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Announcements ● Welcome back from spring break! Hope you had a restful week :) ● Reach out to your mentor GSI if you feel yourself falling behind, or are feeling overwhelmed -- we’re here for you! We want to help you finish as strong as you can. ● We will be running the full autograder for project 2AB on ~4/2 ● Midterm 2 this Friday, April 5th from 8-10pm! ○ Check out @3764 for important information about the midterm & review sessions! ● No lab due this week! We’ll be doing exam review in lab. ● 61B Imposter Syndrome Panel ○ Sunday, 4/7 from 5-6:30pm in Soda 310 ● Remember to complete the anonymous spring break survey for 8 points of EC! ● Discussion survey: tinyurl.com/cz-disc10-sp19
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Graph Traversals ● Level-Order/Breadth First Search (BFS): ○ Visit top to bottom, left to right, just like how you read! ● Depth-order/Depth First Search (DFS): ○ Traverse “deeper” nodes before shallow ones
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Preorder vs. Postorder vs. Inorder (all types of DFS) ● Preorder: “Visit” a node, then traverse its children ● Inorder: Traverse left child, “visit” node, then traverse right child ● Postorder: Traverse children, then “visit” node. ● Note: The prefix to order (pre, in, post) refers to when a node is visited with respect to its children ○ ex) That’s why postorder means that we visit the node AFTER we visit the children (post is a prefix, meaning “behind,” “after,”) ● Note: Node and vertex are used interchangeably.
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Q1.1: Graphs Give the DFS preorder, DFS postorder, and BFS order of the graph traversals starting from vertex A. Break ties alphabetically.
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Q1.1: Implementing Post/Preorder - Maintain a stack of nodes and a marked set. - As soon as we add something to our stack, we note it for preorder. - The top node in our stack represents the node we are currently on, and the marked set represents nodes that have been visited. - After we add a node to the stack, we visit its lexicographically next unmarked child. - If there is none, we pop the topmost node from the stack and note it down for postorder.
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Q1.1: DFS Pre/postorder Solutionremember: the node on the top of the stack is the node we’re currently on C Stack: A B F G Marked Set: A D Preorder: A A E - A has two unmarked children (B, D) (unmarked means the child is - Going to add B (alphabetical) to our stack, not in the Marked Set) preorder, and marked set.
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Q1.1: DFS Pre/postorder Solution C Stack: A B B F G Marked Set: A B D Preorder: A B A E - B has an unmarked child (C) - Going to add C to our stack, preorder, and marked set.
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Q1.1: DFS Pre/postorder Solution C Stack: A B C B F G Marked Set: A B C D Preorder: A B C A E - C has an unmarked child (F) - Going to add F to our stack, preorder, and marked set.
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Q1.1: DFS Pre/postorder Solution C Stack: A B C F B F G Marked Set: A B C F D Preorder: A B C F A E - F has no unmarked children - Pop from the stack (F) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: A B C B F G Marked Set: A B C F D Preorder: A B C F Postorder: F A E - C has no unmarked children - Pop from the stack (C) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: A B B F G Marked Set: A B C F D Preorder: A B C F Postorder: F C A E - B has no unmarked children - Pop from the stack (B) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: A B F G Marked Set: A B C F D Preorder: A B C F Postorder: F C B A E - A has an unmarked child (D) - Going to add D to our stack, preorder, and marked set.
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Q1.1: DFS Pre/postorder Solution C Stack: A D B F G Marked Set: A B C F D D Preorder: A B C F D Postorder: F C B A E - D has an unmarked child (E) - Going to add E to our stack, preorder, and marked set.
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Q1.1: DFS Pre/postorder Solution C Stack: A D E B F G Marked Set: A B C F D E D Preorder: A B C F D E Postorder: F C B A E - E has no unmarked children - Pop from the stack (E) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: A D B F G Marked Set: A B C F D E D Preorder: A B C F D E Postorder: F C B E A E - D has no unmarked children - Pop from the stack (D) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: A B F G Marked Set: A B C F D E D Preorder: A B C F D E Postorder: F C B E D A E - A has no unmarked children - Pop from the stack (A) and note it down for postorder.
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Q1.1: DFS Pre/postorder Solution C Stack: empty B F G Marked Set: A B C F D E (G) D Preorder: A B C F D E (G) Postorder: F C B E D A (G) A E
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