Exponential Smoothing Flashcards

1
Q

Exponential Smoothing Equation

A

Ft+1 = Ft + α * (Yt - Ft) or Ft+1 = α*Yt + (1-α)Ft

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2
Q

True/False The exponential smoothing method weighs recent observations more heavily than previous ones.

A

True

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3
Q

True/False Exponential smoothing requires minimum amount of record keeping for past data

A

True

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4
Q

True/False Exponential smoothing is appropriate where there is a predictable upward or downward trend.

A

False

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5
Q

True/False In exponential smoothing, a higher value of α gives more weight to recent values.

A

True

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6
Q

True/False In exponential smoothing, a lower value of α gives more weight to recent values.

A

False

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7
Q

True/False Exponential smoothing is appropriate where there is no predictable upward or downward trend.

A

True

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8
Q

Should you use single exponential smoothing or double exponential smoothing when there is a trend in the data?

A

Double Exponential smoothing

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9
Q

What is another name for Double Exponential Smoothing?

A

Holt’s Exponential Smoothing

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10
Q

True/False Holt’s Exponential Smoothing is better than Single Exponential Smoothing when there is a trend in the data.

A

True

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11
Q

True/False Single Exponential Smoothing is better than Holt’s Exponential Smoothing when there is a trend in the data.

A

False

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12
Q

What is a drawback of Holt’s Exponential Smoothing?

A

Forecasts may not be good after a few periods

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13
Q

What is β in Holt’s Exponential Smoothing?

A

A trend factor parameter used to adjust for trend

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14
Q

What are the two equations associated with Holt’s Exponential Smoothing?

A

Smoothing Level Adjustment

Trend Adjustment

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15
Q

Holt’s Exponential Smoothing

Smoothing Level Adjustment Equation

A

St = α(Current Value) + (1-α) (Level + Trend Adjustment)(t-1)

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16
Q

Holt’s Exponential Smoothing

Forecast Equation

A

F(t+m) = St + mTt

17
Q

How is seasonal data identified?

A

Seasonal data is identified by finding a persistent pattern that occurs at regular time intervals.

18
Q

What is the Holt-Winters Model useful for tracking?

A

Seasonal Patterns

19
Q

Holt’s Exponential Smoothing

Trend Adjustment

A

Tt = β (St - S(t-1)) + (1 - β) T(t-1) Tt = β(Change in level in the last period) + (1-β) (Trend Adjustment)(t-1)

20
Q

Holt-Winters Model

Smoothing Level Adjustment Equation

A
21
Q

Holt-Winters Smoothing

Trend Adjustment

A
22
Q

Holt-Winters Model

Seasonal Adjustment

A
23
Q

Holt-Winters Model

Forecast Equation

A
24
Q

True/False

Exponential Smoothing Method is similar to weighted moving average

A

True

25
Q

True/False

In Exponential Smoothing one only needs “todays observed” and “yesterdays forecasted value of today” to calculate forecast for tomorrow

A

True

26
Q

True/False

A higher value of α gives higher weight to the previous forecast and hence a smoother response to the current observation

A

False

27
Q

True/False

There are two equations associated with Double Exponential Smoothing, one with Smoothing Level and one with Seasonality

A

False

28
Q

True/False

Double Exponential Smoothing also known as Holt’s Exponential Smoothing it uses a second constant β such that 0 < β < 1 to track trending data better

A

True