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<subfield code="a">García Lapresta, José Luis</subfield>
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<subfield code="a">Pérez Román, David</subfield>
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<subfield code="c">2016</subfield>
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<subfield code="a">In this paper, we consider that a group of agents judge a set of alternatives by&#xd;
means of an ordered qualitative scale. The scale is not assumed to be uniform,&#xd;
i.e., the psychological distance between adjacent linguistic terms is not necessarily&#xd;
always the same. In this setting, we propose how to measure the consensus in&#xd;
each subset of at least two agents over each subset of alternatives. We introduce&#xd;
a consensus reaching process where some agents may be invited to change their&#xd;
assessments over some alternatives in order to increase the consensus. All the&#xd;
steps are managed in a purely ordinal way through ordinal proximity measures.</subfield>
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<subfield code="a">Fuzzy Optimization and Decision Making: A Journal of Modeling and Computation Under Uncertainty, 2016, p. 1-13</subfield>
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<subfield code="a">Fuzzy Optimization and Decision Making</subfield>
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<subfield code="a">Group decision-making</subfield>
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<subfield code="a">A consensus reaching process in the context of non-uniform ordered qualitative scales</subfield>
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