- * The Floyd–Warshall algorithm takes as input an adjacency matrix
- * representation of a weighted, directed graph (V, E). The weight of a
- * path between two vertices is the sum of the weights of the edges along
- * that path. The edges E of the graph may have negative weights, but the
- * graph must not have any negative weight cycles. The algorithm computes,
- * for each pair of vertices, the minimum weight among all paths between
- * the two vertices. The running time complexity is Θ(|V|3).
+ * The Floyd-Warshall algorithm takes as input an adjacency matrix representation of a weighted, directed graph (V, E).
+ * The weight of a path between two vertices is the sum of the weights of the edges along that path. The edges E of the
+ * graph may have negative weights, but the graph must not have any negative weight cycles. The algorithm computes, for
+ * each pair of vertices, the minimum weight among all paths between the two vertices. The running time complexity is
+ * Θ(|V|3).