characterization |
∂si |
∂sj |
∂τ | |
Case (i): |
α>0 |
_ |
+- | |
Case (ii): |
α < 0 and β(tikii + ki) > ∣α∣ |
_ |
_ |
_ |
Case (iii): |
α < 0 and β(tikii + ki) < ∣α∣ |
+ |
_ |
_ |
Case (iv): |
α < 0 and β(tiktii + ki) = ∣α∣ |
0 |
_ |
_ |
Case (v): |
α = 0 |
_ |
_ |
_ |
Table 1: Decentralized leadership: comparative static analysis.
subject to ki = ki(ti, tj), si = si(ti, tj) and τ = τ(ti, tj). The first-order condition is
Vtii +Vτiτti +Vgi(tiktii +ki+siti) =0. (21)
Besides the direct effects of state i’s tax policy on its constituent’s private and public consump-
tion, state i’s taxing incentives are augmented by two strategic effects. State i also takes into
account how the induced change in the federal policy variables affects utility derived from pri-
vate consumption, Vτiτti > 0, and utility derived from local public good provision, Vgisiti . If
Vτiτti + Vgisiti 6= 0, capital taxes in the decentralized leadership game differ from capital taxes
chosen under a Nash conjecture. Denoting (td, τd, sd) as the prevailing policy choices Proposi-
tion 3 relates the strategic effects to the sign of α.
Proposition 3: If α > (<) 0, the tax mix under decentralized leadership is less (more) ef-
ficient relative to the tax mix under Nash behavior, i.e. td < (>) tN and τd > (<) τN . If
α = 0, the tax mix under decentralized leadership and Nash behavior is identical, i.e. td = tN
and τd = τN.
The proof is relegated to the appendix. The term α is decisive in signing the tax differential
td - tN which is inversely related to the tax differential τd - τN . In a symmetric equilibrium
19
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