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{-
(c) The GRASP/AQUA Project, Glasgow University, 1992-1998
************************************************************************
* *
\section[OccurAnal]{Occurrence analysis pass}
* *
************************************************************************
The occurrence analyser re-typechecks a core expression, returning a new
core expression with (hopefully) improved usage information.
-}
{-# LANGUAGE CPP, BangPatterns, MultiWayIf, ViewPatterns #-}
{-# OPTIONS_GHC -Wno-incomplete-record-updates #-}
module GHC.Core.Opt.OccurAnal ( occurAnalysePgm, occurAnalyseExpr ) where
#include "GhclibHsVersions.h"
import GHC.Prelude
import GHC.Core
import GHC.Core.FVs
import GHC.Core.Utils ( exprIsTrivial, isDefaultAlt, isExpandableApp,
stripTicksTopE, mkTicks )
import GHC.Core.Opt.Arity ( joinRhsArity )
import GHC.Types.Id
import GHC.Types.Id.Info
import GHC.Types.Basic
import GHC.Unit.Module( Module )
import GHC.Core.Coercion
import GHC.Core.Type
import GHC.Core.TyCo.FVs( tyCoVarsOfMCo )
import GHC.Types.Var.Set
import GHC.Types.Var.Env
import GHC.Types.Var
import GHC.Types.Demand ( argOneShots, argsOneShots )
import GHC.Data.Graph.Directed ( SCC(..), Node(..)
, stronglyConnCompFromEdgedVerticesUniq
, stronglyConnCompFromEdgedVerticesUniqR )
import GHC.Builtin.Names( runRWKey )
import GHC.Types.Unique
import GHC.Types.Unique.FM
import GHC.Types.Unique.Set
import GHC.Utils.Misc
import GHC.Data.Maybe( isJust )
import GHC.Utils.Outputable
import Data.List
{-
************************************************************************
* *
occurAnalysePgm, occurAnalyseExpr
* *
************************************************************************
Here's the externally-callable interface:
-}
occurAnalysePgm :: Module -- Used only in debug output
-> (Id -> Bool) -- Active unfoldings
-> (Activation -> Bool) -- Active rules
-> [CoreRule]
-> CoreProgram -> CoreProgram
occurAnalysePgm this_mod active_unf active_rule imp_rules binds
| isEmptyDetails final_usage
= occ_anald_binds
| otherwise -- See Note [Glomming]
= WARN( True, hang (text "Glomming in" <+> ppr this_mod <> colon)
2 (ppr final_usage ) )
occ_anald_glommed_binds
where
init_env = initOccEnv { occ_rule_act = active_rule
, occ_unf_act = active_unf }
(final_usage, occ_anald_binds) = go init_env binds
(_, occ_anald_glommed_binds) = occAnalRecBind init_env TopLevel
imp_rule_edges
(flattenBinds binds)
initial_uds
-- It's crucial to re-analyse the glommed-together bindings
-- so that we establish the right loop breakers. Otherwise
-- we can easily create an infinite loop (#9583 is an example)
--
-- Also crucial to re-analyse the /original/ bindings
-- in case the first pass accidentally discarded as dead code
-- a binding that was actually needed (albeit before its
-- definition site). #17724 threw this up.
initial_uds = addManyOccs emptyDetails (rulesFreeVars imp_rules)
-- The RULES declarations keep things alive!
-- Note [Preventing loops due to imported functions rules]
imp_rule_edges = foldr (plusVarEnv_C unionVarSet) emptyVarEnv
[ mapVarEnv (const maps_to) $
getUniqSet (exprFreeIds arg `delVarSetList` ru_bndrs imp_rule)
| imp_rule <- imp_rules
, not (isBuiltinRule imp_rule) -- See Note [Plugin rules]
, let maps_to = exprFreeIds (ru_rhs imp_rule)
`delVarSetList` ru_bndrs imp_rule
, arg <- ru_args imp_rule ]
go :: OccEnv -> [CoreBind] -> (UsageDetails, [CoreBind])
go _ []
= (initial_uds, [])
go env (bind:binds)
= (final_usage, bind' ++ binds')
where
(bs_usage, binds') = go env binds
(final_usage, bind') = occAnalBind env TopLevel imp_rule_edges bind
bs_usage
occurAnalyseExpr :: CoreExpr -> CoreExpr
-- Do occurrence analysis, and discard occurrence info returned
occurAnalyseExpr expr
= snd (occAnal initOccEnv expr)
{- Note [Plugin rules]
~~~~~~~~~~~~~~~~~~~~~~
Conal Elliott (#11651) built a GHC plugin that added some
BuiltinRules (for imported Ids) to the mg_rules field of ModGuts, to
do some domain-specific transformations that could not be expressed
with an ordinary pattern-matching CoreRule. But then we can't extract
the dependencies (in imp_rule_edges) from ru_rhs etc, because a
BuiltinRule doesn't have any of that stuff.
So we simply assume that BuiltinRules have no dependencies, and filter
them out from the imp_rule_edges comprehension.
-}
{-
************************************************************************
* *
Bindings
* *
************************************************************************
Note [Recursive bindings: the grand plan]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
When we come across a binding group
Rec { x1 = r1; ...; xn = rn }
we treat it like this (occAnalRecBind):
1. Occurrence-analyse each right hand side, and build a
"Details" for each binding to capture the results.
Wrap the details in a Node (details, node-id, dep-node-ids),
where node-id is just the unique of the binder, and
dep-node-ids lists all binders on which this binding depends.
We'll call these the "scope edges".
See Note [Forming the Rec groups].
All this is done by makeNode.
2. Do SCC-analysis on these Nodes. Each SCC will become a new Rec or
NonRec. The key property is that every free variable of a binding
is accounted for by the scope edges, so that when we are done
everything is still in scope.
3. For each Cyclic SCC of the scope-edge SCC-analysis in (2), we
identify suitable loop-breakers to ensure that inlining terminates.
This is done by occAnalRec.
4. To do so we form a new set of Nodes, with the same details, but
different edges, the "loop-breaker nodes". The loop-breaker nodes
have both more and fewer dependencies than the scope edges
(see Note [Choosing loop breakers])
More edges: if f calls g, and g has an active rule that mentions h
then we add an edge from f -> h
Fewer edges: we only include dependencies on active rules, on rule
RHSs (not LHSs) and if there is an INLINE pragma only
on the stable unfolding (and vice versa). The scope
edges must be much more inclusive.
5. The "weak fvs" of a node are, by definition:
the scope fvs - the loop-breaker fvs
See Note [Weak loop breakers], and the nd_weak field of Details
6. Having formed the loop-breaker nodes
Note [Dead code]
~~~~~~~~~~~~~~~~
Dropping dead code for a cyclic Strongly Connected Component is done
in a very simple way:
the entire SCC is dropped if none of its binders are mentioned
in the body; otherwise the whole thing is kept.
The key observation is that dead code elimination happens after
dependency analysis: so 'occAnalBind' processes SCCs instead of the
original term's binding groups.
Thus 'occAnalBind' does indeed drop 'f' in an example like
letrec f = ...g...
g = ...(...g...)...
in
...g...
when 'g' no longer uses 'f' at all (eg 'f' does not occur in a RULE in
'g'). 'occAnalBind' first consumes 'CyclicSCC g' and then it consumes
'AcyclicSCC f', where 'body_usage' won't contain 'f'.
------------------------------------------------------------
Note [Forming Rec groups]
~~~~~~~~~~~~~~~~~~~~~~~~~
We put bindings {f = ef; g = eg } in a Rec group if "f uses g"
and "g uses f", no matter how indirectly. We do a SCC analysis
with an edge f -> g if "f uses g".
More precisely, "f uses g" iff g should be in scope wherever f is.
That is, g is free in:
a) the rhs 'ef'
b) or the RHS of a rule for f (Note [Rules are extra RHSs])
c) or the LHS or a rule for f (Note [Rule dependency info])
These conditions apply regardless of the activation of the RULE (eg it might be
inactive in this phase but become active later). Once a Rec is broken up
it can never be put back together, so we must be conservative.
The principle is that, regardless of rule firings, every variable is
always in scope.
* Note [Rules are extra RHSs]
~~~~~~~~~~~~~~~~~~~~~~~~~~~
A RULE for 'f' is like an extra RHS for 'f'. That way the "parent"
keeps the specialised "children" alive. If the parent dies
(because it isn't referenced any more), then the children will die
too (unless they are already referenced directly).
To that end, we build a Rec group for each cyclic strongly
connected component,
*treating f's rules as extra RHSs for 'f'*.
More concretely, the SCC analysis runs on a graph with an edge
from f -> g iff g is mentioned in
(a) f's rhs
(b) f's RULES
These are rec_edges.
Under (b) we include variables free in *either* LHS *or* RHS of
the rule. The former might seems silly, but see Note [Rule
dependency info]. So in Example [eftInt], eftInt and eftIntFB
will be put in the same Rec, even though their 'main' RHSs are
both non-recursive.
* Note [Rule dependency info]
~~~~~~~~~~~~~~~~~~~~~~~~~~~
The VarSet in a RuleInfo is used for dependency analysis in the
occurrence analyser. We must track free vars in *both* lhs and rhs.
Hence use of idRuleVars, rather than idRuleRhsVars in occAnalBind.
Why both? Consider
x = y
RULE f x = v+4
Then if we substitute y for x, we'd better do so in the
rule's LHS too, so we'd better ensure the RULE appears to mention 'x'
as well as 'v'
* Note [Rules are visible in their own rec group]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
We want the rules for 'f' to be visible in f's right-hand side.
And we'd like them to be visible in other functions in f's Rec
group. E.g. in Note [Specialisation rules] we want f' rule
to be visible in both f's RHS, and fs's RHS.
This means that we must simplify the RULEs first, before looking
at any of the definitions. This is done by Simplify.simplRecBind,
when it calls addLetIdInfo.
------------------------------------------------------------
Note [Choosing loop breakers]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Loop breaking is surprisingly subtle. First read the section 4 of
"Secrets of the GHC inliner". This describes our basic plan.
We avoid infinite inlinings by choosing loop breakers, and
ensuring that a loop breaker cuts each loop.
See also Note [Inlining and hs-boot files] in GHC.Core.ToIface, which
deals with a closely related source of infinite loops.
Fundamentally, we do SCC analysis on a graph. For each recursive
group we choose a loop breaker, delete all edges to that node,
re-analyse the SCC, and iterate.
But what is the graph? NOT the same graph as was used for Note
[Forming Rec groups]! In particular, a RULE is like an equation for
'f' that is *always* inlined if it is applicable. We do *not* disable
rules for loop-breakers. It's up to whoever makes the rules to make
sure that the rules themselves always terminate. See Note [Rules for
recursive functions] in GHC.Core.Opt.Simplify
Hence, if
f's RHS (or its INLINE template if it has one) mentions g, and
g has a RULE that mentions h, and
h has a RULE that mentions f
then we *must* choose f to be a loop breaker. Example: see Note
[Specialisation rules].
In general, take the free variables of f's RHS, and augment it with
all the variables reachable by RULES from those starting points. That
is the whole reason for computing rule_fv_env in occAnalBind. (Of
course we only consider free vars that are also binders in this Rec
group.) See also Note [Finding rule RHS free vars]
Note that when we compute this rule_fv_env, we only consider variables
free in the *RHS* of the rule, in contrast to the way we build the
Rec group in the first place (Note [Rule dependency info])
Note that if 'g' has RHS that mentions 'w', we should add w to
g's loop-breaker edges. More concretely there is an edge from f -> g
iff
(a) g is mentioned in f's RHS `xor` f's INLINE rhs
(see Note [Inline rules])
(b) or h is mentioned in f's RHS, and
g appears in the RHS of an active RULE of h
or a transitive sequence of active rules starting with h
Why "active rules"? See Note [Finding rule RHS free vars]
Note that in Example [eftInt], *neither* eftInt *nor* eftIntFB is
chosen as a loop breaker, because their RHSs don't mention each other.
And indeed both can be inlined safely.
Note again that the edges of the graph we use for computing loop breakers
are not the same as the edges we use for computing the Rec blocks.
That's why we compute
- rec_edges for the Rec block analysis
- loop_breaker_nodes for the loop breaker analysis
* Note [Finding rule RHS free vars]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider this real example from Data Parallel Haskell
tagZero :: Array Int -> Array Tag
{-# INLINE [1] tagZeroes #-}
tagZero xs = pmap (\x -> fromBool (x==0)) xs
{-# RULES "tagZero" [~1] forall xs n.
pmap fromBool <blah blah> = tagZero xs #-}
So tagZero's RHS mentions pmap, and pmap's RULE mentions tagZero.
However, tagZero can only be inlined in phase 1 and later, while
the RULE is only active *before* phase 1. So there's no problem.
To make this work, we look for the RHS free vars only for
*active* rules. That's the reason for the occ_rule_act field
of the OccEnv.
* Note [Weak loop breakers]
~~~~~~~~~~~~~~~~~~~~~~~~~
There is a last nasty wrinkle. Suppose we have
Rec { f = f_rhs
RULE f [] = g
h = h_rhs
g = h
...more...
}
Remember that we simplify the RULES before any RHS (see Note
[Rules are visible in their own rec group] above).
So we must *not* postInlineUnconditionally 'g', even though
its RHS turns out to be trivial. (I'm assuming that 'g' is
not chosen as a loop breaker.) Why not? Because then we
drop the binding for 'g', which leaves it out of scope in the
RULE!
Here's a somewhat different example of the same thing
Rec { g = h
; h = ...f...
; f = f_rhs
RULE f [] = g }
Here the RULE is "below" g, but we *still* can't postInlineUnconditionally
g, because the RULE for f is active throughout. So the RHS of h
might rewrite to h = ...g...
So g must remain in scope in the output program!
We "solve" this by:
Make g a "weak" loop breaker (OccInfo = IAmLoopBreaker True)
iff g is a "missing free variable" of the Rec group
A "missing free variable" x is one that is mentioned in an RHS or
INLINE or RULE of a binding in the Rec group, but where the
dependency on x may not show up in the loop_breaker_nodes (see
note [Choosing loop breakers} above).
A normal "strong" loop breaker has IAmLoopBreaker False. So
Inline postInlineUnconditionally
strong IAmLoopBreaker False no no
weak IAmLoopBreaker True yes no
other yes yes
The **sole** reason for this kind of loop breaker is so that
postInlineUnconditionally does not fire. Ugh. (Typically it'll
inline via the usual callSiteInline stuff, so it'll be dead in the
next pass, so the main Ugh is the tiresome complication.)
Note [Rules for imported functions]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider this
f = /\a. B.g a
RULE B.g Int = 1 + f Int
Note that
* The RULE is for an imported function.
