Hi everybody.
I want to know what algorithm are implemented for calculate log() and
discrete log(). and what are the differences?
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On Saturday, May 3, 2014 7:17:04 AM UTC-4, suvra...@gmail.com wrote:
>
> I am new to Sage; trying to explore open source alternatives to
> Mathematica.
>
> However, I seem to be having trouble with the incomplete gamma function.
> Here are two difficulties. First, in trying to evaluate the inc
Correction: it is not exactly the same bug, but the two are certainly
related.
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This is in fact a long-standing bug, reported here:
http://trac.sagemath.org/ticket/7099 (serious incomplete gamma function
precision bugs)
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Hello,
> However, I seem to be having trouble with the incomplete gamma function.
> > Here are two difficulties. First, in trying to evaluate the incomplete
> > gamma function at a point where the result should be very small, I just
> get
> > zero even if I increase the precision arbitrarily.
On Sat, May 3, 2014 at 3:25 PM, wrote:
> On Friday, May 2, 2014 10:46:53 PM UTC-5, Christian Caballero wrote:
>>
>> Is there a `typeset` option like in the sage notebook for SageMathCloud?
>> Or ist it necessary to use the `show()` function?
>
>
> Yes there is...https://github.com/sagemath/cloud/
On Friday, May 2, 2014 10:46:53 PM UTC-5, Christian Caballero wrote:
>
> Is there a `typeset` option like in the sage notebook for SageMathCloud?
> Or ist it necessary to use the `show()` function?
>
Yes there is...https://github.com/sagemath/cloud/wiki/FAQ#typsetting-output
Turn it on with
typ
On 2014-05-03, suvrat.r...@gmail.com wrote:
> I am new to Sage; trying to explore open source alternatives to
> Mathematica.
>
> However, I seem to be having trouble with the incomplete gamma function.
> Here are two difficulties. First, in trying to evaluate the incomplete
> gamma function at
Javier Marquez wrote:
solve(sin(x)==1/2,x) produces only one solution. Is here a way to have sage
produce all real solutions ? Thx
sage: solve(sin(x)==1/2,x,to_poly_solve='force')
[x == 5/6*pi + 2*pi*z50, x == 1/6*pi + 2*pi*z48]
is probably what you've been looking for.
('z50' and 'z48' i
Dr. David Kirkby wrote:
I
On 3 May 2014 16:54, "Javier Marquez" mailto:drquij...@gmail.com>> wrote:
>
> solve(sin(x)==1/2,x) produces only one solution. Is here a way to
have sage produce all real solutions ? Thx
Is there not an infinite number of solutions? If so, it would be
difficult to ge
I
On 3 May 2014 16:54, "Javier Marquez" wrote:
>
> solve(sin(x)==1/2,x) produces only one solution. Is here a way to have
sage produce all real solutions ? Thx
Is there not an infinite number of solutions? If so, it would be difficult
to get them all
Dave
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solve(sin(x)==1/2,x) produces only one solution. Is here a way to have sage
produce all real solutions ? Thx
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I am new to Sage; trying to explore open source alternatives to
Mathematica.
However, I seem to be having trouble with the incomplete gamma function.
Here are two difficulties. First, in trying to evaluate the incomplete
gamma function at a point where the result should be very small, I just g
Is there a `typeset` option like in the sage notebook for SageMathCloud? Or
ist it necessary to use the `show()` function?
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