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Binary Trees
Parts of a binary tree ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Picture of a binary tree a b c d e g h i l f j k
Size and depth ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],a b c d e f g h i j k l
Balance ,[object Object],[object Object],a b c d e f g h i j A balanced binary tree a b c d e f g h i j An unbalanced binary tree
Binary search in an array ,[object Object],2 3 5 7 11 13 17 0  1  2  3  4  5  6 Searching for 5: (0+6)/2 = 3 hi = 2; (0 + 2)/2 = 1 lo = 2; (2+2)/2=2 7 3 13 2 5 11 17 Using a binary search tree
Tree traversals ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Preorder traversal ,[object Object],[object Object],[object Object]
Inorder traversal ,[object Object],[object Object],[object Object]
Postorder traversal ,[object Object],[object Object],[object Object]
Tree traversals using “flags” ,[object Object],[object Object],preorder inorder postorder A B C D E F G A B C D E F G A B C D E F G A B D E C F G D B E A F C G D E B F G C A
Copying a binary tree ,[object Object],[object Object],[object Object]
Other traversals ,[object Object],[object Object],[object Object],[object Object],[object Object]
Tree searches ,[object Object],[object Object],L M N O P G Q H J I K F E D B C A Goal nodes
Depth-first searching ,[object Object],[object Object],[object Object],[object Object],L M N O P G Q H J I K F E D B C A
How to do depth-first searching ,[object Object],[object Object],[object Object],[object Object],[object Object]
Depth-First Search A B C D E F G A  B D E C F G Stack: Current:
Depth-First Search A B C D E F G Undiscovered Marked Finished Active B newly discovered Stack: (A, C); (A, B) Current:
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active A already marked Visited B Stack: (B, E); (B, D); (B, A) (A, C); (A, B)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active A already marked Visited B A Stack: (B, E); (B, D); (B, A) (A, C); (A, B)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active D newly discovered A Stack: (B, E); (B, D); (B, A) (A, C); (A, B)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Visited D A   B Stack: (B, E); (B, D); (B, A) (A, C); (A, B) (B, D) Marked B
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Finished D A   B Stack: (B, E); (B, D); (B, A) (A, C); (A, B)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active E newly discovered Stack: (B, E); (B, D); (B, A) (A, C); (A, B) A  B D Backtrack B
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Visited E Stack: (B, E); (B, D); (B, A) (A, C); (A, B) A  B D (B, E)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Finished E Stack: (B, E); (B, D); (B, A) (A, C); (A, B) A  B D
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (B, E); (B, D); (B, A) (A, C); (A, B) A  B D E
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (A, C); (A, B) A  B D E Backtrack B
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (A, C); (A, B) A  B D E Backtrack A Finished B C newly discovered
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) A  B D E Visited C (A, C); (A, B)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) Marked C (A, C); (A, B) F newly discovered A  B D E C
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) (A, C); (A, B) Visited F A  B D E C (F, C)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) (A, C); (A, B) Finished F A  B D E C
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) (A, C); (A, B) Backtrack C G newly discovered A  B D E C F
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) (A, C); (A, B) Marked C Visited G A  B D E C F (G, C)
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (C, G); (C, F); (C, A) (A, C); (A, B) Backtrack C Finished G A  B D E C F G
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: (A, C); (A, B) Finished C A  B D E C F G Backtrack A
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active Stack: A  B D E C F G Finished A
Depth-First Search A B C D E F G Current: Undiscovered Marked Finished Active A  B D E C F G
Breadth-first searching ,[object Object],[object Object],[object Object],[object Object],L M N O P G Q H J I K F E D B C A
How to do breadth-first searching ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Breadth-First Search A B C D E F G A  B  C  D  E  F  G Queue: Current:
Breadth-First Search A B C D E F G Queue: Current: A
Breadth-First Search A B C D E F G Queue: Current: A A
Breadth-First Search A B C D E F G Queue: Current: A A
Breadth-First Search A B C D E F G Queue: Current: B A A
Breadth-First Search A B C D E F G Queue: Current: C B A A
Breadth-First Search A B C D E F G Queue: Current: B A C B
Breadth-First Search A B C D E F G Queue: Current: B C A  B
Breadth-First Search A B C D E F G Queue: Current: D C B A  B
Breadth-First Search A B C D E F G Queue: Current: E D C B A  B
Breadth-First Search A B C D E F G Queue: Current: C E D C A  B
Breadth-First Search A B C D E F G Queue: Current: C A  B  C E D
Breadth-First Search A B C D E F G Queue: Current: C A  B  C F E D
Breadth-First Search A B C D E F G Queue: Current: C A  B  C G F E D
Breadth-First Search A B C D E F G Queue: Current: D A  B  C G F E D
Breadth-First Search A  B  C  D A B C D E F G Queue: Current: D G F E
Breadth-First Search A B C D E F G A  B  C  D Queue: Current: E G F E
Breadth-First Search A B C D E F G Queue: Current: F G A  B  C  D  E  F
Breadth-First Search A B C D E F G Queue: Current: G G A  B  C  D  E  F
Breadth-First Search A B C D E F G Queue: Current: G A  B  C  D  E  F  G
Breadth-First Search A B C D E F G A  B  C  D  E  F  G
Depth- vs. breadth-first searching ,[object Object],[object Object],[object Object],[object Object],[object Object]
findMin/ findMax ,[object Object],[object Object],[object Object],[object Object]
insert ,[object Object],[object Object],[object Object],[object Object]
delete ,[object Object],[object Object]
Delete cont… ,[object Object],[object Object],[object Object],[object Object],[object Object]
Delete cont… ,[object Object],[object Object],[object Object],[object Object],[object Object]
Thank you for listening!

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(Binary tree)