The paper challenges the common view that the arithmetic mean aggregation's rule for building STI indicators is the fairest approach. We argue, on the contrary, that it hides a silent “substitution assumption” among the sub-indicators involved. According to this perspective Casadio and Palazzi (2004) provided a new composite indicator based on a “concave mean”. This approach overcomes the “substitution bias” generated by the arithmetic aggregation. As the concave mean is a highly non-linear formula, the paper provides a Sensitivity Analysis (as suggested by Saltelli et al., 2004) to detect sub-indexes importance in this special case. We perform an application to a specific STI indicator comparing results from the concave mean and other aggregation rules.

Substitutability vs. Complementarity: Rethinking STI Composite Indicators Building with an Application of Sensitivity Analysis

Cerulli G;Filippetti A
2010

Abstract

The paper challenges the common view that the arithmetic mean aggregation's rule for building STI indicators is the fairest approach. We argue, on the contrary, that it hides a silent “substitution assumption” among the sub-indicators involved. According to this perspective Casadio and Palazzi (2004) provided a new composite indicator based on a “concave mean”. This approach overcomes the “substitution bias” generated by the arithmetic aggregation. As the concave mean is a highly non-linear formula, the paper provides a Sensitivity Analysis (as suggested by Saltelli et al., 2004) to detect sub-indexes importance in this special case. We perform an application to a specific STI indicator comparing results from the concave mean and other aggregation rules.
2010
Istituto di Ricerca sulla Crescita Economica Sostenibile - IRCrES
Istituto di Ricerche sulla Popolazione e le Politiche Sociali - IRPPS
STI indicators
Complementarities
Sensitivity Analysis
Robustness
Sensitivity
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14243/155108
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