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{-# LANGUAGE RankNTypes, GADTs, PolyKinds #-} | |
module Tarjan where | |
import Control.Applicative | |
import Control.Category | |
import Data.Monoid | |
import Prelude hiding ((.),id) | |
-- Radu Mihaesau and Robert Tarjan's Catenable Deque |
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{-# LANGUAGE DeriveFunctor, TypeFamilies #-} | |
module Success | |
( Parser(..) | |
, parse | |
) where | |
import Control.Applicative | |
import Control.Monad | |
import Data.Bifunctor | |
import Data.Profunctor |
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bihom a b _ _ e f _ _ xs [] = hom a b e f xs | |
bihom a _ c _ e _ g _ [] ys = hom a c e g ys | |
bihom a b c d e f g h xs@(x:xs') ys@(y:ys') | |
| e /= 0, f /= 0, g /= 0, h /= 0 | |
, q <- quot a e, q == quot b f | |
, q == quot c g, q == quot d h | |
= q : go e f g h (a-q*e) (b-q*f) (c-q*g) (d-q*h) xs ys | |
| e /= 0 || f /= 0 | |
, (e == 0 && g == 0) || abs (g*e*b - g*a*f) > abs (f*e*c - g*a*f) | |
= go (a*x+b) a (c*x+d) c (e*x+f) e (g*x+h) g xs' ys |
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{-# LANGUAGE CPP #-} | |
{-# LANGUAGE BangPatterns #-} | |
{-# LANGUAGE MagicHash #-} | |
{-# LANGUAGE PatternGuards #-} | |
{-# LANGUAGE MultiWayIf #-} | |
{-# LANGUAGE TypeFamilies #-} | |
{-# LANGUAGE RankNTypes #-} | |
{-# LANGUAGE Trustworthy #-} | |
{-# LANGUAGE DeriveTraversable #-} | |
{-# LANGUAGE MultiParamTypeClasses #-} |
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(module monad scheme | |
(require "curry.ss") | |
;; i'm too lazy to repeat this pattern for now. | |
(define-syntax init-public | |
(syntax-rules () | |
((_) (begin)) | |
((_ (m default) ms ...) (begin | |
(init-field (m default)) | |
(public (internal-m m)) | |
(define (internal-m . rest) (apply (get-field m this) rest)) |
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import Control.Parallel.Strategies | |
data NF a = NF () a | |
nfBy :: Strategy a -> a -> NF a | |
nfBy s a0 = r where r@(NF _ a) = NF (s a) a0 | |
nf :: NFData a => a -> NF a | |
nf = nfBy rnf |
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package scalaz | |
/** | |
* Defines a category. | |
* | |
* <p> | |
* All instances must satisfy 3 laws: | |
* <ol> | |
* <li><strong>left identity</strong><br/><code>∀ a. compose(id, a) == a</code></li> |
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trait HomClass { self => | |
type L | |
type H>:L | |
type C[_>:L<:H,_>:L<:H] | |
type Dual <: HomClass { | |
type L=self.type#L | |
type H=self.type#H | |
type C[A>:L<:H,B>:L<:H] = self.type#C[B,A] | |
type Dual = self.type | |
} |
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object hom { | |
trait set { | |
type inf | |
type sup >: inf | |
type hom[_>:inf<:sup,_>:inf<:sup] | |
type dual = set.of[inf,sup,({type λ[x>:inf<:sup,y>:inf<:sup]=hom[y,x]})#λ] | |
} | |
object set { | |
trait of[l,h>:l,c[_>:l<:h,_>:l<:h]] extends set { | |
type inf = l |
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scala> import magpie._ | |
import magpie._ | |
scala> type i = hom.set.singleton[Int] | |
defined type alias i | |
scala> type arr = hom.set.of[Nothing,Any,({type o[-x,+y] = y})#o, ({type f[-x,+y] = x => y })#f] | |
defined type alias arr | |
scala> (_/2) : arr#hom[Int,Double] |
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