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Tests of market power in Irish manufacturing industries

Abstract

It's been a long-standing assumption that Irish manufacturing firms are price takers in their output markets. This assumption has been validated by several aggregate level studies. While a much smaller number of studies have examined this issue at a more disaggregated level, they tend to support this conclusion. All of these studies also assume that firms are price takers in their input markets, or, in other words inputs are perfectly elastically supplied to firms. This assumption, however, has never been formally tested. There is intrinsic interest in the context of competition law in ascertaining evidence of deviations from perfect competition in sales of product and purchases of inputs. Moreover the introduction of minimum wages provides an important additional motivation for the topic of this paper, since it is well known that the introduction of minimum wages or increases in the level of minimum wages can lead to increases in employment over a certain range of wages if the firm possesses market power in its labour market. By using four-digit level Census of Industrial Production (CIP) panel data the paper sets out to test the extent of potential market power in Irish manufacturing industries. The paper employs the ingenious method proposed by Hall and later modified by Roeger in this exercise. While the Hall-Roeger method was originally concerned with imperfect competition in output markets, it can be readily extended to input markets. The empirical results do not indicate much evidence of significant imperfect competition in output markets but the results do point to evidence of market power in certain input markets and in some industrial sectors. The implications of these findings are discussed.

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Tests of market power in Irish manufacturing industries

Author: Boyle, Gerry
Year: 2003
Source: https://mural.maynoothuniversity.ie/id/eprint/98/1/Gerry_WP.pdf
TESTS OF MARKET POWER IN IRISH MANUFACTURING INDUSTRIES
By
G.E. BOYLE
DEPARTMENT OF ECONOMICS,
NATIONAL UNIVERSITY OF IRELAND, MAYNOOTH
ABSTRACT
I ’s been a long-s anding assump ion ha I ish manu ac u ing i ms a e p ice ake s in
hei ou pu ma ke s. This assump ion has been alida ed by se e al agg ega e le el
s udies. While a much smalle numbe o s udies ha e examined his issue a a mo e
disagg ega ed le el, hey end o suppo his conclusion. All o hese s udies also assume
ha i ms a e p ice ake s in hei inpu ma ke s, o , in o he wo ds inpu s a e pe ec ly
elas ically supplied o i ms. This assump ion, howe e , has ne e been o mally es ed.
The e is in insic in e es in he con ex o compe i ion law in asce aining e idence o
de ia ions om pe ec compe i ion in sales o p oduc and pu chases o inpu s. Mo eo e
he in oduc ion o minimum wages p o ides an impo an addi ional mo i a ion o he
opic o his pape , since i is well known ha he in oduc ion o minimum wages o
inc eases in he le el o minimum wages can lead o inc eases in employmen o e a ce ain
ange o wages i he i m possesses ma ke powe in i s labou ma ke . By using ou -digi
le el Census o Indus ial P oduc ion (CIP) panel da a he pape se s ou o es he ex en
o po en ial ma ke powe in I ish manu ac u ing indus ies. The pape employs he
ingenious me hod p oposed by Hall and la e modi ied by Roege in his exe cise. While
he Hall-Roege me hod was o iginally conce ned wi h impe ec compe i ion in ou pu
ma ke s, i can be eadily ex ended o inpu ma ke s. The empi ical esul s do no indica e
much e idence o signi ican impe ec compe i ion in ou pu ma ke s bu he esul s do
poin o e idence o ma ke powe in ce ain inpu ma ke s and in some indus ial sec o s.
The implica ions o hese indings a e discussed.
KEY WORDS: ma ke powe , impe ec compe i ion, minimum wages, an i- us
legisla ion, econome ic es s.
JEL CODES: D21, D43, J42,l4, l60.
TESTS OF MARKET POWER IN IRISH MANUFACTURING INDUSTRIES1
1. In oduc ion
This pape applies a es o ma ke powe , o iginally p oposed by Hall (1988) and subsequen ly
modi ied by Roege (1995), o I ish manu ac u ing indus ies using he Census o Indus ial
P oduc ion (CIP) da abase o he pe iod 1991 o 1999. Bo h Hall and Roege we e in e es ed in
monopoly powe bu hei app oach can be easily ex ended o he case o monopsony powe as
demons a ed in an in e es ing applica ion o he US obacco indus y by Rape , Lo e and
Shumway (1998). Apa om he in insic in e es in he con ex o compe i ion law in
asce aining e idence o de ia ions om pe ec compe i ion in sales o p oduc and pu chases o
inpu s, he in oduc ion o minimum wages p o ides an impo an addi ional mo i a ion o he
opic o his pape . I is well known ha he sec o al employmen esponse o he in oduc ion o
a minimum wage will no be nega i e and may well be posi i e i he sec o is cha ac e is ic by
monopsonis ic- ype beha iou in he labou ma ke (see o example, Boyle, McCa hy and
O’Neill (1998)).
A succession o pape s ha e demons a ed con incingly ha p ice- aking beha iou is a
easonable assump ion as a as ou pu ma ke s a e conce ned o he I ish manu ac u ing sec o
as a whole. A smalle numbe o pape s ha e e i ied he alidi y o his assump ion o
pa icula sec o s o manu ac u ing indus y (see, o example, Callan and Fi zGe ald (1998)). To
he bes o ou knowledge no pape , howe e , has looked a whe he i ms a e p ice ake s in
hei inpu ma ke s. A u he aim o his pape is o a emp o ill his gap.
The pape is o ganised as ollows. Sec ion 2 ou lines he es p ocedu e while Sec ion 3
discusses he da abase employed in he empi ical analysis and p esen s a numbe o econome ic
es s o he p esence o impe ec compe i ion in ou pu and inpu ma ke s. Sec ion 4 concludes
he pape .
1 I would like o hank Denis Conni ee, Donal O’Neill and Mau ice Roche, oge he wi h colleagues a a
depa men al semina , o commen s on an ea lie d a .
2
2. Tes s o Ma ke Powe – he Hall and Roege App oach
Hall (1988) se s ou a new es o monopoly powe in U.S. indus y. He ejec s he adi ional
conjec u al a ia ions’ app oach2 o es ing o ma ke powe , as being o e ly dependen in i s
execu ion on speci ic unc ional o m assump ions, in a ou o a non-s uc u al educed- o m
app oach. His basic bu powe ul insigh is ha he adi ional Solow esidual (SR) should be
independen o a ia ions in he log-change o ou pu in he absence o monopoly powe .
Suppose we ha e a cons an - e u ns wo-inpu p oduc ion unc ion. Equa ion (1) in e p e s he
adi ional Solow esidual as he sum o (unobse able) p oduc i i y shocks (A) and Hicks-
neu al echnical change (

