HashSet<T>.IsProperSubsetOf(IEnumerable<T>) Methode
Definitie
Belangrijk
Bepaalde informatie heeft betrekking op een voorlopige productversie die aanzienlijk kan worden gewijzigd voordat deze wordt uitgebracht. Microsoft biedt geen enkele expliciete of impliciete garanties met betrekking tot de informatie die hier wordt verstrekt.
Bepaalt of een HashSet<T> object een juiste subset van de opgegeven verzameling is.
public:
virtual bool IsProperSubsetOf(System::Collections::Generic::IEnumerable<T> ^ other);
public:
bool IsProperSubsetOf(System::Collections::Generic::IEnumerable<T> ^ other);
public bool IsProperSubsetOf(System.Collections.Generic.IEnumerable<T> other);
[System.Security.SecurityCritical]
public bool IsProperSubsetOf(System.Collections.Generic.IEnumerable<T> other);
abstract member IsProperSubsetOf : seq<'T> -> bool
override this.IsProperSubsetOf : seq<'T> -> bool
[<System.Security.SecurityCritical>]
member this.IsProperSubsetOf : seq<'T> -> bool
[<System.Security.SecurityCritical>]
abstract member IsProperSubsetOf : seq<'T> -> bool
override this.IsProperSubsetOf : seq<'T> -> bool
Public Function IsProperSubsetOf (other As IEnumerable(Of T)) As Boolean
Parameters
- other
- IEnumerable<T>
De verzameling die moet worden vergeleken met het huidige HashSet<T> object.
Retouren
trueals het HashSet<T> object een juiste subset is van other; anders . false
Implementeringen
- Kenmerken
Uitzonderingen
other is null.
Voorbeelden
In het volgende voorbeeld worden twee verschillende HashSet<T> objecten gemaakt en vergeleken met elkaar. In dit voorbeeld lowNumbers zijn zowel een subset als een juiste subset van totdat allNumbers deze is gewijzigd, met behulp van allNumbers de IntersectWith methode, om alleen waarden te bevatten die aanwezig zijn in beide sets. Eenmaal allNumbers en lowNumbers identiek zijn, lowNumbers is nog steeds een subset van allNumbers , maar is niet langer een juiste subset.
HashSet<int> lowNumbers = new HashSet<int>();
HashSet<int> allNumbers = new HashSet<int>();
for (int i = 1; i < 5; i++)
{
lowNumbers.Add(i);
}
for (int i = 0; i < 10; i++)
{
allNumbers.Add(i);
}
Console.Write("lowNumbers contains {0} elements: ", lowNumbers.Count);
DisplaySet(lowNumbers);
Console.Write("allNumbers contains {0} elements: ", allNumbers.Count);
DisplaySet(allNumbers);
Console.WriteLine("lowNumbers overlaps allNumbers: {0}",
lowNumbers.Overlaps(allNumbers));
Console.WriteLine("allNumbers and lowNumbers are equal sets: {0}",
allNumbers.SetEquals(lowNumbers));
// Show the results of sub/superset testing
Console.WriteLine("lowNumbers is a subset of allNumbers: {0}",
lowNumbers.IsSubsetOf(allNumbers));
Console.WriteLine("allNumbers is a superset of lowNumbers: {0}",
allNumbers.IsSupersetOf(lowNumbers));
Console.WriteLine("lowNumbers is a proper subset of allNumbers: {0}",
lowNumbers.IsProperSubsetOf(allNumbers));
Console.WriteLine("allNumbers is a proper superset of lowNumbers: {0}",
allNumbers.IsProperSupersetOf(lowNumbers));
// Modify allNumbers to remove numbers that are not in lowNumbers.
allNumbers.IntersectWith(lowNumbers);
Console.Write("allNumbers contains {0} elements: ", allNumbers.Count);
DisplaySet(allNumbers);
Console.WriteLine("allNumbers and lowNumbers are equal sets: {0}",
allNumbers.SetEquals(lowNumbers));
// Show the results of sub/superset testing with the modified set.
