packages feed

purescript 0.15.5 → 0.15.6

raw patch · 41 files changed

+99/−95 lines, 41 filesPVP ok

version bump matches the API change (PVP)

API changes (from Hackage documentation)

Files

purescript.cabal view
@@ -1,6 +1,6 @@ cabal-version:      2.4 name:               purescript-version:            0.15.5+version:            0.15.6 license:            BSD-3-Clause license-file:       LICENSE copyright:@@ -273,11 +273,11 @@         cheapskate >=0.1.1.2 && <0.2,         clock >=0.8.3 && <0.9,         containers >=0.6.5.1 && <0.7,-        cryptonite >=0.30 && <0.31,+        cryptonite ==0.30.*,         data-ordlist >=0.4.7.0 && <0.5,         deepseq >=1.4.6.1 && <1.5,         directory >=1.3.6.2 && <1.4,-        dlist >=1.0 && <1.1,+        dlist ==1.0.*,         edit-distance >=0.2.2.1 && <0.3,         file-embed >=0.0.15.0 && <0.1,         filepath >=1.4.2.2 && <1.5,@@ -301,7 +301,7 @@         regex-tdfa >=1.3.1.2 && <1.4,         safe >=0.3.19 && <0.4,         scientific >=0.3.7.0 && <0.4,-        semigroups >=0.20 && <0.21,+        semigroups ==0.20.*,         semialign >=1.2.0.1 && <1.3,         sourcemap >=0.1.7 && <0.2,         split >=0.2.3.4 && <0.3,@@ -371,11 +371,11 @@         cheapskate >=0.1.1.2 && <0.2,         clock >=0.8.3 && <0.9,         containers >=0.6.5.1 && <0.7,-        cryptonite >=0.30 && <0.31,+        cryptonite ==0.30.*,         data-ordlist >=0.4.7.0 && <0.5,         deepseq >=1.4.6.1 && <1.5,         directory >=1.3.6.2 && <1.4,-        dlist >=1.0 && <1.1,+        dlist ==1.0.*,         edit-distance >=0.2.2.1 && <0.3,         file-embed >=0.0.15.0 && <0.1,         filepath >=1.4.2.2 && <1.5,@@ -399,7 +399,7 @@         regex-tdfa >=1.3.1.2 && <1.4,         safe >=0.3.19 && <0.4,         scientific >=0.3.7.0 && <0.4,-        semigroups >=0.20 && <0.21,+        semigroups ==0.20.*,         semialign >=1.2.0.1 && <1.3,         sourcemap >=0.1.7 && <0.2,         split >=0.2.3.4 && <0.3,@@ -423,7 +423,7 @@         http-types >=0.12.3 && <0.13,         network >=3.1.2.7 && <3.2,         optparse-applicative >=0.17.0.0 && <0.18,-        purescript+        purescript -any      if flag(release)         cpp-options: -DRELEASE@@ -435,8 +435,8 @@     type:               exitcode-stdio-1.0     main-is:            Main.hs     build-tool-depends:-        happy:happy ==1.20.0, hspec-discover:hspec-discover,-        purescript:purs+        happy:happy ==1.20.0, hspec-discover:hspec-discover -any,+        purescript:purs -any      hs-source-dirs:     tests     other-modules:@@ -503,11 +503,11 @@         cheapskate >=0.1.1.2 && <0.2,         clock >=0.8.3 && <0.9,         containers >=0.6.5.1 && <0.7,-        cryptonite >=0.30 && <0.31,+        cryptonite ==0.30.*,         data-ordlist >=0.4.7.0 && <0.5,         deepseq >=1.4.6.1 && <1.5,         directory >=1.3.6.2 && <1.4,-        dlist >=1.0 && <1.1,+        dlist ==1.0.*,         edit-distance >=0.2.2.1 && <0.3,         file-embed >=0.0.15.0 && <0.1,         filepath >=1.4.2.2 && <1.5,@@ -531,7 +531,7 @@         regex-tdfa >=1.3.1.2 && <1.4,         safe >=0.3.19 && <0.4,         scientific >=0.3.7.0 && <0.4,-        semigroups >=0.20 && <0.21,+        semigroups ==0.20.*,         semialign >=1.2.0.1 && <1.3,         sourcemap >=0.1.7 && <0.2,         split >=0.2.3.4 && <0.3,@@ -549,7 +549,7 @@         utf8-string >=1.0.2 && <1.1,         vector >=0.12.3.1 && <0.13,         witherable >=0.4.2 && <0.5,-        purescript,+        purescript -any,         generic-random >=1.5.0.1 && <1.6,         hspec ==2.9.2,         HUnit >=1.6.2.0 && <1.7,
src/Language/PureScript/CoreFn/CSE.hs view
@@ -205,7 +205,7 @@ -- Run the provided computation in a new scope. -- newScope :: (HasCSEReader m, HasCSEWriter m) => Bool -> (Int -> m a) -> m a-newScope isAbs body = local goDeeper $ do+newScope isTopLevel body = local goDeeper $ do   d <- view depth   censor (filterToDepth d) (body d)   where@@ -213,9 +213,9 @@     = (scopesUsed %~ IS.filter (< d))     . (noFloatWithin %~ find (< Min d))   goDeeper env@CSEEnvironment{..