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mirror site for sagemath Hello, I have set up a mirror server at https://fosszone.csd.auth.gr/sagemath/. I didn't get an

same error with the released version. Finally, sudo pacman -S sagemath worked. However I am wondering if someone wit

same error with the released version. Finally, sudo pacman -S sagemath worked. However I am wandering if someone wit

same error with the released version. Finally, sudo pacman -S sagemath worked

same error with the released version.

Yes, but another error occurred: make[4]: *** [Makefile:3257: sagemath_doc_html-SAGE_DOCS-no-deps] Error 2 make[3]: **

I'll try your suggestion. I use $lsb_release -a

I'll try your suggestion. I use $lsb_release -a

I'll try your suggestion. I use $lsb_release -a

[installation error] Any idea ? [sagelib-9.8.beta7] error: Command "gcc -Wno-unused-result -Wsign-compare -DNDEBUG -

In sagemath 9.7 the following code is working, however when I try it in sagecell I get an error.

def integrate_fricas(f):
    return fricas(integrate(f,x))
f = 1/(x*(x-1)^2)
pretty_print(integrate_fricas(f))

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

I meant that the command fricas(integrate(f,x)) and f.integrate(x, algorithm="fricas") provide the same results,

The code you suggested: f = 1/(x*(x-1)^2) integrate(x, f,algorithm="fricas") does not work either on sagecell or my

The code you suggested: f = 1/(x*(x-1)^2) integrate(x, f,algorithm="fricas") does not work either on sagecell or my

The code you suggested: f = 1/(x*(x-1)^2) integrate(x, f,algorithm="fricas") does not work either on sagecell or my

The code you suggested: f = 1/(x*(x-1)^2) integrate(x, f,algorithm="fricas") does not work either on sagecell or my

The code you suggested: f = 1/(x*(x-1)^2) integrate(x, f,algorithm="fricas") does not work either on sagecell or my

Equation with assumption In sagemath 9.7 the following code is working, however when I try it in sagecell I get an error

Equation with assumption In sagemath 9.7 the following code is working, however when I try it in sagecell I get an error

OK. I tried this, I got different transformation matrices (for cases (1),(2)) . But the cases (1) and (3) provides exact

OK. I tried this, I got different transformation matrices (for cases (1),(2)) . But the cases (1) and (3) provides exact

OK. I tried this, I got different transformation matrices (for cases (1),(2)) . But the cases (1) and (3) provides exact

OK. I tried this, I got different transformation matrices (for cases (1),(2)) . But the cases (1) and (3) provides exact

OK. I tried this, I got different transformation matrices . But the cases (1) and (3) provides exactly the same Transfor

OK. I tried this, I got different transformation matrices . But the cases (1) and (3) provides exactly the same Transfor

OK. I tried this, I got different transformation matrices . But the cases (1) and (3) provides exactly the same Transfor

Smith Normal Form After executing the following for computing snf of a matrix I got two different results. In the second

Smith Normal Form After executing the following for computing snf of a matrix I got two different results. In the second

Installation from source Hi. when I compiled from source the 9.7.beta5 version, I got the following error about suitesp

I executed the following,

def integral_R(f,a,b):
    from sage.symbolic.integration.integral import definite_integral
    return (definite_integral(f,x,a,b)).simplify_full()
alpha = 1/sqrt(3)
H = 2*arcsin(x/(sqrt(1-x^2))) 
integral_R(H,0,alpha).n()

and got

1.16869906991626

The same integral in Wolfram Alpha provides

0.38330

By inspection I know that Wolfram is right. What's wrong with sage math in the specific example?

wow! I use 8.1 I need to update...Although numerical integral works