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What is Shift-Share Analysis?

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1993.00 7951.00 0.13 1019.27 58516.00 0.13 7501.39 44752.00 0.13 5736.93 16193.00 0.13 2075.84 62518.00 0.13 8014.42 63533.00 0.13 8144.53 32492.37 1993.00 1998.00 ... – PowerPoint PPT presentation

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Title: What is Shift-Share Analysis?


1
What is Shift-Share Analysis?
  • One way to account for a regions competitiveness
  • Provides a picture of how well a regions mix of
    industries is performing
  • Also, shows how well individual industries are
    doing
  • Can be used to analyze individual industries or
    the whole economy

2
What is Shift-Share Analysis?
  • Breaks down regional employment growth into three
    components
  • National share (NS)
  • Industry mix (IM)
  • Regional shift (RS)

3
What is Shift-Share Analysis?
  • National Share (NS) Component
  • Share of regional job growth attributable to
    growth of the national economy
  • If the regional industry grew at the industrys
    national growth rate, what would be the result?

Where t current time period t-1 one year
ago i specific industry r specific region
4
What is Shift-Share Analysis?
  • Industry Mix (IM) Component
  • How much growth can be attributed to the regions
    mix of industries?
  • Also estimates how many jobs were created/not
    created in each industry due to differences in
    industry and total national growth rates

Where t current time period t-1 one year
ago i specific industry r specific region
5
What is Shift-Share Analysis?
  • Regional Shift (RS) Component
  • How many jobs are created/not created as a result
    of the regions competitiveness?
  • Perhaps the most important component
  • Identifies the regions leading and lagging
    industries

Where t current time period t-1 one year
ago i specific industry r specific region
6
A Shift-Share Example
  • Compare a county to the U.S. economy.
  • Well use 1993 and 1998 with total employment
    divided into six sectors.
  • Rule of thumb is to use two time periods 5 or
    fewer years apart.
  • Analysis can be quite different for different
    time periods.

7
A Shift-Share Example
  • National total employment and by major industry
    sector, 1993 1998.

8
A Shift-Share Example
  • Calculate the percentage change in U.S. total
    employment and by industry sector.

9
A Shift-Share Example
  • County total employment and by major industry
    sector, 1993 1998.

10
A Shift-Share Example
  • Calculate the percentage change in the countys
    total employment and by industry sector.

11
A Shift-Share Example
  • Calculating the NS component.

12
A Shift-Share Example
  • Calculating the NS component.

13
A Shift-Share Example
  • If the countys industries grew at the overall
    national rate of growth new job growth would have
    been 32,492 between 1993 and 1998.

Ex 7,951 ((160,199,000/141,996,000)-1) 1,019
14
A Shift-Share Example
  • Calculating the IM component.

15
A Shift-Share Example
  • Calculating the IM component.

16
A Shift-Share Example
  • Calculating the IM component.

17
A Shift-Share Example
  • The industrial mix component of 2,737 means that
    the county has nearly 2,800 fewer jobs than it
    would have had if its structure were identical to
    the nations.

Ex 7,951 ((3,127/3,130)-1)
((160,199/141,996)-1)) -1,027
18
A Shift-Share Example
  • Calculating the RS component.

19
A Shift-Share Example
  • Calculating the RS component.

20
A Shift-Share Example
  • Calculating the RS component.

21
A Shift-Share Example
  • The regional shift component shows that 199 new
    jobs in the county are attributable to its
    relative competitive position. This is primarily
    due to its high-growth of service employment.

Ex 7,951 (((7,977/7,951)-1) -
((3,127/3,130)-1)) 34
22
A Shift-Share Example
  • Adding it all up
  • Make sure your math is correct by adding the
    three components.
  • They should total the actual change in employment
    for the region

Eir IMtir NStir RStir
23
Shift Share Lab
  • Calculate NS, IM, and RS for each industry and
    make sure that total employment change in the
    region is equal to the sum of the three total
    components.
  • Identify the SICs with positive IM and RS values
    and among those, which ones have RSgtIM.

24
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