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Foundations for non-linear solver and polymorphic application #15287

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merged 19 commits into from
Jun 18, 2023

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@ilevkivskyi ilevkivskyi commented May 23, 2023

Fixes #1317
Fixes #5738
Fixes #12919
(also fixes a FIX comment that is more than 10 years old according to git blame)

Note: although this PR fixes most typical use-cases for type inference against generic functions, it is intentionally incomplete, and it is made in a way to limit implications to small scope.

This PR has essentially three components (better infer, better solve, better apply - all three are needed for this MVP to work):

  • A "tiny" change to constraints.py: if the actual function is generic, we unify it with template before inferring constraints. This prevents leaking generic type variables of actual in the solutions (which makes no sense), but also introduces new kind of constraints T <: F[S], where type variables we solve for appear in target type. These are much harder to solve, but also it is a great opportunity to play with them to prepare for single bin inference (if we will switch to it in some form later). Note unifying is not the best solution, but a good first approximation (see below on what is the best solution).
  • New more sophisticated constraint solver in solve.py. The full algorithm is outlined in the docstring for solve_non_linear(). It looks like it should be able to solve arbitrary constraints that don't (indirectly) contain "F-bounded" things like T <: list[T]. Very short the idea is to compute transitive closure, then organize constraints by topologically sorted SCCs.
  • Polymorphic type argument application in checkexpr.py. In cases where solver identifies there are free variables (e.g. we have just one constraint S <: list[T], so T is free, and solution for S is list[T]) it will apply the solutions while creating new generic functions. For example, if we have a function def [S, T] (fn: Callable[[S], T]) -> Callable[[S], T] applied to a function def [U] (x: U) -> U, this will result in def [T] (T) -> T as the return.

I want to put here some thoughts on the last ingredient, since it may be mysterious, but now it seems to me it is actually a very well defined procedure. The key point here is thinking about generic functions as about infinite intersections or infinite overloads. Now reducing these infinite overloads/intersections to finite ones it is easy to understand what is actually going on. For example, imagine we live in a world with just two types int and str. Now we have two functions:

T = TypeVar("T")
S = TypeVar("S")
U = TypeVar("U")

def dec(fn: Callable[[T], S]) -> Callable[[T], S]: ...
def id(x: U) -> U: ...

the first one can be seen as overload over

((int) -> int) -> ((int) -> int)  # 1
((int) -> str) -> ((int) -> str)  # 2
((str) -> int) -> ((str) -> int)  # 3
((str) -> str) -> ((str) -> str)  # 4

and second as an overload over

(int) -> int
(str) -> str

Now what happens when I apply dec(id)? We need to choose an overload that matches the argument (this is what we call type inference), but here is a trick, in this case two overloads of dec match the argument type. So (and btw I think we are missing this for real overloads) we construct a new overload that returns intersection of matching overloads # 1 and # 4. So if we generalize this intuition to the general case, the inference is selection of an (infinite) parametrized subset among the bigger parameterized set of intersecting types. The only question is whether resulting infinite intersection is representable in our type system. For example forall T. dict[T, T] can make sense but is not representable, while forall T. (T) -> T is a well defined type. And finally, there is a very easy way to find whether a type is representable or not, we are already doing this during semantic analyzis. I use the same logic (that I used to view as ad-hoc because of lack of good syntax for callables) to bind type variables in the inferred type.

OK, so here is the list of missing features, and some comments on them:

