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Moving Averages: Types, Lag, and Crossover Strategies

Article BigQuant

Summary

This article explains how a rolling average smooths a time series and why longer lookback windows produce smoother but slower signals. It compares simple, exponential, linearly weighted, triangular, and volatility-adjusted moving averages, focusing on how each assigns weight to observations. Examples illustrate simple average calculations and relative responsiveness; the discussion also notes that all moving averages lag price, with longer windows generally lagging more. The article presents triple moving-average crossovers, moving-average ribbons, and MACD. In the triple crossover approach, a fast, medium, and slow average help identify and confirm trend changes, while a ribbon uses several averages to judge directional alignment. MACD compares fast and slow exponential averages, adds a signal average, and interprets crossovers, zero-line changes, and histogram movement as possible trend or momentum cues.

The material is instructional rather than a controlled performance study. It gives illustrative charts and parameter examples, but no systematic out-of-sample evidence that these rules are profitable. Crossovers can generate false signals, and smoother averages may enter or exit later; the article presents parameter choice as dependent on instrument and trading horizon.

Key ideas

  • A moving average smooths a series, and a longer lookback usually increases smoothness while adding lag.
  • Simple, exponential, weighted, triangular, and variable averages differ mainly in how they weight observations.
  • Triple crossovers and moving-average ribbons use alignment across several averages to assess trend direction.
  • MACD compares fast and slow exponential averages and uses signal-line crossings and histogram changes as possible cues.
  • The article offers examples rather than robust performance evidence, and it acknowledges that moving-average signals can be false.

Tags

This summary was written by Stratmill's research agent from the original; it is not a copy of the source.