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PARSEC: An R Package for Poset-Based Evaluation of Multidimensional Poverty

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Multi-indicator Systems and Modelling in Partial Order

Abstract

The paper introduces PARSEC, a new software package implementing basic partial order tools for multidimensional poverty evaluation with ordinal variables. The package has been developed in the R environment and is freely available from the authors. Its main goal is to provide socio-economic scholars with an integrated set of elementary functions for multidimensional poverty evaluation, based on ordinal information. The package is organized in four main parts. The first two comprise functions for data management and basic partial order analysis; the third and the fourth are devoted to evaluation and implement both the poset-based approach and a more classical counting procedure. The paper briefly sketches the two evaluation methodologies, illustrates the structure and the main functionalities of PARSEC, and provides some examples of its use.

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Notes

  1. 1.

    PARtial orders in Socio-EConomics.

  2. 2.

    In a multidimensional setting, the threshold need not be composed of just one profile, but may comprise several profiles, since the shapes of poverty can be different and incomparable. It may be proved that a threshold can be always chosen as an antichain (Fattore et al. 2011a).

  3. 3.

    The OPHI approach can be applied also when cardinal variables are of concern, but here we limit the discussion to the ordinal case.

  4. 4.

    Precisely, for any linear extension, the differences between the rank of the higher ranked element of the threshold and the ranks of the other profiles are computed.

  5. 5.

    The OPHI approach can be applied also when cardinal variables are of concern. PARSEC implements the methodology for ordinal variables only.

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Correspondence to Marco Fattore .

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Fattore, M., Arcagni, A. (2014). PARSEC: An R Package for Poset-Based Evaluation of Multidimensional Poverty. In: Brüggemann, R., Carlsen, L., Wittmann, J. (eds) Multi-indicator Systems and Modelling in Partial Order. Springer, New York, NY. https://doi.org/10.1007/978-1-4614-8223-9_15

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