).

 AxxsxySR )()( 12
*
21 (1)
whe e,

y = (log) g oss ou pu ,

x’s = (log) inpu s,
*
2
s = cos sha e o inpu x2 in he alue o ou pu ,

A = (log) p oduc i i y shock,

= (log) Hicks-neu al echnical change.
To illus a e how he Hall es o monopoly powe wo ks we i s de ine he Le ne coe icien
(

mp) o monopoly powe as
mp
mc
mcp


 (2)
whe e,
3
p = ou pu p ice
mc = ma ginal p oduc ion cos
The ‘ ue’ cos sha e ( ) unde compe i i e p icing may be w i en
*
2
s
2
2222
*
2)1(
)()( s
p
p
ymc
xw
ymc
xw
smp

 (2)(a)
and i , hen . 0
mp

2
*
2ss 
Subs i u ing his exp ession o in (1) we can ob ain wo equi alen in e p e a ions
*
2
s3 o he
Solow esidual. Fi s we ha e
mpmp
mp A
xyxxsxySR








 1
)(
1
)()( 11221 (3)
and secondly we ge

 AxxsxxsxySR mp )()()( 1221221 (3)(a)
The addi ion o an e o e m o equa ions (3) and (3)(a), which also inco po a es he
unobse able p oduc i i y a iable

A, allows he Le ne coe icien

mp o be es ima ed using
econome ic me hods.
Rape , Lo e and Shumway (1998) demons a e ha Hall’s app oach can easily be ex ended o
he monopsony case. In he case o monopsony, he Le ne coe icien becomes
2 Fo a ela i ely ecen applica ion in his gen e see Sch oe e (1988) and o an o e iew o
some o he app oaches o es ing o ma ke powe see, o example, Massey (2000)
3 I would like o hank Denis Conni e o d awing my a en ion o his poin which is no made by Hall o indeed, o
he bes o my knowledge, by any o he au ho in he ele an li e a u e.
4
ms
w
w mp


 (4)
I pu chases o say x2 in equa ion (1) we e subjec o monopsonis ic powe hen he cos sha e
e m becomes s2(1+

ms). Inco po a ing his exp ession o in (1) p o ides he ollowing
equa ion o he Solow esidual
*
2
s

 AxxsxxsxySR ms )()()( 1221221 (5)
Again he addi ion o an e o e m o (5) ha inco po a es he unobse able p oduc i i y
a iable, allows

ms o be es ima ed using eg ession analysis.
An impo an implica ion o (5) is ha i is seen o be iden ical o (3)(a). Thus o he wo-inpu
case i is clea ha i is impossible by using Hall’s me hodology o disc imina e be ween
monopolis ic and monopsonis ic sou ces o impe ec compe i ion. Hall acknowledges as much
when he sugges s ha a possible explana ion o his es ima e o a ela i ely la ge and s a is ically
signi ican Le ne coe icien , ha is ob ained by es ima ing an equa ion like (3), could be
monopsonis ic- ype beha iou . Thus a bes i is misleading o e e o es s such as (3) o (5) as
es s o “monopoly” o “monopsony” powe .
A mo e gene al speci ica ion would be o allow o bo h monopoly and monopsony sou ces o
ma ke powe and o es o ei he o bo h sou ces using app op ia e es ic ions. Suppose hen
ha we pe mi ed (1) o be a lic ed by bo h monopoly and monopsony. Wi h his mo e gene al
speci ica ion equa ion (2)(a) becomes
2
2
2
2
2222
*
2)1)(1(
)()( s
w
w
w
mp
p
p
ymc
xw
ymc
xw
smsmp

