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raohaibing(uid:63268)
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  • 大转盘的概率怎么算的?{:5_127:}{:5_127:}{:5_127:}{:5_127:}{:5_127:}{:5_127:}
  • 我数据集用的是(java)程序,数据库查出了结果,为什么显示出来的数据都为0?{:5_133:}http://bbs.fanruan.com/static/image/smiley/paopaobing/13.gifhttp://bbs.fanruan.com/static/image/smiley/paopaobing/13.gifhttp://bbs.fanruan.com/static/image/smiley/paopaobing/13.gifhttp://bbs.fanruan.com/static/image/smiley/paopaobing/13.gifhttp://bbs.fanruan.com/static/image/smiley/paopaobing/13.gifhttp://bbs.fanruan.com/static/image/smiley/paopaobing/13.gif 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