* f is non-recursive
Now we
can get
f Int --> B.g Int Inlining f
--> 1 + f Int Firing RULE
and so the simplifier goes into an infinite loop. This
would not happen if the RULE was for a local function,
because we keep track of dependencies through rules. But
that is pretty much impossible to do for imported Ids. Suppose
f's definition had been
f = /\a. C.h a
where (by some long and devious process), C.h eventually inlines to
B.g. We could only spot such loops by exhaustively following
unfoldings of C.h etc, in case we reach B.g, and hence (via the RULE)
f.
Note that RULES for imported functions are important in practice; they
occur a lot in the libraries.
We regard this potential infinite loop as a *programmer* error.
It's up the programmer not to write silly rules like
RULE f x = f x
and the example above is just a more complicated version.
Note [Preventing loops due to imported functions rules]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider:
import GHC.Base (foldr)
{-# RULES "filterList" forall p. foldr (filterFB (:) p) [] = filter p #-}
filter p xs = build (\c n -> foldr (filterFB c p) n xs)
filterFB c p = ...
f = filter p xs
Note that filter is not a loop-breaker, so what happens is:
f = filter p xs
= {inline} build (\c n -> foldr (filterFB c p) n xs)
= {inline} foldr (filterFB (:) p) [] xs
= {RULE} filter p xs
We are in an infinite loop.
A more elaborate example (that I actually saw in practice when I went to
mark GHC.List.filter as INLINABLE) is as follows. Say I have this module:
{-# LANGUAGE RankNTypes #-}
module GHCList where
import Prelude hiding (filter)
import GHC.Base (build)
{-# INLINABLE filter #-}
filter :: (a -> Bool) -> [a] -> [a]
filter p [] = []
filter p (x:xs) = if p x then x : filter p xs else filter p xs
{-# NOINLINE [0] filterFB #-}
filterFB :: (a -> b -> b) -> (a -> Bool) -> a -> b -> b
filterFB c p x r | p x = x `c` r
| otherwise = r
{-# RULES
"filter" [~1] forall p xs. filter p xs = build (\c n -> foldr
(filterFB c p) n xs)
"filterList" [1] forall p. foldr (filterFB (:) p) [] = filter p
#-}
Then (because RULES are applied inside INLINABLE unfoldings, but inlinings
are not), the unfolding given to "filter" in the interface file will be:
filter p [] = []
filter p (x:xs) = if p x then x : build (\c n -> foldr (filterFB c p) n xs)
else build (\c n -> foldr (filterFB c p) n xs
Note that because this unfolding does not mention "filter", filter is not
marked as a strong loop breaker. Therefore at a use site in another module:
filter p xs
= {inline}
case xs of [] -> []
(x:xs) -> if p x then x : build (\c n -> foldr (filterFB c p) n xs)
else build (\c n -> foldr (filterFB c p) n xs)
build (\c n -> foldr (filterFB c p) n xs)
= {inline} foldr (filterFB (:) p) [] xs
= {RULE} filter p xs
And we are in an infinite loop again, except that this time the loop is producing an
infinitely large *term* (an unrolling of filter) and so the simplifier finally
dies with "ticks exhausted"
Because of this problem, we make a small change in the occurrence analyser
designed to mark functions like "filter" as strong loop breakers on the basis that:
1. The RHS of filter mentions the local function "filterFB"
2. We have a rule which mentions "filterFB" on the LHS and "filter" on the RHS
So for each RULE for an *imported* function we are going to add
dependency edges between the *local* FVS of the rule LHS and the
*local* FVS of the rule RHS. We don't do anything special for RULES on
local functions because the standard occurrence analysis stuff is
pretty good at getting loop-breakerness correct there.
It is important to note that even with this extra hack we aren't always going to get
things right. For example, it might be that the rule LHS mentions an imported Id,
and another module has a RULE that can rewrite that imported Id to one of our local
Ids.
Note [Specialising imported functions] (referred to from Specialise)
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
BUT for *automatically-generated* rules, the programmer can't be
responsible for the "programmer error" in Note [Rules for imported
functions]. In particular, consider specialising a recursive function
defined in another module. If we specialise a recursive function B.g,
we get
g_spec = .....(B.g Int).....
RULE B.g Int = g_spec
Here, g_spec doesn't look recursive, but when the rule fires, it
becomes so. And if B.g was mutually recursive, the loop might
not be as obvious as it is here.
To avoid this,
* When specialising a function that is a loop breaker,
give a NOINLINE pragma to the specialised function
Note [Glomming]
~~~~~~~~~~~~~~~
RULES for imported Ids can make something at the top refer to something at the bottom:
f = \x -> B.g (q x)
h = \y -> 3
RULE: B.g (q x) = h x
Applying this rule makes f refer to h, although f doesn't appear to
depend on h. (And, as in Note [Rules for imported functions], the
dependency might be more indirect. For example, f might mention C.t
rather than B.g, where C.t eventually inlines to B.g.)
NOTICE that this cannot happen for rules whose head is a
locally-defined function, because we accurately track dependencies
through RULES. It only happens for rules whose head is an imported
function (B.g in the example above).
Solution:
- When simplifying, bring all top level identifiers into
scope at the start, ignoring the Rec/NonRec structure, so
that when 'h' pops up in f's rhs, we find it in the in-scope set
(as the simplifier generally expects). This happens in simplTopBinds.
- In the occurrence analyser, if there are any out-of-scope
occurrences that pop out of the top, which will happen after
firing the rule: f = \x -> h x
h = \y -> 3
then just glom all the bindings into a single Rec, so that
the *next* iteration of the occurrence analyser will sort
them all out. This part happens in occurAnalysePgm.
------------------------------------------------------------
Note [Inline rules]
~~~~~~~~~~~~~~~~~~~
None of the above stuff about RULES applies to Inline Rules,
stored in a CoreUnfolding. The unfolding, if any, is simplified
at the same time as the regular RHS of the function (ie *not* like
Note [Rules are visible in their own rec group]), so it should be
treated *exactly* like an extra RHS.
Or, rather, when computing loop-breaker edges,
* If f has an INLINE pragma, and it is active, we treat the
INLINE rhs as f's rhs
* If it's inactive, we treat f as having no rhs
* If it has no INLINE pragma, we look at f's actual rhs
There is a danger that we'll be sub-optimal if we see this
f = ...f...
[INLINE f = ..no f...]
where f is recursive, but the INLINE is not. This can just about
happen with a sufficiently odd set of rules; eg
foo :: Int -> Int
{-# INLINE [1] foo #-}
foo x = x+1
bar :: Int -> Int
{-# INLINE [1] bar #-}
bar x = foo x + 1
{-# RULES "foo" [~1] forall x. foo x = bar x #-}
Here the RULE makes bar recursive; but it's INLINE pragma remains
non-recursive. It's tempting to then say that 'bar' should not be
a loop breaker, but an attempt to do so goes wrong in two ways:
a) We may get
$df = ...$cfoo...
$cfoo = ...$df....
[INLINE $cfoo = ...no-$df...]
But we want $cfoo to depend on $df explicitly so that we
put the bindings in the right order to inline $df in $cfoo
and perhaps break the loop altogether. (Maybe this
b)
Example [eftInt]
~~~~~~~~~~~~~~~
Example (from GHC.Enum):
eftInt :: Int# -> Int# -> [Int]
eftInt x y = ...(non-recursive)...
{-# INLINE [0] eftIntFB #-}
eftIntFB :: (Int -> r -> r) -> r -> Int# -> Int# -> r
eftIntFB c n x y = ...(non-recursive)...
{-# RULES
"eftInt" [~1] forall x y. eftInt x y = build (\ c n -> eftIntFB c n x y)
"eftIntList" [1] eftIntFB (:) [] = eftInt
#-}
Note [Specialisation rules]
~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider this group, which is typical of what SpecConstr builds:
fs a = ....f (C a)....
f x = ....f (C a)....
{-# RULE f (C a) = fs a #-}
So 'f' and 'fs' are in the same Rec group (since f refers to fs via its RULE).
But watch out! If 'fs' is not chosen as a loop breaker, we may get an infinite loop:
- the RULE is applied in f's RHS (see Note [Self-recursive rules] in GHC.Core.Opt.Simplify
- fs is inlined (say it's small)
- now there's another opportunity to apply the RULE
This showed up when compiling Control.Concurrent.Chan.getChanContents.
------------------------------------------------------------
Note [Finding join points]
~~~~~~~~~~~~~~~~~~~~~~~~~~
It's the occurrence analyser's job to find bindings that we can turn into join
points, but it doesn't perform that transformation right away. Rather, it marks
the eligible bindings as part of their occurrence data, leaving it to the
simplifier (or to simpleOptPgm) to actually change the binder's 'IdDetails'.
The simplifier then eta-expands the RHS if needed and then updates the
occurrence sites. Dividing the work this way means that the occurrence analyser
still only takes one pass, yet one can always tell the difference between a
function call and a jump by looking at the occurrence (because the same pass
changes the 'IdDetails' and propagates the binders to their occurrence sites).
To track potential join points, we use the 'occ_tail' field of OccInfo. A value
of `AlwaysTailCalled n` indicates that every occurrence of the variable is a
tail call with `n` arguments (counting both value and type arguments). Otherwise
'occ_tail' will be 'NoTailCallInfo'. The tail call info flows bottom-up with the
rest of 'OccInfo' until it goes on the binder.
Note [Join points and unfoldings/rules]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider
let j2 y = blah
let j x = j2 (x+x)
{-# INLINE [2] j #-}
in case e of { A -> j 1; B -> ...; C -> j 2 }
Before j is inlined, we'll have occurrences of j2 in
both j's RHS and in its stable unfolding. We want to discover
j2 as a join point. So we must do the adjustRhsUsage thing
on j's RHS. That's why we pass mb_join_arity to calcUnfolding.
Aame with rules. Suppose we have:
let j :: Int -> Int
j y = 2 * y
let k :: Int -> Int -> Int
{-# RULES "SPEC k 0" k 0 y = j y #-}
k x y = x + 2 * y
in case e of { A -> k 1 2; B -> k 3 5; C -> blah }
We identify k as a join point, and we want j to be a join point too.
Without the RULE it would be, and we don't want the RULE to mess it
up. So provided the join-point arity of k matches the args of the
rule we can allow the tail-cal info from the RHS of the rule to
propagate.
* Wrinkle for Rec case. In the recursive case we don't know the
join-point arity in advance, when calling occAnalUnfolding and
occAnalRules. (See makeNode.) We don't want to pass Nothing,
because then a recursive joinrec might lose its join-poin-hood
when SpecConstr adds a RULE. So we just make do with the
*current* join-poin-hood, stored in the Id.
In the non-recursive case things are simple: see occAnalNonRecBind
* Wrinkle for RULES. Suppose the example was a bit different:
let j :: Int -> Int
j y = 2 * y
k :: Int -> Int -> Int
{-# RULES "SPEC k 0" k 0 = j #-}
k x y = x + 2 * y
in ...
If we eta-expanded the rule all woudl be well, but as it stands the
one arg of the rule don't match the join-point arity of 2.
Conceivably we could notice that a potential join point would have
an "undersaturated" rule and account for it. This would mean we
could make something that's been specialised a join point, for
instance. But local bindings are rarely specialised, and being
overly cautious about rules only costs us anything when, for some `j`:
* Before specialisation, `j` has non-tail calls, so it can't be a join point.
* During specialisation, `j` gets specialised and thus acquires rules.
* Sometime afterward, the non-tail calls to `j` disappear (as dead code, say),
and so now `j` *could* become a join point.
This appears to be very rare in practice. TODO Perhaps we should gather
statistics to be sure.
------------------------------------------------------------
Note [Adjusting right-hand sides]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
There's a bit of a dance we need to do after analysing a lambda expression or
a right-hand side. In particular, we need to
a) call 'markAllInsideLam' *unless* the binding is for a thunk, a one-shot
lambda, or a non-recursive join point; and
b) call 'markAllNonTail' *unless* the binding is for a join point.
Some examples, with how the free occurrences in e (assumed not to be a value
lambda) get marked:
inside lam non-tail-called
------------------------------------------------------------
let x = e No Yes
let f = \x -> e Yes Yes
let f = \x{OneShot} -> e No Yes
\x -> e Yes Yes
join j x = e No No
joinrec j x = e Yes No
There are a few other caveats; most importantly, if we're marking a binding as
'AlwaysTailCalled', it's *going* to be a join point, so we treat it as one so
that the effect cascades properly. Consequently, at the time the RHS is
analysed, we won't know what adjustments to make; thus 'occAnalLamOrRhs' must
return the unadjusted 'UsageDetails', to be adjusted by 'adjustRhsUsage' once
join-point-hood has been decided.
Thus the overall sequence taking place in 'occAnalNonRecBind' and
'occAnalRecBind' is as follows:
1. Call 'occAnalLamOrRhs' to find usage information for the RHS.
2. Call 'tagNonRecBinder' or 'tagRecBinders', which decides whether to make
the binding a join point.
3. Call 'adjustRhsUsage' accordingly. (Done as part of 'tagRecBinders' when
recursive.)
(In the recursive case, this logic is spread between 'makeNode' and
'occAnalRec'.)
