Massive Bodies are Much More Inclined to Spin Fast

[Questioner]

Massive Bodies are Much More Inclined to Spin Fast

2024 October 21

The Sun's interior rotates 4 times faster than its exterior does.

The sun’s core rotates four times faster than its surface – here’s why it matters

Gravity waves recorded in the sun for the first time reveal some interesting facts.

theconversation.com

If the Sun's interior were Euclidean normal space it should seem to rotate relatively slower to the external viewer due to time dilation.

Instead it rotates faster which can only be explained logically by non-Euclidean space being contracted there.

Very analogous to a spinning ice skater as their radius is reduced the rate of spin increases.

Since the Sun's interior is completely fluid it must be a function of the space there.

The radii at the Sun's center are sharply shorter there.

This is concrete evidence of reduced space, along with time dilation, in mass fields.

This principle of reduced space means massive bodies are immediately surrounded by less space than we would expect from Euclidean normal space.

That means the same surface vector energy will rotate a massive object more because the circumference distance is less around the object.

A massive body's orthogonal relationship with the rest of space is greatly reduced.

So just as the Sun's interior rotates faster,
neutron stars and more so black holes are inclined to spin at seemingly incredible rates with only small amounts of angular momentum.

It means it's difficult to keep massive bodies from spinning, because the spatial geometry is so predisposed to it.

A little surface vector energy [seems to] goes a long way when it comes to very massive objects.

 

[Questioner]

A more concise geometric explanation,

Rotation is a function of a surface tangent vector that wraps around the object in question.

Since space in a mass field is contracted that same length vector will wrap further [more times] around the object than it would in Euclidean normal space.

 

[Questioner]

On my own 'tangent',

With a [total] mass M there is (roughly?) a given shape of the mass field.

Then the question is where is the distribution of matter in that mass field.

Is it an evenly distributed cloud of matter & mass or is it a consolidated clump of matter & mass located towards its center?

If the matter is really densely consolidated then it sits where the geometry of non-Euclidean space is really contracted at its surface.

If it's a black hole (per my thinking) the matter has gone to a literal point and the matter or the source of mass is beyond space-time's [positive] geometry altogether.

And yes the distribution of matter morphs the geometry of a mass field to some degree.

Clouds would have a more 'U' shape &
clumps would have a more 'V' shape.

Understand that those letter shapes describe the shrinkage characteristics of space which makes them inverse of size/length/volume of actual space there.
Is it distributed shrinkage or more single point-wise shrinkage.

So the inclination to spin depends on where the surface of matter sits in a mass field.

The further towards the center of the mass field the surface of matter sits, where the space is shorter & tighter the more predisposed an object is to spin with relatively weaker surface tangent vectors of energy/impulse.

It's a little tricky because the actual surface circumference of densely consolidated matter is shorter,
but beyond that the space itself is also contracted.