On Sun, 21 Mar 2010 18:35:19 +0100
Renato <renn...@gmail.com> wrote:

> On Thu, 18 Mar 2010 08:43:44 +0100
> Jose Guzman <n...@neurohost.org> wrote:
> 
> > Hi Nareto,
> > 
> > would you mind to write a simple and minimal example of your f(t)
> > and plot options? This would be the best way to try to help you
> > 
> > 
> > 
> > Nareto wrote:
> > > Hello, I have to plot an exponential function with vertical
> > > asymptote in point tc, but
> > >
> > > plot(f(t), (tc  - e, tc + e));
> > >
> > > gives me unreadable plots for any values of e - if e is to large
> > > the curvature is not apreciable (i.e. the plot is confused with
> > > the axes) but if it's too small I'm getting things like 40000 on
> > > the y axis.
> > >
> > > So, how can I force the y axis range? I tried this but it doesn't
> > > change anything:
> > >
> > > P = plot(f(t));
> > > P.set_range_axes(tc - 0.2, tc + 0.2, f(tc - 0.2), f(tc + 0.2));
> > > show(P);
> > >
> > > Question #2, how can I tell sage not to 'break' the axes? for
> > > example,
> > >
> > > plot(1/(x + 3));
> > >
> > > doesn't show me the last bit of the y axis, it ends approximately
> > > at 0.25
> > >
> > >
> > > thanks for any help
> > > Renato
> > >
> > >   
> > 
> 
> 
> 
> Ok, sorry for the delay. Here there is a simplified version of what
> I'd like to do. I'm having difficulties in viewing a satisfactory
> "zoom" level near the critical value of t (called tc in the code).
> The line is there because I'd like to draw the vertical asymptote
> 
> g(t) = exp(t)/(2*exp(t) - 1);
> tc = N(ln(1/2));
> c = 0.3;
> P = plot(g(t),(tc - c, tc + c), color='yellow');
> L = line([(tc,-c*10^4),(tc,c*10^4)], color='green', linestyle='--');
> P + L;
> 
> 
> 
> any ideas?
> thanks
> Renato

Ok, this was as simple as using the 'ymin' and 'ymax' options of plot
(I had done something else wrong previously when G B suggested this
cause it didn't work) 

BTW I didn't find any mention of these plot options in the docs,
worth adding?

Renato

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