J
James_S_Saint
Guest
All excellent points with which I agree entirely. But I hope you don’t expect for me to do all of that here and now.I am interested in your ideas here. Now, to be accepted, any new ideas in science need not only to explain the new unexplained phenomenon better than existing theories, but explain all the other stuff the existing theories explain at least as well as they do.
Let’s stick with the OP and consider light and photons. The question was about the quantised Young’s experiment. I don’t think your explanation involving the analogy of bicycle wheels actually addressed this specific observation. Would you like to expand on how the quantised Young’s experiment is explained by your ideas?
Let’s now consider elementary diffraction theory - you should be able to use your formulation to arrive at the Fresnel-Kirchoff diffraction integral or something equivalent for the general case of diffraction at an aperture. You should then be able to solve the general case for particular cases of Fraunhofer diffraction, say a rectangular aperture, involving decaying sinusoids of the form sin(x)/x; or for a circular aperture in the form of Bessel functions. Can you? And we haven’t asked anything about rigorous diffraction theory involving surface currents.
By the way, the idea of pure logical/mathematical limits to the speed of light and other bodies seems strange. The speed of light in vacuo is finite - I’d be interested in any *mathematical *or *logical *argument that limits action to this speed independent of observation. There is no way that I know of to sit in a darkened room with a wet towel round your head and *mathematically *or *logically *prove that there is a speed limit of exactly 299,792,458 metres per second in this and every conceivable universe.
Alec
evolutionpages.com
The bike wheel concept very easily displays the interference patterns seen because as you know, a sinusoid is derived by a circle. You merely need to imagine the effect of 2 wheels spinning in opposite direction, but very close to each other as they strike a detector. One counteracts the other.
But the distance between the wheels forms what is measurably the “phase difference” between them. This is the same as the normal understanding that the “peaks” of the “sinusoidal wave” are lagged.
The greater the lag or the distance of the “wheels” from each other, the less effect they have at canceling each other. Thus in a dispersion, you would expect to see gradual lightening and darkening indicating their “phase relationship”, or the “wheel distance” (wheewe is twue).
But also just think of what happens when 2 wheels of the same spin touch side to side as they strike a detector screen. The fact they are are spinning in the same direction, but beside each other causes interference also.
The whole reason they disperse in the first place is that the “wheel” is necessarily closer to a slit wall on one side than the other and thus that side must lag as its wave gets close to the mass of that edge. The space that the wave is traveling through is already being effected by that mass and thus the wave propagation through that space must slow.
This causes a “bend” in the path just as you can easily imagine any such wheel being touched would do as it passes by. Touch the wheel of a gyroscope from above and see what happens. The touch on a spinning wheel that is traveling along its axis would create a “wobble” as the wheel realigned along a new vector. Note that ALL bending is done toward the edge.
But you must also look at exactly why the photon is effecting the detector. The energy of its spin must be “absorbed” and that means that the wheel must be “stopped” from spinning and thus release its positive (contracting) and negative (expanding) effect. If another wheel strikes by the right timing, the two events will be in harmony and thus have the effect of greater intensity. That is assuming you have a “line” of singular photons.
The entire situation becomes largely unpredictable merely due to the parameters needed to know how close the wheel is going to come to an edge, which spin each photon had, and what other photon was near enough to interfere. What you see on a screen is a statistical effect. Measuring one at a time, becomes far more predictable.
And as to the issue of being able to predict from pure logic the speed of light, realize that all size and distance is created by that speed, the “maximum propagation velocity of affect”. If you are merely given what it is that you want to compare so as to have a measurement, then by reverse designing the necessary sizes of the comparison object, the speed of light (or what I refer to as the velocity of affect) is determinable. In a sense, this is why light must always “appear” to be the same speed.
The velocity of affect CAUSES distance and thus size and thus comparative measurement. The blind man can certainly know the speed of the light that he cannot see if you merely give him an accurate “picture” of what you are using to measure it against.
Anything and everything you can mathematically create, I can logically create. Anything you can know through observation, I can deduce through logic before you ever open your eyes to see it (forgiving a little hyperbole of course).