2011issue C1134-40
Constructing a put-call ratio cycle indicator
A raw equity put-call series is clipped, then passed through exponential-smoothing and a rainbow-average before an oscillator transform produces Pcri. Fast-Pcri and slow-Pcri are read together on a six-phase dominant-cycle map, with an inverse-Fisher-transform used to confirm slow-series extremes.
- The construction begins by clipping the raw equity put-call series to the band 0.45 to 0.90 so rare extremes have less influence on later steps.
- Exponential-smoothing uses a short-delay triple exponential moving average with a five-day default length, then a rainbow-average that stacks ten successive two-period weighted averages and divides the sum by ten.
- Fast-Pcri is a five-period relative-strength transform of that rainbow-average, then a five-period weighted moving average, read against 1.3 standard deviation lines over 200 days and a midline at 50.
- The dual-horizon overlay places a short-term view and a medium-term view on the six-phase dominant-cycle map; slow-series tops and bottoms are treated as confirmed when the inverse-Fisher-transform reaches 100 or zero.
A sentiment series built in layers
The construction starts from a raw equity put-call series and first clips values to the band 0.45 to 0.90 to limit the effect of rare extremes. After that clip, the series is the put-call-ratio: a clipped equity put-to-call volume series used as a sentiment input for regime context.
Editorial reading: TradersWeek presents the later smoothing, oscillator, and cycle layers as the point at which a single option-flow reading becomes a regime map rather than a raw ratio.
The first exponential smooth
The first smooth is a short-delay triple exponential moving average, with a five-day length as the stated default. That step opens the exponential-smoothing stack used to form the fast and slow series.
The rainbow-average
A second smooth stacks ten successive two-period weighted averages on the triple-exponential series and divides the sum by ten. That chain is the rainbow-average: successive two-period weighted averages applied after the first exponential smooth.
How fast-Pcri is formed
The fast constructed indicator is a five-period relative-strength transform of that rainbow-average, then a five-period weighted moving average of the oscillator. The result is fast-Pcri, the short-horizon version of the constructed indicator for near-term cycle-phase reading. Pcri is the constructed put-call ratio indicator obtained after clipping, smoothing, and oscillator transformation.
High and low reference lines are placed at 1.3 standard deviations of the constructed series over 200 days, with a midline at 50.
Reading two horizons on the cycle map
The dual-horizon overlay is built so a short-term view and a medium-term view can be read together against the six price-cycle phases. Slow-Pcri is the medium-horizon version of the constructed indicator overlaid on the fast series. The dominant-cycle is the six-phase price-cycle map that the constructed indicator is designed to mark.
In the worked example, phase 3 continues an index advance while the constructed series still declines. Phase 4 is a warning upturn in the series while price is still rising. Phase 5 confirms when the index itself turns down.
Confirming slow-series extremes
Tops and bottoms on the slow series are treated as confirmed when an inverse-Fisher-transform of that series reaches the 100 or zero bound. The inverse-Fisher-transform is the bounded confirmation transform used to mark those slow-series extremes as top or bottom.
All readings on this track · 31 readings
- 1989Constructing an open-interest-scaled put-call ratio
- 1990Open-interest put/call ratio as an intermediate sentiment overlay
- 1990Activity-weighted call-put ratio for options regime context
- 1990Stacking moving averages, put-call regimes, and double bottoms
- 1991Constructing put-call open-interest regime filters
- 1991Constructing an activity-weighted call-put sentiment reading
- 1991Fund-index regime, put-call confirmation, then the tracking fund
- 1992A seven-vote sentiment score for fund-sleeve regimes
- 1992Construct an activity-weighted call-put ratio before reading crowd conviction
- 1992Pair action with opinion in a composite sentiment index
- 1992Crowd extremes as a three-gate contrary procedure
- 1993Constructing a put-volume average regime filter
- 1993Neural-net inputs and rule trees for mechanical systems
- 1994Failed Treasury put-call signal and a dollar regime shift
- 1994Separate survey, put-call, and premium ledgers before a regime call
- 1994Repeated option-premium prints and a four-zone regime map
- 1995Consecutive-day regimes in the put-call premium ratio
- 1995Construct a put-call ratio for regime-aware contrarian signals
- 1996Treat one options idea as a regime-aware portfolio decision
- 1997Options open interest, put-call sentiment, and contrarian context
- 2000A two-layer put-call construction for intermediate market conditions
- 2002Sentiment confirmation for trend-following options
- 2003Construct a regime overlay from implied volatility and the put-call ratio
- 2004Dollar-weighted Put-call ratio construction
- 2006Debit put spreads inside put-call regimes
- 2011Put-call ratio cycle phases for index context
- 2011Constructing a put-call ratio cycle indicator
- 2011Building a put-call ratio indicator stack
- 2011Put-call ratio regime context with oscillator and band confirmation
- 2018Reading seasonal regimes with put-call divergence and bands
- 2020Treat close-only volume as a hypothesis, then choose regime or phase