I have a struct and I want to call one of the struct's methods every time a mutable borrow to it has ended. To do so, I would need to know when the mutable borrow to it has been dropped. How can this be done?
Disclaimer: The answer that follows describes a possible solution, but it's not a very good one, as described by this comment from Sebastien Redl:
[T]his is a bad way of trying to maintain invariants. Mostly because dropping the reference can be suppressed with
mem::forget. This is fine forRefCell, where if you don't drop the ref, you will simply eventually panic because you didn't release the dynamic borrow, but it is bad if violating the "fraction is in shortest form" invariant leads to weird results or subtle performance issues down the line, and it is catastrophic if you need to maintain the "thread doesn't outlive variables in the current scope" invariant.
Nevertheless, it's possible to use a temporary struct as a "staging area" that updates the referent when it's dropped, and thus maintain the invariant correctly; however, that version basically amounts to making a proper wrapper type and a kind of weird way to use it. The best way to solve this problem is through an opaque wrapper struct that doesn't expose its internals except through methods that definitely maintain the invariant.
Without further ado, the original answer:
Not exactly... but pretty close. We can use RefCell<T> as a model for how this can be done. It's a bit of an abstract question, but I'll use a concrete example to demonstrate. (This won't be a complete example, but something to show the general principles.)
Let's say you want to make a Fraction struct that is always in simplest form (fully reduced, e.g. 3/5 instead of 6/10). You write a struct RawFraction that will contain the bare data. RawFraction instances are not always in simplest form, but they have a method fn reduce(&mut self) that reduces them.
Now you need a smart pointer type that you will always use to mutate the RawFraction, which calls .reduce() on the pointed-to struct when it's dropped. Let's call it RefMut, because that's the naming scheme RefCell uses. You implement Deref<Target = RawFraction>, DerefMut, and Drop on it, something like this:
pub struct RefMut<'a>(&'a mut RawFraction);
impl<'a> Deref for RefMut<'a> {
type Target = RawFraction;
fn deref(&self) -> &RawFraction {
self.0
}
}
impl<'a> DerefMut for RefMut<'a> {
fn deref_mut(&mut self) -> &mut RawFraction {
self.0
}
}
impl<'a> Drop for RefMut<'a> {
fn drop(&mut self) {
self.0.reduce();
}
}
Now, whenever you have a RefMut to a RawFraction and drop it, you know the RawFraction will be in simplest form afterwards. All you need to do at this point is ensure that RefMut is the only way to get &mut access to the RawFraction part of a Fraction.
pub struct Fraction(RawFraction);
impl Fraction {
pub fn new(numerator: i32, denominator: i32) -> Self {
// create a RawFraction, reduce it and wrap it up
}
pub fn borrow_mut(&mut self) -> RefMut {
RefMut(&mut self.0)
}
}
Pay attention to the pub markings (and lack thereof): I'm using those to ensure the soundness of the exposed interface. All three types should be placed in a module by themselves. It would be incorrect to mark the RawFraction field pub inside Fraction, since then it would be possible (for code outside the module) to create an unreduced Fraction without using new or get a &mut RawFraction without going through RefMut.
Supposing all this code is placed in a module named frac, you can use it something like this (assuming Fraction implements Display):
let f = frac::Fraction::new(3, 10);
println!("{}", f); // prints 3/10
f.borrow_mut().numerator += 3;
println!("{}", f); // prints 3/5
The types encode the invariant: Wherever you have Fraction, you can know that it's fully reduced. When you have a RawFraction, &RawFraction, etc., you can't be sure. If you want, you may also make RawFraction's fields non-pub, so that you can't get an unreduced fraction at all except by calling borrow_mut on a Fraction.
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