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If you have both nominal types and structural types in your language, you can already do this, while keeping the ability to be nominal only or structural only when you want.
In the following OCaml code variant inference in pattern matching is not automatic (although the compiler will warn you about the missing cases, which helps you figuring what to write), but the types do get refined in the corresponding branch.
type 'a tree =
Tree of
[ `Empty
| `Branch of ('a tree * 'a * 'a tree)
(* Unfortunately, inline records are not supported here,
so you have to use tuples, objects, or a mutually recursive record
type. *)
]
[@@unboxed]
(* You can give aliases to subsets of constructors *)
type 'a branch =
[ `Branch of ('a tree * 'a * 'a tree) ]
let f (x : 'a branch) = ()
let f x =
match x with
| Tree `Empty -> ()
(* You need to be explicit about the cases you want to handle. This pattern
could also be written `Tree (#branch as rest)`. *)
| Tree (`Branch _ as rest) -> f rest
The one feature I'd really like in this space would be the ability to refer to a subset of the constructors of a nominal types as if it was a (restricted) polymorphic variant that could only be recombined with another subset of constructors of the same nominal type. It would allow some of the power of polymorphic variants without losing the efficient representation allowed by nominal types knowing the possible variants ahead of time.There has been so much ink spilled on the question of what kind of type systems help programmers be productive but there is not such controversy on the performance side.
Records were structurally typed. But you can "braid"(?) a record and that will make it nominal type.
Consider two functions, say copySurname and copyStreetName. They do same exact thing, but in different context. No sane person would call copySurname for the street, even though the function is the same.
So there is this tension, should name of the function (or of the type) only reflect it's internal structure (structuralism), or should it also reflect the intended domain application (nominalism)?
There is a formalism school of mathematics that is pretty much the hardcore structuralist, i.e. names of the objects don't matter, only their relationships. But most mathematicians (and all programmers) reject that view.