请教各位老师,1个5分钟级别的图是否画对了
此图片是否可以说明
1、已经形成一个中枢,如果再形成一个中枢,就是下跌趋势,否则继续盘整至背驰
2、当前应该要触碰中枢的高点。因为该中枢的第二次触碰低点形成了一个背驰。
新手勿喷葛,哈哈~
大智老师也不在吗?:KU:,求指点 自己顶 你讲讲是哪只股票,这样看太辛苦~~ 市上无难事 发表于 2015-4-15 23:10 static/image/common/back.gif
你讲讲是哪只股票,这样看太辛苦~~
是002081,帮看看给对啊
大师不现,我来吹牛。.
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
ygnh570 发表于 2015-4-15 21:47 static/image/common/back.gif
大智老师也不在吗?,求指点
中枢成立。
细节本人看不清。
ygnh570 发表于 2015-4-16 12:41 static/image/common/back.gif
是002081,帮看看给对啊
个人分析:
1.中枢成立;
2.往前看,前面还有个中枢,所以下跌趋势是成立的。
3.目前只是在中枢中震动。
不值得搞吧。 大智基金会 发表于 2015-4-16 15:23 static/image/common/back.gif
中枢成立。
细节本人看不清。
谢谢大智老师:handshake
本帖最后由 ygnh570 于 2015-4-17 12:34 编辑
市上无难事 发表于 2015-4-16 17:52 static/image/common/back.gif
个人分析:
1.中枢成立;
2.往前看,前面还有个中枢,所以下跌趋势是成立的。
谢谢你,热心的朋友:#DAXIAO,但是你说前面还有个中枢,我是没有看出来,求指点?
页:
[1]