// Relationship between objects represented on ASG // // Copyright (C) 2014-2023 Ryan Specialty, LLC. // // This file is part of TAME. // // This program is free software: you can redistribute it and/or modify // it under the terms of the GNU General Public License as published by // the Free Software Foundation, either version 3 of the License, or // (at your option) any later version. // // This program is distributed in the hope that it will be useful, // but WITHOUT ANY WARRANTY; without even the implied warranty of // MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the // GNU General Public License for more details. // // You should have received a copy of the GNU General Public License // along with this program. If not, see . //! Relationship betwen objects on the ASG. //! //! See (parent module)[super] for more information. use super::{ Expr, Ident, Object, ObjectIndex, ObjectKind, OiPairObjectInner, Pkg, Root, }; use crate::{ asg::{graph::object::Tpl, Asg}, f::Functor, span::Span, }; use std::fmt::Display; pub use super::ObjectTy as ObjectRelTy; impl Display for ObjectRelTy { fn fmt(&self, f: &mut std::fmt::Formatter) -> std::fmt::Result { // At the time of writing, // this happens to be sufficient. std::fmt::Debug::fmt(self, f) } } /// Declare relations for an [`ObjectKind`]. /// /// This generates an [`ObjectRel`] type for the provided [`ObjectKind`] and /// binds it to the kind using [`ObjectRelatable`]. /// /// Each relationship must be explicitly specified as either a `tree` or /// `cross` edge. /// For more information on cross edges, /// see [`ObjectRel::is_cross_edge`]. macro_rules! object_rel { ( $(#[$attr:meta])+ $from:ident -> { $($ety:ident $kind:ident,)* } ) => {paste::paste! { /// Subset of [`ObjectKind`]s that are valid targets for edges from #[doc=concat!("[`", stringify!($from), "`].")] /// $(#[$attr])+ /// /// See [`ObjectRel`] for more information. /// /// [`ObjectKind`]: crate::asg::ObjectKind #[derive(Debug, PartialEq, Eq)] pub enum [<$from Rel>] { $($kind(ObjectIndex<$kind>),)* } impl ObjectRel<$from> for [<$from Rel>] { fn narrow + ObjectRelatable>( self, ) -> Option> { match self { $(Self::$kind(oi) => oi.filter_rel(),)* } } /// The root of the graph by definition has no cross edges. fn is_cross_edge(&self) -> bool { match self { $( Self::$kind(..) => object_rel!(@is_cross_edge $ety), )* #[allow(unreachable_patterns)] // for empty Rel types _ => unreachable!( concat!(stringify!($from), "Rel is empty") ), } } } impl ObjectRelatable for $from { type Rel = [<$from Rel>]; fn rel_ty() -> ObjectRelTy { ObjectRelTy::$from } fn new_rel_dyn( ty: ObjectRelTy, #[allow(unused_variables)] // for empty Rel oi: ObjectIndex, ) -> Option<[<$from Rel>]> { match ty { $( ObjectRelTy::$kind => { Some(Self::Rel::$kind(oi.must_narrow_into())) }, )* _ => None, } } } $( impl From> for [<$from Rel>] { fn from(value: ObjectIndex<$kind>) -> Self { Self::$kind(value) } } )* }}; (@is_cross_edge cross) => { true }; (@is_cross_edge tree) => { false }; } /// A dynamic relationship (edge) from one object to another before it has /// been narrowed. /// /// The source and target of this edge are usually [`ObjectIndex`]es, /// but it is made generic (`S, T`) to support mapping while retaining /// useful metadata, /// e.g. to resolve an object while retaining the edge information. #[derive(Debug, PartialEq)] pub struct DynObjectRel, T = ObjectIndex>( (ObjectRelTy, ObjectRelTy), (S, T), Option, ); impl DynObjectRel { pub(in super::super) fn new( from_ty: ObjectRelTy, to_ty: ObjectRelTy, src: S, target: T, ctx_span: Option, ) -> Self { Self((from_ty, to_ty), (src, target), ctx_span) } /// The type of the source edge. pub fn source_ty(&self) -> ObjectRelTy { match self { Self((ty, _), ..) => *ty, } } /// The type of the target edge. pub fn target_ty(&self) -> ObjectRelTy { match self { Self((_, ty), ..) => *ty, } } /// The source of this relationship. pub fn source(&self) -> &S { match self { Self(_, (oi, _), _) => oi, } } /// The target of this relationship. /// /// This type generally originates as [`ObjectIndex`] but can be mapped /// over to retain the structured edge data. pub fn target(&self) -> &T { match self { Self(_, (_, oi), _) => oi, } } /// A [`Span`] associated with the _relationship_ between the source and /// target objects, /// if any. pub fn ctx_span(&self) -> Option { match self { Self(_, _, ctx_span) => *ctx_span, } } } impl DynObjectRel> { /// Attempt to narrow the target into the [`ObjectRel`] of `O`. /// /// See [`ObjectRelatable::new_rel_dyn`] for more information. pub fn narrow_target( &self, ) -> Option { O::new_rel_dyn(self.target_ty(), *self.target()) } /// Pair the target [`ObjectIndex`] with its resolved [`Object`]. /// /// This allows the [`ObjectIndex`] to be refined alongside the inner /// [`ObjectKind`] so that callers can make use of the refined /// [`ObjectIndex`] without having to explicitly narrow themselves. /// While isn't any more or less safe than the manual alternative, /// it _does_ defend against logic bugs. pub fn resolve_target_oi_pair( self, asg: &Asg, ) -> DynObjectRel> { self.map(|(soi, toi)| (soi, toi.resolve(asg).pair_oi(toi))) } /// Dynamically determine whether this edge represents a cross edge. /// /// This function is intended for _dynamic_ edge types, /// which cannot be determined statically; /// it should be used only in situations where the potential edge types /// are unbounded, /// e.g. on an iterator yielding generalized [`ObjectIndex`]es during /// a full graph traversal. /// You should otherwise use [`ObjectRel::is_cross_edge`]. /// /// For more information on cross edges, /// see [`ObjectRel::is_cross_edge`]. pub fn is_cross_edge(&self) -> bool { /// Generate cross-edge mappings between ObjectRelTy and the associated /// ObjectRel. /// /// This is intended to both reduce boilerplate and to eliminate typos. /// /// This mess will be optimized away, /// but exists so that cross edge definitions can exist alongside /// other relationship definitions for each individual object type, /// rather than having to maintain them in aggregate here. macro_rules! ty_cross_edge { ($($ty:ident),*) => { match self.source_ty() { $( ObjectRelTy::$ty => { self.narrow_target::<$ty>().is_some_and( |rel| rel.is_cross_edge() ) }, )* } } } ty_cross_edge!(Root, Pkg, Ident, Expr, Tpl) } } impl DynObjectRel, T> { /// Pair the source [`ObjectIndex`] with its resolved [`Object`]. /// /// This allows the [`ObjectIndex`] to be refined alongside the inner /// [`ObjectKind`] so that callers can make use of the refined /// [`ObjectIndex`] without having to explicitly narrow themselves. /// While isn't any more or less safe than the manual alternative, /// it _does_ defend against logic bugs. pub fn resolve_source_oi_pair( self, asg: &Asg, ) -> DynObjectRel, T> { self.map(|(soi, toi)| (soi.resolve(asg).pair_oi(soi), toi)) } } impl DynObjectRel, ObjectIndex> { /// Pair the source and target [`ObjectIndex`]es with their respective /// resolved [`Object`]s. /// /// See [`Self::resolve_target_oi_pair`] and /// [`Self::resolve_source_oi_pair`] for more information. pub fn resolve_oi_pairs( self, asg: &Asg, ) -> DynObjectRel, Object> { self.resolve_source_oi_pair(asg).resolve_target_oi_pair(asg) } } impl Functor<(S, T), (U, V)> for DynObjectRel { type Target = DynObjectRel; fn map(self, f: impl FnOnce((S, T)) -> (U, V)) -> Self::Target { match self { Self(tys, x, ctx_span) => DynObjectRel(tys, f(x), ctx_span), } } } impl Display for DynObjectRel { fn fmt(&self, f: &mut std::fmt::Formatter<'_>) -> std::fmt::Result { let Self((from_ty, to_ty), (s, t), _) = self; write!(f, "dynamic edge {from_ty}->{to_ty} with {s}->{t}",) } } /// Indicate that an [`ObjectKind`] `Self` can be related to /// [`ObjectKind`] `OB` by creating an edge from `Self` to `OB`. /// /// This trait defines a portion of the graph ontology, /// allowing [`Self`] to be related to `OB` by creating a directed edge /// from [`Self`] _to_ `OB`, as in: /// /// ```text /// (Self) -> (OB) /// ``` /// /// While the data on the graph itself is dynamic and provided at runtime, /// the systems that _construct_ the graph using the runtime data can be /// statically analyzed by the type system to ensure that they only /// construct graphs that adhere to this schema. pub trait ObjectRelTo = ObjectRelatable where ::Rel: From>; /// Reverse of [`ObjectRelTo`]. /// /// This is primarily useful for avoiding `where` clauses, /// or for use in `impl Trait` specifications. pub trait ObjectRelFrom = ObjectRelatable where ::Rel: From>; /// Identify [`Self::Rel`] as a sum type consisting of the subset of /// [`Object`] variants representing the valid _target_ edges of /// [`Self`]. /// /// This is used to derive [`ObjectRelTo``], /// which can be used as a trait bound to assert a valid relationship /// between two [`Object`]s. pub trait ObjectRelatable: ObjectKind { /// Sum type representing a subset of [`Object`] variants that are valid /// targets for edges from [`Self`]. /// /// See [`ObjectRel`] for more information. type Rel: ObjectRel; /// The [`ObjectRelTy`] tag used to identify this [`ObjectKind`] as a /// target of a relation. fn rel_ty() -> ObjectRelTy; /// Represent a relation to another [`ObjectKind`] that cannot be /// statically known and must be handled at runtime. /// /// A value of [`None`] means that the provided [`DynObjectRel`] is not /// valid for [`Self`]. /// If the caller is utilizing edge data that is already present on the graph, /// then this means that the system is not properly upholding edge /// invariants /// (the graph's ontology) /// and the system ought to panic; /// this is a significant bug representing a problem with the /// correctness of the system. /// /// See [`ObjectRel`] for more information. fn new_rel_dyn( ty: ObjectRelTy, oi: ObjectIndex, ) -> Option; } impl ObjectIndex { pub fn rel_ty(&self) -> ObjectRelTy { O::rel_ty() } } /// A relationship to another [`ObjectKind`]. /// /// This trait is intended to be implemented by enums that represent the /// subset of [`ObjectKind`]s that are able to serve as edge targets for /// the [`ObjectRelatable`] that