  1. Instead of unifying the actual with template we should include actual's variables in variable set we solve for, as explained in Generic inference regression from #5699 #5738 (comment). Note however, this will work only together with the next item
  2. We need to (iteratively) infer secondary constraints after linear propagation, e.g. Sequence[T] <: S <: Sequence[U] => T <: U
  3. Support ParamSpec (and probably TypeVarTuple). Current support for applying callables with ParamSpec to generics is hacky, and kind of dead-end. Although (Callable[P, T]) -> Callable[P, List[T]] works when applied to id, even a slight variation like (Callable[P, List[T]]) -> Callable[P, T] fails. I think it needs to be re-worked in the framework I propose (the tests I added are just to be sure I don't break existing code)
  4. Support actual types that are generic in type variables with upper bounds or values (likely we just need to be careful when propagating constraints and choosing free variable within an SCC).
  5. Add backtracking for upper/lower bound choice. In general, in the current "Hanoi Tower" inference scheme it is very hard to backtrack, but in in this specific choice in the new solver, it should be totally possible to switch from lower to upper bound on a previous step, if we found no solution (or <nothing>/object).
  6. After we polish it, we can use the new solver in more situations, e.g. for return type context, and for unification during callable subtyping.
  7. Long term we may want to allow instances to bind type variables, at least for things like LRUCache[[x: T], T]. Btw note that I apply force expansion to type aliases and callback protocols. Since I can't transform e.g. A = Callable[[T], T] into a generic callable without getting proper type.
  8. We need to figure out a solution for scenarios where non-linear targets with free variables and constant targets mix without secondary constraints, like T <: List[int], T <: List[S].

I am planning to address at least majority of the above items, but I think we should move slowly, since in my experience type inference is really fragile topic with hard to predict long reaching consequences. Please play with this PR if you want to and have time, and please suggest tests to add.

@ilevkivskyi ilevkivskyi requested review from jhance and JukkaL May 23, 2023 00:22
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I will go through the mypy_primer either later today or tomorrow, it looks like there may be some regressions that need to be fixed.

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OK, so even before looking into mypy_primer, I found two bugs in my implementation:

  • First, we may need multiple iterations to infer all variables within an SCC (simple example T <: S, T <: int)
  • Second we may accidentally (depending on ordering within SCC) infer multiple free vars within an SCC, while there must always be at most one (simple example T <: U, T <: S)

These should be easy to fix.

Another thing is that my algorithm cannot solve a relatively simple system like T <: Sequence[int], T <: Sequence[S], while there is an obvious solution T = Sequence[int], S = int. The problem is that we cannot "eagerly" solve using only constant targets, and then use these solutions to infer secondary constraints, this can lead to inferring invalid solutions. For example, in T <: Sequence[int], T <: List[S], S <: bool, we would wrongly infer T = Sequence[int], S = bool, while my algorithm finds the correct solution T = List[bool], S = bool. So we need to always "fold" the constraints starting from leaves, and only try some tricks when we have a mix of constant and non-linear targets with potentially free variables. This would be quite ugly, btw I found this on Wikipedia "Attempts to combine subtyping and type inference have caused quite some frustration", and now I understand it :-)

Btw I forgot to include one important missing feature in this MVP implementation: we need to support type variables with bounds/constraints. For example here:

T = TypeVar("T")
S = TypeVar("S")
U = TypeVar("U", bound=int)

def dec(fn: Callable[[T], S]) -> Callable[[T], list[S]]: ...
def id(x: U) -> U: ...

the inferred type of dec(id) should also have the correct bound def [T <: int] (T) -> list[T]. Currently I think this will not work at all (actual will fail to unify I think), but even with a naive constraint propagation in the "proper" solution I mentioned, we would get unconstrained generic inferred, which would be wrong. I will edit the description to add this item so it will not be forgotten.

Finally, @JukkaL actually hiding this completely behind a flag will have one problem: this will require adding a flag to infer_constraints() that has ~50 recursive call sites. To clarify, it is not hard, it will just create a lot of "line noise".

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OK, so I spent some more time this weekend reading papers and thinking. Here are some comments on the three ingredients of this PR:

