{"id":238,"date":"2016-12-22T19:42:44","date_gmt":"2016-12-22T19:42:44","guid":{"rendered":"http:\/\/rentabilitet.dk\/opgaver\/?page_id=238"},"modified":"2016-12-22T19:42:53","modified_gmt":"2016-12-22T19:42:53","slug":"statistik","status":"publish","type":"page","link":"https:\/\/rentabilitet.dk\/opgaver\/matematik\/statistik\/","title":{"rendered":"Statistik"},"content":{"rendered":"<html xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:default=\"http:\/\/www.w3.org\/1998\/Math\/MathML\">\n<style>\n.docxpressoPlugin {\n\tfont-size: 83.35%;\n}\n\n.h5p_layout {\n    box-sizing: content-box !important;\n}\n\n.h5p_layout *{\n    float: none;\n    text-align: initial;\n\tbox-sizing: border-box;\n}\n\/*to make sure that floating elements are always inside the document bounds*\/\n.h5p_layout:after {\n    content: \" \";\n    display: block;\n    height: 0;\n    clear: both;\n    visibility: hidden;\n}\n\/* a default layout for documents without maste styles 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div#h5p_6a628b5a5e253 ul.LFO4 li ul li:before {counter-increment: ulLFO4_2;content: counter(ulLFO4_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul {counter-reset: ulLFO4_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li:before {counter-increment: ulLFO4_3;content: counter(ulLFO4_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul {counter-reset: ulLFO4_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li:before {counter-increment: ulLFO4_4;content: counter(ulLFO4_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul ul {counter-reset: ulLFO4_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li:before {counter-increment: ulLFO4_5;content: counter(ulLFO4_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul ul ul {counter-reset: ulLFO4_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO4_6;content: counter(ulLFO4_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul ul ul ul {counter-reset: ulLFO4_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO4_7;content: counter(ulLFO4_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul ul ul ul ul {counter-reset: ulLFO4_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO4_8;content: counter(ulLFO4_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO4 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO4_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO4 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO4_9;content: counter(ulLFO4_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 {counter-reset: ulLFO5_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul {counter-reset: ulLFO5_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li:before {counter-increment: ulLFO5_1;content: counter(ulLFO5_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul {counter-reset: ulLFO5_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li:before {counter-increment: ulLFO5_2;content: counter(ulLFO5_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul {counter-reset: ulLFO5_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li:before {counter-increment: ulLFO5_3;content: counter(ulLFO5_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul {counter-reset: ulLFO5_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li:before {counter-increment: ulLFO5_4;content: counter(ulLFO5_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul ul {counter-reset: ulLFO5_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li:before {counter-increment: ulLFO5_5;content: counter(ulLFO5_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul ul ul {counter-reset: ulLFO5_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO5_6;content: counter(ulLFO5_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul ul ul ul {counter-reset: ulLFO5_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO5_7;content: counter(ulLFO5_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul ul ul ul ul {counter-reset: ulLFO5_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO5_8;content: counter(ulLFO5_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO5 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO5_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO5 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO5_9;content: counter(ulLFO5_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 {counter-reset: ulLFO6_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul {counter-reset: ulLFO6_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li:before {font-size: 12pt !important;counter-increment: ulLFO6_1;content: counter(ulLFO6_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul {counter-reset: ulLFO6_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li:before {counter-increment: ulLFO6_2;content: counter(ulLFO6_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul {counter-reset: ulLFO6_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li:before {counter-increment: ulLFO6_3;content: counter(ulLFO6_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul {counter-reset: ulLFO6_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li:before {counter-increment: ulLFO6_4;content: counter(ulLFO6_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul ul {counter-reset: ulLFO6_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li:before {counter-increment: ulLFO6_5;content: counter(ulLFO6_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul ul ul {counter-reset: ulLFO6_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO6_6;content: counter(ulLFO6_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul ul ul ul {counter-reset: ulLFO6_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO6_7;content: counter(ulLFO6_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul ul ul ul ul {counter-reset: ulLFO6_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO6_8;content: counter(ulLFO6_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO6 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO6_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO6 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO6_9;content: counter(ulLFO6_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 {counter-reset: ulLFO7_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul {counter-reset: ulLFO7_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li:before {counter-increment: ulLFO7_1;content: counter(ulLFO7_1, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul {counter-reset: ulLFO7_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li:before {counter-increment: ulLFO7_2;content: counter(ulLFO7_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul {counter-reset: ulLFO7_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li:before {counter-increment: ulLFO7_3;content: counter(ulLFO7_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul {counter-reset: ulLFO7_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li:before {counter-increment: ulLFO7_4;content: counter(ulLFO7_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul ul {counter-reset: ulLFO7_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li:before {counter-increment: ulLFO7_5;content: counter(ulLFO7_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul ul ul {counter-reset: ulLFO7_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_6;content: counter(ulLFO7_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul ul ul ul {counter-reset: ulLFO7_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_7;content: counter(ulLFO7_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul ul ul ul ul {counter-reset: ulLFO7_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_8;content: counter(ulLFO7_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO7 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO7_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO7 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO7_9;content: counter(ulLFO7_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 {counter-reset: ulLFO8_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul {counter-reset: ulLFO8_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li:before {counter-increment: ulLFO8_1;content: counter(ulLFO8_1, decimal)  \") \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul {counter-reset: ulLFO8_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li:before {counter-increment: ulLFO8_2;content: counter(ulLFO8_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul {counter-reset: ulLFO8_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li:before {counter-increment: ulLFO8_3;content: counter(ulLFO8_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul {counter-reset: ulLFO8_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li:before {counter-increment: ulLFO8_4;content: counter(ulLFO8_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul ul {counter-reset: ulLFO8_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li:before {counter-increment: ulLFO8_5;content: counter(ulLFO8_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul ul ul {counter-reset: ulLFO8_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_6;content: counter(ulLFO8_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul ul ul ul {counter-reset: ulLFO8_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_7;content: counter(ulLFO8_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul ul ul ul ul {counter-reset: ulLFO8_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_8;content: counter(ulLFO8_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO8 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO8_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO8 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO8_9;content: counter(ulLFO8_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 {counter-reset: ulLFO9_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul {counter-reset: ulLFO9_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li:before {counter-increment: ulLFO9_1;content: counter(ulLFO9_1, lower-latin)  \") \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul {counter-reset: ulLFO9_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li:before {counter-increment: ulLFO9_2;content: counter(ulLFO9_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul {counter-reset: ulLFO9_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li:before {counter-increment: ulLFO9_3;content: counter(ulLFO9_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul {counter-reset: ulLFO9_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li:before {counter-increment: ulLFO9_4;content: counter(ulLFO9_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul ul {counter-reset: ulLFO9_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li:before {counter-increment: ulLFO9_5;content: counter(ulLFO9_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul ul ul {counter-reset: ulLFO9_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_6;content: counter(ulLFO9_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul ul ul ul {counter-reset: ulLFO9_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_7;content: counter(ulLFO9_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul ul ul ul ul {counter-reset: ulLFO9_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_8;content: counter(ulLFO9_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO9 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO9_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO9 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO9_9;content: counter(ulLFO9_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 {counter-reset: ulLFO10_1;margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul {counter-reset: ulLFO10_2;margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li:before {counter-increment: ulLFO10_1;content: counter(ulLFO10_1, decimal)  \") \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul {counter-reset: ulLFO10_3;margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li:before {counter-increment: ulLFO10_2;content: counter(ulLFO10_2, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul {counter-reset: ulLFO10_4;margin-left: -1.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li {text-indent: -0.125in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li:before {counter-increment: ulLFO10_3;content: counter(ulLFO10_3, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul {counter-reset: ulLFO10_5;margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li:before {counter-increment: ulLFO10_4;content: counter(ulLFO10_4, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul ul {counter-reset: ulLFO10_6;margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li:before {counter-increment: ulLFO10_5;content: counter(ulLFO10_5, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul ul ul {counter-reset: ulLFO10_7;margin-left: -2.875in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 216pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO10_6;content: counter(ulLFO10_6, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul ul ul ul {counter-reset: ulLFO10_8;margin-left: -3.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 252pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO10_7;content: counter(ulLFO10_7, decimal)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul ul ul ul ul {counter-reset: ulLFO10_9;margin-left: -3.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 288pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO10_8;content: counter(ulLFO10_8, lower-latin)  \". \";margin-left: -0.25in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO10 ul ul ul ul ul ul ul ul ul {counter-reset: ulLFO10_10;margin-left: -4.375in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li ul li ul li {text-indent: -0.125in;margin-left: 324pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO10 li ul li ul li ul li ul li ul li ul li ul li ul li:before {counter-increment: ulLFO10_9;content: counter(ulLFO10_9, lower-roman)  \". \";margin-left: -0.125in;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 {margin-left: 0;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul {margin-left: -0.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li {text-indent: -0.25in;margin-left: 36pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li:before {font-family: Calibri !important;content: \"-\";counter-increment: ulLFO11_1;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul ul {margin-left: -0.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li {text-indent: -0.25in;margin-left: 72pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li:before {font-family: Courier New !important;content: \"o\";counter-increment: ulLFO11_2;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul ul ul {margin-left: -1.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li {text-indent: -0.25in;margin-left: 108pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li:before {font-family: Wingdings !important;content: \"\\25aa\";counter-increment: ulLFO11_3;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul ul ul ul {margin-left: -1.75in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li ul li {text-indent: -0.25in;margin-left: 144pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li ul li:before {font-family: Symbol !important;content: \"\\2022\";font-family: Verdana;counter-increment: ulLFO11_4;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul ul ul ul ul {margin-left: -2.25in;padding: 0; list-style-type: none;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li ul li ul li {text-indent: -0.25in;margin-left: 180pt;font-size: 11pt;}\n div#h5p_6a628b5a5e253 ul.LFO11 li ul li ul li ul li ul li:before {font-family: Courier New !important;content: \"o\";counter-increment: ulLFO11_5;margin-left: -0.25in;display: table-cell;display: table-cell;}\n div#h5p_6a628b5a5e253 ul.LFO11 ul ul ul ul ul ul {margin-left: -2.75in;padding: 0; list-style-type: 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MJXc-TeX-main-I,MJXc-TeX-main-Ix,MJXc-TeX-main-Iw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-main-R {font-family: MJXc-TeX-main-R,MJXc-TeX-main-Rw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-math-I {font-family: MJXc-TeX-math-I,MJXc-TeX-math-Ix,MJXc-TeX-math-Iw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-size1-R {font-family: MJXc-TeX-size1-R,MJXc-TeX-size1-Rw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-size2-R {font-family: MJXc-TeX-size2-R,MJXc-TeX-size2-Rw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-size3-R {font-family: MJXc-TeX-size3-R,MJXc-TeX-size3-Rw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .MJXc-TeX-size4-R {font-family: MJXc-TeX-size4-R,MJXc-TeX-size4-Rw}\n div#h5p_6a628b5a5e253  section.h5p_page p span.doxMathFormula .mjx-sub span.mjx-char {font-size: 70.7%}\n div#h5p_6a628b5a5e253  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\" style=\"z-index: 100;width: 7.125in;height: 2.66667in;width: 7.125in;\" title=\"\" alt=\"http:\/\/www.forsikringogpension.dk\/SiteCollectionImages\/Mavebaelte\/grafer.jpg\"\/><\/div><p class=\"P1\"\/><p class=\"P11\">&nbsp;<\/p><p class=\"P12\"><span>Statistik<\/span><\/p><div data-anchor-type=\"paragraph\" class=\"a1\" style=\"z-index: 100;height: 3.52083in;width: 7.10694in;\"><img 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\" style=\"z-index: 100;width: 7.10694in;height: 3.52083in;width: 7.10694in;\" title=\"\" alt=\"http:\/\/www.forskningenshus.dk\/userfiles\/Statistik.jpg\"\/><\/div><p class=\"P13\"\/><p class=\"P15\">&nbsp;<\/p><p class=\"P16\">&nbsp;<\/p><p class=\"P17\">&nbsp;<\/p><p class=\"P18\">&nbsp;<\/p><p class=\"P19\">&nbsp;<\/p><p class=\"P20\">&nbsp;<\/p><p class=\"P21\">&nbsp;<\/p><p class=\"P22\">&nbsp;<\/p><p class=\"P23\">&nbsp;<\/p><p class=\"P24\"><span>Frederik Hovmark Pedersen<\/span><\/p><p class=\"P25\"><span>Indholdsfortegnelse:<\/span><\/p><p class=\"P26\">&nbsp;<\/p><p class=\"P27\"><span>Side 3<\/span>&emsp;<span>-<\/span>&emsp;<span>Indledning<\/span><\/p><p class=\"P28\"><span>Teori for ugrupperede observationer<\/span><\/p><p class=\"P29\"><span>Side 4<\/span>&emsp;<span>-<\/span>&emsp;<span>Teori for ugrupperede<\/span>&#x200b;&#x200b;&nbsp;<span>observationer<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P30\"><span>Teori