yuanyaojie 发表于 2015-10-13 16:41

巧用岛形反转 希望对大家有用


巧用岛形反转
data:image/png;base64,R0lGODlhDwAPAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAAAAAABAAEAgAAAAAECAwICRAEAOw==案例图示
<img width="392" height="213" alt="选手“非生非灭”巧用岛形反转 3天获利20%" src="data:image/png;base64,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" border="0" v:shapes="图片_x0020_4">

技术要点
1、这二个缺口顺很短时间内先后出现,最短的时间可能只有一个交易日,亦可能长达数天至数个星期左右;
2、形成岛形的两个缺口所处的价格位置大致相同;
3、岛形以消耗性缺口开始,突破性缺口结束,这情形是以缺口填补缺口,因此缺口已是被完全填补了;
4、岛反转的两个缺口之间的总换手率越大,其反转的信号越强;
5、如果是短时间内的巨量换手,则成为岛形与“V形反转”的的复合形态,其信号非常强大。

诗里涛声 发表于 2015-10-13 16:52

天书,凡人不识!能不能大众化一点?

yuli 发表于 2015-10-13 16:59

感谢分享,研究。

我随缘 发表于 2015-10-13 18:43

{:soso_e176:}

15962832222 发表于 2015-10-13 19:09

有字天书,拆开来都认识,合起来看不懂。

15962832222 发表于 2015-10-13 19:10

这个知识点很想学,望重发!

yuanyaojie 发表于 2015-10-13 19:24

诗里涛声 发表于 2015-10-13 16:52
天书,凡人不识!能不能大众化一点?

对不起 我已重发了贴纸 有图 便于理解

yuanyaojie 发表于 2015-10-13 19:25

15962832222 发表于 2015-10-13 19:10
这个知识点很想学,望重发!

对不起 见我有图片的贴纸

zrj99 发表于 2017-9-3 22:12

感谢无私分享
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