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Ricardo J. Caballero Kevin N. Cowan Eduardo MRA Engel Alejandro Micco January 2005 PDF

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Preview Ricardo J. Caballero Kevin N. Cowan Eduardo MRA Engel Alejandro Micco January 2005

EFFECTIVE LABOR REGULATION AND MICROECONOMIC FLEXIBILITY∗ Ricardo J. Caballero Kevin N. Cowan Eduardo M.R.A. Engel Alejandro Micco January 2005 Abstract Microeconomicflexibilityisatthecoreofeconomicgrowthinmodernmarketeconomiesbecauseit facilitatestheprocessofcreative-destruction,Themainreasonwhythisprocessisnotinfinitelyfast,is thepresenceofadjustmentcosts,someofthemtechnological,othersinstitutional.Chiefamongthelatter islabormarketregulation. Whilefeweconomistsobjecttothehypothesisthatlabormarketregulation hinderstheprocessofcreative-destruction,itsempiricalsupportislimited. Inthispaperwerevisitthis hypothesis,usinganewsectoralpanelfor60countriesandamethodologysuitableforsuchapanel. We findthatjobsecurityregulationclearlyhampersthecreative-destructionprocess,especiallyincountries whereregulationsarelikelytobeenforced.Movingfromthe20thtothe80thpercentileinjobsecurity,in countrieswithstrongruleoflaw,cutstheannualspeedofadjustmenttoshocksbyathirdwhileshaving off about one percent from annual productivity growth. The same movement has negligible effects in countrieswithweakruleoflaw. JELCodes: E24,J23,J63,J64,K00. Keywords: Microeconomicrigidities,creative-destruction,jobsecurityregulation,adjustmentcosts, ruleoflaw,productivitygrowth. ∗Respectively:MITandNBER;Inter-AmericanDevelopmentBank;YaleUniversityandNBER;Inter-AmericanDevelopment Bank.WethankJosephAltonji,JohnHaltiwanger,MichaelKeaneandNormanLoayzaforusefulcomments.Caballerothanksthe NSFforfinancialsupport. 1 Introduction Microeconomicflexibility, byfacilitatingtheongoingprocessofcreative-destruction, isatthecoreofeco- nomic growth in modern market economies. This basic idea has been with economists for centuries, was broughttotheforebySchumpeterfiftyyearsago,andhasrecentlybeenquantifiedinawidevarietyofcon- texts.1 InUSManufacturing, forexample, morethanhalfofaggregateproductivitygrowthcanbedirectly linkedtothisprocess.2 The main obstacle faced by microeconomic flexibility is adjustment costs. Some of these costs are purely technological, others are institutional. Chief among the latter is labor market regulation, in partic- ular job security provisions. The literature on the impact of labor market regulation on the many different economic,politicalandsociologicalvariablesassociatedtolabormarketsandtheirparticipantsisextensive and contentious. However, the proposition that job security provisions reduce restructuring is a point of agreement. Despitethisconsensus,theempiricalevidencesupportingthenegativeimpactoflabormarketregulation on microeconomic flexibility has been scant at best. This is not too surprising, as the obstacles to empiri- cal success are legions, including poor measurement of restructuring activity and labor market institutions variables, both within a country and more so across countries.3 In this paper we make a new attempt. We develop a methodology that allows us to bring together the extensive new data set on labor market regula- tion constructed by Botero et al. (2004) with comparable cross-country cross-sectoral data on employment and output from the UNIDO (2002) data-set. We also emphasize the key distinction betweeneffective and officiallabormarketregulation. Themethodologybuildsonthesimplepartial-adjustmentideathatlargeradjustmentcostsarereflected in slower employment