im not really wellread in this post-structuralist philosophy and apart from a little bit of phenomenology and hermeneutics im not really interested in it. however i do believe that philosophy can be and has been influential. one obvious example is how marx his ideas have determined the lives of millions of people, pretty much half the earths population at one point. and it can be argued if marx was a philosopher, i suppose every discipline would try to claim him if they backed his ideas, but he was clearly influenced by "true" philosophers, such as hegel and thus also kant.
it really kinda depends what type of things you talk about, but imo the beauty of philosophy, that you can pretty much apply it to anything, is also its danger. In short though, there are many misconceptions about it which are in no way accurate or founded in "reality/fact/whatever". It is important to keep people on their toes and not slump into dogmas, something which happens even in science, despite of what many people would like to believe. You may not like continental philosophy which is in many ways about "dreamy" subjects because it has no use or benefit, but i still think it is valuable and important when a philosopher like Heidegger explores the consequenses and dangers of a culture and way of thinking that is totally fixated on usefulness and functionality or instrumental rationality.
it is one of the fundamental traditions in european history and i dont think you can really understand many things that have happened on an intellectual level and which sometimes had more or less widespread consequenses if you do not atleast know philosophy, whether you agree is something else. but many notions you have about knowledge, about existence of things in the world, many concepts in modern science (even though now they may have a different content, still stand in the line of that tradition, think only of atoms, essences etc) all start with what a few greeks thought up, and perhaps some people before them, though we have no written statements to attest to it and thus if it was so, it is now lost in time.
many people often make jokes about philosophy of science but I think it is more because it makes them uncomfortable for some reason than anything else because there actually have been some very influential things that have come from that corner. Kuhn being the most famous but Goodman imo should be almost just as famous for pretty much proving that induction is irrational while it is still, after everyone almost agrees that his work is irrefutable, one of the most common methods of justification used in science. ofcourse you can simply claim it is all fancy wordplay and hocus-pocus, but that is hardly a sound counter-argument. Ridicule is just a sign of poor understanding in many cases.
my first explanation of this would be that he is trying to claim that mathematics does not exist in the world as you say it does, there are never 4 (or any number of) apples in the world, just a bunch of individual apples. That we say that there are 1, 2, 3, 4, or 2x1 + 2x1 = 4 apples is something that we force onto the world from or with the power of our cognitive structures. In that sense it is only a convention in the sense that we agreed, or that some pioneers decreed, that these tokens must represent an abstract notion which we project onto the world and must behave in a certain way. So we do not discover math in the world, we project it onto the world even though the object of its projection is something in the world (an apple, a car, whatever).Kristian Bjørkdahl attempted to defend Latour from Elster's criticism. As one example of Latour's worth, he attempted to explain that 2+2=4 is not necessarily true. Rather, 2+2=4 is just a convention that scientists agree on, and represents no fundamental truth(which doesn't seem to exist anyway, but that's another story). 2+2=4 s apparently only true because of the meaning given to "2", "+", etc.
Now, as I see it, this sounds like a fundamental misunderstanding of what mathematics actually are. So, my question is: is it possible to maintain that 2+2=4 does not represent a fundamental fact without having misunderstood the very basis of what mathematics are?
Im not sure if that made sense, and i dont know if that is what he meant to say. I can ask my professor the question if you really want a good answer.
I think here you misunderstand him, what you mean is more the observation of a singular event instead of the description. I think description is used here in a different way than the daily use of it.I can give you another one too though: Latour has stated that there is no difference between a description and an explanation, and that "if a description needs an explanation, it's a bad description". How can such a statement be justified, as all science rests on the clear division between the description of a singular event and the explanation through general rules?
I think, in the light of this essay, http://ned.ipac.caltech.edu/level5/S.../Weinberg.html, that Latour is actually arguing in favor of science by claiming that if science can describe things in the world it can also explain things in the world.
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