Ranking
ORESTE: Organisation, Rangement Et Synthèse de données rElaTionnEllEs
Roubens, M. · 1982
Overview
Outranking (weak order aggregation via Besson rank). Output typically utility (higher value = preferred).
Strengths
- •Method-specific: Outranking (weak order aggregation via Besson rank)
Limitations
- •Assumes: Criteria preferences are independent (no synergistic interactions)
- •Assumes: Compensation is acceptable: high score on one criterion can offset low on another
- •Assumes: Decision matrix is complete (no missing values)
Method assistant
Grounded explanations: it explains the method, it does not compute.
Assumptions to verify
- •Criteria preferences are independent (no synergistic interactions)
- •Compensation is acceptable: high score on one criterion can offset low on another
- •Decision matrix is complete (no missing values)
When not to use
- •Criteria strongly correlated → consider DEMATEL/ANP for interdependence
- •Non-compensatory preferences → consider outranking (ELECTRE/PROMETHEE)
Edge cases
- •See F.steps and D.parameters for ORESTE-specific edge handling. recommendation_metadata.assumptions_to_verify also lists boundary conditions.
Common pitfalls
- •Hatalı: 'ORESTE bu varsayımı kontrol etmeden uygulamak'. Doğrusu: Criteria preferences are independent (no synergistic interactions)
- •Hatalı: 'ORESTE bu varsayımı kontrol etmeden uygulamak'. Doğrusu: Compensation is acceptable: high score on one criterion can offset low on another
- •Hatalı: 'ORESTE bu varsayımı kontrol etmeden uygulamak'. Doğrusu: Decision matrix is complete (no missing values)
- •Hatalı: ORESTE'yi 'Criteria strongly correlated → consider DEMATEL/ANP for interdependence' durumunda kullanmak: recommendation_metadata.not_recommended_when alternatif öneriyor.
- •Hatalı: ORESTE'yi 'Non-compensatory preferences → consider outranking (ELECTRE/PROMETHEE)' durumunda kullanmak: recommendation_metadata.not_recommended_when alternatif öneriyor.
Worked example
- 1.Adım 1 (F1): Step 1: Rank alternatives per criterion (ordinal input only). Formül: r_{ij} = \text{rank of }A_{i}\text{ on criterion }j Anchor: Pastijn-Leysen 1989, p.118 Eq.(1)
- 2.Adım 2 (F2): Step 2: Aggregated position D(a,c_j) using Besson rank averaging with criterion rank r(c_j). Formül: D(A_{i},c_{j}) = \big(\tfrac{1}{2}(r_{ij}^{R}+r(c_{j})^{R})\big)^{1/R},\ R=\text{Minkowski exponent} Anchor: Pastijn-Leysen 1989, p.119 Eq.(2)
- 3.Adım 3 (F3): Step 3: Global aggregated score S(A_i) = Σ_j R(D(A_i, c_j)) (rank of positions). Formül: S(A_{i}) = \sum_{j=1}^{n} R\big(D(A_{i},c_{j})\big) Anchor: Pastijn-Leysen 1989, p.120 Eq.(3)
- 4.Adım 4 (F4): Step 4: Ascending ranking by S(A_i) (lower is better). Formül: \text{rank}(A_{i})\propto S(A_{i}) Anchor: Pastijn-Leysen 1989, p.121
Commonly paired with
- •AHP + ORESTE (high)
- •BWM + ORESTE (high)
- •ENTROPY + ORESTE (high)
- •CRITIC + ORESTE (high)
- •SWARA + ORESTE (high)
How to cite
Roubens, M. (1982). Preference relations on actions and criteria in multicriteria decision making. European Journal of Operational Research. https://doi.org/10.1016/0377-2217(82)90131-X