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include 4 using std::cin; 5 using std::cout… # What is wrong with the following program? 1 // Exercise 6.49: ex06_49.cpp 2 // What is wrong with this program? 3 #include 4 using std::cin; 5 using std::cout; 6 7 int main() 8 { 9 int c; 10 11 if ( ( c = cin.get() ) != EOF ) 12 { 13 main(); 14 cout << c; 15 } // end if 16 17 return 0; // indicates successful termination 18 } // end main

Short Answer

Expert verified
The program uses recursion improperly; replace it with a loop to read input.

Step by step solution

01

Analyze the usage of recursion

Notice that the program calls the `main()` function recursively on line 13 when the `if` condition is satisfied. Recursive calls to `main()` are not recommended in C++ because this behavior can lead to stack overflow if there is no condition to terminate the recursion.
02

Understand the termination condition

Check how the recursion will end. The condition `(c = cin.get()) != EOF` will continue reading characters until EOF is reached, but if input doesn't end, the recursion will not terminate, potentially causing infinite recursion.
03

Correct method to read input

Instead of using recursion, a `while` loop should be used to continually read input from `cin`. This avoids the risk of stack overflow and leads to better use of system resources.
04

Suggest the code correction

Replace the recursive main call with a loop. Use a loop to manage input and output operations efficiently.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Recursive Function Issues
Recursion in programming occurs when a function makes a call to itself, like the famous fable of a snake trying to eat its own tail. While recursion can be a powerful tool, it has its quirks and limitations, especially when not handled properly. In the sample program, the `main()` function is called recursively.
Considerations for recursive function use include:
  • Termination: Recursive calls need a well-defined base case to ensure they eventually stop. Without such a condition, the function could call itself indefinitely.
  • Resource Limits: Recursion uses the call stack to keep track of the calls, which means every call consumes a part of the system's stack memory. Uncontrolled recursion might drain this resource quickly.
  • Performance: Recursive solutions, though sometimes more intuitive, can be slower compared to iterative solutions due to repeated function calls and memory usage.
Hence, recursion should be implemented judiciously, with careful attention to its termination conditions and resource constraints.
Stack Overflow in C++
The term 'stack overflow' refers to a scenario where the call stack memory allocated for a program is fully used. This often happens with uncontrolled recursion, as seen in our problematic C++ program.
Each recursive call pushes a new frame onto the call stack, containing the function's parameters and local variables:
  • This stack has a limited size; thus, excessive recursive calls without termination can rapidly fill it up.
  • Once the stack's limit is reached, the program crashes, triggering a stack overflow error.
  • Such an error is typically difficult to debug due to its silent nature until the crash occurs.
In practical terms, it means that recursive functions should be designed with careful consideration of their depth. Use iteration or enhance recursion with techniques such as tail recursion optimization to avoid stack overflow. Tail recursion, where the recursive call is the last action in the function, can sometimes be optimized by the compiler if recognized, freeing up stack space efficiently.
Reading Input with Loops in C++
Efficiently reading input in C++ is crucial, especially when processing continuous streams of data. In the flawed program, the use of recursion to handle input leads to inefficiency and potential errors. Instead, loops provide a more effective method.
Key advantages of using loops for input reading include:
  • Efficiency: Loops are computationally less expensive than recursion due to fewer function calls. They do not stack function calls, which minimizes memory usage.
  • Control: Loops offer better control over the input process and can easily manage bounds and conditions.
  • Simplicity: With loops, we can precise define our input reading mechanisms using constructs like `while` or `for`, which can be more intuitive compared to recursive logic.
In C++, a `while` loop is typically used for reading input until a specific condition, such as end-of-file (EOF), is met. This involves checking the input stream status using conditions that allow us to handle inputs smartly and exit cleanly once the input stream signals no more data is available.

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Most popular questions from this chapter

Any program that can be implemented recursively can be implemented iteratively. although sometimes with more difficulty and less clarity. Try writing an iterative version of the Towers of Hanoi. If you succeed, compare your iterative version with the recursive version developed in Exercise 6.42 . Investigate issues of performance, clarity and your ability to demonstrate the correctness of the programs.

Write a program that uses a function template called min to determine the smaller of two arguments. Test the program using integer, character and floating-point number arguments.

Determine whether the following program segments contain errors. For each error explain how it can be corrected. [Note: For a particular program segment, it is possible that no errors are present in the segment. a.template < class A > int sum( int num1, int num2, int num3 ) { return num1 + num2 + num3; } b. void printResults( int x, int y ) { cout << "The sum is " << x + y << '\n'; return x + y; } c. template < A > A product( A num1, A num2, A num3 ) { return num1 * num2 * num3; } d. double cube( int ); int cube( int );

Write a program that simulates coin tossing. For each toss of the coin, the program should print Heads or Tails. Let the program toss the coin 100 times and count the number of times each side of the coin appears. Print the results. The program should call a separate function flip that takes no arguments and returns \(\theta\) for tails and 1 for heads. [Note: If the program realistically simulates the coin tossing, then each side of the coin should appear approximately half the time.

The greatest common divisor \((G C D)\) of two integers is the largest integer that evenly divides each of the numbers. Write a function gcd that returns the greatest common divisor of two integers.

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