# What is free energy with magnet? – Concept Of Free Energy In Biochemistry

The “free energy” is the energy that was produced at the surface of a magnet, while the “normal” energy is the energy that was generated by the surface.

There are several problems with the “free energy with magnet” argument, so let’s see them one by one:

The “free energy with magnet” argument assumes a vacuum with no magnet. In fact, it assumes a vacuum with 1/2 the mass of the earth. If the magnet is an iron cylinder (a “plate”) of radius R, where R/2 is the iron content in the cylinder, then the surface area of the interior will be

(1),(2)

(where the distance from the center of magnet to its edge isn’t significant).

If it’s a piece of iron (the opposite magnet) that has the radius of 1/2 the earth, then it’s

(3),(4)

(where the distance from the center of magnet to the edge isn’t significant). If it’s a cylinder with the same radius as the earth (with the opposite magnet), then the surface area will be

(5),(6)

(where the distance from the center of magnet to the edge isn’t significant).

So, the “free energy with magnet” argument, to solve for the surface area, simply turns the surface area into normal energy. There is no difference to the “normal energy” problem, but there is in the “free energy with magnet” problem.

The “free energy with magnet” argument assumes the entire magnet would “hobble” to be magnetized by the earth with a single pole, so the “normal energy” for the magnet would include all the magnetic fields, but the “free energy with magnet” problem assumes no “hobbling”, so the actual surface area is the same as the “normal energy”.

The “normal energy” problem requires that the iron will not fall on the surface, which, if true, would mean that there wouldn’t be any magnetic forces that hold the iron flat. But if the “normally” magnetized iron is made of iron that’s magnetic to a single pole, then the “normally magnetized” iron would fall on the surface, and there would be no normal magnets to keep the iron flat. This would be because the magnetic field lines would be parallel (where every magnet on a side is parallel to every other) and it would have

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