for<\/span>&#x200b;&#x200b;&nbsp;<span>grupperede<\/span>&#x200b;&#x200b;&nbsp;<span>observationer<\/span><\/p><p class=\"P31\"><span>Side 5<\/span>&emsp;<span>-<\/span>&emsp;<span>Teori for grupperede observationer<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P32\"><span>Side 6<\/span>&emsp;<span>-<\/span>&emsp;<span>Ugrupperet talmateriale<\/span><\/p><ul class=\"LFO17\" style=\"counter-reset: ulLFO17_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P33\"><span>Tabel<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P34\"><span>S\u00f8jlediagram<\/span><\/p><\/li><\/ul><p class=\"P35\"><span>Side 7<\/span>&emsp;<span>-<\/span>&emsp;<span>Ugrupperet talmateriale<\/span>&#x200b;&#x200b;&nbsp;<\/p><ul class=\"LFO16\" style=\"counter-reset: ulLFO16_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P36\"><span>Sumkurve<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P37\"><span>Deskriptorer<\/span><\/p><\/li><\/ul><p class=\"P38\"><span>Side 8<\/span>&emsp;<span>-<\/span>&#x200b;&#x200b;&nbsp;&emsp;<span>Ugrupperet talmateriale<\/span><\/p><ul class=\"LFO21\" style=\"counter-reset: ulLFO21_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P39\"><span>Deskriptorer<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P40\"><span>Afsluttende konklusion\/sammenligning<\/span><\/p><\/li><\/ul><p class=\"P41\"><span>Side 9<\/span>&emsp;<span>-<\/span>&#x200b;&#x200b;&nbsp;&emsp;<span>Grupperet talmateriale<\/span><\/p><ul class=\"LFO17\" style=\"counter-reset: ulLFO17_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P42\"><span>Tabel<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P43\"><span>S\u00f8jlediagram<\/span><\/p><\/li><\/ul><p class=\"P44\"><span>Side 10<\/span>&emsp;<span>-<\/span>&#x200b;&#x200b;&nbsp;&emsp;<span>Grupperet talmateriale<\/span><\/p><ul class=\"LFO16\" style=\"counter-reset: ulLFO16_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P45\"><span>Sumkurve<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P46\"><span>Deskriptorer<\/span><\/p><\/li><\/ul><p class=\"P47\"><span>Side 11<\/span>&emsp;<span>-<\/span>&#x200b;&#x200b;&nbsp;&emsp;<span>Grupperet talmateriale<\/span><\/p><ul class=\"LFO21\" style=\"counter-reset: ulLFO21_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P48\"><span>Fors\u00f8rgerbyrden<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 14pt;mleft: 0.5in !important;text-align: justify !important;margin-bottom: 0.0833in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P49\"><span>Afsluttende konklusion\/sammenligning<\/span><\/p><\/li><\/ul><p class=\"P50\">&nbsp;<\/p><p class=\"P51\"><span>Indledning<\/span><\/p><p class=\"P52\"><span>Jeg vil gennem min emneopgave f\u00f8rst komme ind omkring<\/span>&#x200b;&#x200b;&nbsp;<span>den teori,<\/span>&#x200b;&#x200b;&nbsp;<span>som jeg efterf\u00f8lgende vil benytte<\/span>&#x200b;&#x200b;&nbsp;<span>til<\/span>&#x200b;&#x200b;&nbsp;<span>at<\/span>&#x200b;&#x200b;&nbsp;<span>arbejde med det talmateriale,<\/span>&#x200b;&#x200b;&nbsp;<span>der er udleveret med opgavebeskrivelsen.<\/span>&#x200b;&#x200b;&nbsp;<span>Den f\u00f8rste del af teorien vil omhandle ugrupperede observationer,<\/span>&#x200b;&#x200b;&nbsp;<span>mens den anden del vil omhandle grupperede observationer.<\/span>&#x200b;&#x200b;&nbsp;<span>Ligeledes vil jeg s\u00e5 f\u00f8rst arbejde med talmaterialet<\/span>&#x200b;&#x200b;&nbsp;<span>for ugrupperede observationer. Jeg vil<\/span>&#x200b;&#x200b;&nbsp;<span>her<\/span>&#x200b;&#x200b;&nbsp;<span>arbejde<\/span>&#x200b;&#x200b;&nbsp;<span>med topscorerlisterne for superligas\u00e6sonerne 2010\/2011 og 2011\/2012.<\/span>&#x200b;&#x200b;&nbsp;<span>Og herefter vil jeg s\u00e5 arbejde med talmaterialet for grupperede observationer.<\/span>&#x200b;&#x200b;&nbsp;<span>Hvor jeg<\/span>&#x200b;&#x200b;&nbsp;<span>vil<\/span>&#x200b;&#x200b;&nbsp;<span>benytte<\/span>&#x200b;&#x200b;&nbsp;<span>en statistik for Thisteds<\/span>&#x200b;&#x200b;&nbsp;<span>befolkningsantal inddelt i aldersgrupper i 2012,<\/span>&#x200b;&#x200b;&nbsp;<span>samt<\/span>&#x200b;&#x200b;&nbsp;<span>for<\/span>&#x200b;&#x200b;&nbsp;<span>hvordan det forventes at fordele sig i 2040. <\/span>&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;<\/p><p class=\"P53\">&nbsp;<\/p><p class=\"P54\"><span>Gennemgang<\/span>&#x200b;&#x200b;&nbsp;<span>af den teori der vil blive benyttet i opgaven<\/span>&#x200b;&#x200b;&nbsp;<\/p><ul class=\"LFO8\" style=\"counter-reset: ulLFO8_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-weight: bold;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P55\"><span>Ugrupperede observationer<\/span><\/p><\/li><\/ul><p class=\"P56\"><span>I f\u00f8rste del af opgaven vil jeg arbejde med ugrupperede observationer ogs\u00e5 kaldet diskrete observationer.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P57\"><span>Her vil jeg vil blandt andet benytte en tabel der<\/span>&#x200b;&#x200b;&nbsp;<span>viser observationer, hyppighed og<\/span>&#x200b;&#x200b;&nbsp;<span>frekvens samt summeret frekvens.<\/span><\/p><p class=\"P58\"><span class=\"T59\">Observation<\/span><span class=\"T60\">: det der m\u00e5les<\/span><\/p><p class=\"P61\"><span class=\"T62\">Hyppighed<\/span><span class=\"T63\">: det antal gange en bestemt observation fremkommer<\/span><\/p><p class=\"P64\"><span class=\"T65\">Frekvens<\/span><span class=\"T66\">: hyppighed\/antal observationer i alt<\/span><span class=\"T67\">. Frekvenser kan vises i et&#x200b;&#x200b;&nbsp;<\/span><span class=\"T68\">histogram(<\/span><span class=\"T69\">s\u00f8jlediagram<\/span><span class=\"T70\">)<\/span><span class=\"T71\">.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P72\"><span class=\"T73\">Summeret frekvens\/<\/span><span class=\"T74\">kumuleret frekvens<\/span><span class=\"T75\">: her l\u00e6gger man frekvenserne sammen<\/span><span class=\"T76\">&#x200b;&#x200b;&nbsp;en efter en<\/span><span class=\"T77\">,&#x200b;&#x200b;&nbsp;<\/span><span class=\"T78\">det vil sige&#x200b;&#x200b;&nbsp;<\/span><span class=\"T79\">man opsummerer<\/span><span class=\"T80\">&#x200b;&#x200b;&nbsp;frekvenser<\/span><span class=\"T81\">ne<\/span><span class=\"T82\">. De summerede frekvenser kan vises so<\/span><span class=\"T83\">m en sumkurve.<\/span><\/p><p class=\"P84\"><span class=\"T85\">Middelv\u00e6rdi<\/span><span class=\"T86\">: kaldes ogs\u00e5 xstreg,<\/span><span class=\"T87\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T88\">er&#x200b;&#x200b;&nbsp;<\/span><span class=\"T89\">den gennemsnitlige observation. Middelv\u00e6rdi<\/span><span class=\"T90\">en<\/span><span class=\"T91\">&#x200b;&#x200b;&nbsp;kan beregnes p\u00e5 to m\u00e5der<\/span><span class=\"T92\">:<\/span><\/p><ul xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"LFO6\" style=\"counter-reset: ulLFO6_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;hyphenate: false;hyphenate: false;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P93\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\" display=\"block\" indentalign=\"center\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">O<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">H<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">O<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">H<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mo>.<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;language: en;country: US;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P94\"><span>Obs.1 * Frek.1 + Obs.2 * Frek.2<\/span>&#x200b;&#x200b;&nbsp;<span>+<\/span>&#x200b;&#x200b;&nbsp;<span>osv.<\/span><\/p><\/li><\/ul><p class=\"Normal\"><span class=\"T95\">Varians<\/span><span class=\"T96\">: n\u00e5r man s\u00e5 har fundet middelv\u00e6rdien, kan man finde variansen, dette g\u00f8res ved hj\u00e6lp af formlen<\/span><span class=\"T97\">:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T98\">S<\/span><span class=\"T99\">2<\/span><span class=\"T100\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T101\">=<\/span><span class=\"T102\">&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>-<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mfrac><mml:mrow\/><mml:mrow><mml:mi>X<\/mml:mi><\/mml:mrow><\/mml:mfrac><mml:mo>)<\/mml:mo><mml:mo>^<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">H<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>-<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mfrac><mml:mrow\/><mml:mrow><mml:mi>X<\/mml:mi><\/mml:mrow><\/mml:mfrac><mml:mo>)<\/mml:mo><mml:mo>^<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">H<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mo>.<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">A<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mo>-<\/mml:mo><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow\/><mml:mrow><mml:mi>X<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T103\">&#x200b;&#x200b;&nbsp;= x med streg over(xstreg)<\/span><\/p><p class=\"Normal\"><span class=\"T104\">Standardafvigelse(spredning)<\/span><span class=\"T105\">:&#x200b;&#x200b;&nbsp;<\/span><span class=\"T106\">ogs\u00e5 kaldet spredning, er spredningen af v\u00e6rdierne omkring middelv\u00e6rdien, der er tale om to former for spredning:<\/span><\/p><ul class=\"LFO11\" style=\"counter-reset: ulLFO11_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P107\"><span class=\"T108\">Lille spredning<\/span><span class=\"T109\">, hvis observationerne ligger t\u00e6t omkring middelv\u00e6rdien<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;mleft: 0.5in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P110\"><span class=\"T111\">Stor spredning<\/span><span class=\"T112\">, hvis observationerne ligger spredt langt fra middelv\u00e6rdien&#x200b;&#x200b;&nbsp;<\/span><\/p><\/li><\/ul><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T113\">Formel for afvigelsen til venstre for middelv\u00e6rdien (obs1 -&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow\/><mml:mrow><mml:mi>X<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T114\">)<\/span><span class=\"T115\">2<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T116\">Formel for afvigelsen til h\u00f8jre for middelv\u00e6rdien (obs2 -&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow\/><mml:mrow><mml:mi>X<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T117\">)<\/span><span class=\"T118\">2<\/span><\/p><p class=\"P119\"><span>Standardafvigelsen findes ved<\/span>&#x200b;&#x200b;&nbsp;<span>at tage kvadratroden af variansen:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T120\">S =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:msup><mml:mrow><mml:mi>S<\/mml:mi><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:msup><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T121\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi>v<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>r<\/mml:mi><mml:mi>i<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>n<\/mml:mi><mml:mi>s<\/mml:mi><\/mml:msqrt><\/mml:math><\/span><\/span><\/p><p class=\"P122\"><span class=\"T123\">Kvartils\u00e6ttet<\/span><span class=\"T124\">: best\u00e5r af de observationsv\u00e6rdier der svarer til 25%, 50% og 75%<\/span><span class=\"T125\">&#x200b;&#x200b;&nbsp;af den samlede observation<\/span><span class=\"T126\">. De afl\u00e6ses af de summerede frekvenser.<\/span><span class=\"T127\">&#x200b;&#x200b;&nbsp;<\/span><\/p><ul class=\"LFO9\" style=\"counter-reset: ulLFO9_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P128\"><span>0,25 \u2013 fraktil \u2013 1. kvartil \u2013 nedre kvartil<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P129\"><span>0,50 \u2013 fraktil \u2013 2. kvartil \u2013 medianen<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P130\"><span>0,75 \u2013 fraktil \u2013 3. kvartil \u2013 \u00f8vre kvartil<\/span><\/p><\/li><\/ul><p class=\"P131\"><span>I opgaven vil jeg ogs\u00e5 vise 0,10 fraktil samt 0,90 fraktil, de afl\u00e6ses p\u00e5 samme m\u00e5de som kvartils\u00e6ttet af de summerede frekvenser<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P132\"><span class=\"T133\">0,1<\/span><span class=\"T134\">0<\/span><span class=\"T135\">&#x200b;&#x200b;&nbsp;\u2013 fraktil<\/span><span class=\"T136\">: den observationsv\u00e6rdi der svarer til 10% af observationerne<\/span><\/p><p class=\"P137\"><span class=\"T138\">0,9<\/span><span class=\"T139\">0<\/span><span class=\"T140\">&#x200b;&#x200b;&nbsp;\u2013 fraktil<\/span><span class=\"T141\">: den observationsv\u00e6rdi der svarer til 90% af observationerne<\/span><\/p><p class=\"P142\"><span class=\"T143\">Kvartilafstand<\/span><span class=\"T144\">: findes ved at tage 0,75 fraktilen - 0,25 fraktilen<\/span><\/p><p class=\"P145\">&nbsp;<\/p><ul class=\"LFO8\" style=\"counter-reset: ulLFO8_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-weight: bold;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P146\"><span>Grupperede observationer<\/span><\/p><\/li><\/ul><p class=\"P147\"><span>I anden del af opgaven vil jeg s\u00e5 arbejde med grupperede observationer.<\/span>&#x200b;&#x200b;&nbsp;<span>Ved grupperede observationer arbejder man med mange observationer. Disse inddeles derfor i intervaller.<\/span>&#x200b;&#x200b;&nbsp;<span>Der findes tre former for intervaller:<\/span><\/p><ul class=\"LFO11\" style=\"counter-reset: ulLFO11_1 2;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P148\"><span>Lukket interval, fx [2;5],<\/span>&#x200b;&#x200b;&nbsp;<span>tallene i dette interval g\u00e5r alts\u00e5 fra og med 2 til og med 5.<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P149\"><span>\u00c5bent interval,<\/span>&#x200b;&#x200b;&nbsp;<span>fx<\/span>&#x200b;&#x200b;&nbsp;<span>]2;5[,<\/span>&#x200b;&#x200b;&nbsp;<span>her<\/span>&#x200b;&#x200b;&nbsp;<span>er<\/span>&#x200b;&#x200b;&nbsp;<span>hverken 2 eller<\/span>&#x200b;&#x200b;&nbsp;<span>5<\/span>&#x200b;&#x200b;&nbsp;<span>med, hvilket vil sige at alle tal over 2 til<\/span>&#x200b;&#x200b;&nbsp;<span>og med<\/span>&#x200b;&#x200b;&nbsp;<span>4,999\u2026 er med.<\/span><\/p><\/li><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;text-align: justify !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P150\"><span>Halv\u00e5ben<\/span>&#x200b;&#x200b;&nbsp;<span>interval, [2;5[<\/span>&#x200b;&#x200b;&nbsp;<span>her er<\/span>&#x200b;&#x200b;&nbsp;<span>2<\/span>&#x200b;&#x200b;&nbsp;<span>med, mens<\/span>&#x200b;&#x200b;&nbsp;<span>5 ikke<\/span>&#x200b;&#x200b;&nbsp;<span>er<\/span>&#x200b;&#x200b;&nbsp;<span>med<\/span><\/p><\/li><\/ul><p class=\"P151\"><span>Jeg vil s\u00e5 igen bruge en tabel der viser observationer, hyppighed, frekvens samt summeret frekvens, disse beregnes som ved ugrupperede observationer.<\/span><\/p><p class=\"P152\"><span class=\"T153\">Typeinterval:<\/span><span class=\"T154\">&#x200b;&#x200b;&nbsp;ved typeinterval forst\u00e5s det interval med den st\u00f8rste hyppighed, hvilket vil sige det interval der fremkommer flest gange<\/span><span class=\"T155\">.<\/span><\/p><p class=\"P156\"><span class=\"T157\">Middelv\u00e6rdi:<\/span><span class=\"T158\">&#x200b;&#x200b;&nbsp;h<\/span><span class=\"T159\">er finder man midtpunkterne for samtlige observationer, og s\u00e5 lyder formlen:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\" display=\"block\" indentalign=\"left\"><mml:mfrac><mml:mrow><mml:mi mathvariant=\"normal\">M<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">k<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">m<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">k<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mo>.<\/mml:mo><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><span class=\"T160\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"Normal\"><span class=\"T161\">Varians<\/span><span class=\"T162\">: n\u00e5r man s\u00e5 har fund<\/span><span class=\"T163\">et middelv\u00e6rdien, kan man jo finde&#x200b;&#x200b;&nbsp;<\/span><span class=\"T164\">variansen, dette g\u00f8res ved hj\u00e6lp af formlen<\/span><span class=\"T165\">:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T166\">S<\/span><span class=\"T167\">2<\/span><span class=\"T168\">&#x200b;&#x200b;&nbsp;=<\/span><span class=\"T169\">&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:mfrac><mml:mrow><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">m<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">k<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>\u2013<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">x<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mo>)<\/mml:mo><mml:mo>^<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>1<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>(<\/mml:mo><mml:mi mathvariant=\"normal\">m<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">d<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">u<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">k<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>\u2013<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">x<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">g<\/mml:mi><mml:mo>)<\/mml:mo><mml:mo>^<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">*<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">h<\/mml:mi><mml:mi mathvariant=\"normal\">y<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mi mathvariant=\"normal\">p<\/mml:mi><mml:mo>.<\/mml:mo><mml:mn>2<\/mml:mn><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>+<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mo>.