Console.WriteLine("lowNumbers is a subset of allNumbers: {0}",
lowNumbers.IsSubsetOf(allNumbers));
Console.WriteLine("allNumbers is a superset of lowNumbers: {0}",
allNumbers.IsSupersetOf(lowNumbers));
Console.WriteLine("lowNumbers is a proper subset of allNumbers: {0}",
lowNumbers.IsProperSubsetOf(allNumbers));
Console.WriteLine("allNumbers is a proper superset of lowNumbers: {0}",
allNumbers.IsProperSupersetOf(lowNumbers));
void DisplaySet(HashSet<int> set)
{
Console.Write("{");
foreach (int i in set)
{
Console.Write(" {0}", i);
}
Console.WriteLine(" }");
}
/* This code example produces output similar to the following:
* lowNumbers contains 4 elements: { 1 2 3 4 }
* allNumbers contains 10 elements: { 0 1 2 3 4 5 6 7 8 9 }
* lowNumbers overlaps allNumbers: True
* allNumbers and lowNumbers are equal sets: False
* lowNumbers is a subset of allNumbers: True
* allNumbers is a superset of lowNumbers: True
* lowNumbers is a proper subset of allNumbers: True
* allNumbers is a proper superset of lowNumbers: True
* allNumbers contains 4 elements: { 1 2 3 4 }
* allNumbers and lowNumbers are equal sets: True
* lowNumbers is a subset of allNumbers: True
* allNumbers is a superset of lowNumbers: True
* lowNumbers is a proper subset of allNumbers: False
* allNumbers is a proper superset of lowNumbers: False
*/
let displaySet (set: HashSet<int>) =
printf "{"
for i in set do
printf $" {i}"
printfn " }"
let lowNumbers = HashSet<int>()
let allNumbers = HashSet<int>()
for i = 1 to 4 do
lowNumbers.Add i |> ignore
for i = 0 to 9 do
allNumbers.Add i |> ignore
printf $"lowNumbers contains {lowNumbers.Count} elements: "
displaySet lowNumbers
printf $"allNumbers contains {allNumbers.Count} elements: "
displaySet allNumbers
printfn $"lowNumbers overlaps allNumbers: {lowNumbers.Overlaps allNumbers}"
printfn $"allNumbers and lowNumbers are equal sets: {allNumbers.SetEquals lowNumbers}"
// Show the results of sub/superset testing
printfn $"lowNumbers is a subset of allNumbers: {lowNumbers.IsSubsetOf allNumbers}"
printfn $"allNumbers is a superset of lowNumbers: {allNumbers.IsSupersetOf lowNumbers}"
printfn $"lowNumbers is a proper subset of allNumbers: {lowNumbers.IsProperSubsetOf allNumbers}"
printfn $"allNumbers is a proper superset of lowNumbers: {allNumbers.IsProperSupersetOf lowNumbers}"
// Modify allNumbers to remove numbers that are not in lowNumbers.
allNumbers.IntersectWith lowNumbers
printf $"allNumbers contains {allNumbers.Count} elements: "
displaySet allNumbers
printfn $"allNumbers and lowNumbers are equal sets: {allNumbers.SetEquals lowNumbers}"
// Show the results of sub/superset testing with the modified set.
