1989issue C081-4
Constructing ABC Fibonacci expansion objectives
An ABC swing yields three profit-objective prices when the B-minus-A range is scaled by 0.618, 1.0, and 1.618 and each length is added to C. The prices extend with swing AB and are used primarily to exit a position already aligned with that trend.
- This Fibonacci expansion construction uses only the three ratios 0.618, 1.0, and 1.618 to compute profit-objective prices.
- On an advance, A starts the upswing, B is that swing's highest high, and C is the lowest low after B; on a decline, A starts the downswing, B is the lowest low, and C is the highest high after B.
- The three prices are extended from C in the same direction as swing AB. Objective points are used primarily to exit positions already aligned with the AB trend, not as standalone entries against that trend.
- Choosing among the contracted, equal, and expanded objectives is a judgment that can incorporate other technical context such as oscillators, thrust, higher-timeframe trend, and volatility.
Three profit objectives from an ABC swing
A Fibonacci expansion constructs a profit-objective price by scaling the completed AB range with a selected Fibonacci ratio and adding that length to the C extreme. This construction uses only the three ratios 0.618, 1.0, and 1.618 to compute those prices.
An ABC correction is a three-point labeling of a thrust and its immediate pullback: A starts the impulse, B is the impulse extreme, and C is the opposite extreme of the following correction. After A, B, and C are marked on a bar chart, their prices are entered into the three expansion equations to produce three profit objectives at different distances from C.
Three logical profit objectives can be computed from any ABC swing, whether the thrust is up or down, using intraday highs and lows.
How to mark A, B, and C
On an advance, A starts the upswing, B is that swing's highest high, and C is the lowest low after B. On a decline, A starts the downswing, B is the lowest low, and C is the highest high after B.
The three expansion prices
Fibonacci projection is a forward measurement of the AB range from the C origin, so the 1.0 case reproduces an equal swing and neighboring Fibonacci ratios produce contracted and expanded counterparts.
The contracted objective point equals 0.618 multiplied by the B-minus-A range, then added to C. It is the nearer expansion target.
The objective point equals the B-minus-A range added to C, which is the 1.0 expansion case.
The expanded objective point equals 1.618 multiplied by the B-minus-A range, then added to C. It is the farther expansion target.
The three resulting prices are extended from C in the same direction as swing AB. The construction does not use time to place objectives and does not accept negative numbers as valid expansion results.
Using the prices as exits
Objective points are used primarily to exit positions already aligned with the AB trend, not as standalone entries against that trend.
Choosing among the contracted, equal, and expanded objectives is a judgment that can incorporate other technical context such as oscillators, thrust, higher-timeframe trend, and volatility.
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