/////////////////////////////////////////////////////////////////////////// // # 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`. 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::equate::Equate; use super::glb::Glb; use super::{InferCtxt, MiscVariable, TypeTrace}; use super::lub::Lub; use super::sub::Sub; use super::type_variable::TypeVariableValue; use crate::hir::def_id::DefId; use crate::ty::{IntType, UintType}; use crate::ty::{self, Ty, TyCtxt}; use crate::ty::error::TypeError; use crate::ty::relate::{self, Relate, RelateResult, TypeRelation}; use crate::ty::subst::SubstsRef; use crate::traits::{Obligation, PredicateObligations}; use syntax::ast; use syntax_pos::Span; #[derive(Clone)] pub struct CombineFields<'infcx, 'gcx: 'infcx+'tcx, 'tcx: 'infcx> { pub infcx: &'infcx InferCtxt<'infcx, 'gcx, 'tcx>, pub trace: TypeTrace<'tcx>, pub cause: Option, pub param_env: ty::ParamEnv<'tcx>, pub obligations: PredicateObligations<'tcx>, } #[derive(Copy, Clone, Eq, PartialEq, Hash, Debug)] pub enum RelationDir { SubtypeOf, SupertypeOf, EqTo } impl<'infcx, 'gcx, 'tcx> InferCtxt<'infcx, 'gcx, 'tcx> { pub fn super_combine_tys(&self, relation: &mut R, a: Ty<'tcx>, b: Ty<'tcx>) -> RelateResult<'tcx, Ty<'tcx>> where R: TypeRelation<'infcx, 'gcx, 'tcx> { let a_is_expected = relation.a_is_expected(); match (&a.sty, &b.sty) { // Relate integral variables to other types (&ty::Infer(ty::IntVar(a_id)), &ty::Infer(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::Infer(ty::IntVar(v_id)), &ty::Int(v)) => { self.unify_integral_variable(a_is_expected, v_id, IntType(v)) } (&ty::Int(v), &ty::Infer(ty::IntVar(v_id))) => { self.unify_integral_variable(!a_is_expected, v_id, IntType(v)) } (&ty::Infer(ty::IntVar(v_id)), &ty::Uint(v)) => { self.unify_integral_variable(a_is_expected, v_id, UintType(v)) } (&ty::Uint(v), &ty::Infer(ty::IntVar(v_id))) => { self.unify_integral_variable(!a_is_expected, v_id, UintType(v)) } // Relate floating-point variables to other types (&ty::Infer(ty::FloatVar(a_id)), &ty::Infer(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::Infer(ty::FloatVar(v_id)), &ty::Float(v)) => { self.unify_float_variable(a_is_expected, v_id, v) } (&ty::Float(v), &ty::Infer(ty::FloatVar(v_id))) => { self.unify_float_variable(!a_is_expected, v_id, v) } // All other cases of inference are errors (&ty::Infer(_), _) | (_, &ty::Infer(_)) => { 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, Some(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, Some(ty::FloatVarValue(val))) .map_err(|e| float_unification_error(vid_is_expected, e))?; Ok(self.tcx.mk_mach_float(val)) } } impl<'infcx, 'gcx, 'tcx> CombineFields<'infcx, 'gcx, 'tcx> { pub fn tcx(&self) -> TyCtxt<'infcx, 'gcx, 'tcx> { self.infcx.tcx } pub fn equate<'a>(&'a mut self, a_is_expected: bool) -> Equate<'a, 'infcx, 'gcx, 'tcx> { Equate::new(self, a_is_expected) } pub fn sub<'a>(&'a mut self, a_is_expected: bool) -> Sub<'a, 'infcx, 'gcx, 'tcx> { Sub::new(self, a_is_expected) } pub fn lub<'a>(&'a mut self, a_is_expected: bool) -> Lub<'a, 'infcx, 'gcx, 'tcx> { Lub::new(self, a_is_expected) } pub fn glb<'a>(&'a mut self, a_is_expected: bool) -> Glb<'a, 'infcx, 'gcx, 'tcx> { Glb::new(self, a_is_expected) } /// Here, `dir` is either `EqTo`, `SubtypeOf`, or `SupertypeOf`. /// The idea is that we should ensure that the type `a_ty` is equal /// to, a subtype of, or a supertype of (respectively) the type /// to which `b_vid` is bound. /// /// Since `b_vid` has not yet been instantiated with a type, we /// will first instantiate `b_vid` with a *generalized* version /// of `a_ty`. Generalization introduces other inference /// variables wherever subtyping could occur. pub fn instantiate(&mut self, a_ty: Ty<'tcx>, dir: RelationDir, b_vid: ty::TyVid, a_is_expected: bool) -> RelateResult<'tcx, ()> { use self::RelationDir::*; // Get the actual variable that b_vid has been inferred to debug_assert!