Table 8 Results of sensitivity analysis.
From: Prioritizing disability support systems by using Tamir’s complex fuzzy Dombi aggregation operators
Different values of parameter | Score vales | Ranking |
|---|---|---|
For \({\text{s}}=2\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.3400\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.5030,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.7170,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.7100\) | ||
For \({\text{s}}=3\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.333\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.582,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.850,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.777\) | ||
For \({\text{s}}=4\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.361\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.698,\) | ||
\(Scr.\left({{\text{L}}}_{3}\right)=0.937,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.836\) | ||
For \({\text{s}}=5\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.408\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.809,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.977,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.888\) | ||
For \({\text{s}}=6\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.469\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.891,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.992,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.929\) | ||
For \({\text{s}}=7\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.539\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.943,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.997,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.959\) | ||
For \({\text{s}}=8\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.613\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.972,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.999,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.977\) | ||
For \({\text{s}}=9\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.686\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.986,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=990,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.988\) | ||
For \({\text{s}}=10\) | \(\text{Scr}.\left({{\text{L}}}_{1}\right)=0.753\), | \({\text{A}}_{\text{alt-3}}> {\text{A}}_{\text{alt-4}}>{\text{A}}_{\text{alt-2}}>{\text{A}}_{\text{alt-1}}\) |
\(\text{Scr}.\left({{\text{L}}}_{2}\right)=0.994,\) | ||
\(\text{Scr}.\left({{\text{L}}}_{3}\right)=0.999\), | ||
\(\text{Scr}.\left({{\text{L}}}_{4}\right)=0.998\) |
