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// Copyright 2012 The Rust Project Developers. See the COPYRIGHT
// file at the top-level directory of this distribution and at
// http://rust-lang.org/COPYRIGHT.
//
// Licensed under the Apache License, Version 2.0 <LICENSE-APACHE or
// http://www.apache.org/licenses/LICENSE-2.0> or the MIT license
// <LICENSE-MIT or http://opensource.org/licenses/MIT>, at your
// option. This file may not be copied, modified, or distributed
// except according to those terms.
///////////////////////////////////////////////////////////////////////////
// # Type combining
//
// There are four type combiners: equate, sub, lub, and glb. Each
// implements the trait `Combine` and contains methods for combining
// two instances of various things and yielding a new instance. These
// combiner methods always yield a `Result<T>`. There is a lot of
// common code for these operations, implemented as default methods on
// the `Combine` trait.
//
// Each operation may have side-effects on the inference context,
// though these can be unrolled using snapshots. On success, the
// LUB/GLB operations return the appropriate bound. The Eq and Sub
// operations generally return the first operand.
//
// ## Contravariance
//
// When you are relating two things which have a contravariant
// relationship, you should use `contratys()` or `contraregions()`,
// rather than inversing the order of arguments! This is necessary
// because the order of arguments is not relevant for LUB and GLB. It
// is also useful to track which value is the "expected" value in
// terms of error reporting.
use super::bivariate::Bivariate;
use super::equate::Equate;
use super::glb::Glb;
use super::lub::Lub;
use super::sub::Sub;
use super::InferCtxt;
use super::{MiscVariable, TypeTrace};
use super::type_variable::{RelationDir, BiTo, EqTo, SubtypeOf, SupertypeOf};
use ty::{IntType, UintType};
use ty::{self, Ty, TyCtxt};
use ty::error::TypeError;
use ty::fold::TypeFoldable;
use ty::relate::{RelateResult, TypeRelation};
use traits::PredicateObligations;
use syntax::ast;
use syntax_pos::Span;
#[derive(Clone)]
pub struct CombineFields<'a, 'gcx: 'a+'tcx, 'tcx: 'a> {
pub infcx: &'a InferCtxt<'a, 'gcx, 'tcx>,
pub a_is_expected: bool,
pub trace: TypeTrace<'tcx>,
pub cause: Option<ty::relate::Cause>,
pub obligations: PredicateObligations<'tcx>,
}
impl<'a, 'gcx, 'tcx> InferCtxt<'a, 'gcx, 'tcx> {
pub fn super_combine_tys<R>(&self,
relation: &mut R,
a: Ty<'tcx>,
b: Ty<'tcx>)
-> RelateResult<'tcx, Ty<'tcx>>
where R: TypeRelation<'a, 'gcx, 'tcx>
{
let a_is_expected = relation.a_is_expected();
match (&a.sty, &b.sty) {
// Relate integral variables to other types
(&ty::TyInfer(ty::IntVar(a_id)), &ty::TyInfer(ty::IntVar(b_id))) => {
self.int_unification_table
.borrow_mut()
.unify_var_var(a_id, b_id)
.map_err(|e| int_unification_error(a_is_expected, e))?;
Ok(a)
}
(&ty::TyInfer(ty::IntVar(v_id)), &ty::TyInt(v)) => {
self.unify_integral_variable(a_is_expected, v_id, IntType(v))
}
(&ty::TyInt(v), &ty::TyInfer(ty::IntVar(v_id))) => {
self.unify_integral_variable(!a_is_expected, v_id, IntType(v))
}
(&ty::TyInfer(ty::IntVar(v_id)), &ty::TyUint(v)) => {
self.unify_integral_variable(a_is_expected, v_id, UintType(v))
}
(&ty::TyUint(v), &ty::TyInfer(ty::IntVar(v_id))) => {
self.unify_integral_variable(!a_is_expected, v_id, UintType(v))
}
// Relate floating-point variables to other types
(&ty::TyInfer(ty::FloatVar(a_id)), &ty::TyInfer(ty::FloatVar(b_id))) => {
self.float_unification_table
.borrow_mut()
.unify_var_var(a_id, b_id)
.map_err(|e| float_unification_error(relation.a_is_expected(), e))?;
Ok(a)
}
(&ty::TyInfer(ty::FloatVar(v_id)), &ty::TyFloat(v)) => {
self.unify_float_variable(a_is_expected, v_id, v)
}
(&ty::TyFloat(v), &ty::TyInfer(ty::FloatVar(v_id))) => {