  1. On the initial inference of constraints for generic actual: there is a quite simple way to implement proper constraint generation without full-scale secondary constraints, the key is that actual's variables cannot form chains, so I don't need to propagate. I will therefore add this to the PR.
  2. On the new solver: it turns out the first step in my proposed algorithm (repeat propagation and secondary inference until there is no progress) is a well known thing and it is called transitive closure (and there is an efficient algorithm to generate it, but I will postpone it, since it is quite different from what I am doing now, and I anyway wanted to do proper secondary constraints later). Btw an interesting thing is that transitive closure is often considered as kind of a solution, for example in the problematic situation like T :> List[int], T :> List[S] people would say the solution is S = <free>, T = Union[List[int], List[S]]. This is however not acceptable for us since we don't support arbitrary universal quantification. But for the actual solution (what is usually called ground substitution) I didn't find anything apart from some heuristic. So I guess my way (topologically sorted SCCs) is fine.
  3. On the polymorphic application: not really something useful, just an interesting thing is that GHC has a somewhat similar problem with "leaking" type variables: they use skolemization to support existential quantification, but then they need to be sure the variable used for this trick doesn't escape from the scope. They handle it with a thing called skolem levels check, which looks really like what I am proposing.

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there is a quite simple way to implement proper constraint generation without full-scale secondary constraints, the key is that actual's variables cannot form chains, so I don't need to propagate. I will therefore add this to the PR.

I was being naive, it is not that trivial, so the plan stays the same (follow-up PRs will follow roughly in the order as they are listed in this PR's description, 1 and 2 will likely be combined into a single PR).

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OK, so I finally went through the mypy_primer output and here is the summary: Roughly half of the diff is good, i.e. either removed a false positive or new unused type ignore. The other half are new errors, all of which seem to be correct. They fall into two categories:

First category is self-types. Previously, for example the code like this worked

from typing import Self, Callable, TypeVar

T = TypeVar("T")

def dec(f: Callable[..., T]) -> Callable[..., T]: ...

class C:
    @dec
    def test(self) -> Self: ...

c: C
reveal_type(c.test())  # Revealed type is "__main__.C"

Here is the old logic:

  • Type of test() before decorator is def [S] (S) -> S
  • When applying dec to test we used to infer T = S (leaking the type variable), and the type of dec(test) as def (...) -> S (a meaningless type in fact)
  • Then due to how self-types are special-cased we would expand it to e.g. def (...) -> C.

Moreover, even more tricky decorators like

T1 = TypeVar("T1")
T2 = TypeVar("T2")
def dec2(f: Callable[[T1], T2]) -> CustomProperty[T1, T2]: ...

used to (accidentally) work when applied to methods with self-types, while in fact we can't even express an inferred type of dec2(test) in current type system, it should be something like forall S. CustomProperty[S, S] (note btw item 7 in my master plan).

Second category is errors where a user writes a bad constructor signature in a generic class like this:

class Value: ...
T = TypeVar("T", bound=Value)
class Box(Generic[T]):
    def __init__(self, item: Value) -> None: ...

Previously things like this worked:

xs: List[Value]
items = map(Box, xs)

since we would infer (again, a meaningless) type map[Box[T]] for items (which btw may even not cause many errors, because of the upper bound). Now we correctly infer map[Box[<nothing>]] and therefore ask for an annotation.

For the first issue I added a special case that should cover the "new style" self-types (by simply excluding them from new inference logic), just to minimize the fallout. For the second issue, I don't think we need to do anything, the old behavior is clearly wrong.

Soon I am going to hide the new inference logic behind an internal flag (btw I think I will use typestate instead of piping the flag through 50+ function calls, since it is temporary anyway).

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@JukkaL @jhance This is still waiting for your review. If you don't have time to look in detail, please check overall plan (since this feature is still hidden behind a flag).

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JukkaL commented Jun 15, 2023

Apologies for the delay, I was supposed to review this today, but I didn't have enough uninterrupted time. I've reserved a few hours tomorrow to review this PR. Thanks for your patience.

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Looks great! It's exciting that we will be able to support more complex decorator use cases. Also it's great to have type variable leakage bugs fixed, as they were annoying and super confusing. This opens up many additional use cases. Also I like that you are working on improvements incrementally and the new feature is behind a feature flag until we have more confidence.

This was a very complex piece work. Most of my comments are about adding comments or unit tests to make the code easier to understand and maintain in the long term. Feel free to merge this PR without making all the suggested changes, since the feature is not enabled by default.

