Table 12 The aggregated decision matrix.

From: A generalized interval-valued p,q Rung orthopair fuzzy Maclaurin symmetric mean and modified regret theory based sustainable supplier selection method

 

\(c_{1}\)

\(c_{2}\)

\(c_{3}\)

\(c_{4}\)

\(o_{1}\)

([0.4943,0.5784], [0.5378,0.6735])

([0.4027,0.5413], [0.2921,0.5233])

([0.4323,0.5413], [0.3976,0.4691])

([0.3843,0.6127], [0.3241,0.5045])

\(o_{2}\)

([0.7518,0.8285], [0.1000,0.1516])

([0.6249,0.8129], [0.1000,0.2305])

([0.5158,0.7518], [0.4573,0.6333])

([0.5158,0.8153], [0.1978,0.3041])

\(o_{3}\)

([0.7735,0.8442], [0.3260,0.4473])

([0.6755,0.7518], [0.1320,0.2280])

([0.3704,0.8037], [0.2219,0.3577])

([0.5004,0.7904], [0.1000,0.1682])

\(o_{4}\)

([0.4049,0.4585], [0.1845,0.2639])

([0.5891,0.6521], [0.3041,0.3722])

([0.4946,0.6499], [0.1469,0.3364])

([0.4027,0.6686], [0.1938,0.2711])

\(o_{5}\)

([0.2935,0.5944], [0.3959,0.4254])

([0.5011,0.7376], [0.2885,0.4401])

([0.2261,0.6499], [0.2318,0.3824])

([0.5011,0.6686], [0.1625,0.2089])