-}
------------------------------------------------------------------
-- occAnalBind
------------------------------------------------------------------
occAnalBind :: OccEnv -- The incoming OccEnv
-> TopLevelFlag
-> ImpRuleEdges
-> CoreBind
-> UsageDetails -- Usage details of scope
-> (UsageDetails, -- Of the whole let(rec)
[CoreBind])
occAnalBind env lvl top_env (NonRec binder rhs) body_usage
= occAnalNonRecBind env lvl top_env binder rhs body_usage
occAnalBind env lvl top_env (Rec pairs) body_usage
= occAnalRecBind env lvl top_env pairs body_usage
-----------------
occAnalNonRecBind :: OccEnv -> TopLevelFlag -> ImpRuleEdges -> Var -> CoreExpr
-> UsageDetails -> (UsageDetails, [CoreBind])
occAnalNonRecBind env lvl imp_rule_edges bndr rhs body_usage
| isTyVar bndr -- A type let; we don't gather usage info
= (body_usage, [NonRec bndr rhs])
| not (bndr `usedIn` body_usage) -- It's not mentioned
= (body_usage, [])
| otherwise -- It's mentioned in the body
= (body_usage' `andUDs` rhs_usage4, [NonRec final_bndr rhs'])
where
(body_usage', tagged_bndr) = tagNonRecBinder lvl body_usage bndr
occ = idOccInfo tagged_bndr
-- Get the join info from the *new* decision
-- See Note [Join points and unfoldings/rules]
mb_join_arity = willBeJoinId_maybe tagged_bndr
is_join_point = isJust mb_join_arity
final_bndr = tagged_bndr `setIdUnfolding` unf'
`setIdSpecialisation` mkRuleInfo rules'
env1 | is_join_point = env -- See Note [Join point RHSs]
| certainly_inline = env -- See Note [Cascading inlines]
| otherwise = rhsCtxt env
-- See Note [Sources of one-shot information]
rhs_env = env1 { occ_one_shots = argOneShots dmd }
(rhs_usage1, rhs') = occAnalRhs rhs_env mb_join_arity rhs
-- Unfoldings
-- See Note [Unfoldings and join points]
unf = idUnfolding bndr
(unf_usage, unf') = occAnalUnfolding rhs_env mb_join_arity unf
rhs_usage2 = rhs_usage1 `andUDs` unf_usage
-- Rules
-- See Note [Rules are extra RHSs] and Note [Rule dependency info]
rules_w_uds = occAnalRules rhs_env mb_join_arity bndr
rule_uds = map (\(_, l, r) -> l `andUDs` r) rules_w_uds
rules' = map fstOf3 rules_w_uds
rhs_usage3 = foldr andUDs rhs_usage2 rule_uds
rhs_usage4 = case lookupVarEnv imp_rule_edges bndr of
Nothing -> rhs_usage3
Just vs -> addManyOccs rhs_usage3 vs
-- See Note [Preventing loops due to imported functions rules]
certainly_inline -- See Note [Cascading inlines]
= case occ of
OneOcc { occ_in_lam = NotInsideLam, occ_n_br = 1 }
-> active && not_stable
_ -> False
dmd = idDemandInfo bndr
active = isAlwaysActive (idInlineActivation bndr)
not_stable = not (isStableUnfolding (idUnfolding bndr))
-----------------
occAnalRecBind :: OccEnv -> TopLevelFlag -> ImpRuleEdges -> [(Var,CoreExpr)]
-> UsageDetails -> (UsageDetails, [CoreBind])
occAnalRecBind env lvl imp_rule_edges pairs body_usage
= foldr (occAnalRec rhs_env lvl) (body_usage, []) sccs
-- For a recursive group, we
-- * occ-analyse all the RHSs
-- * compute strongly-connected components
-- * feed those components to occAnalRec
-- See Note [Recursive bindings: the grand plan]
where
sccs :: [SCC Details]
sccs = {-# SCC "occAnalBind.scc" #-}
stronglyConnCompFromEdgedVerticesUniq nodes
nodes :: [LetrecNode]
nodes = {-# SCC "occAnalBind.assoc" #-}
map (makeNode rhs_env imp_rule_edges bndr_set) pairs
bndrs = map fst pairs
bndr_set = mkVarSet bndrs
rhs_env = env `addInScope` bndrs
{-
Note [Unfoldings and join points]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
We assume that anything in an unfolding occurs multiple times, since unfoldings
are often copied (that's the whole point!). But we still need to track tail
calls for the purpose of finding join points.
-}
-----------------------------
occAnalRec :: OccEnv -> TopLevelFlag
-> SCC Details
-> (UsageDetails, [CoreBind])
-> (UsageDetails, [CoreBind])
-- The NonRec case is just like a Let (NonRec ...) above
occAnalRec _ lvl (AcyclicSCC (ND { nd_bndr = bndr, nd_rhs = rhs
, nd_uds = rhs_uds, nd_rhs_bndrs = rhs_bndrs }))
(body_uds, binds)
| not (bndr `usedIn` body_uds)
= (body_uds, binds) -- See Note [Dead code]
| otherwise -- It's mentioned in the body
= (body_uds' `andUDs` rhs_uds',
NonRec tagged_bndr rhs : binds)
where
(body_uds', tagged_bndr) = tagNonRecBinder lvl body_uds bndr
rhs_uds' = adjustRhsUsage (willBeJoinId_maybe tagged_bndr) NonRecursive
rhs_bndrs rhs_uds
-- The Rec case is the interesting one
-- See Note [Recursive bindings: the grand plan]
-- See Note [Loop breaking]
occAnalRec env lvl (CyclicSCC details_s) (body_uds, binds)
| not (any (`usedIn` body_uds) bndrs) -- NB: look at body_uds, not total_uds
= (body_uds, binds) -- See Note [Dead code]
| otherwise -- At this point we always build a single Rec
= -- pprTrace "occAnalRec" (vcat
-- [ text "weak_fvs" <+> ppr weak_fvs
-- , text "lb nodes" <+> ppr loop_breaker_nodes])
(final_uds, Rec pairs : binds)
where
bndrs = map nd_bndr details_s
bndr_set = mkVarSet bndrs
------------------------------
-- See Note [Choosing loop breakers] for loop_breaker_nodes
final_uds :: UsageDetails
loop_breaker_nodes :: [LetrecNode]
(final_uds, loop_breaker_nodes)
= mkLoopBreakerNodes env lvl bndr_set body_uds details_s
------------------------------
weak_fvs :: VarSet
weak_fvs = mapUnionVarSet nd_weak details_s
---------------------------
-- Now reconstruct the cycle
pairs :: [(Id,CoreExpr)]
pairs | isEmptyVarSet weak_fvs = reOrderNodes 0 bndr_set weak_fvs loop_breaker_nodes []
| otherwise = loopBreakNodes 0 bndr_set weak_fvs loop_breaker_nodes []
-- If weak_fvs is empty, the loop_breaker_nodes will include
-- all the edges in the original scope edges [remember,
-- weak_fvs is the difference between scope edges and
-- lb-edges], so a fresh SCC computation would yield a
-- single CyclicSCC result; and reOrderNodes deals with
-- exactly that case
------------------------------------------------------------------
-- Loop breaking
------------------------------------------------------------------
type Binding = (Id,CoreExpr)
loopBreakNodes :: Int
-> VarSet -- All binders
-> VarSet -- Binders whose dependencies may be "missing"
-- See Note [Weak loop breakers]
-> [LetrecNode]
-> [Binding] -- Append these to the end
-> [Binding]
{-
loopBreakNodes is applied to the list of nodes for a cyclic strongly
connected component (there's guaranteed to be a cycle). It returns
the same nodes, but
a) in a better order,
b) with some of the Ids having a IAmALoopBreaker pragma
The "loop-breaker" Ids are sufficient to break all cycles in the SCC. This means
that the simplifier can guarantee not to loop provided it never records an inlining
for these no-inline guys.
Furthermore, the order of the binds is such that if we neglect dependencies
on the no-inline Ids then the binds are topologically sorted. This means
that the simplifier will generally do a good job if it works from top bottom,
recording inlinings for any Ids which aren't marked as "no-inline" as it goes.
-}
-- Return the bindings sorted into a plausible order, and marked with loop breakers.
loopBreakNodes depth bndr_set weak_fvs nodes binds
= -- pprTrace "loopBreakNodes" (ppr nodes) $
go (stronglyConnCompFromEdgedVerticesUniqR nodes)
where
go [] = binds
go (scc:sccs) = loop_break_scc scc (go sccs)
loop_break_scc scc binds
= case scc of
AcyclicSCC node -> mk_non_loop_breaker weak_fvs node : binds
CyclicSCC nodes -> reOrderNodes depth bndr_set weak_fvs nodes binds
----------------------------------
reOrderNodes :: Int -> VarSet -> VarSet -> [LetrecNode] -> [Binding] -> [Binding]
-- Choose a loop breaker, mark it no-inline,
-- and call loopBreakNodes on the rest
reOrderNodes _ _ _ [] _ = panic "reOrderNodes"
reOrderNodes _ _ _ [node] binds = mk_loop_breaker node : binds
reOrderNodes depth bndr_set weak_fvs (node : nodes) binds
= -- pprTrace "reOrderNodes" (vcat [ text "unchosen" <+> ppr unchosen
-- , text "chosen" <+> ppr chosen_nodes ]) $
loopBreakNodes new_depth bndr_set weak_fvs unchosen $
(map mk_loop_breaker chosen_nodes ++ binds)
where
(chosen_nodes, unchosen) = chooseLoopBreaker approximate_lb
(nd_score (node_payload node))
[node] [] nodes
approximate_lb = depth >= 2
new_depth | approximate_lb = 0
| otherwise = depth+1
-- After two iterations (d=0, d=1) give up
-- and approximate, returning to d=0
mk_loop_breaker :: LetrecNode -> Binding
mk_loop_breaker (node_payload -> ND { nd_bndr = bndr, nd_rhs = rhs})
= (bndr `setIdOccInfo` strongLoopBreaker { occ_tail = tail_info }, rhs)
where
tail_info = tailCallInfo (idOccInfo bndr)
mk_non_loop_breaker :: VarSet -> LetrecNode -> Binding
-- See Note [Weak loop breakers]
mk_non_loop_breaker weak_fvs (node_payload -> ND { nd_bndr = bndr
, nd_rhs = rhs})
| bndr `elemVarSet` weak_fvs = (setIdOccInfo bndr occ', rhs)
| otherwise = (bndr, rhs)
where
occ' = weakLoopBreaker { occ_tail = tail_info }
tail_info = tailCallInfo (idOccInfo bndr)
----------------------------------
chooseLoopBreaker :: Bool -- True <=> Too many iterations,
-- so approximate
-> NodeScore -- Best score so far
-> [LetrecNode] -- Nodes with this score
-> [LetrecNode] -- Nodes with higher scores
-> [LetrecNode] -- Unprocessed nodes
-> ([LetrecNode], [LetrecNode])
-- This loop looks for the bind with the lowest score
-- to pick as the loop breaker. The rest accumulate in
chooseLoopBreaker _ _ loop_nodes acc []
= (loop_nodes, acc) -- Done
-- If approximate_loop_breaker is True, we pick *all*
-- nodes with lowest score, else just one
-- See Note [Complexity of loop breaking]
chooseLoopBreaker approx_lb loop_sc loop_nodes acc (node : nodes)
| approx_lb
, rank sc == rank loop_sc
= chooseLoopBreaker approx_lb loop_sc (node : loop_nodes) acc nodes
| sc `betterLB` loop_sc -- Better score so pick this new one
= chooseLoopBreaker approx_lb sc [node] (loop_nodes ++ acc) nodes
| otherwise -- Worse score so don't pick it
= chooseLoopBreaker approx_lb loop_sc loop_nodes (node : acc) nodes
where
sc = nd_score (node_payload node)
{-
Note [Complexity of loop breaking]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
The loop-breaking algorithm knocks out one binder at a time, and
performs a new SCC analysis on the remaining binders. That can
behave very badly in tightly-coupled groups of bindings; in the
worst case it can be (N**2)*log N, because it does a full SCC
on N, then N-1, then N-2 and so on.
To avoid this, we switch plans after 2 (or whatever) attempts:
Plan A: pick one binder with the lowest score, make it
a loop breaker, and try again
Plan B: pick *all* binders with the lowest score, make them
all loop breakers, and try again
Since there are only a small finite number of scores, this will
terminate in a constant number of iterations, rather than O(N)
iterations.
You might thing that it's very unlikely, but RULES make it much
more likely. Here's a real example from #1969:
Rec { $dm = \d.\x. op d
{-# RULES forall d. $dm Int d = $s$dm1
forall d. $dm Bool d = $s$dm2 #-}
dInt = MkD .... opInt ...
dInt = MkD .... opBool ...
opInt = $dm dInt
opBool = $dm dBool
$s$dm1 = \x. op dInt
$s$dm2 = \x. op dBool }
The RULES stuff means that we can't choose $dm as a loop breaker
(Note [Choosing loop breakers]), so we must choose at least (say)
opInt *and* opBool, and so on. The number of loop breakders is
linear in the number of instance declarations.
Note [Loop breakers and INLINE/INLINABLE pragmas]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Avoid choosing a function with an INLINE pramga as the loop breaker!
If such a function is mutually-recursive with a non-INLINE thing,
then the latter should be the loop-breaker.
It's vital to distinguish between INLINE and INLINABLE (the
Bool returned by hasStableCoreUnfolding_maybe). If we start with
Rec { {-# INLINABLE f #-}
f x = ...f... }
and then worker/wrapper it through strictness analysis, we'll get
Rec { {-# INLINABLE $wf #-}
$wf p q = let x = (p,q) in ...f...
{-# INLINE f #-}
f x = case x of (p,q) -> $wf p q }
Now it is vital that we choose $wf as the loop breaker, so we can
inline 'f' in '$wf'.
Note [DFuns should not be loop breakers]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
It's particularly bad to make a DFun into a loop breaker. See
Note [How instance declarations are translated] in GHC.Tc.TyCl.Instance
We give DFuns a higher score than ordinary CONLIKE things because
if there's a choice we want the DFun to be the non-loop breaker. Eg
rec { sc = /\ a \$dC. $fBWrap (T a) ($fCT @ a $dC)
$fCT :: forall a_afE. (Roman.C a_afE) => Roman.C (Roman.T a_afE)
{-# DFUN #-}
$fCT = /\a \$dC. MkD (T a) ((sc @ a $dC) |> blah) ($ctoF @ a $dC)
}
Here 'sc' (the superclass) looks CONLIKE, but we'll never get to it
if we can't unravel the DFun first.
Note [Constructor applications]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
It's really really important to inline dictionaries. Real
example (the Enum Ordering instance from GHC.Base):
rec f = \ x -> case d of (p,q,r) -> p x
g = \ x -> case d of (p,q,r) -> q x
d = (v, f, g)
Here, f and g occur just once; but we can't inline them into d.
On the other hand we *could* simplify those case expressions if
we didn't stupidly choose d as the loop breaker.
But we won't because constructor args are marked "Many".
Inlining dictionaries is really essential to unravelling
the loops in static numeric dictionaries, see GHC.Float.
Note [Closure conversion]
~~~~~~~~~~~~~~~~~~~~~~~~~
We treat (\x. C p q) as a high-score candidate in the letrec scoring algorithm.
The immediate motivation came from the result of a closure-conversion transformation
which generated code like this:
data Clo a b = forall c. Clo (c -> a -> b) c
($:) :: Clo a b -> a -> b
Clo f env $: x = f env x
rec { plus = Clo plus1 ()
; plus1 _ n = Clo plus2 n
; plus2 Zero n = n
; plus2 (Succ m) n = Succ (plus $: m $: n) }
If we inline 'plus' and 'plus1', everything unravels nicely. But if
we choose 'plus1' as the loop breaker (which is entirely possible
otherwise), the loop does not unravel nicely.
@occAnalUnfolding@ deals with the question of bindings where the Id is marked
by an INLINE pragma. For these we record that anything which occurs
in its RHS occurs many times. This pessimistically assumes that this
inlined binder also occurs many times in its scope, but if it doesn't
we'll catch it next time round. At worst this costs an extra simplifier pass.
