From: Alan Schmitt <alan.schmitt@polytechnique.org>
To: "lwn" <lwn@lwn.net>, "cwn" <cwn@lists.idyll.org>, caml-list@inria.fr
Subject: [Caml-list] Attn: Development Editor, Latest OCaml Weekly News
Date: Tue, 04 Jan 2022 08:56:30 +0100 [thread overview]
Message-ID: <87bl0sc4sx.fsf@m4x.org> (raw)
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Hello
Here is the latest OCaml Weekly News, for the week of December 28, 2021
to January 04, 2022.
Table of Contents
─────────────────
A hack for toplevel breakpoints using effect handlers
Multi-shot continuations gone forever?
New release of Menhir (20211230)
Improved documentation for Fix
pp-binary-ints 0.1.1
Old CWN
A hack for toplevel breakpoints using effect handlers
═════════════════════════════════════════════════════
Archive:
<https://discuss.ocaml.org/t/a-hack-for-toplevel-breakpoints-using-effect-handlers/9065/1>
wiktor announced
────────────────
I started playing with effect handlers and wondered if they could be
used to implement toplevel breakpoints. It's a big hack and probably
unsound at the moment, but it works and here's an example interaction:
┌────
│ let arr =
│ let fact n =
│ let arr = Array.make (n+1) 1 in
│ let rec loop i =
│ if i <= n then begin
│ Break.break ["i", i; "arr", arr];
│ arr.(i) <- arr.(i-1) * i;
│ loop (i+1)
│ end
│ in
│ (loop 1; arr)
│ in
│ fact 5;;
│ # (* We hit a breakpoint and obtain the continuation k *)
│ k ();;
│ - : bool = true
│ # (* the bools are leaking from the execute_phrase function
│ * inside the toplevel *)
│ k ();;
│ - : bool = true
│ # i;;
│ - : int = 3
│ # arr;;
│ - : int array = [|1; 1; 2; 1; 1; 1|]
│ # (* let's disturb the computation of factorials *)
│ arr.(i-1) <- 42;;
│ - : unit = ()
│ # k ();;
│ - : bool = true
│ # (* btw: here the user is like a scheduler for yield-based async *)
│ k ();;
│ - : bool = true
│ # k ();;
│ val arr : int array = [|1; 1; 42; 126; 504; 2520|]
│ - : bool = true
└────
Currently I don't try to clean up bindings or values, which is a
source of unsoundness. After the last `k ()' we got two results: First
the computation of `let arr ...' finished, and then the computation of
`k ()' finished. But `k' is a part of the execution of `let arr ...',
so these two executions "intersect" without one being contained in the
other. This makes the question of what should the current variable
bindings be complicated. Setting the bindings at end of execution is
futile, when a continuation may in such a way leak bindings from
breakpoint time.
Possibly a stack discipline for the execution of phrases is required
to make the environments behave properly: at the end of executing a
phrase we cancel (with another effect, maybe) other executions which
"depend" on the current execution (evaluate the `k' obtained from a
breakpoint in the current execution). This should eliminate these
"intersections" and we could throw out the bindings added by the
cancelled executions.
I haven't tried anything with polymorphism yet, but type variables
should probably be changed into abstract types inside the binders.
Here's the code:
<https://github.com/ocaml-multicore/ocaml/compare/multicore-pr...wiktorkuchta:toplevel-break>
wiktor later said
─────────────────
Well, this might have been unnecessary, as most of it can be done
properly in userspace (with more syntactic overhead).
┌────
│ open EffectHandlers
│ open Deep
│
│ type ('a, 'b) res =
│ | Bp of 'a * ((unit, ('a, 'b) res) continuation)
│ | Fin of 'b
│
│ module type P1 = sig val i : int val arr : int array end
│ type payload = P1 of (module P1)
│ type _ eff += Break : payload -> unit eff
│
│ let arr () =
│ let fact n =
│ let arr = Array.make (n+1) 1 in
│ let rec loop i =
│ if i <= n then begin
│ perform (Break (P1 (module struct let i = i let arr = arr end)));
│ arr.(i) <- arr.(i-1) * i;
│ loop (i+1)
│ end
│ in
│ (loop 1; arr)
│ in
│ fact 5;;
│
│ let with_break th =
│ try_with (fun () -> Fin (th ())) ()
│ { effc = fun (type a) (e : a eff) ->
│ match e with
│ | Break p -> Some (fun (k : (a,_) continuation) -> Bp (p, k))
│ | _ -> None }
│
│ let cont = function
│ | Bp (_, k) -> continue k ()
│ | Fin _ -> failwith "computation finished, cannot continue"
│
│ let get = function
│ | Bp (r, _) -> r
│ | Fin _ -> failwith "computation finished, no breakpoint payload"
│
│ let get1 r = match get r with P1 m -> m
└────
┌────
│ # let r = with_break arr;;
│ val r : (payload, int array) res = Bp (P1 <module>, <abstr>)
│ # open (val get1 r);;
│ val i : int = 1
│ val arr : int array = [|1; 1; 1; 1; 1; 1|]
└────
The main pain point is having to define the payload types. In basic
cases the payload type could be just a simple polymorphic variant. It
would be nice if it could be completely inferred, but it's unlikely as
`Break` has to have a statically known argument.
