Thanks, Chris. Here's the code that generates k0:
k=PolynomialRing(RationalField(),'k').gen()
m3,m2,m1,m0=var('m3,m2,m1,m0')
alpha,newbeta,delta,phi,psi,gamma=var('alpha,newbeta,delta,phi,psi,gamma')
a,b,d=var('a,b,d')
tl,tr,beta=var('tl,tr,beta')
assume(tl>0,tr>.5,tl<.5,tr<1,beta>0,beta<1)
f=(m3
This sounds like one of the questions that comes up on the Mathematica
user list.
Is there any way you could give the setup for the problem at an
earlier stage in your computations? I think it might be easier for a
human to understand if he/she could see how you arrived at k0.
On Aug 29, 6:33 pm
