27 Jan '20 18:00>
@kazetnagorra saidLOL!
Electron spin is thing. Is not exactly like twirly swirly. But in some ways is like twirly swirly.
Are you trying to be funny?
@kazetnagorra saidLOL!
Electron spin is thing. Is not exactly like twirly swirly. But in some ways is like twirly swirly.
@metal-brain saidIf you mean by that it doesn't spin like a spinning top, correct.
the wikipedia link for "intrinsic spin" says spin is not really spin in the traditional sense.
So now we are left wondering what the traditional sense is and how intrinsic differs.Wrong. We are not "left wondering" because all we do is just read what it says to find out in what sense. I don't know why you have a problem with that.
@metal-brain saidIt's intrinsic because it can't be removed. With a spinning top one can remove the rotation by holding on to it and it stops spinning.
Intrinsic is a word with a definition. That word does nothing to describe spin. Furthermore, the wikipedia link for "intrinsic spin" says spin is not really spin in the traditional sense. So now we are left wondering what the traditional sense is and how intrinsic differs.
Has spin been measured or not? Kazet first said it could be measured and later claimed there was ...[text shortened]... really spin according to wikipedia though.
https://www.merriam-webster.com/dictionary/intrinsic
@deepthought saidI don't think it is possible to explain what 'intrinsic spin' means any more simply than that although I think it would be very slightly better if you used the word 'spin' instead of 'rotation' in the above.
It's intrinsic because it can't be removed. With a spinning top one can remove the rotation by holding on to it and it stops spinning.
@deepthought saidCan it be measured? If so, what is being measured and how much is it?
It's intrinsic because it can't be removed. With a spinning top one can remove the rotation by holding on to it and it stops spinning.
What the Wikipedia writers probably mean by "spin in the traditional sense" is the rotation of a rigid body about an internal axis. A simple example is a spinning top. Are you happy with this so far.
@humy saidIn other words, you pretend to understand what you do not. Your serious lack of explanations are noted.
If you mean by that it doesn't spin like a spinning top, correct.So now we are left wondering what the traditional sense is and how intrinsic differs.Wrong. We are not "left wondering" because all we do is just read what it says to find out in what sense. I don't know why you have a problem with that.
@humy saidLOL!
I don't think it is possible to explain what 'intrinsic spin' means any more simply than that although I think it would be very slightly better if you used the word 'spin' instead of 'rotation' in the above.
@humy saidWell, I'd then have two instances of "spinning" and one of "spin" in the same sentence and it'd read awkwardly.
I don't think it is possible to explain what 'intrinsic spin' means any more simply than that although I think it would be very slightly better if you used the word 'spin' instead of 'rotation' in the above.
@metal-brain saidI assume we are talking about a rigid body here. A macroscopic rigid body is amenable to direct observation. One simply counts the number of complete rotations in some time interval and divides by the time taken to rotate that number of times. This gives the angular velocity in revolutions per second, for radians per second one multiplies that result by 2π. There's an assumption in classical physics that one can put a mark on highly symmetrical objects without affecting the dynamics, which in most practical cases is true. If the rigid body is asymmetric then there is no difficulty in observing the number of revolutions.
Can it be measured? If so, what is being measured and how much is it?
@metal-brain saidDepends on context.
So now spin is not rotation?
@deepthought said"One simply counts the number of complete rotations in some time interval and divides by the time taken to rotate that number of times."
I assume we are talking about a rigid body here. A macroscopic rigid body is amenable to direct observation. One simply counts the number of complete rotations in some time interval and divides by the time taken to rotate that number of times. This gives the angular velocity in revolutions per second, for radians per second one multiplies that result by 2π. There's an ...[text shortened]... If the rigid body is asymmetric then there is no difficulty in observing the number of revolutions.
@metal-brain saidThat is the angular velocity. To get the angular momentum we'd need to know the moment of inertia about that axis, which we can obtain either by calculation in simple cases, or by measuring it by applying a torque and seeing what the angular acceleration is.
"One simply counts the number of complete rotations in some time interval and divides by the time taken to rotate that number of times."
So what was the number of rotations per second?
@deepthought saidDo you have a fargin number or not?
That is the angular velocity. To get the angular momentum we'd need to know the moment of inertia about that axis, which we can obtain either by calculation in simple cases, or by measuring it by applying a torque and seeing what the angular acceleration is.
@metal-brain saidI am mocking your idiotic insistence that you should be able to understand everything in modern physics perfectly with only primary school-level knowledge of physics and mathematics.
LOL!
Are you trying to be funny?
@kazetnagorra saidConvenient way to avoid answering questions you are incapable of answering.
I am mocking your idiotic insistence that you should be able to understand everything in modern physics perfectly with only primary school-level knowledge of physics and mathematics.