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9 56 am.: The story was updated with the conclusion of arguments.
It is just a mistake for a theist to say: "Since the premise is true (and the argument is valid), this argument shows that the conclusion of the argument is true".
The conclusion of the argument is a statement describing the phenomenon to be explained.
Similarly, it is just a mistake for a theist to say: "Since it is rational to accept the premise (and the argument is valid), this argument shows that it is rational to accept the conclusion of the argument".
In logic an argument consists of a set of statements, the premises, whose truth supposedly supports the truth of a single statement called the conclusion of the argument.
If the conclusion of this argument counts as a paradox, then by a similar argument for the negation of any of your beliefs counts as a paradox.
(In fact, Kripke's argument is designed to destroy considerably more than this: the conclusion of his argument is a paradoxical one to the effect that there can be no such a thing as a word's having a meaning. However, we will concentrate on the aspects of the argument that bear on physicalism).
So if he did hold the view that nothing can be known, it seems more plausible to think that, like Socrates (on some accounts), he held it as a tentative consequence of the success of his arguments against all conceptions of knowledge, rather than as the conclusion of an argument relying on a particular epistemological theory.
But according to at least one other logic the paraconsistent logic LP disjunctive syllogism is not a valid argument form.[2] Hence the two logics disagree about whether the conclusion of the argument above is a logical consequence of the premises.
As Ryan Haygood from the NAACP LDF, arguing for the plaintiffs, noted at the conclusion of the argument, African Americans make up 23% of Washington State's prison inmates (but just 3.4percentt of the State's population), with prosecutors asking for 50% tougher sentences for black defendants than they do for white defendants.
The logical conclusion of her argument is that some students are not cut out for college and would never get there unless high schools and colleges lowered standards.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com