Wave C Characteristics

Wave C Characteristics

Mar 18, 2020

Structure

  • As a general rule, in Zigzags Wave C will be shallow and Wave A will be sharp.  In flats, WA will be shallow and WC will be sharp. 

  • The distance WC travels means something. The shorter it is the greater the likelihood the reversal will be sharp and significant. The longer it is, the more likely the reversal will be slower.

Wave 1 Structure

Retracement

  • The most common retracements, in order are

  • 100% of WA (EQUALITY)

  • 1.618 of WA

  • .618 of WA

Prediction

  • When Wave C fails to reach equality with WA, such as with only a .618 retracement, you can generally interpret that as being contrary pressure in the market and expect a strong move in the other direction in the not too distant future. The converse is NOT true, if extended beyond 100%, there it can be interpreted as being a more volatile market. It too results in a strong move in the opposite direction.

  • The short (.618) retracement is more reliable for a strong counter-move for the next 1-2

Notes

  • If WC >162% of WA, then likely the wave count is wrong. More likely an impulsive W3. Check WA structure for 5 waves.

CONTENT OF ELLIOTT WAVE CHEAT SHEETS

1 Home Rules and Guidelines Applicable to All Motive and Corrective Waves

2 Wave 1 Characteristics and Structure

3 Wave 2 Characteristics and Structure

4 Wave 3 Characteristics and Structure

5 Wave 4 Characteristics and Structure

6 Wave 5 Characteristics and Structure

7 Wave A Characteristics and Structure

8 Wave B Characteristics and Structure

9 Wave C Characteristics and Structure

10 Extensions Structure and Trading

11 Fibonacci Targets Price Targets for Retracement and Extension

12 1-2/1-2 Structures  Wave 1-2 /1-2 Characteristics

13 Zigzags Structure and characteristics

14 Flats This is All FLAT Rules 

15 Triangles Triangles (3-3-3-3-3) Description and samples

16 Complex Corrections Characteristics of Complex Corrections (Combinations)

17 Declaring X Waves When to declare an X wave and a complex correction

18 Ending Diagonals Description and samples.

19 Leading Diagonals  Description and samples. This is quite rare.

20 Wave Identification

21 Channeling How to Use Channels to Identify Waves

22 Correction Times Use the appropriate time frame to analyze the correction.


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