self.unify_float_variable(!a_is_expected, v_id, v)
}
// All other cases of inference are errors
(&ty::TyInfer(_), _) |
(_, &ty::TyInfer(_)) => {
Err(TypeError::Sorts(ty::relate::expected_found(relation, &a, &b)))
}
_ => {
ty::relate::super_relate_tys(relation, a, b)
}
}
}
fn unify_integral_variable(&self,
vid_is_expected: bool,
vid: ty::IntVid,
val: ty::IntVarValue)
-> RelateResult<'tcx, Ty<'tcx>>
{
self.int_unification_table
.borrow_mut()
.unify_var_value(vid, val)
.map_err(|e| int_unification_error(vid_is_expected, e))?;
match val {
IntType(v) => Ok(self.tcx.mk_mach_int(v)),
UintType(v) => Ok(self.tcx.mk_mach_uint(v)),
}
}
fn unify_float_variable(&self,
vid_is_expected: bool,
vid: ty::FloatVid,
val: ast::FloatTy)
-> RelateResult<'tcx, Ty<'tcx>>
{
self.float_unification_table
.borrow_mut()
.unify_var_value(vid, val)
.map_err(|e| float_unification_error(vid_is_expected, e))?;
Ok(self.tcx.mk_mach_float(val))
}
}
impl<'a, 'gcx, 'tcx> CombineFields<'a, 'gcx, 'tcx> {
pub fn tcx(&self) -> TyCtxt<'a, 'gcx, 'tcx> {
self.infcx.tcx
}
pub fn switch_expected(&self) -> CombineFields<'a, 'gcx, 'tcx> {
CombineFields {
a_is_expected: !self.a_is_expected,
..(*self).clone()
}
}
pub fn equate(&self) -> Equate<'a, 'gcx, 'tcx> {
Equate::new(self.clone())
}
pub fn bivariate(&self) -> Bivariate<'a, 'gcx, 'tcx> {
Bivariate::new(self.clone())
}
pub fn sub(&self) -> Sub<'a, 'gcx, 'tcx> {
Sub::new(self.clone())
}
pub fn lub(&self) -> Lub<'a, 'gcx, 'tcx> {
Lub::new(self.clone())
}
pub fn glb(&self) -> Glb<'a, 'gcx, 'tcx> {
Glb::new(self.clone())
}
pub fn instantiate(&self,
a_ty: Ty<'tcx>,
dir: RelationDir,
b_vid: ty::TyVid)
-> RelateResult<'tcx, ()>
{
let mut stack = Vec::new();
stack.push((a_ty, dir, b_vid));
loop {
// For each turn of the loop, we extract a tuple
//
// (a_ty, dir, b_vid)
//
// to relate. Here dir is either SubtypeOf or
// SupertypeOf. The idea is that we should ensure that
// the type `a_ty` is a subtype or supertype (respectively) of the
// type to which `b_vid` is bound.
//
// If `b_vid` has not yet been instantiated with a type
// (which is always true on the first iteration, but not
// necessarily true on later iterations), we will first
// instantiate `b_vid` with a *generalized* version of
// `a_ty`. Generalization introduces other inference
// variables wherever subtyping could occur (at time of
// this writing, this means replacing free regions with
// region variables).
let (a_ty, dir, b_vid) = match stack.pop() {
None => break,
Some(e) => e,
};
// Get the actual variable that b_vid has been inferred to
let (b_vid, b_ty) = {
let mut variables = self.infcx.type_variables.borrow_mut();
let b_vid = variables.root_var(b_vid);
(b_vid, variables.probe_root(b_vid))
};
debug!("instantiate(a_ty={:?} dir={:?} b_vid={:?})",
a_ty,
dir,
b_vid);
// Check whether `vid` has been instantiated yet. If not,
// make a generalized form of `ty` and instantiate with
// that.
let b_ty = match b_ty {
Some(t) => t, // ...already instantiated.
None => { // ...not yet instantiated:
// Generalize type if necessary.
let generalized_ty = match dir {
EqTo => self.generalize(a_ty, b_vid, false),
BiTo | SupertypeOf | SubtypeOf => self.generalize(a_ty, b_vid, true),
}?;
debug!("instantiate(a_ty={:?}, dir={:?}, \
b_vid={:?}, generalized_ty={:?})",
a_ty, dir, b_vid,
generalized_ty);
self.infcx.type_variables
.borrow_mut()
.instantiate_and_push(
b_vid, generalized_ty, &mut stack);
generalized_ty
}
};
// The original triple was `(a_ty, dir, b_vid)` -- now we have
// resolved `b_vid` to `b_ty`, so apply `(a_ty, dir, b_ty)`:
//
// FIXME(#16847): This code is non-ideal because all these subtype
// relations wind up attributed to the same spans. We need
// to associate causes/spans with each of the relations in
// the stack to get this right.