ToDo: try using the occurrence info for the inline'd binder.
[March 97] We do the same for atomic RHSs. Reason: see notes with loopBreakSCC.
[June 98, SLPJ] I've undone this change; I don't understand it. See notes with loopBreakSCC.
************************************************************************
* *
Making nodes
* *
************************************************************************
-}
type ImpRuleEdges = IdEnv IdSet -- Mapping from FVs of imported RULE LHSs to RHS FVs
noImpRuleEdges :: ImpRuleEdges
noImpRuleEdges = emptyVarEnv
type LetrecNode = Node Unique Details -- Node comes from Digraph
-- The Unique key is gotten from the Id
data Details
= ND { nd_bndr :: Id -- Binder
, nd_rhs :: CoreExpr -- RHS, already occ-analysed
, nd_rhs_bndrs :: [CoreBndr] -- Outer lambdas of RHS
-- INVARIANT: (nd_rhs_bndrs nd, _) ==
-- collectBinders (nd_rhs nd)
, nd_uds :: UsageDetails -- Usage from RHS, and RULES, and stable unfoldings
-- ignoring phase (ie assuming all are active)
-- See Note [Forming Rec groups]
, nd_inl :: IdSet -- Free variables of
-- the stable unfolding (if present and active)
-- or the RHS (if not)
-- but excluding any RULES
-- This is the IdSet that may be used if the Id is inlined
, nd_weak :: IdSet -- Binders of this Rec that are mentioned in nd_uds
-- but are *not* in nd_inl. These are the ones whose
-- dependencies might not be respected by loop_breaker_nodes
-- See Note [Weak loop breakers]
, nd_active_rule_fvs :: IdSet -- Free variables of the RHS of active RULES
, nd_score :: NodeScore
}
instance Outputable Details where
ppr nd = text "ND" <> braces
(sep [ text "bndr =" <+> ppr (nd_bndr nd)
, text "uds =" <+> ppr (nd_uds nd)
, text "inl =" <+> ppr (nd_inl nd)
, text "weak =" <+> ppr (nd_weak nd)
, text "rule =" <+> ppr (nd_active_rule_fvs nd)
, text "score =" <+> ppr (nd_score nd)
])
-- The NodeScore is compared lexicographically;
-- e.g. lower rank wins regardless of size
type NodeScore = ( Int -- Rank: lower => more likely to be picked as loop breaker
, Int -- Size of rhs: higher => more likely to be picked as LB
-- Maxes out at maxExprSize; we just use it to prioritise
-- small functions
, Bool ) -- Was it a loop breaker before?
-- True => more likely to be picked
-- Note [Loop breakers, node scoring, and stability]
rank :: NodeScore -> Int
rank (r, _, _) = r
makeNode :: OccEnv -> ImpRuleEdges -> VarSet
-> (Var, CoreExpr) -> LetrecNode
-- See Note [Recursive bindings: the grand plan]
makeNode env imp_rule_edges bndr_set (bndr, rhs)
= DigraphNode details (varUnique bndr) (nonDetKeysUniqSet node_fvs)
-- It's OK to use nonDetKeysUniqSet here as stronglyConnCompFromEdgedVerticesR
-- is still deterministic with edges in nondeterministic order as
-- explained in Note [Deterministic SCC] in GHC.Data.Graph.Directed.
where
details = ND { nd_bndr = bndr'
, nd_rhs = rhs'
, nd_rhs_bndrs = bndrs'
, nd_uds = rhs_usage3
, nd_inl = inl_fvs
, nd_weak = node_fvs `minusVarSet` inl_fvs
, nd_active_rule_fvs = active_rule_fvs
, nd_score = pprPanic "makeNodeDetails" (ppr bndr) }
bndr' = bndr `setIdUnfolding` unf'
`setIdSpecialisation` mkRuleInfo rules'
-- Get join point info from the *current* decision
-- We don't know what the new decision will be!
-- Using the old decision at least allows us to
-- preserve existing join point, even RULEs are added
-- See Note [Join points and unfoldings/rules]
mb_join_arity = isJoinId_maybe bndr
-- Constructing the edges for the main Rec computation
-- See Note [Forming Rec groups]
(bndrs, body) = collectBinders rhs
rhs_env = rhsCtxt env
(rhs_usage1, bndrs', body') = occAnalLamOrRhs rhs_env bndrs body
rhs' = mkLams bndrs' body'
rhs_usage3 = foldr andUDs rhs_usage1 rule_uds
`andUDs` unf_uds
-- Note [Rules are extra RHSs]
-- Note [Rule dependency info]
node_fvs = udFreeVars bndr_set rhs_usage3
-- Finding the free variables of the rules
is_active = occ_rule_act env :: Activation -> Bool
rules_w_uds :: [(CoreRule, UsageDetails, UsageDetails)]
rules_w_uds = occAnalRules rhs_env mb_join_arity bndr
rules' = map fstOf3 rules_w_uds
rules_w_rhs_fvs :: [(Activation, VarSet)] -- Find the RHS fvs
rules_w_rhs_fvs = maybe id (\ids -> ((AlwaysActive, ids):))
(lookupVarEnv imp_rule_edges bndr)
-- See Note [Preventing loops due to imported functions rules]
[ (ru_act rule, udFreeVars bndr_set rhs_uds)
| (rule, _, rhs_uds) <- rules_w_uds ]
rule_uds = map (\(_, l, r) -> l `andUDs` r) rules_w_uds
active_rule_fvs = unionVarSets [fvs | (a,fvs) <- rules_w_rhs_fvs
, is_active a]
-- Finding the usage details of the INLINE pragma (if any)
unf = realIdUnfolding bndr -- realIdUnfolding: Ignore loop-breaker-ness
-- here because that is what we are setting!
(unf_uds, unf') = occAnalUnfolding rhs_env mb_join_arity unf
-- Find the "nd_inl" free vars; for the loop-breaker phase
-- These are the vars that would become free if the function
-- was inlinined; usually that means the RHS, unless the
-- unfolding is a stable one.
-- Note: We could do this only for functions with an *active* unfolding
-- (returning emptyVarSet for an inactive one), but is_active
-- isn't the right thing (it tells about RULE activation),
-- so we'd need more plumbing
inl_fvs | isStableUnfolding unf = udFreeVars bndr_set unf_uds
| otherwise = udFreeVars bndr_set rhs_usage1
mkLoopBreakerNodes :: OccEnv -> TopLevelFlag
-> VarSet
-> UsageDetails -- for BODY of let
-> [Details]
-> (UsageDetails, -- adjusted
[LetrecNode])
-- Does four things
-- a) tag each binder with its occurrence info
-- b) add a NodeScore to each node
-- c) make a Node with the right dependency edges for
-- the loop-breaker SCC analysis
-- d) adjust each RHS's usage details according to
-- the binder's (new) shotness and join-point-hood
mkLoopBreakerNodes env lvl bndr_set body_uds details_s
= (final_uds, zipWithEqual "mkLoopBreakerNodes" mk_lb_node details_s bndrs')
where
(final_uds, bndrs')
= tagRecBinders lvl body_uds
[ (bndr, uds, rhs_bndrs)
| ND { nd_bndr = bndr, nd_uds = uds, nd_rhs_bndrs = rhs_bndrs }
<- details_s ]
mk_lb_node nd@(ND { nd_bndr = old_bndr, nd_inl = inl_fvs }) new_bndr
= DigraphNode nd' (varUnique old_bndr) (nonDetKeysUniqSet lb_deps)
-- It's OK to use nonDetKeysUniqSet here as
-- stronglyConnCompFromEdgedVerticesR is still deterministic with edges
-- in nondeterministic order as explained in
-- Note [Deterministic SCC] in GHC.Data.Graph.Directed.
where
nd' = nd { nd_bndr = new_bndr, nd_score = score }
score = nodeScore env new_bndr lb_deps nd
lb_deps = extendFvs_ rule_fv_env inl_fvs
rule_fv_env :: IdEnv IdSet
-- Maps a variable f to the variables from this group
-- mentioned in RHS of active rules for f
-- Domain is *subset* of bound vars (others have no rule fvs)
rule_fv_env = transClosureFV (mkVarEnv init_rule_fvs)
init_rule_fvs -- See Note [Finding rule RHS free vars]
= [ (b, trimmed_rule_fvs)
| ND { nd_bndr = b, nd_active_rule_fvs = rule_fvs } <- details_s
, let trimmed_rule_fvs = rule_fvs `intersectVarSet` bndr_set
, not (isEmptyVarSet trimmed_rule_fvs) ]
------------------------------------------
nodeScore :: OccEnv
-> Id -- Binder with new occ-info
-> VarSet -- Loop-breaker dependencies
-> Details
-> NodeScore
nodeScore env new_bndr lb_deps
(ND { nd_bndr = old_bndr, nd_rhs = bind_rhs })
| not (isId old_bndr) -- A type or coercion variable is never a loop breaker
= (100, 0, False)
| old_bndr `elemVarSet` lb_deps -- Self-recursive things are great loop breakers
= (0, 0, True) -- See Note [Self-recursion and loop breakers]
| not (occ_unf_act env old_bndr) -- A binder whose inlining is inactive (e.g. has
= (0, 0, True) -- a NOINLINE pragma) makes a great loop breaker
| exprIsTrivial rhs
= mk_score 10 -- Practically certain to be inlined
-- Used to have also: && not (isExportedId bndr)
-- But I found this sometimes cost an extra iteration when we have
-- rec { d = (a,b); a = ...df...; b = ...df...; df = d }
-- where df is the exported dictionary. Then df makes a really
-- bad choice for loop breaker
| DFunUnfolding { df_args = args } <- old_unf
-- Never choose a DFun as a loop breaker
-- Note [DFuns should not be loop breakers]
= (9, length args, is_lb)
-- Data structures are more important than INLINE pragmas
-- so that dictionary/method recursion unravels
| CoreUnfolding { uf_guidance = UnfWhen {} } <- old_unf
= mk_score 6
| is_con_app rhs -- Data types help with cases:
= mk_score 5 -- Note [Constructor applications]
| isStableUnfolding old_unf
, can_unfold
= mk_score 3
| isOneOcc (idOccInfo new_bndr)
= mk_score 2 -- Likely to be inlined
| can_unfold -- The Id has some kind of unfolding
= mk_score 1
| otherwise
= (0, 0, is_lb)
where
mk_score :: Int -> NodeScore
mk_score rank = (rank, rhs_size, is_lb)
-- is_lb: see Note [Loop breakers, node scoring, and stability]
is_lb = isStrongLoopBreaker (idOccInfo old_bndr)
old_unf = realIdUnfolding old_bndr
can_unfold = canUnfold old_unf
rhs = case old_unf of
CoreUnfolding { uf_src = src, uf_tmpl = unf_rhs }
| isStableSource src
-> unf_rhs
_ -> bind_rhs
-- 'bind_rhs' is irrelevant for inlining things with a stable unfolding
rhs_size = case old_unf of
CoreUnfolding { uf_guidance = guidance }
| UnfIfGoodArgs { ug_size = size } <- guidance
-> size
_ -> cheapExprSize rhs
-- Checking for a constructor application
-- Cheap and cheerful; the simplifier moves casts out of the way
-- The lambda case is important to spot x = /\a. C (f a)
-- which comes up when C is a dictionary constructor and
-- f is a default method.
-- Example: the instance for Show (ST s a) in GHC.ST
--
-- However we *also* treat (\x. C p q) as a con-app-like thing,
-- Note [Closure conversion]
is_con_app (Var v) = isConLikeId v
is_con_app (App f _) = is_con_app f
is_con_app (Lam _ e) = is_con_app e
is_con_app (Tick _ e) = is_con_app e
is_con_app _ = False
maxExprSize :: Int
maxExprSize = 20 -- Rather arbitrary
cheapExprSize :: CoreExpr -> Int
-- Maxes out at maxExprSize
cheapExprSize e
= go 0 e
where
go n e | n >= maxExprSize = n
| otherwise = go1 n e
go1 n (Var {}) = n+1
go1 n (Lit {}) = n+1
go1 n (Type {}) = n
go1 n (Coercion {}) = n
go1 n (Tick _ e) = go1 n e
go1 n (Cast e _) = go1 n e
go1 n (App f a) = go (go1 n f) a
go1 n (Lam b e)
| isTyVar b = go1 n e
| otherwise = go (n+1) e
go1 n (Let b e) = gos (go1 n e) (rhssOfBind b)
go1 n (Case e _ _ as) = gos (go1 n e) (rhssOfAlts as)
gos n [] = n
gos n (e:es) | n >= maxExprSize = n
| otherwise = gos (go1 n e) es
betterLB :: NodeScore -> NodeScore -> Bool
-- If n1 `betterLB` n2 then choose n1 as the loop breaker
betterLB (rank1, size1, lb1) (rank2, size2, _)
| rank1 < rank2 = True
| rank1 > rank2 = False
| size1 < size2 = False -- Make the bigger n2 into the loop breaker
| size1 > size2 = True
| lb1 = True -- Tie-break: if n1 was a loop breaker before, choose it
| otherwise = False -- See Note [Loop breakers, node scoring, and stability]
{- Note [Self-recursion and loop breakers]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
If we have
rec { f = ...f...g...
; g = .....f... }
then 'f' has to be a loop breaker anyway, so we may as well choose it
right away, so that g can inline freely.
This is really just a cheap hack. Consider
rec { f = ...g...
; g = ..f..h...
; h = ...f....}
Here f or g are better loop breakers than h; but we might accidentally
choose h. Finding the minimal set of loop breakers is hard.
Note [Loop breakers, node scoring, and stability]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
To choose a loop breaker, we give a NodeScore to each node in the SCC,
and pick the one with the best score (according to 'betterLB').
We need to be jolly careful (#12425, #12234) about the stability
of this choice. Suppose we have
let rec { f = ...g...g...
; g = ...f...f... }
in
case x of
True -> ...f..
False -> ..f...
In each iteration of the simplifier the occurrence analyser OccAnal
chooses a loop breaker. Suppose in iteration 1 it choose g as the loop
breaker. That means it is free to inline f.
Suppose that GHC decides to inline f in the branches of the case, but
(for some reason; eg it is not saturated) in the rhs of g. So we get
let rec { f = ...g...g...
; g = ...f...f... }
in
case x of
True -> ...g...g.....
False -> ..g..g....
Now suppose that, for some reason, in the next iteration the occurrence
analyser chooses f as the loop breaker, so it can freely inline g. And
again for some reason the simplifier inlines g at its calls in the case
branches, but not in the RHS of f. Then we get
let rec { f = ...g...g...
