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◆能赚能守,才是赢家◆底部让一点,头部让一点,中间多吃一点,操作就是这样。◆做股票:一、工具要单纯;二、想法要单纯。◆短线操作靠等待,长线布局靠忍耐。◆买进的方式有两种,逢低接,转强买,罗威操作法属于后者。◆股票到了高档,不知道要跑,到最后肯定是白忙一场,纸上富贵而已。会买是徒弟,会卖才是师父。◆回档就是找买点。◆多空一线间,上涨[
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)
上次解盘时指出这次反弹应该是个5F级别的,本质上是围绕前面30F中枢的震荡。自前几天短期底部形成5F中枢之后,在其上方又形成了两个1F中枢。当下新的5F中枢构造中,反弹似乎没有宣告结束,但已经没有前几天的持续上涨了,大盘震荡恐难避免。。。
短线展望:
1.大概率会围绕最后一个1F中枢(或之前的那个1F中枢)震荡,直至形成新的5F中枢;这种情况下,大盘在未[
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抄底模式:
条件:
1. 整个行业因市场基本面变化整体下降;
2. 观察行业的领头羊前一,二名,它们必须是DJI,SPX以及IXIC的成分股;
3. 行业股票下降后在底部盘整半年以上;从K线看,某个均线反复穿越K线即为平盘盘整。盘整时间越长越好;
4. 当股票突然跳空,然后站在均线之上;或一根大阳线然后站在均线之上;或快速站在均线之上(四天之内);
5. 然[
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我们目前拥有:1.5万多笔次的交易经验(相当部分是不正确的操作,包括不正确的赢利和不正常的亏损,并熟悉精通各种亏法.(如果熟悉精通所有亏法,余下不多的方法就是赚钱的方法)).2.近10,000小时的看盘经验.初步具有一定条件下理解股市,倾听股市语言的能力(股市语言中最重要的是其强弱信号),初步拥有盘面和股市感觉.在股市转折点尤为明显.股市演化是个渐进过程,从涨到跌或跌到[
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日线图显示一个底分型构造成功,那么反弹能否继续延伸呢?
小级别图形显示底部已经构造出第二个5F中枢,走势已经止跌,当下正在向上脱离底部5F中枢。
超短线展望:
1.大概率:站稳5日均线,形成5F中枢的三买,反弹继续延伸,继续探高MA200到MA50区间;
2.次大概率:继续5F中枢的震荡,这种情况请密切关注今后几天能否站稳5日均线。
中线情况在前面的帖[
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)
今天的走势是对上周五以来走势的确认,200日均线确认失守,不出意外下一个目标应该是50/60周均线附近(1850点上下),这里也是最近的一个日中枢区间高,因此,这一带无论对多头或空头都意义重大。
备注:周末和网友讨论30F中枢区间的划分(图中白色框)的问题,发现前两次给出的区间有误,现已更正,其区间以这幅图的划分为准!
上面的小级别图显示,当下正处[
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股票,期权和期指操作
交易中可当成绝对不得违反的天条的原则不多。下述的应该是一条:
长期而言,交易者会有三个概率数据:看盘成功率K,操盘成功率C以及止赢止损比B。
三者相乘大于1即可赢利。K*C*B>1
例如:3:1的止赢止损比,交易4次,看盘和操作导致其中3次止损,共亏3元,看盘和操作导致其中1次止赢,得3元平手。看盘和操作成功率只有2[
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我们的经历与大多数人有相似的地方,从一无所知,犯下各种必然的错误,自我摸索,到建立体系.也有极为幸运的方面.时间上以半年为阶段.开始买股票是想做长线投资.没想一年下来亏损一半.激起巨大好奇心:世界上还有这么不讲理的地方,有人拿走我们的钱,连招呼都不用打.我们也能不能这么不讲道理?于是开始学股之旅.第一年前半年,既无知识,又无经验,全凭菜市场经验.一买就跌,一[
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![](data:image/png;base64,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)
为了回答这个问题,先来看看过去一周的蜡烛图,一根长阴线,显示出空头占据明显的优势。此外大盘下破34周均线,如果不能止步于此,下面将测试50/60周均线。
从上面的日线图来看,今天刚好收盘于200日均线上,至于之后是反弹还是继续下跌,从小级别走势就可以看出端倪。
从上面的小级别走势可以看出,昨天解盘时提到的大概率情况如约而至:早盘下破是空头陷阱[
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)
昨天解盘时提醒大家密切关注最后一个向上的那个猛烈1F走势的结束情况,原本以为还会折腾一两天,怎么也要碰一下50/60日均线什么的,没想到这么快就结束了。
这个1F走势的结束意义重大,因为它是5F中枢震荡扩展成30F中枢的最后一个1F走势,30F中枢在这里完美,走势从5F升级成30F,一如我在开博客之初提到的,这次大盘的回调至少应该是30F级别的。上图中的白色框就是已[
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