Table 7 Lower approximation for internally fuzzy hypersoft indefinable
\(\hat{\zeta }_i\) | \(\hat{\Psi }(\hat{v}_j)\) | \(\hat{\Upsilon }(\hat{v}_j) \subseteq\) or \(\nsubseteq \hat{M}\) | \(\overleftarrow{\hat{\Lambda }_{\hat{\mathbb {G}}}(\hat{M})}\) |
|---|---|---|---|
\(\hat{\zeta }_1\) | \(\hat{\Upsilon }(\hat{v}_1)\), \(\hat{\Upsilon }(\hat{v}_5)\), \(\hat{\Upsilon }(\hat{v}_6)\), \(\hat{\Upsilon }(\hat{v}_9)\), \(\hat{\Upsilon }(\hat{v}_{11})\) | \(\hat{\Upsilon }(\hat{v}_5) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_2\) | \(\hat{\Upsilon }(\hat{v}_3)\), \(\hat{\Upsilon }(\hat{v}_5)\), \(\hat{\Upsilon }(\hat{v}_9)\) | \(\hat{\Upsilon }(\hat{v}_3) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_3\) | \(\hat{\Upsilon }(\hat{v}_1)\), \(\hat{\Upsilon }(\hat{v}_{11})\), \(\hat{\Upsilon }(\hat{v}_{14})\) | \(\hat{\Upsilon }(\hat{v}_1) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_4\) | \(\hat{\Upsilon }(\hat{v}_3)\), \(\hat{\Upsilon }(\hat{v}_6)\), \(\hat{\Upsilon }(\hat{v}_9)\), \(\hat{\Upsilon }(\hat{v}_{11})\), \(\hat{\Upsilon }(\hat{v}_{14})\) | \(\hat{\Upsilon }(\hat{v}_{14}) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_5\) | \(\hat{\Upsilon }(\hat{v}_1)\), \(\hat{\Upsilon }(\hat{v}_{5})\), \(\hat{\Upsilon }(\hat{v}_{9})\), \(\hat{\Upsilon }(\hat{v}_{14})\) | \(\hat{\Upsilon }(\hat{v}_5) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_6\) | \(\hat{\Upsilon }(\hat{v}_3)\), \(\hat{\Upsilon }(\hat{v}_{5})\), \(\hat{\Upsilon }(\hat{v}_{14})\) | \(\hat{\Upsilon }(\hat{v}_5) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_7\) | \(\hat{\Upsilon }(\hat{v}_1)\), \(\hat{\Upsilon }(\hat{v}_6)\), \(\hat{\Upsilon }(\hat{v}_9)\), \(\hat{\Upsilon }(\hat{v}_{11})\) | \(\hat{\Upsilon }(\hat{v}_6) \nsubseteq \hat{M}\) | No |
\(\hat{\zeta }_8\) | \(\hat{\Upsilon }(\hat{v}_1)\), \(\hat{\Upsilon }(\hat{v}_{5})\), \(\hat{\Upsilon }(\hat{v}_6)\), \(\hat{\Upsilon }(\hat{v}_9)\), \(\hat{\Upsilon }(\hat{v}_{11})\), \(\hat{\Upsilon }(\hat{v}_{14})\) | \(\hat{\Upsilon }(\hat{v}_{14}) \nsubseteq \hat{M}\) | No |