have proven and characterized a devastating logical truth, (IN), centered on these arguments: namely, that their soundness entails the inconceivability of reductive physicalism. In this paper, I demonstrate that (IN) is only a logical truth when reductive physicalism is interpreted in its stronger, intrinsic sense (e.g., as an identity theory), as opposed to its weaker-yet considerably more popular-extrinsic sense (e.g., as a supervenience theory). The basic idea generalizes: perhaps surprisingly, stronger (intrinsic) forms of reduction are uniquely resistant to the conceivability arguments opposing them. So far as the modal epistemology of reduction is concerned, therefore, it pays to go intrinsic.