I have decided a priori will be my priority to understand
I must be honest, I did not enjoy this as much as I thought I would. I feel like I am telling myself that I get the idea, but then I really do not.
This whole idea of a priori knowledge and how he talks about how both math and logic are examples of a priori totally threw me off. I thought just started to understand the meaning of a priori which was something not necessarily proved through experience but a judgment. Then he he throws that math is in that category and he even states that most philosophers disagree with him over the fact that math is a priori. Like how the heck is math a judgement?! Then I go on to read and he states, “In any possible world, on the contrary, we feel that two and two would be four: this is not a mere fact, but a necessity to which everything actual and possible must conform.” So now can math not be doubted?
I really feel this a priori thing has me wayyyyy more confused than the entire table concept especially since it is what has stuck with me for the rest of the reading. I am not sure if it is because Russell is just good at mind boggling concepts or if I am just letting it go over my head.
I commented on Ethan and Michael's post.
I commented on Ethan and Michael's post.
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