adjustment to shocks.4 The accumulation of limited adjustment to these shocks builds a wedge between frictionless and actual employment, which is the main right hand side variable in thisapproach. Weproposeanewwayofestimatingthiswedge,whichallowsustopooldataonlabormarket legislationwithcomparableemploymentandoutputdataforabroadrangeofcountries. Asaresult,weare able to enlarge the effective sample to 60 economies, more than double the country coverage of previous studies in this literature.5 Our attempt to measure effective labor regulation interacts existing measures of jobsecurityprovisionwithmeasuresofruleoflawandgovernmentefficiency.6 1See,e.g.,thereviewinCaballeroandHammour(2000). 2See,e.g.,Foster,HaltiwangerandKrizan(1998). 3Onacloselyrelatedliterature,thereisanextensivebodyofempiricalwork,pioneeredbyLazear(1990),thathasputtogether dataonjobsecurityprovisionsacrosscountriesandovertime,andmeasuredtheeffectoftheseprovisionsonaggregateemployment. ArecentsurveyofthisliteraturecanbefoundinHeckmanandPages(2003). Resultsaremixed. Ontheonehand,Lazear(1990), Grubb and Wells (1993), Nickell (1997) and Heckman and Pages (2000) find a negative relationship between job security and employment levels. On the other hand Garibaldi and Mauro (1999), OECD (1999), Addison, Texeira and Grosso (2000), and Freeman(2001)failtofindevidenceofsucharelationship. 4Forsurveysoftheempiricalliteratureonpartial-adjustmentseeNickell(1986)andHammermesh(1993). 5Toourknowledge,thebroadestcross-countrystudytodate–NickellandNuziata(2000)–included20highincomeOECD countries. Other recent studies, such as Burgess and Knetter (1998) and Burgess et al. (2000), pool industry-level data from 7 OECDeconomies. 6SeeLoboguerreroandPanizza(2003)forasimilarinteractiontermintheirstudyoftherelationbetweenlabormarketinstitu- 1 Ourresultsareclearandrobust: countrieswithlesseffectivejobsecuritylegislationadjustmorequickly to imbalances between frictionless and actual employment. In countries with strong rule of law, moving fromthe20thtothe80thpercentileofjobsecuritylowersthespeedofadjustmenttoshocksby35percent andcutsannualproductivitygrowthby0.85percent. Thesamemovementforcountrieswithlowruleoflaw onlyreducesthespeedofadjustmentbyapproximately1percentandproductivitygrowthby0.02percent. The paper proceeds as follows. Section 2 presents the methodology and describes the new data set. Section3discussesthemainresultsandexplorestheirrobustness. Section4gaugestheimpactofeffective laborprotectiononproductivitygrowth. Section5concludes. 2 Methodology and Data 2.1 Methodology 2.1.1 Overview The starting point for our methodology is a simple adjustment hazard model, where the change in the number of (filled) jobs in sector j in country c between time t−1 and t is a probabilistic (at least to the econometrician)functionofthegapbetweendesiredandactualemployment: D e =y Gap Gap ≡e∗ −e , (1) jct jct jct jct jct jc,t−1 wheree ande∗ denotethelogarithmofemploymentanddesiredemployment,respectively. Therandom jct jct variabley ,whichisassumedi.i.d.bothacrosssectorsandovertime,takesvaluesintheinterval[0,1]and jct hascountry-specificmeanl andvariancez l (1−l ),with0≤z ≤1. Thismodelcanbeobtainedfroma c c c c c generalizationofSargent(1978)andCalvo(1983)(seebelow). Thecasez =0correspondstothestandard c quadraticadjustmentmodelasinSargent(1978),thecasez =1totheCalvo(1983)model. Theparameter c l captures microeconomic flexibility. As l goes to one, all gaps are closed quickly and microeconomic c c flexibilityismaximum. Asl decreases,microeconomicflexibilitydeclines. c Equation (1) hints at two important components