Let the universe of discourse be $X=\{x_{1}, x_{2}, x_{3}, x_{4}, x_{5}\}$, and given the fuzzy matrix
$$
\underline{{{{R}}}}=\left[ \begin{matrix} {{{1}}} & {{{0.48}}} & {{{0.62}}} & {{{0.41}}} & {{{0.47}}} \\ {{{0.48}}} & {{{1}}} & {{{0.48}}} & {{{0.41}}} & {{{0.47}}} \\ {{{0.62}}} & {{{0.48}}} & {{{1}}} & {{{0.41}}} & {{{0.47}}} \\ {{{0.41}}} & {{{0.41}}} & {{{0.41}}} & {{{1}}} & {{{0.41}}} \\ {{{0.47}}} & {{{0.47}}} & {{{0.47}}} & {{{0.41}}} & {{{1}}} \\ \end{matrix} \right]
$$
Find the classification of $\underline{{{{R}}}}$ at $\lambda$ level.

Options:
A. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{4}, x_{5} \rangle, \langle x_{3} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
B. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4}, x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
C. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2}, x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
D. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
E. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4}, x_{5} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
F. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
G. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
H. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2} \rangle, \langle x_{3}, x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
I. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4}, x_{5} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4}, x_{5} \rangle$
J. When $\lambda=1$, divided into
$\langle x_{1} \rangle, \langle x_{2} \rangle, \langle x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.62$, divided into
$\langle x_{1}, x_{3} \rangle, \langle x_{2} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.48$, divided into
$\langle x_{1}, x_{2}, x_{3} \rangle, \langle x_{4} \rangle, \langle x_{5} \rangle$
; when $\lambda=0.47$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{5} \rangle, \langle x_{4} \rangle$
; when $\lambda=0.41$, divided into
$\langle x_{1}, x_{2}, x_{3}, x_{4} \rangle, \langle x_{5} \rangle$
Answer: F