#### Home >> (Table of Contents) Studies and Indicators >> Technical Studies Reference >> Bollinger Squeeze

# Technical Studies Reference

- Technical Studies Reference
- Common Study Inputs (Opens a new page)
- Using Studies (Opens a new page)

# Bollinger Squeeze

This study calculates and displays a **Bollinger Squeeze** of the First Type for the data specified by the **Input Data** Input. The calculations of this study include calculations of Bollinger Bands and Keltner Bands. See those studies for an explanation of the notation used here.

The Inputs are denoted as follows. \(X\) is the **Input Data**, \(n_B\) is the **Bollinger Bands Length**, \(v_B\) is the **Bollinger Bands Multiplier**, \(n_K\) is the **Keltner Bands Length**, \(n_{ATR}\) is the **Keltner True Range MovAvg Length**, and \(v_K\) is the **Keltner Bands Multiplier**. Note that both the Top and Bottom Keltner Bands have the same Multiplier Input, unlike in the **Keltner Channel** study. The moving average types for the Bollinger Bands, the Average True Range, and the Keltner Bands are all controlled via the **Moving Average Type for Internal Calculation** Input.

This study displays two Subgraphs for \(t \geq \max\{n_B,n_K,n_{ATR}\} - 1\): The Bands Ratio and the Squeeze Indicator.

The Bands Ratio at Index \(t\) is denoted as \(BR_t(X,n_B,v_B,n_K,n_{ATR},v_K)\), and it is computed as follows.

\(\displaystyle{BR_t(X,n_B,v_B,n_K,n_{ATR},v_K) = \frac{TB_t^{(K)}(X,n_K,n_{ATR},v_K) - BB_t^{(K)}(X,n_K,n_{ATR},v_K)}{TB_t^{(B)}(X,n_B,v_B) - BB_t^{(B)}(X,n_B,v_B)} - 1}\)The Bands Ratio Subgraph is displayed as a bar graph that is colored as follows.

- \(BR_t(X,n_B,v_B,n_K,n_{ATR},v_K) \geq 0 \Rightarrow\) Green
- \(BR_t(X,n_B,v_B,n_K,n_{ATR},v_K) < 0 \Rightarrow\) Red

The Squeeze Indicator is plotted at the zero line. By default, this Subgraph is displayed as a sequence of points that are colored as follows.

- \(TB_t^{(B)}(X,n_B,v_B) > TB_t^{(K)}(X,n_K,n_{ATR},v_K)\) and \(BB_t^{(B)}(X,n_B,v_B) < BB_t^{(K)}(X,n_K,n_{ATR},v_K) \Rightarrow\) Green
- \(TB_t^{(B)}(X,n_B,v_B) \leq TB_t^{(K)}(X,n_K,n_{ATR},v_K)\) or \(BB_t^{(B)}(X,n_B,v_B) \geq BB_t^{(K)}(X,n_K,n_{ATR},v_K) \Rightarrow\) Red

#### Inputs

#### Spreadsheet

The spreadsheet below contains the formulas for this study in Spreadsheet format. Save this Spreadsheet to the Data Files Folder.

Open it through **File >> Open Spreadsheet**.

*Last modified Monday, 26th September, 2022.