of our methodology: We need to find a measure of the employment gap and a strategy to estimate the average (over j and t) speeds of adjustment (the l ). c We describe both ingredients in detail in what follows. In a nutshell, we construct estimates of e∗ , the jct only unobserved element of the gap, by solving the optimization problem of a sector’s representative firm, as a function of observables such as labor productivity and a suitable proxy for the average market wage. We estimate l from (1), based upon the large cross-sectional size of our sample and the well documented c heterogeneity in the realizations of the gaps and the y ’s (see, e.g., Caballero, Engel and Haltiwanger jct (1997)forUSevidence). tionsandinflation. 2 2.1.2 Details Asector’srepresentativefirmhasoutputanddemand: y = a+a e+b h, (2) 1 p = d− y, (3) h wherey, p,e,a,h,d denoteoutput,price,employment,productivity,hoursworkedanddemandshocks,and h isthepriceelasticityofdemand. Weletg ≡(h −1)/h ,withh >1,0<a <1and0<b <1. Allvariables areinlogs. Firmsarecompetitiveinthelabormarketbutpaywagesthatincreasewiththenumberofhoursworked, H: w=ko+log(Hµ+W ). Thiscanbeapproximatedby: w=wo+µ(h−h), (4) withwo determinedbyko andW ,andhconstantovertimeandinterpretedbelow. Inordertoensureinterior solutions,weassumea µ>b andµ>bg . Akeyassumptionisthattherepresentativefirmwithineachsectoronlyfacesadjustmentcostswhenit changesemploymentlevels,notwhenitchangesthenumberofhoursworked(beyondovertimepayments).7 It follows that the sector’s choice of hours in every period can be expressed in terms of its current level of employment,bysolvingthecorrespondingfirstorderconditionforhours. Inafrictionlesslabormarketthefirm’semploymentlevelalsosatisfiesasimplestaticfirstordercondi- tionforemployment. Ourfunctionalformsthenimplythattheoptimalchoiceofhours,h,doesnotdepend ontheemploymentlevel. Apatientcalculationshowsthat (cid:181) (cid:182) 1 b W h= log . µ a µ−b Wedenotethecorrespondingemploymentlevelbye(cid:98)andrefertoitasthestaticemploymenttarget: 1 e(cid:98)=C+ [d+g a−wo], 1−ag withCaconstantthatdependsonµ,a ,b andg . In the absence of adjustment costs the firm’s cash flow, R, is maximized at e(cid:98), taking the value R(cid:98). A second order Taylor approximation of the firm’s revenue function, net of adjustment costs, around e(cid:98)then yields R∼=R(cid:98)−C(cid:48)(e−e(cid:98))2, (5) 7ForevidenceonthisseeSargent(1978)andShapiro(1986). 3 withR(cid:98)unaffectedbythefirms’choicevariables. WithoutlossofgeneralitywesetC(cid:48)=1inwhatfollows. Firms’ labor adjustment costs are assumed quadratic, with a stochastic proportionality factor k. The k’s are independent (over time and across sectors within a country), identically distributed, and take both the value zero and infinity with positive probabilities, thereby allowing for both smooth and lumpy labor adjustments. Moreprecisely:   0 withprob.p  0 k = K withprob.p (6) t  k  ¥ withprob.p ¥ whereK afixednumber,0<K <¥ ,p i≥0,i=0,k,¥ ,andp 0+p k+p ¥ =1.8 Thefirm’sprofitmaximizationproblemattimet thenisequivalentto: (cid:34) (cid:35) (cid:169) (cid:170) minE (cid:229) r j (e −e(cid:98) )2+k (e −e )2 , (7) t t+j t+j t+j t+j t+j−1 et j≥0 withr denotingthefirm’sdiscountfactor. InAppendixAwesolvethecorrespondingBellmanequationand showthatthefirm’soptimalemploymentchoicesatisfies D e =y (e∗−e ), (8) t t t t−1 withthedynamicemploymenttarget,e∗,definedvia t e∗=(1−t )(cid:229) t jE [e(cid:98) ], t t t+j j≥0 forsomeconstantt ∈(0,1),and   0 ifk =¥  t y ≡y (k )= n ifk =K (9) t t  t  1 ifk =0 t withn ∈(0,1)anexplicitfunctionofK,r ,p 0,p k andp ¥ . Itfollowsthatafractionp ¥ ofthetimetherepresentativefirmdoesnotadjustitsemployment,afraction p itadjustsfullytoe∗ andtheremainingperiods,itclosespartofthegapbetweenitsdynamicemployment 0 targetandactualemployment. Denotingl ≡p +np wehavethat: 0 k E[y ] = l , Var[y ] = l (1−l )−p n (1−n ), k with Var[y ] taking values between 0 (quadratic adjustment: p = 1, n = l ) and l (1−l ) (Calvo model: k 8TheresultsthatfollowcanbeextendedtothecasewhereKisdrawnfromadistributionthattakespositivevalues. 