Safe Haskell	None
Language	Haskell2010

CLaSH.Prelude

Contents

Creating synchronous sequential circuits
Arrow interface for synchronous sequential circuits
BlockRAM primitives
Utility functions
Testbench functions
Exported modules

Description

CλaSH (pronounced ‘clash’) is a functional hardware description language that borrows both its syntax and semantics from the functional programming language Haskell. The merits of using a functional language to describe hardware comes from the fact that combinational circuits can be directly modeled as mathematical functions and that functional languages lend themselves very well at describing and (de-)composing mathematical functions.

This package provides:

Prelude library containing datatypes and functions for circuit design

To use the library:

Import CLaSH.Prelude
Additionally import CLaSH.Prelude.Explicit if you want to design explicitly clocked circuits in a multi-clock setting

For now, CLaSH.Prelude is also the best starting point for exploring the library. A tutorial module will be added within due time.

Synopsis

Creating synchronous sequential circuits

(<^>) Source

Arguments

:: (Pack i, Pack o)
=> (s -> i -> (s, o))	Transfer function in mealy machine form: `state -> input -> (newstate,output)`
-> s	Initial state
-> SignalP i -> SignalP o	Synchronous sequential function with input and output matching that of the mealy machine

Create a synchronous function from a combinational function describing a mealy machine

mac :: Int        -- Current state
    -> (Int,Int)  -- Input
    -> (Int,Int)  -- (Updated state, output)
mac s (x,y) = (s',s)
  where
    s' = x * y + s

topEntity :: (Signal Int, Signal Int) -> Signal Int
topEntity = mac <^> 0

>>> simulateP topEntity [(1,1),(2,2),(3,3),(4,4),...
[0,1,5,14,30,...

Synchronous sequential functions can be composed just like their combinational counterpart:

dualMac :: (Signal Int, Signal Int)
        -> (Signal Int, Signal Int)
        -> Signal Int
dualMac (a,b) (x,y) = s1 + s2
  where
    s1 = (mac <^> 0) (a,b)
    s2 = (mac <^> 0) (x,y)

registerP :: Pack a => a -> SignalP a -> SignalP a Source

Create a register function for product-type like signals (e.g. '(Signal a, Signal b)')

rP :: (Signal Int,Signal Int) -> (Signal Int, Signal Int)
rP = registerP (8,8)

>>> simulateP rP [(1,1),(2,2),(3,3),...
[(8,8),(1,1),(2,2),(3,3),...

`Arrow` interface for synchronous sequential circuits

newtype Comp a b Source

Deprecated: Will be removed in version 0.6. Use Applicative interface and (<^>) instead

Component: an Arrow interface to synchronous sequential functions

Constructors

C
Fields asFunction :: Signal a -> Signal b

Instances

Arrow Comp
ArrowLoop Comp
Category * Comp

(^^^) Source

Arguments

:: (s -> i -> (s, o))	Transfer function in mealy machine form: `state -> input -> (newstate,output)`
-> s	Initial state
-> Comp i o	Synchronous sequential `Comp`onent with input and output matching that of the mealy machine

Deprecated: Will be removed in version 0.6. Use Applicative interface and (<^>) instead

Create a synchronous Component from a combinational function describing a mealy machine

mac :: Int        -- Current state
    -> (Int,Int)  -- Input
    -> (Int,Int)  -- (Updated state, output)
mac s (x,y) = (s',s)
  where
    s' = x * y + s

topEntity :: Comp (Int,Int) Int
topEntity = mac ^^^ 0

>>> simulateC topEntity [(1,1),(2,2),(3,3),(4,4),...
[0,1,5,14,30,...