 (6)
Subs i u ing (6) o in (1) we could ob ain exp essions ha a e iden ical o equa ions (3) and
(5) excep ha he coe icien o be es ima ed is he p oduc o he monopoly and monopsony
Le ne coe icien s. A hi d o mula ion can also be easily de i ed as
*
2
s
5

mp
ms
mp
mp A
xxsxySR









1
)()(
11221 (7)
A i s glance, i would appea possible o use (7) o simul aneously es o impe ec
compe i ion in bo h ou pu and inpu p ices. Howe e , on close inspec ion he igh -hand-side
a iables a e seen o be nea ly pe ec ly collinea .
Hall acknowledges ha he econome ic es ima ion o equa ions (3), (5) o indeed (7) is
p oblema ic because o he inhe en co ela ion be ween he igh -hand-side a iable and he
e o e m which i will be ecalled includes in e alia he e m,

A. In p inciple ins umen al
a iable es ima ion can be employed bu i will be di icul o ob ain sui able ins umen s wi h
he desi able s a is ical p ope ies.
Roege ’s (1995) con ibu ion s ems om his conce n wi h Hall’s o he wise ingenious me hod.
Roege i s o all poin s ou ha he Solow esidual can be equi alen ly ob ained om he cos
unc ion which is o cou se he dual o he p oduc ion unc ion. Deno ing he esidual in his
ins ance by SRP, i s alue is gi en by

 AwwswpSRP )()( 12
*
21 (8)
Roege ’s basic con ibu ion is o no e ha apa om a andom e o e m ha cap u es
measu emen e o , he di e ence be ween he quan i y and p ice-based Solow esiduals should
anish unde he null hypo hesis o pe ec compe i ion in p oduc and inpu ma ke s. Thus we
ha e
0)]()[()]()[( 1122
*
211  wxwxswxpySRPSR (9)
6
I p oduc ma ke s we e, howe e , cha ac e ised by monopoly beha iou hen eplacing in (9)
by he exp ession in (2)(a), he ollowing equa ion p o ides an econome ic es
*
2
s
4





 )]()[(
111 wxpySRPSR mp
mp (10)
whe e,

= andom e o e m.
The g ea ad an age o Roege ’s app oach is o cou se ha since

can be in e p e ed o only
cap u e measu emen e o he e is no eason o suppose ha he igh -hand-side a iable will be
co ela ed wi h i , implying he OLS will yield a consis en es ima e o .

mp.
Simila ly, i monopsony beha iou applies o pu chases o , o ins ance, inpu x2, hen an
econome ic es o i s p esence is gi en by equa ion (11)

 )]()[( 11222 wxwxsSRPSR ms (11)
A u he p ac ical ad an age and a ac i e ea u e o Roege ’s app oach wo h no ing is ha
expendi u e da a a e ypically mo e eadily a ailable han quan i y in o ma ion, especially in
ega d o capi al s ock da a.
Howe e , ou obse a ions on he Hall me hod conce ning he di icul y o disc imina ing
be ween monopolis ic and monopsonis ic sou ces o impe ec compe i ion apply equally o
Roege ’s me hod. Thus es ima ion o (10) o (11) will p o ide essen ially he same in o ma ion
on he ex en o depa u es om pe ec compe i ion. Es ima ion o equa ions o he o m o (11),
howe e , p o ide us wi h a somewha non- igo ous, i less han comp ehensi e, means o
disc imina ing be ween monopolis ic and monopsonis ic sou ces o impe ec compe i ion. I we
allow o a i m o exe cise po en ial ma ke powe in bo h ou pu and in up o M-1 inpu
ma ke s, we subs i u e an exp ession o he o m (6) in (9) o yield
4 This is he dual coun e pa o equa ion (3). We can also de i e an exp ession simila o equa ion 3(a).
7

 

)]()[()( 11
2
wxwxsSRPSR jjj
mpms
j
ms
j
mp
M
j
(12)
o , w i ing (12) using simple no a ion

