1988issue C021-8
Four sugar-futures turns as a ranked wave-ratio audit
Four intermediate-degree turns on weekly nearest-March sugar futures are reconstructed from prices and counts that would have been known before each turn. Editorial view: treat a reaction as a testable hypothesis only when Elliott-wave degree, a Fibonacci retracement, and a time-price square land on the same area, then reconcile the calendar-versus-trading clock before trusting the window.
- Short-interval chart patterns are treated as recurring trader behavior under similar conditions, and that behavior can run against the longer-run supply-and-demand path.
- Wave analysis is ordered from the longer horizon to the shorter, with time cycles and price retracements, both square and Fibonacci, ranked first.
- Each labeled sugar turn is reconstructed after the fact from only the prices and counts that would have been known before that turn.
- Editorial view: an intermediate-degree turn is a hypothesis only when Elliott-wave degree, a Fibonacci retracement, and a time-price square coincide, after the calendar-versus-trading clock is reconciled.
A worksheet from four labeled sugar turns
Short-interval chart patterns are treated as recurring trader behavior under similar conditions. That behavior can run against the longer-run supply-and-demand path.
When non-technical or crowd-driven flow temporarily dominates, the described stance is to wait until technical traders again set the price action before treating a level as a decision point.
Each labeled sugar turn is reconstructed after the fact, using only the prices and counts that would have been known before that turn.
Longer waves first, then ratios and squares
Wave analysis is ordered from the longer horizon to the shorter, with time cycles and price retracements, both square and Fibonacci, ranked first.
Elliott-wave degree sets the measuring range. It is the relative size of a completed price swing used to decide which prior wave measures the next turn. An intermediate-degree turn is a swing high or low large enough to mark a change of trend on the active contract, measured against a larger primary swing.
On weekly nearest-March sugar futures, four intermediate-degree turns after the October 1986 low were marked at 5.75, 7.30, 5.77, and 8.85.
Price and time marks at 5.75 and 7.30
The 5.75 low coincided with a 61.8 percent Fibonacci retracement of the prior major advance and a half-time cycle: 107 trading days against a 213-trading-day rise from 3.34 to 9.67.
The rally from 5.75 to 7.30 measured 155 ticks, matching the 155 calendar days of the prior decline from 9.67 to 5.75. The 7.30 level sat a few ticks from a 38.2 percent Fibonacci retracement of that decline. Editorial view: the matching tick and calendar-day counts are a time-price square at that high.
The 5.77 retest and the 8.85 square
The 5.77 retest aligned with a 61.8 percent calendar-time vibration of the 9.67-to-5.75 swing, counted as 61.8 percent of 107 days.
The 8.85 high landed on a 100 percent weekly time square of that same decline. That decline was itself a 50 percent time half, a half-time cycle, of the 3.34-to-9.67 advance.
Calendar days and trading days
Calendar-day and trading-day spans between major turns are both required because weekends and holidays can unbalance a session clock.
Non-trading calendar days are filled with the prior close so the two clocks can be compared.
Four intermediate-degree turns on March sugar
![Weekly nearest-March Sugar-World #11 prices the article names at the four intermediate-degree turns: [W] 5.75, [X] 7.30, [Y] 5.77 and [Z] 8.85. A trader should treat 5.75 and 5.77 as the double-bottom test and 7.30 then 8.85 as the two reaction highs the author squares in both price and time. These are the printed levels, not bar-by-bar reads from the scan.](/_next/image?url=https%3A%2F%2Fpub-6bc8cda76b7d4a20825c644751961095.r2.dev%2Fpdf-2092bf85581f2cae-body-chart-1600x900.webp&w=3840&q=75)
Gilmore reconstructed each label in retrospect from data that would have been known before that turn, and he cautions that calendar-day and trading-day counts can disagree around weekends and holidays.
All readings on this track · 12 readings
- 1988Four sugar-futures turns as a ranked wave-ratio audit
- 1989Cluster-first construction of change-in-trend days from two ratio families
- 1992Wheat bull leg from a squared counterswing and Gann angles
- 1999Log-spiral wave construction from seed pivots
- 1999Compound pivots and market symmetry
- 1999Squaring charts for Gann angles
- 2007Constructing Gann time-price squares, angles, and 144 grids
- 2010Constructing Gann angles to square price and time
- 2011How a Lucas time series is built onto an Elliott wave map
- 2013Time-price boxes for wave-four construction
- 2016Gann circle eighths, Fibonacci neighbors, and time-price squares
- 2016Constructing wave cycles, Fibonacci spans, and time-price squares