} =-    if isAbs || _deepestTopLevelScope /= _depth-    then env{ _depth = depth' }-    else env{ _depth = depth', _deepestTopLevelScope = depth' }+    if isTopLevel+    then env{ _depth = depth', _deepestTopLevelScope = depth' }+    else env{ _depth = depth' }     where      depth' = succ _depth @@ -230,7 +230,7 @@ -- identifiers are bound non-recursively. -- newScopeWithIdents :: (HasCSEReader m, HasCSEWriter m) => Bool -> [Ident] -> m a -> m a-newScopeWithIdents isAbs idents = newScope isAbs . flip (withBoundIdents idents . (, NonRecursive))+newScopeWithIdents isTopLevel idents = newScope isTopLevel . flip (withBoundIdents idents . (, NonRecursive))  -- | -- Produce, or retrieve from the state, an identifier for referencing the given@@ -378,7 +378,7 @@   . fmap (uncurry (++))   . getNewBinds   . fmap fst-  . handleBinds (pure ())+  . handleBinds True (pure ())    where @@ -404,9 +404,9 @@    handleExpr :: Expr Ann -> CSEMonad (Expr Ann)   handleExpr = discuss (ifM (shouldFloatExpr . fst) (floatExpr topLevelQB) pure) . \case-    Abs a ident e   -> enterAbs $ Abs a ident <$> newScopeWithIdents True [ident] (handleAndWrapExpr e)+    Abs a ident e   -> enterAbs $ Abs a ident <$> newScopeWithIdents False [ident] (handleAndWrapExpr e)     v@(Var _ qname) -> summarizeName mn qname $> v-    Let a bs e      -> uncurry (Let a) <$> handleBinds (handleExpr e) bs+    Let a bs e      -> uncurry (Let a) <$> handleBinds False (handleExpr e) bs     x               -> handleExprDefault x    handleCaseAlternative :: CaseAlternative Ann -> CSEMonad (CaseAlternative Ann)@@ -414,8 +414,8 @@     newScopeWithIdents False (identsFromBinders bs) $       bitraverse (traverse $ bitraverse handleAndWrapExpr handleAndWrapExpr) handleAndWrapExpr x -  handleBinds :: forall a. CSEMonad a -> [Bind Ann] -> CSEMonad ([Bind Ann], a)-  handleBinds = foldr go . fmap pure where+  handleBinds :: forall a. Bool -> CSEMonad a -> [Bind Ann] -> CSEMonad ([Bind Ann], a)+  handleBinds isTopLevel = foldr go . fmap pure where     go :: Bind Ann -> CSEMonad ([Bind Ann], a) -> CSEMonad ([Bind Ann], a)     go b inner = case b of       -- For a NonRec Bind, traverse the bound expression in the current scope@@ -423,14 +423,14 @@       -- inner thing all these Binds are applied to.       NonRec a ident e -> do         e' <- handleExpr e-        newScopeWithIdents False [ident] $+        newScopeWithIdents isTopLevel [ident] $           prependToNewBindsFromInner $ NonRec a ident e'       Rec es ->         -- For a Rec Bind, the bound expressions need a new scope in which all         -- these identifiers are bound recursively; then the remaining Binds         -- and the inner thing can be traversed in the same scope with the same         -- identifiers now bound non-recursively.-        newScope False $ \d -> do+        newScope isTopLevel $ \d -> do           let idents = map (snd . fst) es           es' <- withBoundIdents idents (d, Recursive) $ traverse (traverse handleExpr) es           withBoundIdents idents (d, NonRecursive) $
src/Language/PureScript/Names.hs view
@@ -292,7 +292,7 @@     BySourcePos ss -> toJSON2 (ss, a)  instance FromJSON a => FromJSON (Qualified a) where-  parseJSON v = byModule <|> bySourcePos+  parseJSON v = byModule <|> bySourcePos <|> byMaybeModuleName'     where     byModule = do       (mn, a) <- parseJSON2 v@@ -300,6 +300,9 @@     bySourcePos = do       (ss, a) <- parseJSON2 v       pure $ Qualified (BySourcePos ss) a+    byMaybeModuleName' = do+      (mn, a) <- parseJSON2 v+      pure $ Qualified (byMaybeModuleName mn) a  instance ToJSON ModuleName where   toJSON (ModuleName name) = toJSON (T.splitOn "." name)
+ tests/json-compat/v0.14.0/prelude-5.0.1.json view
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It might also be understood\nin terms of the `lift2` function:\n\n```purescript\nlift2 :: forall f a b c. Apply f => (a -> b -> c) -> f a -> f b -> f c\nlift2 f a b = f <$> a <*> b\n```\n\n`(<*>)` is recovered from `lift2` as `lift2 ($)`. 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Each `bind` adds\nanother level of nesting in the loop. For example:\n```\nfoo :: Array String\nfoo =\n  [\"a\", \"b\"] >>= \\eachElementInArray1 ->\n    [\"c\", \"d\"] >>= \\eachElementInArray2\n      pure (eachElementInArray1 <> eachElementInArray2)\n\n-- In other words...\nfoo\n-- ... is the same as...\n[ (\"a\" <> \"c\"), (\"a\" <> \"d\"), (\"b\" <> \"c\"), (\"b\" <> \"d\") ]\n-- which simplifies to...\n[ \"ac\", \"ad\", \"bc\", \"bd\" 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value of one computation to determine the next computation.\n\nThe `>>=` operator can also be expressed using `do` notation, as follows:\n\n```purescript\nx >>= f = do y <- x\n             f y\n```\n\nwhere the function argument of `f` is given the name `y`.