<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><\/mml:mrow><mml:mrow><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">l<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">b<\/mml:mi><mml:mi mathvariant=\"normal\">s<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">v<\/mml:mi><mml:mi mathvariant=\"normal\">a<\/mml:mi><mml:mi mathvariant=\"normal\">t<\/mml:mi><mml:mi mathvariant=\"normal\">i<\/mml:mi><mml:mi mathvariant=\"normal\">o<\/mml:mi><mml:mi mathvariant=\"normal\">n<\/mml:mi><mml:mi mathvariant=\"normal\">e<\/mml:mi><mml:mi mathvariant=\"normal\">r<\/mml:mi><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mo>-<\/mml:mo><mml:mi mathvariant=\"normal\">\u00a0<\/mml:mi><mml:mn>1<\/mml:mn><\/mml:mrow><\/mml:mfrac><\/mml:math><\/span><\/span><\/p><p class=\"Normal\"><span class=\"T170\">Standardafvigelse(spredning)<\/span><span class=\"T171\">:&#x200b;&#x200b;&nbsp;<\/span><span class=\"T172\">n\u00e5r variansen s\u00e5 er fundet, kan man til sidst finde standardafvigelsen, spredningen, dette g\u00f8res ved at tage kvadratroden af variansen<\/span><span class=\"T173\">, som ved ugrupperede observationer:<\/span><\/p><p xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"Normal\"><span class=\"T174\">S =&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:msup><mml:mrow><mml:mi>S<\/mml:mi><\/mml:mrow><mml:mrow><mml:mn>2<\/mml:mn><\/mml:mrow><\/mml:msup><\/mml:msqrt><\/mml:math><\/span><\/span><span class=\"T175\">&#x200b;&#x200b;&nbsp;=&#x200b;&#x200b;&nbsp;<\/span><span><span xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" class=\"doxMathFormula\"><mml:math xmlns:mml=\"http:\/\/www.w3.org\/1998\/Math\/MathML\" xmlns:m=\"http:\/\/schemas.openxmlformats.org\/officeDocument\/2006\/math\"><mml:msqrt><mml:mi>v<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>r<\/mml:mi><mml:mi>i<\/mml:mi><mml:mi>a<\/mml:mi><mml:mi>n<\/mml:mi><mml:mi>s<\/mml:mi><\/mml:msqrt><\/mml:math><\/span><\/span><\/p><p class=\"P176\"><span class=\"T177\">Kvartils\u00e6ttet<\/span><span class=\"T178\">:<\/span><span class=\"T179\">&#x200b;&#x200b;&nbsp;findes ved at afl\u00e6se sumkurven som ved ugrupperede observationer.<\/span><\/p><p class=\"P180\"><span class=\"T181\">Sumkurve<\/span><span class=\"T182\">: her benytter man de kumulerede frekvenser samt de h\u00f8jre intervalvendepunkter, som kurven s\u00e5 laves ud fra.&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P183\"><span class=\"T184\">H\u00f8jre intervalvendepunkter<\/span><span class=\"T185\">, har man et interval der hedder&#x200b;&#x200b;&nbsp;<\/span><span class=\"T186\">]15;20], vil det h\u00f8jre&#x200b;&#x200b;&nbsp;<\/span><span class=\"T187\">intervalvendepunkt v\u00e6re 20.<\/span><\/p><p class=\"P188\"><span>S\u00e5 vil jeg ogs\u00e5 udregne fors\u00f8rgerbyrden, som er st\u00f8rrelsen p\u00e5 den del af befolkningen der er i alderen 0-15 samt 65-95+, og derved skal fors\u00f8rges.<\/span>&#x200b;&#x200b;&nbsp;<span>Det g\u00f8r jeg<\/span>&#x200b;&#x200b;&nbsp;<span>ved, at tage summen af de frekvenserne for de intervalgrupper der skal fors\u00f8rges, s\u00e5 f\u00e5r jeg et decimaltal som blot skal ganges med 100.<\/span><\/p><p class=\"P189\">&nbsp;<\/p><p class=\"P190\">&nbsp;<\/p><p class=\"P191\">&nbsp;<\/p><p class=\"P192\">&nbsp;<\/p><p class=\"P193\">&nbsp;<\/p><p class=\"P194\">&nbsp;<\/p><p class=\"P195\">&nbsp;<\/p><p class=\"P196\">&nbsp;<\/p><p class=\"P197\">&nbsp;<\/p><ul class=\"LFO4\" style=\"counter-reset: ulLFO4_1 0;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;border: 1px solid #000000 !important;padding-top: 0.0138in !important;padding-left: 0.0555in !important;padding-bottom: 0.0138in !important;padding-right: 0.0555in !important;text-align: justify !important;line-height: 1.5 !important;mleft: 0.1972in !important;text-indent: -0.1972in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P198\"><span>Ugrupperet talmateriale<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/li><\/ul><p class=\"P199\"><span>Tabel der<\/span>&#x200b;&#x200b;&nbsp;<span>er udarbejdet efter tal for samtlige af superligaens m\u00e5lscorere i s\u00e6sonener 2010\/2011 og 2011\/2012. Tabellen<\/span>&#x200b;&#x200b;&nbsp;<span>viser<\/span>&#x200b;&#x200b;&nbsp;<span>antal observationer,<\/span>&#x200b;&#x200b;&nbsp;<span>der i dette tilf\u00e6lde er antal m\u00e5l en spiller kan have scoret,<\/span>&#x200b;&#x200b;&nbsp;<span>den viser<\/span>&#x200b;&#x200b;&nbsp;<span>hyppighed,<\/span>&#x200b;&#x200b;&nbsp;<span>der i dette tilf\u00e6lde er antal<\/span>&#x200b;&#x200b;&nbsp;<span>spillere der har scoret det antal m\u00e5l som den<\/span>&#x200b;&#x200b;&nbsp;<span>enkelte observation<\/span>&#x200b;&#x200b;&nbsp;<span>fort\u00e6ller,<\/span>&#x200b;&#x200b;&nbsp;<span>og s\u00e5 viser den ogs\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>frekvens samt summeret frekvens.<\/span><\/p><div class=\"dxoResponsiveTable\"><table class=\"Table200\"><colgroup><col class=\" TableColumn201\" data-colwidth=\"0.8375\" data-colwidthunits=\"in\"\/><col class=\" TableColumn202\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn203\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn204\" data-colwidth=\"0.827\" data-colwidthunits=\"in\"\/><col class=\" TableColumn205\" data-colwidth=\"0.6006\" data-colwidthunits=\"in\"\/><col class=\" TableColumn206\" data-colwidth=\"0.7326\" data-colwidthunits=\"in\"\/><col class=\" TableColumn207\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn208\" data-colwidth=\"0.827\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow209\"><td class=\"TableCell210\"><p class=\"P211\"><span>2010\/2011<\/span><\/p><\/td><td class=\"TableCell212\"><p class=\"P213\">&nbsp;<\/p><\/td><td class=\"TableCell214\"><p class=\"P215\">&nbsp;<\/p><\/td><td class=\"TableCell216\"><p class=\"P217\">&nbsp;<\/p><\/td><td colspan=\"2\" class=\"TableCell218\"><p class=\"P219\"><span>2011\/2012<\/span><\/p><\/td><td class=\"TableCell220\"><p class=\"P221\">&nbsp;<\/p><\/td><td class=\"TableCell222\"><p class=\"P223\">&nbsp;<\/p><\/td><\/tr><tr class=\"TableRow224\"><td class=\"TableCell225\"><p class=\"P226\"><span>Obs.<\/span><\/p><\/td><td class=\"TableCell227\"><p class=\"P228\"><span>Hypp.<\/span><\/p><\/td><td class=\"TableCell229\"><p class=\"P230\"><span>Frek.<\/span><\/p><\/td><td class=\"TableCell231\"><p class=\"P232\"><span>Sum. Frek.<\/span><\/p><\/td><td class=\"TableCell233\"><p class=\"P234\"><span>Obs.<\/span><\/p><\/td><td class=\"TableCell235\"><p class=\"P236\"><span>Hypp.<\/span><\/p><\/td><td class=\"TableCell237\"><p class=\"P238\"><span>Frek.<\/span><\/p><\/td><td class=\"TableCell239\"><p class=\"P240\"><span>Sum. Frek.<\/span><\/p><\/td><\/tr><tr class=\"TableRow241\"><td class=\"TableCell242\"><p class=\"P243\"><span>1<\/span><\/p><\/td><td class=\"TableCell244\"><p class=\"P245\"><span>59<\/span><\/p><\/td><td class=\"TableCell246\"><p class=\"P247\"><span>0,37<\/span><\/p><\/td><td class=\"TableCell248\"><p class=\"P249\"><span>0,37<\/span><\/p><\/td><td class=\"TableCell250\"><p class=\"P251\"><span>1<\/span><\/p><\/td><td class=\"TableCell252\"><p class=\"P253\"><span>54<\/span><\/p><\/td><td class=\"TableCell254\"><p class=\"P255\"><span>0,34<\/span><\/p><\/td><td class=\"TableCell256\"><p class=\"P257\"><span>0,34<\/span><\/p><\/td><\/tr><tr class=\"TableRow258\"><td class=\"TableCell259\"><p class=\"P260\"><span>2<\/span><\/p><\/td><td class=\"TableCell261\"><p class=\"P262\"><span>26<\/span><\/p><\/td><td class=\"TableCell263\"><p class=\"P264\"><span>0,16<\/span><\/p><\/td><td class=\"TableCell265\"><p class=\"P266\"><span>0,54<\/span><\/p><\/td><td class=\"TableCell267\"><p class=\"P268\"><span>2<\/span><\/p><\/td><td class=\"TableCell269\"><p class=\"P270\"><span>36<\/span><\/p><\/td><td class=\"TableCell271\"><p class=\"P272\"><span>0,23<\/span><\/p><\/td><td class=\"TableCell273\"><p class=\"P274\"><span>0,57<\/span><\/p><\/td><\/tr><tr class=\"TableRow275\"><td class=\"TableCell276\"><p class=\"P277\"><span>3<\/span><\/p><\/td><td class=\"TableCell278\"><p class=\"P279\"><span>19<\/span><\/p><\/td><td class=\"TableCell280\"><p class=\"P281\"><span>0,12<\/span><\/p><\/td><td class=\"TableCell282\"><p class=\"P283\"><span>0,66<\/span><\/p><\/td><td class=\"TableCell284\"><p class=\"P285\"><span>3<\/span><\/p><\/td><td class=\"TableCell286\"><p class=\"P287\"><span>16<\/span><\/p><\/td><td class=\"TableCell288\"><p class=\"P289\"><span>0,10<\/span><\/p><\/td><td class=\"TableCell290\"><p class=\"P291\"><span>0,67<\/span><\/p><\/td><\/tr><tr class=\"TableRow292\"><td class=\"TableCell293\"><p class=\"P294\"><span>4<\/span><\/p><\/td><td class=\"TableCell295\"><p class=\"P296\"><span>20<\/span><\/p><\/td><td class=\"TableCell297\"><p class=\"P298\"><span>0,13<\/span><\/p><\/td><td class=\"TableCell299\"><p class=\"P300\"><span>0,78<\/span><\/p><\/td><td class=\"TableCell301\"><p class=\"P302\"><span>4<\/span><\/p><\/td><td class=\"TableCell303\"><p class=\"P304\"><span>11<\/span><\/p><\/td><td class=\"TableCell305\"><p class=\"P306\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell307\"><p class=\"P308\"><span>0,74<\/span><\/p><\/td><\/tr><tr class=\"TableRow309\"><td class=\"TableCell310\"><p class=\"P311\"><span>5<\/span><\/p><\/td><td class=\"TableCell312\"><p class=\"P313\"><span>8<\/span><\/p><\/td><td class=\"TableCell314\"><p class=\"P315\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell316\"><p class=\"P317\"><span>0,84<\/span><\/p><\/td><td class=\"TableCell318\"><p class=\"P319\"><span>5<\/span><\/p><\/td><td class=\"TableCell320\"><p class=\"P321\"><span>12<\/span><\/p><\/td><td class=\"TableCell322\"><p class=\"P323\"><span>0,08<\/span><\/p><\/td><td class=\"TableCell324\"><p class=\"P325\"><span>0,81<\/span><\/p><\/td><\/tr><tr class=\"TableRow326\"><td class=\"TableCell327\"><p class=\"P328\"><span>6<\/span><\/p><\/td><td class=\"TableCell329\"><p class=\"P330\"><span>8<\/span><\/p><\/td><td class=\"TableCell331\"><p class=\"P332\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell333\"><p class=\"P334\"><span>0,89<\/span><\/p><\/td><td class=\"TableCell335\"><p class=\"P336\"><span>6<\/span><\/p><\/td><td class=\"TableCell337\"><p class=\"P338\"><span>4<\/span><\/p><\/td><td class=\"TableCell339\"><p class=\"P340\"><span>0,03<\/span><\/p><\/td><td class=\"TableCell341\"><p class=\"P342\"><span>0,84<\/span><\/p><\/td><\/tr><tr class=\"TableRow343\"><td class=\"TableCell344\"><p class=\"P345\"><span>7<\/span><\/p><\/td><td class=\"TableCell346\"><p class=\"P347\"><span>7<\/span><\/p><\/td><td class=\"TableCell348\"><p class=\"P349\"><span>0,04<\/span><\/p><\/td><td class=\"TableCell350\"><p class=\"P351\"><span>0,93<\/span><\/p><\/td><td class=\"TableCell352\"><p class=\"P353\"><span>7<\/span><\/p><\/td><td class=\"TableCell354\"><p class=\"P355\"><span>8<\/span><\/p><\/td><td class=\"TableCell356\"><p class=\"P357\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell358\"><p class=\"P359\"><span>0,89<\/span><\/p><\/td><\/tr><tr class=\"TableRow360\"><td class=\"TableCell361\"><p class=\"P362\"><span>8<\/span><\/p><\/td><td class=\"TableCell363\"><p class=\"P364\"><span>3<\/span><\/p><\/td><td class=\"TableCell365\"><p class=\"P366\"><span>0,02<\/span><\/p><\/td><td class=\"TableCell367\"><p class=\"P368\"><span>0,95<\/span><\/p><\/td><td class=\"TableCell369\"><p class=\"P370\"><span>8<\/span><\/p><\/td><td class=\"TableCell371\"><p class=\"P372\"><span>8<\/span><\/p><\/td><td class=\"TableCell373\"><p class=\"P374\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell375\"><p class=\"P376\"><span>0,94<\/span><\/p><\/td><\/tr><tr class=\"TableRow377\"><td class=\"TableCell378\"><p class=\"P379\"><span>9<\/span><\/p><\/td><td class=\"TableCell380\"><p class=\"P381\"><span>2<\/span><\/p><\/td><td class=\"TableCell382\"><p class=\"P383\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell384\"><p class=\"P385\"><span>0,96<\/span><\/p><\/td><td class=\"TableCell386\"><p class=\"P387\"><span>9<\/span><\/p><\/td><td class=\"TableCell388\"><p class=\"P389\"><span>4<\/span><\/p><\/td><td class=\"TableCell390\"><p class=\"P391\"><span>0,03<\/span><\/p><\/td><td class=\"TableCell392\"><p class=\"P393\"><span>0,96<\/span><\/p><\/td><\/tr><tr class=\"TableRow394\"><td class=\"TableCell395\"><p class=\"P396\"><span>10<\/span><\/p><\/td><td class=\"TableCell397\"><p class=\"P398\"><span>0<\/span><\/p><\/td><td class=\"TableCell399\"><p class=\"P400\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell401\"><p class=\"P402\"><span>0,96<\/span><\/p><\/td><td class=\"TableCell403\"><p class=\"P404\"><span>10<\/span><\/p><\/td><td class=\"TableCell405\"><p class=\"P406\"><span>2<\/span><\/p><\/td><td class=\"TableCell407\"><p class=\"P408\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell409\"><p class=\"P410\"><span>0,97<\/span><\/p><\/td><\/tr><tr class=\"TableRow411\"><td class=\"TableCell412\"><p class=\"P413\"><span>11<\/span><\/p><\/td><td class=\"TableCell414\"><p class=\"P415\"><span>0<\/span><\/p><\/td><td class=\"TableCell416\"><p class=\"P417\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell418\"><p class=\"P419\"><span>0,96<\/span><\/p><\/td><td class=\"TableCell420\"><p class=\"P421\"><span>11<\/span><\/p><\/td><td class=\"TableCell422\"><p class=\"P423\"><span>1<\/span><\/p><\/td><td class=\"TableCell424\"><p class=\"P425\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell426\"><p class=\"P427\"><span>0,98<\/span><\/p><\/td><\/tr><tr class=\"TableRow428\"><td class=\"TableCell429\"><p class=\"P430\"><span>12<\/span><\/p><\/td><td class=\"TableCell431\"><p class=\"P432\"><span>3<\/span><\/p><\/td><td class=\"TableCell433\"><p class=\"P434\"><span>0,02<\/span><\/p><\/td><td class=\"TableCell435\"><p class=\"P436\"><span>0,98<\/span><\/p><\/td><td class=\"TableCell437\"><p class=\"P438\"><span>12<\/span><\/p><\/td><td class=\"TableCell439\"><p class=\"P440\"><span>0<\/span><\/p><\/td><td class=\"TableCell441\"><p class=\"P442\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell443\"><p class=\"P444\"><span>0,98<\/span><\/p><\/td><\/tr><tr class=\"TableRow445\"><td class=\"TableCell446\"><p class=\"P447\"><span>13<\/span><\/p><\/td><td class=\"TableCell448\"><p class=\"P449\"><span>0<\/span><\/p><\/td><td class=\"TableCell450\"><p class=\"P451\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell452\"><p class=\"P453\"><span>0,98<\/span><\/p><\/td><td class=\"TableCell454\"><p class=\"P455\"><span>13<\/span><\/p><\/td><td class=\"TableCell456\"><p class=\"P457\"><span>1<\/span><\/p><\/td><td class=\"TableCell458\"><p class=\"P459\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell460\"><p class=\"P461\"><span>0,99<\/span><\/p><\/td><\/tr><tr class=\"TableRow462\"><td class=\"TableCell463\"><p class=\"P464\"><span>14<\/span><\/p><\/td><td class=\"TableCell465\"><p class=\"P466\"><span>1<\/span><\/p><\/td><td class=\"TableCell467\"><p class=\"P468\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell469\"><p class=\"P470\"><span>0,99<\/span><\/p><\/td><td class=\"TableCell471\"><p class=\"P472\"><span>14<\/span><\/p><\/td><td class=\"TableCell473\"><p class=\"P474\"><span>1<\/span><\/p><\/td><td class=\"TableCell475\"><p class=\"P476\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell477\"><p class=\"P478\"><span>0,99<\/span><\/p><\/td><\/tr><tr class=\"TableRow479\"><td class=\"TableCell480\"><p class=\"P481\"><span>17<\/span><\/p><\/td><td class=\"TableCell482\"><p class=\"P483\"><span>1<\/span><\/p><\/td><td class=\"TableCell484\"><p class=\"P485\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell486\"><p class=\"P487\"><span>0,99<\/span><\/p><\/td><td class=\"TableCell488\"><p class=\"P489\"><span>17<\/span><\/p><\/td><td class=\"TableCell490\"><p class=\"P491\"><span>0<\/span><\/p><\/td><td class=\"TableCell492\"><p class=\"P493\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell494\"><p class=\"P495\"><span>0,99<\/span><\/p><\/td><\/tr><tr class=\"TableRow496\"><td class=\"TableCell497\"><p class=\"P498\"><span>18<\/span><\/p><\/td><td class=\"TableCell499\"><p class=\"P500\"><span>0<\/span><\/p><\/td><td class=\"TableCell501\"><p class=\"P502\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell503\"><p class=\"P504\"><span>0,99<\/span><\/p><\/td><td class=\"TableCell505\"><p class=\"P506\"><span>18<\/span><\/p><\/td><td class=\"TableCell507\"><p class=\"P508\"><span>1<\/span><\/p><\/td><td class=\"TableCell509\"><p class=\"P510\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell511\"><p class=\"P512\"><span>1,00<\/span><\/p><\/td><\/tr><tr class=\"TableRow513\"><td class=\"TableCell514\"><p class=\"P515\"><span>25<\/span><\/p><\/td><td class=\"TableCell516\"><p class=\"P517\"><span>1<\/span><\/p><\/td><td class=\"TableCell518\"><p class=\"P519\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell520\"><p class=\"P521\"><span>1,00<\/span><\/p><\/td><td class=\"TableCell522\"><p class=\"P523\"><span>25<\/span><\/p><\/td><td class=\"TableCell524\"><p class=\"P525\"><span>0<\/span><\/p><\/td><td class=\"TableCell526\"><p class=\"P527\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell528\"><p class=\"P529\"><span>1,00<\/span><\/p><\/td><\/tr><tr class=\"TableRow530\"><td class=\"TableCell531\"><p class=\"P532\"><span>I alt<\/span><\/p><\/td><td class=\"TableCell533\"><p class=\"P534\"><span>158<\/span><\/p><\/td><td class=\"TableCell535\"><p class=\"P536\">&nbsp;<\/p><\/td><td class=\"TableCell537\"><p class=\"P538\"><span>1,00<\/span><\/p><\/td><td class=\"TableCell539\"><p class=\"P540\">&nbsp;<\/p><\/td><td class=\"TableCell541\"><p class=\"P542\"><span>159<\/span><\/p><\/td><td class=\"TableCell543\"><p class=\"P544\">&nbsp;<\/p><\/td><td class=\"TableCell545\"><p class=\"P546\"><span>1,00<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P547\">&nbsp;<\/p><div data-anchor-type=\"paragraph\" class=\"a13\" style=\"z-index: 100;height: 2.75278in;width: 7.05139in;\"><div id=\"chart-6a628b5a65c41776234533\" style=\"z-index: 100;height: 2.75278in;width: 7.05139in;\"> <\/div><\/div><p class=\"P548\"><span class=\"T550\">Pindediagram der viser frekvenserne&#x200b;&#x200b;&nbsp;<\/span><span class=\"T551\">for&#x200b;&#x200b;&nbsp;<\/span><span class=\"T552\">scorede m\u00e5l i s\u00e6sonerne 2010\/2011 og 2011\/2012<\/span><span class=\"T553\">.<\/span><\/p><p class=\"P554\">&nbsp;<\/p><div data-anchor-type=\"paragraph\" class=\"a14\" style=\"z-index: 100;height: 2.94792in;width: 7.14236in;\"><div id=\"chart-6a628b5a66577287056208\" style=\"z-index: 100;height: 2.94792in;width: 7.14236in;\"> <\/div><\/div><p class=\"P555\"><span class=\"T557\">Sumkurve der viser de summerede frekvenser for scorede m\u00e5l i s\u00e6sonenerne 2010\/2011 og 2011\/2012<\/span><span class=\"T558\">.<\/span><\/p><p class=\"P559\"><span>Deskriptorer for tallene for s\u00e6son 2010\/2011 <\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P560\"><span>Middeltallet = 3,28<\/span>&emsp;<span>Det antal m\u00e5l som spillerne<\/span>&#x200b;&#x200b;&nbsp;<span>p\u00e5<\/span>&#x200b;&#x200b;&nbsp;<span>2010\/2011 listen<\/span>&#x200b;&#x200b;&nbsp;<span>i gennemsnit har scoret.