Created
August 13, 2012 05:06
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A Scala version of the weighted quick-union algorithm from Sedgewick’s Coursera Algorithms class
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| val unions = Seq(4->3, 3->8, 6->5, 9->4, 2->1, 5->0, 7->2, 6->1, 1->0) | |
| val parents = (0 to 9).toArray | |
| val depths = Array.fill(10)(1) | |
| def connected(p: Int, q: Int) = root(p) == root(q) | |
| def union(p: Int, q: Int) { | |
| val i = root(p) | |
| val j = root(q) | |
| val (sm, lg) = if (depths(i) < depths(j)) (i, j) else (j, i) | |
| parents(sm) = lg | |
| println("%d moved under %d".format(sm, lg)) | |
| depths(lg) += depths(sm) | |
| } | |
| private def showArrays() { | |
| Seq(parents, depths).foreach(a => | |
| println(a.mkString(" ")) | |
| ) | |
| } | |
| private def root(n: Int): Int = if (parents(n) == n) n else root(parents(n)) | |
| showArrays() | |
| unions.foreach { | |
| case (p, q) => | |
| println("%d-%d".format(p, q)) | |
| union(p, q) | |
| showArrays() | |
| } |
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