There are four types of products with the following indicators:
$$
\begin{array} {l l} {{{X_{1}=( 37, 38, 12, 16, 13, 12 ) \,,}}} & {{X_{2}=( 69, 73, 74, 22, 64, 17 ) \,,}} \\ {{{X_{3}=( 73, 86, 49, 27, 68, 39 ) \,,}}} & {{X_{4}=( 57, 58, 64, 84, 63, 28 ) \,.}} \\ \end{array}
$$
Attempt to use the correlation coefficient method to establish a similarity matrix $t(R)$. What is $t(R)$?

Options:
A. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 7}}} & {{{0. 8 7}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 8}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 8}}} \\ {{{0. 8 7}}} & {{{0. 8 8}}} & {{{0. 8 8}}} & {{{1}}} \\ \end{matrix} \right]
$$
B. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 9}}} & {{{0. 8 7}}} & {{{0. 8 6}}} \\ {{{0. 8 5}}} & {{{1}}} & {{{0. 9 0}}} & {{{0. 8 8}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{0. 8 8}}} & {{{0. 8 4}}} & {{{1}}} \\ \end{matrix} \right]
$$
C. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 6}}} & {{{0. 8 9}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 5}}} \\ {{{0. 8 3}}} & {{{0. 8 8}}} & {{{0. 8 6}}} & {{{1}}} \\ \end{matrix} \right]
$$
D. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 8}}} & {{{0. 8 7}}} & {{{0. 8 5}}} \\ {{{0. 8 4}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 7}}} \\ {{{0. 8 5}}} & {{{0. 9 0}}} & {{{1}}} & {{{0. 8 8}}} \\ {{{0. 8 6}}} & {{{0. 8 8}}} & {{{0. 8 9}}} & {{{1}}} \\ \end{matrix} \right]
$$
E. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 7}}} & {{{0. 8 8}}} & {{{0. 8 7}}} \\ {{{0. 8 5}}} & {{{1}}} & {{{0. 9 3}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 6}}} \\ {{{0. 8 7}}} & {{{0. 8 4}}} & {{{0. 8 8}}} & {{{1}}} \\ \end{matrix} \right]
$$
F. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 4}}} & {{{0. 8 7}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{1}}} & {{{0. 9 1}}} & {{{0. 8 9}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 5}}} \\ {{{0. 8 7}}} & {{{0. 8 7}}} & {{{0. 8 8}}} & {{{1}}} \\ \end{matrix} \right]
$$
G. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 7}}} & {{{0. 8 5}}} & {{{0. 8 8}}} \\ {{{0. 8 6}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 5}}} \\ {{{0. 8 6}}} & {{{0. 9 3}}} & {{{1}}} & {{{0. 8 7}}} \\ {{{0. 8 4}}} & {{{0. 8 6}}} & {{{0. 8 8}}} & {{{1}}} \\ \end{matrix} \right]
$$
H. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 7}}} & {{{0. 8 3}}} & {{{0. 8 7}}} \\ {{{0. 8 9}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 5}}} \\ {{{0. 8 7}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 4}}} \\ {{{0. 8 9}}} & {{{0. 8 9}}} & {{{0. 8 7}}} & {{{1}}} \\ \end{matrix} \right]
$$
I. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 8 5}}} & {{{0. 8 7}}} & {{{0. 8 7}}} \\ {{{0. 8 9}}} & {{{1}}} & {{{0. 9 0}}} & {{{0. 8 8}}} \\ {{{0. 8 7}}} & {{{0. 9 1}}} & {{{1}}} & {{{0. 8 8}}} \\ {{{0. 8 9}}} & {{{0. 8 8}}} & {{{0. 8 7}}} & {{{1}}} \\ \end{matrix} \right]
$$
J. $$
t ( R )=\left[ \begin{matrix} {{{1}}} & {{{0. 7 5}}} & {{{0. 8 7}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{1}}} & {{{0. 9 2}}} & {{{0. 8 8}}} \\ {{{0. 7 8}}} & {{{0. 9 2}}} & {{{1}}} & {{{0. 8 7}}} \\ {{{0. 8 7}}} & {{{0. 8 8}}} & {{{0. 8 8}}} & {{{1}}} \\ \end{matrix} \right]
$$
Answer: A