Is this really a dismissal? You say "it is like asking what is P(A|A)" but that is just another notation for the logical proposition A.
Saying something is like someone asking questions about logical propositions generally isn't considered bad form: logic actually has more to recommend it than probability theory - logic is when probability theory suggests certainty and probability theory is what you get due to logic applied to hidden information. Logic is therefore always more certain and stable than probabilistic claims: it is what you have when certainty exists.
I don't find the statement which translates to it being like reasoning perfectly to be particularly strong as a dismissal. It doesn't even seem to merit the rank of disagreement - the article does go into discussion of logical propositions and has it very near the fundamentals. So saying it is like it is effectively just a repetition of what the article states, but using different words.
You appear to me to be stating premises within the text and implying that the existence of logical reasoning means you disagree, but that doesn't quite make sense to me. To dismiss the argument would require that you first disagree with it at least once, which you haven't done, and probably ought to have a stronger foundation that the rejection of logical relationships. After all, if you reject those, then you've also rejected probability theory - with it your reject observation, which is related to both logic and probability via sampling. The rejection on the basis of being like logic has corollaries of claiming to be both blind and incapable of coherent reasoning. This isn't a very strong basis for dismissal.