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Lecture9:Taxation,EfficiencyandEquity
PublicFinance,SchoolofFinance,RUC 1
Taxrateandtaxrevenue––Thecaseofduty
onalcoholicbeverages
TheFinancialSecretaryannouncedanimmediatecutinthedutyrateonwinefrom80%to40%on28thFebruary2007.Inspiteofthis,themonthlywinetaxrevenueroseby24%,from
$21millioninFebruaryto$26millioninMarch.Canyouexplainwhy?
Thisisbecausethetaxcutloweredthewinepriceandthiscausedasubstantialincreaseinthevolumeofwineconsumption.Theimportvolumeofwineincreasedby73.3%,from0.75millionlitresinFebruaryto1.3millionlitresinMarch.
2
TAXATIONANDINCOMEDISTRIBUTION
OutlineoftheConcepts
StatutoryIncidence:法定歸宿
EconomicIncidence:經(jīng)濟(jì)歸宿
TaxShifting:稅收轉(zhuǎn)嫁
PartialEquilibriumModels:局部均衡模型
GeneralEquilibriumModels:一般均衡模型
LumpSumTax:一次性總賦稅
Proportional/Progressive/Regressive:比例/累進(jìn)/累退
UnitTax:從量稅
TaxWedge:稅收楔子
AdValoremTax:從價(jià)稅
TaxIncidence:GeneralRemarks
Onlypeoplecanbeartaxes
Functionaldistributionofincome
Sizedistributionofincome
Otherclassificationschemes:region,race,sex,ageetc.
Bothsourcesandusesofincomeshouldbeconsidered
Incidencedependsonhowpricesaredetermined
Incidencedependsonthedispositionoftaxrevenues
Balanced‐budgettaxincidence
Differentialtaxincidence
Lump‐sumtax
Absolutetaxincidence
Principlesoftaxation
AdamSmith,theFatherofEconomics,suggestedfourprinciplesoftaxation.Theyareequity,certainty,convenienceandeconomy.
Principlesoftaxation
Equityprinciple
Thegovernmentshouldtaxitspeopleaccordingtotheirabilitiestopay,whichcanbemeasuredbytheirincomeandwealth.
Thisiscalledtheequityorability‐to‐payprinciple.
Principlesoftaxation
Equityprinciple
Toachievethis,Smithproposedtheimpositionofaproportionaltax.
However,toachieveequity,mostgovernmentsuseaproportionalorprogressivetax.
Forexample,inHongKong,thetaxratesofthesalariestaxincreasewithtaxpayers’taxableincome.
A.Principlesoftaxation
Equityprinciple
Fig.6.2Accordingtotheequityprinciple,whoshouldpaymoretax?
Therichmanshouldpaymoretaxthanthepoorwoman.
Principlesoftaxation
Certaintyprinciple
Taxpayersshouldbecertainaboutthetaxestobepaid,includingtheamount,thetimingandthemethodoftaxpayment.
Forexample,inHongKong,theamount,theduedateandthemethodoftaxpaymentareclearlydescribedintheNoticeofAssessmentandDemandforSalariesTax.
Principlesoftaxation
Convenienceprinciple
Thetimingandthemethodofpaymentshouldbeconvenientfortaxpayers,i.e.,nottoimposeextracostsonthem.
Forexample,inHongKong,salariestaxescanbepaidintwoinstalmentsseparatedbyaquarterofayear.Moreover,taxpayerscanpaybypost,byphone,byautomatedtellermachines,throughtheInternetorinperson.
Principlesoftaxation
Economyprinciple
Thecostsincurredintaxcollectionandtaxpaymentshouldbeminimised.Theadministrativecostsforthegovernmentandunnecessaryexpensesfortaxpayersshouldbereduced.
Forexample,employersinHongKongarerequiredtoinformthegovernmentaboutthesalariesandpensionsoftheiremployees.Thisreducesthegovernment’scostincollectinginformationandpreventingtaxevasion.
