This was a very good idea!
Now I generate the plots as you mentioned:
The trick was to use IPython.display to take the png files. Like this:
x = var('x')
plot(sin(x), 0, 2*pi).save('/path/to/directory/file.png')
from IPython.display import display, Image
display(Image('/path/to/directory/file.p
Is it possible (in Sage 5.9) to do high-precision simple integration (e.g.
of polynomials)?
The following is an example of what doesn't work: while the coefficients of
q are known to 30 digits, the coefficients of the integrals are known to at
most 15.
a=RealField(100)(2)/3
q=a*x+a
print q
pri
Mike wrote:
Is it possible (in Sage 5.9) to do high-precision simple integration
(e.g. of polynomials)?
The following is an example of what doesn't work: while the coefficients
of q are known to 30 digits, the coefficients of the integrals are known
to at most 15.
a=RealField(100)(2)/3
q=a*x+a
leif wrote:
Mike wrote:
Is it possible (in Sage 5.9) to do high-precision simple integration
(e.g. of polynomials)?
The following is an example of what doesn't work: while the coefficients
of q are known to 30 digits, the coefficients of the integrals are known
to at most 15.
a=RealField(100)(
