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Here is a section of a message I sent to Francois-Regis Sinot regarding his paper | |
Complete Laziness: A Natural Semantics | |
http://www.lsv.ens-cachan.fr/Publis/PAPERS/PDF/sinot-wrs07.pdf | |
--------------- | |
I have simplified the problem down to this expression: | |
(\z. (\x. \y. x) (\w. z)) I I I | |
Where I is the identity function. Preprocessing, this translates to (with some manual simplifications): |
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ncInq :: NCID -> IO (Int, Int, Int, Int) | |
ncInq ncid = | |
alloca $ \ndims_ptr -> | |
alloca $ \nvars_ptr -> | |
alloca $ \natts_ptr -> | |
alloca $ \unlimdimid_ptr -> do | |
status <- nc_inq ncid ndims_ptr nvars_ptr natts_ptr unlimdimid_ptr | |
ndims <- peek ndims_ptr | |
nvars <- peek nvars_ptr | |
natts <- peek natts_ptr |
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ncInq :: NCID -> IO (Int, Int, Int, Int) | |
ncInq ncid = do | |
alloca $ \ndims_ptr -> do | |
alloca $ \nvars_ptr -> do | |
alloca $ \natts_ptr -> do | |
alloca $ \unlimdimid_ptr -> do | |
status <- nc_inq ncid ndims_ptr nvars_ptr natts_ptr unlimdimid_ptr | |
ndims <- peek ndims_ptr | |
nvars <- peek nvars_ptr | |
natts <- peek natts_ptr |
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data NumTree a b = NumNode (a, b) (Maybe [NumTree a b]) | |
| NumNil | |
deriving (Eq, Show) | |
data Tree a = Node a (Maybe [Tree a]) | |
| Nil | |
deriving (Eq, Show) | |
numberTree :: Tree a -> State Int (NumTree Int a) | |
numberTree Nil = return NumNil |
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Please try to write in here | |
Hey look it's a new line! |
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import System.IO | |
import System.Posix | |
import Network | |
import Network.Socket hiding (accept) | |
import Data.List | |
import Control.Monad | |
import Control.Concurrent | |
import Control.Concurrent.STM | |
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#!/usr/bin/env ruby | |
require "net/http" | |
require "uri" | |
require "json" | |
require "base64" | |
class Imgur | |
API_KEY = "15a6efd29935f62ea87579a8325d945a" | |