Inconsistency evaluation in pairwise comparison using norm-based distances
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Publication:2026531
DOI10.1007/s10203-020-00304-9zbMath1465.91040OpenAlexW3082476068MaRDI QIDQ2026531
Andrew Critch, Michele Fedrizzi, Nino Civolani
Publication date: 19 May 2021
Published in: Decisions in Economics and Finance (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10203-020-00304-9
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Cites Work
- Unnamed Item
- Boundary properties of the inconsistency of pairwise comparisons in group decisions
- On the extraction of weights from pairwise comparison matrices
- Studying a set of properties of inconsistency indices for pairwise comparisons
- On Saaty's and Koczkodaj's inconsistencies of pairwise comparison matrices
- Inconsistency of pair-wise comparison matrix with fuzzy elements based on geometric mean
- A note on the analysis of subjective judgement matrices
- An orthogonal basis for computing a consistent approximation to a pairwise comparison matrix
- A scaling method for priorities in hierarchical structures
- A new definition of consistency of pairwise comparisons
- Highlights and critical points in the theory and application of the analytic hierarchy process
- Generalization of a new definition of consistency for pairwise comparisons
- On the optimal consistent approximation to pairwise comparison matrices
- Characterization of an inconsistency ranking for pairwise comparison matrices
- A general formulation for some inconsistency indices of pairwise comparisons
- \(\mathcal{G}\)-distance and \(\mathcal{G}\)-decomposition for improving \(\mathcal{G}\)-consistency of a pairwise comparison matrix
- Axiomatizations of inconsistency indices for triads
- Some new properties of inconsistent pairwise comparisons matrices
- The linear algebra of pairwise comparisons
- Inconsistency indices for pairwise comparison matrices: a numerical study
- The geometric mean procedure for estimating the scale of a judgement matrix
- A general unified framework for pairwise comparison matrices in multicriterial methods