Difference between revisions 5685677 and 5685678 on simplewiki[[File:Irrotational vortex.gif|thumb|The self-gravitational involution of a mass can be visualized as a series of concentric shells. The higher a shell, the lower its rotational frequency. If we sufficiently extend the series of concentric shells, then the outermost shell's rotational frequency will be zero, so that the shell will have the lowest (''i.e.'', zero) actual energy (''E'' = [[w:Planck constant|''h'']][[w:frequency(contracted; show full)e actual energy must have a higher temperature in order to withstand it. At the same time, the relative expansion of the ambient vacuum makes the already radiated actual energy colder, so that the hotter particle cannot reabsorb the colder radiated actual energy from the ambient vacuum. This makes the radiational loss of energy irreversible. Morever, the higher temperature of the retained actual energy accelerates the radiational loss of the latter and thus accelerates the particle's further self& nbsp#8209;gravitational condensation. All potential energy is gravitational; other types of potential energy are temporary masks of gravity.<ref>[[w:Frank Shu|Shu, Frank H.]] [https://books.google.co.uk/books?id=v_6PbAfapSAC&pg=PA157 The Physical Universe: An Introduction to Astronomy]. University Science Books, 1982, p. 157. "'''Concluding Philosophical Comment.'''<br>Zeldovich and Novikov have made the following intriguing philosophical point about the picture of(contracted; show full)—<span class="plainlinks">[https://en.wikiquote.org/w/index.php?title=Terence_McKenna&oldid=2251202 Terence McKenna]]] ==References== {{reflist}} [[Category:Basic physics ideas]] [[Category:Cosmology]] [[Category:Energy]] All content in the above text box is licensed under the Creative Commons Attribution-ShareAlike license Version 4 and was originally sourced from https://simple.wikipedia.org/w/index.php?diff=prev&oldid=5685678.
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