\n\nInstances must satisfy the following laws in addition to the `Apply`\nlaws:\n\n- Associativity: `(x >>= f) >>= g = x >>= (\\k -> f k >>= g)`\n- Apply Superclass: `apply f x = f >>= \\f’ -> map f’ x`\n\nAssociativity tells us that we can regroup operations which use `do`\nnotation so that we can unambiguously write, for example:\n\n```purescript\ndo x <- m1\n   y <- m2 x\n   m3 x y\n```\n","title":"Bind","info":{"fundeps":[],"arguments":[["m",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Control","Apply"],"Apply"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"m"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[50,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Control/Bind.purs","end":[51,47]}},{"children":[],"comments":"Collapse two applications of a monadic type constructor into 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Similarly, there are no restrictions on what the result of\n`degree zero` is; it doesn't make sense to ask for `degree zero` in the\nsame way that it doesn't make sense to divide by `zero`, so again,\nindividual instances may choose how to handle this case.\n\nFor any `EuclideanRing` which is also a `Field`, one valid choice\nfor `degree` is simply `const 1`. In fact, unless there's a specific\nreason not to, `Field` types should normally use this definition of\n`degree`.\n\nThe `EuclideanRing Int` instance is one of the most commonly used\n`EuclideanRing` instances and deserves a little more discussion. In\nparticular, there are a few different sensible law-abiding implementations\nto choose from, with slightly different behaviour in the presence of\nnegative dividends or divisors. 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Similarly, there are no restrictions on what the result of\n`degree zero` is; it doesn't make sense to ask for `degree zero` in the\nsame way that it doesn't make sense to divide by `zero`, so again,\nindividual instances may choose how to handle this case.\n\nFor any `EuclideanRing` which is also a `Field`, one valid choice\nfor `degree` is simply `const 1`. In fact, unless there's a specific\nreason not to, `Field` types should normally use this definition of\n`degree`.\n\nThe `EuclideanRing Int` instance is one of the most commonly used\n`EuclideanRing` instances and deserves a little more discussion. In\nparticular, there are a few different sensible law-abiding implementations\nto choose from, with slightly different behaviour in the presence of\nnegative dividends or divisors. The most common definitions are \"truncating\"\ndivision, where the result of `a / b` is rounded towards 0, and \"Knuthian\"\nor \"flooring\" division, where the result of `a / b` is rounded towards\nnegative infinity. A slightly less common, but arguably more useful, option\nis \"Euclidean\" division, which is defined so as to ensure that ``a `mod` b``\nis always nonnegative. With Euclidean division, `a / b` rounds towards\nnegative infinity if the divisor is positive, and towards positive infinity\nif the divisor is negative. Note that all three definitions are identical if\nwe restrict our attention to nonnegative dividends and divisors.\n\nIn versions 1.x, 2.x, and 3.x of the Prelude, the `EuclideanRing Int`\ninstance used truncating division. As of 4.x, the `EuclideanRing Int`\ninstance uses Euclidean division. Additional functions `quot` and `rem` are\nsupplied if truncating division is desired.\n","title":"EuclideanRing","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Data","CommutativeRing"],"CommutativeRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[63,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[66,21]}},{"children":[],"comments":"The *least common multiple* of two 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`Ring` class is for types that support addition, multiplication,\nand subtraction operations.\n\nInstances must satisfy the following laws in addition to the `Semiring`\nlaws:\n\n- Additive inverse: `a - a = zero`\n- Compatibility of `sub` and `negate`: `a - b = a + (zero - b)`\n","title":"Ring","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Data","Semiring"],"Semiring"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[23,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Ring.purs","end":[24,21]}},{"children":[],"comments":"`negate x` can be used as a shorthand for `zero - 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The behaviour is unspecified in these cases.