; g = ...f...f... }
in
case x of
True -> ...(...f...f...)...(...f..f..).....
False -> ..(...f...f...)...(..f..f...)....
You can see where this is going! Each iteration of the simplifier
doubles the number of calls to f or g. No wonder GHC is slow!
(In the particular example in comment:3 of #12425, f and g are the two
mutually recursive fmap instances for CondT and Result. They are both
marked INLINE which, oddly, is why they don't inline in each other's
RHS, because the call there is not saturated.)
The root cause is that we flip-flop on our choice of loop breaker. I
always thought it didn't matter, and indeed for any single iteration
to terminate, it doesn't matter. But when we iterate, it matters a
lot!!
So The Plan is this:
If there is a tie, choose the node that
was a loop breaker last time round
Hence the is_lb field of NodeScore
************************************************************************
* *
Right hand sides
* *
************************************************************************
-}
occAnalRhs :: OccEnv -> Maybe JoinArity
-> CoreExpr -- RHS
-> (UsageDetails, CoreExpr)
occAnalRhs env mb_join_arity rhs
= case occAnalLamOrRhs env bndrs body of { (body_usage, bndrs', body') ->
let rhs' = mkLams (markJoinOneShots mb_join_arity bndrs') body'
-- For a /non-recursive/ join point we can mark all
-- its join-lambda as one-shot; and it's a good idea to do so
-- Final adjustment
rhs_usage = adjustRhsUsage mb_join_arity NonRecursive bndrs' body_usage
in (rhs_usage, rhs') }
where
(bndrs, body) = collectBinders rhs
occAnalUnfolding :: OccEnv
-> Maybe JoinArity -- See Note [Join points and unfoldings/rules]
-> Unfolding
-> (UsageDetails, Unfolding)
-- Occurrence-analyse a stable unfolding;
-- discard a non-stable one altogether.
occAnalUnfolding env mb_join_arity unf
= case unf of
unf@(CoreUnfolding { uf_tmpl = rhs, uf_src = src })
| isStableSource src -> (usage, unf')
| otherwise -> (emptyDetails, unf)
where -- For non-Stable unfoldings we leave them undisturbed, but
-- don't count their usage because the simplifier will discard them.
-- We leave them undisturbed because nodeScore uses their size info
-- to guide its decisions. It's ok to leave un-substituted
-- expressions in the tree because all the variables that were in
-- scope remain in scope; there is no cloning etc.
(usage, rhs') = occAnalRhs env mb_join_arity rhs
unf' | noBinderSwaps env = unf -- Note [Unfoldings and rules]
| otherwise = unf { uf_tmpl = rhs' }
unf@(DFunUnfolding { df_bndrs = bndrs, df_args = args })
-> ( final_usage, unf { df_args = args' } )
where
env' = env `addInScope` bndrs
(usage, args') = occAnalList env' args
final_usage = markAllManyNonTail (delDetailsList usage bndrs)
unf -> (emptyDetails, unf)
occAnalRules :: OccEnv
-> Maybe JoinArity -- See Note [Join points and unfoldings/rules]
-> Id -- Get rules from here
-> [(CoreRule, -- Each (non-built-in) rule
UsageDetails, -- Usage details for LHS
UsageDetails)] -- Usage details for RHS
occAnalRules env mb_join_arity bndr
= map occ_anal_rule (idCoreRules bndr)
where
occ_anal_rule rule@(Rule { ru_bndrs = bndrs, ru_args = args, ru_rhs = rhs })
= (rule', lhs_uds', rhs_uds')
where
env' = env `addInScope` bndrs
rule' | noBinderSwaps env = rule -- Note [Unfoldings and rules]
| otherwise = rule { ru_args = args', ru_rhs = rhs' }
(lhs_uds, args') = occAnalList env' args
lhs_uds' = markAllManyNonTail $
lhs_uds `delDetailsList` bndrs
(rhs_uds, rhs') = occAnal env' rhs
-- Note [Rules are extra RHSs]
-- Note [Rule dependency info]
rhs_uds' = markAllNonTailIf (not exact_join) $
markAllMany $
rhs_uds `delDetailsList` bndrs
exact_join = exactJoin mb_join_arity args
-- See Note [Join points and unfoldings/rules]
occ_anal_rule other_rule = (other_rule, emptyDetails, emptyDetails)
{- Note [Join point RHSs]
~~~~~~~~~~~~~~~~~~~~~~~~~
Consider
x = e
join j = Just x
We want to inline x into j right away, so we don't want to give
the join point a RhsCtxt (#14137). It's not a huge deal, because
the FloatIn pass knows to float into join point RHSs; and the simplifier
does not float things out of join point RHSs. But it's a simple, cheap
thing to do. See #14137.
Note [Unfoldings and rules]
~~~~~~~~~~~~~~~~~~~~~~~~~~~
Generally unfoldings and rules are already occurrence-analysed, so we
don't want to reconstruct their trees; we just want to analyse them to
find how they use their free variables.
EXCEPT if there is a binder-swap going on, in which case we do want to
produce a new tree.
So we have a fast-path that keeps the old tree if the occ_bs_env is
empty. This just saves a bit of allocation and reconstruction; not
a big deal.
Note [Cascading inlines]
~~~~~~~~~~~~~~~~~~~~~~~~
By default we use an rhsCtxt for the RHS of a binding. This tells the
occ anal n that it's looking at an RHS, which has an effect in
occAnalApp. In particular, for constructor applications, it makes
the arguments appear to have NoOccInfo, so that we don't inline into
them. Thus x = f y
k = Just x
we do not want to inline x.
But there's a problem. Consider
x1 = a0 : []
x2 = a1 : x1
x3 = a2 : x2
g = f x3
First time round, it looks as if x1 and x2 occur as an arg of a
let-bound constructor ==> give them a many-occurrence.
But then x3 is inlined (unconditionally as it happens) and
next time round, x2 will be, and the next time round x1 will be
Result: multiple simplifier iterations. Sigh.
So, when analysing the RHS of x3 we notice that x3 will itself
definitely inline the next time round, and so we analyse x3's rhs in
an ordinary context, not rhsCtxt. Hence the "certainly_inline" stuff.
Annoyingly, we have to approximate GHC.Core.Opt.Simplify.Utils.preInlineUnconditionally.
If (a) the RHS is expandable (see isExpandableApp in occAnalApp), and
(b) certainly_inline says "yes" when preInlineUnconditionally says "no"
then the simplifier iterates indefinitely:
x = f y
k = Just x -- We decide that k is 'certainly_inline'
v = ...k... -- but preInlineUnconditionally doesn't inline it
inline ==>
k = Just (f y)
v = ...k...
float ==>
x1 = f y
k = Just x1
v = ...k...
This is worse than the slow cascade, so we only want to say "certainly_inline"
if it really is certain. Look at the note with preInlineUnconditionally
for the various clauses.
************************************************************************
* *
Expressions
* *
************************************************************************
-}
occAnalList :: OccEnv -> [CoreExpr] -> (UsageDetails, [CoreExpr])
occAnalList _ [] = (emptyDetails, [])
occAnalList env (e:es) = case occAnal env e of { (uds1, e') ->
case occAnalList env es of { (uds2, es') ->
(uds1 `andUDs` uds2, e' : es') } }
occAnal :: OccEnv
-> CoreExpr
-> (UsageDetails, -- Gives info only about the "interesting" Ids
CoreExpr)
occAnal _ expr@(Type _) = (emptyDetails, expr)
occAnal _ expr@(Lit _) = (emptyDetails, expr)
occAnal env expr@(Var _) = occAnalApp env (expr, [], [])
-- At one stage, I gathered the idRuleVars for the variable here too,
-- which in a way is the right thing to do.
-- But that went wrong right after specialisation, when
-- the *occurrences* of the overloaded function didn't have any
-- rules in them, so the *specialised* versions looked as if they
-- weren't used at all.
occAnal _ (Coercion co)
= (addManyOccs emptyDetails (coVarsOfCo co), Coercion co)
-- See Note [Gather occurrences of coercion variables]
{-
Note [Gather occurrences of coercion variables]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
We need to gather info about what coercion variables appear, so that
we can sort them into the right place when doing dependency analysis.
-}
occAnal env (Tick tickish body)
| SourceNote{} <- tickish
= (usage, Tick tickish body')
-- SourceNotes are best-effort; so we just proceed as usual.
-- If we drop a tick due to the issues described below it's
-- not the end of the world.
| tickish `tickishScopesLike` SoftScope
= (markAllNonTail usage, Tick tickish body')
| Breakpoint _ ids <- tickish
= (usage_lam `andUDs` foldr addManyOcc emptyDetails ids, Tick tickish body')
-- never substitute for any of the Ids in a Breakpoint
| otherwise
= (usage_lam, Tick tickish body')
where
!(usage,body') = occAnal env body
-- for a non-soft tick scope, we can inline lambdas only
usage_lam = markAllNonTail (markAllInsideLam usage)
-- TODO There may be ways to make ticks and join points play
-- nicer together, but right now there are problems:
-- let j x = ... in tick<t> (j 1)
-- Making j a join point may cause the simplifier to drop t
-- (if the tick is put into the continuation). So we don't
-- count j 1 as a tail call.
-- See #14242.
occAnal env (Cast expr co)
= case occAnal env expr of { (usage, expr') ->
let usage1 = markAllManyNonTailIf (isRhsEnv env) usage
-- usage1: if we see let x = y `cast` co
-- then mark y as 'Many' so that we don't
-- immediately inline y again.
usage2 = addManyOccs usage1 (coVarsOfCo co)
-- usage2: see Note [Gather occurrences of coercion variables]
in (markAllNonTail usage2, Cast expr' co)
}
occAnal env app@(App _ _)
= occAnalApp env (collectArgsTicks tickishFloatable app)
-- Ignore type variables altogether
-- (a) occurrences inside type lambdas only not marked as InsideLam
-- (b) type variables not in environment
occAnal env (Lam x body)
| isTyVar x
= case occAnal env body of { (body_usage, body') ->
(markAllNonTail body_usage, Lam x body')
}
-- For value lambdas we do a special hack. Consider
-- (\x. \y. ...x...)
-- If we did nothing, x is used inside the \y, so would be marked
-- as dangerous to dup. But in the common case where the abstraction
-- is applied to two arguments this is over-pessimistic.
-- So instead, we just mark each binder with its occurrence
-- info in the *body* of the multiple lambda.
-- Then, the simplifier is careful when partially applying lambdas.
occAnal env expr@(Lam _ _)
= case occAnalLamOrRhs env bndrs body of { (usage, tagged_bndrs, body') ->
let
expr' = mkLams tagged_bndrs body'
usage1 = markAllNonTail usage
one_shot_gp = all isOneShotBndr tagged_bndrs
final_usage = markAllInsideLamIf (not one_shot_gp) usage1
in
(final_usage, expr') }
where
(bndrs, body) = collectBinders expr
occAnal env (Case scrut bndr ty alts)
= case occAnal (scrutCtxt env alts) scrut of { (scrut_usage, scrut') ->
let alt_env = addBndrSwap scrut' bndr $
env { occ_encl = OccVanilla } `addInScope` [bndr]
in
case mapAndUnzip (occAnalAlt alt_env) alts of { (alts_usage_s, alts') ->
let
alts_usage = foldr orUDs emptyDetails alts_usage_s
(alts_usage1, tagged_bndr) = tagLamBinder alts_usage bndr
total_usage = markAllNonTail scrut_usage `andUDs` alts_usage1
-- Alts can have tail calls, but the scrutinee can't
in
total_usage `seq` (total_usage, Case scrut' tagged_bndr ty alts') }}
occAnal env (Let bind body)
= case occAnal (env `addInScope` bindersOf bind)
body of { (body_usage, body') ->
case occAnalBind env NotTopLevel
noImpRuleEdges bind
body_usage of { (final_usage, new_binds) ->
(final_usage, mkLets new_binds body') }}
occAnalArgs :: OccEnv -> [CoreExpr] -> [OneShots] -> (UsageDetails, [CoreExpr])
occAnalArgs _ [] _
= (emptyDetails, [])
occAnalArgs env (arg:args) one_shots
| isTypeArg arg
= case occAnalArgs env args one_shots of { (uds, args') ->
(uds, arg:args') }
| otherwise
= case argCtxt env one_shots of { (arg_env, one_shots') ->
case occAnal arg_env arg of { (uds1, arg') ->
case occAnalArgs env args one_shots' of { (uds2, args') ->
(uds1 `andUDs` uds2, arg':args') }}}
{-
Applications are dealt with specially because we want
the "build hack" to work.
Note [Arguments of let-bound constructors]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider
f x = let y = expensive x in
let z = (True,y) in
(case z of {(p,q)->q}, case z of {(p,q)->q})
We feel free to duplicate the WHNF (True,y), but that means
that y may be duplicated thereby.
If we aren't careful we duplicate the (expensive x) call!
Constructors are rather like lambdas in this way.
-}
occAnalApp :: OccEnv
-> (Expr CoreBndr, [Arg CoreBndr], [Tickish Id])
-> (UsageDetails, Expr CoreBndr)
-- Naked variables (not applied) end up here too
occAnalApp env (Var fun, args, ticks)
-- Account for join arity of runRW# continuation
-- See Note [Simplification of runRW#]
--
-- NB: Do not be tempted to make the next (Var fun, args, tick)
-- equation into an 'otherwise' clause for this equation
-- The former has a bang-pattern to occ-anal the args, and
-- we don't want to occ-anal them twice in the runRW# case!
-- This caused #18296
| fun `hasKey` runRWKey
, [t1, t2, arg] <- args
, let (usage, arg') = occAnalRhs env (Just 1) arg
= (usage, mkTicks ticks $ mkApps (Var fun) [t1, t2, arg'])
occAnalApp env (Var fun_id, args, ticks)
= (all_uds, mkTicks ticks $ mkApps fun' args')
where
(fun', fun_id') = lookupBndrSwap env fun_id
fun_uds = mkOneOcc fun_id' int_cxt n_args
-- NB: fun_uds is computed for fun_id', not fun_id
-- See (BS1) in Note [The binder-swap substitution]
all_uds = fun_uds `andUDs` final_args_uds
!(args_uds, args') = occAnalArgs env args one_shots
!final_args_uds = markAllNonTail $
markAllInsideLamIf (isRhsEnv env && is_exp) $
args_uds
-- We mark the free vars of the argument of a constructor or PAP
-- as "inside-lambda", if it is the RHS of a let(rec).
-- This means that nothing gets inlined into a constructor or PAP
-- argument position, which is what we want. Typically those
-- constructor arguments are just variables, or trivial expressions.
-- We use inside-lam because it's like eta-expanding the PAP.
