<?xml version="1.0" encoding="utf-8"?>
<oembed><version>1.0</version><provider_name>Camdemy1.0</provider_name><provider_url>http://media.usc.edu.tw</provider_url><title>Algorithm_closestpair</title><description></description><author_name></author_name><author_url>http://media.usc.edu.tw/user/</author_url><thumbnail_url>http://media.usc.edu.tw/sysdata/doc/9/963f854c5aaa0137/thumb_l.jpg</thumbnail_url><thumbnail_height>360</thumbnail_height><thumbnail_width>640</thumbnail_width><html>&amp;lt;iframe width='720' height='405' id='ccShare957' frameborder='0'  src='http://media.usc.edu.tw/media/e/957' allowfullscreen&amp;gt;&amp;lt;/iframe&amp;gt;</html><type>video</type><width>720</width><height>405</height><duration>10:16</duration><index><item_1><title>The Closest Pair Problem</title><time>0</time><indent>0</indent><sn>1</sn></item_1><item_2><title>The Closest Pair Problem</title><time>28470</time><indent>0</indent><sn>2</sn></item_2><item_3><title>Slide 3</title><time>210320</time><indent>0</indent><sn>3</sn></item_3><item_4><title>The algorithm:Input: A set S of n planar points.Output: The distance between two closest points. Step 1: Sort points in S according to their y-values.Step 2: If S contains only one point, return infinity as its distance.Step 3: Find a median line L perpen</title><time>280070</time><indent>0</indent><sn>4</sn></item_4><item_5><title>Step 5: For a point P in the half-slab bounded by L-d and L, let its y-value be denoted as yP .  For each such P, find all points in the half-slab bounded by L and L+d whose y-value fall within yP+d and yP-d.  If the distance d between P and a point in t</title><time>441070</time><indent>0</indent><sn>5</sn></item_5></index><resolution><playtype>fs</playtype><subtype></subtype><src>1280x720</src><mp4>720x404</mp4><mp4_hd>1280x720</mp4_hd><mp4_4k></mp4_4k><mp4_1920></mp4_1920><mp4_src></mp4_src><mp4_base></mp4_base></resolution><base_image><thumb>http://media.usc.edu.tw/sysdata/doc/9/963f854c5aaa0137/thumb.jpg</thumb><cover>http://media.usc.edu.tw/sysdata/doc/9/963f854c5aaa0137/cover.jpg</cover><storyboard>http://media.usc.edu.tw/sysdata/doc/9/963f854c5aaa0137/video/thumbs/storyboard.jpg</storyboard></base_image><srcFrom></srcFrom><base_url>http://media.usc.edu.tw/sysdata/doc/9/963f854c5aaa0137</base_url><status>1</status></oembed>
