Section 6 student notes

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Demand Forecasting

(Part One)

Harry Kogetsidis

School of Business

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Lecture’s topics

• How can forecasting methods be used to

predict demand?

• How does the method of exponential

smoothing work?

• How do we measure forecast accuracy?

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Forecasting demand

Capacity decisions are often based on estimates

of

customer demand (

demand forecasting

).

A number of

forecasting methods

can be used to

produce estimates of customer demand.

Time series forecasting

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Forecasting demand

Time series forecasting

:

the type of forecasting where the value of a

variable

is predicted based on its past performance.

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Forecasting demand

Assumptions made:
• the past is a good guide to the future 
• past tendencies or patterns will continue in

the future

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Time Series Components

• Trend component 
• Seasonal component
• Cyclical component
• Irregular component

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Increasing trend

 

 
 

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Decreasing trend

 

 
 

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Seasonal variation

 

 
 

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Cyclical variation

 

 
 

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An example of a time series

Period

Y

t

Jan 20

Feb 24

Mar 27

Apr 31
May 37
Jun 47

Jul

53

Aug 62
Sep

?

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Method of Exponential Smoothing

A simple time series forecasting method with

low

data requirements.

The method aims to smooth out

random

fluctuations

in the data values.

irregular component

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Method of Exponential Smoothing

smoothing constant

F

t

= F

t-1

+  (Y

t-1

– F

t-1

)

actual demand predicted demand

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Simple exponential smoothing (=0.8)

Period

Y

t

F

t

Jan 20

20.0

Feb 24

Mar 27

Apr 31

May 37

Jun 47

Jul

53

Aug 62

Sep

F

t

= F

t-1

+  (Y

t-1

– F

t-1

)

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Simple exponential smoothing (=0.8)

Period

Y

t

F

t

Jan 20

20.0

Feb 24

Mar 27

Apr 31

May 37

Jun 47

Jul

53

Aug 62

Sep

F

t

= F

t-1

+  (Y

t-1

– F

t-1

)

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Simple exponential smoothing (=0.8)

Period

Y

t

F

t

Jan 20

20.0

Feb 24

..

Mar 27

..

Apr 31

..

May 37

..

Jun 47

..

Jul

53 ..

Aug 62

..

Sep

..

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Measuring forecast accuracy

How can we measure the accuracy of our

forecasts?

A number of forecast error measures have

been

suggested.

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Mean Absolute Deviation

 |e

t

|

MAD = ----------
n

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Mean Absolute Percentage Error

|e

t

/Y

t

|

MAPE = -------------- x 100
n

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Simple exponential smoothing (=0.8)

Period

Y

t

F

t

|e

t

| |

e

t

/Y

t

|

Jan 20

20.0

Feb 24

20.0 .. ..

Mar 27

23.2 .. ..

Apr 31

26.2 ..

..

May 37

30.1 ..

..

Jun 47

35.6 ..

..

Jul

53 44.7 ..

..

Aug 62

51.3 ..

..

Sep 59.9



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