<rss version="2.0" xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:trackback="http://madskills.com/public/xml/rss/module/trackback/" xmlns:wfw="http://wellformedweb.org/CommentAPI/" xmlns:slash="http://purl.org/rss/1.0/modules/slash/"><channel><title>数学算法</title><link>http://blog.vckbase.com/arong/category/49.html</link><description>描述一些简单的利用数学原理计算的算法</description><managingEditor>馨荣家园</managingEditor><dc:language>af</dc:language><generator>.Text Version 0.958.2004.214</generator><item><dc:creator>馨荣家园</dc:creator><title>概率疑问</title><link>http://blog.vckbase.com/arong/archive/2007/08/28/28869.html</link><pubDate>Tue, 28 Aug 2007 02:25:00 GMT</pubDate><guid>http://blog.vckbase.com/arong/archive/2007/08/28/28869.html</guid><wfw:comment>http://blog.vckbase.com/arong/comments/28869.html</wfw:comment><comments>http://blog.vckbase.com/arong/archive/2007/08/28/28869.html#Feedback</comments><slash:comments>8</slash:comments><wfw:commentRss>http://blog.vckbase.com/arong/comments/commentRss/28869.html</wfw:commentRss><trackback:ping>http://blog.vckbase.com/arong/services/trackbacks/28869.html</trackback:ping><description>考虑这样一个问题：我们把2个红色球和2个白色球放进一个黑盒子里，问取出两个球颜色相同得概率是多少。&lt;BR&gt;&lt;BR&gt;很显然，取出两个球的组合有以下四种：RR, RW,WR,WW，因此同颜色的概率是2/4=0.5&lt;BR&gt;&lt;BR&gt;按照乘法原理，我们可以分两次取出。&lt;BR&gt;第一次，我们取出白色的可能性为1/2，剩下的3个球再取出白色的可能性为1/3，因此，两次都取出白色的可能性为1/2 * 1/3 = 1/6&lt;BR&gt;同理，都取出红色的可能性为1/6&lt;BR&gt;那么，取出同种颜色的可能性应该为1/6 + 1/6=1/3&lt;BR&gt;&lt;BR&gt;为什么会不一样？&lt;img src ="http://blog.vckbase.com/arong/aggbug/28869.html" width = "1" height = "1" /&gt;</description></item><item><dc:creator>馨荣家园</dc:creator><title>欧拉函数公式</title><link>http://blog.vckbase.com/arong/archive/2004/06/22/498.html</link><pubDate>Mon, 21 Jun 2004 22:27:00 GMT</pubDate><guid>http://blog.vckbase.com/arong/archive/2004/06/22/498.html</guid><wfw:comment>http://blog.vckbase.com/arong/comments/498.html</wfw:comment><comments>http://blog.vckbase.com/arong/archive/2004/06/22/498.html#Feedback</comments><slash:comments>393</slash:comments><wfw:commentRss>http://blog.vckbase.com/arong/comments/commentRss/498.html</wfw:commentRss><trackback:ping>http://blog.vckbase.com/arong/services/trackbacks/498.html</trackback:ping><description>&lt;img src ="http://blog.vckbase.com/arong/aggbug/498.html" width = "1" height = "1" /&gt;</description></item><item><dc:creator>阿荣陋室</dc:creator><title>B样条</title><link>http://blog.vckbase.com/arong/archive/2004/05/27/286.html</link><pubDate>Wed, 26 May 2004 18:19:00 GMT</pubDate><guid>http://blog.vckbase.com/arong/archive/2004/05/27/286.html</guid><wfw:comment>http://blog.vckbase.com/arong/comments/286.html</wfw:comment><comments>http://blog.vckbase.com/arong/archive/2004/05/27/286.html#Feedback</comments><slash:comments>12</slash:comments><wfw:commentRss>http://blog.vckbase.com/arong/comments/commentRss/286.html</wfw:commentRss><trackback:ping>http://blog.vckbase.com/arong/services/trackbacks/286.html</trackback:ping><description>&lt;img src ="http://blog.vckbase.com/arong/aggbug/286.html" width = "1" height = "1" /&gt;</description></item><item><dc:creator>阿荣陋室</dc:creator><title>猜序列游戏</title><link>http://blog.vckbase.com/arong/archive/2004/05/21/256.html</link><pubDate>Fri, 21 May 2004 14:32:00 GMT</pubDate><guid>http://blog.vckbase.com/arong/archive/2004/05/21/256.html</guid><wfw:comment>http://blog.vckbase.com/arong/comments/256.html</wfw:comment><comments>http://blog.vckbase.com/arong/archive/2004/05/21/256.html#Feedback</comments><slash:comments>3</slash:comments><wfw:commentRss>http://blog.vckbase.com/arong/comments/commentRss/256.html</wfw:commentRss><trackback:ping>http://blog.vckbase.com/arong/services/trackbacks/256.html</trackback:ping><description>&lt;img src ="http://blog.vckbase.com/arong/aggbug/256.html" width = "1" height = "1" /&gt;</description></item></channel></rss>