\n","title":"Semiring","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[]},"sourceSpan":{"start":[34,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Semiring.purs","end":[38,12]}},{"children":[],"comments":null,"title":"(+)","info":{"declType":"alias","alias":[["Data","Semiring"],{"Right":{"Left":{"Ident":"add"}}}],"fixity":{"associativity":"infixl","precedence":6}},"sourceSpan":{"start":[40,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Semiring.purs","end":[40,18]}},{"children":[],"comments":null,"title":"(*)","info":{"declType":"alias","alias":[["Data","Semiring"],{"Right":{"Left":{"Ident":"mul"}}}],"fixity":{"associativity":"infixl","precedence":7}},"sourceSpan":{"start":[41,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Semiring.purs","end":[41,18]}}]}],"name":"Data.Field","comments":null,"declarations":[{"children":[{"comments":null,"title":"field","info":{"declType":"instance","dependencies":[{"constraintAnn":[],"constraintClass":[["Data","EuclideanRing"],"EuclideanRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"constraintAnn":[],"constraintClass":[["Data","DivisionRing"],"DivisionRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}],"type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Data","Field"],"Field"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}},"sourceSpan":{"start":[41,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Field.purs","end":[41,63]}}],"comments":"The `Field` class is for types that are (commutative) fields.\n\nMathematically, a field is a ring which is commutative and in which every\nnonzero element has a multiplicative inverse; these conditions correspond\nto the `CommutativeRing` and `DivisionRing` classes in PureScript\nrespectively. 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a`\n","title":"CommutativeRing","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Data","Ring"],"Ring"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[23,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/CommutativeRing.purs","end":[23,34]}}]},{"moduleName":{"package":null,"item":["Data","DivisionRing"]},"declarations":[{"children":[{"comments":null,"title":"recip","info":{"declType":"typeClassMember","type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}},"sourceSpan":{"start":[30,3],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/DivisionRing.purs","end":[30,18]}},{"comments":null,"title":"divisionringNumber","info":{"declType":"instance","dependencies":[],"type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Data","DivisionRing"],"DivisionRing"]},{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Number"]}]}},"sourceSpan":{"start":[54,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/DivisionRing.purs","end":[55,20]}}],"comments":"The `DivisionRing` class is for non-zero rings in which every non-zero\nelement has a multiplicative inverse. Division rings are sometimes also\ncalled *skew fields*.\n\nInstances must satisfy the following laws in addition to the `Ring` laws:\n\n- Non-zero ring: `one /= zero`\n- Non-zero multiplicative inverse: `recip a * a = a * recip a = one` for\n  all non-zero `a`\n\nThe result of `recip zero` is left undefined; individual instances may\nchoose how to handle this case.\n\nIf a type has both `DivisionRing` and `CommutativeRing` instances, then\nit is a field and should have a `Field` 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`Eq` type class represents types which support decidable equality.\n\n`Eq` instances should satisfy the following laws:\n\n- Reflexivity: `x == x = true`\n- Symmetry: `x == y = y == x`\n- Transitivity: if `x == y` and `y == z` then `x == z`\n\n**Note:** The `Number` type is not an entirely law abiding member of this\nclass due to the presence of `NaN`, since `NaN /= NaN`. Additionally,\ncomputing with `Number` can result in a loss of precision, so sometimes\nvalues that should be equivalent are not.\n","title":"Eq","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[]},"sourceSpan":{"start":[28,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Eq.purs","end":[29,26]}},{"children":[],"comments":"`notEq` tests whether one value is _not equal_ to another. Shorthand for\n`not (eq x y)`.