An additional stationarity constraint to their problem results from the necessity to balance the
inflow of promoted activists and retiring bosses:
(8) πNa = Nb-.
Tb
To simplify further analysis, let us combine the two constraints, by plugging (8) into (4) and
rearranging the terms:
(9) Na =[*N, ∆R (1 - e - rTb )/T„ ∣∙,
where ∆R = R - W is the boss premium. Hereafter, the combined constraint (9) is referred to
as the feasible supply of activists.
The representative boss’s problem is then:
Tb
(10) max ∫ f (Na)e-rtdt
Tb 0
subject to (9).
The bosses’ objective function (7) can be characterized by the lines of equal levels of
residual life-time rents in the (Tb, Na) plane - isorents. The optimal solution to the problem
(10) - an equilibrium in the regime’s political labor market - is attained at the point of
tangency of an isorent and the feasible supply curve in the (Tb, Na) plane that corresponds to
constraint (9). Replacing the left-hand side of (7) with an arbitrary constant, integrating the
expression, taking logs, and rearranging term obtains an algebraic expression for the isorent:
rC
(11) N = f -11—-
a-
V1 - e
17
More intriguing information
1. Growth and Technological Leadership in US Industries: A Spatial Econometric Analysis at the State Level, 1963-19972. IMPACTS OF EPA DAIRY WASTE REGULATIONS ON FARM PROFITABILITY
3. Secondary school teachers’ attitudes towards and beliefs about ability grouping
4. The name is absent
5. Computational Experiments with the Fuzzy Love and Romance
6. The constitution and evolution of the stars
7. Running head: CHILDREN'S ATTRIBUTIONS OF BELIEFS
8. The name is absent
9. The name is absent
10. CAN CREDIT DEFAULT SWAPS PREDICT FINANCIAL CRISES? EMPIRICAL STUDY ON EMERGING MARKETS