<\/span><\/p><p class=\"P561\"><span>Kvartils\u00e6ttet:<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P562\"><span>0,25 fraktil = 1<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som<\/span>&#x200b;&#x200b;&nbsp;<span>25% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P563\"><span>0,50 fraktil = 2<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som<\/span>&#x200b;&#x200b;&nbsp;<span>50% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P564\"><span>0,75 fraktil = 4<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som 75% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P565\"><span>0,10 og 0,90 fraktil:<\/span><\/p><p class=\"P566\"><span>0,10 fraktil =<\/span>&#x200b;&#x200b;&nbsp;<span>1<\/span>&#x200b;&#x200b;&nbsp;&emsp;<span>Det antal m\u00e5l som 10% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P567\"><span>0,90 fraktil =<\/span>&#x200b;&#x200b;&nbsp;<span>7<\/span>&emsp;<span>Det antal m\u00e5l som 90% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P568\">&nbsp;<\/p><p class=\"P569\"><span>Deskriptorer for tallene for s\u00e6son 2011\/2012 <\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P570\"><span>Middeltallet = 3,36<\/span>&emsp;<span>Det antal m\u00e5l som spillerne p\u00e5 2011\/2012 listen i gennemsnit har scoret.<\/span><\/p><p class=\"P571\"><span>Kvartils\u00e6ttet:<\/span><\/p><p class=\"P572\"><span>0,25 fraktil = 1<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som<\/span>&#x200b;&#x200b;&nbsp;<span>25% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P573\"><span>0,50 fraktil = 2<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som<\/span>&#x200b;&#x200b;&nbsp;<span>50% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P574\"><span>0,75 fraktil = 5<\/span>&emsp;<span>Det<\/span>&#x200b;&#x200b;&nbsp;<span>antal m\u00e5l som<\/span>&#x200b;&#x200b;&nbsp;<span>75% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P575\"><span>0,10 og 0,90 fraktil:<\/span><\/p><p class=\"P576\"><span>0,10 fraktil =<\/span>&#x200b;&#x200b;&nbsp;<span>1<\/span>&emsp;<span>Det antal m\u00e5l som 10% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P577\"><span>0,90 fraktil =<\/span>&#x200b;&#x200b;&nbsp;<span>8<\/span>&emsp;<span>Det antal m\u00e5l som 90% af spillerne eller<\/span>&#x200b;&#x200b;&nbsp;<span>derunder har scoret.<\/span><\/p><p class=\"P578\">&nbsp;<\/p><p class=\"P579\"><span>Sammenligning af de s\u00e6soner<\/span><\/p><p class=\"P580\"><span>Skal man sammenligne de to s\u00e6soner, kan man se at der samlet set blev scoret 1 m\u00e5l mere i s\u00e6sonen 2011\/2012 end der gjorde den forgange s\u00e6son 2010\/2011. Der blev nemlig scoret 159 m\u00e5l i alt i 2011\/2012 s\u00e6sonen, mens der \u201dkun\u201d blev scoret 158 m\u00e5l i 2010\/2011 s\u00e6sonen.<\/span>&#x200b;&#x200b;&nbsp;<span>Det gennemsnitlige antal m\u00e5l pr. scorende spiller er derfor ogs\u00e5 h\u00f8jest i 2011\/2012 s\u00e6sonen, hvor den er p\u00e5 3,36 m\u00e5l pr. spiller i forhold til i 2010\/2011 s\u00e6sonen hvor den er p\u00e5 3,28. Alts\u00e5 0,06 m\u00e5l mindre pr. scorende spiller.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P581\"><span>Dog scorede topscoreren i 2010\/2011 s\u00e6sonen 25 m\u00e5l i alt, hvilket er syv m\u00e5l mere end topscoreren i 2011\/2012 s\u00e6sonen, hvor topscoreren kun form\u00e5ede at score 18 m\u00e5l i alt.<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P582\">&nbsp;<\/p><p class=\"P583\">&nbsp;<\/p><p class=\"P584\">&nbsp;<\/p><p class=\"P585\">&nbsp;<\/p><p class=\"P586\">&nbsp;<\/p><p class=\"P587\">&nbsp;<\/p><p class=\"P588\">&nbsp;<\/p><p class=\"P589\">&nbsp;<\/p><p class=\"P590\">&nbsp;<\/p><p class=\"P591\">&nbsp;<\/p><p class=\"P592\">&nbsp;<\/p><p class=\"P593\">&nbsp;<\/p><p class=\"P594\">&nbsp;<\/p><p class=\"P595\">&nbsp;<\/p><ul class=\"LFO4\" style=\"counter-reset: ulLFO4_1 1;\"><li style=\"color: initial; font-family: initial;hyphenate: false;hyphenate: false;font-size: 12pt;mleft: 0.5in !important;border: 1px solid #000000 !important;padding-top: 0.0138in !important;padding-left: 0in !important;padding-bottom: 0.0138in !important;padding-right: 0.0555in !important;text-align: justify !important;line-height: 1.5 !important;mleft: 0.1972in !important;text-indent: -0.1972in !important;\"><p style=\"display: table-cell;margin-left:0 !important;text-indent: 0 !important;\" class=\"P596\"><span>Grupperet talmateriale<\/span>&#x200b;&#x200b;&nbsp;<\/p><\/li><\/ul><p class=\"P597\"><span>Tabel der viser observationer, hyppigheder, frekvenser og summerede frekvenser for tallene for Thisteds befolkning fordelt p\u00e5 aldersgrupper i 2012 og 2040. Observationerne er her alder i intervaller, mens hyppighed er det antal personer der befinder sig i det enkelte interval.<\/span>&#x200b;&#x200b;&nbsp;&nbsp;&#x200b;&#x200b;&#x200b;&#x200b;&nbsp;&#x200b;&#x200b;&nbsp;<\/p><div class=\"dxoResponsiveTable\"><table class=\"Table598\"><colgroup><col class=\" TableColumn599\" data-colwidth=\"0.7222\" data-colwidthunits=\"in\"\/><col class=\" TableColumn600\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn601\" data-colwidth=\"0.625\" data-colwidthunits=\"in\"\/><col class=\" TableColumn602\" data-colwidth=\"0.827\" data-colwidthunits=\"in\"\/><col class=\" TableColumn603\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn604\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn605\" data-colwidth=\"0.6666\" data-colwidthunits=\"in\"\/><col class=\" TableColumn606\" data-colwidth=\"0.827\" data-colwidthunits=\"in\"\/><\/colgroup><tr class=\"TableRow607\"><td class=\"TableCell608\"><p class=\"P609\"><span>2012<\/span><\/p><\/td><td class=\"TableCell610\"><p class=\"P611\">&nbsp;<\/p><\/td><td class=\"TableCell612\"><p class=\"P613\">&nbsp;<\/p><\/td><td class=\"TableCell614\"><p class=\"P615\">&nbsp;<\/p><\/td><td class=\"TableCell616\"><p class=\"P617\"><span>2040<\/span><\/p><\/td><td class=\"TableCell618\"><p class=\"P619\">&nbsp;<\/p><\/td><td class=\"TableCell620\"><p class=\"P621\">&nbsp;<\/p><\/td><td class=\"TableCell622\"><p class=\"P623\">&nbsp;<\/p><\/td><\/tr><tr class=\"TableRow624\"><td class=\"TableCell625\"><p class=\"P626\"><span>Obs.<\/span><\/p><\/td><td class=\"TableCell627\"><p class=\"P628\"><span>Hypp.<\/span><\/p><\/td><td class=\"TableCell629\"><p class=\"P630\"><span>Frek.<\/span><\/p><\/td><td class=\"TableCell631\"><p class=\"P632\"><span>Sum. Frek.<\/span><\/p><\/td><td class=\"TableCell633\"><p class=\"P634\"><span>Obs.<\/span><\/p><\/td><td class=\"TableCell635\"><p class=\"P636\"><span>Hypp.<\/span><\/p><\/td><td class=\"TableCell637\"><p class=\"P638\"><span>Frek.<\/span><\/p><\/td><td class=\"TableCell639\"><p class=\"P640\"><span>Sum. Frek.<\/span><\/p><\/td><\/tr><tr class=\"TableRow641\"><td class=\"TableCell642\"><p class=\"P643\"><span>[0;5]<\/span><\/p><\/td><td class=\"TableCell644\"><p class=\"P645\"><span>2361<\/span><\/p><\/td><td class=\"TableCell646\"><p class=\"P647\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell648\"><p class=\"P649\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell650\"><p class=\"P651\"><span>[0;5]<\/span><\/p><\/td><td class=\"TableCell652\"><p class=\"P653\"><span>2233<\/span><\/p><\/td><td class=\"TableCell654\"><p class=\"P655\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell656\"><p class=\"P657\"><span>0,05<\/span><\/p><\/td><\/tr><tr class=\"TableRow658\"><td class=\"TableCell659\"><p class=\"P660\"><span>]5;10]<\/span><\/p><\/td><td class=\"TableCell661\"><p class=\"P662\"><span>2652<\/span><\/p><\/td><td class=\"TableCell663\"><p class=\"P664\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell665\"><p class=\"P666\"><span>0,11<\/span><\/p><\/td><td class=\"TableCell667\"><p class=\"P668\"><span>]5;10]<\/span><\/p><\/td><td class=\"TableCell669\"><p class=\"P670\"><span>2431<\/span><\/p><\/td><td class=\"TableCell671\"><p class=\"P672\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell673\"><p class=\"P674\"><span>0,11<\/span><\/p><\/td><\/tr><tr class=\"TableRow675\"><td class=\"TableCell676\"><p class=\"P677\"><span>]10;15]<\/span><\/p><\/td><td class=\"TableCell678\"><p class=\"P679\"><span>2809<\/span><\/p><\/td><td class=\"TableCell680\"><p class=\"P681\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell682\"><p class=\"P683\"><span>0,17<\/span><\/p><\/td><td class=\"TableCell684\"><p class=\"P685\"><span>]10;15]<\/span><\/p><\/td><td class=\"TableCell686\"><p class=\"P687\"><span>2571<\/span><\/p><\/td><td class=\"TableCell688\"><p class=\"P689\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell690\"><p class=\"P691\"><span>0,17<\/span><\/p><\/td><\/tr><tr class=\"TableRow692\"><td class=\"TableCell693\"><p class=\"P694\"><span>]15;20]<\/span><\/p><\/td><td class=\"TableCell695\"><p class=\"P696\"><span>3299<\/span><\/p><\/td><td class=\"TableCell697\"><p class=\"P698\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell699\"><p class=\"P700\"><span>0,25<\/span><\/p><\/td><td class=\"TableCell701\"><p class=\"P702\"><span>]15;20]<\/span><\/p><\/td><td class=\"TableCell703\"><p class=\"P704\"><span>2566<\/span><\/p><\/td><td class=\"TableCell705\"><p class=\"P706\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell707\"><p class=\"P708\"><span>0,23<\/span><\/p><\/td><\/tr><tr class=\"TableRow709\"><td class=\"TableCell710\"><p class=\"P711\"><span>]20;25]<\/span><\/p><\/td><td class=\"TableCell712\"><p class=\"P713\"><span>2141<\/span><\/p><\/td><td class=\"TableCell714\"><p class=\"P715\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell716\"><p class=\"P717\"><span>0,30<\/span><\/p><\/td><td class=\"TableCell718\"><p class=\"P719\"><span>]20;25]<\/span><\/p><\/td><td class=\"TableCell720\"><p class=\"P721\"><span>1570<\/span><\/p><\/td><td class=\"TableCell722\"><p class=\"P723\"><span>0,04<\/span><\/p><\/td><td class=\"TableCell724\"><p class=\"P725\"><span>0,26<\/span><\/p><\/td><\/tr><tr class=\"TableRow726\"><td class=\"TableCell727\"><p class=\"P728\"><span>]25;30]<\/span><\/p><\/td><td class=\"TableCell729\"><p class=\"P730\"><span>1860<\/span><\/p><\/td><td class=\"TableCell731\"><p class=\"P732\"><span>0,04<\/span><\/p><\/td><td class=\"TableCell733\"><p class=\"P734\"><span>0,34<\/span><\/p><\/td><td class=\"TableCell735\"><p class=\"P736\"><span>]25;30]<\/span><\/p><\/td><td class=\"TableCell737\"><p class=\"P738\"><span>1733<\/span><\/p><\/td><td class=\"TableCell739\"><p class=\"P740\"><span>0,04<\/span><\/p><\/td><td class=\"TableCell741\"><p class=\"P742\"><span>0,31<\/span><\/p><\/td><\/tr><tr class=\"TableRow743\"><td class=\"TableCell744\"><p class=\"P745\"><span>]30;35]<\/span><\/p><\/td><td class=\"TableCell746\"><p class=\"P747\"><span>2174<\/span><\/p><\/td><td class=\"TableCell748\"><p class=\"P749\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell750\"><p class=\"P751\"><span>0,39<\/span><\/p><\/td><td class=\"TableCell752\"><p class=\"P753\"><span>]30;35]<\/span><\/p><\/td><td class=\"TableCell754\"><p class=\"P755\"><span>2152<\/span><\/p><\/td><td class=\"TableCell756\"><p class=\"P757\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell758\"><p class=\"P759\"><span>0,36<\/span><\/p><\/td><\/tr><tr class=\"TableRow760\"><td class=\"TableCell761\"><p class=\"P762\"><span>]35;40]<\/span><\/p><\/td><td class=\"TableCell763\"><p class=\"P764\"><span>2577<\/span><\/p><\/td><td class=\"TableCell765\"><p class=\"P766\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell767\"><p class=\"P768\"><span>0,44<\/span><\/p><\/td><td class=\"TableCell769\"><p class=\"P770\"><span>]35;40]<\/span><\/p><\/td><td class=\"TableCell771\"><p class=\"P772\"><span>2303<\/span><\/p><\/td><td class=\"TableCell773\"><p class=\"P774\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell775\"><p class=\"P776\"><span>0,41<\/span><\/p><\/td><\/tr><tr class=\"TableRow777\"><td class=\"TableCell778\"><p class=\"P779\"><span>]40;45]<\/span><\/p><\/td><td class=\"TableCell780\"><p class=\"P781\"><span>2939<\/span><\/p><\/td><td class=\"TableCell782\"><p class=\"P783\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell784\"><p class=\"P785\"><span>0,51<\/span><\/p><\/td><td class=\"TableCell786\"><p class=\"P787\"><span>]40;45]<\/span><\/p><\/td><td class=\"TableCell788\"><p class=\"P789\"><span>2506<\/span><\/p><\/td><td class=\"TableCell790\"><p class=\"P791\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell792\"><p class=\"P793\"><span>0,47<\/span><\/p><\/td><\/tr><tr class=\"TableRow794\"><td class=\"TableCell795\"><p class=\"P796\"><span>]45;50]<\/span><\/p><\/td><td class=\"TableCell797\"><p class=\"P798\"><span>3357<\/span><\/p><\/td><td class=\"TableCell799\"><p class=\"P800\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell801\"><p class=\"P802\"><span>0,58<\/span><\/p><\/td><td class=\"TableCell803\"><p class=\"P804\"><span>]45;50]<\/span><\/p><\/td><td class=\"TableCell805\"><p class=\"P806\"><span>2629<\/span><\/p><\/td><td class=\"TableCell807\"><p class=\"P808\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell809\"><p class=\"P810\"><span>0,53<\/span><\/p><\/td><\/tr><tr class=\"TableRow811\"><td class=\"TableCell812\"><p class=\"P813\"><span>]50;55]<\/span><\/p><\/td><td class=\"TableCell814\"><p class=\"P815\"><span>3381<\/span><\/p><\/td><td class=\"TableCell816\"><p class=\"P817\"><span>0,08<\/span><\/p><\/td><td class=\"TableCell818\"><p class=\"P819\"><span>0,66<\/span><\/p><\/td><td class=\"TableCell820\"><p class=\"P821\"><span>]50;55]<\/span><\/p><\/td><td class=\"TableCell822\"><p class=\"P823\"><span>2413<\/span><\/p><\/td><td class=\"TableCell824\"><p class=\"P825\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell826\"><p class=\"P827\"><span>0,58<\/span><\/p><\/td><\/tr><tr class=\"TableRow828\"><td class=\"TableCell829\"><p class=\"P830\"><span>]55;60]<\/span><\/p><\/td><td class=\"TableCell831\"><p class=\"P832\"><span>3327<\/span><\/p><\/td><td class=\"TableCell833\"><p class=\"P834\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell835\"><p class=\"P836\"><span>0,73<\/span><\/p><\/td><td class=\"TableCell837\"><p class=\"P838\"><span>]55;60]<\/span><\/p><\/td><td class=\"TableCell839\"><p class=\"P840\"><span>2222<\/span><\/p><\/td><td class=\"TableCell841\"><p class=\"P842\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell843\"><p class=\"P844\"><span>0,64<\/span><\/p><\/td><\/tr><tr class=\"TableRow845\"><td class=\"TableCell846\"><p class=\"P847\"><span>]60;65]<\/span><\/p><\/td><td class=\"TableCell848\"><p class=\"P849\"><span>3269<\/span><\/p><\/td><td class=\"TableCell850\"><p class=\"P851\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell852\"><p class=\"P853\"><span>0,80<\/span><\/p><\/td><td class=\"TableCell854\"><p class=\"P855\"><span>]60;65]<\/span><\/p><\/td><td class=\"TableCell856\"><p class=\"P857\"><span>2576<\/span><\/p><\/td><td class=\"TableCell858\"><p class=\"P859\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell860\"><p class=\"P861\"><span>0,70<\/span><\/p><\/td><\/tr><tr class=\"TableRow862\"><td class=\"TableCell863\"><p class=\"P864\"><span>]65;70]<\/span><\/p><\/td><td class=\"TableCell865\"><p class=\"P866\"><span>2981<\/span><\/p><\/td><td class=\"TableCell867\"><p class=\"P868\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell869\"><p class=\"P870\"><span>0,87<\/span><\/p><\/td><td class=\"TableCell871\"><p class=\"P872\"><span>]65;70]<\/span><\/p><\/td><td class=\"TableCell873\"><p class=\"P874\"><span>2686<\/span><\/p><\/td><td class=\"TableCell875\"><p class=\"P876\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell877\"><p class=\"P878\"><span>0,76<\/span><\/p><\/td><\/tr><tr class=\"TableRow879\"><td class=\"TableCell880\"><p class=\"P881\"><span>]70;75]<\/span><\/p><\/td><td class=\"TableCell882\"><p class=\"P883\"><span>2048<\/span><\/p><\/td><td class=\"TableCell884\"><p class=\"P885\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell886\"><p class=\"P887\"><span>0,92<\/span><\/p><\/td><td class=\"TableCell888\"><p class=\"P889\"><span>]70;75]<\/span><\/p><\/td><td class=\"TableCell890\"><p class=\"P891\"><span>2973<\/span><\/p><\/td><td class=\"TableCell892\"><p class=\"P893\"><span>0,07<\/span><\/p><\/td><td class=\"TableCell894\"><p class=\"P895\"><span>0,83<\/span><\/p><\/td><\/tr><tr class=\"TableRow896\"><td class=\"TableCell897\"><p class=\"P898\"><span>]75;80]<\/span><\/p><\/td><td class=\"TableCell899\"><p class=\"P900\"><span>1542<\/span><\/p><\/td><td class=\"TableCell901\"><p class=\"P902\"><span>0,03<\/span><\/p><\/td><td class=\"TableCell903\"><p class=\"P904\"><span>0,95<\/span><\/p><\/td><td class=\"TableCell905\"><p class=\"P906\"><span>]75;80]<\/span><\/p><\/td><td class=\"TableCell907\"><p class=\"P908\"><span>2717<\/span><\/p><\/td><td class=\"TableCell909\"><p class=\"P910\"><span>0,06<\/span><\/p><\/td><td class=\"TableCell911\"><p class=\"P912\"><span>0,89<\/span><\/p><\/td><\/tr><tr class=\"TableRow913\"><td class=\"TableCell914\"><p class=\"P915\"><span>]80;85]<\/span><\/p><\/td><td class=\"TableCell916\"><p class=\"P917\"><span>1118<\/span><\/p><\/td><td class=\"TableCell918\"><p class=\"P919\"><span>0,02<\/span><\/p><\/td><td class=\"TableCell920\"><p class=\"P921\"><span>0,98<\/span><\/p><\/td><td class=\"TableCell922\"><p class=\"P923\"><span>]80;85]<\/span><\/p><\/td><td class=\"TableCell924\"><p class=\"P925\"><span>2190<\/span><\/p><\/td><td class=\"TableCell926\"><p class=\"P927\"><span>0,05<\/span><\/p><\/td><td class=\"TableCell928\"><p class=\"P929\"><span>0,94<\/span><\/p><\/td><\/tr><tr class=\"TableRow930\"><td class=\"TableCell931\"><p class=\"P932\"><span>]85;90]<\/span><\/p><\/td><td class=\"TableCell933\"><p class=\"P934\"><span>694<\/span><\/p><\/td><td class=\"TableCell935\"><p class=\"P936\"><span>0,02<\/span><\/p><\/td><td class=\"TableCell937\"><p class=\"P938\"><span>0,99<\/span><\/p><\/td><td class=\"TableCell939\"><p class=\"P940\"><span>]85;90]<\/span><\/p><\/td><td class=\"TableCell941\"><p class=\"P942\"><span>1491<\/span><\/p><\/td><td class=\"TableCell943\"><p class=\"P944\"><span>0,03<\/span><\/p><\/td><td class=\"TableCell945\"><p class=\"P946\"><span>0,98<\/span><\/p><\/td><\/tr><tr class=\"TableRow947\"><td class=\"TableCell948\"><p class=\"P949\"><span>]90;95]<\/span><\/p><\/td><td class=\"TableCell950\"><p class=\"P951\"><span>309<\/span><\/p><\/td><td class=\"TableCell952\"><p class=\"P953\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell954\"><p class=\"P955\"><span>1,00<\/span><\/p><\/td><td class=\"TableCell956\"><p class=\"P957\"><span>]90;95]<\/span><\/p><\/td><td class=\"TableCell958\"><p class=\"P959\"><span>745<\/span><\/p><\/td><td class=\"TableCell960\"><p class=\"P961\"><span>0,02<\/span><\/p><\/td><td class=\"TableCell962\"><p class=\"P963\"><span>0,99<\/span><\/p><\/td><\/tr><tr class=\"TableRow964\"><td class=\"TableCell965\"><p class=\"P966\"><span>]95;\u221e]<\/span><\/p><\/td><td class=\"TableCell967\"><p class=\"P968\"><span>70<\/span><\/p><\/td><td class=\"TableCell969\"><p class=\"P970\"><span>0,00<\/span><\/p><\/td><td class=\"TableCell971\"><p class=\"P972\"><span>1,00<\/span><\/p><\/td><td class=\"TableCell973\"><p class=\"P974\"><span>]95;\u221e]<\/span><\/p><\/td><td class=\"TableCell975\"><p class=\"P976\"><span>224<\/span><\/p><\/td><td class=\"TableCell977\"><p class=\"P978\"><span>0,01<\/span><\/p><\/td><td class=\"TableCell979\"><p class=\"P980\"><span>1,00<\/span><\/p><\/td><\/tr><tr class=\"TableRow981\"><td class=\"TableCell982\"><p class=\"P983\"><span>I alt<\/span><\/p><\/td><td class=\"TableCell984\"><p class=\"P985\"><span>44908<\/span><\/p><\/td><td class=\"TableCell986\"><p class=\"P987\"><span>\u00a0<\/span><\/p><\/td><td class=\"TableCell988\"><p class=\"P989\"><span>1,00<\/span><\/p><\/td><td class=\"TableCell990\"><p class=\"P991\"><span>I alt<\/span><\/p><\/td><td class=\"TableCell992\"><p class=\"P993\"><span>42938<\/span><\/p><\/td><td class=\"TableCell994\"><p class=\"P995\"><span>\u00a0<\/span><\/p><\/td><td class=\"TableCell996\"><p class=\"P997\"><span>1,00<\/span><\/p><\/td><\/tr><\/table><\/div><p class=\"P998\">&nbsp;<\/p><div data-anchor-type=\"paragraph\" class=\"a15\" style=\"z-index: 100;height: 2.77917in;width: 7.06458in;\"><div id=\"chart-6a628b5a66c78485457904\" style=\"z-index: 100;height: 2.77917in;width: 7.06458in;\"> <\/div><\/div><p class=\"P999\"><span class=\"T1001\">Pindediagram der viser fordel<\/span><span class=\"T1002\">ingen af befolkningstallet i de<\/span><span class=\"T1003\">&#x200b;&#x200b;&nbsp;forskellige aldersgrupper<\/span><span class=\"T1004\">.