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[转载]译文:Fibonacci Retracements斐波纳契回调

(2011-02-18 07:45:40)
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0.618 1.618的平方根0.786和1.27回调比例

If you‘ve been trading for any length of time, odds are that you already know all about Fibonacci relationships. Fibonacci was an Italian mathematician that gave us a particular series of numbers:

如果你交易有一段时间,相信你可能知道斐波那契数列关系。斐波那契数列是意大利数学家发现的一个特别的数字系列:

1 1 2 3 5 8 13 21 等等

To get the next number in the series, you simply add the last two numbers together. So to get 21 at the end, we add 13 and 8 together.

要获得系列中的一个号码,您只需将最后两个数字加在一起。因此要得到最后一个数字21,我们把138加在一起就可以得到。

Eventually, you can divide two numbers in the sequence together to get the important Fibonacci ratio 1.618 or 0.618.

而且,你可以将序列中的两个数字相除得到的重要斐波纳契比率1.6180.618

Interestingly, you can get this ratio from running a Fibonacci series using any two starting values.

有趣的是,你可以随意运行一个斐波那契序列的任何两个值得到这个比例。

Just pick two numbers out of the air, say 76 and 3. Then start generating new numbers by adding the last two:

凭空挑选出两个数字,比如说763。然后,我们用这两个数字产生了一个序列:

3 76 79 155 234 389 623 1012 等等...

623 / 1012 is 0.6156, so we‘re already getting close to the 0.618 with only a few iterations of the sequence.

1012除以623等于0.6156,因此我们用很少的数字序列相除就可以得到近似0.618的值。

In our trading system, we‘ll look at 4 different ratios:

在我们的交易系统中,我们将看到4种不同的比例:

0.618, 1.618, 0.786, 1.27

These numbers are the same ones Larry Pesavento recommends, and have proven to be extremely important. The first two numbers in the sequence come straight from the Fibonacci series, and the second two numbers are their square roots.

这些数字是拉里萨文托提出的,并已被证明是非常重要的。前两个数字0.618,1.618直接来自斐波纳契数列,后两个数字是他们的平方根。

For trading purposes, you simply locate an important recent high and low, find the distance between them, and mark the ratios off at the appropriate price levels.

In the chart below, you can see how the market responded when it reached important Fibonacci retracement levels:

出于交易的目的,你只需找到一个重要的近期高点与低点,找出他们之间的距离,并标出相应的价格水平。在下面的图表中你可以看到市场如何反应,如何验证了重要的斐波纳契回撤水平:

 

 [转载]译文:Fibonacci <wbr>Retracements斐波纳契回调

The first retracement level was calculated using the swing (a-b) and caught the high at c. Next. the 1.27 retracement of (b-c) was exactly on the low at point d.

第一次反弹水平计算选用a-b点,下一步得到了反弹的高点在0.786的水平。对波段b点到c点的1.27水平回撤正好在d点。

This chart not only demonstrates the importance of Fibonacci retracement levels. but the importance of using the square roots of the original O.618 and 1.618 ratios.

这个图表不仅体现了斐波纳契回调水平的重要性。也体现了O.6181.618比值的平方根的重要性。

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