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Aston University
Birmingham
B4 7ET
E: mark.hart@aston.ac.uk,
n.prashar14@aston.ac.uk
Understanding Local
Productivity Disparities
Neha Prashar, Michael Anyadike-Danes and Mark Hart
Background
• We know that global frontier firms have seen significantly
more rapid productivity growth when compared with
non-frontier firms. This has remained robust since 2000s.
• The same can be said about UK frontier firms, where the
top 10% in the productivity distribution are ten times
more productive than those at the bottom 10%.
• This dispersion remains persistent and impacts the way
current measures of productivity, both aggregate and
firm-level, should be interpreted….with caution!
How should productivity be measured?
• This combination of dispersion plus persistence
would yield meaningless average (mean)
productivity estimates using firm-level data.
• There is a lack of understanding what explains
large productivity differences between local areas
outside of the “aggregate” productivity level
measure.
• We need to consider points across the
distribution during comparative analysis over
time and area.
Main Research Question
• What explains productivity differences between local LEP
areas?
1. Differently shaped productivity distributions?
2. Sectoral composition?
3. Firm size distribution?
• Focusing on the first point…
Data
• Using data from the ONS IDBR (BSD and/or the refreshed
BEIS version), we compare productivity at the: 25%; 50%
and 75% points of the distribution for firms in each LEP
area.
• Whilst such an approach will generate a considerable
volume of data, the gains from taking a more nuanced view
will allow us to form a more accurate and robust picture of
the extent of productivity differences between LEPs.
• Firm vs local unit data at this level of spatial analysis will be
a challenge.
Method (1)
• To create points to select for the productivity (turnover per
job) distribution for each LEP, quantiles were estimated at
2.5% intervals - initially done for one year.
• LEP’s were then ordered by the 50th, 25th and 75th percentile
to give an overview of high and low productivity LEP areas.
• We look at the medians (this is the average median due to
disclosure issues which meant that we couldn’t output the
true median itself but rather +- 5 observations averaged) for
each year between 2013-2017.
• What we want to know is if these LEP productivity
distributions are significantly different from one another….
60
65
70
75
80
85
90
95
Median productivity by LEP from 2013-2017
(Ordered by 2017 estimates)
2013 2014 2015 2016 2017
Productivity Variations
• No major productivity distribution differences year to year for
each LEP
• Same top LEPs for productivity – London, Thames Valley,
Hertfordshire (South East concentration)
• Same bottom LEPs – Cornwall, Cumbria, North East etc
• Using consensus ranking we can see these top and low
productivity LEPs…
Consensus Ranking using 2013-2017 median
productivity values
LEP
Consensus
Ranking LEP
Consensus
Ranking LEP
Consensus
Ranking
LOND 1LEIC 11GLIN 19
THAM 2SOLE 11HUMB 19
BUCK 3LEED 12SHEF 19
HERT 3THEM 12YORK 19
ENTE 4WEST 12NORE 20
COAS 5WORC 12HEAR 21
SOUH 5GLOU 13CUMB 22
SOUM 5COVE 14CORN 23
OXFO 6LANC 15
CHES 7LIVE 16
BLAC 8NEWA 16
GBIR 9STOK 16
GCAM 9TEES 17
GMAN 9DORS 18
SWIN 10DERB 19
Method (2)
• We can see that the distribution of LEPs across time in terms of productivity does
not change.
• We now want to test whether LEPs next to each other (i.e. London and Thames
Valley), once ordered, have significantly different distributions, as well as, LEPs on
opposite ends of the productivity order (i.e. London and Cumbria).
• A simple way to view this is by plotting the quantiles against productivity levels,
however, statistical testing is better.
• We use the two sample Kolmogorov-Smirnov (K-S) test which compares whether
the empirical distribution function of the same variable from two datasets differ
significantly.
• This was the chosen test as there is no prior assumption on the distribution of the
data and is nonparametric.
• We do this analysis for LEP pairs for each year between 2013-2018
Qunatiles of LEPs 2018
Quantiles
Productivity(TurnoverperEmployee)
2.5%
5%
7.5%
10%
12.5%
15%
17.5%
20%
22.5%
25%
27.5%
30%
32.5%
35%
37.5%
40%
42.5%
45%
47.5%
50%
52.5%
55%
57.5%
60%
62.5%
65%
67.5%
70%
72.5%
75%
77.5%
80%
82.5%
85%
87.5%
90%
92.5%
95%
97.5%
0
50
100
150
200
250
300
350
400
450
500
550
600
650
Worcestershire LEP
Cornwall LEP
Buckinghamshire LEP
London LEP
This is the top two
preforming LEPs
(Buckinghamshire
and London) and
the two bottom
preforming LEPs
(Worcestershire
and Cornwall) for
2018.
