Not at all. Those two forms of reasoning have nothing to do whatsoever with my point.
A priori knowledge is “prior” to experience, and in epistemology it serves only make premises tautological…to make them redundent and carry their own definition. Example: all circles are round. I know the shape of the circle because “circular” is a shape. Posteriori knowledge is gained from experience. Example: this circle is blue. Not all circles are blue, so I would have to experience a blue circle to know it existed, while I need not experience a round circle to know a circle existed.
I would hope not, unless you experience time backwards. I think you are mistaking a cause for an effect, since what happens post hoc can certainly not be a cause.
My point is that there is just as much of a chance that applying an induction fallacy is an induction fallacy itself. 99 sunrises and 99 inductions fallacies don’t provide proof that there will be 100 of them the next time a prediction is made. This is similiar to David Stove’s refutation using deductivism and “sub-set” examples to refute Hume.
en.wikipedia.org/wiki/David_Stove
Again, I can necessarily deduce from an induction fallacy at time A (the sun will rise tomorrow) that at time B it logically follows that, according to the induction fallacy itself, either I deduce that at time A I commited a fallacy (posteriori), or I commit another induction fallacy at time B and assume that I have had only a probable experience of the fallacy at time A.
No, it is certain that I commited the fallacy at time A, not probable. Now, what if I repeat this process ad infinitem? Can I therefore deduce prior to experience that the induction fallacy is not a fallacy at all?
A might not cause B, but it did.
B might not cause C, but it did.
C might not cause D, but it did.
Etc., etc.
“The situation would be analogous to drawing a ball out of a barrel of balls, 99% of which are red. In such a case you have a 99% chance of drawing a red ball. Similarly, when getting a sample of ravens the probability is very high that the sample is one of the matching or ‘representative’ ones. So as long as you have no reason to think that your sample is one unrepresentative you are justified in thinking that probably (although not certainly) that it is.” (from the link)
If I have reason to believe that D will cause E, based on past experience, then I also have reason to believe that the induction fallacies were not fallacies at all, because they were as probable as the sequence A>B>C>D.
Therefore it is just as probable that at any time an induction is not a fallacy, because it is not erroneous to assume prior to experience a likelyhood of events, be it induction or deduction.
And even that statement is an induction fallacy, because an effect is never “probable,” it is determined and necessary…only we cannot observe an outcome of causal influences in the future.