2019issue C1328-32
Treat a completed cycle peak as a laboratory for repeating wave ratios
This case study uses a completed cycle-peak as the starting reference for later ratio tests. Later downswings and a primary fifth wave are checked against earlier spans with fractions such as 0.60, 0.75, and 1.50, and major peaks are tested for a fractal-relationship in the 2.28 family. Editorial: write the elliott-wave count so the next major high or low can invalidate it if those proportions fail.
- A cycle-peak is a labeled major high used as the starting reference for later ratio tests.
- Fibonacci-retracement, here, is a ratio check on the size of later swings versus earlier ones, including common fractions such as 0.60, 0.75, and 1.50.
- Elliott-wave-counting labels cycle, primary, and ABC segments so each later peak or trough is tested against a prior segment.
- Editorial: keep the count falsifiable. If the next major high or low fails the same proportions, the laboratory result is a failed hypothesis.
A cycle peak as a laboratory
After a major high is labeled, later price structure can be measured against that cycle-peak instead of being read as a new, isolated pattern. In this archive workflow, elliott-wave is a structured count of motive and corrective swings used to organize a long-history index into nested cycles. The completed high is the starting reference: later swings are compared with earlier ones by a small set of repeating ratios.
A fractal-relationship is the claim that two swings at different scales share a repeatable proportion rather than a unique price level. The laboratory is the comparison itself, not a search for one privileged print.
Two downswings inside one ABC count
The decline from 14280 to 6440 is presented as related to the decline from 11908 to 7178 by a 0.60 point-magnitude ratio. Dividing the magnitudes of those two downswings is presented as producing 0.75, which the source treats as another common wave relationship.
Those two downswings are labeled as parts of one ABC pattern. That step is elliott-wave-counting: cycle, primary, and ABC segments are named so each later peak or trough is tested against a prior segment. Fibonacci-retracement, as used here, is the ratio check on later swing size versus earlier ones, including those common fractions of 0.60 and 0.75.
The primary fifth wave and a 1.50 span
After that ABC pattern, a primary fifth wave is counted from 6440 to 27064. The 20624-point fifth-wave span is presented as 1.50 times the 13710-point span from the start of primary wave 1 to the 14280 high.
The 1.50 multiple is another ratio check of a later swing against an earlier one. It is the same fractal-relationship idea: the later advance is tested for a repeatable proportion, not treated as a unique destination.
Major peaks and powers of 2.28
Every other major peak from the 1937 cycle high through the 27064 high on October 3, 2018 is presented as related by a power of 2.28, except one adjacent-peak pair. The source computes 11908 divided by 1001.11 as 11.89, or 2.28 to the third power, and treats a 1015 cycle-three top as the missing 2.282 case.
The source computes 14280 divided by 2747 as 5.198, or 2.28 squared, and 27064 divided by 11908 as 2.272. The source names 2.28, with 1.205 as a companion ratio, as the dominant repeating proportion in the index from the 1932 low onward. Those peak-to-peak checks still start from labeled cycle highs, so the cycle-peak remains the reference for the later tests.
A count that the next swing can invalidate
Editorial: once the ratios are written down, the labels should name what would break them. The next major high or low either keeps the same proportions used on those ABC downswings, the 1.50 fifth-wave span, and the 2.28 peak family, or the count is invalidated. Stretching the labels to save the proportions is outside this laboratory method.
All readings on this track · 14 readings
- 1982Why wave counting stops full Elliott automation
- 1988Counting the 1987 Grand Supercycle peak as three claims
- 1990Promoting wave degree after a near-full retracement
- 1991A locked gold zigzag that had to produce two prices
- 2001Constructing Elliott wave counts with Fibonacci ratios
- 2002Constructing nested Elliott wave counts with ratio clusters
- 2002Auditing five-wave counts for overlap and length
- 2004A completed supercycle count as a Fibonacci ratio laboratory
- 2011The wave count as a falsifiable trade hypothesis
- 2014Constructing Elliott correction counts with Renko and zigzag
- 2015ABC wave labels as a square-of-nine timing hypothesis
- 2017Top-down Elliott wave count alignment
- 2019Wave-degree discipline for a 2018-2019 US long-wave top
- 2019Treat a completed cycle peak as a laboratory for repeating wave ratios