Thank you. I just discovered that, while semantically imprecise,
Piecewise() affords the versatility to do this too -- it may, in fact,
implicitly do what you explained.
sage: f1 = lambda x:1
sage: f2 = lambda x:1-x
sage: f3 = lambda x:exp(x)
sage: f4 = lambda x:s
Is it possible to use parametric_plot to superimpose one function plot
onto another?
Currently I'm creating two separate plots, as below, but would rather
see them together and at the same scale.
parametric_plot( (x_1, y_1), beg_1, end_1 ).show()
parametric_plot( (x_2, y_2), beg_2, end_2
Please disregard. I saw your earlier reply to kcrisman, which was
helpful. (Next time, I'll search first!)
On May 23, 7:21 am, [EMAIL PROTECTED] wrote:
> I have a function that is not piecewise and cannot be symbolically
> integrated. Hence, I cannot use the Riemann or trapezoid
> approximati
I have a function that is not piecewise and cannot be symbolically
integrated. Hence, I cannot use the Riemann or trapezoid
approximations.
Is there any other way in Sage to numerically integrate such a
function?
Thanks,
Andrew
--~--~-~--~~~---~--~~
To post to th
Greetings. I'm brand new to Sage, and am excited to get started.
I've been using Maple recently, namely the 'linalg' and
'LinearAlgebra' packages.
Browsing the Sage Reference Manual, I don't see an analogue for these
packages. For instance, I want to perform a pseudo-inverse operation
to solve