4 p = 0, p = l ). Furthermore, as p decreases from one to zero, Var[y ] covers the full range of values k 0 k betweenl (1−l )andzero. Having derived our estimating equation from first principles, we next turn to deriving a proxy for the dynamic employment target e∗. For this, note that the relation between the employment gap and the hours gapfollowsfromtheexpressionsobtainedabovefore(cid:98),h¯ andthefirstorderconditionsatisfiedbyh: µ−bg e(cid:98)−e = (h−h). (10) 1−ag This is the expression used by Caballero and Engel (1993). It is not useful in our case, since we do not have information on worked hours. Yet the argument leading to (10) also can be used to express the employmentgapintermsofthemarginallaborproductivitygap: f e(cid:98)−e = (v−wo), 1−ag where v denotes marginal productivity, f ≡µ/(µ−bg ) is decreasing in the elasticity of the marginal wage schedule with respect to average hours worked, µ−1, and wo was defined in (4). Note that e(cid:98)−e is the differencebetweenthestatictargete(cid:98)andrealizedemployment,notthedynamicemploymentgape∗ −e jct jct relatedtothetermontherighthandsideof(1). However, ifweassumethatd+g a−wo followsarandom walk (possibly with an exogenously time varying drift) —an assumption consistent with the data9 — we havethate∗ isequaltoe(cid:98) plusaconstantd . Itfollowsthat jct jct ct f (cid:161) (cid:162) e∗ −e = v −wo +D e +d , (11) jct jct−1 1−ag jct jct jct ct j wherewehaveallowedforsector-specificdifferencesinag . Notethatbothmarginalproductandwagesare in nominal terms. However, since these expressions are in logs, their difference eliminates the aggregate pricelevelcomponent. Weestimatethemarginalproductivityoflabor,v ,usingoutputperworkermultipliedbyanindustry- jct levellaborshare,assumedconstantwithinincomegroupsandovertime. Two natural candidates to proxy for wo are the average (across sectors within a country, at a given jct pointintime)ofeitherobservedwagesorobservedmarginalproductivities. Theformerisconsistentwitha competitivelabormarket,thelattermaybeexpectedtobemorerobustinsettingswithlong-termcontracts andmultipleformsofcompensation,wherethesalarymaynotrepresenttheactualmarginalcostoflabor.10 We performed estimations using both alternatives and found no discernible differences (see below). This suggeststhatstatisticalpowercomesmainlyfromthecross-sectiondimension,thatis,fromthewelldocu- 9Poolingallcountriesandsectorstogether,thefirstorderautocorrelationofthemeasureofD e∗ constructedbelowis−0.018. jct Computingthiscorrelationbycountrythemeanvalueis0.011withastandarddeviationof0.179. 10While we have assumed a simple competitive market for the base salary (salary for normal hours) within each sector, our procedurecouldeasilyaccommodateother, morerent-sharinglike, wagesettingmechanisms(withasuitablereinterpretationof someparameters,butnotl c). 