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EIPOT Final Project Report - Stockholm Environment Institute

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ERA-NET SKEP <strong>Project</strong> <strong>EIPOT</strong> (www.eipot.eu)<br />

“Development of a methodology for the assessment of global environmental impacts of traded goods and services”<br />

decision-makers about recent impacts and to provide a relevant basis for scenario analysis.<br />

Furthermore, for the purpose of historical analysis and to derive relationships helpful for forecasting, it<br />

is desirable to have time series of all relevant data. Structural decomposition analysis (SDA), a very<br />

useful technique to identify the driving forces behind change, requires a time series of constant price<br />

tables (recently a number of studies used SDA in a national context to identify the underlying causes<br />

for changes in emissions, some of them including trade, such as de Haan 2001, Peters and Hertwich<br />

2006, Wilting et al. 2006, Guan et al. 2008, Yamakawa and Peters 2008, Minx et al. 2009,<br />

Wachsmann et al. 2009, Wood et al. 2009).<br />

A common problem in compiling and updating input-output tables and environmental accounts is<br />

incomplete data. Missing matrix elements may be due to costly and incomplete industry surveys, or<br />

the suppression of confidential information. External data points can be used to formulate a system of<br />

equations that constrain the unknown matrix elements. However, unknowns usually outnumber<br />

external constraints, resulting in the system being underdetermined. Undetermined here means that<br />

the data exhibits too many degrees of freedom to be solved analytically. The two most prominent<br />

numerical approaches for reconciling such an underdetermined system are probably the RAS method,<br />

and constrained optimisation. During the past 40 years, both approaches have successfully tackled a<br />

number of challenges, leading to several useful features. Ideally, the technique should:<br />

• incorporate constraints on arbitrarily sized and shaped subsets of matrix elements, instead of only<br />

fixing row and column sums;<br />

• allow consideration of the reliability of the initial estimate;<br />

• allow consideration of the reliability of external constraints;<br />

• be able to handle negative values and to preserve the sign of matrix elements if required;<br />

• be able to handle conflicting external data.<br />

Lenzen et al. (2006, 2009) present a new RAS variant (referred to as KRAS) able to handle conflicting<br />

external data and inconsistent constraints. This was achieved by introducing standard error estimates<br />

for external data. The authors apply this method to the 1993-94 Australian National Accounts.<br />

(Wiedmann et al. 2007b) use the KRAS method to construct a time series of IO tables for the UK from<br />

1992 to 2004 (Wiedmann et al. 2008b).<br />

A new method of updating and projecting input-output tables, called the "Euro" method, has also been<br />

described by Eurostat (2008, p461). The basic idea of the approach is to derive input-output tables<br />

consistent with official macroeconomic forecasts for GDP but avoiding arbitrary adjustments of input<br />

coefficients to ensure the consistency of supply and demand.<br />

The following assumptions form the basis of the new Euro update procedure: Substitution processes<br />

change inputs (rows), production effects influence outputs (columns) and price effects affect inputs<br />

and outputs. Euro corresponds to the basic idea of the RAS approach. However, it encompasses all<br />

the elements of an input-output table and, consequently, all quadrants of an input-output table in an<br />

activity analysis approach. In this interpretation, the columns of the input-output table represent basic<br />

activities which are treated on an equal basis. The new method only uses official macroeconomic<br />

forecasts as exogenous input for the iterative procedure. Column and row vectors for intermediate<br />

consumption and final demand are derived as endogenous variables, rather than accepted as<br />

exogenous variables from unspecified sources.<br />

Eurostat will update input-output tables based on this new method to cover the time lag between the<br />

last reported SIOT and the latest set of national accounts from member states. Limited data<br />

requirements, low costs and the potential for greater automation are the main benefits of the Euro<br />

58

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