ClassificationofTaxation
Accordingtohowtaxrateschangewithtaxpayers’incomes
Accordingtowhethertaxburdencanbeshifted
Progressivetax Proportional
tax
Regressivetax Directtax
Indirecttax
TaxProgressivenessCanBeMeasuredinSeveralWays
TaxLiabilitiesunderahypotheticaltaxsystem
Income
TaxLiability
AverageTaxRate
MarginalTaxRate
$2,000
-$200
-0.10
0.2
3,000
0
0
0.2
5,000
400
0.08
0.2
10,000
1,400
0.14
0.2
30,000
5,400
0.18
0.2
Averagetaxrateversusmarginaltaxrate
Proportionaltaxsystem
Progressivetaxsystem
Regressivetaxsystem
Averagetax
rate
Totaltaxpayment
Income(eithertaxableincomeortotalincome)
Marginaltax
rate
Additionaltaxpayment
Additionalincome
MeasuringHowProgressiveaTaxSystemis–A
NumericalExample
v
-
T1 T0
I1I II0
T1 T0T0
v
I I
1 0
1 0 I0
300 200 300200
.00025 1000 800
1000 800
2.0 200
1000800
800
2.0
360 240 360240
.0003 1000 800
1000 800
240
1000800
800
$
2.60
PartialEquilibriumModels
BeforeTax After
Tax
2.40
2.20
ConsumersPaySuppliersReceive
$1.20
$1.20
S1
$1.40
$1.00
S0
2.00
1.80
1.60
1.40
1.20
1.00
0.80
0.60
0
1
2
Publ3icFinance,Schoo4lofFinance,RUC5
6
D0
D
7Qua1n7tity8
1
$
2.6
2.4
2.2
2
1.8
1.6
1.4
1.2
1
0.8
SX
S
PerfectlyInelastic
Supply DX
$
2.6
2.4
2.2
2
S
1.8
1.6
Perfectly
1.4 Elastic
Supply SX
1.2
1
0.8
DX’
D
X
AdValoremTaxes
DfDf’
PriceperPoundoffood
Sf
Pr
P0
Pm
QrPublicFinance,SchoolQof0Finance,RUC Qm Poundsoffood20
peryear
TAXATIONANDEFFICIENCY
OutlineofConcepts
ExcessBurden:超額負(fù)擔(dān)
EquivalentVariation:等價(jià)變換
IncomeEffect:收入效應(yīng)
SubstitutionEffect:替代效應(yīng)
CompensatedDemandCurve:補(bǔ)償需求曲線
SecondBest:次優(yōu)
ExcessBurdenDefined
Poundsofcornperyear
A
Ca
Cb
E1
C1
i
F D
B0 B1Poundsofbarleyperyear
EffectofTaxonConsumptionBundle
Poundsofcornperyear
A
G
Ca
Cb E2
C1
E1
i
ii D
B0 B1
Poundsofbarleyperyear
PublicFinance,SchoolofFinance,RUC
24
ExcessBurdenoftheBarleyTax
Poundsofcornperyear
A
Tax
Ca
Revenues
M
Cb E2
C1
Equivalentvariation
E1
i
F I ii D
B0 B3 B1
Poundsofbarleyperyear
PublicFinance,SchoolofFinance,RUC 25
QuestionsandAnswers
Iflumpsumtaxesaresoefficient,whyaren’ttheywidelyused?
Arethereanyresultsfromwelfareeconomicsthatwouldhelpusunderstandwhyexcessburdensarise?
MRS (1tb)Pbbc P
Pc
MRTbc b
Pc
QuestionsandAnswers
Doesanincometaxentailanexcessburden?
MRSlb MRTlb
MRSlc
MRSbc
MRTlc
MRTbc
QuestionsandAnswers
Poundsofcornperyear
Ifthedemandforacommoditydoesnotchangewhenitistaxed,doesthismeanthatthereisnoexcessburden?
A
Uncompensatedresponse
C E1 ?Incomeeffect
a i
J
R
Cb E2
Substitutioneffect-compensatedeffect
Compensateddemandcurve
C
S
1
B1=B2
F K iiB3
D
Poundsofbarleyperyear
ExcessBurdenMeasurementwithDemandCurves
Priceperpoundofbarley
a Excessburden=?????
????
Taxrevenues
(1+tb)Pbg f
Excessburdenoftax
S’b
h
d i
Pb Sb
q2 q1
Db
Poundsofbarleyperyear
AppendixA–FormulaforExcessBurden
A=?*base*height
=?*(di)*(fd)
fd=?Pb=(1+tb)*Pb–Pb=tb*Pbdi=?q
η=(?q/?Pb)(Pb/q)
?q=η(q/Pb)?Pb
since?Pb=tb*Pb
?q=η(q/Pb)*(tbPb)=η*q*tbsincedi=?q
A=?(di)(fd)
=?(ηqtb)*(tbPb)
=?*η*Pb*q*(tb)2
PreexistingDistortions
TheoryoftheSecondBest
Double‐dividendhypothesis
Pricepergallon
ofgin
Pricepergallon
ofrum
AppendixB–MultipleTaxesandtheTheoryoftheSecondBest
(1+tg)Pg (1+tr)Pr
Pr
Pg
Dr’
g2 g1 r3 r2 r1
Gallonsofginperyear Gallonsofrumperyear
EFFICIENTANDEQUITABLETAXATION
OptimalCommodityTaxation
w(T–l)=PXX+PYYwT=PXX+PYY+wl
wT=(1+t)PXX+(1+t)PYY+(1+t)wl
1 wT=PXX+PYY+wl
1+t
TheRamseyRule
marginalexcessburden=areafbae
=1/2?x[uX+(uX+1)]
=?X
Marginal
ExcessBurden
g
i
b
Exces
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