With a bit of help from tooling (ppxes for code generation and
shorthands in the toplevel), this could be better than printf
debugging.
Guillaume Munch-Maccagnoni then said
────────────────────────────────────
This is an interesting experiment.
• This reminds me of the idea of high-level stack inspection for
debugging and security (articulated for instance in Clements' PhD
thesis _[Portable and high-level access to the stack with
Continuation Marks]_; here's [another more recent paper] from the
Racket people that might be relevant). One can ask whether a PPX can
provide high-level stack inspection or if one needs support from the
compiler for that. It's nice to experiment.
• A few years ago someone asked whether there could be a use to
untyped algebraic effects in OCaml (in the sense that they do not
appear in the effect annotation in function types). I proposed
debugging as an example. Someone suggested that it is not too hard
to adapt the interface types of all functions in the call chain to
add the appropriate effect annotation (and remove it afterwards),
but I was not convinced.
[Portable and high-level access to the stack with Continuation Marks]
<https://www2.ccs.neu.edu/racket/pubs/dissertation-clements.pdf>
[another more recent paper]
<https://dl.acm.org/doi/10.1145/3385412.3385981>
Multi-shot continuations gone forever?
══════════════════════════════════════
Archive:
<https://discuss.ocaml.org/t/multi-shot-continuations-gone-forever/9072/1>
cyberpink asked
───────────────
What happens with multi-shot continuations now that
Obj.clone_continuation was removed?
([https://github.com/ocaml-multicore/ocaml-multicore/pull/651])
Anything that requires a "fork" operation, like say, a probabilistic
programming EDSL, needs this. None of the old examples I've looked at
like [Delimcc on top of effects] have been updated to use a new
method, and I haven't been able to find any hints of one.
Are multi-shot continuations just not possible now? Are there plans to
add something equivalent back in later?
[https://github.com/ocaml-multicore/ocaml-multicore/pull/651]
<https://github.com/ocaml-multicore/ocaml-multicore/pull/651>
[Delimcc on top of effects]
<https://github.com/ocaml-multicore/effects-examples/blob/master/delimcc.ml>
Nicolás Ojeda Bär replied
─────────────────────────
Yes, multi-shot continuations are gone and is unlikely that they will
find their way back any time soon. One (good) reason is explained in
<https://dl.acm.org/doi/10.1145/3434314> :
<https://aws1.discourse-cdn.com/standard11/uploads/ocaml/original/2X/8/8d26520ef0f790fd3dc4407458d925c1a28fdbca.png>
and
<https://aws1.discourse-cdn.com/standard11/uploads/ocaml/original/2X/b/b28fa14f967364743277c0132a804c430d2d66d1.png>
Guillaume Munch-Maccagnoni then said
────────────────────────────────────
I think the question still stands. You cut the sentence “_Extending
our system with multi-shot continuations is future work (§8)_”. Also
the paper is about a particular model based on separation logic rather
than OCaml itself (for instance the authors also mention that their
continuations are affine instead of linear unlike in OCaml multicore).
Nevertheless, the multicore designers were aware that duplicating
continuations makes it complicated to reason about resources. The
topic of mixing continuations and linearity has been better studied
from the angle of algebraic models of computation and proof
theory. Essentially, with an effect system you could ensure that
certain kinds of effects do not happen in the delimited part of the
program (including allocating a resource), which controls copiability
of the stack from the point of view of reasoning about the
program. This is inspired by some logics that mix classical and
intuitionistic or linear logic. From this angle the ability to copy a
continuation would be restricted to a sub-part of the language which
is pure to some degree. This should also be a suitable starting point
if one wanted to develop a program logic to formalise the reasoning
about such programs.
However according to [#651] there were more technical reasons to drop
`clone_continuation', such as breaking compiler optimizations. I am
curious as well to know whether there are plans to reintroduce
`clone_continuation' at some point, but obviously this would require
some effort.