<\/span><span class=\"T1005\">&#x200b;&#x200b;&nbsp;<\/span><\/p><p class=\"P1006\"><span>Sumkurve<\/span>&#x200b;&#x200b;&nbsp;<span>der viser<\/span>&#x200b;&#x200b;&nbsp;<span>fordelingen af befolkningens alder som summerede frekvenser.<\/span><\/p><p class=\"P1007\"><span class=\"T1008\"><span><div id=\"chart-6a628b5a66ec4925031588\" style=\"z-index: 100;height: 2.98681in;width: 7.09028in;\"> <\/div><\/span><\/span><\/p><p class=\"P1009\"><span>Deskriptorer for tallene fra 2012<\/span><\/p><p class=\"P1010\"><span class=\"T1011\">Middeltal =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1012\">42,32<\/span><span class=\"T1013\">&emsp;Viser den alder som Thisted befol<\/span><span class=\"T1014\">kning i gennemsnit&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1015\">havde i \u00e5r 2012<\/span><span class=\"T1016\">.<\/span><\/p><p class=\"P1017\"><span>Kvartils\u00e6t:<\/span><\/p><p class=\"P1018\"><span class=\"T1019\">0<\/span><span class=\"T1020\">,25 fraktil =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1021\">20<\/span><span class=\"T1022\">&emsp;<\/span><span class=\"T1023\">Det vil sige at<\/span><span class=\"T1024\">&#x200b;&#x200b;&nbsp;2<\/span><span class=\"T1025\">5% af Thisteds befolkning er 20 \u00e5r eller&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1026\">derunder.<\/span><\/p><p class=\"P1027\"><span class=\"T1028\">0,50&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1029\">fraktil =<\/span><span class=\"T1030\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1031\">45<\/span><span class=\"T1032\">&emsp;<\/span><span class=\"T1033\">Det vil sige at 50% af Thisteds befolkning er 45 \u00e5r eller derunder<\/span><span class=\"T1034\">.<\/span><\/p><p class=\"P1035\"><span class=\"T1036\">0,75&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1037\">fraktil =<\/span><span class=\"T1038\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1039\">60<\/span><span class=\"T1040\">&emsp;<\/span><span class=\"T1041\">Det vil sige at 75% af Thisteds befolkning er 60 \u00e5r eller derunder<\/span><span class=\"T1042\">.<\/span><\/p><p class=\"P1043\">&nbsp;<\/p><p class=\"P1044\"><span>Deskriptorer for tallene fra 2040<\/span><\/p><p class=\"P1045\"><span class=\"T1046\">Middeltal =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1047\">46,49<\/span><span class=\"T1048\">&emsp;Viser den alder som This<\/span><span class=\"T1049\">ted befolkning i gennemsnit formodes at&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1050\">have i 2040<\/span><span class=\"T1051\">.<\/span><\/p><p class=\"P1052\"><span>Kvartils\u00e6t:<\/span><\/p><p class=\"P1053\"><span class=\"T1054\">0,25&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1055\">fraktil =&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1056\">&emsp;<\/span><span class=\"T1057\">20<\/span><span class=\"T1058\">&emsp;<\/span><span class=\"T1059\">Det vil sige at 25% af Thisteds befolkning vil v\u00e6re 20 \u00e5r eller derunder<\/span><span class=\"T1060\">.<\/span><\/p><p class=\"P1061\"><span class=\"T1062\">0,50 fraktil =<\/span><span class=\"T1063\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1064\">&emsp;50<\/span><span class=\"T1065\">&emsp;<\/span><span class=\"T1066\">Det vil sige at 50% af Thisteds befolkning vil v\u00e6re 50 \u00e5r eller derunder<\/span><span class=\"T1067\">.<\/span><\/p><p class=\"P1068\"><span class=\"T1069\">0,75 fraktil =<\/span><span class=\"T1070\">&#x200b;&#x200b;&nbsp;<\/span><span class=\"T1071\">&emsp;70<\/span><span class=\"T1072\">&emsp;<\/span><span class=\"T1073\">Det vil sige at 75% af Thisteds befolkning vil v\u00e6re 70 \u00e5r eller derunder<\/span><span class=\"T1074\">.<\/span><\/p><p class=\"P1075\">&nbsp;<\/p><p class=\"P1076\">&nbsp;<\/p><p class=\"P1077\"><span>Fors\u00f8rgerbyrden i \u00e5r 2012 og 2040:<\/span>&#x200b;&#x200b;&nbsp;<\/p><p class=\"P1078\"><span>Fors\u00f8rgerbyrden i<\/span>&#x200b;&#x200b;&nbsp;<span>2012 =<\/span>&#x200b;&#x200b;&nbsp;<span>37%<\/span><\/p><p class=\"P1079\"><span>Fors\u00f8rgerbyrden i<\/span>&#x200b;&#x200b;&nbsp;<span>2040 = 47%<\/span><\/p><p class=\"P1080\">&nbsp;<\/p><p class=\"P1081\"><span>Sammenligning af Thisteds befolkning i \u00e5r 2012 og 2040.<\/span><\/p><p class=\"P1082\"><span>Helt generelt s\u00e5 formodes det,<\/span>&#x200b;&#x200b;&nbsp;<span>at der i \u00e5r 2040 er 1970 personer mindre i Thisted.<\/span>&#x200b;&#x200b;&nbsp;<span>Og sammenligner man hyppighederne, kan man se at der for det f\u00f8rste vil v\u00e6re mindre b\u00f8rn i aldersgruppen 0-15 \u00e5r. Men det helt store spring kommer i aldersgruppen 15-25 \u00e5r, hvor der forventes at v\u00e6re 1304 personer mindre. S\u00e5 det vil alts\u00e5 sige, at is\u00e6r de unge i stor grad flytter v\u00e6k fra byen, hvilket selvf\u00f8lgelig er et stort problem.<\/span>&#x200b;&#x200b;&nbsp;<span>Og desv\u00e6rre er det en tendens der forts\u00e6tter helt indtil vi n\u00e5 aldersgruppen 70 \u00e5r og op. For fra alderen 70 \u00e5r og op,<\/span>&#x200b;&#x200b;&nbsp;<span>forventes det at befolkningen vil stige med<\/span>&#x200b;&#x200b;&nbsp;<span>hele<\/span>&#x200b;&#x200b;&nbsp;<span>4559.<\/span>&#x200b;&#x200b;&nbsp;<span>Det vil sige,<\/span>&#x200b;&#x200b;&nbsp;<span>at den del af befolkningen der skal fors\u00f8rges stiger markant, hvilket er en d\u00e5rlig udvikling, da det jo sker samtidig med,<\/span>&#x200b;&#x200b;&nbsp;<span>at den del af befolkningen der skal fors\u00f8rge dem falder.<\/span>&#x200b;&#x200b;&nbsp;<span>Udviklingen kan forklares ved,<\/span>&#x200b;&#x200b;&nbsp;<span>at<\/span>&#x200b;&#x200b;&nbsp;<span>aldersgrupperne 35-65 v\u00e6lger at blive boende i Thisted resten af deres liv, og derfor vil der om 32 \u00e5r v\u00e6re mange \u00e6ldre.<\/span>&#x200b;&#x200b;&nbsp;<span>Mens deres b\u00f8rn og b\u00f8rneb\u00f8rn i stor grad flytter v\u00e6k fra byen.<\/span>&#x200b;&#x200b;&nbsp;<span>Og der bliver derfor mindre folk i de aldersgrupper der er 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b=[];[H.redrawBar(r,!0),H.redrawLine(s,!0),H.redrawArea(q,!0),H.redrawCircle(F,G,!0),H.redrawText(u,v,a.flow,!0),H.redrawRegion(!0),H.redrawGrid(!0)].forEach(function(a){a.forEach(function(a){b.push(a)})}),z=H.generateWait(),b.forEach(function(a){z.add(a)})}).call(z,function(){A&&A(),K.onrendered&&K.onrendered.call(H)}):(H.redrawBar(r),H.redrawLine(s),H.redrawArea(q),H.redrawCircle(F,G),K.onrendered&&K.onrendered.call(H)),H.mapToIds(H.data.targets).forEach(function(a){H.withoutFadeIn[a]=!0})},f.updateAndRedraw=function(a){var b,c=this,d=c.config;a=a||{},a.withTransition=t(a,\"withTransition\",!0),a.withTransform=t(a,\"withTransform\",!1),a.withLegend=t(a,\"withLegend\",!1),a.withUpdateXDomain=!0,a.withUpdateOrgXDomain=!0,a.withTransitionForExit=!1,a.withTransitionForTransform=t(a,\"withTransitionForTransform\",a.withTransition),c.updateSizes(),a.withLegend&&d.legend_show||(b=c.generateAxisTransitions(a.withTransitionForAxis?d.transition_duration:0),c.updateScales(),c.updateSvgSize(),c.transformAll(a.withTransitionForTransform,b)),c.redraw(a,b)},f.redrawWithoutRescale=function(){this.redraw({withY:!1,withSubchart:!1,withEventRect:!1,withTransitionForAxis:!1})},f.isTimeSeries=function(){return\"timeseries\"===this.config.axis_x_type},f.isCategorized=function(){return this.config.axis_x_type.indexOf(\"categor\")>=0},f.isCustomX=function(){var a=this,b=a.config;return!a.isTimeSeries()&&(b.data_x||s(b.data_xs))},f.isTimeSeriesY=function(){return\"timeseries\"===this.config.axis_y_type},f.getTranslate=function(a){var b,c,d=this,e=d.config;return\"main\"===a?(b=p(d.margin.left),c=p(d.margin.top)):\"context\"===a?(b=p(d.margin2.left),c=p(d.margin2.top)):\"legend\"===a?(b=d.margin3.left,c=d.margin3.top):\"x\"===a?(b=0,c=e.axis_rotated?0:d.height):\"y\"===a?(b=0,c=e.axis_rotated?d.height:0):\"y2\"===a?(b=e.axis_rotated?0:d.width,c=e.axis_rotated?1:0):\"subx\"===a?(b=0,c=e.axis_rotated?0:d.height2):\"arc\"===a&&(b=d.arcWidth\/2,c=d.arcHeight\/2),\"translate(\"+b+\",\"+c+\")\"},f.initialOpacity=function(a){return null!==a.value&&this.withoutFadeIn[a.id]?1:0},f.initialOpacityForCircle=function(a){return null!==a.value&&this.withoutFadeIn[a.id]?this.opacityForCircle(a):0},f.opacityForCircle=function(a){var b=this.config.point_show?1:0;return j(a.value)?this.isScatterType(a)?.5:b:0},f.opacityForText=function(){return this.hasDataLabel()?1:0},f.xx=function(a){return a?this.x(a.x):null},f.xv=function(a){var b=this,c=a.value;return b.isTimeSeries()?c=b.parseDate(a.value):b.isCategorized()&&\"string\"==typeof a.value&&(c=b.config.axis_x_categories.indexOf(a.value)),Math.ceil(b.x(c))},f.yv=function(a){var b=this,c=a.axis&&\"y2\"===a.axis?b.y2:b.y;return Math.ceil(c(a.value))},f.subxx=function(a){return a?this.subX(a.x):null},f.transformMain=function(a,b){var c,d,e,f=this;b&&b.axisX?c=b.axisX:(c=f.main.select(\".\"+i.axisX),a&&(c=c.transition())),b&&b.axisY?d=b.axisY:(d=f.main.select(\".\"+i.axisY),a&&(d=d.transition())),b&&b.axisY2?e=b.axisY2:(e=f.main.select(\".\"+i.axisY2),a&&(e=e.transition())),(a?f.main.transition():f.main).attr(\"transform\",f.getTranslate(\"main\")),c.attr(\"transform\",f.getTranslate(\"x\")),d.attr(\"transform\",f.getTranslate(\"y\")),e.attr(\"transform\",f.getTranslate(\"y2\")),f.main.select(\".\"+i.chartArcs).attr(\"transform\",f.getTranslate(\"arc\"))},f.transformAll=function(a,b){var c=this;c.transformMain(a,b),c.config.subchart_show&&c.transformContext(a,b),c.legend&&c.transformLegend(a)},f.updateSvgSize=function(){var a=this,b=a.svg.select(\".c3-brush 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b=this;a||(b.config.axis_rotated?(b.axes.x.call(b.xAxis),b.axes.subx.call(b.subXAxis)):(b.axes.y.call(b.yAxis),b.axes.y2.call(b.y2Axis))),b.updateSizes(),b.updateScales(),b.updateSvgSize(),b.transformAll(!1)},f.observeInserted=function(b){var c=this,d=new MutationObserver(function(e){e.forEach(function(e){\"childList\"===e.type&&e.previousSibling&&(d.disconnect(),c.intervalForObserveInserted=a.setInterval(function(){b.node().parentNode&&(a.clearInterval(c.intervalForObserveInserted),c.updateDimension(),c.config.oninit.call(c),c.redraw({withTransform:!0,withUpdateXDomain:!0,withUpdateOrgXDomain:!0,withTransition:!1,withTransitionForTransform:!1,withLegend:!0}),b.transition().style(\"opacity\",1))},10))})});d.observe(b.node(),{attributes:!0,childList:!0,characterData:!0})},f.generateResize=function(){function a(){b.forEach(function(a){a()})}var b=[];return a.add=function(a){b.push(a)},a},f.endall=function(a,b){var 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0,data_columns:void 0,data_mimeType:void 0,data_keys:void 0,data_empty_label_text:\"\",subchart_show:!1,subchart_size_height:60,subchart_onbrush:function(){},color_pattern:[],color_threshold:{},legend_show:!0,legend_hide:!1,legend_position:\"bottom\",legend_inset_anchor:\"top-left\",legend_inset_x:10,legend_inset_y:0,legend_inset_step:void 0,legend_item_onclick:void 0,legend_item_onmouseover:void 0,legend_item_onmouseout:void 0,legend_equally:!1,axis_rotated:!1,axis_x_show:!0,axis_x_type:\"indexed\",axis_x_localtime:!0,axis_x_categories:[],axis_x_tick_centered:!1,axis_x_tick_format:void 0,axis_x_tick_culling:{},axis_x_tick_culling_max:10,axis_x_tick_count:void 0,axis_x_tick_fit:!0,axis_x_tick_values:null,axis_x_tick_rotate:0,axis_x_tick_outer:!0,axis_x_tick_multiline:!0,axis_x_tick_width:null,axis_x_max:void 0,axis_x_min:void 0,axis_x_padding:{},axis_x_height:void 0,axis_x_extent:void 0,axis_x_label:{},axis_y_show:!0,axis_y_type:void 0,axis_y_max:void 0,axis_y_min:void 0,axis_y_inverted:!1,axis_y_center:void 0,axis_y_inner:void 0,axis_y_label:{},axis_y_tick_format:void 0,axis_y_tick_outer:!0,axis_y_tick_values:null,axis_y_tick_count:void 0,axis_y_tick_time_value:void 0,axis_y_tick_time_interval:void 0,axis_y_padding:{},axis_y_default:void 0,axis_y2_show:!1,axis_y2_max:void 0,axis_y2_min:void 0,axis_y2_inverted:!1,axis_y2_center:void 0,axis_y2_inner:void 0,axis_y2_label:{},axis_y2_tick_format:void 0,axis_y2_tick_outer:!0,axis_y2_tick_values:null,axis_y2_tick_count:void 0,axis_y2_padding:{},axis_y2_default:void 0,grid_x_show:!1,grid_x_type:\"tick\",grid_x_lines:[],grid_y_show:!1,grid_y_lines:[],grid_y_ticks:10,grid_focus_show:!0,grid_lines_front:!0,point_show:!0,point_r:2.5,point_focus_expand_enabled:!0,point_focus_expand_r:void 0,point_select_r:void 0,line_connectNull:!1,line_step_type:\"step\",bar_width:void 0,bar_width_ratio:.6,bar_width_max:void 0,bar_zerobased:!0,area_zerobased:!0,pie_label_show:!0,pie_label_format:void 0,pie_label_threshold:.05,pie_expand:!0,gauge_label_show:!0,gauge_label_format:void 0,gauge_expand:!0,gauge_min:0,gauge_max:100,gauge_units:void 0,gauge_width:void 0,donut_label_show:!0,donut_label_format:void 0,donut_label_threshold:.05,donut_width:void 0,donut_expand:!0,donut_title:\"\",regions:[],tooltip_show:!0,tooltip_grouped:!0,tooltip_format_title:void 0,tooltip_format_name:void 0,tooltip_format_value:void 0,tooltip_position:void 0,tooltip_contents:function(a,b,c,d){return this.getTooltipContent?this.getTooltipContent(a,b,c,d):\"\"},tooltip_init_show:!1,tooltip_init_x:0,tooltip_init_position:{top:\"0px\",left:\"50px\"}};return Object.keys(this.additionalConfig).forEach(function(b){a[b]=this.additionalConfig[b]},this),a},f.additionalConfig={},f.loadConfig=function(a){function b(){var a=d.shift();return a&&c&&\"object\"==typeof c&&a in c?(c=c[a],b()):a?void 0:c}var c,d,e,f=this.config;Object.keys(f).forEach(function(g){c=a,d=g.split(\"_\"),e=b(),n(e)&&(f[g]=e)})},f.getScale=function(a,b,c){return(c?this.d3.time.scale():this.d3.scale.linear()).range([a,b])},f.getX=function(a,b,c,d){var e,f=this,g=f.getScale(a,b,f.isTimeSeries()),h=c?g.domain(c):g;f.isCategorized()?(d=d||function(){return 0},g=function(a,b){var c=h(a)+d(a);return b?c:Math.ceil(c)}):g=function(a,b){var c=h(a);return b?c:Math.ceil(c)};for(e in h)g[e]=h[e];return g.orgDomain=function(){return h.domain()},f.isCategorized()&&(g.domain=function(a){return arguments.length?(h.domain(a),g):(a=this.orgDomain(),[a[0],a[1]+1])}),g},f.getY=function(a,b,c){var d=this.getScale(a,b,this.isTimeSeriesY());return c&&d.domain(c),d},f.getYScale=function(a){return\"y2\"===this.getAxisId(a)?this.y2:this.y},f.getSubYScale=function(a){return\"y2\"===this.getAxisId(a)?this.subY2:this.subY},f.updateScales=function(){var a=this,b=a.config,c=!a.x;a.xMin=b.axis_rotated?1:0,a.xMax=b.axis_rotated?a.height:a.width,a.yMin=b.axis_rotated?0:a.height,a.yMax=b.axis_rotated?a.width:1,a.subXMin=a.xMin,a.subXMax=a.xMax,a.subYMin=b.axis_rotated?0:a.height2,a.subYMax=b.axis_rotated?a.width2:1,a.x=a.getX(a.xMin,a.xMax,c?void 0:a.x.orgDomain(),function(){return a.xAxis.tickOffset()}),a.y=a.getY(a.yMin,a.yMax,c?b.axis_y_default:a.y.domain()),a.y2=a.getY(a.yMin,a.yMax,c?b.axis_y2_default:a.y2.domain()),a.subX=a.getX(a.xMin,a.xMax,a.orgXDomain,function(b){return 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c=this,d=c.config,e=c.d3.svg.area(),f=c.generateGetAreaPoints(a,b),g=b?c.getSubYScale:c.getYScale,h=function(a){return(b?c.subxx:c.xx).call(c,a)},i=function(a,b){return d.data_groups.length>0?f(a,b)[0][1]:g.call(c,a.id)(c.getAreaBaseValue(a.id))},j=function(a,b){return d.data_groups.length>0?f(a,b)[1][1]:g.call(c,a.id)(a.value)};return e=d.axis_rotated?e.x0(i).x1(j).y(h):e.x(h).y0(i).y1(j),d.line_connectNull||(e=e.defined(function(a){return null!==a.value})),function(a){var b,f=d.line_connectNull?c.filterRemoveNull(a.values):a.values,g=0,h=0;return c.isAreaType(a)?(c.isStepType(a)&&(f=c.convertValuesToStep(f)),b=e.interpolate(c.getInterpolate(a))(f)):(f[0]&&(g=c.x(f[0].x),h=c.getYScale(a.id)(f[0].value)),b=d.axis_rotated?\"M \"+h+\" \"+g:\"M \"+g+\" \"+h),b?b:\"M 0 0\"}},f.getAreaBaseValue=function(){return 0},f.generateGetAreaPoints=function(a,b){var c=this,d=c.config,e=a.__max__+1,f=c.getShapeX(0,e,a,!!b),g=c.getShapeY(!!b),h=c.getShapeOffset(c.isAreaType,a,!!b),i=b?c.getSubYScale:c.getYScale;return function(a,b){var e=i.call(c,a.id)(0),j=h(a,b)||e,k=f(a),l=g(a);return d.axis_rotated&&(0<a.value&&e>l||a.value<0&&l>e)&&(l=e),[[k,j],[k,l-(e-j)],[k,l-(e-j)],[k,j]]}},f.updateCircle=function(){var a=this;a.mainCircle=a.main.selectAll(\".