Author
Listed:
- Lars Carlsen
(Awareness Center
National University, Center of Physical Chemical Methods of Research and Analysis, al-Farabi Kazakh)
- Rainer Brüggemann
(Leibniz-Institute of Freshwater Ecology and Inland Fisheries, Department of Ecohydrology)
Abstract
Simple elements of partial order theory appear helpful for a causal analysis in the context of ranking. The Hasse diagrams may seem as a confusing system of lines and a high number of incomparabilities. Thus, they indicate that metric information may be lost, but, on the other side partial order tools offer a wide variety of additional information about the interplay between the objects of interest and indicators. In this chapter a series of tools are presented to reveal such information. As an illustrative example the so-called Failed State Index (FSI) is used. FSI is a composite indicator based on 12 individual indicators by simply summarizing the single values. The FSI comprises 177 states, which are the objects of our study. A selection of appropriate partial order tools are applied to reveal specific information about the interplay between the states and the 12 indicators, such as A: sensitivity analysis, where the indicators are ordered relatively to their impact on the structure of the partially ordered set, B: a “vertical,” i.e., chain analysis that is directed towards the comparabilities within a Hasse diagram, and C: a “horizontal,” i.e., antichain analysis focusing on incomparabilities, including also the use of tripartite graphs as well as a derivation of an ordinary graph. Partial order does not necessarily constitute as a Multicriteria Method solving all inherent problems. However, this chapter discloses that a detailed analysis by partial order tools prior to a possible derivation of a ranking index apparently is highly attractive.
Suggested Citation
Lars Carlsen & Rainer Brüggemann, 2014.
"Indicator Analyses: What Is Important—and for What?,"
Springer Books, in: Rainer Brüggemann & Lars Carlsen & Jochen Wittmann (ed.), Multi-indicator Systems and Modelling in Partial Order, edition 127, chapter 0, pages 359-387,
Springer.
Handle:
RePEc:spr:sprchp:978-1-4614-8223-9_18
DOI: 10.1007/978-1-4614-8223-9_18
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