Ronald Legere <[EMAIL PROTECTED]> wrote,
> Does anyone know of a tutorial introduction to the
> FFI? How does one go about getting started with this
> thing? Any simple examples?
Unfortunately, there is no tutorial style text about the FFI
yet - I agree that it is necessary to have one, but nob
> From: Joe English <[EMAIL PROTECTED]>
> Date: Sat, 10 Mar 2001 09:34:28 -0800
> The relevant category for Haskell is the one in which
> objects are types and arrows are functions. The identity
> arrow for object 't' is 'id' instantiated at type 'id :: t -> t',
> and composition of arrows is fu
Does anyone know of a tutorial introduction to the
FFI? How does one go about getting started with this
thing? Any simple examples? I just want to be able
to do simple things (mostly access a c library from
haskell... ok maybe not trivial :) ) I would be
happy if I could just call c programs with
Eduardo Ochs wrote:
> Frank Atanassow wrote:
> > G Murali wrote (on 09-03-01 00:43 +):
> > > I'm new to this monads stuff.. can you tell me what it is simply ?
> > A monad on category C is a monoid in the category of endofunctors on C.
> > Is that simple enough? ;)
>
> Uh-oh. I'm a junior cat
Perhaps, this paper will help:
http://citeseer.nj.nec.com/62964.html
>Eduardo Ochs wrote:
>
>>Frank Atanassow wrote:
>>
>> A monad on category C is a monoid in the category of endofunctors on C.
>>
>> Is that simple enough? ;)
>
>Uh-oh. I'm a junior categorist and toposopher and I confess th
Frank Atanassow wrote:
> G Murali wrote (on 09-03-01 00:43 +):
> > I'm new to this monads stuff.. can you tell me what it is simply ?
> > an example would be highly appreciated.. i want it is very very
> > simple terms please..
>
> A monad on category C is a monoid in the category of endofunct
Frank Atanassow wrote:
> G Murali wrote (on 09-03-01 00:43 +):
> > I'm new to this monads stuff.. can you tell me what it is simply ?
> > an example would be highly appreciated.. i want it is very very
> > simple terms please..
>
> A monad on category C is a monoid in the category of endofunct
