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Popravki rešitve naloge 2.22
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naloge/kosarka.tex

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\end{cases}
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$$
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Zapišimo celoštevilski linearni program.
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\begin{alignat*}{2}
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\max \ (213x_1 + 208x_2 + 203x_3 + 192x_4 + 196x_5 + 197x_6 +
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200x_7 + 195x_8 && \text{p.p.} \\
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\begin{multline*}
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\begin{alignedat}{3}
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\max \quad 213x_1 &+ 208x_2 &&+ 203x_3 &&+ 192x_4 \\
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+ 196x_5 &+ 197x_6 &&+ 200x_7 &&+ 195x_8
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\quad \text{p.p.}
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\end{alignedat} \\
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\begin{alignedat}{2}
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\forall i \in \{1, \dots, 8\}: &\ &
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0 \le x_i &\le 1, \quad x_i \in \Z \\
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\opis{V postavi so zastopane vse pozicije}
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x_1 + x_2 > 0 \\
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x_3 + x_4 + x_5 > 0 \\
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x_6 + x_7 + x_8 > 0
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0 \le x_i &\le 1, \quad x_i \in \Z
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\opis{V postavi je pet članov}
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&& \sum_{i=1}^8 x_i &= 5
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\opis{V postavi so zastopane vse pozicije, od tega natanko en center}
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&& x_1 + x_2 &= 1 \\
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&& x_3 + x_4 + x_5 &\ge 1 \\
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&& x_6 + x_7 + x_8 &\ge 1
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\opis{V postavi je ali Ciril ali Filip}
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x_3 + x_6 = 1
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\opis{V postavi je največ en center}
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x_1 + x_2 \leq 1
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&& x_3 + x_6 &= 1
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\opis{Če začne Borut ali David, Hugo ostane v rezervi}
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y_8 = 1 - x_8 \\
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x_2 + x_4 \leq 2y_8
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\end{alignat*}
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&& x_2 + x_4 + 2x_8 &\leq 2
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\end{alignedat}
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\end{multline*}
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\end{odgovor}
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\end{naloga}

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