2014-12-15 05:44:59 -05:00
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# TRAIT RESOLUTION
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This document describes the general process and points out some non-obvious
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things.
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## Major concepts
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Trait resolution is the process of pairing up an impl with each
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reference to a trait. So, for example, if there is a generic function like:
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fn clone_slice<T:Clone>(x: &[T]) -> Vec<T> { ... }
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and then a call to that function:
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2015-02-01 21:53:25 -05:00
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let v: Vec<int> = clone_slice([1, 2, 3])
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2014-12-15 05:44:59 -05:00
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it is the job of trait resolution to figure out (in which case)
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whether there exists an impl of `int : Clone`
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Note that in some cases, like generic functions, we may not be able to
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find a specific impl, but we can figure out that the caller must
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provide an impl. To see what I mean, consider the body of `clone_slice`:
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fn clone_slice<T:Clone>(x: &[T]) -> Vec<T> {
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let mut v = Vec::new();
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for e in &x {
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v.push((*e).clone()); // (*)
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}
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}
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The line marked `(*)` is only legal if `T` (the type of `*e`)
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implements the `Clone` trait. Naturally, since we don't know what `T`
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is, we can't find the specific impl; but based on the bound `T:Clone`,
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we can say that there exists an impl which the caller must provide.
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We use the term *obligation* to refer to a trait reference in need of
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an impl.
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## Overview
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Trait resolution consists of three major parts:
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- SELECTION: Deciding how to resolve a specific obligation. For
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example, selection might decide that a specific obligation can be
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resolved by employing an impl which matches the self type, or by
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using a parameter bound. In the case of an impl, Selecting one
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obligation can create *nested obligations* because of where clauses
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on the impl itself. It may also require evaluating those nested
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obligations to resolve ambiguities.
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- FULFILLMENT: The fulfillment code is what tracks that obligations
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are completely fulfilled. Basically it is a worklist of obligations
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to be selected: once selection is successful, the obligation is
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removed from the worklist and any nested obligations are enqueued.
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- COHERENCE: The coherence checks are intended to ensure that there
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are never overlapping impls, where two impls could be used with
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equal precedence.
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## Selection
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Selection is the process of deciding whether an obligation can be
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resolved and, if so, how it is to be resolved (via impl, where clause, etc).
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The main interface is the `select()` function, which takes an obligation
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and returns a `SelectionResult`. There are three possible outcomes:
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- `Ok(Some(selection))` -- yes, the obligation can be resolved, and
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`selection` indicates how. If the impl was resolved via an impl,
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then `selection` may also indicate nested obligations that are required
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by the impl.
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- `Ok(None)` -- we are not yet sure whether the obligation can be
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resolved or not. This happens most commonly when the obligation
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contains unbound type variables.
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- `Err(err)` -- the obligation definitely cannot be resolved due to a
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type error, or because there are no impls that could possibly apply,
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etc.
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The basic algorithm for selection is broken into two big phases:
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candidate assembly and confirmation.
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### Candidate assembly
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Searches for impls/where-clauses/etc that might
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possibly be used to satisfy the obligation. Each of those is called
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a candidate. To avoid ambiguity, we want to find exactly one
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candidate that is definitively applicable. In some cases, we may not
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know whether an impl/where-clause applies or not -- this occurs when
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the obligation contains unbound inference variables.
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The basic idea for candidate assembly is to do a first pass in which
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we identify all possible candidates. During this pass, all that we do
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is try and unify the type parameters. (In particular, we ignore any
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nested where clauses.) Presuming that this unification succeeds, the
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impl is added as a candidate.
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Once this first pass is done, we can examine the set of candidates. If
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it is a singleton set, then we are done: this is the only impl in
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scope that could possibly apply. Otherwise, we can winnow down the set
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of candidates by using where clauses and other conditions. If this
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reduced set yields a single, unambiguous entry, we're good to go,
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otherwise the result is considered ambiguous.
