"draw" package questions



Of course the distinction between "explicit" and "implicit" 
is clear.

I was just saying that things that one does often should 
have a short syntax, and things that
are less often done can have a longer syntax.

Apart from that, I would prefer the list [x^2,x,-1,1] 
notation to the shortcuts.

				Kostas

Wolfgang Lindner wrote:
> "Mario Rodriguez" <biomates at telefonica.net> schrieb:
>>> from a didactical point of view I would like to make the mathematical distinction
> between
>>> 'explicit' vs 'implicit', it is a very clear concept.
> 
>> But somehow we should pack together the function and the domain. Perhaps
>> in a list draw2d(terminal=png, color=blue, [x^2,x,-1,1])  ?
> 
> I would like it, because the user and reader sees what to do (draw2d) and which object
> (the term [x^2,..]). 
> 
>> What about defining shortcuts such as 
>> draw2d(te=png, co=blue, ex(x^2,x,-1,1))
> 
> Hm. Could become cryptic, the first version is contextfree understandable - this could be
> helpful for beginners and occasional users. Shortcuts could be of value in the
> construction of longer grapical scenes. 
> 
>> The idea behind draw is to have a collection of basic graphical objects
>> as building blocks for more complex diagrams, see
> 
> Yes, I think this is very flexible and allows clearly constructed graphical scenes.
> Anyway: in my opinion a smart brillant graphical maschine is the killing application for a
> general purpose CAS - it is crucial and often decides if a user (especially students!) is
> attracted to use a CAS or not. What currently is to be seen is very promising.
> 
> PS: maybe one could integrate the great efforts of Jaime and other developers  e.g. write
> draw2d( .., directionfield(..))  instead of plotdf(..) etc.
> The aim is to draw 'something' in 2D/3D using a unified action verb and afterwards
> specifing the object.
> 
> Thank you all for the lively and prosperous existence of Maxima.
> 
> HTH Wolfgang
> _______________________________________________
> Maxima mailing list
> Maxima at math.utexas.edu
> http://www.math.utexas.edu/mailman/listinfo/maxima