A Blog Around The Clock

That's easy! Here's my fiar use:

"The long and short of the universe is just that, almost exclusively long and short, with the hyperclipped quantum clickings of the atom on one end and the chasmic lollygags and foot drags of the greater cosmos on the other. We terrestrial, tweener-timed life forms are the real outliers here, the kinky boots at the party."

If nothing else, the article is poetry--thanks for the pointer!

My vote on chronomics? Hate.

Posted by: Matt Heavner | January 23, 2007 4:03 AM

Does anyone remember the spat between Eisensteinians & the French philosopher Henri Bergson? Bergson basically claimed that Einstein's definition of time (Taken from Ernst Mach) as "that which is measured by a clock" is not exhaustive; something that is internal to the (human) organism is required. Do any of you eggheads know anything more about this?

Posted by: djones | January 23, 2007 9:45 AM

I'd like to mention a fact from History of Philososophy (punchline as last clause) one of my teachers' teachers' teachers' teachers:

John McTaggart Ellis McTaggart [1866-1925] was a Fellow of Trinity College, Lecturer in Moral Sciences, and a Nonreductionist. He was the author of "Studies in Hegelian Cosmology. The Philosophy of Hegel"
[Dissertation, 1898; 1901; Garland, 1984]. This work explored application of a priori conclusions derived from the investigation of pure thought to empirically-known subject matter; human immortality; the absolute; the supreme good and the moral criticism; punishment; sin; and the conception of society as an organism. McTaggart was controversial for claiming that time was unreal: "The Nature of Existence" [Cambridge University Press,
1921]; "The Unreality of Time" [Mind, vol. XVII].

excerpted from
http://www.magicdragon.com/JVPteachers.html

As to the "arrow of time", a paper I reviewed:

"On a Finite Universe with no Beginning or End"
http://arxiv.org/pdf/physics/0612053

and one I coauthored:

Philip V. Fellman, Jonathan Vos Post, "Time and Classical and Quantum Mechanics and the Arrow of Time"
North American Conference on Computation in Social and Organizational Systems,2005,
Abstract: In thinking about information theory at the quantum mechanical level, our [the authors'] discussion, largely confined to Jonathan's back yard, often centers about intriguing but rather abstract conjectures. My personal favorite, an oddball twist on some of the experiments connected to Bell's theorem, is the question, "is the information contained by a pair of entangled particles conserved if one or both of the particles crosses the event horizon of a black hole? It is in this context, and in our related speculation about some of the characteristics of what might eventually become part of a quantum mechanical explanation of information theory that we first encountered the extraordinary work of Peter Lynds. This work has been reviewed elsewhere, and like all novel ideas, there are people who love it and people who hate it. One of the main purposes in having Peter here is to let this audience get acquainted with his theory first-hand rather than through an interpretation or argument made by someone else. In this regard, I'm not going to be either summarizing his arguments or providing a treatment based upon the close reading of his text. Rather, I will mention some areas of physics where, to borrow a phrase from Conan-Doyle, it may be an error to theorize in advance of the facts. In particular, I should like to bring the discussion to bear upon various arguments concerning "the arrow of time." In so doing, I will play the skeptic, if not the downright "Devil's Advocate" (perhaps Maxwell's Demon's advocate would be more precise) and simply question why we might not be convinced that there is an "arrow" of time at all.

Posted by: Jonathan Vos Post | January 23, 2007 1:06 PM

2nd submission; the first from yesterday seems not to have gone through

===================================

I'd like to mention a fact from History of Philososophy (punchline as last clause) one of my teachers' teachers' teachers' teachers:

John McTaggart Ellis McTaggart [1866-1925] was a Fellow of Trinity College, Lecturer in Moral Sciences, and a Nonreductionist. He was the author of "Studies in Hegelian Cosmology. The Philosophy of Hegel"
[Dissertation, 1898; 1901; Garland, 1984]. This work explored application of a priori conclusions derived from the investigation of pure thought to empirically-known subject matter; human immortality; the absolute; the supreme good and the moral criticism; punishment; sin; and the conception of society as an organism. McTaggart was controversial for claiming that time was unreal: "The Nature of Existence" [Cambridge University Press,
1921]; "The Unreality of Time" [Mind, vol. XVII].

excerpted from
http://www.magicdragon.com/JVPteachers.html

As to the "arrow of time", a paper I reviewed:

"On a Finite Universe with no Beginning or End"
http://arxiv.org/pdf/physics/0612053

and one I coauthored:

Philip V. Fellman, Jonathan Vos Post, "Time and Classical and Quantum Mechanics and the Arrow of Time"
North American Conference on Computation in Social and Organizational Systems,2005,
Abstract: In thinking about information theory at the quantum mechanical level, our [the authors'] discussion, largely confined to Jonathan's back yard, often centers about intriguing but rather abstract conjectures. My personal favorite, an oddball twist on some of the experiments connected to Bell's theorem, is the question, "is the information contained by a pair of entangled particles conserved if one or both of the particles crosses the event horizon of a black hole? It is in this context, and in our related speculation about some of the characteristics of what might eventually become part of a quantum mechanical explanation of information theory that we first encountered the extraordinary work of Peter Lynds. This work has been reviewed elsewhere, and like all novel ideas, there are people who love it and people who hate it. One of the main purposes in having Peter here is to let this audience get acquainted with his theory first-hand rather than through an interpretation or argument made by someone else. In this regard, I'm not going to be either summarizing his arguments or providing a treatment based upon the close reading of his text. Rather, I will mention some areas of physics where, to borrow a phrase from Conan-Doyle, it may be an error to theorize in advance of the facts. In particular, I should like to bring the discussion to bear upon various arguments concerning "the arrow of time." In so doing, I will play the skeptic, if not the downright "Devil's Advocate" (perhaps Maxwell's Demon's advocate would be more precise) and simply question why we might not be convinced that there is an "arrow" of time at all.

Posted by: Jonathan Vos Post | January 23, 2007 8:11 PM