Synchronous sequential must be composed using the Arrow syntax

dualMac :: Comp (Int,Int,Int,Int) Int
dualMac = proc (a,b,x,y) -> do
  rec s1 <- mac ^^^ 0 -< (a,b)
      s2 <- mac ^^^ 0 -< (x,y)
  returnA -< (s1 + s2)

registerC :: a -> Comp a a Source

Deprecated: Comp is deprecated and will be removed in version 0.6, use register instead

Create a register Component

rC :: Comp (Int,Int) (Int,Int)
rC = registerC (8,8)

>>> simulateC rP [(1,1),(2,2),(3,3),...
[(8,8),(1,1),(2,2),(3,3),...

simulateC :: Comp a b -> [a] -> [b] Source

Deprecated: Comp is deprecated and will be removed in version 0.6, use simulate instead

Simulate a Component given a list of samples

>>> simulateC (registerC 8) [1, 2, 3, ...
[8, 1, 2, 3, ...

BlockRAM primitives

blockRam Source

Arguments

:: forall n m a . (KnownNat n, KnownNat m, Pack a, Default a)
=> SNat n	Size `n` of the blockram
-> Signal (Unsigned m)	Write address `w`
-> Signal (Unsigned m)	Read address `r`
-> Signal Bool	Write enable
-> Signal a	Value to write (at address `w`)
-> Signal a	Value of the `blockRAM` at address `r` from the previous clock cycle

Create a blockRAM with space for n elements.

NB: Read value is delayed by 1 cycle

bram40 :: Signal (Unsigned 6) -> Signal (Unsigned 6) -> Signal Bool -> Signal a -> Signal a
bram40 = blockRam d40

blockRamPow2 Source

Arguments

:: (KnownNat n, KnownNat (2 ^ n), Pack a, Default a)
=> SNat (2 ^ n)	Size `2^n` of the blockram
-> Signal (Unsigned n)	Write address `w`
-> Signal (Unsigned n)	Read address `r`
-> Signal Bool	Write enable
-> Signal a	Value to write (at address `w`)
-> Signal a	Value of the `blockRAM` at address `r` from the previous clock cycle

Create a blockRAM with space for 2^n elements

NB: Read value is delayed by 1 cycle

bram32 :: Signal (Unsigned 5) -> Signal (Unsigned 5) -> Signal Bool -> Signal a -> Signal a
bram32 = blockRamPow2 d32

blockRamC Source

Arguments

:: (KnownNat n, KnownNat m, Pack a, Default a)
=> SNat n	Size `n` of the blockram
-> Comp (Unsigned m, Unsigned m, Bool, a) a

Deprecated: Comp is deprecated and will be removed in version 0.6, use blockRam instead

Create a blockRAM with space for n elements

NB: Read value is delayed by 1 cycle

bramC40 :: Comp (Unsigned 6, Unsigned 6, Bool, a) a
bramC40 = blockRamC d40

blockRamPow2C Source

Arguments

:: (KnownNat n, KnownNat (2 ^ n), Pack a, Default a)
=> SNat (2 ^ n)	Size `2^n` of the blockram
-> Comp (Unsigned n, Unsigned n, Bool, a) a

Deprecated: Comp is deprecated and will be removed in version 0.6, use blockRamPow2 instead

Create a blockRAM with space for 2^n elements

NB: Read value is delayed by 1 cycle

bramC32 :: Comp (Unsigned 5, Unsigned 5, Bool, a) a
bramC32 = blockRamPow2C d32

Utility functions

window Source

Arguments

:: (KnownNat (n + 1), Default a)
=> Signal a	Signal to create a window over
-> Vec ((n + 1) + 1) (Signal a)	Window of at least size 2

Give a window over a Signal

window4 :: Signal Int -> Vec 4 (Signal Int)
window4 = window

>>> simulateP window4 [1,2,3,4,5,...
[<1,0,0,0>, <2,1,0,0>, <3,2,1,0>, <4,3,2,1>, <5,4,3,2>,...

windowD Source

Arguments

:: (KnownNat (n + 1), Default a)
=> Signal a	Signal to create a window over
-> Vec (n + 1) (Signal a)	Window of at least size 1

Give a delayed window over a Signal

windowD3 :: Signal Int -> Vec 3 (Signal Int)
windowD3 = windowD

>>> simulateP windowD3 [1,2,3,4,...
[<0,0,0>, <1,0,0>, <2,1,0>, <3,2,1>, <4,3,2>,...

