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moving average model

Grammar usage guide and real-world examples

USAGE SUMMARY

The phrase "moving average model" is correct and usable in written English.
It is typically used in statistical and financial contexts to describe a model that analyzes data points by creating averages over specific periods. Example: "The moving average model helped us identify trends in the stock market over the last year."

✓ Grammatically correct

Science

Academia

Human-verified examples from authoritative sources

Exact Expressions

56 human-written examples

The model utilized in their study was a first-order difference autoregressive integrated moving average model.

A plasma state was identified with an autoregressive moving average model.

This paper presents a non-linear moving average model with exogenous inputs (NMAX) and a non-linear auto-regressive moving average model with exogenous inputs (NARMAX) respectively to model static and dynamic hysteresis inherent in piezoelectric actuators.

Among different mono-dimensional time-series models, a seasonal autoregressive moving average model (SARMA) is selected for comparison.

The input output characteristics of a hemodynamic response are modeled as an autoregressive moving average model together with exogenous physical signals (i.e., ARMAX).

The proposed ADE BPNN can effectively improve forecasting accuracy relative to basic BPNN, autoregressive integrated moving average model (ARIMA), and other hybrid models.

The nonlinear auto-regressive and moving average model with exogenous input (NARMAX) is utilized to describe the behavior of DSSH based on the input space expansion.

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Human-verified similar examples from authoritative sources

Similar Expressions

4 human-written examples

An analysis of data over three years using the Vector Auto-Regressive and Moving-Average model with eXogenous variables (VARMAX) was proposed to unravel the regulatory mechanism between the population dynamics of OFF and microclimate factors.

If significant auto-correlation was detected, then Poisson GLARMA (Generalized Linear Auto-Regressive Moving-Average) model [ 9, 10] would be fitted to the data to account for any auto-correlation among the count time series.

These include an artificial-neural-network approach, a nonlinear moving-average model, and a Volterra series-based model.

The wing response due to random inputs is represented by the autoregressive moving-average model.

Expert writing Tips

Best practice

When using the "moving average model", clearly define the window size (the number of data points used for each average) as it significantly impacts the model's sensitivity and ability to capture underlying trends.

Common error

A common mistake is applying the "moving average model" to non-stationary data without prior transformation. Ensure your data is stationary (constant mean and variance) to avoid spurious or misleading results. Techniques like differencing can help achieve stationarity.

Antonio Rotolo, PhD - Digital Humanist | Computational Linguist | CEO @Ludwig.guru

Antonio Rotolo, PhD

Digital Humanist | Computational Linguist | CEO @Ludwig.guru

Source & Trust

80%

Authority and reliability

4.5/5

Expert rating

Real-world application tested

Linguistic Context

The phrase "moving average model" functions as a noun phrase that refers to a statistical method. As Ludwig AI confirms, it is widely used to describe a model that smooths data by calculating averages over specific periods. It identifies trends by reducing noise.

Expression frequency: Very common

Frequent in

Science

60%

Academia

30%

Formal & Business

5%

Less common in

News & Media

3%

Encyclopedias

1%

Wiki

1%

Ludwig's WRAP-UP

The phrase "moving average model" is a widely used term in statistical analysis, particularly in time series forecasting and data smoothing. Ludwig AI confirms its grammatical correctness and frequent usage across various contexts, primarily in science and academia. It is used to describe a specific type of model that calculates averages over a moving window to reduce noise and highlight underlying trends. While alternatives like "exponential smoothing" and "autoregressive model" exist, "moving average model" remains the standard term for this technique. Therefore, when using this term, ensure clarity in defining the window size and verifying data stationarity to avoid common pitfalls.

FAQs

What is a "moving average model" used for?

A "moving average model" is primarily used for smoothing time series data by averaging data points over a specific period, which helps to reduce noise and identify underlying trends. It's commonly used in finance, economics, and engineering.

How does a "moving average model" differ from an autoregressive model?

While both are used in time series analysis, a "moving average model" predicts future values based on past errors, whereas an autoregressive model predicts future values based on past values themselves. They can also be combined in models like ARIMA.

What are some alternatives to using a "moving average model"?

Depending on the context, you might use alternatives like "exponential smoothing", "weighted moving average", or more complex models such as ARIMA or neural networks.

How do I choose the window size for a "moving average model"?

The choice of window size depends on the nature of the data and the desired level of smoothing. A smaller window size is more responsive to changes but less effective at reducing noise, while a larger window size provides more smoothing but may obscure short-term fluctuations.

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