match dir {
BiTo => self.bivariate().relate(&a_ty, &b_ty),
EqTo => self.equate().relate(&a_ty, &b_ty),
SubtypeOf => self.sub().relate(&a_ty, &b_ty),
SupertypeOf => self.sub().relate_with_variance(ty::Contravariant, &a_ty, &b_ty),
}?;
}
Ok(())
}
/// Attempts to generalize `ty` for the type variable `for_vid`. This checks for cycle -- that
/// is, whether the type `ty` references `for_vid`. If `make_region_vars` is true, it will also
/// replace all regions with fresh variables. Returns `TyError` in the case of a cycle, `Ok`
/// otherwise.
fn generalize(&self,
ty: Ty<'tcx>,
for_vid: ty::TyVid,
make_region_vars: bool)
-> RelateResult<'tcx, Ty<'tcx>>
{
let mut generalize = Generalizer {
infcx: self.infcx,
span: self.trace.origin.span(),
for_vid: for_vid,
make_region_vars: make_region_vars,
cycle_detected: false
};
let u = ty.fold_with(&mut generalize);
if generalize.cycle_detected {
Err(TypeError::CyclicTy)
} else {
Ok(u)
}
}
}
struct Generalizer<'cx, 'gcx: 'cx+'tcx, 'tcx: 'cx> {
infcx: &'cx InferCtxt<'cx, 'gcx, 'tcx>,
span: Span,
for_vid: ty::TyVid,
make_region_vars: bool,
cycle_detected: bool,
}
impl<'cx, 'gcx, 'tcx> ty::fold::TypeFolder<'gcx, 'tcx> for Generalizer<'cx, 'gcx, 'tcx> {
fn tcx<'a>(&'a self) -> TyCtxt<'a, 'gcx, 'tcx> {
self.infcx.tcx
}
fn fold_ty(&mut self, t: Ty<'tcx>) -> Ty<'tcx> {
// Check to see whether the type we are genealizing references
// `vid`. At the same time, also update any type variables to
// the values that they are bound to. This is needed to truly
// check for cycles, but also just makes things readable.
//
// (In particular, you could have something like `$0 = Box<$1>`
// where `$1` has already been instantiated with `Box<$0>`)
match t.sty {
ty::TyInfer(ty::TyVar(vid)) => {
let mut variables = self.infcx.type_variables.borrow_mut();
let vid = variables.root_var(vid);
if vid == self.for_vid {
self.cycle_detected = true;
self.tcx().types.err
} else {
match variables.probe_root(vid) {
Some(u) => {
drop(variables);
self.fold_ty(u)
}
None => t,
}
}
}
_ => {
t.super_fold_with(self)
}
}
}
fn fold_region(&mut self, r: ty::Region) -> ty::Region {
match r {
// Never make variables for regions bound within the type itself,
// nor for erased regions.
ty::ReLateBound(..) |
ty::ReErased => { return r; }
// Early-bound regions should really have been substituted away before
// we get to this point.
ty::ReEarlyBound(..) => {
span_bug!(
self.span,
"Encountered early bound region when generalizing: {:?}",
r);
}
// Always make a fresh region variable for skolemized regions;
// the higher-ranked decision procedures rely on this.
ty::ReSkolemized(..) => { }
// For anything else, we make a region variable, unless we
// are *equating*, in which case it's just wasteful.
ty::ReEmpty |
ty::ReStatic |
ty::ReScope(..) |
ty::ReVar(..) |
ty::ReFree(..) => {
if !self.make_region_vars {
return r;
}
}
}
// FIXME: This is non-ideal because we don't give a
// very descriptive origin for this region variable.
self.infcx.next_region_var(MiscVariable(self.span))
}
}
pub trait RelateResultCompare<'tcx, T> {
fn compare<F>(&self, t: T, f: F) -> RelateResult<'tcx, T> where
F: FnOnce() -> TypeError<'tcx>;
}
impl<'tcx, T:Clone + PartialEq> RelateResultCompare<'tcx, T> for RelateResult<'tcx, T> {
fn compare<F>(&self, t: T, f: F) -> RelateResult<'tcx, T> where
F: FnOnce() -> TypeError<'tcx>,
{
self.clone().and_then(|s| {
if s == t {
self.clone()
} else {
Err(f())
}
})
}
}
fn int_unification_error<'tcx>(a_is_expected: bool, v: (ty::IntVarValue, ty::IntVarValue))
-> TypeError<'tcx>
{
let (a, b) = v;
TypeError::IntMismatch(ty::relate::expected_found_bool(a_is_expected, &a, &b))
}
fn float_unification_error<'tcx>(a_is_expected: bool,
v: (ast::FloatTy, ast::FloatTy))
-> TypeError<'tcx>
{
let (a, b) = v;
TypeError::FloatMismatch(ty::relate::expected_found_bool(a_is_expected, &a, &b))
}