Thank you for working on this!

mypy/solve.py Outdated
# Solve each type variable separately.
The whole algorithm consists of five steps:
* Propagate via linear constraints to get all possible constraints for each variable
* Find dependencies between type variables, group them in SCCs, and sor topologically
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Typo: 'sor'

mypy/solve.py Outdated
def solve_iteratively(
batch: list[TypeVarId], cmap: dict[TypeVarId, list[Constraint]], free_vars: list[TypeVarId]
) -> dict[TypeVarId, Type | None]:
"""Solve constraints for type variables sequentially, updating targets after each step."""
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It wasn't clear to me what 'targets' means here without studying the implementation. Clarify?

Document that we are solving for batch (not free_vars), and document free_vars.

It could be useful to eventually have some unit tests for this (no need to do it in this PR, but before the new type inference logic is enabled by default).


def normalize_constraints(
constraints: list[Constraint], vars: list[TypeVarId]
) -> list[Constraint]:
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It would nice to have some unit tests for this (not need to do this in this PR).

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On reflection, I'm not sure if it's worth having unit tests for all of these functions. It may make more sense to have some unit tests for top-level functions. @jhance has recently written some unit tests that target type inference in mypy/test/testconstraints.py, and I think that they are helpful, even if we are not trying to cover all edge cases.

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FWIW I think it is a good idea. Of course not all of these really needs to be tested, but for most of them it is a good thing. Especially for e.g. transitive_closure() since logic there is really easy to get wrong. I will however add them in a separate PR.


def propagate_constraints_for(
var: TypeVarId, direction: int, cmap: dict[TypeVarId, list[Constraint]]
) -> list[Constraint]:
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Similarly, it would be nice to eventually have some unit tests for this. The logic is a little tricky to follow.

mypy/solve.py Outdated
"""Find transitive closure for given constraints on type variables.

Transitive closure gives maximal set of lower/upper bounds for each type variable, such
we cannot deduce any further bounds by chaining other existing bounds.
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Give an example or two that illustrates what this means in the docstring? Again, it would be good to have some unit tests to validate the logic and avoid regressions in the future.

leafs = raw_batches[0]
free_vars = []
for scc in leafs:
if all(
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Add comment here about the purpose of this if statement (I think I figured it out but it wasn't obvious).


def solve_one(
lowers: Iterable[Type], uppers: Iterable[Type], not_allowed_vars: list[TypeVarId]
) -> Type | None:
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Similarly some unit tests would be nice at some point.


def compute_dependencies(
cmap: dict[TypeVarId, list[Constraint]]
) -> dict[TypeVarId, list[TypeVarId]]:
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I'm repeating myself, but again unit tests would be nice :-)

...
def id(x: U) -> U:
...
reveal_type(dec(id)) # N: Revealed type is "def [S] (S`1) -> builtins.list[S`1]"
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Can you add an actual use of the decorator to at least some of the decorator-like use cases, for more end-to-end testing? E.g. something like this:

@dec 
def f(...) -> ...: ...  # Generic function
reveal_type(f(...))

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JukkaL commented Jun 16, 2023

I also ran some self check benchmarks and this doesn't seem to have a performance effect when disabled, as expected. I also couldn't see much of an impact when enabled. These are still preliminary results.

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@JukkaL thanks for review! I will address everything except the unit tests soon. Unit tests will go into a separate PR.

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According to mypy_primer, this change doesn't affect type check results on a corpus of open source code. ✅

@ilevkivskyi ilevkivskyi merged commit 0873230 into python:master Jun 18, 2023
@ilevkivskyi ilevkivskyi deleted the fix-generic-inference branch June 18, 2023 22:19
ilevkivskyi added a commit that referenced this pull request Aug 3, 2023
This is a first follow-up for #15287 (I like how my PR titles sound like
research paper titles, LOL)