 

j
M
jjzy
2
(13)
whe e,
)]()[(
and
11 wxwxsz
SR
P
SR
y
jjjj
mpms
j
ms
j
mp
j




The equa ion in (13) implies ha he non- ejec ion o a es o equali y o he

js would s ongly
sugges ma ke powe in he se ing o ou pu p ices whe eas ejec ion o equali y o he

js
would p o ide easonably s ong suppo o a monopsony basis o depa u es om impe ec
compe i ion. The es is o cou se p edica ed on he p esump ion ha equali y o he monopsony-
based Le ne coe icien s o all M-1 inpu s is a highly unlikely p ospec .
3. Applying Roege ’s Me hod o I ish Census o P oduc ion Da a
3.1 Da a
The I ish Census o P oduc ion (CIP) da abase as published by he Cen al S a is ics O ice
(CSO) is employed o es o he p esence o po en ial ma ke powe in he majo i y o
manu ac u ing indus y sec o s. Fo each yea he ull da ase p o ides in o ma ion on some 138
ou -digi indus ial sec o s. Fo each yea da a a e a ailable on he nominal alue o each
sec o ’s g oss ou pu oge he wi h each sec o ’s expendi u e on “Ma e ials”, “Se ices”, “Fuel
8
and Powe ”, “Indus ial Employmen ” and “O he Employmen ”. Unde he assump ion o CRS,
capi al cos s a e implici ly gi en as “ he emainde o ne ou pu ”. A he commencemen o his
s udy we had access o nine yea s o such da a om 1991 o 1999.
The da ase allowed us o o m a panel. In o ming he panel we had o ensu e ha he same ou -
digi sec o agg ega es we e a ailable each yea . As we also wan ed o gene a e sepa a e se s o
ma ke -powe coe icien es ima es a he wo-digi le el, we also con ined he analysis o hose
wo-digi sec o s o which we had a su icien panel o da a poin s o conduc a sepa a e
eg ession analysis o each wo-digi sec o . These conside a ions esul ed in 109 ou -digi
le el obse a ions ac oss 17 wo-digi sec o s being a ailable o each yea . As we lose one
yea ’s da a due o he eg ession a iables being de ined in e ms o log changes, he o al
numbe o obse a ions in he panel is 8x109= 872 o he pe iod 1992 o 1999.
In Table 1 we u nish he lis o wo-digi sec o s o which ma ke -powe coe icien s we e
es ima ed oge he wi h selec ed cha ac e is ics o hese sec o s. Ou chosen sec o s accoun o
nea ly 84% o bo h o al manu ac u ing employmen and “Wages and Sala ies” expenses. The
“Food” sec o (code 15) s ands ou as he single-la ges indus ial sec o in ou analysis. I is seen
o accoun o nea ly 20% o o al manu ac u ing employmen and “Wages and Sala ies” and
a ound a qua e o o al “Ma e ials” and “Se ices” expenses. Sec o 24 (“Chemicals”) also
s ands ou as a sec o o signi icance. I is clea ly a capi al-in ensi e sec o and accoun s o
nea ly 40% o “Capi al” expenses o all manu ac u ing indus ies. Fo abou six5 o hese
sec o s a leas hal o he g oss ou pu is p oduced by o eign-owned i ms and o e hal 6 o he
sec o s expo a leas 60% o he ou pu ha is p oduced.
5 Sec o s 17-18, 22, 24, 31-33 and 34-35.
6 Sec o s 15, 17-18, 22, 24, 25, 28, 31-33, 34-35 and 36-37.
9
Consis en wi h ou indings in Table 3, we ind a p eponde ance o signi ican ma ke -powe
coe icien es ima es o he “Ma e ials” (13 sec o s) and “Se ices” (11 sec o s) inpu s. Abou
se en sec o s epo s a is ically signi ican alues o “Indus ial Employmen ” wi h i e and
ou sec o s e u ning s a is ically signi ican alues o “O he Employmen ” and “Fuel and
Powe ” espec i ely.
Abou eigh sec o s epo a ma ke -powe coe icien o “Ma e ials” ha is g ea e han o equal
o 0.5% (sec o s 15, 17, 18, 21, 24, 26, 32 and 36). The su p isingly nega i e and la ge ma ke -
powe coe icien ha was ob ained o “Se ices” in Table 3 is eplica ed o i ually e e y
sec o in Table 4. Abou se en sec o s epo a ma ke -powe coe icien o “Se ices” ha is
g ea e han o equal o –5% (sec o s 17, 20, 24, 26, 28, 32 and 33). A ound eigh sec o s (sec o s
15, 17, 20, 26, 28, 34, 35 and 36) e u n an es ima ed ma ke -powe coe icien in espec o
“Indus ial Employmen ” ha exceeds o equals 1%.
Th ee sec o s s and ou as ha ing especially la ge and s a is ically signi ican ma ke -powe
coe icien s in espec o “Ma e ials”, “Se ices” and “Indus ial Employmen ”, namely, sec o s
17 (“Tex iles”), 24 (“Chemicals”) and 28 (“Fab ica ed Me als”).
3.2.3 Some obus ness checks: in luen ial obse a ions
Ou esul s so a sugges he p e alence o ma ke powe in he p icing o p oduc ion inpu s in a
la ge numbe o I ish manu ac u ing sec o s. Gi en he impo ance o hese indings i is
impo an ha ou esul s a e subjec o a se ies o obus ness’ checks. Ou i s se o es s is
mo i a ed by he conce n ha ou OLS es ima es may be unduly in luenced by ou lie
obse a ions. The possibili y o ou lie s is p omp ed by he e y na u e o he me hodology
employed o gene a e he esul s in Tables 3 and 4. I he hypo hesis o pe ec compe i ion in
ou pu and inpu p ices holds o a la ge numbe o obse a ions hen acco ding o equa ion (9)
he dependen a iable akes on he alue o ze o. Whe e impe ec compe i ion holds hen (9)
akes on non-ze o alues. I is possible he e o e ha hose obse a ions which ha e non-ze o
alues o he dependen a iable will unduly in luence he eg ession esul s.
We employed wo app oaches o assess he impac o excep ional obse a ions. Fi s , we
pe o med OLS on a unca ed da ase which excluded ou lie obse a ions acco ding o he
16

