1991issue C041
Constructing an Elliott zigzag with ABC Fibonacci checkpoints
A zigzag is built as a three-wave A-B-C correction, not as a five-wave impulse, and its internals are counted 5-3-5. Fibonacci length checks on waves B and C mark candidate turning points while the sequence is still forming.
- A zigzag is a three-wave A-B-C sequence, not a five-wave impulse, and its internals are counted 5-3-5.
- Wave B is a move against wave A and is checked as a 38 percent, 50 percent, or 61.8 percent retracement of wave A.
- Wave C begins only after wave B ends and is checked for equality with wave A or a length of 161.8 percent of wave A.
- Editorial reading: confirm the 5-3-5 count first, then run the Fibonacci length menu so the ABC correction can be accepted or discarded before a larger-degree trend is assumed.
What a zigzag is
An Elliott zigzag is built as a three-wave A-B-C price sequence, not as a five-wave impulse. The zigzag is the ABC corrective form whose internals are counted 5-3-5, with B opposing A and C resuming the corrective direction after B ends.
In Elliott wave analysis, that form is an ABC correction: a three-leg countertrend construction labeled A, B, and C that is treated as a pause inside a larger-degree move rather than a new trend of the same degree. Elliott wave analysis is a price-structure method that labels market movement in nested impulse and corrective waves so a chart condition can be stated as a testable pattern.
Confirm the 5-3-5 internal count
In that construction, wave A is counted as five internal waves and wave B is counted as three internal waves. Wave B is defined as a move against the direction of wave A, and wave C is counted as five internal waves that begin only after wave B ends. That 5-3-5 internal count is the zigzag’s defining structure.
Fibonacci length checks on waves B and C
Fibonacci retracement is a ratio overlay on completed price legs that marks candidate turning zones from the length of a prior wave, commonly 38 percent, 50 percent, and 61.8 percent. Fibonacci ratio checks are applied to the A-B-C legs to mark candidate turning points while the zigzag is still forming.
The construction menu for wave B is a retracement of 38 percent, 50 percent, or 61.8 percent of wave A. The construction menu for wave C is wave equality, a length check that compares wave C with wave A and treats a 1.0 or 1.618 multiple of A as the two construction outcomes to monitor: equality with wave A, or a length of 161.8 percent of wave A.
Larger degree and the crowd checkpoint
The zigzag is classified as a correction of a prior wave of larger degree inside a market cycle. Crowd mood is used as a crowd checkpoint: a qualitative mood reading at each ABC turning point used only as a consistency test for the wave count, not as a forecast of results.
The checkpoint is subdued caution after A, optimism through B, then intense selling in C until pessimism peaks and the correction is treated as complete.
All readings on this track · 18 readings
- 1986Copper wave degree and channel objectives
- 1987Constructing a price-time Fibonacci window for the ABC correction
- 1989Building entry and exit rules from pivots, channels, and abc-corrections
- 1989Constructing ABC Fibonacci expansion objectives
- 1990Calendar windows for three-wave pullbacks
- 1990Labeling wave 1, B, or X after a five-wave C
- 1991Constructing an Elliott zigzag with ABC Fibonacci checkpoints
- 2002Constructing Elliott wave ABC and triangle pattern counts
- 2003A bear-market bounce as a second wave, an RSI nonconfirmation, and an ABC relabel
- 2004A pretrade risk lockbox at Elliott ABC ends
- 2005Three-check identification of an ABC pause in an uptrend
- 2005The 61.8 percent Fibonacci line as a zigzag kill-switch
- 2005Constructing volume-float channels for ABC corrections
- 2008When monthly wave counts split, freeze the ABC and Fibonacci brackets
- 2012Fiery bull construction from sector thrust to wave count
- 2013Critiquing rigid Elliott wave ratios after computerized trading
- 2018V-wave count construction from impulse and ABC corrections
- 2018Constructing short hypotheses from completed ABC corrections