q-Rung Orthopair
Methods that work with q-Rung Orthopair data
Every method that works with this data type has a page of its own. Those with an academy card are explained here through their philosophy, how to read their output and worked cases; the rest open on their formula page in the library.
16 academy cards · 0 only in the library · 16 methods in the catalogue
Methods with an academy card
16 cards- TOPSIS extensionsq-Rung orthopair TOPSISThis is the form of TOPSIS for situations where an expert assigns a judgement both strong support and a strong reservation at once, and the sum of the two exceeds the intuitionistic or Pythagorean bound; it still ranks the result with a single closeness score.Open the card →
- VIKOR extensionsq-Rung orthopair VIKORThis is the form of VIKOR for situations where an expert assigns a judgement both strong support and a strong reservation at once. It is used when the sum of the two exceeds the intuitionistic or Pythagorean bound; it still gives its result as the same triad of group utility, individual regret and the compromise index.Open the card →
- SAW extensionsq-Rung orthopair SAWThis is the form of SAW for situations where an expert assigns a judgement both strong support and a strong reservation at once, and the sum of the two exceeds the intuitionistic or Pythagorean bound. It still ranks the result with a single score.Open the card →
- EDAS extensionsq-Rung Orthopair EDASThis is the form of EDAS for situations where an expert gives a judgement both strong support and a strong reservation. It is used when the sum of these two exceeds the intuitionistic or Pythagorean boundary; it still expresses the result as an assessment score based on distance from the average solution.Open the card →
- COPRAS extensionsq-Rung Orthopair COPRASThis is the form of COPRAS for situations where an expert gives a judgement both strong support and a strong reservation. It is used when the sum of these two exceeds the intuitionistic or Pythagorean boundary, and it still expresses the result as a benefit degree.Open the card →
- MARCOS extensionsq-Rung Orthopair MARCOSThis is the form of MARCOS for situations where an expert gives a judgement both strong support and a strong reservation. It is used when the sum of these two exceeds the intuitionistic or Pythagorean boundary, and it still expresses the result as a final utility degree.Open the card →
- CODAS extensionsq-Rung Orthopair CODASThis is the form of CODAS for situations where an expert gives a judgement both strong support and a strong reservation. It is used when the sum of these two exceeds the intuitionistic or Pythagorean boundary; it still ranks the result with an assessment score.Open the card →
- PROMETHEE extensionsq-Rung orthopair PROMETHEEThis is the form of PROMETHEE for situations where criterion scores are given as a pair of support and rejection degrees (μ, ν) for a judgement, and this pair does not fit the intuitionistic or Pythagorean constraint. Each pair is first reduced to a single score, and classical pairwise comparison then runs on these scores.Open the card →
- TODIM extensionsq-Rung orthopair TODIMq-Rung orthopair TODIM is the form of TODIM for situations where an expert assigns a judgement both strong support and a strong reservation at once, and the sum of the two exceeds the intuitionistic or Pythagorean bound. It runs the same loss-aversion logic over these support-rejection pairs.Open the card →
- WASPAS extensionsq-Rung orthopair WASPASThis is the form of WASPAS that lets an exponent (q) set how large the support and rejection degrees given to a judgement can jointly be. The weighted-sum and weighted-product components are computed separately over these support-rejection pairs, and only the final step reduces them to a single score.Open the card →
- ARAS extensionsq-Rung Orthopair ARASThis is the form of ARAS for situations where criterion scores are given as a judgement's support and rejection degrees, and the sum of these two degrees exceeds the intuitionistic and Pythagorean boundary. It still expresses the utility degree as a percentage ratio against a hypothetical optimal alternative.Open the card →
- MABAC extensionsq-Rung Orthopair MABACThis is the form of MABAC for situations where criterion scores are given as a judgement's support and rejection degrees, bounded by the sum of these two degrees' q-th powers. It builds the border approximation area with a signed distance derived from this degree, and still ranks the result with a single score.Open the card →
- MOORA extensionsq-Rung orthopair MOORAThis is the form of MOORA for situations where an expert assigns a judgement both strong support and a strong reservation at once, and the sum of the two exceeds the intuitionistic or Pythagorean bound. The ratio system runs on this pair and descends to a single net score.Open the card →
- GRA extensionsq-Rung Orthopair GRAThis is the form of GRA that works for situations where criterion scores are given as a judgement's degree of support and rejection, and how large these two degrees may be together is bounded by an exponent (q) chosen to fit the data. It still ranks the result with a grey relational grade.Open the card →
- CoCoSo extensionsq-Rung Orthopair CoCoSoThis is the form of CoCoSo for situations where an expert gives a judgement both strong support and a strong reservation, and the sum of the two exceeds the intuitionistic or Pythagorean boundary. Its output is again a combined compromise score and the ranking that score produces.Open the card →
- WPM extensionsq-Rung orthopair WPMq-Rung orthopair WPM is the form of WPM for situations where an expert assigns a judgement both strong support and a strong reservation at once. The sum of the two exceeds the intuitionistic or Pythagorean bound. Its output is still a single score and the rank that score gives.Open the card →
Other methods in the library
These methods do not yet have an academy card. Their formulae, steps and source citation live in the library; each link opens the method page directly.
No method without a card remains for this type.