Re: [sage-support] Re: Bug Polynomial Quotient with 2 ideal generator rings over RR lose precision of base ring.

2025-03-06 Thread Chaiken, Seth D
Revised tests are consistent with Nils' reply. I replaced pi by 10/3. I compared the quotient by one variable of the two variable ring with a quotient by the one variable in the one variable ring and got the results below, the first is consistent with the naive approx. Integers()(a*1000)/1000:

Re: [sage-support] Bug Polynomial Quotient with 2 ideal generator rings over RR lose precision of base ring.

2025-03-05 Thread Chaiken, Seth D
Thanks for your reply! I had done just what you recommended. I then coded a loop to successively take off leading polynomial terms and, for each one, print the floating point approximation of the rational polynomial. Seth From: sage-support@googlegroups.com