Distributions look
very similar, which
is confirmed
through the KS
test.
Results
• We find that there are no significant differences
between productivity distribution across LEP pairs.
• This also holds when looking at LEPs at the opposite
sides of the productivity order.
• In fact, results suggest no evidence of productivity
distribution differences between any LEP pairs.
• So we can rule out overall productivity distribution
differences as a possible explanation to local (LEP-level)
disparities in productivity.
• However, this may change when looking at subsamples
by size and sector….
Early Results from looking at size
• Distribution of productivity in different sized firms has also been
estimated.
• Early results indicate that micro firms (1-9 employees) have no
statistical difference in productivity distribution between LEPs.
• Medium and large sized firms, however, appear to have a statistical
difference when looking at the opposite ends of productivity when
LEPs are ordered by their 50th , 75th and 25th percentile.
• These early results suggest that larger sized firms in more/less
productive LEPs have other factors (outside of sector and size) that
make them more/less productive to the extent that their
productivity distributions are affected.
• Residual analysis – where we factor out sector fixed effects using an
OLS estimation – was also undertaken and results were the same.
Ongoing work
• Next step….what could be causing the differences in
distribution of productivity?
• Will also control for age of firms, legal ownership and
other firm characteristics using residuals (or the
“unexplained” productivity) from running an OLS
regression and looking at the distribution by LEP.
• Sectorial differences may be limited due to disclosure
issues in outputting data but aggregating certain
sectors will still enable us to hash whether sector plays
an important part in the productivity story as well.
Thank you!
Questions/Comments?
Professor Mark Hart (mark.hart@aston.ac.uk)
Dr Neha Prashar (n.prashar14@aston.ac.uk)
The data used here is from the Jobs and Turnover version of the Longitudinal Business Structure Database which can be
accessed through the Secure Lab. The use of these data does not imply the endorsement of the data owner or the UK
Data Service at the UK Data Archive in relation to the interpretation or analysis of the data. This work uses research
datasets which may not exactly reproduce National Statistics aggregates

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Local productivity disparities. neha prashar. erc research showcase. march 2019

  • 1. Aston University Birmingham B4 7ET E: mark.hart@aston.ac.uk, n.prashar14@aston.ac.uk Understanding Local Productivity Disparities Neha Prashar, Michael Anyadike-Danes and Mark Hart
  • 2. Background • We know that global frontier firms have seen significantly more rapid productivity growth when compared with non-frontier firms. This has remained robust since 2000s. • The same can be said about UK frontier firms, where the top 10% in the productivity distribution are ten times more productive than those at the bottom 10%. • This dispersion remains persistent and impacts the way current measures of productivity, both aggregate and firm-level, should be interpreted….with caution!
  • 3. How should productivity be measured? • This combination of dispersion plus persistence would yield meaningless average (mean) productivity estimates using firm-level data. • There is a lack of understanding what explains large productivity differences between local areas outside of the “aggregate” productivity level measure. • We need to consider points across the distribution during comparative analysis over time and area.
  • 4. Main Research Question • What explains productivity differences between local LEP areas? 1. Differently shaped productivity distributions? 2. Sectoral composition? 3. Firm size distribution? • Focusing on the first point…
  • 5. Data • Using data from the ONS IDBR (BSD and/or the refreshed BEIS version), we compare productivity at the: 25%; 50% and 75% points of the distribution for firms in each LEP area. • Whilst such an approach will generate a considerable volume of data, the gains from taking a more nuanced view will allow us to form a more accurate and robust picture of the extent of productivity differences between LEPs. • Firm vs local unit data at this level of spatial analysis will be a challenge.
  • 6. Method (1) • To create points to select for the productivity (turnover per job) distribution for each LEP, quantiles were estimated at 2.5% intervals - initially done for one year. • LEP’s were then ordered by the 50th, 25th and 75th percentile to give an overview of high and low productivity LEP areas. • We look at the medians (this is the average median due to disclosure issues which meant that we couldn’t output the true median itself but rather +- 5 observations averaged) for each year between 2013-2017. • What we want to know is if these LEP productivity distributions are significantly different from one another….
