How Can We Efficiently Convert Integers to Their Written Number Equivalents in C#?

Efficient integer to alphanumeric conversion

Converting an integer to its literal representation is a common programming task. However, achieving efficiency without using large lookup tables can be challenging. This article explores one way to overcome this limitation.

HumanFriendlyInteger class

The core of the solution is a class called HumanFriendlyInteger. It contains a set of arrays to represent different face values ​​(e.g. ones, tens, etc.), and a method called FriendlyInteger that recursively builds the literal representation.

Recursively build literal numbers

The

FriendlyInteger method operates recursively to construct literal numbers. The process is as follows:

1. Basic case: If the input n is 0, return the current leftDigits (used to handle the leftmost digit).
2. Units and tens: If n is less than 10, use the units array directly to retrieve the literal form. For values ​​between 10 and 19, it uses an array of tens.
3. Tens digit: If n is between 20 and 99, recursively convert n % 10 (the ones digit) and prepend it with the tens digit representation (e.g., "Thirty").
4. Hundreds digit: is similar to the tens digit step, it recursively converts n % 100 (tens and ones digits) and prepends the hundreds digit representation in front of it.
5. Thousands and above: It recursively converts n % 1000 and appends the appropriate thousandth group representation (e.g., "Thousand", "Million"). If n % 1000 is 0, the recursion ends.

Helper methods

The

IntegerToWritten method is a wrapper function that handles the special case of negative numbers and 0, returning "Zero".

Example

Consider the following usage examples:

using HumanFriendlyInteger;

public class Program
{
    public static void Main()
    {
        int number = 21;
        string writtenNumber = IntegerToWritten(number);

        Console.WriteLine($"{number} 的文字形式：{writtenNumber}");
    }
}

This code will output:

<code>21 的文字形式：Twenty One</code>

Conclusion

This recursive approach provides an efficient way to convert integers to their literal form without relying on large lookup tables. By breaking the problem into smaller parts, this approach achieves the desired results with minimal overhead.

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