Return true
if e
is a lcProof
application.
Recall that we use lcProof
to erase all nested proofs.
Equations
- Lean.Compiler.LCNF.ToLCNF.isLCProof e = e.isAppOfArity `lcProof 1
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Create the temporary lcProof
Equations
- Lean.Compiler.LCNF.ToLCNF.mkLcProof p = Lean.mkApp (Lean.mkConst `lcProof) p
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Auxiliary inductive datatype for constructing LCNF Code
objects.
The toLCNF
function maintains a sequence of elements that is eventually
converted into Code
.
- jp: Lean.Compiler.LCNF.FunDecl → Lean.Compiler.LCNF.ToLCNF.Element
- fun: Lean.Compiler.LCNF.FunDecl → Lean.Compiler.LCNF.ToLCNF.Element
- let: Lean.Compiler.LCNF.LetDecl → Lean.Compiler.LCNF.ToLCNF.Element
- cases: Lean.Compiler.LCNF.Param → Lean.Compiler.LCNF.Cases → Lean.Compiler.LCNF.ToLCNF.Element
- unreach: Lean.Compiler.LCNF.Param → Lean.Compiler.LCNF.ToLCNF.Element
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Equations
- Lean.Compiler.LCNF.ToLCNF.instInhabitedElement = { default := Lean.Compiler.LCNF.ToLCNF.Element.jp default }
State for BindCasesM
monad
Mapping from _alt.<idx>
variables to new join points
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This method returns code that at each exit point of cases
, it jumps to jpDecl
.
It is similar to Code.bind
, but we add special support for inlineMatcher
.
The inlineMatcher
function inlines the auxiliary _match_<idx>
declarations.
To make sure there is no code duplication, inlineMatcher
creates auxiliary declarations _alt.<idx>
.
We can say the _alt.<idx>
declarations are pre join points. For each auxiliary declaration used at
an exit point of cases
, this method creates an new auxiliary join point that invokes _alt.<idx>
,
and then jumps to jpDecl
. The goal is to make sure the auxiliary join point is the only occurrence
of _alt.<idx>
, then simp
will inline it.
That is, our goal is to try to promote the pre join points _alt.<idx>
into a proper join point.
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- One or more equations did not get rendered due to their size.
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- Lean.Compiler.LCNF.ToLCNF.seqToCode seq k = Lean.Compiler.LCNF.ToLCNF.seqToCode.go seq seq.size k
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- lctx : Lean.LocalContext
Local context containing the original Lean types (not LCNF ones).
Cache from Lean regular expression to LCNF argument.
- typeCache : Std.HashMap Lean.Expr Lean.Expr
toLCNFType
cache - isTypeFormerTypeCache : Std.HashMap Lean.Expr Bool
isTypeFormerType cache
LCNF sequence, we chain it to create a LCNF
Code
object.- toAny : Lean.FVarIdSet
Fields that are type formers must be replaced with
◾
in the resulting code. Otherwise, we have data occurring in types. When converting acasesOn
into LCNF, we add constructor fields that are types and type formers into this set. SeevisitCases
.
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Add LCNF element to the current sequence
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Create Code
that executes the current seq
and then returns result
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Create a new local declaration using a Lean regular type.
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- Lean.Compiler.LCNF.ToLCNF.visitLambda.go e xs ps = pure (ps, e.instantiateRev xs)
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Eta-expand with n
lambdas.
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Eta reduce implicits. We use this function to eliminate introduced by the implicit lambda feature,
where it generates terms such as fun {α} => ReaderT.pure
Equations
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Put the given expression in LCNF
.
- Nested proofs are replaced with
lcProof
-applications. - Eta-expand applications of declarations that satisfy
shouldEtaExpand
. - Put computationally relevant expressions in A-normal form.
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Giving f
a constant .const declName us
, convert args
into args'
, and return .const declName us args'
Eta expand if under applied, otherwise apply k
If args.size == arity
, then just return app
.
Otherwise return
let k := app
k args[arity:]
Visit a matcher
/casesOn
alternative.