Effort and Performance in Public-Policy Contests



Baik (1994). Here the parameter σ represents the asymmetry between the lobbying
abilities of the two players. Note that when
σ <1 the HB player has an ability

disadvantage relative to the LB player. It can be shown that under this particular

contest success function, Sign (


2PrL
xLxH


) = Sign (PrL-PrH ) and, therefore, for some


σ * < 1, Pr = Pr =1/2 and
LH


2Prl

xLxH


2PrH
xHxL


= 0 . By Corollary 1.1 we get


Corollary 1.3: If PrH


σ h ( xH )

σ h ( xH ) + h ( xL ) ,


where σ > 0, h(0) 0 and h(xi) is


increasing in x i , then

**
xh      ∂xL

-----> 0, -----> 0 and

nH       ∂nL


'x 0 d' ≤ 0 PrH 1/2 .
nH         ∂nL

This third corollary generalizes Proposition 1 in Baik (1994).

B. Complete incidence: Policy reforms affecting both stakes

When a change in I affects the stakes of the two contestants, as in reforms type (i),
(iv) and (v),
ηL and η H are positive or negative. By the fundamental equation (8),
when the contestants’ efforts are independent, the sensitivity of every contestant’s
effort with respect to a proposed policy reform is always unequivocal. When the
contestants’ efforts are not independent, the sensitivity of one of the contestants’
effort with respect to a proposed policy reform is always unequivocal because the sign
of his strategic rival’s-stake (“substitution”) effect is equal to the sign of his strategic
own-stake (“income”) effect. The sensitivity of his opponent’s effort with respect to
the proposed policy reform is ambiguous, depending on whether his strategic own-
stake (“income”) effect is larger than, equal to or smaller than his strategic rival’s-
stake (“substitution”) effect. Using (8) we thus get

declining in his effort . This requires additional assumptions on the first and second derivatives of the
function h(
xi ) .

14



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