2016issue C0860-61
Gann circle eighths, Fibonacci neighbors, and time-price squares
A Gann circle partitioned into eighths sits 0.007 from nearby Fibonacci ratios. Nasdaq Composite origin degrees from February 8, 1971 can be stored on a time-price square, and later prints can be ratio-tested against those degrees as active angles.
- Three-eighths and five-eighths of a Gann circle equal 0.375 and 0.625, each 0.007 from the Fibonacci neighbors 0.382 and 0.618.
- The Fibonacci set paired with those circle divisions is 1.618, its inverse 0.618, and 0.382.
- A February 8, 1971 Nasdaq Composite origin-degree map stored the Sun at 318.6 and the lunar node at 324 for later ratio tests.
- The method needs an instrument-specific vibration and a correctly scaled time-price chart so later prices can be tested against stored origin degrees treated as active angles.
Circle eighths and Fibonacci neighbors
A Gann spiral or circle chart can be partitioned into eighths, so three-eighths of one equals 0.375 and five-eighths equals 0.625. Each of those circle-eighth values differs from a Fibonacci neighbor by a ratio-gap of 0.007: 0.375 beside 0.382, and 0.625 beside 0.618.
The Fibonacci set paired with those circle divisions is 1.618, its inverse 0.618, and 0.382. Fibonacci retracement is used here as that 1.618 family sitting next to the circle-eighths, not as a second competing grid.
Origin degrees on a time-price square
A time-price square places the same origin degrees on both the price scale and the time scale. A later print can then be ratio-tested against those degrees. Degree rays on the scaled circle or price chart are treated as Gann angles that become active when later time or price lands on a stored origin degree.
A February 8, 1971 origin-degree map for the Nasdaq Composite recorded the Sun at 318.6 and the lunar node at 324.
Later prints as ratio tests
The March 10, 2000 print of 5132.52 against 3186 produced the ratio 1.611, 0.007 from 1.618, after a later circle position sat on the 318.6 origin degree.
The October 8, 2002 print of 1109.64 against 1793 produced the ratio 0.619, and 1.618 raised to the fifth power equals 11.09.
The March 12, 2003 print of 1253.22 against 2500 was stated as one-half after a later circle position activated the 250 origin degree.
The July 20, 2015 print of 5231.94 against the 324 origin node was stated as the ratio 1.615. The December 29, 2015 print of 5116.99 was read against the 318.6 origin degree and the five-eighths circle division.
What the method requires
The method requires an instrument-specific vibration and a correctly scaled time-price chart so later prices can be ratio-tested against stored origin degrees treated as active angles.
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