Are f.g. projective modules (of constant rank) free over the ring $A$ which is the total quotient ring of a reduced non-Noetherian commutative ring. Note that dimension of $A$ need not be $0$.



Are f.g. projective modules free over  total quotient ring of a reduced non-noetherian commutative ring
I've posted an answer [here](https://math.stackexchange.com/questions/296109/are-finitely-generated-projective-modules-free-over-the-total-ring-of-fractions).


