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Q:

No ring homomorphism between PIDs and Field Extensions

I am reading B. M. Singer’s book Field theory: An analytic approach and he proves on page 131 that no homomorphism $f: \mathbb{Z}\to\mathbb{Q}$ is generated by polynomials over a PID, which is true.
I want to generalize the above example for a general ring. A proof of this fact is required.

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