\n","title":"notEq","info":{"declType":"value","type":{"annotation":[],"tag":"ForAll","contents":["a",{"annotation":[],"tag":"ConstrainedType","contents":[{"constraintAnn":[],"constraintClass":[["Data","Eq"],"Eq"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Boolean"]}]}]}]},null]}},"sourceSpan":{"start":[35,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Eq.purs","end":[35,45]}},{"children":[],"comments":null,"title":"(==)","info":{"declType":"alias","alias":[["Data","Eq"],{"Right":{"Left":{"Ident":"eq"}}}],"fixity":{"associativity":"infix","precedence":4}},"sourceSpan":{"start":[31,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Eq.purs","end":[31,17]}},{"children":[],"comments":null,"title":"(/=)","info":{"declType":"alias","alias":[["Data","Eq"],{"Right":{"Left":{"Ident":"notEq"}}}],"fixity":{"associativity":"infix","precedence":4}},"sourceSpan":{"start":[38,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Eq.purs","end":[38,20]}}]},{"moduleName":{"package":null,"item":["Data","EuclideanRing"]},"declarations":[{"children":[{"comments":null,"title":"degree","info":{"declType":"typeClassMember","type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Int"]}]}},"sourceSpan":{"start":[64,3],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[64,21]}},{"comments":null,"title":"div","info":{"declType":"typeClassMember","type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}]}},"sourceSpan":{"start":[65,3],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[65,21]}},{"comments":null,"title":"mod","info":{"declType":"typeClassMember","type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}]}},"sourceSpan":{"start":[66,3],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[66,21]}},{"comments":null,"title":"euclideanRingInt","info":{"declType":"instance","dependencies":[],"type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Data","EuclideanRing"],"EuclideanRing"]},{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Int"]}]}},"sourceSpan":{"start":[70,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[73,15]}},{"comments":null,"title":"euclideanRingNumber","info":{"declType":"instance","dependencies":[],"type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Data","EuclideanRing"],"EuclideanRing"]},{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Number"]}]}},"sourceSpan":{"start":[75,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[78,16]}}],"comments":"The `EuclideanRing` class is for commutative rings that support division.\nThe mathematical structure this class is based on is sometimes also called\na *Euclidean domain*.\n\nInstances must satisfy the following laws in addition to the `Ring`\nlaws:\n\n- Integral domain: `one /= zero`, and if `a` and `b` are both nonzero then\n  so is their product `a * b`\n- Euclidean function `degree`:\n  - Nonnegativity: For all nonzero `a`, `degree a >= 0`\n  - Quotient/remainder: For all `a` and `b`, where `b` is nonzero,\n    let `q = a / b` and ``r = a `mod` b``; then `a = q*b + r`, and also\n    either `r = zero` or `degree r < degree b`\n- Submultiplicative euclidean function:\n  - For all nonzero `a` and `b`, `degree a <= degree (a * b)`\n\nThe behaviour of division by `zero` is unconstrained by these laws,\nmeaning that individual instances are free to choose how to behave in this\ncase. Similarly, there are no restrictions on what the result of\n`degree zero` is; it doesn't make sense to ask for `degree zero` in the\nsame way that it doesn't make sense to divide by `zero`, so again,\nindividual instances may choose how to handle this case.\n\nFor any `EuclideanRing` which is also a `Field`, one valid choice\nfor `degree` is simply `const 1`. In fact, unless there's a specific\nreason not to, `Field` types should normally use this definition of\n`degree`.\n\nThe `EuclideanRing Int` instance is one of the most commonly used\n`EuclideanRing` instances and deserves a little more discussion. In\nparticular, there are a few different sensible law-abiding implementations\nto choose from, with slightly different behaviour in the presence of\nnegative dividends or divisors. The most common definitions are \"truncating\"\ndivision, where the result of `a / b` is rounded towards 0, and \"Knuthian\"\nor \"flooring\" division, where the result of `a / b` is rounded towards\nnegative infinity. A slightly less common, but arguably more useful, option\nis \"Euclidean\" division, which is defined so as to ensure that ``a `mod` b``\nis always nonnegative. With Euclidean division, `a / b` rounds towards\nnegative infinity if the divisor is positive, and towards positive infinity\nif the divisor is negative. Note that all three definitions are identical if\nwe restrict our attention to nonnegative dividends and divisors.