Posts

to be sifted

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Newz from Limbo Incorporating . . . . . . . . 'Notes from Cyberia' and 'The Invisible Man' . . . . . . Paul Conant, Editor Some of Paul Conant's pages WHO IS PAUL CONANT? Why not use a site such as Changedetection.com  http://changedetection.com  to keep track of changes to this page?  Paul Conant, editor of Newz from Limbo,  also writes occasional web essays under the site names N-fold and Kryptograff, among others. Newz from Limbo  is dedicated to the principle of freedom of speech and press and of theological and academic inquiry. The  N-fold  and  Kryptograff  web sites discuss often eccentric ideas in science and math. Such essays are to some extent Conant's notes to himself, rather than polished articles. They may be found at variou
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Where are the Pentagon's 9/11 photos?

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Newz from Limbo Incorporating . . . . . . . . 'Notes from Cyberia' and 'The Invisible Man' . . . . . . Paul Conant, Editor Wednesday, July 7, 2010 Where are Pentagon's 9/11 photos? Are you a journalist puzzled about  9/11 conspiracy claims? Much of the argument seems too technical to come to grips with. But I invite you to look at a few photos of the Pentagon 9/11 damage and read my short commentary at http://krypto-graff.blogspot.com/2010/07/remarks-on-pentagon-911-claims.html You don't need to be an expert to see that available photos tend to undermine the government story. But, if you would like to see photos that show certain debris patterns, you will probably find that they aren't available. Most Pentagon 9/11 photos have not bee
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Even more old posts in need of sorting

Kryptograff Kryptograff  is where Paul Conant posts some of his musings on mathematics and science. Conant, a former newspaperman, holds no degrees in these areas. Write him at Conant78@gmail.com or phone ab8ab6ab5ab ba2ba3ba5ba ab2ab9ab4ab7ab (ignore non-numerals). Googling "Kryptograff" may direct you to other posts at different URLs. TUESDAY, NOVEMBER 23, 2010 Drunk and disorderly: the rise of entropy Some musings about entropy posted Nov. 20, 2010 One might describe the increase of the  entropy 0  of a gas to mean that the net vector -- sum of vectors of all particles -- at between time t 0  and t n tends toward 0 and that once this equilibrium is reached at t n , the net vector stays near 0 at any subsequent time. One would expect a nearly 0 net vector if the individual particle vectors are random. This randomness is exactly what one would find in an asymmetrical n-body scenario, where the bodies are close together
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