Table 18 The weighted decision matrix.

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

 

\(c_{1}\)

\(c_{2}\)

\(c_{3}\)

\(c_{4}\)

\(o_{1}\)

([0.2905,0.3435], [0.8779,0.9204])

([0.2498,0.3459], [0.7261,0.8450])

([0.2962,0.3738], [0.7376,0.7789])

([0.2236,0.3658], [0.7983,0.8721])

\(o_{2}\)

([0.4738,0.5400], [0.6166,0.6729])

([0.4701,0.5597], [0.5495,0.6828])

([0.3569,0.5451], [0.7724,0.8600])

([0.3029,0.5198], [0.7232,0.7882])

\(o_{3}\)

([0.4855,0.5542], [0.7903,0.8446])

([0.4459,0.5065], [0.5906,0.6808])

([0.2419,0.5901], [0.6085,0.7123])

([0.2864,0.4695], [0.6310,0.7001])

\(o_{4}\)

([0.2365,0.2719], [0.7013,0.7560])

([0.3781,0.4275], [0.7338,0.7734])

([0.3424,0.4541], [0.5310,0.6980])

([0.2290,0.4002], [0.7202,0.7702])

\(o_{5}\)

([0.1648,0.3580], [0.8232,0.8357])

([0.3137,0.4931], [0.7239,0.8078])

([0.1483,0.5673], [0.6173,0.7281])

([0.2877,0.3979], [0.6953,0.7311])