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T_{1}=\left[
\begin{array}{cc}
1 &0\\
0&-j \\
\end{array}
\right]
,\ T_{2}=\left[
\begin{array}{cc}
1 &0\\
0&-1 \\
\end{array}
\right]
{\scriptsize
F = \begin{cases}
	y_1 &= {x_1}^2+x_4x_1+x_5x_1+x_2x_4+x_5x_4+x_2x_5+x_4x_3+{x_3}^2+x_3x_2\\
	y_2 &= x_2x_5+x_1x_2+x_5x_1+{x_4}^2+x_3x_2\\
	y_3 &= x_1x_3+x_4x_3+{x_5}^2+x_4x_1+x_5x_1+x_1x_2+{x_4}^2+{x_3}^2\\
	y_4 &= {x_4}^2+x_5x_4+{x_5}^2+x_5x_3+{x_2}^2+x_5x_1+{x_3}^2+x_3x_2\\
        y_5 &= {x_5}^2+x_5x_1+{x_4}^2+x_4x_3+x_2x_5+x_1x_3
\end{cases}
}
P(H=1)&=&P\bigg(\bigcap_{p:{\rm prime}}(E_p\cap F_p)^c\bigg)\\
&=&\prod_{p:{\rm prime}}P<span class=
J_{1}=\left[
\begin{array}{c}
1 \\
1 \\
\end{array}
\right]
J_{3}=\left[
\begin{array}{c}
1 \\
j \\
\end{array}
\right]