# Injective resection of the ring of complete functions.

Leave $$R$$ Be the ring of full functions. I heard that the concrete value of the overall dimension of the ring depends on the continuum hypothesis.
I would think that the injective dimension of the regular module $$R$$ It should match the overall dimension of this ring, but I'm not sure.

Question: Can you write an explicit (minimum) injective resolution of the regular module? $$R$$? How do you see it if possible?