365: Dare to say Coincidence?

[Guille]

Its binary representative notation is 1 0 1 1 0 1 1 0 1. There seems to be a symmetry between left and right.

There is symetry. giving the number of repetitions of each number per time it's given, it ia written:

112121

Which is also symetrical.

Another intersting thing is that the adition of the cubes of it's digits minus the number of digits there are, is equal to itself:

[3^3x5^3x6^3]-3=365

[AntonioLao]

[3^3x5^3x6^3]-3=365

You mean add [3^3+5^3+6^3]-3=365. This suggest some sorts of constant volumes.

[Guille]

You mean add [3^3+5^3+6^3]-3=365. This suggest some sorts of constant volumes.

I have the impresion that the equation is much more of what I thought is what, and much more of what I can know by my knowledge that it is.

Do you mean that maybe these volumes are volumes of physical things? But then, what are measurements of the numbers? cm? km? m?

And I still don't know why the equation is how it is: why are the hypothetical volumes added? why are they those numbers? why to we minus 3?

[AntonioLao]

Do you mean that maybe these volumes are volumes of physical things?

Quantum theory of volume. We already have quantum theory of energy (quantum mechanics) and quantum theory of mass (the big bang), so why not a quantum theory of volume?

[Guille]

Quantum theory of volume. We already have quantum theory of energy (quantum mechanics) and quantum theory of mass (the big bang), so why not a quantum theory of volume?

YEAH, why not?

But it seems more complex (and QT energy and QT mass is already complicated enough). I think this because actually wuantum theory of volume would need a basis theory which would be Quantum Theory of Space-Time. Is it possible to make a quantum theory of space-time?

[AntonioLao]

Is it possible to make a quantum theory of space-time?

I'm working on it. If I spent another 50 years then I might say impossible but someone else can continue. The constancy of volume is really a tricky thing. If we say that raindrops all have the same volume but their shapes changes then we need Liouville theorem to prove it.

[Guille]

I'm working on it. If I spent another 50 years then I might say impossible but someone else can continue. The constancy of volume is really a tricky thing. If we say that raindrops all have the same volume but their shapes changes then we need Liouville theorem to prove it.

What is liouville theorem?

Why does constancy of volume makes it different (anyway, the vlume of two things doesn't matter how identical is never the same exactly, there is always some difference exept in the case of fundamental particles, which are equal all in size).

[AntonioLao]

What is liouville theorem?

A fundamental theorem of statistical mechanics which states that the density of systems of a statistical ensemble of some given system in phase space remains constant in time. In other words, the density in phase space remains constant along a dynamic trajectory.

(1)

(2)

In equilibrium,

(3)

[Guille]

What is "statistical mechanics"?

[AntonioLao]

What is "statistical mechanics"?

the combination of the mathamatics of probability, statistics and thermodynamics.