Testbench functions

sassert Source

Arguments

:: (Eq a, Show a)
=> Signal a	Checked value
-> Signal a	Expected value
-> Signal b	Returned value
-> Signal b

Compares the first two arguments for equality and logs a warning when they are not equal. The second argument is considered the expected value. This function simply returns the third argument unaltered as its result. This function is used by outputVerifier.

This function is translated to the following VHDL:

sassert_block : block
begin
  -- pragma translate_off
  process(clk_1000,reset_1000,arg0,arg1) is
  begin
    if (rising_edge(clk_1000) or rising_edge(reset_1000)) then
      assert (arg0 = arg1) report ("expected: " & to_string (arg1) & \", actual: \" & to_string (arg0)) severity error;
    end if;
  end process;
  -- pragma translate_on
  result <= arg2;
end block;

And can, due to the pragmas, be used in synthesizable designs

stimuliGenerator Source

Arguments

:: forall l a . KnownNat l
=> Vec l a	Samples to generate
-> Signal a	Signal of given samples

To be used as a one of the functions to create the "magical" testInput value, which the CλaSH compilers looks for to create the stimulus generator for the generated VHDL testbench.

Example:

testInput :: Signal Int
testInput = stimuliGenerator $(v [(1::Int),3..21])

>>> sample testInput
[1,3,5,7,9,11,13,15,17,19,21,21,21,...

outputVerifier Source

Arguments

:: forall l a . (KnownNat l, Eq a, Show a)
=> Vec l a	Samples to compare with
-> Signal a	Signal to verify
-> Signal Bool	Indicator that all samples are verified

To be used as a functions to generate the "magical" expectedOutput function, which the CλaSH compilers looks for to create the signal verifier for the generated VHDL testbench.

Example:

expectedOutput :: Signal Int -> Signal Bool
expectedOutput = outputVerifier $(v ([70,99,2,3,4,5,7,8,9,10]::[Int]))

>>> sample (expectedOutput (fromList ([0..10] ++ [10,10,10])))
[
expected value: 70, not equal to actual value: 0
False,
expected value: 99, not equal to actual value: 1
False,False,False,False,False,
expected value: 7, not equal to actual value: 6
False,
expected value: 8, not equal to actual value: 7
False,
expected value: 9, not equal to actual value: 8
False,
expected value: 10, not equal to actual value: 9
False,True,True,...

Exported modules

Implicitly clocked synchronous signals

module CLaSH.Signal.Implicit

Datatypes

module CLaSH.Bit

Type-level natural numbers

module GHC.TypeLits

module CLaSH.Promoted.Nat

module CLaSH.Promoted.Nat.Literals

module CLaSH.Promoted.Nat.TH

Type-level functions

module CLaSH.Promoted.Ord

Template Haskell

class Lift t where

Methods

lift :: t -> Q Exp

Instances

Lift Bool
Lift Char
Lift Int
Lift Integer
Lift Rational
Lift Name
Lift ()
Lift ModName
Lift PkgName
Lift OccName
Lift NameFlavour
Lift NameSpace
Lift Bit
Lift a => Lift [a]
Lift a => Lift (Maybe a)
Lift a => Lift (Signal a)
KnownNat n => Lift (Signed n)
KnownNat n => Lift (Unsigned n)
(Lift a, Lift b) => Lift (Either a b)
(Lift a, Lift b) => Lift (a, b)
Lift a => Lift (CSignal clk a)
(Lift a, Lift b, Lift c) => Lift (a, b, c)
(Lift (rep size), KnownNat frac, KnownNat size, Typeable (Nat -> *) rep) => Lift (Fixed frac rep size)
(Lift a, Lift b, Lift c, Lift d) => Lift (a, b, c, d)
(Lift a, Lift b, Lift c, Lift d, Lift e) => Lift (a, b, c, d, e)
(Lift a, Lift b, Lift c, Lift d, Lift e, Lift f) => Lift (a, b, c, d, e, f)
(Lift a, Lift b, Lift c, Lift d, Lift e, Lift f, Lift g) => Lift (a, b, c, d, e, f, g)