一粒砂 发表于 2018-3-11 23:50

再次说明

本人在近日参加涨停预报栏目时,发现连续有两次我预测的股票封死涨停板,但是在收盘统计时确没有给我统计,不知为何?9日预测的300556丝路视觉,3月6日预测的300477合纵科技。这两只票全是当天的凌晨预报的,也就是5日和8日的深夜12点以后,按道理是要算的,不知为何没有算,规则规定是不能预测前一天是一字板的股,而我预测的这两只前一天都不是一字板。data:image/png;base64,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
data:image/png;base64,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

页: [1]
查看完整版本: 再次说明