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Bollinger Bands, bandwidth and volatility squeezes

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ਸਰਲ ਭਾਸ਼ਾ ਵਿੱਚ ਅਰਥ

Bollinger Bands place configurable standard-deviation bands around a moving average. %B expresses close within or beyond the bands, bandwidth expresses band width relative to the middle line, and a squeeze compares compression under an explicit rule.

Learning objectives #

You should be able to calculate standard bands, interpret %B and bandwidth, distinguish volatility magnitude from direction, and explain why touching a band can occur during both continuation and reversal.

Core concept #

XMarketRadar's standard setting uses a 20-close SMA and trailing population standard deviation with divisor N. Upper=SMA+2×deviation and lower=SMA−2×deviation. %B=(close−lower)/(upper−lower). Bandwidth=(upper−lower)/middle×100. Zero width or invalid denominator is unavailable.

Method and conventions #

Record input, period, deviation multiplier and population-versus-sample convention. Compare compression with the same instrument's prior bandwidth rather than an arbitrary cross-market number. A squeeze release needs a defined transition, not merely narrow-looking bands.

Use it in XMarketRadar #

Add bands in charting, verify parameters and inspect width through time. Use %B and bandwidth in Screener only when the full window exists. For XMarketRadar's volatility-squeeze label, read the documented Bollinger-versus-Keltner rule.

Worked example #

With middle 100 and population deviation 4 at multiplier 2, bands are 108 and 92. A close of 106 has %B=(106−92)/16=0.875 and bandwidth 16%. It is high within the window but not evidence of an inevitable fall.

How to interpret it #

%B equals 0 at lower, 0.5 at middle and 1 at upper; values may extend beyond that range. Wider bands mean greater recent dispersion. Bandwidth has no bullish or bearish sign, and release direction is a separate observation.

Limitations and common mistakes #

Do not call an upper-band touch overbought without a defined method, compare different multipliers, use sample deviation against population-based references or fit squeeze thresholds on the same evaluation sample.

Data quality and unavailable states #

A full valid window and non-zero denominator are required. Corporate-action discontinuities can widen bands mechanically. Missing bars and partial closes make the newest calculation unavailable or provisional.

Market-specific differences #

Volatility regimes and price limits differ by venue. Percentage bandwidth supports scale comparison better than raw width, but liquidity, session structure and interval still prevent universal thresholds.

Key takeaway #

Key takeaway: bands measure relative location and recent dispersion. Neither band carries an inherent directional instruction.

Practice exercise #

Practice: calculate bands, %B and bandwidth for a supplied window, then describe two distinct scenarios that could both produce %B above 1.

Next chapter and related reading #

Next, measure range with ATR and see how Supertrend turns that volatility estimate into a recursive trailing state.

Educational use only #

This chapter is descriptive education. It is not investment advice, a price prediction, a recommendation, a claim of predictive accuracy, or an instruction to buy, sell, rebalance or place an order.

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