Yes, so you are rejecting the statement not the logic, as I pointed out in my post #1527. That is an important distinction if you are claiming something doesn't follow.
"If it's sunny, then it's Tuesday" is a false statement, but if you follow the logic, then the conclusion "It's Tuesday" to the hypothesis "It's sunny" must follow.
And yet is perfectly acceptable to say that "if it's sunny, then it's Tuesday" does not follow. Good luck trying to find someone to agree with you that my response is just unacceptable somehow...of course, actually finding someone would be skillful...
I know, it has been clear based on your prior responses that you reject propositional logic . Write out the truth table if you are still struggling to see your errors . "If P then Q" is only logically inconsistent if P is true and Q is false . Since P in the statement was true (there is a change in outcome), then Q in the statement must be true (there is a change in skill) to be logically consistent . Hence your rejection of propositional logic .
Not if your P and Q are both S...
As I already pointed out, using a procedure correctly to process faulty information doesn't mean anything.
"Sir, a point of parliamentary procedure if you please..."
"Go ahead. You have the floor."
"I would like to move that we adjourned 45 minutes ago and are canoodling with our partners right now."
[...]
Yes, so you are rejecting the statement not the logic, as I pointed out in my post #1527. That is an important distinction if you are claiming something doesn't follow.
"If it's sunny, then it's Tuesday" is a false statement, but if you follow the logic, then the conclusion "It's Tuesday" to the hypothesis "It's sunny" must follow.