\n\nIn versions 1.x, 2.x, and 3.x of the Prelude, the `EuclideanRing Int`\ninstance used truncating division. As of 4.x, the `EuclideanRing Int`\ninstance uses Euclidean division. Additional functions `quot` and `rem` are\nsupplied if truncating division is desired.\n","title":"EuclideanRing","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Data","CommutativeRing"],"CommutativeRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[63,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[66,21]}},{"children":[],"comments":"The *least common multiple* of two values.\n","title":"lcm","info":{"declType":"value","type":{"annotation":[],"tag":"ForAll","contents":["a",{"annotation":[],"tag":"ConstrainedType","contents":[{"constraintAnn":[],"constraintClass":[["Data","Eq"],"Eq"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"annotation":[],"tag":"ConstrainedType","contents":[{"constraintAnn":[],"constraintClass":[["Data","EuclideanRing"],"EuclideanRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}]}]}]},null]}},"sourceSpan":{"start":[94,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[94,56]}},{"children":[],"comments":"The *greatest common divisor* of two values.\n","title":"gcd","info":{"declType":"value","type":{"annotation":[],"tag":"ForAll","contents":["a",{"annotation":[],"tag":"ConstrainedType","contents":[{"constraintAnn":[],"constraintClass":[["Data","Eq"],"Eq"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"annotation":[],"tag":"ConstrainedType","contents":[{"constraintAnn":[],"constraintClass":[["Data","EuclideanRing"],"EuclideanRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}]}]}]},null]}},"sourceSpan":{"start":[87,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[87,56]}},{"children":[],"comments":null,"title":"(/)","info":{"declType":"alias","alias":[["Data","EuclideanRing"],{"Right":{"Left":{"Ident":"div"}}}],"fixity":{"associativity":"infixl","precedence":7}},"sourceSpan":{"start":[68,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/EuclideanRing.purs","end":[68,18]}}]},{"moduleName":{"package":null,"item":["Data","Field"]},"declarations":[{"children":[{"comments":null,"title":"field","info":{"declType":"instance","dependencies":[{"constraintAnn":[],"constraintClass":[["Data","EuclideanRing"],"EuclideanRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"constraintAnn":[],"constraintClass":[["Data","DivisionRing"],"DivisionRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}],"type":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Data","Field"],"Field"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]}},"sourceSpan":{"start":[41,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Field.purs","end":[41,63]}}],"comments":"The `Field` class is for types that are (commutative) fields.\n\nMathematically, a field is a ring which is commutative and in which every\nnonzero element has a multiplicative inverse; these conditions correspond\nto the `CommutativeRing` and `DivisionRing` classes in PureScript\nrespectively. However, the `Field` class has `EuclideanRing` and\n`DivisionRing` as superclasses, which seems like a stronger requirement\n(since `CommutativeRing` is a superclass of `EuclideanRing`). In fact, it\nis not stronger, since any type which has law-abiding `CommutativeRing`\nand `DivisionRing` instances permits exactly one law-abiding\n`EuclideanRing` instance. We use a `EuclideanRing` superclass here in\norder to ensure that a `Field` constraint on a function permits you to use\n`div` on that type, since `div` is a member of `EuclideanRing`.\n\nThis class has no laws or members of its own; it exists as a convenience,\nso a single constraint can be used when field-like behaviour is expected.\n\nThis module also defines a single `Field` instance for any type which has\nboth `EuclideanRing` and `DivisionRing` instances. Any other instance\nwould overlap with this instance, so no other `Field` instances should be\ndefined in libraries. Instead, simply define `EuclideanRing` and\n`DivisionRing` instances, and this will permit your type to be used with a\n`Field` constraint.