This PR completes the new type inference foundations by switching to a
complete and well founded algorithm [1] for transitive closure (that
replaces more ad hoc initial algorithm that covered 80% of cases and was
good for experimenting with new inference scheme). In particular the
algorithm in this PR covers two important edge cases (see tests). Some
comments:
* I don't intend to switch the default for `--new-type-inference`, I
just want to see the effect of the switch on `mypy_primer`, I will
switch back to false before merging
* This flag is still not ready to be publicly announced, I am going to
make another 2-3 PRs from the list in #15287 before making this public.
* I am not adding yet the unit tests as discussed in previous PR. This
PR is already quite big, and the next one (support for upper bounds and
values) should be much smaller. I am going to add unit tests only for
`transitive_closure()` which is the core of new logic.
* While working on this I fixed couple bugs exposed in `TypeVarTuple`
support: one is rare technical corner case, another one is serious,
template and actual where swapped during constraint inference,
effectively causing outer/return context to be completely ignored for
instances.
* It is better to review the PR with "ignore whitespace" option turned
on (there is big chunk in solve.py that is just change of indentation).
* There is one questionable design choice I am making in this PR, I am
adding `extra_tvars` as an attribute of `Constraint` class, while it
logically should not be attributed to any individual constraint, but
rather to the full list of constrains. However, doing this properly
would require changing the return type of `infer_constrains()` and all
related functions, which would be a really big refactoring.

[1] Definition 7.1 in https://inria.hal.science/inria-00073205/document

---------

Co-authored-by: pre-commit-ci[bot] <66853113+pre-commit-ci[bot]@users.noreply.github.com>
ilevkivskyi added a commit that referenced this pull request Aug 9, 2023
This is a third PR in series following
#15287 and
#15754. This one is quite simple: I
just add basic support for polymorphic inference involving type
variables with upper bounds and values. A complete support would be
quite complicated, and it will be a corner case to already rare
situation. Finally, it is written in a way that is easy to tune in the
future.

I also use this PR to add some unit tests for all three PRs so far,
other two PRs only added integration tests (and I clean up existing unit
tests as well).
ilevkivskyi added a commit that referenced this pull request Aug 15, 2023
…as (#15837)

This is a third follow-up for #15287
(likely there will be just one more PR, for `TypeVarTuple`s, and few
less important items I mentioned in the original PR I will leave for
more distant future).

After all this PR turned out to be larger than I wanted. The problem is
that `Concatenate` support for `ParamSpec` was quite broken, and this
caused many of my tests fail. So I decided to include some major cleanup
in this PR (I tried splitting it into a separate PR but it turned out to
be tricky). After all, if one ignores added tests, it is almost net zero
line count.

The main problems that I encountered are:
* First, valid substitutions for a `ParamSpecType` were: another
`ParamSpecType`, `Parameters`, and `CallableType` (and also `AnyType`
and `UninhabitedType` but those seem to be handled trivially). Having
`CallableType` in this list caused various missed cases, bogus
`get_proper_type()`s, and was generally counter-intuitive.
* Second (and probably bigger) issue is that it is possible to represent
`Concatenate` in two different forms: as a prefix for `ParamSpecType`
(used mostly for instances), and as separate argument types (used mostly
for callables). The problem is that some parts of the code were
implicitly relying on it being in one or the other form, while some
other code uncontrollably switched between the two.

I propose to fix this by introducing some simplifications and rules
(some of which I enforce by asserts):
* Only valid non-trivial substitutions (and consequently upper/lower
bound in constraints) for `ParamSpecType` are `ParamSpecType` and
`Parameters`.
* When `ParamSpecType` appears in a callable it must have an empty
`prefix`.
* `Parameters` cannot contain other `Parameters` (and ideally also
`ParamSpecType`s) among argument types.
* For inference we bring `Concatenate` to common representation (because
both callables and instances may appear in the same expression). Using
the `ParamSpecType` representation with `prefix` looks significantly
simpler (especially in solver).

Apart from this actual implementation of polymorphic inference is
simple/straightforward, I just handle the additional `ParamSpecType`
cases (in addition to `TypeVarType`) for inference, for solver, and for
application. I also enabled polymorphic inference for lambda
expressions, since they are handled by similar code paths.