--
-- This is the *whole point* of the isRhsEnv predicate
-- See Note [Arguments of let-bound constructors]
n_val_args = valArgCount args
n_args = length args
int_cxt = case occ_encl env of
OccScrut -> IsInteresting
_other | n_val_args > 0 -> IsInteresting
| otherwise -> NotInteresting
is_exp = isExpandableApp fun_id n_val_args
-- See Note [CONLIKE pragma] in GHC.Types.Basic
-- The definition of is_exp should match that in GHC.Core.Opt.Simplify.prepareRhs
one_shots = argsOneShots (idStrictness fun_id) guaranteed_val_args
guaranteed_val_args = n_val_args + length (takeWhile isOneShotInfo
(occ_one_shots env))
-- See Note [Sources of one-shot information], bullet point A']
occAnalApp env (fun, args, ticks)
= (markAllNonTail (fun_uds `andUDs` args_uds),
mkTicks ticks $ mkApps fun' args')
where
!(fun_uds, fun') = occAnal (addAppCtxt env args) fun
-- The addAppCtxt is a bit cunning. One iteration of the simplifier
-- often leaves behind beta redexs like
-- (\x y -> e) a1 a2
-- Here we would like to mark x,y as one-shot, and treat the whole
-- thing much like a let. We do this by pushing some True items
-- onto the context stack.
!(args_uds, args') = occAnalArgs env args []
{-
Note [Sources of one-shot information]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
The occurrence analyser obtains one-shot-lambda information from two sources:
A: Saturated applications: eg f e1 .. en
In general, given a call (f e1 .. en) we can propagate one-shot info from
f's strictness signature into e1 .. en, but /only/ if n is enough to
saturate the strictness signature. A strictness signature like
f :: C1(C1(L))LS
means that *if f is applied to three arguments* then it will guarantee to
call its first argument at most once, and to call the result of that at
most once. But if f has fewer than three arguments, all bets are off; e.g.
map (f (\x y. expensive) e2) xs
Here the \x y abstraction may be called many times (once for each element of
xs) so we should not mark x and y as one-shot. But if it was
map (f (\x y. expensive) 3 2) xs
then the first argument of f will be called at most once.
The one-shot info, derived from f's strictness signature, is
computed by 'argsOneShots', called in occAnalApp.
A': Non-obviously saturated applications: eg build (f (\x y -> expensive))
where f is as above.
In this case, f is only manifestly applied to one argument, so it does not
look saturated. So by the previous point, we should not use its strictness
signature to learn about the one-shotness of \x y. But in this case we can:
build is fully applied, so we may use its strictness signature; and from
that we learn that build calls its argument with two arguments *at most once*.
So there is really only one call to f, and it will have three arguments. In
that sense, f is saturated, and we may proceed as described above.
Hence the computation of 'guaranteed_val_args' in occAnalApp, using
'(occ_one_shots env)'. See also #13227, comment:9
B: Let-bindings: eg let f = \c. let ... in \n -> blah
in (build f, build f)
Propagate one-shot info from the demanand-info on 'f' to the
lambdas in its RHS (which may not be syntactically at the top)
This information must have come from a previous run of the demanand
analyser.
Previously, the demand analyser would *also* set the one-shot information, but
that code was buggy (see #11770), so doing it only in on place, namely here, is
saner.
Note [OneShots]
~~~~~~~~~~~~~~~
When analysing an expression, the occ_one_shots argument contains information
about how the function is being used. The length of the list indicates
how many arguments will eventually be passed to the analysed expression,
and the OneShotInfo indicates whether this application is once or multiple times.
Example:
Context of f occ_one_shots when analysing f
f 1 2 [OneShot, OneShot]
map (f 1) [OneShot, NoOneShotInfo]
build f [OneShot, OneShot]
f 1 2 `seq` f 2 1 [NoOneShotInfo, OneShot]
Note [Binders in case alternatives]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider
case x of y { (a,b) -> f y }
We treat 'a', 'b' as dead, because they don't physically occur in the
case alternative. (Indeed, a variable is dead iff it doesn't occur in
its scope in the output of OccAnal.) It really helps to know when
binders are unused. See esp the call to isDeadBinder in
Simplify.mkDupableAlt
In this example, though, the Simplifier will bring 'a' and 'b' back to
life, because it binds 'y' to (a,b) (imagine got inlined and
scrutinised y).
-}
occAnalLamOrRhs :: OccEnv -> [CoreBndr] -> CoreExpr
-> (UsageDetails, [CoreBndr], CoreExpr)
-- Tags the returned binders with their OccInfo, but does
-- not do any markInsideLam to the returned usage details
occAnalLamOrRhs env [] body
= case occAnal env body of (body_usage, body') -> (body_usage, [], body')
-- RHS of thunk or nullary join point
occAnalLamOrRhs env (bndr:bndrs) body
| isTyVar bndr
= -- Important: Keep the environment so that we don't inline into an RHS like
-- \(@ x) -> C @x (f @x)
-- (see the beginning of Note [Cascading inlines]).
case occAnalLamOrRhs env bndrs body of
(body_usage, bndrs', body') -> (body_usage, bndr:bndrs', body')
occAnalLamOrRhs env binders body
= case occAnal env_body body of { (body_usage, body') ->
let
(final_usage, tagged_binders) = tagLamBinders body_usage binders'
-- Use binders' to put one-shot info on the lambdas
in
(final_usage, tagged_binders, body') }
where
env1 = env `addInScope` binders
(env_body, binders') = oneShotGroup env1 binders
occAnalAlt :: OccEnv
-> CoreAlt -> (UsageDetails, Alt IdWithOccInfo)
occAnalAlt env (con, bndrs, rhs)
= case occAnal (env `addInScope` bndrs) rhs of { (rhs_usage1, rhs1) ->
let
(alt_usg, tagged_bndrs) = tagLamBinders rhs_usage1 bndrs
in -- See Note [Binders in case alternatives]
(alt_usg, (con, tagged_bndrs, rhs1)) }
{-
************************************************************************
* *
OccEnv
* *
************************************************************************
-}
data OccEnv
= OccEnv { occ_encl :: !OccEncl -- Enclosing context information
, occ_one_shots :: !OneShots -- See Note [OneShots]
, occ_unf_act :: Id -> Bool -- Which Id unfoldings are active
, occ_rule_act :: Activation -> Bool -- Which rules are active
-- See Note [Finding rule RHS free vars]
-- See Note [The binder-swap substitution]
-- If x :-> (y, co) is in the env,
-- then please replace x by (y |> sym mco)
-- Invariant of course: idType x = exprType (y |> sym mco)
, occ_bs_env :: VarEnv (OutId, MCoercion)
, occ_bs_rng :: VarSet -- Vars free in the range of occ_bs_env
-- Domain is Global and Local Ids
-- Range is just Local Ids
}
-----------------------------
-- OccEncl is used to control whether to inline into constructor arguments
-- For example:
-- x = (p,q) -- Don't inline p or q
-- y = /\a -> (p a, q a) -- Still don't inline p or q
-- z = f (p,q) -- Do inline p,q; it may make a rule fire
-- So OccEncl tells enough about the context to know what to do when
-- we encounter a constructor application or PAP.
--
-- OccScrut is used to set the "interesting context" field of OncOcc
data OccEncl
= OccRhs -- RHS of let(rec), albeit perhaps inside a type lambda
-- Don't inline into constructor args here
| OccScrut -- Scrutintee of a case
-- Can inline into constructor args
| OccVanilla -- Argument of function, body of lambda, etc
-- Do inline into constructor args here
instance Outputable OccEncl where
ppr OccRhs = text "occRhs"
ppr OccScrut = text "occScrut"
ppr OccVanilla = text "occVanilla"
-- See note [OneShots]
type OneShots = [OneShotInfo]
initOccEnv :: OccEnv
initOccEnv
= OccEnv { occ_encl = OccVanilla
, occ_one_shots = []
-- To be conservative, we say that all
-- inlines and rules are active
, occ_unf_act = \_ -> True
, occ_rule_act = \_ -> True
, occ_bs_env = emptyVarEnv
, occ_bs_rng = emptyVarSet }
noBinderSwaps :: OccEnv -> Bool
noBinderSwaps (OccEnv { occ_bs_env = bs_env }) = isEmptyVarEnv bs_env
scrutCtxt :: OccEnv -> [CoreAlt] -> OccEnv
scrutCtxt env alts
| interesting_alts = env { occ_encl = OccScrut, occ_one_shots = [] }
| otherwise = env { occ_encl = OccVanilla, occ_one_shots = [] }
where
interesting_alts = case alts of
[] -> False
[alt] -> not (isDefaultAlt alt)
_ -> True
-- 'interesting_alts' is True if the case has at least one
-- non-default alternative. That in turn influences
-- pre/postInlineUnconditionally. Grep for "occ_int_cxt"!
rhsCtxt :: OccEnv -> OccEnv
rhsCtxt env = env { occ_encl = OccRhs, occ_one_shots = [] }
argCtxt :: OccEnv -> [OneShots] -> (OccEnv, [OneShots])
argCtxt env []
= (env { occ_encl = OccVanilla, occ_one_shots = [] }, [])
argCtxt env (one_shots:one_shots_s)
= (env { occ_encl = OccVanilla, occ_one_shots = one_shots }, one_shots_s)
isRhsEnv :: OccEnv -> Bool
isRhsEnv (OccEnv { occ_encl = cxt }) = case cxt of
OccRhs -> True
_ -> False
addInScope :: OccEnv -> [Var] -> OccEnv
-- See Note [The binder-swap substitution]
addInScope env@(OccEnv { occ_bs_env = swap_env, occ_bs_rng = rng_vars }) bndrs
| any (`elemVarSet` rng_vars) bndrs = env { occ_bs_env = emptyVarEnv, occ_bs_rng = emptyVarSet }
| otherwise = env { occ_bs_env = swap_env `delVarEnvList` bndrs }
oneShotGroup :: OccEnv -> [CoreBndr]
-> ( OccEnv
, [CoreBndr] )
-- The result binders have one-shot-ness set that they might not have had originally.
-- This happens in (build (\c n -> e)). Here the occurrence analyser
-- linearity context knows that c,n are one-shot, and it records that fact in
-- the binder. This is useful to guide subsequent float-in/float-out transformations
oneShotGroup env@(OccEnv { occ_one_shots = ctxt }) bndrs
= go ctxt bndrs []
where
go ctxt [] rev_bndrs
= ( env { occ_one_shots = ctxt, occ_encl = OccVanilla }
, reverse rev_bndrs )
go [] bndrs rev_bndrs
= ( env { occ_one_shots = [], occ_encl = OccVanilla }
, reverse rev_bndrs ++ bndrs )
go ctxt@(one_shot : ctxt') (bndr : bndrs) rev_bndrs
| isId bndr = go ctxt' bndrs (bndr': rev_bndrs)
| otherwise = go ctxt bndrs (bndr : rev_bndrs)
where
bndr' = updOneShotInfo bndr one_shot
-- Use updOneShotInfo, not setOneShotInfo, as pre-existing
-- one-shot info might be better than what we can infer, e.g.
-- due to explicit use of the magic 'oneShot' function.
-- See Note [The oneShot function]
markJoinOneShots :: Maybe JoinArity -> [Var] -> [Var]
-- Mark the lambdas of a non-recursive join point as one-shot.
-- This is good to prevent gratuitous float-out etc
markJoinOneShots mb_join_arity bndrs
= case mb_join_arity of
Nothing -> bndrs
Just n -> go n bndrs
where
go 0 bndrs = bndrs
go _ [] = [] -- This can legitimately happen.
-- e.g. let j = case ... in j True
-- This will become an arity-1 join point after the
-- simplifier has eta-expanded it; but it may not have
-- enough lambdas /yet/. (Lint checks that JoinIds do
-- have enough lambdas.)
go n (b:bs) = b' : go (n-1) bs
where
b' | isId b = setOneShotLambda b
| otherwise = b
addAppCtxt :: OccEnv -> [Arg CoreBndr] -> OccEnv
addAppCtxt env@(OccEnv { occ_one_shots = ctxt }) args
= env { occ_one_shots = replicate (valArgCount args) OneShotLam ++ ctxt }
transClosureFV :: VarEnv VarSet -> VarEnv VarSet
-- If (f,g), (g,h) are in the input, then (f,h) is in the output
-- as well as (f,g), (g,h)
transClosureFV env
| no_change = env
| otherwise = transClosureFV (listToUFM_Directly new_fv_list)
where
(no_change, new_fv_list) = mapAccumL bump True (nonDetUFMToList env)
-- It's OK to use nonDetUFMToList here because we'll forget the
-- ordering by creating a new set with listToUFM
bump no_change (b,fvs)
| no_change_here = (no_change, (b,fvs))
| otherwise = (False, (b,new_fvs))
where
(new_fvs, no_change_here) = extendFvs env fvs
-------------
extendFvs_ :: VarEnv VarSet -> VarSet -> VarSet
extendFvs_ env s = fst (extendFvs env s) -- Discard the Bool flag
extendFvs :: VarEnv VarSet -> VarSet -> (VarSet, Bool)
-- (extendFVs env s) returns
-- (s `union` env(s), env(s) `subset` s)
extendFvs env s
| isNullUFM env
= (s, True)
| otherwise
= (s `unionVarSet` extras, extras `subVarSet` s)
where
extras :: VarSet -- env(s)
extras = nonDetStrictFoldUFM unionVarSet emptyVarSet $
-- It's OK to use nonDetStrictFoldUFM here because unionVarSet commutes
intersectUFM_C (\x _ -> x) env (getUniqSet s)
{-
************************************************************************
* *
Binder swap
* *
************************************************************************
Note [Binder swap]
~~~~~~~~~~~~~~~~~~
The "binder swap" transformation swaps occurrence of the
scrutinee of a case for occurrences of the case-binder:
(1) case x of b { pi -> ri }
==>
case x of b { pi -> ri[b/x] }
(2) case (x |> co) of b { pi -> ri }
==>
case (x |> co) of b { pi -> ri[b |> sym co/x] }
The substitution ri[b/x] etc is done by the occurrence analyser.
See Note [The binder-swap substitution].
There are two reasons for making this swap:
(A) It reduces the number of occurrences of the scrutinee, x.
That in turn might reduce its occurrences to one, so we
can inline it and save an allocation. E.g.
let x = factorial y in case x of b { I# v -> ...x... }
If we replace 'x' by 'b' in the alternative we get
let x = factorial y in case x of b { I# v -> ...b... }
and now we can inline 'x', thus
case (factorial y) of b { I# v -> ...b... }
(B) The case-binder b has unfolding information; in the
example above we know that b = I# v. That in turn allows
nested cases to simplify. Consider
case x of b { I# v ->
...(case x of b2 { I# v2 -> rhs })...
