Is there a commutative ring R and d in R such that, if (d) is the ideal generated by d, we have R/(d) isomorphic to R?
I'm thinking it should be possible but I can't seem to be able to construct an example. It think that R must not be a Euclidean domain.
I'm thinking it should be possible but I can't seem to be able to construct an example. It think that R must not be a Euclidean domain.