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55 Cards in this Set
- Front
- Back
Naive Model |
Assumes that the value of the series next period will be the same as it is this period. |
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Warm-up sample |
First half of the data, used to fit the forecasting model. |
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Warmed up |
Running the model through the first part. |
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Forecasting sample |
The second half of the data used to test the model. |
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Accuracy |
Not critical in the warm-up sample, but in the forecasting sample, since the pattern of the data often changes over time. |
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Forecasting sample |
Used to evaluate how well the model tracks which changes. |
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Warm-up sample Forecasting Sample |
Accuracy is not ... , But in the ... |
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Moving Average |
An indicator frequently used in technical analysis showing average value of a quantity over a set period. |
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Moving averages |
Generally used to measure momentum and define areas of possible support and resistance |
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Fluctuations or noise Interpretation |
Moving averages are used to emphasize the direction of a trend and to smooth out ... That can confuse ... |
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Upward momentum |
Confirmed when a short term average crosses above longer-term average. |
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Downward momentum |
Confirmed when a short-term average crosses below a long-term average. |
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Simple moving average |
The data from the consecutive time periods being considered are given equal weights in determining forecast value |
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Forecast value |
Mean of the last N data points. |
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Experimentation Accuracy |
The only way to decide on the number of periods is by ... One determine which one has a better ... |
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Weighted Moving average |
Subscribes to the principle in forecasting that recent data contain more information than older data |
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Simple exponential smoothing |
Works like ab automatic pilot or thermostat |
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Increased |
If forecast errors are positive, the forecast are ... |
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Reduced |
If forecast errors are negative, the forecast are ... |
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Zero |
Process of adjustment continues unless the errors reach ... |
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Old forecast plus a fraction of the error |
The new forecast is equal to |
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Exponential smoothing parameter |
Fraction of the error |
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Data storage requirements are minimal |
Advantage over the moving average |
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Slow |
Important limitation: assumes that any change in the mean of the tine series will be ... |
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Best fitting |
One that gives minimum MSE |
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Amount of noise or randomness in series |
The greater the noise, the smaller the particular a should be to avoid overreaction to purely random fluctuations. |
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Stability of the mean |
Mean is relatively constant, a should be small |
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Large |
If mean is changing, a should be ... to keep up with the changes. |
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Robust model |
Gives good performance on many different kinds of time series, especially those that conyain a great deal of noise. |
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Constant level |
Assumes no trend at all |
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Cinstant level |
The time series us assumed to have a relativity constant mean |
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Constant |
The forecast for any period in the future us a horizontal line. |
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Moving Average and Exponential Smoothing |
Forecast methods of constant level |
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Linear Trending |
Forecasts a straight line trend for any period in the future. |
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Time series regression and Smoothing linear trend |
Forecast methods of linear trend |
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Exponential Trend |
Forecasts that the amount of growth will increase continuously. |
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Exponential |
At long horizons, these trends become unrealistic. |
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Damped Trend |
Developed for longer-range forecasting |
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Damped Trend |
The amount of trend extrapolated declines each period in a ... |
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Damped Trend |
Eventually the trend dies out and the forecasts become a horizontal line. |
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Seasonal Patterns |
May exist in the data |
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Additive Seasonal pattern Multiplicative Seasonal Pattern |
2 seasonal patterns |
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Additive Seasonal Pattern |
Assumes that the seasonal fluctuations are of constant size |
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Additive Seasonal Pattern |
Seasonal pattern less common in business data. |
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Multiplicative Seasonal Pattern |
Assumes that the seasonal fluctuations are proportional to the data. |
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Multiplicative Seasonal Pattern |
As the trend increases the seasonal fluctuations get larger. |
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Causal Methods |
Attempt to find a relationship between the variable to be forecast and one or more other variables. |
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Sales might be forecast as a function of advertising and price |
Example of causal method |
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Sales |
Dependent on in any factors |
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(1) common to be ranked differently depending on accuracy measure used (2) up to the manager to decide which accuracy measure is most appropriate for his or her application. (3) evaluating forecast accuracy is needed since large errors cab be extremely disruptive |
Three evaluations for forecast accuracy |
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Mean Absolute Forecast Error/Mean Absolute Deviation |
Gives equal weight to each error. |
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Mean Absolute Deviation |
MAD |
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Mean Absolute Percentage Error |
MAPE |
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Mean Square Error |
MSE |
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Mean Square Error |
Gives more weight to large errors. |