utilizes it as its /// [`ObjectRelatable::Rel`]. /// /// As described in the [module-level documentation](super), /// the concrete [`ObjectKind`] of an edge is generally not able to be /// determined statically outside of code paths that created the /// [`Object`] anew. /// But we _can_ at least narrow the types of [`ObjectKind`]s to those /// [`ObjectRelTo`]s that we know are valid, /// since the system is restricted (statically) to those edges when /// performing operations on the graph. /// /// This [`ObjectRel`] represents that subset of [`ObjectKind`]s. /// A caller may decide to dispatch based on the type of edge it receives, /// or it may filter edges with [`Self::narrow`] in conjunction with /// [`Iterator::filter_map`] /// (for example). /// Since the wrapped value is an [`ObjectIndex`], /// the system will eventually panic if it attempts to reference a node /// that is not of the type expected by the edge, /// which can only happen if the edge has an incorrect [`ObjectRelTy`], /// meaning the graph is somehow corrupt /// (because system invariants were not upheld). /// /// This affords us both runtime memory safety and static guarantees that /// the system is not able to generate an invalid graph that does not /// adhere to the prescribed ontology, /// provided that invariants are properly upheld by the /// [`asg`](crate::asg) module. pub trait ObjectRel: Sized { /// Attempt to narrow into the [`ObjectKind`] `OB`. /// /// Unlike [`Object`] nodes, /// _this operation does not panic_, /// instead returning an [`Option`]. /// If the relationship is of type `OB`, /// then [`Some`] will be returned with an inner /// [`ObjectIndex`](ObjectIndex). /// If the narrowing fails, /// [`None`] will be returned instead. /// /// This return value is well-suited for [`Iterator::filter_map`] to /// query for edges of particular kinds. fn narrow + ObjectRelatable>( self, ) -> Option>; /// Attempt to narrow into the [`ObjectKind`] `OB`, /// but rather than returning the narrowed type, /// return `Option`. /// /// This can be used with [`Iterator::filter_map`]. /// By not being a [`bool`] predicate, /// we're able to provide a default trait implementation based on /// [`Self::narrow`] without requiring that [`Self`] implement /// [`Copy`]. fn narrows_into + ObjectRelatable>( self, ) -> Option where Self: From>, { self.narrow::().map(Into::into) } /// Whether this relationship represents an ontological cross edge. /// /// A _cross edge_ is an edge between two trees as described by the /// graph's ontology. /// Many objects on the graph represent trees, /// but contain references to other trees. /// Recognizing cross edges allows the system to understand when it is /// following an edge between two trees, /// which may require different behavior. /// /// This contrasts to cross edges in the context of a graph traversal, /// where a tree is determined by a walk of the graph and may not take /// into consideration the meaning of edges. /// /// _Because this is a property of the ontology rather than a structural /// interpretation of the graph, /// it must be manually verified by a human._ /// An incorrect flagging of cross edges here will result in certain /// traversals being incorrect. /// /// Implementation Context /// ====================== /// It is important to understand why this method exists and how it may /// be used so that implementations of this trait do the right thing /// with regards to determining whether an edge ought to represent a /// cross edge. /// /// For example, /// when generating a representation of an [`Expr`], /// a walk of the graph ought not consider an [`Ident`] reference to /// be part of the expression tree, /// otherwise the referenced expression would be inlined. /// Furthermore, /// visiting the referenced [`Ident`] ought not inhibit a later walk, /// since the walk must later traverse the [`Ident`] to reach the /// [`Object`] that it represents. /// Similarly, /// if the [`Ident`] has already been visited by a previous walk, /// we want to _re-visit_ it to output a reference as part of the /// referencing [`Expr`]. /// /// However, /// this behavior is not always desirable. /// In the case of a topological sort of the graph for linking, /// cross edges ought to count as visitations since that dependency /// must be calculated before the expression that needs it, /// and we don't want to re-calculate it again later on. /// /// The cross-edge is therefore an ontological fact, /// but its _interpretation_ is context-dependent. /// /// Note that the ontology is not intended to support back edges, /// since they produce cycles, /// except for exceptional situations /// (e.g. function recursion which will hopefully be removed from /// the language in the future). /// With that said, /// if an edge could conceivably be a back edge and not be rejected /// from circular dependency checks, /// then do _not_ assume that it is a cross edge without further /// analysis, /// which may require introducing more context to this method. fn is_cross_edge(&self) -> bool; }