斐波那契回调线的使用方法
2023/1/31 14:35:23
来源:互联网
浏览:962
斐波那契线是一组由古老的数学算法推导出来的指标数据。它可以比较明显的体现出在一段趋势行情中的支撑位和压力位。于其他指标不同的是斐波那契回调线是具有提前性,而不是滞后性。所以很多交易者都会选择使用。对于不知道怎么寻找支撑位和压力位的交易者是非常有用的。下面就给大家介绍具体使用方法。
首先。我们要了解如何去画斐波那契回调线。因为这是在一段趋势中显现出来的指标。所以我们要找到一段上升趋势或者下降趋势。在上升趋势中需要找到前期的相应低点和相应高点。由低点开始连接高点。画出我们的斐波那契回调线。
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)
在下降趋势中。就是找到前期相应的低点和高点。然后由高点开始连接低点。
![](data:image/png;base64,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)
其中最重要的是0.382和0.618线。在回调过程中。强势回调的话,0.382线是强力支撑位,0.618是弱力支撑位。弱势回调的话,0.618是强力支撑位,0.382是弱力支撑位。在反弹行情中,0.618是强势阻力位,0.382是弱势阻力位。在画出斐波那契回调线之后需要去验证此回调线是否有效。在行情中是否有成功案例。如在重要的0.618线是否担任了支撑或者回调的作用。在保证有效之后再进行使用。
需要注意的是,支撑位和阻力位都是可能会被突破的。做单时可以用斐波那契回调线与趋势线、均线、K线图等结合来判断合适的入场点、止损点。以上就是斐波那契回调线的使用说明。希望能对大家有所帮助。
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