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@@ -6673,7 +6673,7 @@ <h2 id="extra-resources">Extra Resources<a class="headerlink" href="#extra-resou
 
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@@ -6608,7 +6624,7 @@ <h2 id="number-of-paths-of-a-fixed-length">Number of paths of a fixed length<a c
 The following algorithm works also in the case of multiple edges:
 if some pair of vertices <span class="arithmatex">$(i, j)$</span> is connected with <span class="arithmatex">$m$</span> edges, then we can record this in the adjacency matrix by setting <span class="arithmatex">$G[i][j] = m$</span>.
 Also the algorithm works if the graph contains loops (a loop is an edge that connect a vertex with itself).</p>
-<p>It is obvious that the constructed adjacency matrix if the answer to the problem for the case <span class="arithmatex">$k = 1$</span>.
+<p>It is obvious that the constructed adjacency matrix is the answer to the problem for the case <span class="arithmatex">$k = 1$</span>.
 It contains the number of paths of length <span class="arithmatex">$1$</span> between each pair of vertices.</p>
 <p>We will build the solution iteratively:
 Let's assume we know the answer for some <span class="arithmatex">$k$</span>.
@@ -6656,7 +6672,7 @@ <h2 id="generalization-of-the-problems-for-paths-with-length-up-to-k">Generaliza
 
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@@ -7079,7 +7079,7 @@ <h2 id="practice-problems">Practice Problems<a class="headerlink" href="#practic
 
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