printfn $"lowNumbers is a subset of allNumbers: {lowNumbers.IsSubsetOf allNumbers}"
printfn $"allNumbers is a superset of lowNumbers: {allNumbers.IsSupersetOf lowNumbers}"
printfn $"lowNumbers is a proper subset of allNumbers: {lowNumbers.IsProperSubsetOf allNumbers}"
printfn $"allNumbers is a proper superset of lowNumbers: {allNumbers.IsProperSupersetOf lowNumbers}"
// This code example produces output similar to the following:
// lowNumbers contains 4 elements: { 1 2 3 4 }
// allNumbers contains 10 elements: { 0 1 2 3 4 5 6 7 8 9 }
// lowNumbers overlaps allNumbers: True
// allNumbers and lowNumbers are equal sets: False
// lowNumbers is a subset of allNumbers: True
// allNumbers is a superset of lowNumbers: True
// lowNumbers is a proper subset of allNumbers: True
// allNumbers is a proper superset of lowNumbers: True
// allNumbers contains 4 elements: { 1 2 3 4 }
// allNumbers and lowNumbers are equal sets: True
// lowNumbers is a subset of allNumbers: True
// allNumbers is a superset of lowNumbers: True
// lowNumbers is a proper subset of allNumbers: False
// allNumbers is a proper superset of lowNumbers: False
Shared Sub Main()
Dim lowNumbers As HashSet(Of Integer) = New HashSet(Of Integer)()
Dim allNumbers As HashSet(Of Integer) = New HashSet(Of Integer)()
For i As Integer = 1 To 4
lowNumbers.Add(i)
Next i
For i As Integer = 0 To 9
allNumbers.Add(i)
Next i
Console.Write("lowNumbers contains {0} elements: ", lowNumbers.Count)
DisplaySet(lowNumbers)
Console.Write("allNumbers contains {0} elements: ", allNumbers.Count)
DisplaySet(allNumbers)
Console.WriteLine("lowNumbers overlaps allNumbers: {0}", _
lowNumbers.Overlaps(allNumbers))
Console.WriteLine("allNumbers and lowNumbers are equal sets: {0}", _
allNumbers.SetEquals(lowNumbers))
' Show the results of sub/superset testing
Console.WriteLine("lowNumbers is a subset of allNumbers: {0}", _
lowNumbers.IsSubsetOf(allNumbers))
Console.WriteLine("allNumbers is a superset of lowNumbers: {0}", _
allNumbers.IsSupersetOf(lowNumbers))
Console.WriteLine("lowNumbers is a proper subset of allNumbers: {0}", _
lowNumbers.IsProperSubsetOf(allNumbers))
Console.WriteLine("allNumbers is a proper superset of lowNumbers: {0}", _
allNumbers.IsProperSupersetOf(lowNumbers))
' Modify allNumbers to remove numbers that are not in lowNumbers.
allNumbers.IntersectWith(lowNumbers)
Console.Write("allNumbers contains {0} elements: ", allNumbers.Count)
DisplaySet(allNumbers)
Console.WriteLine("allNumbers and lowNumbers are equal sets: {0}", _
allNumbers.SetEquals(lowNumbers))
' Show the results of sub/superset testing with the modified set.
Console.WriteLine("lowNumbers is a subset of allNumbers: {0}", _
lowNumbers.IsSubsetOf(allNumbers))
Console.WriteLine("allNumbers is a superset of lowNumbers: {0}", _
allNumbers.IsSupersetOf(lowNumbers))
Console.WriteLine("lowNumbers is a proper subset of allNumbers: {0}", _
lowNumbers.IsProperSubsetOf(allNumbers))
Console.WriteLine("allNumbers is a proper superset of lowNumbers: {0}", _
allNumbers.IsProperSupersetOf(lowNumbers))
End Sub
' This code example produces output similar to the following:
' lowNumbers contains 4 elements: { 1 2 3 4 }
' allNumbers contains 10 elements: { 0 1 2 3 4 5 6 7 8 9 }
' lowNumbers overlaps allNumbers: True
' allNumbers and lowNumbers are equal sets: False
' lowNumbers is a subset of allNumbers: True
' allNumbers is a superset of lowNumbers: True
' lowNumbers is a proper subset of allNumbers: True
' allNumbers is a proper superset of lowNumbers: True
' allNumbers contains 4 elements: { 1 2 3 4 }
' allNumbers and lowNumbers are equal sets: True
' lowNumbers is a subset of allNumbers: True
' allNumbers is a superset of lowNumbers: True
' lowNumbers is a proper subset of allNumbers: False
' allNumbers is a proper superset of lowNumbers: False
Opmerkingen
Een lege set is een subset van een andere verzameling. Deze methode retourneert true daarom als de verzameling die wordt vertegenwoordigd door het huidige HashSet<T> object leeg is, tenzij de other parameter ook een lege set is.
Deze methode retourneert false altijd als Count deze groter is dan of gelijk is aan het aantal elementen in other.
Als de verzameling die wordt vertegenwoordigd door other een HashSet<T> verzameling is met dezelfde gelijkheidsvergelijker als het huidige HashSet<T> object, is deze methode een O(n-bewerking). Anders is deze methode een O(n + m)-bewerking, waarbij n dit Count het aantal elementen is in .mother