VECTOR MAGNETIC POTENTIAL A - BROKEN OR UNBROKEN SYMMETRY ?

I propose all of you here to take some spare time and make one of the simplest Faraday's experiments which he had made first and all Maxwell's theory coud not explain.

1. Place one axially magnetized round magnet on the cardboard.

2. Put under the cardboard, second one exactly, just like 1st. also axially magnetized and round magnet.

3. Move the magnet under the cardboard. Magnet on the cardboard repeats the movements of the lower one.

4. Rotate the bottom magnet so that the top magnet rotates.

5. Rotate the bottom magnet, stronger and even stronger. That does not rotate the top magnet ? Very strange ?

6. Remove the upper magnet, and take a small bolt M-3, 5mm long. Put the bolt instead a magnet and rotate the lower magnet. And the bolt does not rotate ?

7. Do everything from point 1 to 4 but this time with square magnets .

8. Everything turned out !!!!

9. YES. A square magnet rotates the second square through the cardboard !

Great physicist Faraday have had noticed this strange effect with magnets a long time ago.

He says that magnetic lines in space (flagella from Magnetic matter) exist by themselves and do not depend on the magnet. The magnet simply configures them, pulls them together, distorts them. How do you think - broken or unbroken symmetry play with us here - right ?

in the experiment I have described, try pouring iron sawdust instead of a bolt and see what happens.

Iron sawdusts stand like a cap in the form of flagella (Magnetic matter lines of force) and do not move when the magnet rotates. You can play with any metalic sawdust formed like mushroom on everyone . Sensation is unequivocal. A magnet revolves around a bundle of lines of force. (Magnetic flagella )

Such a loose design of the iron sawdust mushroom, attracted to the magnet remains completely immobile when the magnet underneath it rotates.

This experiment with a round magnet is an illustration of unipolar motion. The magnet rotates inside its own magnetic field, which can only be regarded as a stator. For a magnet, we have a good reason to write dф/dt=0.

Maxwellian formulation of the law of electromagnetic induction is directly inapplicable here.

But , everything falls into exact place when a square magnet appears, for which when rotating around a symmetry axis, dФ/dt≠0.

Now put iron sawdust on the paper and rotate the Square magnet under them and you will see with your own eyes that so-called "rotation of the field" is akin to "car running lights" that do not run anywhere or like "switching pixels on the LCD  screen", iron sawdust rises and falls,

And the magnet does not stretch, do not move. Skeptics can explain this by the fact that the magnetic field is absolutely symmetrical around the axis and everything what is observable is just a maya.

If the magnetic field is stationary in space, then it is stationary along the lateral surface. This is also easily verified using Faraday's method of visualizing the magnetic field with the help of iron sawdust.

In this case, the cardboard with iron sawdust is positioned asymmetrically relative to the axis of the magnets collected in the stack, but here the picture remains still. There is no movement either in the center or on the edges. The contours of the lines of force do not change.

Are there any examples among the other known fields?

The simplest experiments with an electric field were carried out.  An electrified plastic disc, like a disk magnet, does not transfer the rotation to another disc suspended on the thread, although it freely moves it to the right and to the left. The electrified plastic disc does not transfer the rotation of the paper bent to the needle, fixed on the needle.

The field does not rotate with the object representing it. What then is the magnetic field itself ? What is a field ?

Is the magnet its cause or, paradoxically, is the field the function of space itself and the cause of the magnet ?

We still need to learn about Vector Magnetic Potential A and his complex symmetric or asymettric configurations around any shape.

Reg

Aloha