Simon Bridge said:
Sure - but that's no reason to go cite the work is it?
You are just saying that they are useful as historical documents - and this would be correct.
You'll probably find Newtons works about fluids cited in historical treatments of science as sociology.
Teaching exercises are there for pedgogical reasons. When students get to grad-school (and as senior undergraduates) they are brought into contact with the nitty gritty of real scientific research. Until then, they are not being taught science all that much but being taught about science. So examples and models are presented in a way that highlights those features that are currently important to the students education. There are time and money constraints to this process - something is going to get left out. I think pedagogical models are a different subject.
What is the "cost" of citing it? You seem to suggest that showing examples of how building and refuting models is like has no didactic value. I totally
disagree, at least when it comes to students majoring in physics. They could be optional subject but even a quick pass on them would be of value.
In high school it is usually told about the evolution of atomic models almost as anecdotes. Two things high school teachers usually have no knowledge to handle any argumentation of students and often teach things wrong, and students also don't have much knowledge to argument on that.
In college we have much more knowledge and tools to seize this kind of thing and
also we are being taught by people who could give any details on that. Yet, we only see brilliant and correct ideas appearing out of thin air, which is nothing like real problem solving.
Also, since you told about grad-school showing about research, do they show historical wrong models there?
Simon Bridge said:
Actually - the "quantum" part was constructed over a time from accumulated observations. The mathematical framework had been around for a while, and the lynchpin apparently appeared to Schodinger in a dream or something. So it was at least intuitive to Ernst.
Well, I don't know which mathematical framework you're talking about. But mathematical tools mean nothing if you don't know if they can be of any use, and you won't know that until you have got data that suggests that(and you must test it). And in great part whoever invents them was just solving puzzles which they didn't know could be important. Hardy was proud that his work was useless. Recently some of his works on number theory were used in crystallography if I'm not mistaken. That doesn't mean he 'foresaw' the behavior of those 'crystals'.
Simon Bridge said:
QM is called "counter intuitive" not because it makes prediction that are the opposite to what we'd usually expect from everyday experience but because the real universe is really like that. What we today call "quantum phenomena" would still be counter-intuitive even if there was no QM to describe it. It is highly unlikely that Bohr actually tried out every possible alternative available before settling for QM.
What?? That's the definition of counterintuitive. Both QM
and the observed behavior of nature at small scale are counterintuitive as far as we can tell. If we happen to make an intuitive model which describes nature at small scales we wound consider the nature in small scales intuitive too, but we still won't be sure if the model is right(we can't possibly know, philosophically). So you can tell how 'counterintuitive' nature
is, only how counterintuitive it
seems, but that is a consequence of of the best mental model you got to understand it. And accounting for amount of heavy weight physicists, Einstein included, that stood with the "realistic" approach to quantum mechanics it is highly
unlikely that the leaders of the 'copenhagen interpretation' didn't make a long meditation on the realist possibilities.
Interesting quote. I plan to try to 'understand'(as be able to use) QM in a near future, I see this guys material.