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A common programming challenge is to list all the possible arranges of the given string or integer. This problem needs to be solved.
Arrangement logic
The logic core behind the arrangement is very simple:
The arrangement of the unit element is the element itself.
The following recursion function generates arranged: (Here we should insert the same code block as the original text, but describe it in a more natural language)
The recursive function generates all possible arrangements by iterating the arrangement of each element and the remaining elements. When there is only one element, the recursion ends, and the element itself is arranged.
C# implementation
The following C#function is efficiently generated to generate all the arrangement of the given string efficiently, and builds each arrangement from a smaller arrangement by recursively:
This function generates all arrangements by recursively calling itself, and uses
function exchange characters to generate different arrangement combinations.provides a clearer output result.
<code class="language-csharp">class Program { public static void GetPer(char[] list) { int x = list.Length - 1; GetPer(list, 0, x); } private static void GetPer(char[] list, int k, int m) { if (k == m) { Console.WriteLine(new string(list)); // 使用更清晰的输出方式 } else for (int i = k; i <= m; i++) { Swap(ref list[k], ref list[i]); GetPer(list, k + 1, m); Swap(ref list[k], ref list[i]); } } static void Swap(ref char a, ref char b) { char temp = a; a = b; b = temp; } static void Main() { string str = "sagiv"; char[] arr = str.ToCharArray(); GetPer(arr); } }</code>This function effectively generates all possible arrangements of the given string, and builds each arrangement by recursively from smaller arrangement.
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