Ch. 11 Forecasting Flashcards

1
Q
  • A process for predicting the future
  • Forecasts become less accurate over time.
  • Forecasts for aggregates are more accurate than forecasts for individual items.
  • Forecasts are often used as a motivator or strategic objective.
  • Forecasts should be developed using several different methods.
  • A good forecast should consist of both a point as well as a range.
A

Forecasting Principles

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2
Q

What are the three types of Forecasting approaching?

A
  1. Judgmental
  2. Time Series
  3. Regression
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3
Q

A set of data points recorded over successive time periods
Projects past trends into the future
Chronologically ordered sequence of data values for one variable

A

Time Series

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4
Q

Examples of Time Series

A
  • month unemployment rate for the period 2010 to 2019

- reports of the closing value Dow Jones Industrial average

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5
Q

technique that analyzes the past behavior of a time series variable to predict the future

A

extrapolation models

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6
Q

time series data set that contains no trend and the variance is constant.

A

stationary data

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7
Q

time series data set that contains a trend.

A

non stationary data

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8
Q

The degree of time lagged correlation in the time series

A

Autocorrelation

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9
Q

Four Common Time Series Accuracy Measures?

A

1 Mean Absolute Deviation (MAD)
2 Mean square error (MSE) (most common)
3 Mean absolute percentage error (MAPE)
4 Root Mean Square Error (RMSE)

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10
Q

A method for measuring the accuracy of a forecast by summing the absolute value of the differences between the actual and forecast values and dividing by the number of observations.
It is a standard error measurement that is used in time series analysis

A

Mean Absolute Deviation (MAD)

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11
Q

A method for measuring the accuracy of a forecast by summing the squared differences dived by the number of observations
It penalizes the larger errors by squaring them

A

Mean square error (MSE) (most common)

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12
Q

A method for measuring the accuracy of a forecast by summing the absolute percentage error
It is the average of absolute errors divided by actual observation values
It should not be used if there are zeros or near zeros in the actual data

A

Mean absolute percentage error (MAPE)

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13
Q

What is the simple moving average known as?

A

The smoothing method

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14
Q

A forecasting method based on averaging two or more consecutive time series data points

A

Simple moving average

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15
Q

A forecasting method based on placing a larger weight on the more recent of two or more consecutive time series observations

A

Weighted moving average

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16
Q

another averaging technique that is a forecasting method based on weighting the previous time series value using a smoothing coefficient

A

Exponential smoothing

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17
Q

a technique that involves taking the average of the averages.

A

Double moving average

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18
Q
  • effective forecasting tool for time series data that exhibits a linear trend.
  • it computes an estimate of the base, or expected, level of the time series, and the expected rate of increase or decrease per period
A

Double exponential smoothing (Holt’s Method)

19
Q

The process of separating a times series into its basic components. You can use this to communicate time series to management

A

Decomposition

20
Q

is the forecast value when the smooting coefficient for the simple exponential model is equal to one. (Also called the Naïve Model)
The forecast value when the smoothing value is one is the actual value for the previous period.

A

Previous actual value

21
Q

when your data does not have a trend or a seasonal component what forecast methods should you use?

A

moving average and single expo smoothing

22
Q

when your data has a seasonal component (with or without trend)

A

Decomposition or the Holt Winters method

23
Q

when your data has a trend but does not have a seasonal component

A

Trend analysis or double expo smoothing

24
Q

What are the four Time Series components?

A

Trend component
Seasonality component
Cyclic component
Irregular Component

25
Q
  • the long-term direction of movement in a time series.
  • Trends can be detected using a scatter diagram particularly after the data has been smoothed
  • Can be either upward or downward
A

Trend component

26
Q

A graphic display of data plotted along two dimensions. In a time series analysis the X-axis is time
It is best used for detecting trends in a time series.

A

Scatter Diagram

27
Q

Because the moving average, weighted average, and exponential smoothing techniques use some average of the previous values to forecast the future values, they consistently underestimate _________ and overestimate _________.

A
  1. underestimate the actual values if there is an upward trend in the data
  2. overestimate the actual values if there is a downward trend
28
Q

Represents a pattern of change that is completed within one year and repeats itself regularly over the time series

A

Seasonality component

29
Q

Type of seasonality component that tends to be on the same order of magnitude each time a given season is encountered

A

Additive Effects

30
Q

Type of seasonality component that tends to have an increasing effect each time a given season is encountered

A

Multiplicative Effects

31
Q

The long-term, multi-year variations around the trend of a time series generally attributed to changing business and economic conditions

A

Cyclic component

32
Q

Components of Cyclical variation include:

A
  1. Upswing
  2. Contraction
  3. Trough
  4. Peak
33
Q

The short term, unanticipated and nonrecurring factors in a time series. They are short term fluctuations that are neither systematic nor predictable.

A

Irregular Component

34
Q

We can use build this type of model of a time series if data is available for one or more independent variables that account for the systematic movements in the time series.

A

Regression Model

35
Q

A process for fitting a straight line through a time series

A

Regression

36
Q

A method that uses regression analysis based on past time values to forecast future variable values

A

Autoregressive

37
Q

does not have a cause and effect relationship with the time series, but the behavior of a predictor variable might be correlated with that of the time series in a way that helps us forecast future values of time series

A

predictor variable

38
Q

a model that uses a straight diagonal trend line

A

Linear Trend Model

39
Q

this is the Y in the regression function. Sum of the functions x and the values ( a linear function of time)

A

systematic variation (predictable)

40
Q

the random variation in the time series not accounted for by our model (the error term of the equation)

A

unsystematic variation (unpredictable)

41
Q

using a curved trend line to the data

A

Quadratic Trend Model

42
Q

performance metrics recorded for numerous variables at the same point in time

A

Cross-sectional data

43
Q

How can we gain more accurate forecasts?

A

by combining the forecasts from several methods into a composite forecast

44
Q

If no one forecasting procedure is clearly better than the other it would be wise to?

A

combine the forecasts from the different procedures using a weighted average or some other method.