5 mentedandlargemagnitudeofsector-specificshocks. Inwhatfollowswereportthemorerobustalternative andapproximatewo bytheaveragemarginalproductivity,whichleadsto: f e∗ −e = (v −v )+D e +d ≡ Gap +d , (12) jct jct−1 1−ag jct ·ct jct ct jct ct j where v denotes the average, over j, of v , and we use this convention for other variables as well. The ·ct jct expression above ignores systematic variations in labor productivity across sectors within a country, for example, because (unobserved) labor quality may differ systematically across sectors. The presence of such heterogeneity would tend to bias estimates of the speed of adjustment downward. To incorporate this possibility we subtract from (v −v ) in (12) a moving average of relative sectoral productivity, (cid:98)q , jct ·ct jct where 1 (cid:98)q ≡ [(v −v ) + (v −v )]. jct jct−1 ·ct−1 jct−2 ·ct−2 2 As a robustness check, for our main specifications we also computed (cid:98)q using a three and four periods jct moving average, without significant changes in our results (more on this when we check robustness in Section3.2). Theresultingexpressionfortheestimatedemployment-gapis: f e∗ −e = (v −(cid:98)q −v )+D e +d ≡ Gap +d , (13) jct jct−1 1−ag jct jct ·ct jct ct jct ct j where ag is constructed using the sample median of the labor share for sector j across year and income j groups. Rearranging(13),weestimatef from f D e = − (D v −D v )+k +u +D e∗ ≡ −f z +k +e , (14) jct 1−ag jct ·ct ct it jct jct ct jct j where k is a country-year dummy, D e∗ is the change in the desired level of employment and z ≡ jct jct (D v −D v )/(1−ag ). We assume that changes in sectoral labor composition are negligible between jct ·ct j two consecutive years. In order to avoid the simultaneity bias present in this equation (D v and D e∗ are clearlycorrelated)weestimate(14)using(D w −D w )asaninstrumentfor(D v −D v ).11 jct−1 ·ct−1 jct ·ct Table1reportstheestimationresultsof(14)forthefullsampleofcountriesandacrossincomeandjob securitygroups. Thefirsttwocolumnsusethefullsample,withandwithouttwopercentofextremevalues for the independent variable, respectively. The remaining columns report the estimation results for each of ourthreeincomegroupsandjobsecuritygroups(moreonbothofthesemeasuresinSection2.2). Basedon our results for the baseline case, we set the value of f at its full sample estimate of 0.4 for all countries in oursample. Itisimportanttopointoutthatourmethodologyhassomeadvantagesoverstandardpartialadjustment 11Welagtheinstrumenttodealwiththesimultaneityproblemandusethewageratherthanproductivitytoreducethe(potential) impactofmeasurementerrorbias. 6 Table1: ESTIMATING f Specification: (1) (2) (3) (4) (5) (6) (7) (8) ChangeinEmployment(ln) z −0.280 −0.394 −0.558 −0.355 −0.387 −0.363 −1.168 −0.352 jct (0.044) (0.068) (0.135) (0.119) (0.116) (0.091) (.357) (0.103) Observations 22,810 22,008 8,311 6,378 7,319 7,730 6,883 7,036 IncomeGroup All All 1 2 3 All All All JobSec.Group All All All All All 1 2 3 Extremeobs.ofinstrument Yes No No No No No No No Standard errors reported in parentheses. All estimates are significant at the 1% level. All regressions use lagged D wict−D w·ct as instrumental variable. As described in the main text, zjct represents the log-change of the nominal marginal productivity of laborineachsector,minusthecountryaverage,dividedbyoneminustheestimatedlaborshare. Allregressionsdisregardthe2% observationswithmostextremechangeinemploymentvaluesandincludeacountry-yearfixedeffect(k ct in(14)).Incomegroups are1:HighIncomeOECD,2:HighIncomeNonOECDandUpperMiddleIncome,and3:LowerMiddleIncomeandLowIncome. JobSecurityGroupscorrespondtothehighest,middleanlowestthirdofthemeasureinBoteroetal.