\"+i.circles).selectAll(\".\"+i.circle).data(a.lineOrScatterData.bind(a)),a.mainCircle.enter().append(\"circle\").attr(\"class\",a.classCircle.bind(a)).attr(\"r\",a.pointR.bind(a)).style(\"fill\",a.color),a.mainCircle.style(\"opacity\",a.initialOpacityForCircle.bind(a)),a.mainCircle.exit().remove()},f.redrawCircle=function(a,b,c){var d=this.main.selectAll(\".\"+i.selectedCircle);return[(c?this.mainCircle.transition():this.mainCircle).style(\"opacity\",this.opacityForCircle.bind(this)).style(\"fill\",this.color).attr(\"cx\",a).attr(\"cy\",b),(c?d.transition():d).attr(\"cx\",a).attr(\"cy\",b)]},f.circleX=function(a){return a.x||0===a.x?this.x(a.x):null},f.updateCircleY=function(){var a,b,c=this;c.config.data_groups.length>0?(a=c.getShapeIndices(c.isLineType),b=c.generateGetLinePoints(a),c.circleY=function(a,c){return b(a,c)[0][1]}):c.circleY=function(a){return c.getYScale(a.id)(a.value)}},f.getCircles=function(a,b){var c=this;return(b?c.main.selectAll(\".\"+i.circles+c.getTargetSelectorSuffix(b)):c.main).selectAll(\".\"+i.circle+(j(a)?\"-\"+a:\"\"))},f.expandCircles=function(a,b,c){var d=this,e=d.pointExpandedR.bind(d);c&&d.unexpandCircles(),d.getCircles(a,b).classed(i.EXPANDED,!0).attr(\"r\",e)},f.unexpandCircles=function(a){var b=this,c=b.pointR.bind(b);b.getCircles(a).filter(function(){return b.d3.select(this).classed(i.EXPANDED)}).classed(i.EXPANDED,!1).attr(\"r\",c)},f.pointR=function(a){var b=this,c=b.config;return b.isStepType(a)?0:k(c.point_r)?c.point_r(a):c.point_r},f.pointExpandedR=function(a){var b=this,c=b.config;return c.point_focus_expand_enabled?c.point_focus_expand_r?c.point_focus_expand_r:1.75*b.pointR(a):b.pointR(a)},f.pointSelectR=function(a){var b=this,c=b.config;return c.point_select_r?c.point_select_r:4*b.pointR(a)},f.isWithinCircle=function(a,b){var c=this.d3,d=c.mouse(a),e=c.select(a),f=+e.attr(\"cx\"),g=+e.attr(\"cy\");return Math.sqrt(Math.pow(f-d[0],2)+Math.pow(g-d[1],2))<b},f.isWithinStep=function(a,b){return Math.abs(b-this.d3.mouse(a)[1])<30},f.initBar=function(){var a=this;a.main.select(\".\"+i.chart).append(\"g\").attr(\"class\",i.chartBars)},f.updateTargetsForBar=function(a){var b,c,d=this,e=d.config,f=d.classChartBar.bind(d),g=d.classBars.bind(d),h=d.classFocus.bind(d);b=d.main.select(\".\"+i.chartBars).selectAll(\".\"+i.chartBar).data(a).attr(\"class\",function(a){return f(a)+h(a)}),c=b.enter().append(\"g\").attr(\"class\",f).style(\"opacity\",0).style(\"pointer-events\",\"none\"),c.append(\"g\").attr(\"class\",g).style(\"cursor\",function(a){return e.data_selection_isselectable(a)?\"pointer\":null})},f.updateBar=function(a){var b=this,c=b.barData.bind(b),d=b.classBar.bind(b),e=b.initialOpacity.bind(b),f=function(a){return b.color(a.id)};b.mainBar=b.main.selectAll(\".\"+i.bars).selectAll(\".\"+i.bar).data(c),b.mainBar.enter().append(\"path\").attr(\"class\",d).style(\"stroke\",f).style(\"fill\",f),b.mainBar.style(\"opacity\",e),b.mainBar.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawBar=function(a,b){return[(b?this.mainBar.transition():this.mainBar).attr(\"d\",a).style(\"fill\",this.color).style(\"opacity\",1)]},f.getBarW=function(a,b){var c=this,d=c.config,e=\"number\"==typeof d.bar_width?d.bar_width:b?2*a.tickOffset()*d.bar_width_ratio\/b:0;return d.bar_width_max&&e>d.bar_width_max?d.bar_width_max:e},f.getBars=function(a,b){var c=this;return(b?c.main.selectAll(\".\"+i.bars+c.getTargetSelectorSuffix(b)):c.main).selectAll(\".\"+i.bar+(j(a)?\"-\"+a:\"\"))},f.expandBars=function(a,b,c){var d=this;c&&d.unexpandBars(),d.getBars(a,b).classed(i.EXPANDED,!0)},f.unexpandBars=function(a){var b=this;b.getBars(a).classed(i.EXPANDED,!1)},f.generateDrawBar=function(a,b){var c=this,d=c.config,e=c.generateGetBarPoints(a,b);return function(a,b){var c=e(a,b),f=d.axis_rotated?1:0,g=d.axis_rotated?0:1,h=\"M \"+c[0][f]+\",\"+c[0][g]+\" L\"+c[1][f]+\",\"+c[1][g]+\" L\"+c[2][f]+\",\"+c[2][g]+\" L\"+c[3][f]+\",\"+c[3][g]+\" z\";return h}},f.generateGetBarPoints=function(a,b){var c=this,d=b?c.subXAxis:c.xAxis,e=a.__max__+1,f=c.getBarW(d,e),g=c.getShapeX(f,e,a,!!b),h=c.getShapeY(!!b),i=c.getShapeOffset(c.isBarType,a,!!b),j=b?c.getSubYScale:c.getYScale;return function(a,b){var d=j.call(c,a.id)(0),e=i(a,b)||d,k=g(a),l=h(a);return c.config.axis_rotated&&(0<a.value&&d>l||a.value<0&&l>d)&&(l=d),[[k,e],[k,l-(d-e)],[k+f,l-(d-e)],[k+f,e]]}},f.isWithinBar=function(a){var b=this.d3.mouse(a),c=a.getBoundingClientRect(),d=a.pathSegList.getItem(0),e=a.pathSegList.getItem(1),f=Math.min(d.x,e.x),g=Math.min(d.y,e.y),h=c.width,i=c.height,j=2,k=f-j,l=f+h+j,m=g+i+j,n=g-j;return k<b[0]&&b[0]<l&&n<b[1]&&b[1]<m},f.initText=function(){var a=this;a.main.select(\".\"+i.chart).append(\"g\").attr(\"class\",i.chartTexts),a.mainText=a.d3.selectAll([])},f.updateTargetsForText=function(a){var b,c,d=this,e=d.classChartText.bind(d),f=d.classTexts.bind(d),g=d.classFocus.bind(d);b=d.main.select(\".\"+i.chartTexts).selectAll(\".\"+i.chartText).data(a).attr(\"class\",function(a){return e(a)+g(a)}),c=b.enter().append(\"g\").attr(\"class\",e).style(\"opacity\",0).style(\"pointer-events\",\"none\"),c.append(\"g\").attr(\"class\",f)},f.updateText=function(a){var b=this,c=b.config,d=b.barOrLineData.bind(b),e=b.classText.bind(b);b.mainText=b.main.selectAll(\".\"+i.texts).selectAll(\".\"+i.text).data(d),b.mainText.enter().append(\"text\").attr(\"class\",e).attr(\"text-anchor\",function(a){return c.axis_rotated?a.value<0?\"end\":\"start\":\"middle\"}).style(\"stroke\",\"none\").style(\"fill\",function(a){return b.color(a)}).style(\"fill-opacity\",0),b.mainText.text(function(a,c,d){return b.dataLabelFormat(a.id)(a.value,a.id,c,d)\n}),b.mainText.exit().transition().duration(a).style(\"fill-opacity\",0).remove()},f.redrawText=function(a,b,c,d){return[(d?this.mainText.transition():this.mainText).attr(\"x\",a).attr(\"y\",b).style(\"fill\",this.color).style(\"fill-opacity\",c?0:this.opacityForText.bind(this))]},f.getTextRect=function(a,b){var c,d=this.d3.select(\"body\").classed(\"c3\",!0),e=d.append(\"svg\").style(\"visibility\",\"hidden\");return e.selectAll(\".dummy\").data([a]).enter().append(\"text\").classed(b?b:\"\",!0).text(a).each(function(){c=this.getBoundingClientRect()}),e.remove(),d.classed(\"c3\",!1),c},f.generateXYForText=function(a,b,c,d){var e=this,f=e.generateGetAreaPoints(b,!1),g=e.generateGetBarPoints(b,!1),h=e.generateGetLinePoints(c,!1),i=d?e.getXForText:e.getYForText;return function(a,b){var c=e.isAreaType(a)?f:e.isBarType(a)?g:h;return i.call(e,c(a,b),a,this)}},f.getXForText=function(a,b,c){var d,e,f=this,g=c.getBoundingClientRect();return f.config.axis_rotated?(e=f.isBarType(b)?4:6,d=a[2][1]+e*(b.value<0?-1:1)):d=f.hasType(\"bar\")?(a[2][0]+a[0][0])\/2:a[0][0],null===b.value&&(d>f.width?d=f.width-g.width:0>d&&(d=4)),d},f.getYForText=function(a,b,c){var d,e=this,f=c.getBoundingClientRect();return d=e.config.axis_rotated?(a[0][0]+a[2][0]+.6*f.height)\/2:a[2][1]+(b.value<0?f.height:e.isBarType(b)?-3:-6),null!==b.value||e.config.axis_rotated||(d<f.height?d=f.height:d>this.height&&(d=this.height-4)),d},f.setTargetType=function(a,b){var c=this,d=c.config;c.mapToTargetIds(a).forEach(function(a){c.withoutFadeIn[a]=b===d.data_types[a],d.data_types[a]=b}),a||(d.data_type=b)},f.hasType=function(a,b){var c=this,d=c.config.data_types,e=!1;return b=b||c.data.targets,b&&b.length?b.forEach(function(b){var c=d[b.id];(c&&c.indexOf(a)>=0||!c&&\"line\"===a)&&(e=!0)}):Object.keys(d).length?Object.keys(d).forEach(function(b){d[b]===a&&(e=!0)}):e=c.config.data_type===a,e},f.hasArcType=function(a){return this.hasType(\"pie\",a)||this.hasType(\"donut\",a)||this.hasType(\"gauge\",a)},f.isLineType=function(a){var b=this.config,c=l(a)?a:a.id;return!b.data_types[c]||[\"line\",\"spline\",\"area\",\"area-spline\",\"step\",\"area-step\"].indexOf(b.data_types[c])>=0},f.isStepType=function(a){var b=l(a)?a:a.id;return[\"step\",\"area-step\"].indexOf(this.config.data_types[b])>=0},f.isSplineType=function(a){var b=l(a)?a:a.id;return[\"spline\",\"area-spline\"].indexOf(this.config.data_types[b])>=0},f.isAreaType=function(a){var b=l(a)?a:a.id;return[\"area\",\"area-spline\",\"area-step\"].indexOf(this.config.data_types[b])>=0},f.isBarType=function(a){var b=l(a)?a:a.id;return\"bar\"===this.config.data_types[b]},f.isScatterType=function(a){var b=l(a)?a:a.id;return\"scatter\"===this.config.data_types[b]},f.isPieType=function(a){var b=l(a)?a:a.id;return\"pie\"===this.config.data_types[b]},f.isGaugeType=function(a){var b=l(a)?a:a.id;return\"gauge\"===this.config.data_types[b]},f.isDonutType=function(a){var b=l(a)?a:a.id;return\"donut\"===this.config.data_types[b]},f.isArcType=function(a){return this.isPieType(a)||this.isDonutType(a)||this.isGaugeType(a)},f.lineData=function(a){return this.isLineType(a)?[a]:[]},f.arcData=function(a){return this.isArcType(a.data)?[a]:[]},f.barData=function(a){return this.isBarType(a)?a.values:[]},f.lineOrScatterData=function(a){return this.isLineType(a)||this.isScatterType(a)?a.values:[]},f.barOrLineData=function(a){return this.isBarType(a)||this.isLineType(a)?a.values:[]},f.initGrid=function(){var a=this,b=a.config,c=a.d3;a.grid=a.main.append(\"g\").attr(\"clip-path\",a.clipPathForGrid).attr(\"class\",i.grid),b.grid_x_show&&a.grid.append(\"g\").attr(\"class\",i.xgrids),b.grid_y_show&&a.grid.append(\"g\").attr(\"class\",i.ygrids),b.grid_focus_show&&a.grid.append(\"g\").attr(\"class\",i.xgridFocus).append(\"line\").attr(\"class\",i.xgridFocus),a.xgrid=c.selectAll([]),b.grid_lines_front||a.initGridLines()},f.initGridLines=function(){var a=this,b=a.d3;a.gridLines=a.main.append(\"g\").attr(\"clip-path\",a.clipPathForGrid).attr(\"class\",i.grid+\" \"+i.gridLines),a.gridLines.append(\"g\").attr(\"class\",i.xgridLines),a.gridLines.append(\"g\").attr(\"class\",i.ygridLines),a.xgridLines=b.selectAll([])},f.updateXGrid=function(a){var b=this,c=b.config,d=b.d3,e=b.generateGridData(c.grid_x_type,b.x),f=b.isCategorized()?b.xAxis.tickOffset():0;b.xgridAttr=c.axis_rotated?{x1:0,x2:b.width,y1:function(a){return b.x(a)-f},y2:function(a){return b.x(a)-f}}:{x1:function(a){return b.x(a)+f},x2:function(a){return b.x(a)+f},y1:0,y2:b.height},b.xgrid=b.main.select(\".\"+i.xgrids).selectAll(\".\"+i.xgrid).data(e),b.xgrid.enter().append(\"line\").attr(\"class\",i.xgrid),a||b.xgrid.attr(b.xgridAttr).style(\"opacity\",function(){return+d.select(this).attr(c.axis_rotated?\"y1\":\"x1\")===(c.axis_rotated?b.height:0)?0:1}),b.xgrid.exit().remove()},f.updateYGrid=function(){var a=this,b=a.config,c=a.yAxis.tickValues()||a.y.ticks(b.grid_y_ticks);a.ygrid=a.main.select(\".\"+i.ygrids).selectAll(\".\"+i.ygrid).data(c),a.ygrid.enter().append(\"line\").attr(\"class\",i.ygrid),a.ygrid.attr(\"x1\",b.axis_rotated?a.y:0).attr(\"x2\",b.axis_rotated?a.y:a.width).attr(\"y1\",b.axis_rotated?0:a.y).attr(\"y2\",b.axis_rotated?a.height:a.y),a.ygrid.exit().remove(),a.smoothLines(a.ygrid,\"grid\")},f.updateGrid=function(a){var b,c,d,e=this,f=e.main,g=e.config;e.grid.style(\"visibility\",e.hasArcType()?\"hidden\":\"visible\"),f.select(\"line.\"+i.xgridFocus).style(\"visibility\",\"hidden\"),g.grid_x_show&&e.updateXGrid(),e.xgridLines=f.select(\".\"+i.xgridLines).selectAll(\".\"+i.xgridLine).data(g.grid_x_lines),b=e.xgridLines.enter().append(\"g\").attr(\"class\",function(a){return i.xgridLine+(a[\"class\"]?\" \"+a[\"class\"]:\"\")}),b.append(\"line\").style(\"opacity\",0),b.append(\"text\").attr(\"text-anchor\",\"end\").attr(\"transform\",g.axis_rotated?\"\":\"rotate(-90)\").attr(\"dx\",-4).attr(\"dy\",-5).style(\"opacity\",0),e.xgridLines.exit().transition().duration(a).style(\"opacity\",0).remove(),g.grid_y_show&&e.updateYGrid(),e.ygridLines=f.select(\".\"+i.ygridLines).selectAll(\".\"+i.ygridLine).data(g.grid_y_lines),c=e.ygridLines.enter().append(\"g\").attr(\"class\",function(a){return i.ygridLine+(a[\"class\"]?\" \"+a[\"class\"]:\"\")}),c.append(\"line\").style(\"opacity\",0),c.append(\"text\").attr(\"text-anchor\",\"end\").attr(\"transform\",g.axis_rotated?\"rotate(-90)\":\"\").attr(\"dx\",g.axis_rotated?0:-e.margin.top).attr(\"dy\",-5).style(\"opacity\",0),d=e.yv.bind(e),e.ygridLines.select(\"line\").transition().duration(a).attr(\"x1\",g.axis_rotated?d:0).attr(\"x2\",g.axis_rotated?d:e.width).attr(\"y1\",g.axis_rotated?0:d).attr(\"y2\",g.axis_rotated?e.height:d).style(\"opacity\",1),e.ygridLines.select(\"text\").transition().duration(a).attr(\"x\",g.axis_rotated?0:e.width).attr(\"y\",d).text(function(a){return a.text}).style(\"opacity\",1),e.ygridLines.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawGrid=function(a){var b=this,c=b.config,d=b.xv.bind(b),e=b.xgridLines.select(\"line\"),f=b.xgridLines.select(\"text\");return[(a?e.transition():e).attr(\"x1\",c.axis_rotated?0:d).attr(\"x2\",c.axis_rotated?b.width:d).attr(\"y1\",c.axis_rotated?d:0).attr(\"y2\",c.axis_rotated?d:b.height).style(\"opacity\",1),(a?f.transition():f).attr(\"x\",c.axis_rotated?b.width:0).attr(\"y\",d).text(function(a){return a.text}).style(\"opacity\",1)]},f.showXGridFocus=function(a){var b=this,c=b.config,d=a.filter(function(a){return a&&j(a.value)}),e=b.main.selectAll(\"line.\"+i.xgridFocus),f=b.xx.bind(b);c.tooltip_show&&(b.hasType(\"scatter\")||b.hasArcType()||(e.style(\"visibility\",\"visible\").data([d[0]]).attr(c.axis_rotated?\"y1\":\"x1\",f).attr(c.axis_rotated?\"y2\":\"x2\",f),b.smoothLines(e,\"grid\")))},f.hideXGridFocus=function(){this.main.select(\"line.\"+i.xgridFocus).style(\"visibility\",\"hidden\")},f.updateXgridFocus=function(){var a=this,b=a.config;a.main.select(\"line.\"+i.xgridFocus).attr(\"x1\",b.axis_rotated?0:-10).attr(\"x2\",b.axis_rotated?a.width:-10).attr(\"y1\",b.axis_rotated?-10:0).attr(\"y2\",b.axis_rotated?-10:a.height)},f.generateGridData=function(a,b){var c,d,e,f,g=this,h=[],j=g.main.select(\".\"+i.axisX).selectAll(\".tick\").size();if(\"year\"===a)for(c=g.getXDomain(),d=c[0].getFullYear(),e=c[1].getFullYear(),f=d;e>=f;f++)h.push(new Date(f+\"-01-01 00:00:00\"));else h=b.ticks(10),h.length>j&&(h=h.filter(function(a){return(\"\"+a).indexOf(\".\")<0}));return h},f.getGridFilterToRemove=function(a){return a?function(b){var c=!1;return[].concat(a).forEach(function(a){(\"value\"in a&&b.value===a.value||\"class\"in a&&b[\"class\"]===a[\"class\"])&&(c=!0)}),c}:function(){return!0}},f.removeGridLines=function(a,b){var c=this,d=c.config,e=c.getGridFilterToRemove(a),f=function(a){return!e(a)},g=b?i.xgridLines:i.ygridLines,h=b?i.xgridLine:i.ygridLine;c.main.select(\".\"+g).selectAll(\".\"+h).filter(e).transition().duration(d.transition_duration).style(\"opacity\",0).remove(),b?d.grid_x_lines=d.grid_x_lines.filter(f):d.grid_y_lines=d.grid_y_lines.filter(f)},f.initTooltip=function(){var a,b=this,c=b.config;if(b.tooltip=b.selectChart.style(\"position\",\"relative\").append(\"div\").attr(\"class\",i.tooltipContainer).style(\"position\",\"absolute\").style(\"pointer-events\",\"none\").style(\"display\",\"none\"),c.tooltip_init_show){if(b.isTimeSeries()&&l(c.tooltip_init_x)){for(c.tooltip_init_x=b.parseDate(c.tooltip_init_x),a=0;a<b.data.targets[0].values.length&&b.data.targets[0].values[a].x-c.tooltip_init_x!==0;a++);c.tooltip_init_x=a}b.tooltip.html(c.tooltip_contents.call(b,b.data.targets.map(function(a){return b.addName(a.values[c.tooltip_init_x])}),b.getXAxisTickFormat(),b.getYFormat(b.hasArcType()),b.color)),b.tooltip.style(\"top\",c.tooltip_init_position.top).style(\"left\",c.tooltip_init_position.left).style(\"display\",\"block\")}},f.getTooltipContent=function(a,b,c,d){var e,f,g,h,j,k,l=this,m=l.config,n=m.tooltip_format_title||b,o=m.tooltip_format_name||function(a){return a},p=m.tooltip_format_value||c;for(f=0;f<a.length;f++)a[f]&&(a[f].value||0===a[f].value)&&(e||(g=n?n(a[f].x):a[f].x,e=\"<table class='\"+i.tooltip+\"'>\"+(g||0===g?\"<tr><th colspan='2'>\"+g+\"<\/th><\/tr>\":\"\")),h=p(a[f].value,a[f].ratio,a[f].id,a[f].index),void 0!==h&&(j=o(a[f].name,a[f].ratio,a[f].id,a[f].index),k=l.levelColor?l.levelColor(a[f].value):d(a[f].id),e+=\"<tr class='\"+i.tooltipName+\"-\"+a[f].id+\"'>\",e+=\"<td class='name'><span style='background-color:\"+k+\"'><\/span>\"+j+\"<\/td>\",e+=\"<td class='value'>\"+h+\"<\/td>\",e+=\"<\/tr>\"));return 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a=this,b=a.config,c=a.isTimeSeries()?a.defaultAxisTimeFormat:a.isCategorized()?a.categoryName:function(a){return 0>a?a.toFixed(0):a};return b.axis_x_tick_format&&(k(b.axis_x_tick_format)?c=b.axis_x_tick_format:a.isTimeSeries()&&(c=function(c){return c?a.axisTimeFormat(b.axis_x_tick_format)(c):\"\"})),k(c)?function(b){return c.call(a,b)}:c},f.getAxisTickValues=function(a,b){return a?a:b?b.tickValues():void 0},f.getXAxisTickValues=function(){return this.getAxisTickValues(this.config.axis_x_tick_values,this.xAxis)},f.getYAxisTickValues=function(){return this.getAxisTickValues(this.config.axis_y_tick_values,this.yAxis)},f.getY2AxisTickValues=function(){return this.getAxisTickValues(this.config.axis_y2_tick_values,this.y2Axis)},f.getAxisLabelOptionByAxisId=function(a){var b,c=this,d=c.config;return\"y\"===a?b=d.axis_y_label:\"y2\"===a?b=d.axis_y2_label:\"x\"===a&&(b=d.axis_x_label),b},f.getAxisLabelText=function(a){var b=this.getAxisLabelOptionByAxisId(a);return l(b)?b:b?b.text:null},f.setAxisLabelText=function(a,b){var c=this,d=c.config,e=c.getAxisLabelOptionByAxisId(a);l(e)?\"y\"===a?d.axis_y_label=b:\"y2\"===a?d.axis_y2_label=b:\"x\"===a&&(d.axis_x_label=b):e&&(e.text=b)},f.getAxisLabelPosition=function(a,b){var c=this.getAxisLabelOptionByAxisId(a),d=c&&\"object\"==typeof c&&c.position?c.position:b;return{isInner:d.indexOf(\"inner\")>=0,isOuter:d.indexOf(\"outer\")>=0,isLeft:d.indexOf(\"left\")>=0,isCenter:d.indexOf(\"center\")>=0,isRight:d.indexOf(\"right\")>=0,isTop:d.indexOf(\"top\")>=0,isMiddle:d.indexOf(\"middle\")>=0,isBottom:d.indexOf(\"bottom\")>=0}},f.getXAxisLabelPosition=function(){return this.getAxisLabelPosition(\"x\",this.config.axis_rotated?\"inner-top\":\"inner-right\")},f.getYAxisLabelPosition=function(){return this.getAxisLabelPosition(\"y\",this.config.axis_rotated?\"inner-right\":\"inner-top\")},f.getY2AxisLabelPosition=function(){return this.getAxisLabelPosition(\"y2\",this.config.axis_rotated?\"inner-right\":\"inner-top\")},f.getAxisLabelPositionById=function(a){return\"y2\"===a?this.getY2AxisLabelPosition():\"y\"===a?this.getYAxisLabelPosition():this.getXAxisLabelPosition()},f.textForXAxisLabel=function(){return this.getAxisLabelText(\"x\")},f.textForYAxisLabel=function(){return this.getAxisLabelText(\"y\")},f.textForY2AxisLabel=function(){return this.getAxisLabelText(\"y2\")},f.xForAxisLabel=function(a,b){var c=this;return a?b.isLeft?0:b.isCenter?c.width\/2:c.width:b.isBottom?