1,231 karma · joined December 7, 2013
[1] "God in the beginning formed matter in solid, massy, hard, impenetrable movable particles." Isaac Newton, Optics, 1704, Book III, page: 375
This is a very common misunderstanding of what Democritus' atom means. Strassler forgets what he wrote a few sentences ago. Dalton named "atom" what he believed to be indivisible with the technology available to him at the moment. Dalton's atom was never indivisible. There is a confusion about naming. Physicists gladly perpetuate this confusion to suggest that they divided something that was indivisible. Democritus' atom is an ideal. Assuming that indivisible objects exist, if they exist, we call them atom. Of course, we can never know if what we observe is the limit of our technology or if it is really indivisible.
I think Strassler does not see that physics jargon is inherently and intentionally confusing and physicists like it that way.
But I was curious and I asked something very simple, Euclid's first postulate and I got this answer:
Euclid's Postulate 1: "Through any two points, there is exactly one straight line."
In fact Euclid's Postulate 1 is "To draw a straight line from any point to any point." http://aleph0.clarku.edu/~djoyce/java/elements/bookI/bookI.h...
I think AI answer is not correct, it may be some textbook interpretation but I was expecting Euclid's exact wording.
Edit: Google's Gemini gives the exact wording of the postulate and then comments that this means that you can draw one line bitween two points. I think this is better
And I think if the constant is a ratio, like the fine structure constant, https://en.wikipedia.org/wiki/Fine-structure_constant no change can be detected, even if there were a change because the ratio will stay the same. Likewise a constant like pi will stay the same because it is a ratio.
This makes sense. So in this regard there is an analogy with sports where you need to perform foundational skills without thinking.
Deliberate practice requires repeatedly practicing skills that are beyond one’s repertoire. However, this tends to be more effortful and less enjoyable, which can mislead non-experts to practice within their level of comfort.”
This seems to be one of the key factors. But how do we apply deliberate practice to mathematics? Unless we are planning to enter math competitions, speed doesn’t seem to be relevant to make mathematical discoveries.
So, the feeling of hunger disappears after a few days of fasting or semi-fasting? I would assume that hunger will increase. You'll start to dream about nothing but food.
"for overturning what had been considered a fundamental law of nature — that particles are always symmetrical"
The first sentence from the subhead is wrong. The second sentence is correct. "the laws of physics are not identical when observed directly or as a mirror image."
So, what physicists believed before Lee, was not a law of nature. Lee challenged what his colleagues believed to be true.
But you are right all so called laws of physics are provisional.
This cannot be called challenging a law of nature. He questions what his colleagues generally believed. He challenges a convention of physics profession not a law of nature. But we know that media must exaggerate to sell papers.
Ok, but if zeros there are found some mathematicians may as well call them “trivial zeros.” Can there be an objection to that?
I don't think the so-called scientific method is a method or algorithm. If I'm working on an experiment and I'm stuck and something good occurs to me in my dream, this is not scientific method but it may help to further the experiment.