(2004). estimations. First, itsummarizesina singlevariableallshocks facedbyasector. Thisfeature allowsusto increaseprecisionandtostudythedeterminantsofthespeedofadjustmentusinginteractionterms. Second, and related, it only requires data on nominal output and employment, two standard and well-measured variables in most industrial surveys. Most previous studies on adjustment costs required measures of real outputoranexogenousmeasureofsectordemand.12 2.1.3 Regressions Thecentralempiricalquestionofthepresentstudyishowcross-countrydifferencesinjobsecurityregulation affectthespeedofadjustment. Accordingly,from(1)and(13)itfollowsthatthebasicequationweestimate is: D e = l (Gap +d ), (15) jct ct jct ct where D e is the log change in employment andl denotes the speed of adjustment. We assume that the jct ct lattertakestheform: l = l˜ +l˜ JSeff, (16) ct 1 2 ct where JSeff is a measure of effective job security regulation. In practice we observe job security regulation ct (imperfectly),butnottherigorwithwhichitisenforced. Weproxythelatterwitha“ruleoflaw”variable, 12AbrahamandHouseman(1994),Hammermesh(1993),andNickelandNunziata(2000))evaluatethedifferentialresponseof employmenttoobservedrealoutput.Asecondoptionistoconstructexogenousdemandshocks.Althoughthisapproachovercomes therealoutputconcerns, itrequiresconstructinganadequatesectorialdemandshockforeverycountry. Acaseinpointarethe papers by Burgessand Knetter (1998) and Burgesset al. (2000), which use the real exchangerate as their demand shock. The estimatedeffectsoftherealexchangerateonemploymentareusuallymarginallysignificant,andoftenoftheoppositesignthan expected. 7 sothat JSeff=aJS +b(JS RL ), (17) ct ct ct ct whereaandbareconstantsandRL isastandardmeasureofruleoflaw(seebelow). Whenb=0thereis ct nodifferencebetweendejureanddefactoregulation. Substitutingthisexpressionin(16)andtheresulting expressionforl in(15),yieldsourmainestimatingequation: ct (cid:161) (cid:162) (cid:161) (cid:162) D e = l Gap +l Gap ×JS +l Gap ×JS ×RL +(cid:101)d +e , (18) jct 1 jct 2 jct ct 3 jct ct ct ct jct withl =l˜ ,l =al˜ ,l =bl˜ ,and(cid:101)d denotescountry×timefixedeffects(proportionaltothed defined 1 1 2 2 3 3 ct ct above). Themaincoefficientsofinterestarel andl ,whichmeasurehowthespeedofadjustmentvariesacross 2 3 countriesdependingontheirlabormarketregulation(bothdejureanddefacto). 2.2 TheData Thissectiondescribesoursampleandmainvariables. Additionalvariablesaredefinedasweintroducethem laterinthetext. 2.2.1 JobSecurityandRuleofLaw Weusetwomeasuresofjobsecurity,orlegalprotectionagainstdismissal: thejobsecurityindexconstructed byBoteroetal.(2004)for60countriesworld-wide(henceforthJS )andthejobsecurityindexconstructed c by Heckman and Pages (2000) for 24 countries in OECD and Latin America (henceforth HP ). The JS ct c measureisavailableforalargersampleofcountriesandincludesabroaderrangeofjobsecurityvariables. TheHP measurehastheadvantageofhavingtimevariation. ct Our main job security index, JS , is the sum of four variables, measured in 1997, each of which takes c on values between 0 and 1: (i) grounds for dismissal protection PG , (ii) protection regarding dismissal c proceduresPP,(iii)noticeandseverancepaymentsPS ,and(iv)protectionofemploymentintheconstitu- c c tionPC . Therulesongroundsofdismissalrangefromallowingtheemploymentrelationtobeterminated c byeitherpartyatanytime(employmentatwill)toallowingtheterminationofcontractsonlyunderavery narrow list of “fair” causes. Protective dismissal procedures require employers to obtain the authorization of third parties (such as unions and judges) before terminating the employment contract. The third vari- able, notice and severance payment, is the one closest to the HP measure, and is the normalized sum of ct twocomponents: