My fault, I guess. I probably overestimated you comprehensive skills or underestimated your desire to wiggle out. (I vote for the second one)
So, when you make some claims about statistics, you feel that you can just claim to be a professor of Mathematics and leave it at that, and in many other cases you find it OK to dismiss an argument without answering it, but when others show that your claims, as stated (or misstated), are false, that shows a “desire to wiggle out”…?
An alternative epistemology is supposed to be able to give an explicit method, which can be used to separate the true claims from the false ones.
Why? Any arguments to support this claim?
Also, I did give you a method. You didn’t like it, but it has been presented. And there is no reason why we have to make you like it. After all, our goal is not to persuade you that our approach is right. That is likely to be impossible. Our goal is to show that each objection is going to have an answer.
It is simply a syllogism.
Yes. And…? Anything wrong with that as a method to get true statements?
Again, it is probably my fault that I did not “prechew” the proposition. One cannot prove a UNIVERSAL negative in an inductive system is the precise way to put it, but I thought that you do not need that kind of detail. Mea culpa… though there is no “felix” about it.
First of all, it is not a “precise way to put it”, as “universal negative” and “inductive system” haven’t been defined here.
Second, of course one can prove something like that. Let’s take 43th page of this thread. It is easy to prove that no current moderator of this forum has posted there (or, if you wish, that “no post by a current forum moderator in the 43th page of this thread exists”). Just check all posts. A clear counterexample.
Now seriously, if you want to persuade someone of something like that, construct a formal proof, instead of just making different imprecise and false claims until one fails to get a counterexample. As someone who claims to be a professor of Mathematics, you should be able to do that.
Now you can be stubborn and so you can try to “prove” a universal negative, like “there are no invisible pink unicorns”. But be careful. To claim that “invisible” and “pink” are mutually exclusive will not cut it. I will counter it with the usual “cop-out” of apologists: “it is not a contradiction, it is a mystery”, which you cannot comprehend with your finite mind. As you can see, the sword is a dangerous weapon, it can cut both ways.
There is no contradiction and there is no mystery. Wikipedia even has an image of one:
en.wikipedia.org/wiki/File:Ipu.png.
But let’s remember, I may say that “I am amenable” to such an approach, but maybe I am a liar, or a poor, confused individual, who does not know what he is willing to do. This is the newest “accusation”. Makes me grin from ear to ear, which probably shows how unbalanced I might be.
Actually, you seem to be the only one who says that, offering such “dilemma”, as if we couldn’t either claim some wishful thinking (that can go, let’s say, from “I want to be someone who reasons rationally.” to “I reason rationally.”) or, in the worst case, just agree with you. Of course, in practice, it just makes little difference for us.