A költségvetési hiány politikai gazdaságtana (The political economy of budgetary deficit)

A fejlett ipari országokra a hetvenes évektől mind inkább jellemző tartós költségvetési hiányt sem a keynesi, sem pedig a neoklasszikus elmélet nem tudta kielégítően magyarázni. Az új politikai gazdaságtan azonban, úgy tűnik, sikerrel tárta fel nemcsak a tartós hiány és a növekvő eladósodottság okait, hanem a fiskális politikai teljesítményben országok között és időben mutatkozó jelentős eltérések forrásait is. A siker elsősorban annak köszönhető, hogy az új politikai gazdaságtan a költségvetési politika alakításának politikai és intézményi korlátai felé fordult, azzal a nem titkolt szándékkal, hogy kiterjessze a főáramú közgazdaságtan határait, és beépítse modelljeibe a gazdaságpolitikai döntéshozatal folyamatát. Tanulmányunkban négy átfogó magyarázatot tekintünk át - ezek: 1. az adósságállomány stratégiai használata, 2. a stabilizáció elodázása, 3. a politikai és választási rendszerek különbözősége és 4. a gyenge vagy széttöredezett végrehajtói hatalom -, azzal az egyértelmű igénnyel, hogy a szokásos pozitív elemzést normatív vizsgálódással egészítsük ki. / === / Neither Keynesian nor Neoclassical theory managed to explain adequately the increasingly typical state of chronic budgetary deficit found in developed industrial countries since the 1970s. But the new political economy seems to have revealed the causes of the chronic deficit and mounting indebtedness and of the reasons for the marked differences in fiscal-policy performance between countries and periods. The success can be ascribed primarily to the fact that the new political economy turned to the political and institutional constraints on the formation of budgetary policy, with the unconcealed aim of broadening the bounds of mainstream economics and building the policy-making process into it. The study examines four comprehensive explanations: 1. strategic use of debt stock, 2. postponement of stabilization, 3. differences of political and electoral systems, and 4. weak or fragmented executive power, with the clear intention of complementing the customary positive analysis with a normative examination.

On the implementation of the L-Nash bargaining solution in two-person bargaining games

The “Nash program” initiated by Nash (Econometrica 21:128–140, 1953) is a research agenda aiming at representing every axiomatically determined cooperative solution to a game as a Nash outcome of a reasonable noncooperative bargaining game. The L-Nash solution first defined by Forgó (Interactive Decisions. Lecture Notes in Economics and Mathematical Systems, vol 229. Springer, Berlin, pp 1–15, 1983) is obtained as the limiting point of the Nash bargaining solution when the disagreement point goes to negative infinity in a fixed direction. In Forgó and Szidarovszky (Eur J Oper Res 147:108–116, 2003), the L-Nash solution was related to the solution of multiciteria decision making and two different axiomatizations of the L-Nash solution were also given in this context. In this paper, finite bounds are established for the penalty of disagreement in certain special two-person bargaining problems, making it possible to apply all the implementation models designed for Nash bargaining problems with a finite disagreement point to obtain the L-Nash solution as well. For another set of problems where this method does not work, a version of Rubinstein’s alternative offer game (Econometrica 50:97–109, 1982) is shown to asymptotically implement the L-Nash solution. If penalty is internalized as a decision variable of one of the players, then a modification of Howard’s game (J Econ Theory 56:142–159, 1992) also implements the L-Nash solution.

An inconsistency control system based on incomplete pairwise comparison matrices

Incomplete pairwise comparison matrix was introduced by Harker in 1987 for the case in which the decision maker does not fill in the whole matrix completely due to, e.g., time limitations. However, incomplete matrices occur in a natural way even if the decision maker provides a completely filled in matrix in the end. In each step of the total n(n–1)/2, an incomplete pairwise comparison is given, except for the last one where the matrix turns into complete. Recent results on incomplete matrices make it possible to estimate inconsistency indices CR and CM by the computation of tight lower bounds in each step of the filling in process. Additional information on ordinal inconsistency is also provided. Results can be applied in any decision support system based on pairwise comparison matrices. The decision maker gets an immediate feedback in case of mistypes, possibly causing a high level of inconsistency.