c i e ion p oposed by Belsey, Kuh and Welsch (1980)7. In Table 5 we epo he es ima es o
ma ke powe ha we e ob ained on he assump ion o cons an wo-digi sec o slopes. Abou 90
o he 872 obse a ions we e deemed o be “in luen ial” acco ding o he Belsey-Kuh-Welsch
es . These esul s should be compa ed di ec ly wi h hose gi en in Table 3. These es ima es
se e o highligh he quali a i e impac o in luen ial obse a ions on he magni ude o he
ma ke -powe coe icien s.
Table 5
OLS ma ke -powe coe icien es ima es o I ish manu ac u ing indus ies, 1991-
1999;assuming common coe icien s ac oss manu ac u ing indus y sec o s bu excluding
in luen ial obse a ions (s anda d e o s in pa en heses)

1

2

3

4

52
R
0.00244
(0.00034)ss -0.04685
(0.00347)ss -0.02905
(0.00760)ss 0.00116
(0.00285) 0.00665
(0.00155)ss 0.27
Key:

= ma e ials;

= se ices;

= uel and powe ;

= “o he ” employmen ;

= indus ial employmen .
1 2 3 4
5
ss: deno es s a is ically signi ican a he 95% le el.
The mos ob ious di e ence be ween he es ima es in Table 5 and Table 3 is he subs an ial
educ ion in he magni ude o he ma ke powe coe icien s o “Ma e ials” (down by abou
60%), “Se ices” (down by abou 50%) and “Indus ial Employmen ” (down by abou 75%) and
he subs an ial inc ease in he size o he “Fuel and Powe ” coe icien which, unlike Table 3, is
now s a is ically signi ican . O e all he esul s a e quali a i ely simila o hose epo ed in
Table 3 and he pa ame e s, wi h he excep ion o he coe icien o “O he Employmen ”, a e
highly signi ican 8.
A second es ima ion app oach ha can handle he p oblem o in luen ial obse a ions is he
employmen o he Leas Absolu e Di e ence o LAD es ima o 9.(see Judge e al (1998)) The
es ima o minimises he impac o ou lie s by i ing he eg ession line h ough he median o he
da a a he han he mean in he case o OLS.
The LAD es ima es, inco po a ing he assump ion o cons an wo-digi sec o slopes, a e
exhibi ed in Table 6.
Table 6
7 I would like o acknowledge my colleague, Mau ice Roche’s, sugges ion o use his app oach. The p ocedu e
esul ed in abou 90 obse a ions being disca ded ou o he o al o 872.
8 We also an he model o a iable-slope coe icien s on he unca ed sample and ob ained esul s o a simila
na u e.
17
9 I would like o acknowledge my colleague, Donal O’Neill’s, sugges ion o use his es ima o .
Leas Absolu e Dis ance ma ke -powe coe icien es ima es o I ish manu ac u ing
indus ies, 1991-1999;assuming common coe icien s ac oss manu ac u ing indus y sec o s
(s anda d e o s in pa en heses)

1

2

3

4

52
R
0.00217
(0.00026)ss -0.02666
(0.00198)ss -0.00578
(0.00430) -0.00422
(0.00201)ss 0.00500
(0.00095)ss 0.32
Key:

= ma e ials;

= se ices;

= uel and powe ;

= “o he ” employmen ;