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#### The basic process: Inferring based on the impls we see
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This process is easier if we work through some examples. Consider
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the following trait:
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```
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trait Convert<Target> {
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fn convert(&self) -> Target;
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}
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```
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This trait just has one method. It's about as simple as it gets. It
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converts from the (implicit) `Self` type to the `Target` type. If we
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wanted to permit conversion between `int` and `uint`, we might
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implement `Convert` like so:
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```rust
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impl Convert<uint> for int { ... } // int -> uint
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impl Convert<int> for uint { ... } // uint -> uint
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```
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Now imagine there is some code like the following:
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```rust
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let x: int = ...;
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let y = x.convert();
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```
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The call to convert will generate a trait reference `Convert<$Y> for
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int`, where `$Y` is the type variable representing the type of
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`y`. When we match this against the two impls we can see, we will find
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that only one remains: `Convert<uint> for int`. Therefore, we can
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select this impl, which will cause the type of `$Y` to be unified to
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`uint`. (Note that while assembling candidates, we do the initial
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unifications in a transaction, so that they don't affect one another.)
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There are tests to this effect in src/test/run-pass:
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traits-multidispatch-infer-convert-source-and-target.rs
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traits-multidispatch-infer-convert-target.rs
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#### Winnowing: Resolving ambiguities
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But what happens if there are multiple impls where all the types
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unify? Consider this example:
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```rust
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trait Get {
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fn get(&self) -> Self;
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}
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impl<T:Copy> Get for T {
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fn get(&self) -> T { *self }
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}
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impl<T:Get> Get for Box<T> {
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fn get(&self) -> Box<T> { box get_it(&**self) }
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}
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```
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What happens when we invoke `get_it(&box 1_u16)`, for example? In this
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case, the `Self` type is `Box<u16>` -- that unifies with both impls,
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because the first applies to all types, and the second to all
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boxes. In the olden days we'd have called this ambiguous. But what we
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do now is do a second *winnowing* pass that considers where clauses
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and attempts to remove candidates -- in this case, the first impl only
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applies if `Box<u16> : Copy`, which doesn't hold. After winnowing,
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then, we are left with just one candidate, so we can proceed. There is
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a test of this in `src/test/run-pass/traits-conditional-dispatch.rs`.
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#### Matching
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The subroutines that decide whether a particular impl/where-clause/etc
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applies to a particular obligation. At the moment, this amounts to
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unifying the self types, but in the future we may also recursively
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consider some of the nested obligations, in the case of an impl.
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#### Lifetimes and selection
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Because of how that lifetime inference works, it is not possible to
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give back immediate feedback as to whether a unification or subtype
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relationship between lifetimes holds or not. Therefore, lifetime
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matching is *not* considered during selection. This is reflected in
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the fact that subregion assignment is infallible. This may yield
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lifetime constraints that will later be found to be in error (in
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contrast, the non-lifetime-constraints have already been checked
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during selection and can never cause an error, though naturally they
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may lead to other errors downstream).
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#### Where clauses
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Besides an impl, the other major way to resolve an obligation is via a
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where clause. The selection process is always given a *parameter
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environment* which contains a list of where clauses, which are
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basically obligations that can assume are satisfiable. We will iterate
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over that list and check whether our current obligation can be found
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in that list, and if so it is considered satisfied. More precisely, we
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want to check whether there is a where-clause obligation that is for
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the same trait (or some subtrait) and for which the self types match,
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using the definition of *matching* given above.
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Consider this simple example:
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trait A1 { ... }
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trait A2 : A1 { ... }
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trait B { ... }
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fn foo<X:A2+B> { ... }
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Clearly we can use methods offered by `A1`, `A2`, or `B` within the
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body of `foo`. In each case, that will incur an obligation like `X :
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A1` or `X : A2`. The parameter environment will contain two
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where-clauses, `X : A2` and `X : B`. For each obligation, then, we
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search this list of where-clauses. To resolve an obligation `X:A1`,
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we would note that `X:A2` implies that `X:A1`.
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### Confirmation
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Confirmation unifies the output type parameters of the trait with the
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values found in the obligation, possibly yielding a type error. If we
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return to our example of the `Convert` trait from the previous
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section, confirmation is where an error would be reported, because the
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impl specified that `T` would be `uint`, but the obligation reported
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`char`. Hence the result of selection would be an error.
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### Selection during translation
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During type checking, we do not store the results of trait selection.
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We simply wish to verify that trait selection will succeed. Then
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later, at trans time, when we have all concrete types available, we
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can repeat the trait selection. In this case, we do not consider any
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where-clauses to be in scope. We know that therefore each resolution
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will resolve to a particular impl.