Some minor comments:
* I fixed couple minor bugs uncovered by this PR (see e.g. test case for
accidental `TypeVar` id clash).
* I switch few tests to `--new-type-inference` because there error
messages are slightly different, and so it is easier for me to test
global flip to `True` locally.
* I may tweak some of the "ground rules" if `mypy_primer` output will be
particularly bad.

---------

Co-authored-by: Ivan Levkivskyi <[email protected]>
ilevkivskyi added a commit that referenced this pull request Aug 18, 2023
This is the fifth PR in the series started by #15287, and a last one for
the foreseeable future. This completes polymorphic inference
sufficiently for extensive experimentation, and enabling polymorphic
fallback by default.

Remaining items for which I am going to open follow-up issues:
* Enable `--new-type-inference` by default (should be done before
everything else in this list).
* Use polymorphic inference during unification.
* Use polymorphic inference as primary an only mechanism, rather than a
fallback if basic inference fails in some way.
* Move `apply_poly()` logic from `checkexpr.py` to `applytype.py` (this
one depends on everything above).
* Experiment with backtracking in the new solver.
* Experiment with universal quantification for types other that
`Callable` (btw we already have a hacky support for capturing a generic
function in an instance with `ParamSpec`).

Now some comments on the PR proper. First of all I decided to do some
clean-up of `TypeVarTuple` support, but added only strictly necessary
parts of the cleanup here. Everything else will be in follow up PR(s).
The polymorphic inference/solver/application is practically trivial
here, so here is my view on how I see large-scale structure of
`TypeVarTuple` implementation:
* There should be no special-casing in `applytype.py`, so I deleted
everything from there (as I did for `ParamSpec`) and complemented
`visit_callable_type()` in `expandtype.py`. Basically, `applytype.py`
should have three simple steps: validate substitutions (upper bounds,
values, argument kinds etc.); call `expand_type()`; update callable type
variables (currently we just reduce the number, but in future we may
also add variables there, see TODO that I added).
* The only valid positions for a variadic item (a.k.a. `UnpackType`) are
inside `Instance`s, `TupleType`s, and `CallableType`s. I like how there
is an agreement that for callables there should never be a prefix, and
instead prefix should be represented with regular positional arguments.
I think that ideally we should enforce this with an `assert` in
`CallableType` constructor (similar to how I did this for `ParamSpec`).
* Completing `expand_type()` should be a priority (since it describes
basic semantics of `TypeVarLikeType`s). I think I made good progress in
this direction. IIUC the only valid substitution for `*Ts` are
`TupleType.items`, `*tuple[X, ...]`, `Any`, and `<nothing>`, so it was
not hard.
* I propose to only allow `TupleType` (mostly for `semanal.py`, see item
below), plain `TypeVarTupleType`, and a homogeneous `tuple` instances
inside `UnpackType`. Supporting unions of those is not specified by the
PEP and support will likely be quite tricky to implement. Also I propose
to even eagerly expand type aliases to tuples (since there is no point
in supporting recursive types like `A = Tuple[int, *A]`).
* I propose to forcefully flatten nested `TupleType`s, there should be
no things like `Tuple[X1, *Tuple[X2, *Ts, Y2], Y1]` etc after semantic
analysis. (Similarly to how we always flatten `Parameters` for
`ParamSpec`, and how we flatten nested unions in `UnionType`
_constructor_). Currently we do the flattening/normalization of tuples
in `expand_type()` etc.
* I suspect `build_constraints_for_unpack()` may be broken, at least
when it was used for tuples and callables it did something wrong in few
cases I tested (and there are other symptoms I mentioned in a TODO). I
therefore re-implemented logic for callables/tuples using a separate
dedicated helper. I will investigate more later.

As I mentioned above I only implemented strictly minimal amount of the
above plan to make my tests pass, but still wanted to write this out to
see if there are any objections (or maybe I don't understand something).
If there are no objections to this plan, I will continue it in separate
PR(s). Btw, I like how with this plan we will have clear logical
parallels between `TypeVarTuple` implementation and (recently updated)
`ParamSpec` implementation.

---------

Co-authored-by: Ivan Levkivskyi <[email protected]>
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