors to identify the respective boxes.</​p>​
 +<pre class="​r"><​code>​clrs &lt;- colors(1)[1:​length(unique(df$region))]
 +
 +par(mfrow=c(length(groups),​1))
 +
 +boxplot(total_affected_sqrt3 ~ region, ​
 +        data = df[df$disaster.group == groups [1],],
 +        ylim = c(0, max(df$total_affected_sqrt3)),​ yaxt=&​quot;​n&​quot;, ​
 +        main = paste0(&​quot;​People affected by disasters of type &quot;, groups[1]),
 +        las=2, cex.axis=0.8,​ col = clrs)
 +
 +ylabls &lt;- c(0, 1000, 10000, 100000, 1000000, 10000000, 100000000)
 +ytics &lt;- ylabls^(0.5)^3
 +axis(2, at=ytics,​labels=ylabls,​ las=1, tck=-.01)
 +
 +for(i in seq(2, length(groups))){
 +  boxplot(total_affected_sqrt3 ~ region, ​
 +          data = df[df$disaster.group == groups [i],],
 +          ylim = c(0, max(df$total_affected_sqrt3)),​ yaxt=&​quot;​n&​quot;, ​
 +          main = paste0(&​quot;​People affected by disasters of type &quot;, groups[i]),
 +          xaxt=&​quot;​n&​quot;,​ col = clrs)
 +
 +  ylabls &lt;- c(0, 1000, 10000, 100000, 1000000, 10000000, 100000000)
 +  ytics &lt;- ylabls^(0.5)^3
 +  axis(2, at=ytics,​labels=ylabls,​ las=2, tck=-.01)
 +}</​code></​pre>​
 +<​p><​img 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en/learning/schools/s01/code-examples/ba-ce-09-03.txt · Last modified: 2015/09/22 16:21 (external edit)