You are asked to research the Cantor Set using as many referencesĪs you require to explain the propagation process in your ownĪnd identify one or more of its remarkable properties.The Cantor Set is also known as the ternary or middle third Set. Open third of each segment at each stage of propagation. A recursive (or iterative) algorithm removes an Set is an appropriate launch point for our consideration of fractalĪnd topological dimension. add recursive code here so that all names are displayed to the consoleĬANTOR (TERNARY) SET (Part 1 of 3): Analysis. * as the node values in one statement (manually). Hard codes the Character data: 'J', 'A', 'V', 'A' * Constructs a BST object encapsulating a binary search tree Test that the characters appear on the console in alphabetic order. Complete the body of the traverse(TreeNode Will use one statement to construct a tree withįour nodes. Whose source code prototype appears below. In this first assignment, you are toĪs it appears on page 583 ( get student files from Skylight), I googled it and found some interesting suggestions here:Ĭreate a Balanced Binary Tree from a Sorted Linked List A balanced tree optimizes the search time. Your documentation will include clear and full justifications for the structures and code decisions you made.įinally, you may or may not need this but I found myself thinking about how to construct a balanced Binary Search Tree from an ordered list. You are free to design and implement the project as you see fit, as long as you use a for one aspect.
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