Harmonic Trading - page 327
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Hi,
This is coming from MT5.
poruchik, where can I find constituent fibonacci ratios for classical harmonic patterns?
Harmonic Trader - Harmonic Price Patterns
Yes, I know that poruchik. What I'm looking for is a web site showing constituent fibonacci ratios like written below. harmonicpatterns.com (became a commercial site) had it once but now it's gone.
Crab Ratios
retXB/retAC/retBD
0.382/0.382/1.618
0.382/0.382/2.000
0.382/0.382/2.240
0.382/0.382/2.618
0.382/0.382/3.140
0.382/0.382/3.618
0.382/0.447/1.618
0.382/0.447/2.000
0.382/0.447/2.240
The Crab is a Harmonic pattern discovered by Scott Carney in 2001. The critical aspect of this pattern is the tight Potential Reversal Zone created by the 1.618 of the XA leg and an extreme (2.24, 2.618, 3.14, 3.618) projection of the BC leg but employs an 0.886 retracement at the B point unlike the regular version that utilizes a 0.382-0.618 at the mid-point. The pattern requires a very small stop loss and usually volatile price action in the Potential Reversal Zone.
Harmonic Trader - Harmonic Pattern: Crab
The Deep Crab The critical aspect of this pattern is the tight Potential Reversal Zone created by the 1.618 of the XA leg and an extreme (2.24, 2.618, 3.14, 3.618) projection of the BC leg but employs an 0.886 retracement at the B point unlike the regular version that utilizes a 0.382-0.618 at the mid-point. The pattern requires a very small stop loss and usually volatile price action in the Potential Reversal Zone.
Harmonic Trader - Harmonic Price Patterns: Crab
from nen
Паттерны в ZUP - Forex forum Onix - Страница 2
# 21
Crab Ratios
retXB/retAC/retBD
0.382/0.382/1.618
0.382/0.382/2.000
0.382/0.382/2.240
0.382/0.382/2.618
0.382/0.382/3.140
0.382/0.382/3.618
0.382/0.447/1.618
0.382/0.447/2.000
0.382/0.447/2.240
0.382/0.447/2.618
0.382/0.447/3.140
0.382/0.447/3.618
0.382/0.500/1.618
0.382/0.500/2.000
0.382/0.500/2.240
0.382/0.500/2.618
0.382/0.500/3.140
0.382/0.500/3.618
0.382/0.618/1.618
0.382/0.618/2.000
0.382/0.618/2.240
0.382/0.618/2.618
0.382/0.618/3.140
0.382/0.618/3.618
0.382/0.707/1.618
0.382/0.707/2.000
0.382/0.707/2.240
0.382/0.707/2.618
0.382/0.707/3.140
0.382/0.707/3.618
0.382/0.786/1.618
0.382/0.786/2.000
0.382/0.786/2.240
0.382/0.786/2.618
0.382/0.786/3.140
0.382/0.786/3.618
0.382/0.886/1.618
0.382/0.886/2.000
0.382/0.886/2.240
0.382/0.886/2.618
0.382/0.886/3.140
0.382/0.886/3.618
0.447/0.382/1.618
0.447/0.382/2.000
0.447/0.382/2.240
0.447/0.382/2.618
0.447/0.382/3.140
0.447/0.382/3.618
0.447/0.447/1.618
0.447/0.447/2.000
0.447/0.447/2.240
0.447/0.707/2.240
0.500/0.382/3.618
0.500/0.447/3.618
0.500/0.500/3.618
0.500/0.618/3.618
0.500/0.707/3.618
0.500/0.786/3.140
0.500/0.786/3.618
0.500/0.886/3.141
0.500/0.886/3.618
0.618/0.382/3.618
0.618/0.447/3.618
0.618/0.500/3.140
0.618/0.707/3.140
0.618/0.707/3.618
0.618/0.786/2.618
0.618/0.786/3.140
0.618/0.786/3.618
0.618/0.886/2.240
0.618/0.886/2.618
0.618/0.886/3.140
0.886/0.382/2.618
0.886/0.382/3.140
0.886/0.382/3.618
0.886/0.447/2.240
0.886/0.447/2.618
0.886/0.447/3.140
Hi @poruchik ,- Navarro200 > parameters ?
Thanks.
https://www.mql5.com/en/forum/182196
Hi Poruchnik, I think it can interesting You, it is article about
Non-Redrawing ZigZags it can be just in the zup
How to Write Fast Non-Redrawing ZigZags - MQL4 Articles
sorry for 2 posts