-c.height:b.isMiddle?-c.height\/2:0},f.dxForAxisLabel=function(a,b){return a?b.isLeft?\"0.5em\":b.isRight?\"-0.5em\":\"0\":b.isTop?\"-0.5em\":b.isBottom?\"0.5em\":\"0\"},f.textAnchorForAxisLabel=function(a,b){return a?b.isLeft?\"start\":b.isCenter?\"middle\":\"end\":b.isBottom?\"start\":b.isMiddle?\"middle\":\"end\"},f.xForXAxisLabel=function(){return this.xForAxisLabel(!this.config.axis_rotated,this.getXAxisLabelPosition())},f.xForYAxisLabel=function(){return this.xForAxisLabel(this.config.axis_rotated,this.getYAxisLabelPosition())},f.xForY2AxisLabel=function(){return this.xForAxisLabel(this.config.axis_rotated,this.getY2AxisLabelPosition())},f.dxForXAxisLabel=function(){return this.dxForAxisLabel(!this.config.axis_rotated,this.getXAxisLabelPosition())},f.dxForYAxisLabel=function(){return this.dxForAxisLabel(this.config.axis_rotated,this.getYAxisLabelPosition())},f.dxForY2AxisLabel=function(){return this.dxForAxisLabel(this.config.axis_rotated,this.getY2AxisLabelPosition())},f.dyForXAxisLabel=function(){var a=this,b=a.config,c=a.getXAxisLabelPosition();return b.axis_rotated?c.isInner?\"1.2em\":-25-a.getMaxTickWidth(\"x\"):c.isInner?\"-0.5em\":b.axis_x_height?b.axis_x_height-10:\"3em\"},f.dyForYAxisLabel=function(){var a=this,b=a.getYAxisLabelPosition();return a.config.axis_rotated?b.isInner?\"-0.5em\":\"3em\":b.isInner?\"1.2em\":-10-(a.config.axis_y_inner?0:a.getMaxTickWidth(\"y\")+10)},f.dyForY2AxisLabel=function(){var a=this,b=a.getY2AxisLabelPosition();return a.config.axis_rotated?b.isInner?\"1.2em\":\"-2.2em\":b.isInner?\"-0.5em\":15+(a.config.axis_y2_inner?0:this.getMaxTickWidth(\"y2\")+15)},f.textAnchorForXAxisLabel=function(){var a=this;return a.textAnchorForAxisLabel(!a.config.axis_rotated,a.getXAxisLabelPosition())},f.textAnchorForYAxisLabel=function(){var a=this;return a.textAnchorForAxisLabel(a.config.axis_rotated,a.getYAxisLabelPosition())},f.textAnchorForY2AxisLabel=function(){var a=this;return a.textAnchorForAxisLabel(a.config.axis_rotated,a.getY2AxisLabelPosition())},f.xForRotatedTickText=function(a){return 8*Math.sin(Math.PI*(a\/180))},f.yForRotatedTickText=function(a){return 11.5-2.5*(a\/15)*(a>0?1:-1)},f.rotateTickText=function(a,b,c){a.selectAll(\".tick text\").style(\"text-anchor\",c>0?\"start\":\"end\"),b.selectAll(\".tick text\").attr(\"y\",this.yForRotatedTickText(c)).attr(\"transform\",\"rotate(\"+c+\")\").selectAll(\"tspan\").attr(\"dx\",this.xForRotatedTickText(c))},f.getMaxTickWidth=function(b,c){var d,e,f,g,h,i=this,j=i.config,k=0;return c&&i.currentMaxTickWidths[b]?i.currentMaxTickWidths[b]:(i.svg&&(d=i.filterTargetsToShow(i.data.targets),\"y\"===b?(e=i.y.copy().domain(i.getYDomain(d,\"y\")),f=i.getYAxis(e,i.yOrient,j.axis_y_tick_format,i.yAxisTickValues)):\"y2\"===b?(e=i.y2.copy().domain(i.getYDomain(d,\"y2\")),f=i.getYAxis(e,i.y2Orient,j.axis_y2_tick_format,i.y2AxisTickValues)):(e=i.x.copy().domain(i.getXDomain(d)),f=i.getXAxis(e,i.xOrient,i.xAxisTickFormat,i.xAxisTickValues),i.updateXAxisTickValues(d,f)),g=this.d3.select(\"body\").classed(\"c3\",!0),h=g.append(\"svg\").style(\"visibility\",\"hidden\"),h.append(\"g\").call(f).each(function(){i.d3.select(this).selectAll(\"text tspan\").each(function(){var a=this.getBoundingClientRect();a.left>=0&&k<a.width&&(k=a.width)})}),a.setTimeout(function(){h.remove()},100),g.classed(\"c3\",!1)),i.currentMaxTickWidths[b]=0>=k?i.currentMaxTickWidths[b]:k,i.currentMaxTickWidths[b])},f.updateAxisLabels=function(a){var b=this,c=b.main.select(\".\"+i.axisX+\" .\"+i.axisXLabel),d=b.main.select(\".\"+i.axisY+\" .\"+i.axisYLabel),e=b.main.select(\".\"+i.axisY2+\" .\"+i.axisY2Label);(a?c.transition():c).attr(\"x\",b.xForXAxisLabel.bind(b)).attr(\"dx\",b.dxForXAxisLabel.bind(b)).attr(\"dy\",b.dyForXAxisLabel.bind(b)).text(b.textForXAxisLabel.bind(b)),(a?d.transition():d).attr(\"x\",b.xForYAxisLabel.bind(b)).attr(\"dx\",b.dxForYAxisLabel.bind(b)).attr(\"dy\",b.dyForYAxisLabel.bind(b)).text(b.textForYAxisLabel.bind(b)),(a?e.transition():e).attr(\"x\",b.xForY2AxisLabel.bind(b)).attr(\"dx\",b.dxForY2AxisLabel.bind(b)).attr(\"dy\",b.dyForY2AxisLabel.bind(b)).text(b.textForY2AxisLabel.bind(b))},f.getAxisPadding=function(a,b,c,d){return j(a[b])?\"ratio\"===a.unit?a[b]*d:this.convertPixelsToAxisPadding(a[b],d):c},f.convertPixelsToAxisPadding=function(a,b){var c=this.config.axis_rotated?this.width:this.height;return b*(a\/c)},f.generateTickValues=function(a,b,c){var d,e,f,g,h,i,j,l=a;if(b)if(d=k(b)?b():b,1===d)l=[a[0]];else if(2===d)l=[a[0],a[a.length-1]];else if(d>2){for(g=d-2,e=a[0],f=a[a.length-1],h=(f-e)\/(g+1),l=[e],i=0;g>i;i++)j=+e+h*(i+1),l.push(c?new Date(j):j);l.push(f)}return c||(l=l.sort(function(a,b){return a-b})),l},f.generateAxisTransitions=function(a){var b=this,c=b.axes;return{axisX:a?c.x.transition().duration(a):c.x,axisY:a?c.y.transition().duration(a):c.y,axisY2:a?c.y2.transition().duration(a):c.y2,axisSubX:a?c.subx.transition().duration(a):c.subx}},f.redrawAxis=function(a,b){var c=this,d=c.config;c.axes.x.style(\"opacity\",b?0:1),c.axes.y.style(\"opacity\",b?0:1),c.axes.y2.style(\"opacity\",b?0:1),c.axes.subx.style(\"opacity\",b?0:1),a.axisX.call(c.xAxis),a.axisY.call(c.yAxis),a.axisY2.call(c.y2Axis),a.axisSubX.call(c.subXAxis),!d.axis_rotated&&d.axis_x_tick_rotate&&(c.rotateTickText(c.axes.x,a.axisX,d.axis_x_tick_rotate),c.rotateTickText(c.axes.subx,a.axisSubX,d.axis_x_tick_rotate))},f.getClipPath=function(b){var c=a.navigator.appVersion.toLowerCase().indexOf(\"msie 9.\")>=0;return\"url(\"+(c?\"\":document.URL.split(\"#\")[0])+\"#\"+b+\")\"},f.appendClip=function(a,b){return a.append(\"clipPath\").attr(\"id\",b).append(\"rect\")},f.getAxisClipX=function(a){var b=Math.max(30,this.margin.left);return a?-(1+b):-(b-1)},f.getAxisClipY=function(a){return a?-20:-this.margin.top},f.getXAxisClipX=function(){var a=this;return a.getAxisClipX(!a.config.axis_rotated)},f.getXAxisClipY=function(){var a=this;return a.getAxisClipY(!a.config.axis_rotated)},f.getYAxisClipX=function(){var a=this;return a.config.axis_y_inner?-1:a.getAxisClipX(a.config.axis_rotated)},f.getYAxisClipY=function(){var a=this;return a.getAxisClipY(a.config.axis_rotated)},f.getAxisClipWidth=function(a){var b=this,c=Math.max(30,b.margin.left),d=Math.max(30,b.margin.right);return a?b.width+2+c+d:b.margin.left+20},f.getAxisClipHeight=function(a){return(a?this.margin.bottom:this.margin.top+this.height)+20},f.getXAxisClipWidth=function(){var a=this;return a.getAxisClipWidth(!a.config.axis_rotated)},f.getXAxisClipHeight=function(){var a=this;return a.getAxisClipHeight(!a.config.axis_rotated)},f.getYAxisClipWidth=function(){var a=this;return a.getAxisClipWidth(a.config.axis_rotated)+(a.config.axis_y_inner?20:0)},f.getYAxisClipHeight=function(){var a=this;return a.getAxisClipHeight(a.config.axis_rotated)},f.initPie=function(){var a=this,b=a.d3,c=a.config;a.pie=b.layout.pie().value(function(a){return a.values.reduce(function(a,b){return a+b.value},0)}),c.data_order||a.pie.sort(null)},f.updateRadius=function(){var a=this,b=a.config,c=b.gauge_width||b.donut_width;a.radiusExpanded=Math.min(a.arcWidth,a.arcHeight)\/2,a.radius=.95*a.radiusExpanded,a.innerRadiusRatio=c?(a.radius-c)\/a.radius:.6,a.innerRadius=a.hasType(\"donut\")||a.hasType(\"gauge\")?a.radius*a.innerRadiusRatio:0},f.updateArc=function(){var a=this;a.svgArc=a.getSvgArc(),a.svgArcExpanded=a.getSvgArcExpanded(),a.svgArcExpandedSub=a.getSvgArcExpanded(.98)},f.updateAngle=function(a){var b,c,d=this,e=d.config,f=!1,g=0,h=e.gauge_min,i=e.gauge_max;return d.pie(d.filterTargetsToShow(d.data.targets)).forEach(function(b){f||b.data.id!==a.data.id||(f=!0,a=b,a.index=g),g++}),isNaN(a.endAngle)&&(a.endAngle=a.startAngle),d.isGaugeType(a.data)&&(b=Math.PI\/(i-h),c=a.value<h?0:a.value<i?a.value-h:i-h,a.startAngle=-1*(Math.PI\/2),a.endAngle=a.startAngle+b*c),f?a:null},f.getSvgArc=function(){var a=this,b=a.d3.svg.arc().outerRadius(a.radius).innerRadius(a.innerRadius),c=function(c,d){var e;return d?b(c):(e=a.updateAngle(c),e?b(e):\"M 0 0\")};return c.centroid=b.centroid,c},f.getSvgArcExpanded=function(a){var b=this,c=b.d3.svg.arc().outerRadius(b.radiusExpanded*(a?a:1)).innerRadius(b.innerRadius);return function(a){var d=b.updateAngle(a);return d?c(d):\"M 0 0\"}},f.getArc=function(a,b,c){return c||this.isArcType(a.data)?this.svgArc(a,b):\"M 0 0\"},f.transformForArcLabel=function(a){var b,c,d,e,f,g=this,h=g.updateAngle(a),i=\"\";return h&&!g.hasType(\"gauge\")&&(b=this.svgArc.centroid(h),c=isNaN(b[0])?0:b[0],d=isNaN(b[1])?0:b[1],e=Math.sqrt(c*c+d*d),f=g.radius&&e?(36\/g.radius>.375?1.175-36\/g.radius:.8)*g.radius\/e:0,i=\"translate(\"+c*f+\",\"+d*f+\")\"),i},f.getArcRatio=function(a){var b=this,c=b.hasType(\"gauge\")?Math.PI:2*Math.PI;return a?(a.endAngle-a.startAngle)\/c:null},f.convertToArcData=function(a){return this.addName({id:a.data.id,value:a.value,ratio:this.getArcRatio(a),index:a.index})},f.textForArcLabel=function(a){var b,c,d,e,f,g=this;return g.shouldShowArcLabel()?(b=g.updateAngle(a),c=b?b.value:null,d=g.getArcRatio(b),e=a.data.id,g.hasType(\"gauge\")||g.meetsArcLabelThreshold(d)?(f=g.getArcLabelFormat(),f?f(c,d,e):g.defaultArcValueFormat(c,d)):\"\"):\"\"},f.expandArc=function(b){var c,d=this;return d.transiting?void(c=a.setInterval(function(){d.transiting||(a.clearInterval(c),d.legend.selectAll(\".c3-legend-item-focused\").size()>0&&d.expandArc(b))},10)):(b=d.mapToTargetIds(b),void d.svg.selectAll(d.selectorTargets(b,\".\"+i.chartArc)).each(function(a){d.shouldExpand(a.data.id)&&d.d3.select(this).selectAll(\"path\").transition().duration(50).attr(\"d\",d.svgArcExpanded).transition().duration(100).attr(\"d\",d.svgArcExpandedSub).each(function(a){d.isDonutType(a.data)\n})}))},f.unexpandArc=function(a){var b=this;b.transiting||(a=b.mapToTargetIds(a),b.svg.selectAll(b.selectorTargets(a,\".\"+i.chartArc)).selectAll(\"path\").transition().duration(50).attr(\"d\",b.svgArc),b.svg.selectAll(\".\"+i.arc).style(\"opacity\",1))},f.shouldExpand=function(a){var b=this,c=b.config;return b.isDonutType(a)&&c.donut_expand||b.isGaugeType(a)&&c.gauge_expand||b.isPieType(a)&&c.pie_expand},f.shouldShowArcLabel=function(){var a=this,b=a.config,c=!0;return a.hasType(\"donut\")?c=b.donut_label_show:a.hasType(\"pie\")&&(c=b.pie_label_show),c},f.meetsArcLabelThreshold=function(a){var b=this,c=b.config,d=b.hasType(\"donut\")?c.donut_label_threshold:c.pie_label_threshold;return a>=d},f.getArcLabelFormat=function(){var a=this,b=a.config,c=b.pie_label_format;return a.hasType(\"gauge\")?c=b.gauge_label_format:a.hasType(\"donut\")&&(c=b.donut_label_format),c},f.getArcTitle=function(){var a=this;return a.hasType(\"donut\")?a.config.donut_title:\"\"},f.updateTargetsForArc=function(a){var b,c,d=this,e=d.main,f=d.classChartArc.bind(d),g=d.classArcs.bind(d),h=d.classFocus.bind(d);b=e.select(\".\"+i.chartArcs).selectAll(\".\"+i.chartArc).data(d.pie(a)).attr(\"class\",function(a){return f(a)+h(a.data)}),c=b.enter().append(\"g\").attr(\"class\",f),c.append(\"g\").attr(\"class\",g),c.append(\"text\").attr(\"dy\",d.hasType(\"gauge\")?\"-.1em\":\".35em\").style(\"opacity\",0).style(\"text-anchor\",\"middle\").style(\"pointer-events\",\"none\")},f.initArc=function(){var a=this;a.arcs=a.main.select(\".\"+i.chart).append(\"g\").attr(\"class\",i.chartArcs).attr(\"transform\",a.getTranslate(\"arc\")),a.arcs.append(\"text\").attr(\"class\",i.chartArcsTitle).style(\"text-anchor\",\"middle\").text(a.getArcTitle())},f.redrawArc=function(a,b,c){var d,e=this,f=e.d3,g=e.config,h=e.main;d=h.selectAll(\".\"+i.arcs).selectAll(\".\"+i.arc).data(e.arcData.bind(e)),d.enter().append(\"path\").attr(\"class\",e.classArc.bind(e)).style(\"fill\",function(a){return e.color(a.data)}).style(\"cursor\",function(a){return g.interaction_enabled&&g.data_selection_isselectable(a)?\"pointer\":null}).style(\"opacity\",0).each(function(a){e.isGaugeType(a.data)&&(a.startAngle=a.endAngle=-1*(Math.PI\/2)),this._current=a}),d.attr(\"transform\",function(a){return!e.isGaugeType(a.data)&&c?\"scale(0)\":\"\"}).style(\"opacity\",function(a){return a===this._current?0:1}).on(\"mouseover\",g.interaction_enabled?function(a){var b,c;e.transiting||(b=e.updateAngle(a),c=e.convertToArcData(b),e.expandArc(b.data.id),e.api.focus(b.data.id),e.toggleFocusLegend(b.data.id,!0),e.config.data_onmouseover(c,this))}:null).on(\"mousemove\",g.interaction_enabled?function(a){var b=e.updateAngle(a),c=e.convertToArcData(b),d=[c];e.showTooltip(d,this)}:null).on(\"mouseout\",g.interaction_enabled?function(a){var b,c;e.transiting||(b=e.updateAngle(a),c=e.convertToArcData(b),e.unexpandArc(b.data.id),e.api.revert(),e.revertLegend(),e.hideTooltip(),e.config.data_onmouseout(c,this))}:null).on(\"click\",g.interaction_enabled?function(a,b){var c=e.updateAngle(a),d=e.convertToArcData(c);e.toggleShape&&e.toggleShape(this,d,b),e.config.data_onclick.call(e.api,d,this)}:null).each(function(){e.transiting=!0}).transition().duration(a).attrTween(\"d\",function(a){var b,c=e.updateAngle(a);return c?(isNaN(this._current.endAngle)&&(this._current.endAngle=this._current.startAngle),b=f.interpolate(this._current,c),this._current=b(0),function(c){var d=b(c);return d.data=a.data,e.getArc(d,!0)}):function(){return\"M 0 0\"}}).attr(\"transform\",c?\"scale(1)\":\"\").style(\"fill\",function(a){return e.levelColor?e.levelColor(a.data.values[0].value):e.color(a.data.id)}).style(\"opacity\",1).call(e.endall,function(){e.transiting=!1}),d.exit().transition().duration(b).style(\"opacity\",0).remove(),h.selectAll(\".\"+i.chartArc).select(\"text\").style(\"opacity\",0).attr(\"class\",function(a){return e.isGaugeType(a.data)?i.gaugeValue:\"\"}).text(e.textForArcLabel.bind(e)).attr(\"transform\",e.transformForArcLabel.bind(e)).style(\"font-size\",function(a){return e.isGaugeType(a.data)?Math.round(e.radius\/5)+\"px\":\"\"}).transition().duration(a).style(\"opacity\",function(a){return e.isTargetToShow(a.data.id)&&e.isArcType(a.data)?1:0}),h.select(\".\"+i.chartArcsTitle).style(\"opacity\",e.hasType(\"donut\")||e.hasType(\"gauge\")?1:0),e.hasType(\"gauge\")&&(e.arcs.select(\".\"+i.chartArcsBackground).attr(\"d\",function(){var a={data:[{value:g.gauge_max}],startAngle:-1*(Math.PI\/2),endAngle:Math.PI\/2};return e.getArc(a,!0,!0)}),e.arcs.select(\".\"+i.chartArcsGaugeUnit).attr(\"dy\",\".75em\").text(g.gauge_label_show?g.gauge_units:\"\"),e.arcs.select(\".\"+i.chartArcsGaugeMin).attr(\"dx\",-1*(e.innerRadius+(e.radius-e.innerRadius)\/2)+\"px\").attr(\"dy\",\"1.2em\").text(g.gauge_label_show?g.gauge_min:\"\"),e.arcs.select(\".\"+i.chartArcsGaugeMax).attr(\"dx\",e.innerRadius+(e.radius-e.innerRadius)\/2+\"px\").attr(\"dy\",\"1.2em\").text(g.gauge_label_show?g.gauge_max:\"\"))},f.initGauge=function(){var a=this.arcs;this.hasType(\"gauge\")&&(a.append(\"path\").attr(\"class\",i.chartArcsBackground),a.append(\"text\").attr(\"class\",i.chartArcsGaugeUnit).style(\"text-anchor\",\"middle\").style(\"pointer-events\",\"none\"),a.append(\"text\").attr(\"class\",i.chartArcsGaugeMin).style(\"text-anchor\",\"middle\").style(\"pointer-events\",\"none\"),a.append(\"text\").attr(\"class\",i.chartArcsGaugeMax).style(\"text-anchor\",\"middle\").style(\"pointer-events\",\"none\"))},f.getGaugeLabelHeight=function(){return this.config.gauge_label_show?20:0},f.initRegion=function(){var a=this;a.region=a.main.append(\"g\").attr(\"clip-path\",a.clipPath).attr(\"class\",i.regions)},f.updateRegion=function(a){var b=this,c=b.config;b.region.style(\"visibility\",b.hasArcType()?\"hidden\":\"visible\"),b.mainRegion=b.main.select(\".\"+i.regions).selectAll(\".\"+i.region).data(c.regions),b.mainRegion.enter().append(\"g\").attr(\"class\",b.classRegion.bind(b)).append(\"rect\").style(\"fill-opacity\",0),b.mainRegion.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawRegion=function(a){var b=this,c=b.mainRegion.selectAll(\"rect\"),d=b.regionX.bind(b),e=b.regionY.bind(b),f=b.regionWidth.bind(b),g=b.regionHeight.bind(b);return[(a?c.transition():c).attr(\"x\",d).attr(\"y\",e).attr(\"width\",f).attr(\"height\",g).style(\"fill-opacity\",function(a){return j(a.opacity)?a.opacity:.1})]},f.regionX=function(a){var b,c=this,d=c.config,e=\"y\"===a.axis?c.y:c.y2;return b=\"y\"===a.axis||\"y2\"===a.axis?d.axis_rotated&&\"start\"in a?e(a.start):0:d.axis_rotated?0:\"start\"in a?c.x(c.isTimeSeries()?c.parseDate(a.start):a.start):0},f.regionY=function(a){var b,c=this,d=c.config,e=\"y\"===a.axis?c.y:c.y2;return b=\"y\"===a.axis||\"y2\"===a.axis?d.axis_rotated?0:\"end\"in a?e(a.end):0:d.axis_rotated&&\"start\"in a?c.x(c.isTimeSeries()?c.parseDate(a.start):a.start):0},f.regionWidth=function(a){var b,c=this,d=c.config,e=c.regionX(a),f=\"y\"===a.axis?c.y:c.y2;return b=\"y\"===a.axis||\"y2\"===a.axis?d.axis_rotated&&\"end\"in a?f(a.end):c.width:d.axis_rotated?c.width:\"end\"in a?c.x(c.isTimeSeries()?c.parseDate(a.end):a.end):c.width,e>b?0:b-e},f.regionHeight=function(a){var b,c=this,d=c.config,e=this.regionY(a),f=\"y\"===a.axis?c.y:c.y2;return b=\"y\"===a.axis||\"y2\"===a.axis?d.axis_rotated?c.height:\"start\"in a?f(a.start):c.height:d.axis_rotated&&\"end\"in a?c.x(c.isTimeSeries()?c.parseDate(a.end):a.end):c.height,e>b?0:b-e},f.isRegionOnX=function(a){return!a.axis||\"x\"===a.axis},f.drag=function(a){var b,c,d,e,f,g,h,j,k=this,l=k.config,m=k.main,n=k.d3;k.hasArcType()||l.data_selection_enabled&&(!l.zoom_enabled||k.zoom.altDomain)&&l.data_selection_multiple&&(b=k.dragStart[0],c=k.dragStart[1],d=a[0],e=a[1],f=Math.min(b,d),g=Math.max(b,d),h=l.data_selection_grouped?k.margin.top:Math.min(c,e),j=l.data_selection_grouped?k.height:Math.max(c,e),m.select(\".\"+i.dragarea).attr(\"x\",f).attr(\"y\",h).attr(\"width\",g-f).attr(\"height\",j-h),m.selectAll(\".\"+i.shapes).selectAll(\".\"+i.shape).filter(function(a){return l.data_selection_isselectable(a)}).each(function(a,b){var c,d,e,l,m,o,p=n.select(this),q=p.classed(i.SELECTED),r=p.classed(i.INCLUDED),s=!1;if(p.classed(i.circle))c=1*p.attr(\"cx\"),d=1*p.attr(\"cy\"),m=k.togglePoint,s=c>f&&g>c&&d>h&&j>d;else{if(!p.classed(i.bar))return;o=v(this),c=o.x,d=o.y,e=o.width,l=o.height,m=k.togglePath,s=!(c>g||f>c+e||d>j||h>d+l)}s^r&&(p.classed(i.INCLUDED,!r),p.classed(i.SELECTED,!q),m.call(k,!q,p,a,b))}))},f.dragstart=function(a){var b=this,c=b.config;b.hasArcType()||c.data_selection_enabled&&(b.dragStart=a,b.main.select(\".