Nick,

I have a copy of the FSF make manual: As our president used to say "I 
recur to my former statement [about make documentation]." :-) I'll have 
to check out the O'Reilly reference. See my rant below.

Roy
-- 
Roy Wilson
E-mail: [EMAIL PROTECTED]

>>>>>>>>>>>>>>>>>> Original Message <<<<<<<<<<<<<<<<<<

<snip>

> http://www.gnu.org/manual/make/index.html

> It's not really that hard. 

<snip>

Nothing is THAT hard once you have a context for new knowledge. For 
example, once you know what a Banach space is (a normed linear space), it 
is not THAT hard to understand what a Hilbert space is (a normed linear 
space endowed with an inner product). Now you know what a Hilbert space 
is, right? I don't take any pride in my "explanation" precisely because 
it assumes knowledge that few non/new mathematicians have. If you have 
that knowledge, I offer my congratulations/condolences. :-)

To begin to understand in a practical/computational way (yes, Dorothy, 
economists and physicists do digital computation in Banach and Hilbert 
space) the "explanation" I gave, however, you need to have worked with 
simple abstract spaces like the vector space built on top of the set of 
all continuous functions on the unit interval. Each continuous function 
is like a point: You then define a distance function, consider sequences 
of functions/points, convergence, topological completeness, etc. I would 
only say that such work is not that HARD for those who already have the 
context. My point was that most make documents I had seen seemed to 
presuppose that I had that kind of contextual knowledge.

> But ant is much less opaque, to be sure. I think this is important and 
the
> ant developers should be proud of this accomplishment.

> --
> Nicolaus Bauman



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