(self.infcx.type_variables.borrow_mut().probe(b_vid).is_unknown()); debug!("instantiate(a_ty={:?} dir={:?} b_vid={:?})", a_ty, dir, b_vid); // Generalize type of `a_ty` appropriately depending on the // direction. As an example, assume: // // - `a_ty == &'x ?1`, where `'x` is some free region and `?1` is an // inference variable, // - and `dir` == `SubtypeOf`. // // Then the generalized form `b_ty` would be `&'?2 ?3`, where // `'?2` and `?3` are fresh region/type inference // variables. (Down below, we will relate `a_ty <: b_ty`, // adding constraints like `'x: '?2` and `?1 <: ?3`.) let Generalization { ty: b_ty, needs_wf } = self.generalize(a_ty, b_vid, dir)?; debug!("instantiate(a_ty={:?}, dir={:?}, b_vid={:?}, generalized b_ty={:?})", a_ty, dir, b_vid, b_ty); self.infcx.type_variables.borrow_mut().instantiate(b_vid, b_ty); if needs_wf { self.obligations.push(Obligation::new(self.trace.cause.clone(), self.param_env, ty::Predicate::WellFormed(b_ty))); } // Finally, relate `b_ty` to `a_ty`, as described in previous comment. // // 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 { EqTo => self.equate(a_is_expected).relate(&a_ty, &b_ty), SubtypeOf => self.sub(a_is_expected).relate(&a_ty, &b_ty), SupertypeOf => self.sub(a_is_expected).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`. The `dir` is the "direction" for which we /// a performing the generalization (i.e., are we producing a type /// that can be used as a supertype etc). /// /// Preconditions: /// /// - `for_vid` is a "root vid" fn generalize(&self, ty: Ty<'tcx>, for_vid: ty::TyVid, dir: RelationDir) -> RelateResult<'tcx, Generalization<'tcx>> { debug!("generalize(ty={:?}, for_vid={:?}, dir={:?}", ty, for_vid, dir); // Determine the ambient variance within which `ty` appears. // The surrounding equation is: // // ty [op] ty2 // // where `op` is either `==`, `<:`, or `:>`. This maps quite // naturally. let ambient_variance = match dir { RelationDir::EqTo => ty::Invariant, RelationDir::SubtypeOf => ty::Covariant, RelationDir::SupertypeOf => ty::Contravariant, }; debug!("generalize: ambient_variance = {:?}", ambient_variance); let for_universe = match self.infcx.type_variables.borrow_mut().probe(for_vid) { v @ TypeVariableValue::Known { .. } => panic!( "instantiating {:?} which has a known value {:?}", for_vid, v, ), TypeVariableValue::Unknown { universe } => universe, }; debug!("generalize: for_universe = {:?}", for_universe); let mut generalize = Generalizer { infcx: self.infcx, span: self.trace.cause.span, for_vid_sub_root: self.infcx.type_variables.borrow_mut().sub_root_var(for_vid), for_universe, ambient_variance, needs_wf: false, root_ty: ty, }; let ty = match generalize.relate(&ty, &ty) { Ok(ty) => ty, Err(e) => { debug!("generalize: failure {:?}", e); return Err(e); } }; let needs_wf = generalize.needs_wf; debug!("generalize: success {{ {:?}, {:?