When one solves ME's, one gets continuous wave solutions. But somehow they give the wrong prediction for BB radiation. The correct solution requires quantizing the energy packets into discrete packets of energy. But prior to the advent of QED, in 1900, how did Planck incorporate this discreteness into a continuous theory to yield the correction solution of the BB problem? TIA, AG
These are questions that can be looked up in something such as Wikipedia.LC
> Wiki has a good article on this. Oddly, when I took E&M courses, undergraduate and graduate, I don't recall this issue ever being discussed, at least not in detail. I don't recall any detailed discussion of Planck's radiation law; that is, how it's derived. AG
> Clark, since you claim implicitly to having a serious understanding of E&M, can you give a proof of Planck's BB radiation law? AG
These are questions that can be looked up in something such as Wikipedia.LC
On Thursday, May 28, 2020 at 2:45:42 PM UTC-6, Lawrence Crowell wrote:These are questions that can be looked up in something such as Wikipedia.LC
Here, presumably, is the derivation of Planck's black-body radiation formula. https://en.wikipedia.org/wiki/Planck%27s_law#Derivation . Near the beginning is a reference to, and dependence on quantum theory. But in 1900, quantum theory didn't exist. AG
> Some other examples: using Newton's law of gravitation, one can mathematically DERIVE the result that planet trajectories are conic sections; using mathematics one can show that Newton's equations of motion, Hamilton's equations of motions, and Lagrange's equations of motion are equivalent;
> No point in arguing with a dishonest person. AG
theJohn K Clark
> There's a simple choice in this matter. Someone who denies that QM has postulates from which the HUP is implied, either knows little or nothing about QM, or won't acknowledge it due to dishonesty. AG
>> Oh and you forgot IHA.
> IHA =? AG
> Kepler deduced from measurements that Mars has an elliptical orbit, whereas Newton's law of gravitation implies much more; namely, that they can move in conic sections.
>No point in arguing with bias and stupidity.
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On Sat, Jun 6, 2020 at 1:08 PM Alan Grayson <agrays...@gmail.com> wrote:>No point in arguing with bias and stupidity.You're right again Mr.Carl Sagan co-author.John K Clark
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On Saturday, June 6, 2020 at 8:09:14 AM UTC-6, John Clark wrote:On Sat, Jun 6, 2020 at 9:43 AM Alan Grayson <agrays...@gmail.com> wrote:> Kepler deduced from measurements that Mars has an elliptical orbit, whereas Newton's law of gravitation implies much more; namely, that they can move in conic sections.If gravity is an inverse square law that follows Newton's rules and if there are only 2 massive objects in the universe then you can prove mathematically their orbit will follow a path that is a conic section. But even if you lived in a universe where Newton was 100% right and Einstein was wrong, Mars would not have an elliptical orbit or that of any conic section because there are more than 2 massive objects in the universe. And of course we know now that gravity does not follow Newton's rules.John K ClarkI was expecting this cop-out. No point in arguing with bias and stupidity. You're the Trumper of physics. AG
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On Saturday, June 6, 2020 at 11:15:12 AM UTC-6, John Clark wrote:On Sat, Jun 6, 2020 at 1:08 PM Alan Grayson <agrays...@gmail.com> wrote:>No point in arguing with bias and stupidity.You're right again Mr.Carl Sagan co-author.John K ClarkYou mean no perfect conic sections as orbits? That's a no-brainer Mr. Trumper. AG
> John Clark refuses to admit that MATHEMATICS is often applied to the POSTULATES of physics,
> to give important new insights.
> For example, using Newton's Law of Gravitation, it was demonstrated, using MATHEMATICS, and starting with that POSTULATE, that planetary orbits are conic sections; a HUGE result!
> you seem to deliberately ignore the fact that in physics we use idealized cases to reach important insights.
On 8 Jun 2020, at 15:56, John Clark <johnk...@gmail.com> wrote:Alan Grayson aka Mr.Carl Sagan co-author wrote:> you seem to deliberately ignore the fact that in physics we use idealized cases to reach important insights.Far from ignoring it for years I've been trying to convince Bruno that mathematical approximations help us understand physical phenomena but simulations are always simpler than the real physical thing; therefore physics is not an approximation of mathematics but mathematics is an approximation of physics.
So physics is more fundamental than mathematics.
I mean... if a mathematical model of what the path of a hurricane will do does not conform to what it actually does we don't say the physical hurricane made an error, we say the computer model made an error.
John K Clark
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