[#651] <https://github.com/ocaml-multicore/ocaml-multicore/pull/651>
KC Sivaramakrishnan said
────────────────────────
@nojb and @gadmm have already answered why we've dropped support for
`clone_continuation' now. We will need to track the copiability of the
continuation in the continuation type and compiler optimisations also
need to be made aware of the possibility of copying. Given the
pervasive nature of its effects, there are no immediate plans to bring
the feature back. We will have to come back to this after we have
typed effects.
Anything that requires a “fork” operation, like say, a
probabilistic programming EDSL
One can get pretty far with PPL with just one-shot continuations. My
student and I did some experiments building a DSL for a PPL to learn
about the space: <https://github.com/Arnhav-Datar/EffPPL>. Having
spoken to PPL experts there are indeed some usecases where multi-shot
continuations are useful, but from what I understand, the one-shotness
isn't a blocker for PPL.
I would be interested in collecting usecases where multi-shot
continuations are absolutely necessary.
gasche then said
────────────────
Interesting!
My (probably naive) mental model of HANSEI-style libraries, using
multishot continuations, is that they are extensions/generalization of
a non-probabilistic "logic/non-deterministic monad" that searches for
the set of solutions to a problem. Multishot continuations are
naturally used in non-deterministic computations at backtracking
points, to explore different search directions and collect the
result. It is possible to avoid multishot continuations by replaying
the whole search from the start each time (reference: [Capturing the
future by replaying the past]), but this involves duplicated
computations so it is less efficient (reference: [Asymptotic speedup
with first-class control]).
Can you give some intuition of how other approaches to probalistic
inference work, that do not require multishot continuations? Are they
also duplicating computations, or are they using a magic trick to
avoid this issue with a different inference algorithm?
I tried to find an answer to this question by reading the [internship
report], but I couldn't locate an answer. (The report mentions HANSEI
in the related work, but it does not discuss this question.) The
report explains that the inference algorithm, called HMC (Hamiltonian
Monte Carlo), uses automatic differenciation; so it uses a sort of
symbolic manipulation / analysis of the probabilistic program to
sample. But does this avoid repeated computations? It may be the case
instead that the differential is as large or larger than the program
itself, and that the search algorithm using this differential in
effect perform a program-sized computation at each search step,
duplicating computations.
[Capturing the future by replaying the past]
<https://arxiv.org/pdf/1710.10385>
[Asymptotic speedup with first-class control]
<https://arxiv.org/abs/2007.00605>
[internship report]
<https://github.com/Arnhav-Datar/EffPPL/blob/main/EffPPL_Report.pdf>
Sadiq said
──────────
Not a PPL but I've been hacking on a little effects-based model
checker for concurrent data structures that implements dynamic partial
order reduction (<https://github.com/sadiqj/dscheck/> - a
WIP!). Multi-shot continuations would have been very useful.
I ended up implementing something that involves maintaining a schedule
and repeatedly replaying the computation. It looks very similar to
what [Capturing the future..] proposes.
[Capturing the future..] <https://arxiv.org/pdf/1710.10385>
New release of Menhir (20211230)
════════════════════════════════
Archive:
<https://discuss.ocaml.org/t/ann-new-release-of-menhir-20211230/9077/1>
François Pottier announced
──────────────────────────
Dear OCaml & Menhir users,
I am pleased to announce a new release of Menhir, with a major
improvement.
The code back-end has been rewritten from the ground up by Émile
Trotignon and by myself, and now produces efficient and well-typed
OCaml code. The infamous Obj.magic is not used any more.
Furthermore, the new code back-end produces code that is more
aggressively optimized, leading to a significant reduction in memory
allocation and a typical performance improvement of up to 20% compared
to the previous code back-end.
┌────
│ opam update
│ opam install menhir.20211230
└────
Happy well-typed parsing in 2022!
2021/12/30
╌╌╌╌╌╌╌╌╌╌
• The code back-end has been rewritten from the ground up by Émile
Trotignon and François Pottier, and now produces efficient and
*well-typed* OCaml code. The infamous `Obj.magic' is not used any
more.
The table back-end and the Coq back-end are unaffected by this
change.
The main side effects of this change are as follows:
• The code back-end now needs type information. This means that
/either/ Menhir's type inference mechanism must be enabled (the
easiest way of enabling it is to use Menhir via `dune'
and to check that the `dune-project' file says `(using
menhir 2.0)' or later)
/or/ the type of every nonterminal symbol must be explicitly given
via a `%type' declaration.
• The code back-end no longer allows the type of any symbol to be an
open polymorphic variant type, such as `[> `A ]'. As a workaround,
we suggest using a closed polymorphic variant instead.
