Bounding generics with 'super' keyword
As no one has provided a satisfactory answer, the correct answer seems to be "for no good reason".
polygenelubricants provided a good overview of bad things happening with the java array covariance, which is a terrible feature by itself. Consider the following code fragment:
String[] strings = new String[1];
Object[] objects = strings;
objects[0] = 0;
This obviously wrong code compiles without resorting to any "super" construct, so array covariance should not be used as an argument.
Now, here I have a perfectly valid example of code requiring super
in the named type parameter:
class Nullable<A> {
private A value;
// Does not compile!!
public <B super A> B withDefault(B defaultValue) {
return value == null ? defaultValue : value;
}
}
Potentially supporting some nice usage:
Nullable<Integer> intOrNull = ...;
Integer i = intOrNull.withDefault(8);
Number n = intOrNull.withDefault(3.5);
Object o = intOrNull.withDefault("What's so bad about a String here?");
The latter code fragment does not compile if I remove the B
altogether, so B
is indeed needed.
Note that the feature I'm trying to implement is easily obtained if I invert the order of type parameter declarations, thus changing the super
constraint to extends
. However, this is only possible if I rewrite the method as a static one:
// This one actually works and I use it.
public static <B, A extends B> B withDefault(Nullable<A> nullable, B defaultValue) { ... }
The point is that this Java language restriction is indeed restricting some otherwise possible useful features and may require ugly workarounds. I wonder what would happen if we needed withDefault
to be virtual.
Now, to correlate with what polygenelubricants said, we use B
here not to restrict the type of object passed as defaultValue
(see the String used in the example), but rather to restrict the caller expectations about the object we return. As a simple rule, you use extends
with the types you demand and super
with the types you provide.
super
to bound a named type parameter (e.g. <S super T>
) as opposed to a wildcard (e.g. <? super T>
) is ILLEGAL simply because even if it's allowed, it wouldn't do what you'd hoped it would do, because since Object
is the ultimate super
of all reference types, and everything is an Object
, in effect there is no bound.
In your specific example, since any array of reference type is an Object[]
(by Java array covariance), it can therefore be used as an argument to <S super T> S[] toArray(S[] a)
(if such bound is legal) at compile-time, and it wouldn't prevent ArrayStoreException
at run-time.
What you're trying to propose is that given:
List<Integer> integerList;
and given this hypothetical super
bound on toArray
:
<S super T> S[] toArray(S[] a) // hypothetical! currently illegal in Java
the compiler should only allow the following to compile:
integerList.toArray(new Integer[0]) // works fine!
integerList.toArray(new Number[0]) // works fine!
integerList.toArray(new Object[0]) // works fine!
and no other array type arguments (since Integer
only has those 3 types as super
). That is, you're trying to prevent this from compiling:
integerList.toArray(new String[0]) // trying to prevent this from compiling
because, by your argument, String
is not a super
of Integer
. However, Object
is a super
of Integer
, and a String[]
is an Object[]
, so the compiler still would let the above compile, even if hypothetically you can do <S super T>
!
So the following would still compile (just as the way they are right now), and ArrayStoreException
at run-time could not be prevented by any compile-time checking using generic type bounds:
integerList.toArray(new String[0]) // compiles fine!
// throws ArrayStoreException at run-time
Generics and arrays don't mix, and this is one of the many places where it shows.
A non-array example
Again, let's say that you have this generic method declaration:
<T super Integer> void add(T number) // hypothetical! currently illegal in Java
And you have these variable declarations:
Integer anInteger
Number aNumber
Object anObject
String aString
Your intention with <T super Integer>
(if it's legal) is that it should allow add(anInteger)
, and add(aNumber)
, and of course add(anObject)
, but NOT add(aString)
. Well, String
is an Object
, so add(aString)
would still compile anyway.
See also
- Java Tutorials/Generics
- Subtyping
- More fun with wildcards
Related questions
On generics typing rules:
- Any simple way to explain why I cannot do
List<Animal> animals = new ArrayList<Dog>()
? - java generics (not) covariance
- What is a raw type and why shouldn’t we use it?
- Explains how raw type
List
is different fromList<Object>
which is different from aList<?>
- Explains how raw type
On using super
and extends
:
Java Generics: What is PECS?
- From Effective Java 2nd Edition: "producer
extends
consumersuper
"
- From Effective Java 2nd Edition: "producer
- What is the difference between
super
andextends
in Java Generics - What is the difference between
<E extends Number>
and<Number>
? - How can I add to
List<? extends Number>
data structures? (YOU CAN'T!)
The "official" answer to your question can be found in a Sun/Oracle bug report.
BT2:EVALUATION
See
http://lampwww.epfl.ch/~odersky/ftp/local-ti.ps
particularly section 3 and the last paragraph on page 9. Admitting type variables on both sides of subtype constraints can result in a set of type equations with no single best solution; consequently, type inference cannot be done using any of the existing standard algorithms. That is why type variables have only "extends" bounds.
Wildcards, on the other hand, do not have to be inferred, so there is no need for this constraint.
@###.### 2004-05-25
Yes; the key point is that wildcards, even when captured, are only used as inputs of the inference process; nothing with (only) a lower bound needs to be inferred as a result.
@###.### 2004-05-26
I see the problem. But I do not see how it is different from the problems we have with lower bounds on wildcards during inference, e.g.:
List<? super Number> s;
boolean b;
...
s = b ? s : s;Currently, we infer List<X> where X extends Object as the type of the conditional expression, meaning that the assignment is illegal.
@###.### 2004-05-26
Sadly, the conversation ends there. The paper to which the (now dead) link used to point is Inferred Type Instantiation for GJ. From glancing at the last page, it boils down to: If lower bounds are admitted, type inference may yield multiple solutions, none of which is principal.