Let $C=\{(y,z)\in \mathbb R^8:$
$y_1+y_3-z_1=0$,
$y_1+y_4-z_2=0$,
$y_2+y_3-z_3=0$,
$y_2+y_4-z_4=0$,
$z_1,z_2,z_3,z_4\geq 0\} $.
What is the usual technique to find the extreme rays of $C$?
Thanks.
Let $C=\{(y,z)\in \mathbb R^8:$
$y_1+y_3-z_1=0$,
$y_1+y_4-z_2=0$,
$y_2+y_3-z_3=0$,
$y_2+y_4-z_4=0$,
$z_1,z_2,z_3,z_4\geq 0\} $.
What is the usual technique to find the extreme rays of $C$?
Thanks.
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