= indus ial employmen .
1 2 3 4 5
ss: deno es s a is ically signi ican a he 95% le el.
These esul s a e quali a i ely e y simila o hose epo ed in Table 5 whe e we unca ed he
sample o exclude ou lie s. Rela i e o he OLS es ima es o he comple e sample in Table 3, we
no e ha he ma ke -powe coe icien s in espec o “Ma e ials” and “Se ices” a e abou 70%
lowe in absolu e magni ude while he coe icien o “Indus ial Employmen ” is a ound 80%
lowe . The coe icien alue o “O he Employmen ” is no oo dissimila as be ween he LAD
and OLS es ima es o he comple e sample and is, in any case, also s a is ically insigni ican .
In Table 7 we p esen he es ima ed ma ke powe coe icien s gene a ed by he LAD es ima o
bu now allowing he slope coe icien s o a y by wo-digi sec o .
18
Table 7
LAD ma ke -powe coe icien es ima es o I ish manu ac u ing indus ies, 1991-
1999;allowing o di e en coe icien s ac oss he wo-digi manu ac u ing indus y sec o s
(s anda d e o s in pa en heses)
Sec o

1

2

3

4

5
15
Food 0.0016552
(0.00075)ss -0.011826
(0.01042) -0.024165
(0.02347) -0.0030469
(0.00950) 0.0084302
(0.00623)
17
Tex iles 0.0053564
(0.00127)ss -0.065583
(0.01103)ss -0.035388
(0.01359)ss 0.016506
(0.01844) 0.003349
(0.00433)
18
Wea ing
Appa el
0.014926
(0.00173)ss -0.047181
(0.01092)ss 0.068821
(0.01690)ss -0.051582
(0.01485)ss -0.0029508
(0.00421)
20
Wood &
Wood
P ods.
0.0015771
(0.00410) -0.043917
(0.01589)ss -0.0002383
(0.03255) 0.000263
(0.02368) 0.009374
(0.00983)
21
Pulp &
Pape
0.0040965
(0.00116)ss 0.0001882
(0.02268) -0.019234
(0.033691) -0.015521
(0.00966)s 0.0032912
-0.0069
22
P in ing &
Rec. Media
0.0004376
(0.00308) -0.0062446
(0.01914) 0.0020526
(0.06693) -0.004496
(0.00468) 0.0016521
(0.00322)
24
Chemicals 0.0023853
(0.00113)ss -0.033041
(0.00943)ss 0.0038951
(0.01007) -0.002727
(0.00857) -0.0044804
(0.00860)
25
Rubbe &
Plas ic
0.0014602
(0.00227) -0.0079353
(0.02279) 0.000846
(0.05596) 0.002638
(0.01800) -0.0010146
(0.01258)
26
O he Non-
Me allic
0.004832
(0.00111)ss -0.059132
(0.00411)ss -0.01114
(0.00707)s -0.011089
(0.00565)ss 0.0054426
(0.00413)
28
Fab ica ed
Me als
0.0018641
(0.00081)ss -0.032149
(0.00561)ss -0.0056407
(0.02017) 0.0035323
(0.00760) 0.0044513
(0.00455)
29
Machine y
&
Equipmen
0.0014987
(0.00111) -0.014513
(0.01291) -0.0063647
(0.03917) 0.0006608
(0.00956) 0.00000
(0.00404)
31
Elec ical
Machine y
0.0016192
(0.00109)s -0.017278
(0.01037)s 0.016068
(0.03639) 0.0010228
(0.00937) 0.000941
(0.00506)
32
Radio, TV
& Comm.
Equip.
0.0038342
(0.00092)ss -0.061462
(0.03073)ss 0.023516
(0.12890) 0.017355
(0.01102)s -0.0026887
(0.01097)
33
Med., P ec.
& Op .
Ins um.
-0.0060158
(0.00333)s -0.20872
(0.03080)ss -0.1153
(0.09407) 0.038914
(0.02731) 0.02051
(0.01683)
34
Mo o
Vehicles
-0.0011962
(0.00228) -0.023278
(0.01552)s -0.042503
(0.05921) 0.017655
(0.03136) 0.018413
(0.00472)ss
35
O he
T ans.
Equip.
0.0024885
(0.00086)ss -0.037978
(0.00463)ss 0.050381
(0.02249) -0.064264
(0.00787)ss 0.020924
(0.00284)ss
36
Fu ni u e 0.0040022
('0.00213)s 0.0005567
(0.01524) -0.024547
(0.04561) -0.0057968
(0.01696) -0.0014583
(0.00819)
19
Key:

= ma e ials;

= se ices;

= uel and powe ;

= “o he ” employmen ;

