On Wed, Oct 31, 2018, 5:52 AM deSitter Hi Sagen,
>
> Has anyone implemented a non-trivial Clifford algebra module? Such a thing
> would be able to generate higher algebras recursively and exhibit 8-fold
> periodicity, as well as being useful for actual calculation.
>
They are implemented in
Hi Sagen,
Has anyone implemented a non-trivial Clifford algebra module? Such a thing
would be able to generate higher algebras recursively and exhibit 8-fold
periodicity, as well as being useful for actual calculation.
thanks (on 8.4 as of today)
-drl
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I attempted to create a Clifford Algebra for space-time with the gamma
matrices using the FreeAlgebraQuotient in analogy to the example for
constructing a quarternion algebra from the documentation with the code:
PRGA=FreeAlgebra(QQ,4,'g')
F = PRGA.monoid()
g0,g1,g2,g3 = F.gens()
mons = [ F(1),
Have you looked at what sympy already has for Clifford algebras?
On Saturday, July 26, 2014, Stephen Kauffman strangerl...@gmail.com wrote:
I attempted to create a Clifford Algebra for space-time with the gamma
matrices using the FreeAlgebraQuotient in analogy to the example for
constructing
plenty to read in http://docs.sympy.org/latest/modules/galgebra/GA.html
had to dig to see what to import
import sympy
from sympy import *
from sympy.galgebra import *
from sympy.galgebra.ga import *
some references said to
from sympy.galgebra.GAsympy import *
which doesn't exist or at least
Hi,
I am currently trying to switch from commercial CAS to sage.
As a physicist I need to handle non-commutative algebras, most notably Clifford
algebras.
I have read that GiNaC is pretty good in that and that sage is using a variant
called Pynac.
Does Pynac have the non-commutative