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Polynomial Bands

Polynomial Bands apply a second-degree least-squares regression model to estimate the underlying non-linear trend of the price series. Over the selected lookback window, the indicator computes the quadratic polynomial
y(x) = A + Bx + Cx^2
and evaluates this function at the most recent bar. This value serves as the Base Line. It represents the fitted trend at the current location within the window.
After fitting the polynomial, the indicator calculates residuals by measuring the difference between observed prices and the regression curve. The sample variance of these residuals provides an estimate of dispersion around the fitted polynomial. The square root of this variance is used as the volatility measure for generating symmetric envelopes around the Base Line at multiples of the standard deviation.
The resulting bands represent regions of statistically expected deviation from the underlying quadratic trend. Narrow bands correspond to stable adherence to the modeled curve, while wide bands reflect increased irregularity or volatility.
y(x) = A + Bx + Cx^2
and evaluates this function at the most recent bar. This value serves as the Base Line. It represents the fitted trend at the current location within the window.
After fitting the polynomial, the indicator calculates residuals by measuring the difference between observed prices and the regression curve. The sample variance of these residuals provides an estimate of dispersion around the fitted polynomial. The square root of this variance is used as the volatility measure for generating symmetric envelopes around the Base Line at multiples of the standard deviation.
The resulting bands represent regions of statistically expected deviation from the underlying quadratic trend. Narrow bands correspond to stable adherence to the modeled curve, while wide bands reflect increased irregularity or volatility.
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受保護腳本
此腳本以閉源形式發佈。 不過,您可以自由使用,沒有任何限制 — 點擊此處了解更多。
免責聲明
這些資訊和出版物並非旨在提供,也不構成TradingView提供或認可的任何形式的財務、投資、交易或其他類型的建議或推薦。請閱讀使用條款以了解更多資訊。