Table 6 Expert evaluation value.

From: Complex linear Diophantine fuzzy Dombi prioritized operators-based MULTIMOORA approach with applications to sustainable energy planning

 

\(E_1\)

\(E_2\)

\(E_3\)

\(E_4\)

\({\beth }_1\)

\(\left( \begin{array}{c} \left\langle \left( 0.33, 0.06 \right) , \left( 0.01, 0.07 \right) \right\rangle \\ \left\langle \left( 0.43, 0.26 \right) , \left( 0.29, 0.41 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.78, 0.47 \right) , \left( 0.60, 0.80 \right) \right\rangle \\ \left\langle \left( 0.63, 0.19 \right) , \left( 0.21, 0.55 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.90, 0.94 \right) , \left( 0.57, 0.98 \right) \right\rangle \\ \left\langle \left( 0.24, 0.07 \right) , \left( 0.45, 0.38 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.55, 0.52 \right) , \left( 0.14, 0.78 \right) \right\rangle \\ \left\langle \left( 0.55, 0.10 \right) , \left( 0.35, 0.77 \right) \right\rangle \end{array} \right)\)

\({\beth }_2\)

\(\left( \begin{array}{c} \left\langle \left( 0.17, 0.90 \right) , \left( 0.51, 0.53 \right) \right\rangle \\ \left\langle \left( 0.22, 0.29 \right) , \left( 0.66, 0.71 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.88, 0.16 \right) , \left( 0.48, 0.73 \right) \right\rangle \\ \left\langle \left( 0.30, 0.12 \right) , \left( 0.67, 0.53 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.34, 0.66 \right) , \left( 0.90, 0.78 \right) \right\rangle \\ \left\langle \left( 0.12, 0.02 \right) , \left( 0.10, 0.44 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.50, 0.59 \right) , \left( 0.34, 0.99 \right) \right\rangle \\ \left\langle \left( 0.05, 0.18 \right) , \left( 0.74, 0.64 \right) \right\rangle \end{array} \right)\)

\({\beth }_3\)

\(\left( \begin{array}{c} \left\langle \left( 0.51, 0.07 \right) , \left( 0.29, 0.86 \right) \right\rangle \\ \left\langle \left( 0.02, 0.27 \right) , \left( 0.01, 0.07 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.77, 0.54 \right) , \left( 0.26, 0.84 \right) \right\rangle \\ \left\langle \left( 0.02, 0.04 \right) , \left( 0.26, 0.37 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.69, 0.08 \right) , \left( 0.32, 0.41 \right) \right\rangle \\ \left\langle \left( 0.16, 0.09 \right) , \left( 0.53, 0.26 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.39, 0.73 \right) , \left( 0.87, 0.75 \right) \right\rangle \\ \left\langle \left( 0.46, 0.19 \right) , \left( 0.05, 0.65 \right) \right\rangle \end{array} \right)\)

\({\beth }_4\)

\(\left( \begin{array}{c} \left\langle \left( 0.84, 0.25 \right) , \left( 0.25, 0.04 \right) \right\rangle \\ \left\langle \left( 0.35, 0.71 \right) , \left( 0.20, 0.17 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.99, 0.72 \right) , \left( 0.53, 0.76 \right) \right\rangle \\ \left\langle \left( 0.84, 0.51 \right) , \left( 0.07, 0.23 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.18, 0.63 \right) , \left( 0.86, 0.44 \right) \right\rangle \\ \left\langle \left( 0.20, 0.84 \right) , \left( 0.03, 0.15 \right) \right\rangle \end{array} \right)\)

\(\left( \begin{array}{c} \left\langle \left( 0.33, 0.42 \right) , \left( 0.52, 0.18 \right) \right\rangle \\ \left\langle \left( 0.53, 0.36 \right) , \left( 0.22, 0.39 \right) \right\rangle \end{array} \right)\)

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