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Table 13 GLOD matrix

From: A novel fuzzy TOPSIS method based on T-spherical fuzzy Aczel–Alsina power Heronian mean operators with applications in pharmaceutical enterprises’ selection

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Criteria

\('\!O_{1}\)

\('\!O_{2}\)

\('\!O_{3}\)

\('\!O_{4}\)

\('\!O_{5}\)

\('\!O_{6}\)

\('\!O_{7}\)

\('\!\gamma_{1}\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.7,0.3,0.3} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\('\!\gamma_{2}\)

\(\left\langle {0.7,0.3,0.3} \right\rangle\)

\(\left\langle {0.7,0.3,0.3} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.6,0.4,0.4} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.6,0.4,0.4} \right\rangle\)

\('\!\gamma_{3}\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.6,0.4,0.4} \right\rangle\)

\('\!\gamma_{4}\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.6,0.4,0.4} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.6,0.4,0.4} \right\rangle\)

\('\!\gamma_{5}\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\('\!\gamma_{6}\)

\(\left\langle {0.7,0.3,0.3} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)

\(\left\langle {0.8,0.2,0.2} \right\rangle\)

\(\left\langle {0.9,0.1,0.1} \right\rangle\)