Hey,
I had compilation problems with opensuse 13.1. As far as I remember, sage
does not play well with cpu power tools, you may want to give it another
try by enabling cpu to performance mode. I am unsure this can fix though
because it didn't with opensuse 13.1.
Can I suggest using the fedora
I changed the decimals into fractions and I confirm that I am now getting
results. Thank you so much for your help. You saved me out of stress and
depression.
Best Regards,
On Tuesday, February 18, 2014 11:23:37 AM UTC-5, Martin R. Albrecht wrote:
>
>
>
> On 18/02/14 14:31, sahi...@gmail.com w
Thank you for the reply. I am now trying the computation with a somewhat
more involved example and I am getting the error. The example I am trying
to solve is below:
R = QQ[sqrt(-1)]
RI = R.gens()[0]
S. = PolynomialRing(R,order='lex')
SI =
S.ideal(4*RI*x4+2*x1-2.52*x3-8*RI,3*x4+2*x1-3.5*x2-6,-4
Thank you, I get the solution by using
N. = NumberField(x^2+1)
S. = PolynomialRing(QQ,order='lex')
is the variable x in the first line a dummy one, i.e. has nothing to do
with the
x in the second line? Sorry, I am new to Sage and sometimes I get confused.
If CC is not appropriate for this kind
OK, I tried the following:
S. = PolynomialRing(QQ,order='lex')
I = ideal(i^2+1,(1+i)*x+y,x+(1-i)*y-(1-i))
G = I.groebner_basis()
G
would give me
[i - x - 1, x^2 + 2*x + 2, y - 2]
which are the results. But I am confused; why I can't get the result when I try
to get a polynomial ring in the fie
Hi:
I am trying to obtain solution of a system of polynomial equations with
complex coefficients without success. For example, when I try
S. = PolynomialRing(CC,order='lex')
I = ideal((1+i)*x+y,x+(1-i)*y-(1-i))
G = I.groebner_basis()
I see this error:
AttributeError: 'Ideal_generic' object ha
> Binary is a completely functional program without any installer is
>>> also often called a program binary, or binaries (as opposed to the
>>> source code).
>>>
>>
If the binaries are functional independent of different linux
distributions, why would sagemath release binaries for fedora 16,
>
> I guess there should be no problem related to security.
>>
>
> It is great to know that sage binary for fedora 16 available in the
sagemath website is safe to use in opensuse 13.1. But would using the
fedora 16 binaries be a problem as opensuse 13.1 (may) have technical
differences from fe
Hello:
I am trying to compile sagemath from sources without any success. I am
currently using Opensuse 13.1 with kernel 3.11.6. I have hp pavilion dm1 with
amd e-350 dual core cpu.
The compile process ends before the atlas libraries. I tried both sage 5.13 and
6.0 without any success. I tried
