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The code should be done in C++ For this assignment, implement search trees from scratch (i.e. no use of predefined coding routines to perform tree
The code should be done in C++
For this assignment, implement search trees from scratch (i.e. no use of predefined coding routines to perform tree actions) You will be creating and comparing operations on BST, AVL and Splay trees. There will be a separate output file for each type of tree Reading from a file (file doesn't exist? empty?-print message and continue), insert a series of numbers into each of the trees, printing the tree to a file and to the screen each time, and the tree height after each insert. A set of numbers are listed below, and you need to insert those numbers into your trees, in that order. The beginning of your output should look similar to the output below. NOTE: this is only ONE test scenario.. for full credit you need to create others to cover all the test scenarios The printTree() function can display your tree in whatever way you choose, the tree needs to be easy to read. Show the tree, and tree height, after every insert. The trees should show one after the other on the screen. The trees should show one after the other on the screen. Example output after first 6 inserts for BST Insert 9 Tree height is: 0 Insert 7 Tree height is: 1 Insert 14 14 Tree height is: 1 Insert 25 7 14 25 Tree height is: 2 Insert 2 7 14 25 Tree height is: 2 Insert 23 7 14 25 23 Tree height is: 3 The AVL Tree will need to show, after every insert, that it rebalances correctly and maintains the structure of an AVL tree. You will need to implement functions for the rotations: LL, RR, LR, RL The Splay Tree will need to show after every insert that the new node rotates to the root. Implement functions for the rotations: Zig, Zag, Zig-Zig, Zag-Zag, Zig-Zag, Zag-Zig. For the output of the AVL and Splay Trees you also need to list the rotations performed to create the new tree NOTE: expect to see each rotation combination shown in test cases - i.e. what does tree look like, what value is inserted, what does tree look like after insert and rotation(s) used Your program will now process a file of searches, inserts and deletes from the trees. The file will contain an action code: S- search, I- insert, and D- delete (what if it isn't one of those?????) and the number for that action NOTE Account for twin chain ae node to twin chain just add duplicate node to twin chain Display the action and value and what tree would look like after the action takes place. You are to print the number of operations to perform the action. Keep track of the actions and the number of operations in a 2-dimensional array (row action, columns BST, AVL, Splay). When no more actions print the table and sum the columns by search, insert, delete and overall. Write a report summarizing your results. NOTE: Remember a Splay Tree should work best if 80% of the accesses are to 20% of the items. Should you have different tests to prove this????? For this assignment, implement search trees from scratch (i.e. no use of predefined coding routines to perform tree actions) You will be creating and comparing operations on BST, AVL and Splay trees. There will be a separate output file for each type of tree Reading from a file (file doesn't exist? empty?-print message and continue), insert a series of numbers into each of the trees, printing the tree to a file and to the screen each time, and the tree height after each insert. A set of numbers are listed below, and you need to insert those numbers into your trees, in that order. The beginning of your output should look similar to the output below. NOTE: this is only ONE test scenario.. for full credit you need to create others to cover all the test scenarios The printTree() function can display your tree in whatever way you choose, the tree needs to be easy to read. Show the tree, and tree height, after every insert. The trees should show one after the other on the screen. The trees should show one after the other on the screen. Example output after first 6 inserts for BST Insert 9 Tree height is: 0 Insert 7 Tree height is: 1 Insert 14 14 Tree height is: 1 Insert 25 7 14 25 Tree height is: 2 Insert 2 7 14 25 Tree height is: 2 Insert 23 7 14 25 23 Tree height is: 3 The AVL Tree will need to show, after every insert, that it rebalances correctly and maintains the structure of an AVL tree. You will need to implement functions for the rotations: LL, RR, LR, RL The Splay Tree will need to show after every insert that the new node rotates to the root. Implement functions for the rotations: Zig, Zag, Zig-Zig, Zag-Zag, Zig-Zag, Zag-Zig. For the output of the AVL and Splay Trees you also need to list the rotations performed to create the new tree NOTE: expect to see each rotation combination shown in test cases - i.e. what does tree look like, what value is inserted, what does tree look like after insert and rotation(s) used Your program will now process a file of searches, inserts and deletes from the trees. The file will contain an action code: S- search, I- insert, and D- delete (what if it isn't one of those?????) and the number for that action NOTE Account for twin chain ae node to twin chain just add duplicate node to twin chain Display the action and value and what tree would look like after the action takes place. You are to print the number of operations to perform the action. Keep track of the actions and the number of operations in a 2-dimensional array (row action, columns BST, AVL, Splay). When no more actions print the table and sum the columns by search, insert, delete and overall. Write a report summarizing your results. NOTE: Remember a Splay Tree should work best if 80% of the accesses are to 20% of the items. Should you have different tests to prove thisStep by Step Solution
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