mandatoryseverancepaymentsafter20yearsofemployment(inmonths)andmonthsof advance notice for dismissals after 20 years of employment(NS =b +SP , t =1997). The four tc ct+20 ct+20 componentsofJS describedaboveincreasewiththelevelofjobsecurity. c TheHeckmanandPagesmeasureisnarrower,includingonlythoseprovisionsthathaveadirectimpact on the costs of dismissal. To quantify the effects of this legislation, they construct an index that computes 8 the expected (at hiring) cost of a future dismissal. The index includes both the costs of advanced notice legislationandfiringcosts,andismeasuredinunitsofmonthlywages. Our estimations also adjust for the level of enforcement of labor legislation. We do this by including measuresofruleoflawRL andgovernmentefficiencyGE fromKaufmannatal.(1999),andinteractthem c c with JS and HP .13 We expect labor market legislation to have a larger impact on adjustment costs in c ct countrieswithastrongerruleoflaw(higherRL )andmoreefficientgovernments(higherGE ). c c Theinstitutionalvariablesaswellasthecountriesinoursampleandtheircorrespondingincomegroup are reported in Table 2. Table 3 reports the sample correlations between our main cross-country variables andsummarystatisticsforeachofthesemeasuresforthreeincomegroups(basedonWorldBankpercapita incomecategories).14 Asexpected,thecorrelationbetweenthetwomeasuresofjobsecurityispositiveand significant. Differences can be explained mainly by the broader scope of theJS index. Also as expected, ct ruleoflawandgovernmentefficiencyincreasewithincomelevels. Note, however, thatneithermeasureof job security is positively correlated with income per capita, since bothJS and HP are highest for middle ct c incomecountries. 2.2.2 IndustrialStatistics Ouroutput,employmentandwagedatacomefromthe20023-digitUNIDOIndustrialStatisticsDatabase. The UNIDO database contains data for the period 1963-2000 for the 28 manufacturing sectors that corre- spond to the 3 digit ISIC code (revision 2). Because our measures of job security and rule of law are time invariant and measured in recent years, however, we restrict our sample to the period 1980-2000. Data on output and labor compensation are in current US dollars (inflation is removed through time effects in our regressions). ThroughoutthepaperourmaindependentvariableisD e ,thelogchangeintotalemployment jct insector jofcountrycinperiodt. A large number of countries are included in the original dataset — however our sample is constrained by the cross-country availability of the independent variables measuring job security. In addition, we drop twopercentofextremeemploymentchangesineachofthethreeincomegroups. Forourmainspecification theresultingsampleincludes60economies. Table3showsdescriptivestatisticsforthedependentvariable byincomegroup. 3 Results Thissectionpresentsourmainresult,showingthateffectivejobsecurityhasasignificantnegativeeffecton thespeedofadjustmentofemploymenttoshocksintheemployment-gap. Italsopresentsseveralrobustness exercises. 13ForruleoflawandgovernmentefficiencyweusetheearliestvalueavailableintheKaufmannetal.(1999)database: 1996, sincethisisclosesttotheBoteroetal.(2004)measure,whichisfor1997. 14Incomegroupsare:1=HighIncomeOECD,2=HighIncomeNonOECDandUpperMiddleIncome,3=LowerMiddleIncome andLowIncome. 9

Description:
Microeconomic rigidities, creative-destruction, job security regulation, adjustment costs, . generalization of Sargent (1978) and Calvo (1983) (see below). flexibility is maximum Computing this correlation by country the mean value is 0.011 with a We address this issue with two procedures.
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