\n","title":"Field","info":{"fundeps":[],"arguments":[["a",null]],"declType":"typeClass","superclasses":[{"constraintAnn":[],"constraintClass":[["Data","EuclideanRing"],"EuclideanRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null},{"constraintAnn":[],"constraintClass":[["Data","DivisionRing"],"DivisionRing"],"constraintArgs":[{"annotation":[],"tag":"TypeVar","contents":"a"}],"constraintKindArgs":[],"constraintData":null}]},"sourceSpan":{"start":[39,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Field.purs","end":[39,51]}}]},{"moduleName":{"package":null,"item":["Data","Function"]},"declarations":[{"children":[],"comments":"Flips the order of the arguments to a function of two arguments.\n\n```purescript\nflip const 1 2 = const 2 1 = 2\n```\n","title":"flip","info":{"declType":"value","type":{"annotation":[],"tag":"ForAll","contents":["a",{"annotation":[],"tag":"ForAll","contents":["b",{"annotation":[],"tag":"ForAll","contents":["c",{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"ParensInType","contents":{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"b"}]},{"annotation":[],"tag":"TypeVar","contents":"c"}]}]}}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"b"}]},{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeApp","contents":[{"annotation":[],"tag":"TypeConstructor","contents":[["Prim"],"Function"]},{"annotation":[],"tag":"TypeVar","contents":"a"}]},{"annotation":[],"tag":"TypeVar","contents":"c"}]}]}]},null]},null]},null]}},"sourceSpan":{"start":[21,1],"name":"/Users/trh/Desktop/release/purescript-prelude/src/Data/Function.purs","end":[21,51]}},{"children":[],"comments":"Returns its first argument and ignores its second.\n\n```purescript\nconst 1 \"hello\" = 1\n```\n\nIt can also be thought of as creating a function that ignores its argument:\n\n```purescript\nconst 1 = \\_ -> 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`HeytingAlgebra` type class represents types that are bounded lattices with\nan implication operator such that the following laws hold:\n\n- Associativity:\n  - `a || (b || c) = (a || b) || c`\n  - `a && (b && c) = (a && b) && c`\n- Commutativity:\n  - `a || b = b || a`\n  - `a && b = b && a`\n- Absorption:\n  - `a || (a && b) = a`\n  - `a && (a || b) = a`\n- Idempotent:\n  - `a || a = a`\n  - `a && a = a`\n- Identity:\n  - `a || ff = a`\n  - `a && tt = a`\n- Implication:\n  - ``a `implies` a = tt``\n  - ``a && (a `implies` b) = a && b``\n  - ``b && (a `implies` b) = b``\n  - ``a `implies` (b && c) = (a `implies` b) && (a `implies` c)``\n- Complemented:\n  - ``not a = a `implies` 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The\nsolution is to use a `Proxy` type instead:\n\n``` purescript\nclass AjaxResponse a where\n  responseType :: Proxy a -> ResponseType\n  fromResponse :: Foreign -> a\n```\n\nWe can now call `responseType (Proxy :: Proxy SomeContentType)` to produce\na `ResponseType` for `SomeContentType` without having to construct some\nempty version of `SomeContentType` first. In situations like this where\nthe `Proxy` type can be statically determined, it is recommended to pull\nout the definition to the top level and make a declaration like:\n\n``` purescript\n_SomeContentType :: Proxy SomeContentType\n_SomeContentType = Proxy\n```\n\nThat way the proxy value can be used as `responseType _SomeContentType`\nfor improved readability. However, this is not always possible, sometimes\nthe type required will be determined by a type variable. As PureScript has\nscoped type variables, we can do things like this:\n\n``` purescript\nmakeRequest :: URL -> ResponseType -> Aff _ Foreign\nmakeRequest = ...\n\nfetchData :: forall a. 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tests/purs/docs/output/Ado/docs.json view
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tests/purs/docs/output/ChildDeclOrder/docs.json view
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tests/purs/docs/output/Clash1a/docs.json view
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tests/purs/publish/basic-example/output/Main/docs.json view
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tests/purs/publish/basic-example/output/cache-db.json view
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