If we replace 'x' by 'b' in the alternative we get
case x of b { I# v ->
...(case b of b2 { I# v2 -> rhs })...
and now it is trivial to simplify the inner case:
case x of b { I# v ->
...(let b2 = b in rhs)...
The same can happen even if the scrutinee is a variable
with a cast: see Note [Case of cast]
The reason for doing these transformations /here in the occurrence
analyser/ is because it allows us to adjust the OccInfo for 'x' and
'b' as we go.
* Suppose the only occurrences of 'x' are the scrutinee and in the
ri; then this transformation makes it occur just once, and hence
get inlined right away.
* If instead the Simplifier replaces occurrences of x with
occurrences of b, that will mess up b's occurrence info. That in
turn might have consequences.
There is a danger though. Consider
let v = x +# y
in case (f v) of w -> ...v...v...
And suppose that (f v) expands to just v. Then we'd like to
use 'w' instead of 'v' in the alternative. But it may be too
late; we may have substituted the (cheap) x+#y for v in the
same simplifier pass that reduced (f v) to v.
I think this is just too bad. CSE will recover some of it.
Note [The binder-swap substitution]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
The binder-swap is implemented by the occ_bs_env field of OccEnv.
There are two main pieces:
* Given case x |> co of b { alts }
we add [x :-> (b, co)] to the occ_bs_env environment; this is
done by addBndrSwap.
* Then, at an occurrence of a variable, we look up in the occ_bs_env
to perform the swap. This is done by lookupBndrSwap.
Some tricky corners:
(BS1) We do the substitution before gathering occurrence info. So in
the above example, an occurrence of x turns into an occurrence
of b, and that's what we gather in the UsageDetails. It's as
if the binder-swap occurred before occurrence analysis. See
the computation of fun_uds in occAnalApp.
(BS2) When doing a lookup in occ_bs_env, we may need to iterate,
as you can see implemented in lookupBndrSwap. Why?
Consider case x of a { 1# -> e1; DEFAULT ->
case x of b { 2# -> e2; DEFAULT ->
case x of c { 3# -> e3; DEFAULT -> ..x..a..b.. }}}
At the first case addBndrSwap will extend occ_bs_env with
[x :-> a]
At the second case we occ-anal the scrutinee 'x', which looks up
'x in occ_bs_env, returning 'a', as it should.
Then addBndrSwap will add [a :-> b] to occ_bs_env, yielding
occ_bs_env = [x :-> a, a :-> b]
At the third case we'll again look up 'x' which returns 'a'.
But we don't want to stop the lookup there, else we'll end up with
case x of a { 1# -> e1; DEFAULT ->
case a of b { 2# -> e2; DEFAULT ->
case a of c { 3# -> e3; DEFAULT -> ..a..b..c.. }}}
Instead, we want iterate the lookup in addBndrSwap, to give
case x of a { 1# -> e1; DEFAULT ->
case a of b { 2# -> e2; DEFAULT ->
case b of c { 3# -> e3; DEFAULT -> ..c..c..c.. }}}
This makes a particular difference for case-merge, which works
only if the scrutinee is the case-binder of the immediately enclosing
case (Note [Merge Nested Cases] in GHC.Core.Opt.Simplify.Utils
See #19581 for the bug report that showed this up.
(BS3) We need care when shadowing. Suppose [x :-> b] is in occ_bs_env,
and we encounter:
- \x. blah
Here we want to delete the x-binding from occ_bs_env
- \b. blah
This is harder: we really want to delete all bindings that
have 'b' free in the range. That is a bit tiresome to implement,
so we compromise. We keep occ_bs_rng, which is the set of
free vars of rng(occc_bs_env). If a binder shadows any of these
variables, we discard all of occ_bs_env. Safe, if a bit
brutal. NB, however: the simplifer de-shadows the code, so the
next time around this won't happen.
These checks are implemented in addInScope.
The occurrence analyser itself does /not/ do cloning. It could, in
principle, but it'd make it a bit more complicated and there is no
great benefit. The simplifer uses cloning to get a no-shadowing
situation, the care-when-shadowing behaviour above isn't needed for
long.
(BS4) The domain of occ_bs_env can include GlobaIds. Eg
case M.foo of b { alts }
We extend occ_bs_env with [M.foo :-> b]. That's fine.
(BS5) We have to apply the occ_bs_env substitution uniformly,
including to (local) rules and unfoldings.
Historical note
---------------
We used to do the binder-swap transformation by introducing
a proxy let-binding, thus;
case x of b { pi -> ri }
==>
case x of b { pi -> let x = b in ri }
But that had two problems:
1. If 'x' is an imported GlobalId, we'd end up with a GlobalId
on the LHS of a let-binding which isn't allowed. We worked
around this for a while by "localising" x, but it turned
out to be very painful #16296,
2. In CorePrep we use the occurrence analyser to do dead-code
elimination (see Note [Dead code in CorePrep]). But that
occasionally led to an unlifted let-binding
case x of b { DEFAULT -> let x::Int# = b in ... }
which disobeys one of CorePrep's output invariants (no unlifted
let-bindings) -- see #5433.
Doing a substitution (via occ_bs_env) is much better.
Note [Case of cast]
~~~~~~~~~~~~~~~~~~~
Consider case (x `cast` co) of b { I# ->
... (case (x `cast` co) of {...}) ...
We'd like to eliminate the inner case. That is the motivation for
equation (2) in Note [Binder swap]. When we get to the inner case, we
inline x, cancel the casts, and away we go.
Note [Zap case binders in proxy bindings]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
From the original
case x of cb(dead) { p -> ...x... }
we will get
case x of cb(live) { p -> ...cb... }
Core Lint never expects to find an *occurrence* of an Id marked
as Dead, so we must zap the OccInfo on cb before making the
binding x = cb. See #5028.
NB: the OccInfo on /occurrences/ really doesn't matter much; the simplifier
doesn't use it. So this is only to satisfy the perhaps-over-picky Lint.
Historical note [no-case-of-case]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
We *used* to suppress the binder-swap in case expressions when
-fno-case-of-case is on. Old remarks:
"This happens in the first simplifier pass,
and enhances full laziness. Here's the bad case:
f = \ y -> ...(case x of I# v -> ...(case x of ...) ... )
If we eliminate the inner case, we trap it inside the I# v -> arm,
which might prevent some full laziness happening. I've seen this
in action in spectral/cichelli/Prog.hs:
[(m,n) | m <- [1..max], n <- [1..max]]
Hence the check for NoCaseOfCase."
However, now the full-laziness pass itself reverses the binder-swap, so this
check is no longer necessary.
Historical note [Suppressing the case binder-swap]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
This old note describes a problem that is also fixed by doing the
binder-swap in OccAnal:
There is another situation when it might make sense to suppress the
case-expression binde-swap. If we have
case x of w1 { DEFAULT -> case x of w2 { A -> e1; B -> e2 }
...other cases .... }
We'll perform the binder-swap for the outer case, giving
case x of w1 { DEFAULT -> case w1 of w2 { A -> e1; B -> e2 }
...other cases .... }
But there is no point in doing it for the inner case, because w1 can't
be inlined anyway. Furthermore, doing the case-swapping involves
zapping w2's occurrence info (see paragraphs that follow), and that
forces us to bind w2 when doing case merging. So we get
case x of w1 { A -> let w2 = w1 in e1
B -> let w2 = w1 in e2
...other cases .... }
This is plain silly in the common case where w2 is dead.
Even so, I can't see a good way to implement this idea. I tried
not doing the binder-swap if the scrutinee was already evaluated
but that failed big-time:
data T = MkT !Int
case v of w { MkT x ->
case x of x1 { I# y1 ->
case x of x2 { I# y2 -> ...
Notice that because MkT is strict, x is marked "evaluated". But to
eliminate the last case, we must either make sure that x (as well as
x1) has unfolding MkT y1. The straightforward thing to do is to do
the binder-swap. So this whole note is a no-op.
It's fixed by doing the binder-swap in OccAnal because we can do the
binder-swap unconditionally and still get occurrence analysis
information right.
-}
addBndrSwap :: OutExpr -> Id -> OccEnv -> OccEnv
-- See Note [The binder-swap substitution]
addBndrSwap scrut case_bndr
env@(OccEnv { occ_bs_env = swap_env, occ_bs_rng = rng_vars })
| Just (scrut_var, mco) <- get_scrut_var (stripTicksTopE (const True) scrut)
, scrut_var /= case_bndr
-- Consider: case x of x { ... }
-- Do not add [x :-> x] to occ_bs_env, else lookupBndrSwap will loop
= env { occ_bs_env = extendVarEnv swap_env scrut_var (case_bndr', mco)
, occ_bs_rng = rng_vars `extendVarSet` case_bndr'
`unionVarSet` tyCoVarsOfMCo mco }
| otherwise
= env
where
get_scrut_var :: OutExpr -> Maybe (OutVar, MCoercion)
get_scrut_var (Var v) = Just (v, MRefl)
get_scrut_var (Cast (Var v) co) = Just (v, MCo co) -- See Note [Case of cast]
get_scrut_var _ = Nothing
case_bndr' = zapIdOccInfo case_bndr
-- See Note [Zap case binders in proxy bindings]
lookupBndrSwap :: OccEnv -> Id -> (CoreExpr, Id)
-- See Note [The binder-swap substitution]
-- Returns an expression of the same type as Id
lookupBndrSwap env@(OccEnv { occ_bs_env = bs_env }) bndr
= case lookupVarEnv bs_env bndr of {
Nothing -> (Var bndr, bndr) ;
Just (bndr1, mco) ->
-- Why do we iterate here?
-- See (BS2) in Note [The binder-swap substitution]
case lookupBndrSwap env bndr1 of
(fun, fun_id) -> (add_cast fun mco, fun_id) }
where
add_cast fun MRefl = fun
add_cast fun (MCo co) = Cast fun (mkSymCo co)
-- We must switch that 'co' to 'sym co';
-- see the comment with occ_bs_env
-- No need to test for isReflCo, because 'co' came from
-- a (Cast e co) and hence is unlikely to be Refl
{-
************************************************************************
* *
\subsection[OccurAnal-types]{OccEnv}
* *
************************************************************************
Note [UsageDetails and zapping]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
On many occasions, we must modify all gathered occurrence data at once. For
instance, all occurrences underneath a (non-one-shot) lambda set the
'occ_in_lam' flag to become 'True'. We could use 'mapVarEnv' to do this, but
that takes O(n) time and we will do this often---in particular, there are many
places where tail calls are not allowed, and each of these causes all variables
to get marked with 'NoTailCallInfo'.
Instead of relying on `mapVarEnv`, then, we carry three 'IdEnv's around along
with the 'OccInfoEnv'. Each of these extra environments is a "zapped set"
recording which variables have been zapped in some way. Zapping all occurrence
info then simply means setting the corresponding zapped set to the whole
'OccInfoEnv', a fast O(1) operation.
-}
type OccInfoEnv = IdEnv OccInfo -- A finite map from ids to their usage
-- INVARIANT: never IAmDead
-- (Deadness is signalled by not being in the map at all)
type ZappedSet = OccInfoEnv -- Values are ignored
data UsageDetails
= UD { ud_env :: !OccInfoEnv
, ud_z_many :: ZappedSet -- apply 'markMany' to these
, ud_z_in_lam :: ZappedSet -- apply 'markInsideLam' to these
, ud_z_no_tail :: ZappedSet } -- apply 'markNonTail' to these
-- INVARIANT: All three zapped sets are subsets of the OccInfoEnv
instance Outputable UsageDetails where
ppr ud = ppr (ud_env (flattenUsageDetails ud))
-------------------
-- UsageDetails API
andUDs, orUDs
:: UsageDetails -> UsageDetails -> UsageDetails
andUDs = combineUsageDetailsWith addOccInfo
orUDs = combineUsageDetailsWith orOccInfo
mkOneOcc ::Id -> InterestingCxt -> JoinArity -> UsageDetails
mkOneOcc id int_cxt arity
| isLocalId id
= emptyDetails { ud_env = unitVarEnv id occ_info }
| otherwise
= emptyDetails
where
occ_info = OneOcc { occ_in_lam = NotInsideLam
, occ_n_br = oneBranch
, occ_int_cxt = int_cxt
, occ_tail = AlwaysTailCalled arity }
addManyOccId :: UsageDetails -> Id -> UsageDetails
-- Add the non-committal (id :-> noOccInfo) to the usage details
addManyOccId ud id = ud { ud_env = extendVarEnv (ud_env ud) id noOccInfo }
-- Add several occurrences, assumed not to be tail calls
addManyOcc :: Var -> UsageDetails -> UsageDetails
addManyOcc v u | isId v = addManyOccId u v
| otherwise = u
-- Give a non-committal binder info (i.e noOccInfo) because
-- a) Many copies of the specialised thing can appear
-- b) We don't want to substitute a BIG expression inside a RULE
-- even if that's the only occurrence of the thing
-- (Same goes for INLINE.)
addManyOccs :: UsageDetails -> VarSet -> UsageDetails
addManyOccs usage id_set = nonDetStrictFoldUniqSet addManyOcc usage id_set
-- It's OK to use nonDetStrictFoldUniqSet here because addManyOcc commutes
delDetails :: UsageDetails -> Id -> UsageDetails
delDetails ud bndr
= ud `alterUsageDetails` (`delVarEnv` bndr)
delDetailsList :: UsageDetails -> [Id] -> UsageDetails
delDetailsList ud bndrs
= ud `alterUsageDetails` (`delVarEnvList` bndrs)
emptyDetails :: UsageDetails
emptyDetails = UD { ud_env = emptyVarEnv
, ud_z_many = emptyVarEnv
, ud_z_in_lam = emptyVarEnv
, ud_z_no_tail = emptyVarEnv }
isEmptyDetails :: UsageDetails -> Bool
isEmptyDetails = isEmptyVarEnv . ud_env
markAllMany, markAllInsideLam, markAllNonTail, markAllManyNonTail
:: UsageDetails -> UsageDetails
markAllMany ud = ud { ud_z_many = ud_env ud }
markAllInsideLam ud = ud { ud_z_in_lam = ud_env ud }
markAllNonTail ud = ud { ud_z_no_tail = ud_env ud }
markAllInsideLamIf, markAllNonTailIf :: Bool -> UsageDetails -> UsageDetails
markAllInsideLamIf True ud = markAllInsideLam ud
markAllInsideLamIf False ud = ud
markAllNonTailIf True ud = markAllNonTail ud
markAllNonTailIf False ud = ud
markAllManyNonTail = markAllMany . markAllNonTail -- effectively sets to noOccInfo
markAllManyNonTailIf :: Bool -- If this is true
-> UsageDetails -- Then do markAllManyNonTail on this
-> UsageDetails
markAllManyNonTailIf True uds = markAllManyNonTail uds
markAllManyNonTailIf False uds = uds
lookupDetails :: UsageDetails -> Id -> OccInfo
lookupDetails ud id
| isCoVar id -- We do not currently gather occurrence info (from types)
= noOccInfo -- for CoVars, so we must conservatively mark them as used
-- See Note [DoO not mark CoVars as dead]
| otherwise
= case lookupVarEnv (ud_env ud) id of
Just occ -> doZapping ud id occ
Nothing -> IAmDead
usedIn :: Id -> UsageDetails -> Bool
v `usedIn` ud = isExportedId v || v `elemVarEnv` ud_env ud
udFreeVars :: VarSet -> UsageDetails -> VarSet
-- Find the subset of bndrs that are mentioned in uds
udFreeVars bndrs ud = restrictUniqSetToUFM bndrs (ud_env ud)
{- Note [Do not mark CoVars as dead]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
It's obviously wrong to mark CoVars as dead if they are used.
