Difference between revisions 5704956 and 5704959 on simplewiki

< previous diff
next diff >
Minimum total potential energy principle
The '''minimum total potential energy principle''' dictates that the continuum's [[potential energy]] becomes ever more negative.<ref name = "PotEnIsNeg">[http://hyperphysics.phy-astr.gsu.edu/hbase/thermo/phase.html#c4 Why is the Potential Energy Negative?] ''HyperPhysics''</ref>

(contracted; show full)uot;Volovik">Volovik, G. E. [https://books.google.co.uk/books?id=cbngYQWAiDEC&pg=PA60&dq=%22The+non-viscous+flow+of+the+vacuum+should+be+potential+%28irrotational%29%22&hl=en&ei=hA6VTs-vH82XOuax5KoH&sa=X&oi=book_result&ct=result&resnum=1 The Universe in a Helium Droplet]. OUP, 2003, p. 60. "The non-viscous flow of the vacuum should be potential (irrotational)."</ref> flowing to the centre of each proton and then to the continuum's central proton.
 Because of the [[mass-energy equivalence]], negative potential energy has a negative [[Mass#Inertial mass|inertial mass]] (''i.e.'', a negative resistance to acceleration), so that it self-accelerates to an infinite speed,<ref>[https://books.google.co.uk/books?id=3fAWAQAAMAAJ&q=%22Unfortunately+a+negative+mass,++with+negative+total+energy,+has+a+negative+inertia+so+that+it+accelerates+itself+and+the+kinetic+energy+would+tend+to+minus+infinity%22&dq=%22Unfortunately+a+negative+mass,++with+negative+total+energy,+has+a+negative+inertia+so+that+it+accelerates+itself+and+the+kinetic+energy+would+tend+to+minus+infinity%22&hl=en&sa=X&ved=0ahUKEwij59KogeTOAhXxa5oKHZceDzUQ6AEIFDAA ''Hadronic Journal Supplement'']. Vol. 14, Hadronic Press, 1999, p. 359. "Unfortunately a negative mass, with negative total energy, has a negative inertia so that it accelerates itself and the kinetic energy would tend to minus infinity."</ref> and, in accordance with relativity theory, exerts its attraction from the future. Thus the continuum's central proton initiates the entire gravitoelectric flux.

In the beginning of the continuum's 13.8&#8209;billion&#8209;year gravitational cycle, the gravitoelectric fields of uniformly distributed protons cancel each other, so that the resultant gravitoelectric flux is zero. The continuum's central proton breaks the uniformity of protons' spatial distribution and thus creates a gravitoelectric flux towards the central proton's centre.

(contracted; show full) is the central proton of an identical larger&#8209;scale continuum, and so ''ad infinitum''. All the 13.8&#8209;billion&#8209;year cycles are identical—at the end of every 13.8&#8209;billion&#8209;year cycle, you are reading this line of text. Such a spatiotemporal [[w:Self-similarity|self-similarity]] follows from the instantaneous propagation of negative potential energy, which is thus ''the same everywhere in space and everywhen in time''.]]


Because of the [[mass-energy equivalence]], negative potential energy has a negative [[Mass#Inertial mass|inertial mass]] (''i.e.'', a negative resistance to acceleration), so that it self-accelerates to an infinite speed,<ref>[https://books.google.co.uk/books?id=3fAWAQAAMAAJ&q=%22Unfortunately+a+negative+mass,++with+negative+total+energy,+has+a+negative+inertia+so+that+it+accelerates+itself+and+the+kinetic+energy+would+tend+to+minus+infinity%22&dq=%22Unfortunately+a+negative+mass,++with+negative+total+energy,+has+a+negative+inertia+so+that+it+accelerates+itself+and+the+kinetic+energy+would+tend+to+minus+infinity%22&hl=en&sa=X&ved=0ahUKEwij59KogeTOAhXxa5oKHZceDzUQ6AEIFDAA ''Hadronic Journal Supplement'']. Vol. 14, Hadronic Press, 1999, p. 359. "Unfortunately a negative mass, with negative total energy, has a negative inertia so that it accelerates itself and the kinetic energy would tend to minus infinity."</ref> and, in accordance with relativity theory, exerts its attraction from the future.⏎
⏎
==Single proton==
The [[potential energy]] of a single proton is proportional to its radius. Therefore, the minimum total potential energy principle dictates that the radius of the proton shrinks with time. At that, the shrinking proton retains a half of the borrowed heat,<ref>Böhm-Vitense, Erika. [https://books.google.co.uk/books?id=msZMEvEpxG8C&pg=PA29 Introduction to Stellar Astrophysics]. Cambridge University Press, 1992, p. 29. "After each infinitesimal step of collapse the star has to w(contracted; show full)*[[Heat death of the universe]]

==References==
{{reflist}}

[[Category:Basic physics ideas]]
[[Category:Cosmology]]
[[Category:Energy]]