Strongly -> strong
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\chapter{Strongly connectivity}
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\chapter{Strong connectivity}
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\index{strongly connected graph}
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\index{strongly connected graph}
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@ -367,7 +367,7 @@ performs two depth-first searches.
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\index{2SAT problem}
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\index{2SAT problem}
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Strongly connectivity is also linked with the
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Strong connectivity is also linked with the
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\key{2SAT problem}\footnote{The algorithm presented here was
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\key{2SAT problem}\footnote{The algorithm presented here was
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introduced in \cite{asp79}.
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introduced in \cite{asp79}.
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There is also another well-known linear-time algorithm \cite{eve75}
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There is also another well-known linear-time algorithm \cite{eve75}
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@ -563,4 +563,4 @@ A more difficult problem is the \key{3SAT problem}
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where each part of the formula is of the form
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where each part of the formula is of the form
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$(a_i \lor b_i \lor c_i)$.
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$(a_i \lor b_i \lor c_i)$.
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This problem is NP-hard, so no efficient algorithm
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This problem is NP-hard, so no efficient algorithm
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for solving the problem is known.
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for solving the problem is known.
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