HashSet.UnionWith(IEnumerable) Method
Definition
Important
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Modifies the current HashSet
public:
virtual void UnionWith(System::Collections::Generic::IEnumerable ^ other);
public:
void UnionWith(System::Collections::Generic::IEnumerable ^ other);
public void UnionWith(System.Collections.Generic.IEnumerable other);
abstract member UnionWith : seq<'T> -> unit
override this.UnionWith : seq<'T> -> unit
member this.UnionWith : seq<'T> -> unit
Public Sub UnionWith (other As IEnumerable(Of T))
Parameters
- other
-
IEnumerable
The collection to compare to the current HashSet
Implements
Exceptions
other is null.
Examples
The following example demonstrates how to merge two disparate sets. This example creates two HashSet
HashSet evenNumbers = new HashSet();
HashSet oddNumbers = new HashSet();
for (int i = 0; i < 5; i++)
{
// Populate numbers with just even numbers.
evenNumbers.Add(i * 2);
// Populate oddNumbers with just odd numbers.
oddNumbers.Add((i * 2) + 1);
}
Console.Write("evenNumbers contains {0} elements: ", evenNumbers.Count);
DisplaySet(evenNumbers);
Console.Write("oddNumbers contains {0} elements: ", oddNumbers.Count);
DisplaySet(oddNumbers);
// Create a new HashSet populated with even numbers.
HashSet numbers = new HashSet(evenNumbers);
Console.WriteLine("numbers UnionWith oddNumbers...");
numbers.UnionWith(oddNumbers);
Console.Write("numbers contains {0} elements: ", numbers.Count);
DisplaySet(numbers);
void DisplaySet(HashSet collection)
{
Console.Write("{");
foreach (int i in collection)
{
Console.Write(" {0}", i);
}
Console.WriteLine(" }");
}
/* This example produces output similar to the following:
* evenNumbers contains 5 elements: { 0 2 4 6 8 }
* oddNumbers contains 5 elements: { 1 3 5 7 9 }
* numbers UnionWith oddNumbers...
* numbers contains 10 elements: { 0 2 4 6 8 1 3 5 7 9 }
*/
let displaySet (collection: HashSet) =
printf "{"
for i in collection do
printf $" {i}"
printfn " }"
let evenNumbers = HashSet()
let oddNumbers = HashSet()
for i = 0 to 4 do
// Populate numbers with just even numbers.
evenNumbers.Add(i * 2) |> ignore
// Populate oddNumbers with just odd numbers.
oddNumbers.Add(i * 2 + 1) |> ignore
printf $"evenNumbers contains {evenNumbers.Count} elements: "
displaySet evenNumbers
printf $"oddNumbers contains {oddNumbers.Count} elements: "
displaySet oddNumbers
// Create a new HashSet populated with even numbers.
let numbers = HashSet evenNumbers
printfn "numbers UnionWith oddNumbers..."
numbers.UnionWith oddNumbers
printf $"numbers contains {numbers.Count} elements: "
displaySet numbers
// This example produces output similar to the following:
// evenNumbers contains 5 elements: { 0 2 4 6 8 }
// oddNumbers contains 5 elements: { 1 3 5 7 9 }
// numbers UnionWith oddNumbers...
// numbers contains 10 elements: { 0 2 4 6 8 1 3 5 7 9 }
Imports System.Collections.Generic
Class Program
Shared Sub Main()
Dim evenNumbers As HashSet(Of Integer) = New HashSet(Of Integer)()
Dim oddNumbers As HashSet(Of Integer) = New HashSet(Of Integer)()
For i As Integer = 0 To 4
' Populate evenNumbers with only even numbers.
evenNumbers.Add(i * 2)
' Populate oddNumbers with only odd numbers.
oddNumbers.Add((i * 2) + 1)
Next i
Console.Write("evenNumbers contains {0} elements: ", evenNumbers.Count)
DisplaySet(evenNumbers)
Console.Write("oddNumbers contains {0} elements: ", oddNumbers.Count)
DisplaySet(oddNumbers)
' Create a new HashSet populated with even numbers.
Dim numbers As HashSet(Of Integer) = New HashSet(Of Integer)(evenNumbers)
Console.WriteLine("numbers UnionWith oddNumbers...")
numbers.UnionWith(oddNumbers)
Console.Write("numbers contains {0} elements: ", numbers.Count)
DisplaySet(numbers)
End Sub
Private Shared Sub DisplaySet(ByVal collection As HashSet(Of Integer))
Console.Write("{")
For Each i As Integer In collection
Console.Write(" {0}", i)
Next i
Console.WriteLine(" }")
End Sub
End Class
' This example produces output similar to the following:
' evenNumbers contains 5 elements: { 0 2 4 6 8 }
' oddNumbers contains 5 elements: { 1 3 5 7 9 }
' numbers UnionWith oddNumbers...
' numbers contains 10 elements: { 0 2 4 6 8 1 3 5 7 9 }
Remarks
This method is an O(n) operation, where n is the number of elements in the other parameter.