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INFS2200/7903 PROJECT ASSIGNMENT
创建日期：2024-06-24 17:30:11
标签： INFS2200
PROJECT ASSIGNMENT

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INFS2200/7903 PROJECT ASSIGNMENT


General instructions

• We are provided you with a scaffold to build your code on, i.e. starter code. You should download the scaffold first and then start coding. As with Assignments 1 and 2, you can find this code either your workspace on Ed or on mycourses.

• Search for the keyword updated to find any places where this PDF has been updated.

• T.A. office hours will be posted on mycourses under the “Office Hours” tab. For zoom OH, if there is a problem with the zoom link or it is missing, please email the T.A. and the instructor.

• If you would like a TA to look at your solution code outside of office hours, you may post a private question on the discussion board.

•We have provided you with some examples to test your code. (See TestEx-posedA3.java on mycourses. The same tests are run on Ed when you submit.) If you pass all these exposed tests, you will get 59/100. Unlike with Assignments 1 and 2, the remaining tests will be private. Therefore, we strongly encourage you to come up with more creative test cases, and to share these test cases on the discussion board. There is a crucial distinction between sharing test cases and sharing solution code. We encourage the former, whereas the latter is a serious academic offense.

• Late policy: Late assignments will be accepted up to two days late and will be penalized by 10 points per day. If you submit one minute late, this is equivalent to submitting 23 hours and 59 minutes late, etc. So, make sure you are nowhere near that threshold when you submit.

Please see the submission instructions at the end of this document for more details.

Tertiary Search Tree (TST)

The purpose of this assignment is to give you some experience with recursion. Recursion is a fundamental method in programming and the sooner you learn it, the better! The topic for this assignment is trees.

You will work with a data structure that we will call a tertiary search tree or TST.1 This is like a binary search tree (BST), except that each node in a TST has three children rather than two. We can call the three children left, middle, and right. Each node stores a element whose class type implements Comparable, so you can assume access to a compareTo() method. The subtrees defined by the left, middle, and right children of a node have elements that are less than, equal to, or greater than the element at that node, respectively.

Lecture 25 gave pseudocode for binary search trees (BST) methods. You will implement similar methods for your TST class. Make sure you understand the BST pseudocode before you try to implement a TST version!

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