X-Git-Url: https://git.stderr.nl/gitweb?p=matthijs%2Fmaster-project%2Fdsd-paper.git;a=blobdiff_plain;f=c%CE%BBash.lhs;h=1b681c6430fe0114bf9d83b84c490741a559a3b5;hp=5efc96176f9b56f6508b07d22867db0177e6d789;hb=d5514ab5ff0a8b65c145eb88accd868c222b5a2b;hpb=38a92f9980362c4e99f1d3143dbc8dbcc84be766

diff --git "a/c\316\273ash.lhs" "b/c\316\273ash.lhs"
index 5efc961..1b681c6 100644
--- "a/c\316\273ash.lhs"
+++ "b/c\316\273ash.lhs"
@@ -494,7 +494,19 @@ Haskell compiler as the circuit description itself.
 
 The approach taken in this research is not to make another domain specific 
 language embedded in Haskell, but to use (a subset) of the Haskell language 
-itself to be used as hardware description language. 
+itself to be used as hardware description language. By taking this approach, 
+we can capture certain language constructs, such as Haskell's choice elements 
+(if-statement, case-statment, etc.), which are not available in the functional 
+hardware description languages that are embedded in Haskell. As far as the 
+authors know, such extensive support for choice-elements is new in the domain 
+of functional hardware description language. As the hardware descriptions are 
+plain Haskell functions, these descriptions can be compiled for simulation 
+using using the optimizing Haskell compiler \GHC.
+
+Like the standard hardware description languages, descriptions made in a 
+functional hardware description languages must eventually be converted into a 
+netlist. This research also features an a prototype translater called \CLaSH\ 
+(pronounced: Clash), which converts the Haskell code to equivalently behaving synthesizable \VHDL\ code, ready to be converted to an actual netlist format by optimizing \VHDL\ synthesis tools.
 
 \section{Hardware description in Haskell}
 
@@ -522,9 +534,9 @@ itself to be used as hardware description language.
     Example that defines the \texttt{mac} function by applying the
     \texttt{add} and \texttt{mul} functions to calculate $a * b + c$:
 
-\begin{verbatim}
+\begin{code}
 mac a b c = add (mul a b) c
-\end{verbatim}
+\end{code}
 
     TODO: Pretty picture
 
@@ -559,10 +571,10 @@ mac a b c = add (mul a b) c
     matching and guards.
 
 \begin{code}
-sumif pred a b = if pred == Eq && a == b 
-                 || pred == Neq && a != b
-                 then  a + b
-                 else  0
+sumif pred a b =  if  pred == Eq && a == b ||
+                      pred == Neq && a != b
+                  then  a + b
+                  else  0
 
 sumif pred a b = case pred of
   Eq ->   case a == b of
@@ -615,9 +627,9 @@ sumif _ _ _     = 0
         length type, so you can define an unsigned word of 32 bits wide as
         follows:
 
-\begin{verbatim}
+\begin{code}
 type Word32 = SizedWord D32
-\end{verbatim}
+\end{code}
 
         Here, a type synonym \hs{Word32} is defined that is equal to the
         \hs{SizedWord} type constructor applied to the type \hs{D32}. \hs{D32}
@@ -634,9 +646,9 @@ type Word32 = SizedWord D32
         of the vector and the type of the elements contained in it. The state
         type of an 8 element register bank would then for example be:
 
-\begin{verbatim}
+\begin{code}
 type RegisterState = Vector D8 Word32
-\end{verbatim}
+\end{code}
 
         Here, a type synonym \hs{RegisterState} is defined that is equal to
         the \hs{Vector} type constructor applied to the types \hs{D8} (The type
@@ -659,9 +671,9 @@ type RegisterState = Vector D8 Word32
 
         To define an index for the 8 element vector above, we would do:
 
-\begin{verbatim}
+\begin{code}
 type RegisterIndex = RangedWord D7
-\end{verbatim}
+\end{code}
 
         Here, a type synonym \hs{RegisterIndex} is defined that is equal to
         the \hs{RangedWord} type constructor applied to the type \hs{D7}. In
@@ -700,9 +712,9 @@ type RegisterIndex = RangedWord D7
 
         An example of such a type is the following pair of integers:
 
-\begin{verbatim}
+\begin{code}
 data IntPair = IntPair Int Int
-\end{verbatim}
+\end{code}
 
         Haskell's builtin tuple types are also defined as single
         constructor algebraic types and are translated according to this