I have worked my way up to and through Srednicki's Quantum Field Theory chapter 94 and was also doing some reading on the internet about the strong $CP$ problem.
Wikipedia's entry on the strong $CP$ problem describes it as an example of a "Fine Tuning" problem.
Since I've been working on QFT mainly on my own through the book and other internet sources, perhaps I've missed some things and wondered if my thinking is correct and/or if anyone could offer some context.
The only other place I encountered a fine tuning problem was in Ch 29 of Srednicki. When I re-read that in light of the proposed solutions to the Strong CP problem, I wonder if the reason why Wikipedia lists the Strong CP problem as an example of fine tuning is because of the precise cancellations in higher-order calculations of $\theta$'s value required to get it to be zero (one of the proposed solutions to Strong CP).
Or it is equally probable that I don't know what I'm talking about.
Is my thinking close? Is there a better way to think of it?