module UniqueLogic.ST.Rule ( -- * Custom rules generic2, generic3, -- * Common rules equ, pair, max, add, mul, square, pow, ) where import qualified UniqueLogic.ST.System as Sys import Data.Monoid (Monoid, ) import qualified Prelude as P import Prelude hiding (max) generic2 :: (Sys.Var var, Monoid w) => (b -> a) -> (a -> b) -> var w s a -> var w s b -> Sys.T w s () generic2 f g x y = sequence_ $ Sys.assignment2 f y x : Sys.assignment2 g x y : [] generic3 :: (Sys.Var var, Monoid w) => (b -> c -> a) -> (c -> a -> b) -> (a -> b -> c) -> var w s a -> var w s b -> var w s c -> Sys.T w s () generic3 f g h x y z = sequence_ $ Sys.assignment3 f y z x : Sys.assignment3 g z x y : Sys.assignment3 h x y z : [] equ :: (Sys.Var var, Monoid w) => var w s a -> var w s a -> Sys.T w s () equ = generic2 id id max :: (Ord a, Sys.Var var, Monoid w) => var w s a -> var w s a -> var w s a -> Sys.T w s () max = Sys.assignment3 P.max {- | You might be tempted to use the 'pair' rule to collect parameters for rules with more than three arguments. This is generally not a good idea since this way you lose granularity. For building rules with more than three arguments, please build according assignments with 'Sys.arg' and 'Sys.runApply' and bundle these assignments to rules. This is the way, 'generic2' and 'generic3' work. -} pair :: (Sys.Var var, Monoid w) => var w s a -> var w s b -> var w s (a,b) -> Sys.T w s () pair x y xy = Sys.assignment3 (,) x y xy >> Sys.assignment2 fst xy x >> Sys.assignment2 snd xy y add :: (Num a, Sys.Var var, Monoid w) => var w s a -> var w s a -> var w s a -> Sys.T w s () add = generic3 subtract (-) (+) mul :: (Fractional a, Sys.Var var, Monoid w) => var w s a -> var w s a -> var w s a -> Sys.T w s () mul = generic3 (flip (/)) (/) (*) square :: (Floating a, Sys.Var var, Monoid w) => var w s a -> var w s a -> Sys.T w s () square = generic2 sqrt (^(2::Int)) pow :: (Floating a, Sys.Var var, Monoid w) => var w s a -> var w s a -> var w s a -> Sys.T w s () pow = generic3 (\x y -> y ** recip x) (flip logBase) (**)