Right, thanks.
Best,
evrim.
2015-05-19 4:34 GMT+03:00 Brian Sherson :
> I believe what you are looking for is “implicit_plot”
>
> ~Brian
>
> On 05/18/2015 03:15 PM, Evrim Ulu wrote:
>
> Hello,
>
> Is there a way to plot non-parametric curve of 2-variables
Hello,
Is there a way to plot non-parametric curve of 2-variables f(x,y)=0?
I've seen the documentation always employs rational parametrization or uses
plot3d.
best,
evrim.
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Vincent, thanks for the easy solution,
Simon, thanks for the internals, and a quick lecture here.
Below is what i've got.
Best,
evrim.
Ka. = GF(8,'a')
Kh. = GF(8,'h')
hom1 = Ka.hom([Kh.gen()])
R1. = Ka[]
R2. = Kh[]
F, R = R2.construction()
print F # This is a functor of rings that creates a
Hello,
I am looking for a nicer way to cast a univariate poly to a multivariate
ring with the different base fields.
Basically base fields are both GF(2^3) but with different generators. I
want generator of the first to be mapped to the generator of the second.
sage: f
x^6 + a*x^5 + (a + 1)*x^4
One more question If I may ask.
Is there a way to get the minimal poly of some conjugates over GF(2^4)?
I always end up degree 28 in this case, i want to see some of degree 7.
I've tried to embed it into GF(2^4)[x] and factor yet no luck.
Best,
evrim.
2015-05-04 20:04 GMT+03:00 Evri
generating an Ideal. This is
obviously untrue since k[x]() is a function who casts it into the
ring.
This is really confusing, Thanks for your help.
best,
evrim.
2015-05-04 18:27 GMT+03:00 Nils Bruin :
> On Monday, May 4, 2015 at 7:58:19 AM UTC-7, Evrim Ulu wrote:
>>
>> I see t
+03:00 John Cremona :
> On 4 May 2015 at 15:22, Evrim Ulu wrote:
>>
>> Here it is:
>>
>> F16.extension(modulus=x^7+x+1)
>
> To quote from the documentation of the extension() method used here:
> "Extensions of non-prime finite fields by polynomials are not
Here it is:
F16.extension(modulus=x^7+x+1)
On Monday, May 4, 2015 at 5:02:52 PM UTC+3, Evrim Ulu wrote:
>
> Hello,
>
> I'm having trouble extending a finite field. Any help would be appreciated.
>
> F16 = GF(16, 'g')
> F16_x. = PolynomialRing(F16, 'x
Hello,
I'm having trouble extending a finite field. Any help would be appreciated.
F16 = GF(16, 'g')
F16_x. = PolynomialRing(F16, 'x')
HH = GF(F16^7, modulus=x^7 + x + 1, name='h')
I basically try to extend 2^4 to 2^4*7 with a degree 7 irreducible.
I get the following.
best,
evrim.
sage: HH =