} }}", ty, needs_wf); Ok(Generalization { ty, needs_wf }) } } struct Generalizer<'cx, 'gcx: 'cx+'tcx, 'tcx: 'cx> { infcx: &'cx InferCtxt<'cx, 'gcx, 'tcx>, /// The span, used when creating new type variables and things. span: Span, /// The vid of the type variable that is in the process of being /// instantiated; if we find this within the type we are folding, /// that means we would have created a cyclic type. for_vid_sub_root: ty::TyVid, /// The universe of the type variable that is in the process of /// being instantiated. Any fresh variables that we create in this /// process should be in that same universe. for_universe: ty::UniverseIndex, /// Track the variance as we descend into the type. ambient_variance: ty::Variance, /// See the field `needs_wf` in `Generalization`. needs_wf: bool, /// The root type that we are generalizing. Used when reporting cycles. root_ty: Ty<'tcx>, } /// Result from a generalization operation. This includes /// not only the generalized type, but also a bool flag /// indicating whether further WF checks are needed. struct Generalization<'tcx> { ty: Ty<'tcx>, /// If true, then the generalized type may not be well-formed, /// even if the source type is well-formed, so we should add an /// additional check to enforce that it is. This arises in /// particular around 'bivariant' type parameters that are only /// constrained by a where-clause. As an example, imagine a type: /// /// struct Foo where A: Iterator { /// data: A /// } /// /// here, `A` will be covariant, but `B` is /// unconstrained. However, whatever it is, for `Foo` to be WF, it /// must be equal to `A::Item`. If we have an input `Foo`, /// then after generalization we will wind up with a type like /// `Foo`. When we enforce that `Foo <: Foo` (or `>:`), we will wind up with the requirement that `?A /// <: ?C`, but no particular relationship between `?B` and `?D` /// (after all, we do not know the variance of the normalized form /// of `A::Item` with respect to `A`). If we do nothing else, this /// may mean that `?D` goes unconstrained (as in #41677). So, in /// this scenario where we create a new type variable in a /// bivariant context, we set the `needs_wf` flag to true. This /// will force the calling code to check that `WF(Foo)` /// holds, which in turn implies that `?C::Item == ?D`. So once /// `?C` is constrained, that should suffice to restrict `?D`. needs_wf: bool, } impl<'cx, 'gcx, 'tcx> TypeRelation<'cx, 'gcx, 'tcx> for Generalizer<'cx, 'gcx, 'tcx> { fn tcx(&self) -> TyCtxt<'cx, 'gcx, 'tcx> { self.infcx.tcx } fn tag(&self) -> &'static str { "Generalizer" } fn a_is_expected(&self) -> bool { true } fn binders(&mut self, a: &ty::Binder, b: &ty::Binder) -> RelateResult<'tcx, ty::Binder> where T: Relate<'tcx> { Ok(ty::Binder::bind(self.relate(a.skip_binder(), b.skip_binder())?)) } fn relate_item_substs(&mut self, item_def_id: DefId, a_subst: SubstsRef<'tcx>, b_subst: SubstsRef<'tcx>) -> RelateResult<'tcx, SubstsRef<'tcx>> { if self.ambient_variance == ty::Variance::Invariant { // Avoid fetching the variance if we are in an invariant // context; no need, and it can induce dependency cycles // (e.g., #41849). relate::relate_substs(self, None, a_subst, b_subst) } else { let opt_variances = self.tcx().variances_of(item_def_id); relate::relate_substs(self, Some(&opt_variances), a_subst, b_subst) } } fn relate_with_variance>(&mut self, variance: ty::Variance, a: &T, b: &T) -> RelateResult<'tcx, T> { let old_ambient_variance = self.ambient_variance; self.ambient_variance = self.ambient_variance.xform(variance); let result = self.relate(a, b); self.ambient_variance = old_ambient_variance; result } fn tys(&mut self, t: Ty<'tcx>, t2: Ty<'tcx>) -> RelateResult<'tcx, Ty<'tcx>> { assert_eq!