tag:blogger.com,1999:blog-3329110015361344577.post7071268142729540070..comments2018-12-21T07:34:26.254+01:00Comments on HEAT Project Blog: Fixed Point ArithmeticNigel Smarthttp://www.blogger.com/profile/17681184541012804026noreply@blogger.comBlogger2125tag:blogger.com,1999:blog-3329110015361344577.post-51988959831641639622016-09-07T20:03:58.853+02:002016-09-07T20:03:58.853+02:00Very nice paper indeed. I do have a question on th...Very nice paper indeed. I do have a question on the isomorphism part: the map phi as defined in the paper does seem to preserve addition, but it may not preserve multiplication (I tried with n = 4 and a = b = 1+x^3, and i = 2). Maybe I'm wrong and someone wiser can advise me...hao chenhttps://www.blogger.com/profile/14472666267115070002noreply@blogger.comtag:blogger.com,1999:blog-3329110015361344577.post-9353571722554435962016-09-07T01:54:53.049+02:002016-09-07T01:54:53.049+02:00Hi there:) I was reading the paper today and I was...Hi there:) I was reading the paper today and I wasn't sure if the two rings are isomorphic in the paper as claimed. The map phi may not preserve products. (I tried it with n = 4 and p = p' = 1 + x^3 and i = 2). So it is not clear to me that the technique of Dowlin et al. is equivalent to your approach above. Maybe I am just wrong :) Anonymousnoreply@blogger.com