\"+i.chart).append(\"rect\").attr(\"class\",i.dragarea).style(\"opacity\",.1),b.dragging=!0)},f.dragend=function(){var a=this,b=a.config;a.hasArcType()||b.data_selection_enabled&&(a.main.select(\".\"+i.dragarea).transition().duration(100).style(\"opacity\",0).remove(),a.main.selectAll(\".\"+i.shape).classed(i.INCLUDED,!1),a.dragging=!1)},f.selectPoint=function(a,b,c){var d=this,e=d.config,f=(e.axis_rotated?d.circleY:d.circleX).bind(d),g=(e.axis_rotated?d.circleX:d.circleY).bind(d),h=d.pointSelectR.bind(d);e.data_onselected.call(d.api,b,a.node()),d.main.select(\".\"+i.selectedCircles+d.getTargetSelectorSuffix(b.id)).selectAll(\".\"+i.selectedCircle+\"-\"+c).data([b]).enter().append(\"circle\").attr(\"class\",function(){return d.generateClass(i.selectedCircle,c)}).attr(\"cx\",f).attr(\"cy\",g).attr(\"stroke\",function(){return d.color(b)}).attr(\"r\",function(a){return 1.4*d.pointSelectR(a)}).transition().duration(100).attr(\"r\",h)},f.unselectPoint=function(a,b,c){var d=this;d.config.data_onunselected(b,a.node()),d.main.select(\".\"+i.selectedCircles+d.getTargetSelectorSuffix(b.id)).selectAll(\".\"+i.selectedCircle+\"-\"+c).transition().duration(100).attr(\"r\",0).remove()},f.togglePoint=function(a,b,c,d){a?this.selectPoint(b,c,d):this.unselectPoint(b,c,d)},f.selectPath=function(a,b){var c=this;c.config.data_onselected.call(c,b,a.node()),a.transition().duration(100).style(\"fill\",function(){return c.d3.rgb(c.color(b)).brighter(.75)})},f.unselectPath=function(a,b){var c=this;c.config.data_onunselected.call(c,b,a.node()),a.transition().duration(100).style(\"fill\",function(){return c.color(b)})},f.togglePath=function(a,b,c,d){a?this.selectPath(b,c,d):this.unselectPath(b,c,d)},f.getToggle=function(a,b){var c,d=this;return\"circle\"===a.nodeName?c=d.isStepType(b)?function(){}:d.togglePoint:\"path\"===a.nodeName&&(c=d.togglePath),c},f.toggleShape=function(a,b,c){var d=this,e=d.d3,f=d.config,g=e.select(a),h=g.classed(i.SELECTED),j=d.getToggle(a,b).bind(d);f.data_selection_enabled&&f.data_selection_isselectable(b)&&(f.data_selection_multiple||d.main.selectAll(\".\"+i.shapes+(f.data_selection_grouped?d.getTargetSelectorSuffix(b.id):\"\")).selectAll(\".\"+i.shape).each(function(a,b){var c=e.select(this);c.classed(i.SELECTED)&&j(!1,c.classed(i.SELECTED,!1),a,b)}),g.classed(i.SELECTED,!h),j(!h,g,b,c))},f.initBrush=function(){var a=this,b=a.d3;a.brush=b.svg.brush().on(\"brush\",function(){a.redrawForBrush()}),a.brush.update=function(){return a.context&&a.context.select(\".\"+i.brush).call(this),this},a.brush.scale=function(b){return a.config.axis_rotated?this.y(b):this.x(b)}},f.initSubchart=function(){var a=this,b=a.config,c=a.context=a.svg.append(\"g\").attr(\"transform\",a.getTranslate(\"context\"));c.style(\"visibility\",b.subchart_show?\"visible\":\"hidden\"),c.append(\"g\").attr(\"clip-path\",a.clipPathForSubchart).attr(\"class\",i.chart),c.select(\".\"+i.chart).append(\"g\").attr(\"class\",i.chartBars),c.select(\".\"+i.chart).append(\"g\").attr(\"class\",i.chartLines),c.append(\"g\").attr(\"clip-path\",a.clipPath).attr(\"class\",i.brush).call(a.brush),a.axes.subx=c.append(\"g\").attr(\"class\",i.axisX).attr(\"transform\",a.getTranslate(\"subx\")).attr(\"clip-path\",b.axis_rotated?\"\":a.clipPathForXAxis)},f.updateTargetsForSubchart=function(a){var b,c,d,e,f=this,g=f.context,h=f.config,j=f.classChartBar.bind(f),k=f.classBars.bind(f),l=f.classChartLine.bind(f),m=f.classLines.bind(f),n=f.classAreas.bind(f);h.subchart_show&&(e=g.select(\".\"+i.chartBars).selectAll(\".\"+i.chartBar).data(a).attr(\"class\",j),d=e.enter().append(\"g\").style(\"opacity\",0).attr(\"class\",j),d.append(\"g\").attr(\"class\",k),c=g.select(\".\"+i.chartLines).selectAll(\".\"+i.chartLine).data(a).attr(\"class\",l),b=c.enter().append(\"g\").style(\"opacity\",0).attr(\"class\",l),b.append(\"g\").attr(\"class\",m),b.append(\"g\").attr(\"class\",n),g.selectAll(\".\"+i.brush+\" rect\").attr(h.axis_rotated?\"width\":\"height\",h.axis_rotated?f.width2:f.height2))},f.updateBarForSubchart=function(a){var b=this;b.contextBar=b.context.selectAll(\".\"+i.bars).selectAll(\".\"+i.bar).data(b.barData.bind(b)),b.contextBar.enter().append(\"path\").attr(\"class\",b.classBar.bind(b)).style(\"stroke\",\"none\").style(\"fill\",b.color),b.contextBar.style(\"opacity\",b.initialOpacity.bind(b)),b.contextBar.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawBarForSubchart=function(a,b,c){(b?this.contextBar.transition().duration(c):this.contextBar).attr(\"d\",a).style(\"opacity\",1)},f.updateLineForSubchart=function(a){var b=this;b.contextLine=b.context.selectAll(\".\"+i.lines).selectAll(\".\"+i.line).data(b.lineData.bind(b)),b.contextLine.enter().append(\"path\").attr(\"class\",b.classLine.bind(b)).style(\"stroke\",b.color),b.contextLine.style(\"opacity\",b.initialOpacity.bind(b)),b.contextLine.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawLineForSubchart=function(a,b,c){(b?this.contextLine.transition().duration(c):this.contextLine).attr(\"d\",a).style(\"opacity\",1)},f.updateAreaForSubchart=function(a){var b=this,c=b.d3;b.contextArea=b.context.selectAll(\".\"+i.areas).selectAll(\".\"+i.area).data(b.lineData.bind(b)),b.contextArea.enter().append(\"path\").attr(\"class\",b.classArea.bind(b)).style(\"fill\",b.color).style(\"opacity\",function(){return b.orgAreaOpacity=+c.select(this).style(\"opacity\"),0}),b.contextArea.style(\"opacity\",0),b.contextArea.exit().transition().duration(a).style(\"opacity\",0).remove()},f.redrawAreaForSubchart=function(a,b,c){(b?this.contextArea.transition().duration(c):this.contextArea).attr(\"d\",a).style(\"fill\",this.color).style(\"opacity\",this.orgAreaOpacity)},f.redrawSubchart=function(a,b,c,d,e,f,g){var h,i,j,k=this,l=k.d3,m=k.config;k.context.style(\"visibility\",m.subchart_show?\"visible\":\"hidden\"),m.subchart_show&&(l.event&&\"zoom\"===l.event.type&&k.brush.extent(k.x.orgDomain()).update(),a&&(k.brush.empty()||k.brush.extent(k.x.orgDomain()).update(),h=k.generateDrawArea(e,!0),i=k.generateDrawBar(f,!0),j=k.generateDrawLine(g,!0),k.updateBarForSubchart(c),k.updateLineForSubchart(c),k.updateAreaForSubchart(c),k.redrawBarForSubchart(i,c,c),k.redrawLineForSubchart(j,c,c),k.redrawAreaForSubchart(h,c,c)))},f.redrawForBrush=function(){var a=this,b=a.x;a.redraw({withTransition:!1,withY:a.config.zoom_rescale,withSubchart:!1,withUpdateXDomain:!0,withDimension:!1}),a.config.subchart_onbrush.call(a.api,b.orgDomain())},f.transformContext=function(a,b){var c,d=this;b&&b.axisSubX?c=b.axisSubX:(c=d.context.select(\".\"+i.axisX),a&&(c=c.transition())),d.context.attr(\"transform\",d.getTranslate(\"context\")),c.attr(\"transform\",d.getTranslate(\"subx\"))},f.getDefaultExtent=function(){var a=this,b=a.config,c=k(b.axis_x_extent)?b.axis_x_extent(a.getXDomain(a.data.targets)):b.axis_x_extent;return a.isTimeSeries()&&(c=[a.parseDate(c[0]),a.parseDate(c[1])]),c},f.initZoom=function(){var a,b=this,c=b.d3,d=b.config;b.zoom=c.behavior.zoom().on(\"zoomstart\",function(){a=c.event.sourceEvent,b.zoom.altDomain=c.event.sourceEvent.altKey?b.x.orgDomain():null,d.zoom_onzoomstart.call(b.api,c.event.sourceEvent)}).on(\"zoom\",function(){b.redrawForZoom.call(b)}).on(\"zoomend\",function(){var e=c.event.sourceEvent;e&&a.clientX===e.clientX&&a.clientY===e.clientY||(b.redrawEventRect(),b.updateZoom(),d.zoom_onzoomend.call(b.api,b.x.orgDomain()))}),b.zoom.scale=function(a){return d.axis_rotated?this.y(a):this.x(a)},b.zoom.orgScaleExtent=function(){var a=d.zoom_extent?d.zoom_extent:[1,10];return[a[0],Math.max(b.getMaxDataCount()\/a[1],a[1])]},b.zoom.updateScaleExtent=function(){var a=q(b.x.orgDomain())\/q(b.orgXDomain),c=this.orgScaleExtent();return this.scaleExtent([c[0]*a,c[1]*a]),this}},f.updateZoom=function(){var a=this,b=a.config.zoom_enabled?a.zoom:function(){};a.main.select(\".\"+i.zoomRect).call(b).on(\"dblclick.zoom\",null),a.main.selectAll(\".\"+i.eventRect).call(b).on(\"dblclick.zoom\",null)},f.redrawForZoom=function(){var a=this,b=a.d3,c=a.config,d=a.zoom,e=a.x;if(c.zoom_enabled&&0!==a.filterTargetsToShow(a.data.targets).length){if(\"mousemove\"===b.event.sourceEvent.type&&d.altDomain)return e.domain(d.altDomain),void d.scale(e).updateScaleExtent();a.isCategorized()&&e.orgDomain()[0]===a.orgXDomain[0]&&e.domain([a.orgXDomain[0]-1e-10,e.orgDomain()[1]]),a.redraw({withTransition:!1,withY:c.zoom_rescale,withSubchart:!1,withEventRect:!1,withDimension:!1}),\"mousemove\"===b.event.sourceEvent.type&&(a.cancelClick=!0),c.zoom_onzoom.call(a.api,e.orgDomain())}},f.generateColor=function(){var a=this,b=a.config,c=a.d3,d=b.data_colors,e=s(b.color_pattern)?b.color_pattern:c.scale.category10().range(),f=b.data_color,g=[];return function(a){var b,c=a.id||a.data&&a.data.id||a;return d[c]instanceof Function?b=d[c](a):d[c]?b=d[c]:(g.indexOf(c)<0&&g.push(c),b=e[g.indexOf(c)%e.length],d[c]=b),f instanceof Function?f(b,a):b}},f.generateLevelColor=function(){var a=this,b=a.config,c=b.color_pattern,d=b.color_threshold,e=\"value\"===d.unit,f=d.values&&d.values.length?d.values:[],g=d.max||100;return s(b.color_threshold)?function(a){var b,d,h=c[c.length-1];for(b=0;b<f.length;b++)if(d=e?a:100*a\/g,d<f[b]){h=c[b];break}return h}:null},f.getYFormat=function(a){var b=this,c=a&&!b.hasType(\"gauge\")?b.defaultArcValueFormat:b.yFormat,d=a&&!b.hasType(\"gauge\")?b.defaultArcValueFormat:b.y2Format;return function(a,e,f){var g=\"y2\"===b.getAxisId(f)?d:c;return g.call(b,a,e)}},f.yFormat=function(a){var b=this,c=b.config,d=c.axis_y_tick_format?c.axis_y_tick_format:b.defaultValueFormat;return d(a)},f.y2Format=function(a){var b=this,c=b.config,d=c.axis_y2_tick_format?c.axis_y2_tick_format:b.defaultValueFormat;return d(a)},f.defaultValueFormat=function(a){return j(a)?+a:\"\"},f.defaultArcValueFormat=function(a,b){return(100*b).toFixed(1)+\"%\"},f.dataLabelFormat=function(a){var b,c=this,d=c.config.data_labels,e=function(a){return j(a)?+a:\"\"};return b=\"function\"==typeof d.format?d.format:\"object\"==typeof d.format?d.format[a]?d.format[a]===!0?e:d.format[a]:function(){return\"\"}:e},f.hasCaches=function(a){for(var b=0;b<a.length;b++)if(!(a[b]in this.cache))return!1;return!0},f.addCache=function(a,b){this.cache[a]=this.cloneTarget(b)},f.getCaches=function(a){var b,c=[];for(b=0;b<a.length;b++)a[b]in this.cache&&c.push(this.cloneTarget(this.cache[a[b]]));return c};var i=f.CLASS={target:\"c3-target\",chart:\"c3-chart\",chartLine:\"c3-chart-line\",chartLines:\"c3-chart-lines\",chartBar:\"c3-chart-bar\",chartBars:\"c3-chart-bars\",chartText:\"c3-chart-text\",chartTexts:\"c3-chart-texts\",chartArc:\"c3-chart-arc\",chartArcs:\"c3-chart-arcs\",chartArcsTitle:\"c3-chart-arcs-title\",chartArcsBackground:\"c3-chart-arcs-background\",chartArcsGaugeUnit:\"c3-chart-arcs-gauge-unit\",chartArcsGaugeMax:\"c3-chart-arcs-gauge-max\",chartArcsGaugeMin:\"c3-chart-arcs-gauge-min\",selectedCircle:\"c3-selected-circle\",selectedCircles:\"c3-selected-circles\",eventRect:\"c3-event-rect\",eventRects:\"c3-event-rects\",eventRectsSingle:\"c3-event-rects-single\",eventRectsMultiple:\"c3-event-rects-multiple\",zoomRect:\"c3-zoom-rect\",brush:\"c3-brush\",focused:\"c3-focused\",defocused:\"c3-defocused\",region:\"c3-region\",regions:\"c3-regions\",tooltipContainer:\"c3-tooltip-container\",tooltip:\"c3-tooltip\",tooltipName:\"c3-tooltip-name\",shape:\"c3-shape\",shapes:\"c3-shapes\",line:\"c3-line\",lines:\"c3-lines\",bar:\"c3-bar\",bars:\"c3-bars\",circle:\"c3-circle\",circles:\"c3-circles\",arc:\"c3-arc\",arcs:\"c3-arcs\",area:\"c3-area\",areas:\"c3-areas\",empty:\"c3-empty\",text:\"c3-text\",texts:\"c3-texts\",gaugeValue:\"c3-gauge-value\",grid:\"c3-grid\",gridLines:\"c3-grid-lines\",xgrid:\"c3-xgrid\",xgrids:\"c3-xgrids\",xgridLine:\"c3-xgrid-line\",xgridLines:\"c3-xgrid-lines\",xgridFocus:\"c3-xgrid-focus\",ygrid:\"c3-ygrid\",ygrids:\"c3-ygrids\",ygridLine:\"c3-ygrid-line\",ygridLines:\"c3-ygrid-lines\",axis:\"c3-axis\",axisX:\"c3-axis-x\",axisXLabel:\"c3-axis-x-label\",axisY:\"c3-axis-y\",axisYLabel:\"c3-axis-y-label\",axisY2:\"c3-axis-y2\",axisY2Label:\"c3-axis-y2-label\",legendBackground:\"c3-legend-background\",legendItem:\"c3-legend-item\",legendItemEvent:\"c3-legend-item-event\",legendItemTile:\"c3-legend-item-tile\",legendItemHidden:\"c3-legend-item-hidden\",legendItemFocused:\"c3-legend-item-focused\",dragarea:\"c3-dragarea\",EXPANDED:\"_expanded_\",SELECTED:\"_selected_\",INCLUDED:\"_included_\"};f.generateClass=function(a,b){return\" \"+a+\" \"+a+this.getTargetSelectorSuffix(b)},f.classText=function(a){return this.generateClass(i.text,a.index)},f.classTexts=function(a){return this.generateClass(i.texts,a.id)},f.classShape=function(a){return this.generateClass(i.shape,a.index)},f.classShapes=function(a){return this.generateClass(i.shapes,a.id)},f.classLine=function(a){return this.classShape(a)+this.generateClass(i.line,a.id)},f.classLines=function(a){return this.classShapes(a)+this.generateClass(i.lines,a.id)},f.classCircle=function(a){return this.classShape(a)+this.generateClass(i.circle,a.index)},f.classCircles=function(a){return this.classShapes(a)+this.generateClass(i.circles,a.id)},f.classBar=function(a){return this.classShape(a)+this.generateClass(i.bar,a.index)},f.classBars=function(a){return this.classShapes(a)+this.generateClass(i.bars,a.id)},f.classArc=function(a){return this.classShape(a.data)+this.generateClass(i.arc,a.data.id)},f.classArcs=function(a){return this.classShapes(a.data)+this.generateClass(i.arcs,a.data.id)},f.classArea=function(a){return this.classShape(a)+this.generateClass(i.area,a.id)},f.classAreas=function(a){return this.classShapes(a)+this.generateClass(i.areas,a.id)},f.classRegion=function(a,b){return this.generateClass(i.region,b)+\" \"+(\"class\"in a?a[\"class\"]:\"\")},f.classEvent=function(a){return this.generateClass(i.eventRect,a.index)},f.classTarget=function(a){var b=this,c=b.config.data_classes[a],d=\"\";return c&&(d=\" \"+i.target+\"-\"+c),b.generateClass(i.target,a)+d},f.classFocus=function(a){return this.classFocused(a)+this.classDefocused(a)},f.classFocused=function(a){return\" \"+(this.focusedTargetIds.indexOf(a.id)>=0?i.focused:\"\")},f.classDefocused=function(a){return\" \"+(this.defocusedTargetIds.indexOf(a.id)>=0?i.defocused:\"\")},f.classChartText=function(a){return i.chartText+this.classTarget(a.id)},f.classChartLine=function(a){return i.chartLine+this.classTarget(a.id)},f.classChartBar=function(a){return i.chartBar+this.classTarget(a.id)},f.classChartArc=function(a){return i.chartArc+this.classTarget(a.data.id)},f.getTargetSelectorSuffix=function(a){return a||0===a?(\"-\"+a).replace(\/[\\s?!@#$%^&*()_=+,.<>'\":;\\[\\]\\\/|~`{}\\\\]\/g,\"-\"):\"\"},f.selectorTarget=function(a,b){return(b||\"\")+\".\"+i.target+this.getTargetSelectorSuffix(a)},f.selectorTargets=function(a,b){var c=this;return a=a||[],a.length?a.map(function(a){return c.selectorTarget(a,b)}):null},f.selectorLegend=function(a){return\".\"+i.legendItem+this.getTargetSelectorSuffix(a)},f.selectorLegends=function(a){var b=this;return a&&a.length?a.map(function(a){return b.selectorLegend(a)}):null};var j=f.isValue=function(a){return a||0===a},k=f.isFunction=function(a){return\"function\"==typeof a},l=f.isString=function(a){return\"string\"==typeof a},m=f.isUndefined=function(a){return\"undefined\"==typeof a},n=f.isDefined=function(a){return\"undefined\"!=typeof a},o=f.ceil10=function(a){return 10*Math.ceil(a\/10)},p=f.asHalfPixel=function(a){return Math.ceil(a)+.5},q=f.diffDomain=function(a){return a[1]-a[0]},r=f.isEmpty=function(a){return!a||l(a)&&0===a.length||\"object\"==typeof a&&0===Object.keys(a).length},s=f.notEmpty=function(a){return Object.keys(a).length>0},t=f.getOption=function(a,b,c){return n(a[b])?a[b]:c},u=f.hasValue=function(a,b){var c=!1;return Object.keys(a).forEach(function(d){a[d]===b&&(c=!0)}),c},v=f.getPathBox=function(a){var b=a.getBoundingClientRect(),c=[a.pathSegList.getItem(0),a.pathSegList.getItem(1)],d=c[0].x,e=Math.min(c[0].y,c[1].y);return{x:d,y:e,width:b.width,height:b.height}};e.focus=function(a){var b,c=this.internal;a=c.mapToTargetIds(a),b=c.svg.selectAll(c.selectorTargets(a.filter(c.isTargetToShow,c))),this.revert(),this.defocus(),b.classed(i.focused,!0).classed(i.defocused,!1),c.hasArcType()&&c.expandArc(a),c.toggleFocusLegend(a,!0),c.focusedTargetIds=a,c.defocusedTargetIds=c.defocusedTargetIds.filter(function(b){return a.indexOf(b)<0})},e.defocus=function(a){var b,c=this.internal;a=c.mapToTargetIds(a),b=c.svg.selectAll(c.selectorTargets(a.filter(c.isTargetToShow,c))),this.revert(),b.classed(i.focused,!1).classed(i.defocused,!0),c.hasArcType()&&c.unexpandArc(a),c.toggleFocusLegend(a,!1),c.focusedTargetIds=c.focusedTargetIds.filter(function(b){return a.indexOf(b)<0}),c.defocusedTargetIds=a},e.revert=function(a){var b,c=this.internal;a=c.mapToTargetIds(a),b=c.svg.selectAll(c.selectorTargets(a)),b.classed(i.focused,!1).classed(i.defocused,!1),c.hasArcType()&&c.unexpandArc(a),c.config.legend_show&&c.showLegend(a.filter(c.isLegendToShow.bind(c))),c.focusedTargetIds=[],c.defocusedTargetIds=[]},e.show=function(a,b){var c,d=this.internal;a=d.mapToTargetIds(a),b=b||{},d.removeHiddenTargetIds(a),c=d.svg.selectAll(d.selectorTargets(a)),c.transition().style(\"opacity\",1,\"important\").call(d.endall,function(){c.style(\"opacity\",null).style(\"opacity\",1)}),b.withLegend&&d.showLegend(a),d.redraw({withUpdateOrgXDomain:!0,withUpdateXDomain:!0,withLegend:!0})},e.hide=function(a,b){var c,d=this.internal;a=d.mapToTargetIds(a),b=b||{},d.addHiddenTargetIds(a),c=d.svg.selectAll(d.selectorTargets(a)),c.transition().style(\"opacity\",0,\"important\").call(d.endall,function(){c.style(\"opacity\",null).style(\"opacity\",0)}),b.withLegend&&d.hideLegend(a),d.redraw({withUpdateOrgXDomain:!0,withUpdateXDomain:!0,withLegend:!0})},e.toggle=function(a,b){var c=this,d=this.internal;d.mapToTargetIds(a).forEach(function(a){d.isTargetToShow(a)?c.hide(a,b):c.show(a,b)})},e.zoom=function(a){var b=this.internal;return a&&(b.isTimeSeries()&&(a=a.map(function(a){return b.parseDate(a)})),b.brush.extent(a),b.redraw({withUpdateXDomain:!0,withY:b.config.zoom_rescale}),b.config.zoom_onzoom.call(this,b.x.orgDomain())),b.brush.extent()},e.zoom.enable=function(a){var b=this.internal;b.config.zoom_enabled=a,b.updateAndRedraw()},e.unzoom=function(){var a=this.internal;a.brush.clear().update(),a.redraw({withUpdateXDomain:!0})},e.load=function(a){var b=this.internal,c=b.config;return 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