= indus ial employmen .
1 2 3 4 5
2
R
= 0.28.
s: deno es s a is ically signi ican a he 90% le el.
ss: deno es s a is ically signi ican a he 95% le el.
I we con as hese esul s o hose epo ed in Table 4 o he comple e-sample OLS es ima es,
we no e ha he LAD es ima es essen ially educe he magni ude o hose coe icien s ha would
appea o be ou lie s in he OLS se o es ima es. Thus we ind a easonably close
co espondence be ween he es ima es o “Ma e ials” wi h he excep ion o sec o s 34 (“Mo o
Vehicles ”), 35 (“O he T anspo Equipmen ”) and 36 (“Fu ni u e”). Fo “Se ices”, we
obse e ha he p edominance o nega i ely-signed coe icien s is eplica ed bu he e is a much
lowe conco dance in he wo se s o es ima es, al hough he e is a no able endency o he LAD
es ima es o be sys ema ically lowe han he OLS es ima es. The coe icien s o “Indus ial
Employmen ” a e quali a i ely e y simila o he OLS es ima es, al hough we can now only
epo s a is ically signi ican coe icien s o sec o s 34 (“Mo o Vehicles ”) and 35 (“O he
T anspo Equipmen ”). The OLS es ima es p oduce coe icien s o subs an ially g ea e
magni ude o sec o s 17 (“Tex iles”), 28 (“Fab ica ed Me als ”), 35 (“O he T anspo
Equipmen ”) and 36 (“Fu ni u e ”).
As an illus a ion o he na u e and scale o he di e ences ob ained be ween he LAD and OLS
es ima es o he comple e sample we depic he coe icien s ob ained o bo h es ima o s in he
case o “Indus ial Employmen ” in Cha 110.
10 Essen ially simila pic u es a e ob ained o he o he inpu s.
Cha 1
LAD and OLS (Comple e Sample) Ma ke Powe Coe icien s o "Indus ial
Employmen " by Two-Digi Manu ac u ing Sec o
-0.02
-0.01
0
0.01
0.02
0.03
0.04
0.05
0.06
15 17 18 20 21 22 24 25 26 28 29 31 32 33 34 35 36
Two-Digi Sec o
LAD
OLS
3.2.4 Robus ness checks: economies o scale
We ha e no alluded so a o he possibili y ha he indings o impe ec compe i ion could be
a bes con amina ed by, o , a wo s be mis aken o , scale e ec s. Ou eluc ance o con on
his conund um so a is because o he huge di icul y in sa is ac o ily dis inguishing empi ically
be ween impe ec compe i ion and scale e ec s wi h he Hall-Roege me hodology. Kee (2002)
shows ha i is in p inciple possible o de i e an exp ession o he di e ence be ween he Solow
quan i y and p ice-based esiduals which is a unc ion o a ma ke powe and a scale e m. Thus
by modi ying equa ion (13) as ollows
21


 

)]())[(1( 11
2
ypwxSzy kj
M
jj (16)
whe e, S is he ac ual sum o inpu sha es which may di e om uni y and k =1,…, M, i would
appea possible o simul aneously es om depa u es om compe i i e p icing and cons an
e u ns o scale. Un o una ely, equa ion (16) is non-es imable due o pe ec collinea i y be ween
he igh -hand-side a iables as will be appa en upon examina ion o equa ion (10)11.
The bes we belie e ha can be done is o add a scale e m o he speci ica ion in equa ions (14)
o (15) which will no be pe ec ly collinea wi h he ma ke -powe e m. Thus we e- an
equa ion (14) using he LAD es ima o and added he log-change in he alue o g oss ou pu
(

p+

y) as an addi ional igh -hand-side a iable. The esul s a e gi en in Table 8. I is appa en
ha he inclusion o he ou pu e m does no a ec he magni ude o he ma ke -powe
coe icien s and is i sel no s a is ically signi ican . Howe e , i has o be no ed ha his equa ion
will also su e om mul icollinea i y so we canno be empha ic abou he appa en non-
impo ance o scale e ms12.
Table 8
LAD ma ke -powe coe icien es ima es o I ish manu ac u ing indus ies, 1991-
1999;assuming common coe icien s ac oss manu ac u ing indus y sec o s and including a
scale e m (s anda d e o s in pa en heses)

1

2

3

4

5(

p+

y 2
R
0.002159
(0.00027)ss 0.027246
(0.001985)ss -0.005548
(0.004386) -0.00461
(0.002029)ss 0.005131
(0.00095)ss 0.000042
(0.00014) 0.32
Key:

= ma e ials;

= se ices;

= uel and powe ;

= “o he ” employmen ;

