A MODEL OF REGIONAL PLANNING WITH GEOGRAPHICAL PERSPECTIVE Alexiadis Stilianos Ministry of Rural Development and Foods, Department of Agricultural Policy.

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Presentation transcript:

A MODEL OF REGIONAL PLANNING WITH GEOGRAPHICAL PERSPECTIVE Alexiadis Stilianos Ministry of Rural Development and Foods, Department of Agricultural Policy and Documentation, Division of Agricultural Statistics Ladias Christos University of Central Greece

‘Europe 2020’, aims to make the European Union (EU) the most competitive and dynamic economy in the world. It might be argued, however, that this is in sharp contrast to another major aim of the EU, that of regional cohesion/convergence. This contradiction has received surprisingly little attention thus far. This paper attempts to approach this issue empirically using a model that attributes the process of regional cohesion and overall competitiveness to the degree that the regions of the EU are able to absorb technology

REGIONAL COHESION AND AGGREGATE COMPETITIVENESS The ‘conventional’ neoclassical model adduces that technology diffusion promotes regional convergence. An implicit assumption of this model is that all regions are able to absorb technology to the same degree, so that the higher the technological gap the higher the effect on growth, ceteris paribus. However, it may be argued that large gaps do not necessarily promote convergence in this way. It is quite possible that a significant technological gap is associated with unfavourable conditions for the adoption of new technological innovations. Assume that the ability of a region to implement technological innovations is endogenously determined, as a decreasing function of the ‘technological proximity’, expressed in terms of the initial technological gap

Regional Divergence

Catch-up

Usually, regional policy takes two general forms: transfer payments or public investment. In this light, regional policy should concentrate investment in low-income regions in order to increase their adoptive abilities. However, a high technological gap might indicate that they lack the necessary conditions to allow for an effective adoption of technology. Investment in regions with high adaptive abilities will increase their growth rates and the growth of the economy as a whole. Regions with low adaptive ability will, however, experience a fall in their growth rates, leading to regional divergence. A ‘trade-off’ between competitiveness and regional convergence seems to be inevitable. Nevertheless, it is possible to identify cases in which the two aims can be achieved simultaneously. For example, transfer payments in poor regions together with investments in advanced regions will increase both regional convergence and overall competitiveness. Which specific measure will be applied depends on the available resources, budget constraints, the weight that policy-makers attach to regional cohesion, the ‘tolerable’ level and time length of regional inequalities

A Model of Regional Planning

Optimal Solution

Absolute Convergence

It is anticipated that b 2 >0, since high levels of innovation are normally associated with high levels of growth and vice versa. However, it is not automatically the case that this condition promotes convergence. If poor regions have a low level of IC, then no significant impacts on growth are anticipated and, hence, it may be difficult to converge with advanced regions. The latter case is the more likely. The variable ADP reflects two distinct features, namely the initial level of ‘technological adoption’ and the degree to which existing conditions in a region allow further adoption of technology. A low level of ADP combined with a high rate of growth may indicate, ceteris paribus, that less advanced regions are able to adopt technology, which is transformed into high growth rates and, subsequently to converge with the advanced regions. Conversely, a low value for ADP may indicate that although there is significant potential for technology adoption, infrastructure conditions are not appropriate to technology adoption and, therefore, there are no significant impacts on growth. If the latter effect dominates then convergence between technologically lagging and advanced regions is severely constrained

ECONOMETRIC ESTIMATIONS

Conditional Convergence

‘club-convergence’

A ‘development divide’

The condition b 2 <0 is not enough to cancel-out this diverging effect. In this light, regional policy should first identify which regions in a diverging-club are characterised by relative high adoptive levels. These regions have more possibilities to innovate if they are connected to central regions. Improving conditions in these regions will, therefore, increase their growth rates, enabling them, in a subsequent period, to join the initial convergence-club. This will cause positive effects to the degree of competitiveness of the EU-27, as a whole, improving also the long-run process of regional convergence