Agda-2.5.1.1: A dependently typed functional programming language and proof assistant

Safe HaskellNone
LanguageHaskell98

Agda.TypeChecking.CompiledClause.Compile

Synopsis

Documentation

compileClauses Source #

Arguments

:: Maybe (QName, Type)

Translate record patterns and coverage check with given type?

-> [Clause] 
-> TCM CompiledClauses 

Process function clauses into case tree. This involves: 1. Coverage checking, generating a split tree. 2. Translation of lhs record patterns into rhs uses of projection. Update the split tree. 3. Generating a case tree from the split tree. Phases 1. and 2. are skipped if Nothing.

data Cl Source #

Stripped-down version of Clause used in clause compiler.

Constructors

Cl 

Instances

Show Cl Source # 

Methods

showsPrec :: Int -> Cl -> ShowS #

show :: Cl -> String #

showList :: [Cl] -> ShowS #

Pretty Cl Source # 

Methods

pretty :: Cl -> Doc Source #

prettyPrec :: Int -> Cl -> Doc Source #

type Cls = [Cl] Source #

nextSplit :: Cls -> Maybe (Bool, Arg Int) Source #

Get the index of the next argument we need to split on. This the number of the first pattern that does a match in the first clause.

properSplit :: Pattern -> Maybe Bool Source #

Is is not a variable pattern? And if yes, is it a record pattern?

isVar :: Pattern -> Bool Source #

Is this a variable pattern?

Maintain invariant: isVar = isNothing . properSplit!

splitOn :: Bool -> Int -> Cls -> Case Cls Source #

splitOn single n cs will force expansion of catch-alls if single.

expandCatchAlls :: Bool -> Int -> Cls -> Cls Source #

Expand catch-alls that appear before actual matches.

Example:

   true  y
   x     false
   false y

will expand the catch-all x to false.

Catch-alls need also to be expanded if they come before/after a record pattern, otherwise we get into trouble when we want to eliminate splits on records later.

Another example (see Issue 1650): f (x, (y, z)) true = a f _ false = b Split tree: 0 (first argument of f) - 1 (second component of the pair) - 3 (last argument of f) -- true -> a - false -> b We would like to get the following case tree: case 0 of _,_ -> case 1 of _,_ -> case 3 of true -> a; false -> b _ -> case 3 of true -> a; false -> b _ -> case 3 of true -> a; false -> b