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和谐形态
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斐波那契数字
和谐交易比率:
- 0.382 = 1 - 0.618 = 0.6182{0.618}^20.6182
- 0.5 = 0.7072{0.707}^20.7072
- 0.618
- 0.707 = 0.5\sqrt{0.5}0.5
- 0.786 = 0.618\sqrt{0.618}0.618
- 0.886 = 0.6184\sqrt[4]{0.618}40.618 = 0.786\sqrt{0.786}0.786
- 1.13 = 1.6184\sqrt[4]{1.618}41.618 = 1.27\sqrt{1.27}1.27
- 1.27 = 1.618\sqrt{1.618}1.618
- 1.41 = 2.0\sqrt{2.0}2.0
- 1.618
- 2.24 = 5\sqrt{5}5
- 2.618 = 1.61821.618^21.6182
- 3.14 = π\piπ
- 3.618 = 1 + 2.618
回撤与扩展
用C = AB:0.382
表示C点的位置为AB段的0.382回撤
用D = ABC:0.5
表示D点的位置为AB段的0.5扩展,并且起点为C,这表示CD段的高度是AB段的0.5
AB=CD形态
顾名思义,AB的高度等于CD,即D = ABC:1.0
C点的回撤范围是[AB:0.382, AB:0.886]
之间,首选是0.618
存在变种AB=CD形态:1.27AB=CD、1.618AB=CD
反转的目标可以看AD的回撤
加特利形态
完美加特利包含以下要素:
- B点应精确的落在
XA:0.618
- PRZ(潜在反转区)中D点位于
XA:0.786
- 强制性的D位于
BC:1.618
- 完美和等距的AB=CD,高度和时间长度都相等
- C点位置为
AB:0.618
定义有效加特利方面:
B点应精确的落在XA:0.618
D点位置在AB=CD,即ABC:1.0
或XA:0.786
之间,AB=CD是最低要求
C点位置最好为AB:0.618
,也可能在区间[AB:0.382, AB:0.886]
内变化
反转的目标可以看AD的回撤
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