(t, t2); // we are abusing TypeRelation here; both LHS and RHS ought to be == debug!("generalize: t={:?}", t); // Check to see whether the type we are genealizing references // any other type variable related to `vid` via // subtyping. This is basically our "occurs check", preventing // us from creating infinitely sized types. match t.sty { ty::Infer(ty::TyVar(vid)) => { let mut variables = self.infcx.type_variables.borrow_mut(); let vid = variables.root_var(vid); let sub_vid = variables.sub_root_var(vid); if sub_vid == self.for_vid_sub_root { // If sub-roots are equal, then `for_vid` and // `vid` are related via subtyping. return Err(TypeError::CyclicTy(self.root_ty)); } else { match variables.probe(vid) { TypeVariableValue::Known { value: u } => { drop(variables); debug!("generalize: known value {:?}", u); self.relate(&u, &u) } TypeVariableValue::Unknown { universe } => { match self.ambient_variance { // Invariant: no need to make a fresh type variable. ty::Invariant => { if self.for_universe.can_name(universe) { return Ok(t); } } // Bivariant: make a fresh var, but we // may need a WF predicate. See // comment on `needs_wf` field for // more info. ty::Bivariant => self.needs_wf = true, // Co/contravariant: this will be // sufficiently constrained later on. ty::Covariant | ty::Contravariant => (), } let origin = *variables.var_origin(vid); let new_var_id = variables.new_var(self.for_universe, false, origin); let u = self.tcx().mk_ty_var(new_var_id); debug!("generalize: replacing original vid={:?} with new={:?}", vid, u); return Ok(u); } } } } ty::Infer(ty::IntVar(_)) | ty::Infer(ty::FloatVar(_)) => { // No matter what mode we are in, // integer/floating-point types must be equal to be // relatable. Ok(t) } _ => { relate::super_relate_tys(self, t, t) } } } fn regions(&mut self, r: ty::Region<'tcx>, r2: ty::Region<'tcx>) -> RelateResult<'tcx, ty::Region<'tcx>> { assert_eq!(r, r2); // we are abusing TypeRelation here; both LHS and RHS ought to be == debug!("generalize: regions r={:?}", r); match *r { // Never make variables for regions bound within the type itself, // nor for erased regions. ty::ReLateBound(..) | ty::ReErased => { return Ok(r); } ty::ReClosureBound(..) => { span_bug!( self.span, "encountered unexpected ReClosureBound: {:?}", r, ); } ty::RePlaceholder(..) | ty::ReVar(..) | ty::ReEmpty | ty::ReStatic | ty::ReScope(..) | ty::ReEarlyBound(..) | ty::ReFree(..) => { // see common code below } } // If we are in an invariant context, we can re-use the region // as is, unless it happens to be in some universe that we // can't name. (In the case of a region *variable*, we could // use it if we promoted it into our universe, but we don't // bother.) if let ty::Invariant = self.ambient_variance { let r_universe = self.infcx.universe_of_region(r); if self.for_universe.can_name(r_universe) { return Ok(r); } } // FIXME: This is non-ideal because we don't give a // very descriptive origin for this region variable. Ok(self.infcx.next_region_var_in_universe(MiscVariable(self.span), self.for_universe)) } } pub trait RelateResultCompare<'tcx, T> { fn compare(&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(&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: (ty::FloatVarValue, ty::FloatVarValue)) -> TypeError<'tcx> { let (ty::FloatVarValue(a), ty::FloatVarValue(b)) = v; TypeError::FloatMismatch(ty::relate::expected_found_bool(a_is_expected, &a, &b)) }