So I tried to do:
var('a b c')
f = 1/(a-b) + 2/(b-c) + 3/(c-a)
# get rid of the denominators
g = f*(a-b)*(b-c)*(c-a)
g.expand()
And I was hoping to get something like:
-a*b + a*c + b*c - c^2 - 2*a - 2*b - c
and instead I got:
-a^2*b/(a - b) + 3*a^2*b/(a - c) - 2*a^2*b/(b - c) + a*b^2/(a - b) -
Hello,
I'm trying to recreate a plot that I did in Maple
P := (x, y) -> WeierstrassP(x + y*I, 1, 0);
PP := (x, y) -> WeierstrassPPrime(x + y*I, 1, 0);
IR := (theta, z) -> cos(theta)*Re(z) + sin(theta)*Im(z);
Gr1 := theta -> [[Re(P(x, y)), Im(P(x, y)), 0.3*IR(theta, PP(x, y))], x =
0.001 .. 3.74,
Hi,
There's a bug in 9.3, I don't know how to use Sage trac so I'm posting here.
When I use the save option I get an html with:
Has anyone been able to use PyCharm with the Python interpreter
distributed with Sage reliably in Mac OS X? If so, do you have any
general tips and tricks to share about your configuration? I've
tried, but quickly got errors I could not figure out. However, since
I'm new to both Sage and PyCharm
Hi Burcin
I agree with you. It seems that the problem is caused by the back end
change. If I do
show(maxima(integrate(f, x))
everything seems to typeset correctly
About the sqrt, here is an example that does not work:
f=function("f",x)
show(integrate(exp(sqrt(f)),x))
Regard
Is there a way to compute the quotient of a curve by a finite group of
automorphism?
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