At the time we introduced presence constraints for tag unions, I added a
"destruct_position" variable so that we didn't change the typechecking
semantics for everything all at once, and because I wasn't totally sure
what I was doing was correct. But now we're more confident in this
approach, and every pattern is by definition a destructuring, so there
is no need for this flag.
Also should fix some potential bugs we didn't notice before with presence
constraints in closure variables, though I can't find a good test to
reproduce this, since closure variables are hidden from the user.
I was hoping to add nested datatypes into the language, but it turns out
doing so is quite tricky and not all that useful with Roc's current
compilation model. Basically every implementation strategy I could think
of ended up requiring a uniform representation for the data layout
(or some ugly workaround). Furhermore it increased the complexity of the
checker/mono IR generator a little bit - basically, we must always pass
around the alias definitions of nested datatypes and instantiate them
at usage sites, rather than being able to unroll aliases as we currently
do during canonicalization.
So, especially because we don't support polymorphic recursion anyway, I
think it may be better to simply disallow any kind of nested datatypes
in the language. In any case, Stephanie Weirich [seems to think nested
datatypes are not needed](https://www.cis.upenn.edu/~plclub/blog/2020-12-04-nested-datatypes/).
Closes#2293
This code has a shadowing error:
```
b = False
f = \b -> b
f b
```
but prior to this commit, the compiler would hit an internal error
during monomorphization and not even get to report the error. The reason
was that when we entered the closure `\b -> b`, we would try to
introduce the identifier `b` to the scope, see that it shadows an
existing identifier, and not insert the identifier. But this meant that
when checking the body of `\b -> b`, we would think that we captured the
value `b` in the outer scope, but that's incorrect!
The present patch fixes the issue by generating new symbols for
shadowing identifiers, so deeper scopes pick up the correct reference.
This also means in the future we may be able to compile and execute code
with shadows, even though it will still be an error.
Closes#2343
This work is related to restricting tag union sizes in input positions.
As an example, for something like
```
\x -> when x is
A M -> X
A N -> X
A _ -> X
```
we'd like to infer `[A [M, N]* ]` rather than the `[A, [M, N]* ]*` we
infer today. Notice the difference is that the former type tells us we
only accepts `A`s, but the argument of the `A` can be `M`, `N` or
anything else (hence the `_`).
So what's the idea? It's an encoding of the "must have"/"might have"
design discussed in https://github.com/rtfeldman/roc/issues/1758. Let's
take our example above and walk through unification of each branch.
Suppose `x` starts off as a flex var `t`.
```
\x -> when x is
A M -> X
```
Now we introduce a new kind of constraint called a "presence"
constraint. It says "t has at least [A [M]]". I'll notate this as `t +=
[A [M]]`. When `t` is free as it is here, this is equivalent to `t ~
[A [M]]`.
```
\x -> when x is
...
A N -> X
```
At this branch we introduce the presence constraint `[A [M]] += [A [N]]`.
Notice that there's two tag unions we care about resolving here - one is
the toplevel one that says "I have an `A ...` inside of me", and the
other one is the tag union that's the tyarg to `A`. They are distinct
and at different depths.
For the toplevel one, we first figure out if the number of tags in the
union needs to expand. It does not - we're hoping to resolve the type
`[A [M, N]]`, which only has `A` in the toplevel union. So, we don't
need to do anything extra there, other than the merge the nested tag
unions.
We recurse on the shared tags, and now we have the presence constraint
`[M] += [N]`. At this point it's important to remember that the left and
right hand types are backed by type variables, so this is really
something like `t11 [M] += t12 [N]`, where `[M]` and `[N]` are just what
we know the variables `t11` and `t12` to be at this moment. So how do we
solve for `t11 [M, N]` from here? Well, we can encode this constraint as
a type variable definition and a unification constraint we already know
how to solve:
```
New definition: t11 [M]a (a fresh)
New constraint: a ~ t12 [N]
```
That's it; upon unification, `t11 [M, N]` falls out.
Okay, last step.
```
\x -> when x is
...
A _ -> X
```
We now have `[A [M, N]] += [A a]`, where `a` is a fresh unbound
variable. Again nothing has to happen on the toplevel. We walk down and
find `t11 [M, N] += t21 a`. This is actually called an "open constraint"; we
differentiate it at the time we generate constraints because it follows
syntactically from the presence of an `_`, but it's semantically
equivalent to the presence constraint `t11 [M, N] += t21 a`. It's just
called opening because literally the only way `t11 [M, N] += t21 a` can
be true is if we set `t11 a`. Well, actually, we assume `a` is a tag
union, so we just make `t11` the open tag union `[M, N]a`. Since `a` is
unbound, this eventually becomes a wildcard and hence falls out `[M, N]*`.
Also, once we open a tag union with an open constraint, we never close
it again.
That's it. The rest falls out recursively. This gives us a really easy
way to encode these ordering constraints in the unification-based system
we have today with minimal additional intervention. We do have to patch
variables in-place sometimes, and the additive nature of these
constraints feels about out-of-place relative to unification, but it
seems to work well.
Resolves#1758
