Table 3 The calculation results when taking different parameter \(\gamma\).

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

\(\gamma\)

\(Q_{1} \oplus Q_{2}\)

\(Q_{1} \otimes Q_{2}\)

\(\eta Q_{1}\)

\(\left( {Q_{1} } \right)^{\eta }\)

\(\gamma = 1\)

([0.4150,0.5297], [0.1200,0.2500])

([0.0800,0.0800,], [0.4469,0.6166])

([0.0400,0.0900], [0.4985,0.6166])

([0.2516,0.3763], [0.1600,0.2500])

\(\gamma = 2\)

([0.4159,0.5331], [0.0967,0.2068])

([0.0643,0.0643], [0.4495,0.6267])

([0.0318,0.0721], [0.5033,0.6267])

([0.2520,0.3779], [0.1297,0.2068])

\(\gamma = 3\)

([0.4169,0.5364], [0.0849,0.1834])

([0.0564,0.0564], [0.4521,0.6363])

([0.0278,0.0632], [0.5079,0.6363])

([0.2523,0.3795], [0.1142,0.1834])

\(\gamma = 4\)

([0.4178,0.5397], [0.0774,0.1680])

([0.0513,0.0513,] [0.4546,0.6453])

([0.0253,0.0575], [0.5124,0.6453])

([0.2526,0.3811], [0.1041,0.1680])

\(\gamma = 5\)

([0.4187,0.5428], [0.0719,0.1567])

([0.0477,0.0477], [0.4571,0.6538])

([0.0235,0.0534], [0.5168,0.6538])

([0.2530,0.3826], [0.0969,0.1567])

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