Hello list
I try to compile sage-4.7.1 under debian Squeeze
It failes on python compiling;
here is my error message.
File "./setup.py", line 1934, in
main()
File "./setup.py", line 1929, in main
'Lib/smtpd.py']
File
"/home/math/Téléchargements/sage-4.7.1/spkg/build/python-2.6.4
try to simplify with "sqrtdenest"?
Best,
Loïc
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Hello,
I was trying some inequations, it seems Sage blocks on some primary
inequalities.
For example:
solve(log(x)>0,x)
[[log(x)>0]]
Is it a bug or a missing feature?
Best,
Loïc
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Sage implements...
maxima.version()
5.22.1
On 8 fév, 15:52, Loïc wrote:
> I've just compiled on my laptotp the last maxima version,
>
> (%i13) abs(%pi*%i);
> (%o13) %pi
>
> Seems it works
>
> On which Maxima version is based Sage 4.6.1
I've just compiled on my laptotp the last maxima version,
(%i13) abs(%pi*%i);
(%o13)%pi
Seems it works
On which Maxima version is based Sage 4.6.1?
On 8 fév, 06:04, Robert Dodier wrote:
> On Feb 7, 5:05 am, Clemens Heuberger
> wrote:
>
>
>
>
>
>
>
> > I encount
Do you think it's better to report it as a bug?
Loïc
PS: A little program that draws Menger's sponge
def menger(size,p,x,y,z,start):
if(p>0):
start+=1
newsize=size/3
graphic=menger(newsize,p-1,x+newsize,y+newsize,z,start)
l=[(x+newsize,y-newsize,
Thanks you very much for your reply
You're right, size affects the center too.
Not very intuituive but now, I know it.
I think this behaviour is quite surprising.
For example, with sphere, size doesn't affect center
On 29 jan, 20:04, Francois Maltey wrote:
> Hello,
>
> > I was making som
coord (2/3,2/3,0)
Then I draw a cube centered on this point with size 1/3
When I display with JMol, the point is outside the cube...
Is it a bug ? Perhaps I've missed something with the instruction
cube()
Thanks in advance
Loïc
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With maxima 5.23.2:
(%i1) radcan((2*x^2/(x^2+1)-1)/sqrt(-4*x^2/(x^2+1)^2+1) );
(%o1)
1
radcan(((2*x^2-x^2-1)/(x^2+1))/sqrt((x^2-1)^2/(x^2+1)^2));
2
x - 1
(%o2)
!
2!
Thanks for your reply,
what you show is very surprising.
Another example in which abs() is corrrectly applied (with no common
denominator)
sage: h=((x^2-1)*x/(x^2+1)^2-x/(x^2+1))/sqrt(-(x^2-1)^2/(x^2 + 1)^2 +
1)
sage: h.simplify_radical()
-x/((x^2 + 1)*abs(x))
Best
Loïc
On 27 jan, 21:55
Hi list,
I found a problem with simplify_radical()
sage: f(x)=asin(2*x/(x^2+1))
sage: g=f.derivative();g
x |--> -2*(2*x^2/(x^2 + 1)^2 - 1/(x^2 + 1))/sqrt(-4*x^2/(x^2 + 1)^2 +
1)
sage: g.simplify_radical()
x |--> -2/(x^2 + 1)
The last answer should be:
x |--> -2/(x^2 + 1)* (x^2-1)/abs(x^2-1)
or
Hello List
I tried Sage for simplifying some trigonometric expressions.
sage: a=cos(pi/11)+cos(3*pi/11)+cos(5*pi/11)+cos(7*pi/11)+cos(9*pi/11)
sage: a.simplify_trig()
cos(pi/11)+cos(3*pi/11)+cos(5*pi/11)+cos(7*pi/11)+cos(9*pi/11)
This sum is equal to 1/2 then I try:
sage: a=cos(pi/11)+cos(3*pi/
I try with the command simplify() too but it doesn't do anything.
That's very odd because:
sage: sqrt(75)+2*sqrt(48)
13*sqrt(3)
(Here it simplifies the operation)
Can anyone help me ?
Thanks in advance
loïc
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Hello list,
I found a problem with integrate, look at the following sequence:
sage: integrate(sin(x)/(cos(x))^2,x)
1/cos(x)
It's ok -
Now I try to add an interval:
sage: integrate(cos(x)/(sin(x))^2,x,pi/6,pi/4)
ERROR: An unexpected error occurred while tokenizing inpu
Thank you very much !
Loïc
Le samedi 28 février 2009 à 02:37 -0800, Rolandb a écrit :
> This works:
>
> f=arccos((1-x^2)/(1+x^2))
> g=f.diff(x)
> g.simplify_full()
> 2*x/((x^2 + 1)*abs(x))
>
> In general: type g. TAB and you will find all kind of handy functions.
&g
Hello
arctan(2)+arctan(5)+arctan(8)=5*pi/4.
How can I simplify arctan(2)+arctan(5)+arctan(8) to get this value?
Thanks in advance
Loïc
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get this answer?
Best
Loïc
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