Currently we don't traverse types to gather usase info for CoVars,
so we had better treat them as having noOccInfo.
This showed up in #15696 we had something like
case eq_sel d of co -> ...(typeError @(...co...) "urk")...
Then 'd' was substituted by a dictionary, so the expression
simpified to
case (Coercion <blah>) of co -> ...(typeError @(...co...) "urk")...
But then the "drop the case altogether" equation of rebuildCase
thought that 'co' was dead, and discarded the entire case. Urk!
I have no idea how we managed to avoid this pitfall for so long!
-}
-------------------
-- Auxiliary functions for UsageDetails implementation
combineUsageDetailsWith :: (OccInfo -> OccInfo -> OccInfo)
-> UsageDetails -> UsageDetails -> UsageDetails
combineUsageDetailsWith plus_occ_info ud1 ud2
| isEmptyDetails ud1 = ud2
| isEmptyDetails ud2 = ud1
| otherwise
= UD { ud_env = plusVarEnv_C plus_occ_info (ud_env ud1) (ud_env ud2)
, ud_z_many = plusVarEnv (ud_z_many ud1) (ud_z_many ud2)
, ud_z_in_lam = plusVarEnv (ud_z_in_lam ud1) (ud_z_in_lam ud2)
, ud_z_no_tail = plusVarEnv (ud_z_no_tail ud1) (ud_z_no_tail ud2) }
doZapping :: UsageDetails -> Var -> OccInfo -> OccInfo
doZapping ud var occ
= doZappingByUnique ud (varUnique var) occ
doZappingByUnique :: UsageDetails -> Unique -> OccInfo -> OccInfo
doZappingByUnique (UD { ud_z_many = many
, ud_z_in_lam = in_lam
, ud_z_no_tail = no_tail })
uniq occ
= occ2
where
occ1 | uniq `elemVarEnvByKey` many = markMany occ
| uniq `elemVarEnvByKey` in_lam = markInsideLam occ
| otherwise = occ
occ2 | uniq `elemVarEnvByKey` no_tail = markNonTail occ1
| otherwise = occ1
alterZappedSets :: UsageDetails -> (ZappedSet -> ZappedSet) -> UsageDetails
alterZappedSets ud f
= ud { ud_z_many = f (ud_z_many ud)
, ud_z_in_lam = f (ud_z_in_lam ud)
, ud_z_no_tail = f (ud_z_no_tail ud) }
alterUsageDetails :: UsageDetails -> (OccInfoEnv -> OccInfoEnv) -> UsageDetails
alterUsageDetails ud f
= ud { ud_env = f (ud_env ud) } `alterZappedSets` f
flattenUsageDetails :: UsageDetails -> UsageDetails
flattenUsageDetails ud
= ud { ud_env = mapUFM_Directly (doZappingByUnique ud) (ud_env ud) }
`alterZappedSets` const emptyVarEnv
-------------------
-- See Note [Adjusting right-hand sides]
adjustRhsUsage :: Maybe JoinArity -> RecFlag
-> [CoreBndr] -- Outer lambdas, AFTER occ anal
-> UsageDetails -- From body of lambda
-> UsageDetails
adjustRhsUsage mb_join_arity rec_flag bndrs usage
= markAllInsideLamIf (not one_shot) $
markAllNonTailIf (not exact_join) $
usage
where
one_shot = case mb_join_arity of
Just join_arity
| isRec rec_flag -> False
| otherwise -> all isOneShotBndr (drop join_arity bndrs)
Nothing -> all isOneShotBndr bndrs
exact_join = exactJoin mb_join_arity bndrs
exactJoin :: Maybe JoinArity -> [a] -> Bool
exactJoin Nothing _ = False
exactJoin (Just join_arity) args = args `lengthIs` join_arity
-- Remember join_arity includes type binders
type IdWithOccInfo = Id
tagLamBinders :: UsageDetails -- Of scope
-> [Id] -- Binders
-> (UsageDetails, -- Details with binders removed
[IdWithOccInfo]) -- Tagged binders
tagLamBinders usage binders
= usage' `seq` (usage', bndrs')
where
(usage', bndrs') = mapAccumR tagLamBinder usage binders
tagLamBinder :: UsageDetails -- Of scope
-> Id -- Binder
-> (UsageDetails, -- Details with binder removed
IdWithOccInfo) -- Tagged binders
-- Used for lambda and case binders
-- It copes with the fact that lambda bindings can have a
-- stable unfolding, used for join points
tagLamBinder usage bndr
= (usage2, bndr')
where
occ = lookupDetails usage bndr
bndr' = setBinderOcc (markNonTail occ) bndr
-- Don't try to make an argument into a join point
usage1 = usage `delDetails` bndr
usage2 | isId bndr = addManyOccs usage1 (idUnfoldingVars bndr)
-- This is effectively the RHS of a
-- non-join-point binding, so it's okay to use
-- addManyOccsSet, which assumes no tail calls
| otherwise = usage1
tagNonRecBinder :: TopLevelFlag -- At top level?
-> UsageDetails -- Of scope
-> CoreBndr -- Binder
-> (UsageDetails, -- Details with binder removed
IdWithOccInfo) -- Tagged binder
tagNonRecBinder lvl usage binder
= let
occ = lookupDetails usage binder
will_be_join = decideJoinPointHood lvl usage [binder]
occ' | will_be_join = -- must already be marked AlwaysTailCalled
ASSERT(isAlwaysTailCalled occ) occ
| otherwise = markNonTail occ
binder' = setBinderOcc occ' binder
usage' = usage `delDetails` binder
in
usage' `seq` (usage', binder')
tagRecBinders :: TopLevelFlag -- At top level?
-> UsageDetails -- Of body of let ONLY
-> [(CoreBndr, -- Binder
UsageDetails, -- RHS usage details
[CoreBndr])] -- Lambdas in new RHS
-> (UsageDetails, -- Adjusted details for whole scope,
-- with binders removed
[IdWithOccInfo]) -- Tagged binders
-- Substantially more complicated than non-recursive case. Need to adjust RHS
-- details *before* tagging binders (because the tags depend on the RHSes).
tagRecBinders lvl body_uds triples
= let
(bndrs, rhs_udss, _) = unzip3 triples
-- 1. Determine join-point-hood of whole group, as determined by
-- the *unadjusted* usage details
unadj_uds = foldr andUDs body_uds rhs_udss
will_be_joins = decideJoinPointHood lvl unadj_uds bndrs
-- 2. Adjust usage details of each RHS, taking into account the
-- join-point-hood decision
rhs_udss' = map adjust triples
adjust (bndr, rhs_uds, rhs_bndrs)
= adjustRhsUsage mb_join_arity Recursive rhs_bndrs rhs_uds
where
-- Can't use willBeJoinId_maybe here because we haven't tagged the
-- binder yet (the tag depends on these adjustments!)
mb_join_arity
| will_be_joins
, let occ = lookupDetails unadj_uds bndr
, AlwaysTailCalled arity <- tailCallInfo occ
= Just arity
| otherwise
= ASSERT(not will_be_joins) -- Should be AlwaysTailCalled if
Nothing -- we are making join points!
-- 3. Compute final usage details from adjusted RHS details
adj_uds = foldr andUDs body_uds rhs_udss'
-- 4. Tag each binder with its adjusted details
bndrs' = [ setBinderOcc (lookupDetails adj_uds bndr) bndr
| bndr <- bndrs ]
-- 5. Drop the binders from the adjusted details and return
usage' = adj_uds `delDetailsList` bndrs
in
(usage', bndrs')
setBinderOcc :: OccInfo -> CoreBndr -> CoreBndr
setBinderOcc occ_info bndr
| isTyVar bndr = bndr
| isExportedId bndr = if isManyOccs (idOccInfo bndr)
then bndr
else setIdOccInfo bndr noOccInfo
-- Don't use local usage info for visible-elsewhere things
-- BUT *do* erase any IAmALoopBreaker annotation, because we're
-- about to re-generate it and it shouldn't be "sticky"
| otherwise = setIdOccInfo bndr occ_info
-- | Decide whether some bindings should be made into join points or not.
-- Returns `False` if they can't be join points. Note that it's an
-- all-or-nothing decision, as if multiple binders are given, they're
-- assumed to be mutually recursive.
--
-- It must, however, be a final decision. If we say "True" for 'f',
-- and then subsequently decide /not/ make 'f' into a join point, then
-- the decision about another binding 'g' might be invalidated if (say)
-- 'f' tail-calls 'g'.
--
-- See Note [Invariants on join points] in "GHC.Core".
decideJoinPointHood :: TopLevelFlag -> UsageDetails
-> [CoreBndr]
-> Bool
decideJoinPointHood TopLevel _ _
= False
decideJoinPointHood NotTopLevel usage bndrs
| isJoinId (head bndrs)
= WARN(not all_ok, text "OccurAnal failed to rediscover join point(s):" <+>
ppr bndrs)
all_ok
| otherwise
= all_ok
where
-- See Note [Invariants on join points]; invariants cited by number below.
-- Invariant 2 is always satisfiable by the simplifier by eta expansion.
all_ok = -- Invariant 3: Either all are join points or none are
all ok bndrs
ok bndr
| -- Invariant 1: Only tail calls, all same join arity
AlwaysTailCalled arity <- tailCallInfo (lookupDetails usage bndr)
, -- Invariant 1 as applied to LHSes of rules
all (ok_rule arity) (idCoreRules bndr)
-- Invariant 2a: stable unfoldings
-- See Note [Join points and INLINE pragmas]
, ok_unfolding arity (realIdUnfolding bndr)
-- Invariant 4: Satisfies polymorphism rule
, isValidJoinPointType arity (idType bndr)
= True
| otherwise
= False
ok_rule _ BuiltinRule{} = False -- only possible with plugin shenanigans
ok_rule join_arity (Rule { ru_args = args })
= args `lengthIs` join_arity
-- Invariant 1 as applied to LHSes of rules
-- ok_unfolding returns False if we should /not/ convert a non-join-id
-- into a join-id, even though it is AlwaysTailCalled
ok_unfolding join_arity (CoreUnfolding { uf_src = src, uf_tmpl = rhs })
= not (isStableSource src && join_arity > joinRhsArity rhs)
ok_unfolding _ (DFunUnfolding {})
= False
ok_unfolding _ _
= True
willBeJoinId_maybe :: CoreBndr -> Maybe JoinArity
willBeJoinId_maybe bndr
= case tailCallInfo (idOccInfo bndr) of
AlwaysTailCalled arity -> Just arity
_ -> isJoinId_maybe bndr
{- Note [Join points and INLINE pragmas]
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Consider
f x = let g = \x. not -- Arity 1
{-# INLINE g #-}
in case x of
A -> g True True
B -> g True False
C -> blah2
Here 'g' is always tail-called applied to 2 args, but the stable
unfolding captured by the INLINE pragma has arity 1. If we try to
convert g to be a join point, its unfolding will still have arity 1
(since it is stable, and we don't meddle with stable unfoldings), and
Lint will complain (see Note [Invariants on join points], (2a), in
GHC.Core. #13413.
Moreover, since g is going to be inlined anyway, there is no benefit
from making it a join point.
If it is recursive, and uselessly marked INLINE, this will stop us
making it a join point, which is annoying. But occasionally
(notably in class methods; see Note [Instances and loop breakers] in
GHC.Tc.TyCl.Instance) we mark recursive things as INLINE but the recursion
unravels; so ignoring INLINE pragmas on recursive things isn't good
either.
See Invariant 2a of Note [Invariants on join points] in GHC.Core
************************************************************************
* *
\subsection{Operations over OccInfo}
* *
************************************************************************
-}
markMany, markInsideLam, markNonTail :: OccInfo -> OccInfo
markMany IAmDead = IAmDead
markMany occ = ManyOccs { occ_tail = occ_tail occ }
markInsideLam occ@(OneOcc {}) = occ { occ_in_lam = IsInsideLam }
markInsideLam occ = occ
markNonTail IAmDead = IAmDead
markNonTail occ = occ { occ_tail = NoTailCallInfo }
addOccInfo, orOccInfo :: OccInfo -> OccInfo -> OccInfo
addOccInfo a1 a2 = ASSERT( not (isDeadOcc a1 || isDeadOcc a2) )
ManyOccs { occ_tail = tailCallInfo a1 `andTailCallInfo`
tailCallInfo a2 }
-- Both branches are at least One
-- (Argument is never IAmDead)
-- (orOccInfo orig new) is used
-- when combining occurrence info from branches of a case
orOccInfo (OneOcc { occ_in_lam = in_lam1
, occ_n_br = nbr1
, occ_int_cxt = int_cxt1
, occ_tail = tail1 })
(OneOcc { occ_in_lam = in_lam2
, occ_n_br = nbr2
, occ_int_cxt = int_cxt2
, occ_tail = tail2 })
= OneOcc { occ_n_br = nbr1 + nbr2
, occ_in_lam = in_lam1 `mappend` in_lam2
, occ_int_cxt = int_cxt1 `mappend` int_cxt2
, occ_tail = tail1 `andTailCallInfo` tail2 }
orOccInfo a1 a2 = ASSERT( not (isDeadOcc a1 || isDeadOcc a2) )
ManyOccs { occ_tail = tailCallInfo a1 `andTailCallInfo`
tailCallInfo a2 }
andTailCallInfo :: TailCallInfo -> TailCallInfo -> TailCallInfo
andTailCallInfo info@(AlwaysTailCalled arity1) (AlwaysTailCalled arity2)
| arity1 == arity2 = info
andTailCallInfo _ _ = NoTailCallInfo
|