I am trying to find the dual of the following system.
$Min$ $\sum_{i=0}^k x_i$
$s.t.$
$\sum_{i\in K}^ka^k_{i}x_i>=b_{i}$
$x_i>=0$
$a^k_{i}=1/0$
I could not be sure because instead of A matrix, we have a binary variable($a_i$).
I am trying to find the dual of the following system.
$Min$ $\sum_{i=0}^k x_i$
$s.t.$
$\sum_{i\in K}^ka^k_{i}x_i>=b_{i}$
$x_i>=0$
$a^k_{i}=1/0$
I could not be sure because instead of A matrix, we have a binary variable($a_i$).
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