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2010issue C0728-33

Constructing Gann angles to square price and time

Fixed-ratio rays from a completed high or low set a constant price-per-time path. A print on the 1x1 is read as a time-price square, and a 144-unit grid then supplies midpoints and a gravity-center on that same scale.

  • Gann-angles are fixed-ratio rays from a completed high or low that advance at a constant number of price units per time unit and can be extended beyond the last printed bar.
  • A print on the 1x1-angle is treated as a time-price square because equal units of time and price have elapsed.
  • The fibonacci-time-cycle grid is a 144-unit time-price square halved at 72, and its gravity-center is treated as the strongest interior point.
  • Editorial reading: later squares, mid-grid dates, and parallel-angles count only when they reuse the velocity locked from the finished swing.
Entries in this reading3 entries

Draw a constant-rate path

Geometric angle lines are drawn from selected highs or lows on short-, medium-, or long-horizon charts at a fixed time-to-price ratio. Each line creates a constant-rate path that can be extended beyond the last printed bar.

Those lines are gann-angles: fixed-ratio rays drawn from a completed high or low that advance at a constant number of price units per time unit.

Lock the finished swing

A fan is anchored on a major high and low, historically after reviewing at least 10 years of data. The fan is then scaled so the measuring ray runs from that low to that high. The tracing path may be the 1x2 rather than the 1x1.

The working fan set is named by price-per-time velocity: 1x4, 1x2, 1x1, 2x1, and 4x1. The 1x8 and 8x1 rays are reserved for extreme speed. Steeper rays are read as stronger momentum.

Read the 1x1 as a time-price square

The 1x1-angle is the 45-degree construction that advances one price unit per one time unit and splits a square into two equal triangles. A print on that ray is treated as a time-price square because equal units of time and price have elapsed.

A time-price square is the chart condition in which elapsed time units equal elapsed price units. It is read on a 1x1 path or counted from a zero-origin low.

Price above the 1x1 path is classified as a strong regime. Price below it is classified as a weak regime. After a break under the 1x1, the shallower 2x1, 4x1, and 8x1 paths become the next reference lines.

Halve the 144-unit grid

The construction grid is a 144-unit time-price square halved at 72 on each axis. The horizontal at 72 is 50 percent of the price range. The vertical at 72 is 50 percent of the time range. The gravity-center, the interior midpoint of that square, is treated as the strongest interior point.

That grid is the fibonacci-time-cycle overlay used here: a 144-unit time-price grid whose 72-unit midpoints and gravity centers mark candidate dates for cycle termination.

Verticals through gravity centers of the 1x1, 1x2, and 2x1 constructions, together with equal-part partitions of a completed range, are used as candidate timing and price checkpoints on the same chart.

Reuse the measured velocity on later swings

Parallel-angles are copies of a measured ray shifted to later swing highs and lows so crossings can be tested against the same velocity. A close through the copy is classified as a change of regime for that swing.

On weekly or monthly charts, a 1x1 started at zero price on the date of an important low squares when the number of time units equals that low in chart-price units. The square date can therefore be counted without drawing the ray.

Educational research material, not investment advice. Historical source context does not establish present-day performance.
8 of 12 in the Time-price square track
20117-26 pp.Next on Time-price squareHow a Lucas time series is built onto an Elliott wave mapA Lucas series is generated from seeds 2 and 1 by the same additive recurrence used for Fibonacci, so successive terms converge on the golden ratio and can be plotted as bar intervals from a chosen swing.
All readings on this track · 12 readings
  1. 1988Four sugar-futures turns as a ranked wave-ratio audit
  2. 1989Cluster-first construction of change-in-trend days from two ratio families
  3. 1992Wheat bull leg from a squared counterswing and Gann angles
  4. 1999Log-spiral wave construction from seed pivots
  5. 1999Compound pivots and market symmetry
  6. 1999Squaring charts for Gann angles
  7. 2007Constructing Gann time-price squares, angles, and 144 grids
  8. 2010Constructing Gann angles to square price and time
  9. 2011How a Lucas time series is built onto an Elliott wave map
  10. 2013Time-price boxes for wave-four construction
  11. 2016Gann circle eighths, Fibonacci neighbors, and time-price squares
  12. 2016Constructing wave cycles, Fibonacci spans, and time-price squares
All 12 readings tagged Time-price square
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