= indus ial employmen .
1 2 3
4 5
ss: deno es s a is ically signi ican a he 95% le el.
A less igo ous a emp o explo e po en ial scale e ec s was implemen ed by examining he
ela ionship be ween he es ima ed ma ke powe coe icien s a he wo-digi le el and indica o s
11 Kee (2002) a gues ha equa ion will end o ze o because “… he sha es o inpu in o al e enue a e mos ly
cons an in he eal wo ld …” (p. 11). As i happens his is no ue wi h ou da ase bu in any e en he e is no need
o d aw on such a s ylised ac o mo i a e why (16) canno be es ima ed gi en he a gumen made in he ex .
12 I would na u ally be p e e able o include a demand e m as a scale a iable bu none would appea o be
a ailable a he ou -digi manu ac u ing-indus y le el.
22
o scale such as he a e age numbe s employed pe local manu ac u ing uni in each sec o 13.
This analysis could es ablish no sys ema ic ela ionship. Typical o he kind o ela ionship ha
was e ealed is gi en in Cha 2 o he case o he “Ma e ials” inpu .
Cha 2
LAD Ma ke Powe Coe icien s ("Ma e ials") and Employmen by
Two-Digi Sec o
-100
-50
0
50
100
150
200
0 50 100 150 200 250 300
A g. Size o Sec o (Employmen )
Mk . Powe Coe s. x 10,000
13 We also used he le el o g oss ou pu pe local manu ac u ing uni in each sec o bu he indings we e i ually
23
4. Concluding ema ks
This pape has applied Roege ’s e sion o Hall’s ingenious non-pa ame ic es o ma ke powe
o I ish manu ac u ing ou -digi indus ies. The pape demons a es he equi alence o so-called
“monopoly” and “monopsony” e sions o he es and sugges s ha es s o “ma ke powe ” is a
mo e neu al and accep able e m. The pape also p oposes a simple es ha is capable o
disc imina ing be ween monopolis ic and monopsonis ic depa u es om compe i i e p icing.
A numbe o he indings a e wo h no ing. We ind e idence o s a is ically signi ican ma ke
powe in he p icing o key p oduc ion inpu s. We s ongly ejec he cons ancy o slopes a he
wo-digi sec o le el. Ou esul s also sugges ha he sou ce o ma ke powe is mos likely o
a ise in he p icing o inpu s a he han ou pu s. This inding con i ms he s ong p io o
p icing- aking beha iou in ou pu ma ke s which has been con i med in se e al p e ious
s udies.
We do, howe e , ind e idence ha ou es ima es o he deg ee o ma ke powe a e a ec ed o a
signi ican ex en by in luen ial obse a ions. While he s a is ical signi icance o he ma ke -
powe coe icien s is no unduly a ec ed by he employmen o es ima ion app oaches ha ake
accoun o such obse a ions, he magni udes o he coe icien s a e a ec ed mainly in a
downwa d di ec ion and especially o a hand ul o 2-digi sec o s.
While acknowledging he unsa is ac o y na u e o ou a emp o allow o scale e ec s, we
ailed o unco e any s ong e idence ha ou es ima es o ma ke powe we e con amina ed by
scale e ec s. This is an issue ha me i s u he in es iga ion.
Based on he Leas Absolu e Dis ance es ima o , ou indings s ongly sugges ha I ish
manu ac u ing indus ies, aken as a whole, exe cise s a is ically signi ican ma ke powe , albei
o a modes ex en , in pu chases o “Ma e ials” and “Indus ial Employmen ”. In he case o
“Ma e ials” we epo an o e all ma ke -powe coe icien o abou 0.2% and o “Indus ial
Employmen ” we ind a alue o abou 0.5%.
iden ical.
24
These coe icien s a e e iden ly ela i ely modes in absolu e size. Fo ins ance, i would ap
e y imp obable ha he ma ke -powe coe icien o “Indus ial Employmen ” would be
su icien in gene al o cause employmen o inc ease in esponse o inc eases in he minimum
wage. We wouldn’ be as con iden in his expec a ion o he hand ul o sec o s (“Food”, “W
and Wood P oduc s”, “Medical, P ecision and Op ical Ins umen s”, “Mo o Vehicles” and
pea
ood
O he T anspo Equipmen ”) whe e he ma ke -powe coe icien is much g ea e han 0.5%.
Rela i e o 1999 ou lays
is would sugges an annual cos bu den o indus ies o abou €30 m..
d
-
owe coe icien s a y wi hin hose wo-digi sec o s ha appea o ha e p ominen alues.
indeed
he he he Au ho i y should be unduly conce ned a all by monopsony- ype beha iou !
“
In many espec s he mos su p ising esul is he s a is ically signi ican and ela i ely la ge
nega i e ma ke -powe coe icien ha is ob ained o “Se ices”14. Fo he ull se o
manu ac u ing indus ies, he coe icien implies ha he p ice paid o his inpu is abou 2.7%
less han he in e nal ma ginal alue o his inpu o he sec o as whole.
h
Ou analysis allowed he ma ke -powe coe icien s o a y ac oss each wo-digi sec o . In
espec o he “Ma e ials” and “Indus ial Employmen ” coe icien s we ind ha a hand ul o
sec o s a e highly in luen ial in de e mining he o e all coe icien o he ull se o sec o s. A
g ea e consis ency in he coe icien alues ac oss he 17 wo-digi sec o s is, howe e , e eale
o he “Se ices” inpu . I would seem o be wo h examining he ex en o which he ma ke
p
A inal hough is whe he he o de s o magni ude o depa u e om compe i i e inpu p icing
ha a e unco e ed in his pape should a ac he in e es o he Compe i ion Au ho i y o
w
14 The coe icien o “O he Employmen ” is also nega i e bu i is s a is ically much less signi ican han
“Se ices”, “Ma e ials” o “Indus ial Employmen ”.
25