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COMP2119A Introduction to Data Structures and Algorithms
Programming Assignment 1 Due Date: 7pm, Oct 20, 2020
Rules: discussion of the problems is permitted, but writing the assignment together is not
(i.e. you are not allowed to see the actual solution of another student).
Course Outcomes
• [O4]. Implementation
[O4] In this assignment, you are requested write a program to solve four tasks, A, B, C
and D, using ADT we learned during class.
Your program will be judged by a computer automatically, please follow the exact format.
You should read from standard input and write to standard output. e.g, scanf/print,
cin/cout.
Languages.
We only accept C/C++ programming languages.
Judging.
Please note that your solution is automatically judged by a computer.
Solutions that fail to compile or execute get 0 points.
We have designed 40 test cases, 10 for each task. Each test case is of 2.5 points.
The time limit for each test case is 1 second.
For each test case, you will get 2.5 points if your program passes it otherwise you will get
0.
Self Testing.
You should test your program by yourself using the provided sample input/output file.
The sample input/output is different from the ones used to judge your program, and it is
designed for you to test your program by your own.
Note that your program should always use standard input/output.
To test your program in Windows:
1. Compile your program, and get the executable file, “main.exe”
2. Put sample input file, “input.txt”, in the same directory as “main.exe”
3. Open command line and go to the directory that contains “main.exe” and “input.txt”
4. Run “main.exe < input.txt > myoutput.txt”
5. Compare myoutput.txt with sample output file. You may find “fc.exe” tool useful.
6. Your output needs to be exactly the same as the sample output file.
To test your program in Linux or Mac OS X:
1. Put your source code “main.cpp” and sample input file “input.txt” in the same directory.
2. Open a terminal and go to that directory.
3. Compile your program by “g++ main.cpp -o main”
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4. Run your program using the given input file, “./main < input.txt > myoutput.txt”
5. Compare myoutput.txt with sample output file.
6. Your output needs to be exactly the same as the sample output file.
7. You may find the diff command useful to help you compare two files. Like “diff -w
myOutput.txt sampleOutput.txt”. The −w option ignores all blanks ( SPACE and TAB
characters)
Note that myoutput.txt file should be exactly the same as sample output. Otherwise it
will be judged as wrong.
Submission.
Please submit your source files through moodle.
You should submit four source files(without compression), one for each task.
Please name your files in format UniversityNumber-X.cpp for X in {A, B, C, D}, e.g.
1234554321-A.cpp.
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Task A
Given an empty stack and some operations (push and pop) on the stack, print the popped
element for each pop operation. When applying pop operation on an empty stack, output
‘false’ and then terminate the program. The number of operations is at most 1000. The
elements of the stack are integers. All inputs in the test case are valid. (You don’t need to
consider the case when format of input is wrong.)
You should implement a stack by yourself without using built-in classes.
Input:
The input contains multiple lines, where each line contains one operation.
Output:
Print the results, seperated by spaces. Having a trailing space at the end of the line or not
does not matter.
Examples:
Task B
Rearrange a singly linked list in such a way that all odd nodes together followed by the
even nodes. Note that here we are talking about the node number and not the value in the
nodes. Your program should run in O(1) space complexity and O(n) time complexity. The
first node is considered odd, the second node even and so on. 1 ≤ n ≤ 1000.
Note: You must refer to the folder ‘sketch for B’: do not change the code in main.cpp and
ListNode.h, and you are only allowed to edit 1234554321-B.cpp. You just need to submit
1234554321-B.cpp at the end. (Use your own university number.)
Input:
The input contains two lines.
The first line contains an integer n – length of the list.
The second line contains n distinct integers, standing for the list.
Output:
Print the required list, containing n integers. Having a trailing space at the end of the line
or not does not matter.
Task C
Given a parentheses string s, compute the score of the string based on the following rule:
• If s is not balanced, the score is 0.
• () has score 1.
• AB has score A + B, where A and B are balanced parentheses strings.
• (A) has score 2 * A, where A is a balanced parentheses string.
A balanced string satisfies the following requirements:
• The number of ‘(’ equals the number of ‘)’ in the string.
• Counting from the first position to any position in the string, the number of ‘(’ is
greater than or equal to the number of ‘)’ in the string. (For example, ‘)(’ is not
balanced.)
The length of s is at most 30.
Input:
The input is a parentheses string s.
Output:
Print the score of s.
Task D
A parentheses string s contains just the characters ‘(’ and ‘)’. The string matches an
operation sequence starting from an empty stack: ‘(’ stands for ‘push’ operation, and ‘)’
stands for ‘pop’ operation. A parentheses string is valid if open brackets are closed in
the correct order, which has equal numbers of ‘(’ and ‘)’, and there is no underflow when
executing the matched operation sequence on the stack.
Now, we delete the last character, which is ‘)’, and then insert the deleted ‘)’ into some
position. Observe that if there are n symbols in the original string, then the last character
has n possible insertion positions (including its original position).
After the insertion, if the new parentheses string satisfies the following properties, we call
it a valid insertion. Given a stack of maximum capacity k,
1. there is no underflow when executing the operation sequence. (Underflow happens when
we try to pop an item from an empty stack.)
2. there is no overflow when executing the operation sequence. (Overflow happens when
we try to push an item to a stack of size equal to its maximum capacity.)
Assume the given stack is empty at first. Output the number of positions where insertion
is valid. Your algorithm must run in O(n) time, where n is the length of the parentheses
string.
Input:
The input contains three lines:
The first line is the the number of characters in the string.
The second line is a parentheses string.
The third line is an integer, which stands for the maximum capacity of the given stack.
Output.
Output an integer – the number of positions where insertion is valid.
Examples.
Explanation: There are 6 possible insertions, and the generated strings are:
string 0: )()()(, string 1: ())()(, string 2: ())()(, string 3: ()())(, string 4: ()())(, string
5: ()()().
Underflow happens: string 0, 1, 2, 3 ,4
Explanation: There are 6 possible insertions, and the generated strings are:
string 0: )(()(), string 1: ()()(), string 2: (())(), string 3: (())(), string 4: (()()), string
5: (()()).
Underflow happens: string 0
Overflow happens:
Explanation: There are 6 possible insertions, and the generated strings are:
string 0: )((()), string 1: ()(()), string 2: (()()), string 3: ((())), string 4: ((())), string
5: ((())).
Underflow happens: string 0
Overflow happens: string 3, 4, 5
Explanation: There are 6 possible insertions, and the generated strings are:
string 0: )(())(, string 1: ()())(, string 2: (()))(, string 3: (()))(, string 4: (()))(, string
5: (())().
Underflow happens: string 0, 1, 2, 3, 4
Overflow happens: string 5

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