  • 7. 60 65 70 75 80 85 90 95 Median productivity by LEP from 2013-2017 (Ordered by 2017 estimates) 2013 2014 2015 2016 2017
  • 8. Productivity Variations • No major productivity distribution differences year to year for each LEP • Same top LEPs for productivity – London, Thames Valley, Hertfordshire (South East concentration) • Same bottom LEPs – Cornwall, Cumbria, North East etc • Using consensus ranking we can see these top and low productivity LEPs…
  • 9. Consensus Ranking using 2013-2017 median productivity values LEP Consensus Ranking LEP Consensus Ranking LEP Consensus Ranking LOND 1LEIC 11GLIN 19 THAM 2SOLE 11HUMB 19 BUCK 3LEED 12SHEF 19 HERT 3THEM 12YORK 19 ENTE 4WEST 12NORE 20 COAS 5WORC 12HEAR 21 SOUH 5GLOU 13CUMB 22 SOUM 5COVE 14CORN 23 OXFO 6LANC 15 CHES 7LIVE 16 BLAC 8NEWA 16 GBIR 9STOK 16 GCAM 9TEES 17 GMAN 9DORS 18 SWIN 10DERB 19
  • 10. Method (2) • We can see that the distribution of LEPs across time in terms of productivity does not change. • We now want to test whether LEPs next to each other (i.e. London and Thames Valley), once ordered, have significantly different distributions, as well as, LEPs on opposite ends of the productivity order (i.e. London and Cumbria). • A simple way to view this is by plotting the quantiles against productivity levels, however, statistical testing is better. • We use the two sample Kolmogorov-Smirnov (K-S) test which compares whether the empirical distribution function of the same variable from two datasets differ significantly. • This was the chosen test as there is no prior assumption on the distribution of the data and is nonparametric. • We do this analysis for LEP pairs for each year between 2013-2018
  • 11. Qunatiles of LEPs 2018 Quantiles Productivity(TurnoverperEmployee) 2.5% 5% 7.5% 10% 12.5% 15% 17.5% 20% 22.5% 25% 27.5% 30% 32.5% 35% 37.5% 40% 42.5% 45% 47.5% 50% 52.5% 55% 57.5% 60% 62.5% 65% 67.5% 70% 72.5% 75% 77.5% 80% 82.5% 85% 87.5% 90% 92.5% 95% 97.5% 0 50 100 150 200 250 300 350 400 450 500 550 600 650 Worcestershire LEP Cornwall LEP Buckinghamshire LEP London LEP This is the top two preforming LEPs (Buckinghamshire and London) and the two bottom preforming LEPs (Worcestershire and Cornwall) for 2018. Distributions look very similar, which is confirmed through the KS test.
  • 12. Results • We find that there are no significant differences between productivity distribution across LEP pairs. • This also holds when looking at LEPs at the opposite sides of the productivity order. • In fact, results suggest no evidence of productivity distribution differences between any LEP pairs. • So we can rule out overall productivity distribution differences as a possible explanation to local (LEP-level) disparities in productivity. • However, this may change when looking at subsamples by size and sector….
  • 13. Early Results from looking at size • Distribution of productivity in different sized firms has also been estimated. • Early results indicate that micro firms (1-9 employees) have no statistical difference in productivity distribution between LEPs. • Medium and large sized firms, however, appear to have a statistical difference when looking at the opposite ends of productivity when LEPs are ordered by their 50th , 75th and 25th percentile. • These early results suggest that larger sized firms in more/less productive LEPs have other factors (outside of sector and size) that make them more/less productive to the extent that their productivity distributions are affected. • Residual analysis – where we factor out sector fixed effects using an OLS estimation – was also undertaken and results were the same.
  • 14. Ongoing work • Next step….what could be causing the differences in distribution of productivity? • Will also control for age of firms, legal ownership and other firm characteristics using residuals (or the “unexplained” productivity) from running an OLS regression and looking at the distribution by LEP. • Sectorial differences may be limited due to disclosure issues in outputting data but aggregating certain sectors will still enable us to hash whether sector plays an important part in the productivity story as well.
  • 15. Thank you! Questions/Comments? Professor Mark Hart (mark.hart@aston.ac.uk) Dr Neha Prashar (n.prashar14@aston.ac.uk) The data used here is from the Jobs and Turnover version of the Longitudinal Business Structure Database which can be accessed through the Secure Lab. The use of these data does not imply the endorsement of the data owner or the UK Data Service at the UK Data Archive in relation to the interpretation or analysis of the data. This work uses research datasets which may not exactly reproduce National Statistics aggregates