It is impossible to implement a real “shuffling comparator” without breaking the contract. One fundamental aspect of the Comparator
contract is that the results are reproducible so the ordering of a particular Comparator
instance must be fixed.
Of course, you could pre-initialize that fixed ordering using a shuffling operation and create a comparator which will establish exactly this ordering. E.g.
List<ElementType> ordering=new ArrayList<>(list);
Collections.shuffle(ordering);
list.sort(Comparator.comparingInt(ordering::indexOf));
though it is a bit pointless. It’s clear that this comparator must not be used for collections containing elements not being in the ordering
list.
Alternatively you can use a stable property of the values which hasn’t an ordering in the first place as sort criteria, e.g. the hash code. This can be augmented by a stable but randomizable transformation, e.g.
public static Comparator<String> randomOrder() {
ThreadLocalRandom r = ThreadLocalRandom.current();
int x = r.nextInt(), y = r.nextInt();
boolean b = r.nextBoolean();
return Comparator.comparingInt((String s)->s.hashCode()^x)
.thenComparingInt(s->s.length()^y)
.thenComparing(b? Comparator.naturalOrder(): Comparator.reverseOrder());
}
?
List<String> list=Arrays.asList("hello", "now", "shuffle", "this", "!");
list.sort(randomOrder());
System.out.println(list);
list.sort(randomOrder());
System.out.println(list);
The key point is that each Comparator
instance represents a randomly chosen but fixed ordering and we create a new Comparator
instance to request a different ordering. Therefore, no Comparator
violates the contract.
Note that this Comparator
looks a bit complicated as it has to care about possible hash collisions. It will resort to the length
property (also randomized) then and for String
s having the same hash code and length it will simply fall back to either natural or reversed order which is unlikely to be noticeable as it only affects the relation of these uncommon pairs.
If you create such a comparator for values without collisions (e.g. Integer
instances) or covering all properties of the values which define the equality (e.g. both, x
and y
, of a Point
), the comparator will look much simpler.
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