Fun with He: Logic Problem

So I had some fun with Pb. Now that it is in the center of the Earth, the magnetosphere is just a touch stronger.

Lets look at that He balloon. We are going to use the large rubber red balloon and fill it with 5kg of He. Naturally it also has some natural air gasses in the balloon before we filled it. Those sink to the bottom. We let them out and tie off the balloon.

Now I let go of the balloon. As it rises, more radiation from the Sun hits the balloon. This allows He to escape and continue its ascent. When the helium inside the balloon has less mass then the rubber balloon, the balloon will sink. But the He continues to rise to the level of its density.

If we change the material of the balloon to Mylar it would be months or years before the Helium could escape. I know, there is a birthday balloon around here that is older than some of my birds.

This floating Mylar balloon should not occur. It has a mass of 5kg + the mass of the balloon. Yet it rises. It can only rise the average of the densities.

This should not happen with gravity. The balloon has mass. Its mass is less than the earth. So it should drop to the ground at Gm1m2/r^2. This is not what the data shows. The balloon rises. Sorry guys. There is no Graviton.

Fun with Pb: Logic Problem

Pb (Lead)
Melting point 327.46 °C
Boiling point 1749 °C
Density 11.34  g/cm^3
Density of magma ~3.33 g/cm^3
Temp of Magma 700C - 1600C

If I dropped a 50 kg lead weight into the mouth of an active volcano like Mt. Kilauea. It would rapidly turn into a liquid and sink. It is not sinking, the Pb is equalizing to its density. It will continue to displace other molecules until it is surrounded by molecules of similar density.

The balloon and the lead ball: logic problem

Two objects of the same mass (1 kg), a lead ball and a helium balloon, released at the same time will not hit the earth at the same time. Gravity is based on density.

The lead weight is falling to its density level. If left alone it would over billions of years fall to the center of the earth.

The balloon is rising to its density level.

Interesting.

Symmetric form: Logic problem

Symmetry is not natural in the universe. There are always differences.

For example a star has a great solar flare at T(n). A tremendous amount of energy has been released at one point on the star. Symmetry demands that a solar flare of equal strength and opposite direction is required at T(n). This is not natural.

Symmetry is a construct used to simplify multi-variable systems. Einstein and others only had their intuition to create these great thories, symmerty made these intuitions almost explainable. We barely know now how orbits function and they are not exactly as Newton, Einstein and others suggest. But, if it was not for their work we would still be living in caves. Symmetry is necessary to make the intuitive jump from 'the particles want to be together', to 'there is an observable process in particle dynamics'.

Symmetry has no physical evidence.

These are systems where certain variables do not induce a massive change to the overall system, yet do affect small variances to the system.

We know the earth does not have a symmetrical curvature of space/time. It is squashed and some areas have more pertubations than others. These variations occur when the density directly under the spacecraft changes. Traveling over an ocean has one curvature of space/time, whereas a massive mountain range has more density, thus a different curvature of space/time. These variations need to be incorperated in orbit design, else you lose the satellite.

Asymmetry occurs from the inablity to predict electron position. Nature is asymmertical.

The removal of symmetry allows discussuion on the effect of the shape of the earth at rest and at motion on the curvature of space/time.

A logic problem about gravity

If a star system has the cumulitive mass x. x = the star's mass + all planets mass + all the junk that spins around the star.

If we look at that star's gravitational field 1 day before the star explodes. We would see a high g number. If we look at the star 1 day after the star explodes we will see that the area that was the star now has a smaller gravitational field or g. The mass has been spread over the entire area, but its the same amount of mass.

Why?
Gravity is a function of density.