Yes and words have meaning. We can decipher what someone thinks by what they say. But at this point there's no way to get you to admit to anything.
Sure, words have meanings; however, it is the ambiguity of common language that lead to the development of more formal languages, like math, logic, and even science. Again, I don’t give a crap about what you simply think, I think. If you have a problem with what have written, be specific, state what I said and where that lead you to your conclusion and I’ll try to address it. The problems of communication befall the writer (or speaker) more than the reader (or listener). An old saying, can’t remember from whom, ‘a presenter that can’t get their point across to an audience, demonstrates their lack of knowledge of the subject the audience or both’. Neither of which, I will deny. Increasingly, you seem to be having some argument with some caricature in your head. If you expect me to simply take up the mantel of arguing from that caricature’s perspective, (to quote Judas Priest) “you’ve got another think coming”.
I’ve admitted to, explicitly, that not being my thinking, your simple lack of acceptance, in preference of your own thinking of my thinking, ain’t my problem. You must deal with that yourself.
That's all ridiculous. It's trivially true that one can accept an answer for the sake of argument without agreeing with it, and then ask further questions based on that. You're trying to bog the discussion down for no reason.
Nope, accepting for the sake of argument means you will be holding the argument as TRUE for argumentation. That is, honestly, auguring from the position that it is TRUE to see where it goes. You don’t seem to have ever held the answer of “Yes” as TRUE, nor actually addressed the logical augmentation given. Again, your fixation was on the example, not the argument. Anytime you’re willing to actually engage the argument, I will do likewise. If your fixation continues to be on simply and entirely on the example given, as I have said, it doesn’t interest me (and gave you reasons why). If it interests you, have at it, as already noted and attempted to be explained multiple times, the example given doesn’t change the form the question must take (are A AND ~ A mutually exclusive) simply to be asked, which you did, in fact, ask.
However, credit where credit’s due and I said I would help you with the example. While still dismissive as simply “ridiculous”, at least you are quoting some full sections and trying to tone down your argumentation. So, to the example, not the argument of “Yes” to your question,. How paraconsistent and a dialetheistic paraconsistent logic works;
Fundamentally, paraconsistent logics must eliminate the law of exposition or they become trivial (all arguments are provable as TRUE). To do this they must give up one or both of the following.
Disjunction introduction, that, if P is TRUE, then P or Q must be TRUE.
The other is disjunctive syllogism, that, if P is TRUE OR Q is TRUE, then if P is FALSE Q must be TRUE.
Finally, just proof by contradiction is not considered “robust” even in classical logic (using a contradiction to disprove something). That, ~P infers Q AND ~Q, thus it disproves ~P, in that not every negation can formally be proven by simply the inference of a contradiction (without the rule of double negation ~~P then P).
The finial element of a dialetheistic paraconsistent logic is the modification of the law of non-contradiction mentioned before.
That, “Always ~(P AND ~P) but sometimes P AND ~P”, a dialetheia itself.
Essentially, most things provable as TRUE in strictly consistent logic are provable as TRUE in paraconsistent logics or a dialetheistic paraconsistent logic. Though somewhat more restrictive in the provability of arguments, they open the door to inconsistencies that strictly consistent logic just can’t handle. Yet basic human thinking can.
You provided unreal examples and an interpretation that is far from having been demonstrated to be true.
Nope, reflective cancellation and comb flirting (for multi-spectral applications) are real, as cited. While we can certainly argue about interpretations, the argument that the examples given were “unreal” is demonstrability false. Heck, I even gave you an augment that holds such an interpretation, as a contradiction, being FALSE. See, how acceptance for the sake of augmentation actually works?