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<rss version="2.0"><channel><title>数学奥林匹克报--数学游戏、益智数学玩具、趣味数学问题最新20篇论坛主题</title><link>http://www.mathoe.com</link><language>zh-cn</language><description>数学奥林匹克报</description><copyright>http://www.mathoe.com</copyright><generator>Rss Generator By Dvbbs.Net</generator><webMaster>765966877@qq.com</webMaster><item><title>十八罗汉阵</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44804&amp;Page=1</link><author>無言</author><pubDate>2014-10-12 14:18:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>“组合恒等式”与“阶乘的扩张”</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44710&amp;Page=1</link><author>無言</author><pubDate>2013-10-31 20:43:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>腾筐猜想</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44676&amp;Page=1</link><author>無言</author><pubDate>2013-4-11 23:11:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>关于(x^2+1)(y^2+1)=z^2+1的整数解</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44669&amp;Page=1</link><author>無言</author><pubDate>2012-12-3 18:31:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>两个三角形数之和为一个三角形数</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44668&amp;Page=1</link><author>無言</author><pubDate>2012-11-20 17:08:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>4个整数中，任两数之和都为立方数</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44667&amp;Page=1</link><author>無言</author><pubDate>2012-11-6 14:18:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>n非3的整倍数，总有连续n^3个自然数的立方和为一整立方数</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44666&amp;Page=1</link><author>無言</author><pubDate>2012-10-31 21:48:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>任一有理数均为4个有理数的立方和</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44655&amp;Page=1</link><author>無言</author><pubDate>2012-10-6 18:25:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>n充分大时， n内素数的个数约为√n内的所有素数之和</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44609&amp;Page=1</link><author>無言</author><pubDate>2012-2-8 11:36:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>自然数螺旋方阵、蛇形方阵行列式</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44599&amp;Page=1</link><author>無言</author><pubDate>2011-11-16 13:50:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>华林Waring 问题还在继续</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44371&amp;Page=1</link><author>無言</author><pubDate>2011-5-22 15:02:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>正整数n(n&gt;11)等于若干合数之和，这些合数之积为最大</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44134&amp;Page=1</link><author>無言</author><pubDate>2011-2-25 18:19:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>任一三角形均为等腰梯形拼成</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=44133&amp;Page=1</link><author>無言</author><pubDate>2011-2-23 10:01:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>互素阶乘</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=43877&amp;Page=1</link><author>無言</author><pubDate>2011-1-8 14:40:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>双圆定中有定</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=43248&amp;Page=1</link><author>無言</author><pubDate>2010-10-11 16:19:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>[原创]五角星定理：任一五角星，将其外围线段相间地分为两组，各组5条线段长度之积相等。</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=43054&amp;Page=1</link><author>無言</author><pubDate>2010-9-16 16:57:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>六点圆</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=43033&amp;Page=1</link><author>無言</author><pubDate>2010-8-4 17:11:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>寻第六类可劈数</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=43000&amp;Page=1</link><author>無言</author><pubDate>2010-6-2 19:07:00</pubDate><description><![CDATA[要浏览本条信息请点击标题。]]></description></item><item><title>不重不漏阿拉伯数字使尽，有高有低恒等式符号用唯</title><link>http://www.mathoe.com/dispbbs.asp?BoardID=103&amp;ID=42952&amp;Page=1</link><author>無言</author><pubDate>2010-5-22 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