Fiscal adjustment and economic growth in the European Union

The current world economic crisis induced countries to launch wide-scale spending programmes all over the world. Member states of the European Union have not been an exception to this trend. While deficit spending may increase the aggregate demand, it can also accelerate indebtedness and make the required spending cuts politically risky later on. However, deficit financing is not a new phenomenon in the EU; it has been widely practiced in the last couple of decades. As the crisis seems to come to an end, countries with huge deficits should adopt exit strategies now, thereby reducing deficit and debt and reintroducing fiscal discipline, a requirement laid down in the Stability and Growth Pact. Nevertheless, former adjustment processes can provide ample evidence for successful and politically viable fiscal consolidations. In certain cases, even economic activity started to accelerate as a response to the welldesigned adjustment measures. Based on the previous experiences of EU states, the aim of this paper is, therefore, to identify the conditions that may determine a fiscal consolidation to be successful in terms of a reduced debt ratio and a positive economic growth.

On Saaty's and Koczkodaj's inconsistencies of pairwise comparison matrices

The aim of the paper is to obtain some theoretical and numerical properties of Saaty’s and Koczkodaj’s inconsistencies of pairwise comparison matrices (PRM). In the case of 3 × 3 PRM, a differentiable one-to-one correspondence is given between Saaty’s inconsistency ratio and Koczkodaj’s inconsistency index based on the elements of PRM. In order to make a comparison of Saaty’s and Koczkodaj’s inconsistencies for 4 × 4 pairwise comparison matrices, the average value of the maximal eigenvalues of randomly generated n × n PRM is formulated, the elements aij (i < j) of which were randomly chosen from the ratio scale ... ... with equal probability 1/(2M − 1) and a ji is defined as 1/a ij . By statistical analysis, the empirical distributions of the maximal eigenvalues of the PRM depending on the dimension number are obtained. As the dimension number increases, the shape of distributions gets similar to that of the normal ones. Finally, the inconsistency of asymmetry is dealt with, showing a different type of inconsistency.