• The code back-end now adheres to the /simplified/ error-handling
strategy, as opposed to the /legacy/ strategy.
For grammars that do /not/ use the `error' token, this makes no
difference.
For grammars that use the `error' token in the limited way
permitted by the simplified strategy, this makes no difference
either. The simplified strategy makes the following requirement:
the `error' token should always appear at the end of a production,
whose semantic action should abort the parser by raising an
exception.
Grammars that make more complex use of the `error' token, and
therefore need the `legacy' strategy, cannot be compiled by the
new code back-end. As a workaround, it is possible to switch to
the table back-end (using `--table --strategy legacy') or to the
ancient code back-end (using `--code-ancient'). *In the long run,
we recommend abandoning the use of the `error' token*. Support for
the `error' token may be removed entirely at some point in the
future.
The original code back-end, which has been around since the early
days of Menhir (2005), temporarily remains available (using
`--code-ancient'). It will be removed at some point in the future.
The new code back-end offers several levels of optimization, which
remain undocumented and are subject to change in the future. At
present, the main levels are roughly as follows:
• `-O 0 --represent-everything' uses a uniform representation of the
stack and produces straightforward code.
• `-O 0' uses a non-uniform representation of the stack; some stack
cells have fewer fields; some stack cells disappear altogether.
• `-O 1' reduces memory traffic by moving `PUSH' operations so that
they meet `POP' operations and cancel out.
• `-O 2' optimizes the reduction of unit productions (that is,
productions whose right-hand side has length 1) by performing a
limited amount of code specialization.
The default level of optimization is the maximum level, `-O 2'.
• The new command line switch `--exn-carries-state' causes the
exception `Error' to carry an integer parameter: `exception Error of
int'. When the parser detects a syntax error, the number of the
current state is reported in this way. This allows the caller to
select a suitable syntax error message, along the lines described in
[Section 11] of the manual. This command line switch is currently
supported by the code back-end only.
• The `$syntaxerror' keyword is no longer supported.
• Document the trick of wrapping module aliases in `open struct
... end', like this: `%{ open struct module alias M =
MyLongModuleName end %}'. This allows you to use the short name `M'
in your grammar, but forces OCaml to infer types that refer to the
long name `MyLongModuleName'. (Suggested by Frédéric Bour.)
[Section 11]
<http://cambium.inria.fr/~fpottier/menhir/manual.html#sec68>
Improved documentation for Fix
══════════════════════════════
Archive:
<https://discuss.ocaml.org/t/ann-improved-documentation-for-fix/9079/1>
François Pottier announced
──────────────────────────
My last contribution for 2021 is an improved documentation for Fix, a
library that helps with various algorithmic constructions that involve
memoization, recursion, and numbering.
The documentation can be [viewed online].
It can also be viewed locally (on your own machine) as follows:
┌────
│ opam update
│ opam install fix.20211231
│ opam install odig
│ odig odoc # this may take some time
│ odig doc fix # this opens the doc in your browser
└────
Happy fix'in' in 2022!
[viewed online] <http://cambium.inria.fr/~fpottier/fix/doc/fix/>
pp-binary-ints 0.1.1
════════════════════
Archive: <https://discuss.ocaml.org/t/ann-pp-binary-ints-0-1-1/9080/1>
Ifaz Kabir announced
────────────────────
Tired of printing octals and hexadecimals and then mentally converting
them to bits. Ever wanted to just see the bits in an int? Now you can!
Just run `opam install pp-binary-ints' and off you go:
┌────
│ # Pp_binary_ints.Int.to_string 0b10101001;;
│ - : string = "10101001"
└────
You can find the documentation for the project and more examples of
how to use it [here].
The library is very customizable.
• You can choose to print with `0b' prefixes and `_' separators.
• You can choose to print zeros just like the non-zeros, with prefixes
and separators.
• If you use zero padding, you can control how many leading zeros show
up with the `~min_width' argument.
• It correctly handles the edge cases when adding `_' separators: you
won’t get leading underscores.
• It includes pretty printers that work with `Format' and `Fmt' , not
just `to_string' functions.
• Supports `int', `int32', `int64', and `nativeint'.
• Don't like the default prefixes and suffixes? Customize the prefixes
and suffixes with the provided functor.
[here]
<https://ifazk.github.io/pp-binary-ints/pp-binary-ints/index.html>
Old CWN
═══════
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[Alan Schmitt]
[send me a message] <mailto:alan.schmitt@polytechnique.org>
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[online] <http://lists.idyll.org/listinfo/caml-news-weekly/>
[Alan Schmitt] <https://alan.petitepomme.net/>
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