Some fixes
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@ -14,7 +14,7 @@ are very different.
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It turns out that there is a simple rule that
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determines whether a graph contains an Eulerian path
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and there is also an efficient algorithm to
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find a such path if it exists.
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find such a path if it exists.
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On the contrary, checking the existence of a Hamiltonian path is a NP-hard
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problem and no efficient algorithm is known for solving the problem.
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@ -501,7 +501,7 @@ A common property in these theorems and other results is
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that they guarantee the existence of a Hamiltonian
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if the graph has \emph{a large number} of edges.
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This makes sense, because the more edges the graph contains,
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the more possibilities there is to construct a Hamiltonian graph.
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the more possibilities there is to construct a Hamiltonian path.
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\subsubsection{Construction}
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