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One interesting twist has to do with nested obligations. In general, in trans,
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we only need to do a "shallow" selection for an obligation. That is, we wish to
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identify which impl applies, but we do not (yet) need to decide how to select
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any nested obligations. Nonetheless, we *do* currently do a complete resolution,
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and that is because it can sometimes inform the results of type inference. That is,
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we do not have the full substitutions in terms of the type variables of the impl available
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to us, so we must run trait selection to figure everything out.
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Here is an example:
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trait Foo { ... }
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impl<U,T:Bar<U>> Foo for Vec<T> { ... }
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impl Bar<uint> for int { ... }
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After one shallow round of selection for an obligation like `Vec<int>
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: Foo`, we would know which impl we want, and we would know that
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`T=int`, but we do not know the type of `U`. We must select the
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nested obligation `int : Bar<U>` to find out that `U=uint`.
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It would be good to only do *just as much* nested resolution as
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necessary. Currently, though, we just do a full resolution.
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2014-12-15 11:40:11 -05:00
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# Higher-ranked trait bounds
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One of the more subtle concepts at work are *higher-ranked trait
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bounds*. An example of such a bound is `for<'a> MyTrait<&'a int>`.
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Let's walk through how selection on higher-ranked trait references
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works.
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## Basic matching and skolemization leaks
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Let's walk through the test `compile-fail/hrtb-just-for-static.rs` to see
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how it works. The test starts with the trait `Foo`:
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```rust
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trait Foo<X> {
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fn foo(&self, x: X) { }
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}
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```
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Let's say we have a function `want_hrtb` that wants a type which
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implements `Foo<&'a int>` for any `'a`:
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```rust
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fn want_hrtb<T>() where T : for<'a> Foo<&'a int> { ... }
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```
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Now we have a struct `AnyInt` that implements `Foo<&'a int>` for any
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`'a`:
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```rust
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struct AnyInt;
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impl<'a> Foo<&'a int> for AnyInt { }
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```
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And the question is, does `AnyInt : for<'a> Foo<&'a int>`? We want the
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answer to be yes. The algorithm for figuring it out is closely related
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to the subtyping for higher-ranked types (which is described in
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`middle::infer::higher_ranked::doc`, but also in a [paper by SPJ] that
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I recommend you read).
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1. Skolemize the obligation.
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2. Match the impl against the skolemized obligation.
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3. Check for skolemization leaks.
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[paper by SPJ]: http://research.microsoft.com/en-us/um/people/simonpj/papers/higher-rank/
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So let's work through our example. The first thing we would do is to
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skolemize the obligation, yielding `AnyInt : Foo<&'0 int>` (here `'0`
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represents skolemized region #0). Note that now have no quantifiers;
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in terms of the compiler type, this changes from a `ty::PolyTraitRef`
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to a `TraitRef`. We would then create the `TraitRef` from the impl,
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using fresh variables for it's bound regions (and thus getting
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`Foo<&'$a int>`, where `'$a` is the inference variable for `'a`). Next
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we relate the two trait refs, yielding a graph with the constraint
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that `'0 == '$a`. Finally, we check for skolemization "leaks" -- a
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leak is basically any attempt to relate a skolemized region to another
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skolemized region, or to any region that pre-existed the impl match.
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The leak check is done by searching from the skolemized region to find
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the set of regions that it is related to in any way. This is called
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the "taint" set. To pass the check, that set must consist *solely* of
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itself and region variables from the impl. If the taint set includes
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any other region, then the match is a failure. In this case, the taint
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set for `'0` is `{'0, '$a}`, and hence the check will succeed.
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Let's consider a failure case. Imagine we also have a struct
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```rust
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struct StaticInt;
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impl Foo<&'static int> for StaticInt;
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```
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We want the obligation `StaticInt : for<'a> Foo<&'a int>` to be
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considered unsatisfied. The check begins just as before. `'a` is
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skolemized to `'0` and the impl trait reference is instantiated to
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`Foo<&'static int>`. When we relate those two, we get a constraint
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like `'static == '0`. This means that the taint set for `'0` is `{'0,
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'static}`, which fails the leak check.
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## Higher-ranked trait obligations
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Once the basic matching is done, we get to another interesting topic:
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how to deal with impl obligations. I'll work through a simple example
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here. Imagine we have the traits `Foo` and `Bar` and an associated impl:
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```
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trait Foo<X> {
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fn foo(&self, x: X) { }
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}
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trait Bar<X> {
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fn bar(&self, x: X) { }
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}
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impl<X,F> Foo<X> for F
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where F : Bar<X>
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{
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}
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```
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Now let's say we have a obligation `for<'a> Foo<&'a int>` and we match
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this impl. What obligation is generated as a result? We want to get
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`for<'a> Bar<&'a int>`, but how does that happen?
