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* [Caml-list] [ANN] New release of Fix (20211125)
@ 2021-11-26  8:07 François Pottier
  0 siblings, 0 replies; 1+ messages in thread
From: François Pottier @ 2021-11-26  8:07 UTC (permalink / raw)
  To: OCaML Mailing List


Dear OCaml users,

I am pleased to announce a new release of Fix, with several new modules
contribued by Frédéric Bour (thanks!).

In short, Fix is a toolkit that helps perform memoization and fixed point
computations (including data flow analyses). More generally, it offers a
number of basic algorithmic building blocks that can be useful in many
circumstances.

   opam update
   opam install fix.20211125

Documentation can be found here:

   https://gitlab.inria.fr/fpottier/fix/-/blob/master/README.md
   http://cambium.inria.fr/~fpottier/fix/doc/fix/Fix/index.html

Enjoy,

--
François Pottier
francois.pottier@inria.fr
http://cambium.inria.fr/~fpottier/

## 2021/11/25

* The new module `CompactQueue` offers a minimalist mutable FIFO queue. 
It is
   comparable with OCaml's `Queue` module. In comparison with `Queue`, 
it uses
   a more compact internal representation: elements are stored 
contiguously in
   a circular array. This has a positive impact on performance: both 
time and
   memory consumption are reduced. This data structure is optimized for 
maximum
   throughput. (Contributed by Frédéric Bour, reviewed by François Pottier.)

* The new functor `DataFlow.ForCustomMaps` offers a forward data flow 
analysis
   that is tuned for greater performance. (Contributed by Frédéric Bour,
   reviewed by François Pottier.)

* The new module `Indexing` offers a safe API for manipulating indices into
   fixed-size arrays. This API involves some dynamic checks as well as 
static
   type checks, thereby (hopefully) greatly reducing the risk of 
confusion in
   code that uses many arrays and many indices into these arrays. 
(Contributed
   by Frédéric Bour, reviewed by François Pottier.)

* In `DataFlow`, allow the function `foreach_root`
   (which is part of the signature `DATA_FLOW_GRAPH`)
   to call `contribute x _` several times at a single root `x`.

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