Finish ex 1 td1 part 2
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@ -134,6 +134,45 @@
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A, B, C, D, E, F
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\item Chercher l'ensemble des successeurs directs $\Gamma^{+1}(x)$ des sommets.
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\begin{align*}
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\Gamma^{+1}(A) &= \{B, F\} \\
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\Gamma^{+1}(B) &= \{A, C, D, J\} \\
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\Gamma^{+1}(C) &= \{B, E\} \\
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\Gamma^{+1}(D) &= \{B, C, E\} \\
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\Gamma^{+1}(E) &= \{A, D, F\} \\
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\Gamma^{+1}(F) &= \{A\} \\
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\Gamma^{+1}(G) &= \emptyset \\
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\Gamma^{+1}(J) &= \emptyset
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\end{align*}
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\item Chercher l'ensemble des prédécesseurs directs $\Gamma^{-1}(x)$ des sommets.
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\begin{align*}
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\Gamma^{-1}(A) &= \{B, E, F\} \\
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\Gamma^{-1}(B) &= \{A, C, D\} \\
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\Gamma^{-1}(C) &= \{B, D\} \\
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\Gamma^{-1}(D) &= \{B, E\} \\
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\Gamma^{-1}(E) &= \{D\} \\
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\Gamma^{-1}(F) &= \{A, E\} \\
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\Gamma^{-1}(G) &= \emptyset \\
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\Gamma^{-1}(J) &= \{B\}
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\end{align*}
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\item Chercher l'ensemble des successeurs indirects $\Gamma^{+2}(x)$ des sommets.
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\begin{align*}
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\Gamma^{+2}(A) &= \{A, C, D, J\} \\
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\Gamma^{+2}(B) &= \{B, C, E, F\} \\
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\Gamma^{+2}(C) &= \{A, C, D, F, J\} \\
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\Gamma^{+2}(D) &= \{A, B, C, D, E, F, J\} \\
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\Gamma^{+2}(E) &= \{A, B, C, E, F\} \\
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\Gamma^{+2}(F) &= \{B, F\} \\
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\Gamma^{+2}(G) &= \emptyset \\
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\Gamma^{+2}(J) &= \emptyset
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\end{align*}
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\end{enumerate}
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\end{document}
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