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After the matching, we are in a position where we have a skolemized
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substitution like `X => &'0 int`. If we apply this substitution to the
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impl obligations, we get `F : Bar<&'0 int>`. Obviously this is not
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directly usable because the skolemized region `'0` cannot leak out of
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our computation.
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What we do is to create an inverse mapping from the taint set of `'0`
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back to the original bound region (`'a`, here) that `'0` resulted
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from. (This is done in `higher_ranked::plug_leaks`). We know that the
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leak check passed, so this taint set consists solely of the skolemized
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region itself plus various intermediate region variables. We then walk
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|
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the trait-reference and convert every region in that taint set back to
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a late-bound region, so in this case we'd wind up with `for<'a> F :
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Bar<&'a int>`.
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|
2014-12-15 05:44:59 -05:00
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|
# Caching and subtle considerations therewith
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In general we attempt to cache the results of trait selection. This
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|
is a somewhat complex process. Part of the reason for this is that we
|
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|
want to be able to cache results even when all the types in the trait
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|
reference are not fully known. In that case, it may happen that the
|
|
|
|
trait selection process is also influencing type variables, so we have
|
|
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|
to be able to not only cache the *result* of the selection process,
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|
but *replay* its effects on the type variables.
|
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|
|
|
|
|
|
## An example
|
|
|
|
|
|
|
|
The high-level idea of how the cache works is that we first replace
|
|
|
|
all unbound inference variables with skolemized versions. Therefore,
|
|
|
|
if we had a trait reference `uint : Foo<$1>`, where `$n` is an unbound
|
|
|
|
inference variable, we might replace it with `uint : Foo<%0>`, where
|
|
|
|
`%n` is a skolemized type. We would then look this up in the cache.
|
|
|
|
If we found a hit, the hit would tell us the immediate next step to
|
|
|
|
take in the selection process: i.e., apply impl #22, or apply where
|
|
|
|
clause `X : Foo<Y>`. Let's say in this case there is no hit.
|
|
|
|
Therefore, we search through impls and where clauses and so forth, and
|
|
|
|
we come to the conclusion that the only possible impl is this one,
|
|
|
|
with def-id 22:
|
|
|
|
|
|
|
|
impl Foo<int> for uint { ... } // Impl #22
|
|
|
|
|
|
|
|
We would then record in the cache `uint : Foo<%0> ==>
|
|
|
|
ImplCandidate(22)`. Next we would confirm `ImplCandidate(22)`, which
|
|
|
|
would (as a side-effect) unify `$1` with `int`.
|
|
|
|
|
|
|
|
Now, at some later time, we might come along and see a `uint :
|
|
|
|
Foo<$3>`. When skolemized, this would yield `uint : Foo<%0>`, just as
|
|
|
|
before, and hence the cache lookup would succeed, yielding
|
|
|
|
`ImplCandidate(22)`. We would confirm `ImplCandidate(22)` which would
|
|
|
|
(as a side-effect) unify `$3` with `int`.
|
|
|
|
|
|
|
|
## Where clauses and the local vs global cache
|
|
|
|
|
|
|
|
One subtle interaction is that the results of trait lookup will vary
|
|
|
|
depending on what where clauses are in scope. Therefore, we actually
|
|
|
|
have *two* caches, a local and a global cache. The local cache is
|
|
|
|
attached to the `ParameterEnvironment` and the global cache attached
|
|
|
|
to the `tcx`. We use the local cache whenever the result might depend
|
|
|
|
on the where clauses that are in scope. The determination of which
|
|
|
|
cache to use is done by the method `pick_candidate_cache` in
|
2015-02-06 19:11:50 -05:00
|
|
|
`select.rs`. At the moment, we use a very simple, conservative rule:
|
|
|
|
if there are any where-clauses in scope, then we use the local cache.
|
|
|
|
We used to try and draw finer-grained distinctions, but that led to a
|
|
|
|
serious of annoying and weird bugs like #22019 and #18290. This simple
|
|
|
|
rule seems to be pretty clearly safe and also still retains a very
|
|
|
|
high hit rate (~95% when compiling rustc).
|