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  HIP HOP ABS Package,ZUMBA FITNESS,Disney The Lion King,Disney Beauty And The Beast ,DISNEY 100 Years of Magic 150 DVDS COLLECTORS BOX SET & morefor sale www.dvdssell.com         


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no comments
  Re: actually used f(f(x))         


Author: amy666
Date: Dec 26, 2008 15:10

+1
no comments
  Finite Amplitudes Without +i\epsilon         


Author: Jay R. Yablon
Date: Dec 26, 2008 14:29

To all,

I have now completed a paper at the link below, which summarizes the
work I have been doing for the past several months to lay a foundation
for understanding and calculating particle masses:

http://jayryablon.files.wordpress.com/2008/12/finite-amplitudes-without-i-epsilon...

I have also taken the plunge and submitted this for peer review. ;-)?

The abstract is as follows:

By carefully reviewing how the invariant amplitude M is arrived at in
the simplest Yang-Mills gauge group SU(2), we show how to arrive at a
finite, pole-free amplitudes without having to resort to the "+i\epsilon
prescription." We first review how gauge boson mass is generated in the
SU(2) action via spontaneous symmetry breaking in the standard model,
and then carefully consider the formation of finite, on-shell
amplitudes, without "+i\epsilon.

Comments are welcome, and I wish everyone a happy holiday and New Year!
Show full article (1.13Kb)
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  Re: A different kind of hypersphere         


Author: BradGuth
Date: Dec 26, 2008 13:37

On Dec 9, 4:04 pm, cusanic...@gmail.com wrote:
>
> Timeless motion happens when particles wave functions collapse at the
> speed of light. This will be proven in the future.

Unfortunately, that plus everything else will happen in the future.
Too bad Earth doesn't seem to have a viable future, especially if our
hypersphere allows us to get sucked into the GA at 6.111e3 km/s.

Even though we can in fact see into the cosmic future, at least on
behalf of what other galactic realms have coming, or rather of belated
knowledge due to the unusually slow velocity of light, as for most
likely having already encountered their demise, and therefore it’s
another so what's the difference for us?
Show full article (3.64Kb)
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  TAODotology Is About Knowing The Uni-Le-Verse         


Author: dedanoe
Date: Dec 26, 2008 11:37

TAODotology Is About Knowing The TAODot,
Which Is The Entire Uni-Le-Verse And
Every Its Consisting Part:
http://dedanoe.googlepages.com
1 Comment
  #80 Chapter 1; How New Reals revises Calculus and the best way to teach Calculus; new book 2nd edition: Math a subset of Physics, AP-adics         


Author: plutonium.archimedes
Date: Dec 26, 2008 10:36

I am glad I interjected this Calculus preview before the chapter
itself because it clarifies the meaning of
the Second Decimal Point on New Reals which thence replaces the limit
in Calculus.

Working with the Identity Function of y = x

Now let me say that the second decimal point does not come in two
types but only one type. I said the
second decimal point is either a c0 or c1 depending on the remainder
in division out to the
10^(-)9999...99998 place value. So that 1/3 = 0d3333....3333c1 where
the c1 indicates a remainder
of a 1 carryover and that 1/2 = 0d50000...

I said the 1/2 has a second decimal point of c0 so that 1/2 =
0d5000...0000c0 meaning there was
no remainder carryover.

Well, the Calculus limit teaches me that the above conception of the
second decimal point is not
going to work properly.
Show full article (4.90Kb)
3 Comments
  announcement: Maxima 5.17         


Author: Robert Dodier
Date: Dec 26, 2008 08:15

Please distribute this message as you see fit.

Announcing Maxima 5.17

Maxima is a GPL'd branch of Macsyma, the venerable symbolic
computation system. Maxima 5.17 is a bug fix and feature
enhancement release. The current version is 5.17.1.

Maxima has functions to work with polynomials, matrices, finite sets,
integrals, derivatives and differential equations, linear algebra,
plotting, floating point and arbitrary-precision arithmetic, etc.

Maxima can run on MS Windows and various flavors of Unix,
including MacOS X.
There is a precompiled executable installer for Windows,
source and binary RPM's for Linux, and tar.gz containing
the source distribution.

Maxima is implemented in Common Lisp; several Lisps can compile
and run Maxima, including CMUCL, SBCL, Clisp, GCL, and ECL.
Show full article (2.09Kb)
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  Re: kung fu mereotopology         


Author: Jesse F. Hughes
Date: Dec 26, 2008 06:21

David R Tribble tribble.com> writes:
> LWalker, on the other hand, takes an interest in supporting
> and expanding on alternative views apparently because he's
> interested in non-standard theories, and thinks that useful
> (or at least interesting) insight can come from these efforts.
>
> That's fine as an intellectual exercise. The problem is that his
> source of ideas is not the best font to draw from. Non-standard
> ideas are all well and good within the proper context, but latching
> on to every crank notion that graces sci.math is probably not the
> most efficient way to proceed.

It would also be nice if he didn't confuse entertaining intellectual
exercises with freedom fighting.

--
Jesse F. Hughes

"Yesterday was Judgment Day. How'd you do?"
-- The Flatlanders
** Posted from http://www.teranews.com **
no comments
  attempt at faking "math talk"?         


Author:
Date: Dec 26, 2008 06:08

On Thu, 25 Dec 2008 Goo wrote:
>On Thu, 25 Dec 2008 19:22:35 -0200, dh@. wrote:
>
>>On Tue, 23 Dec 2008 Goo wrote:
>>
>>>On Tue, 23 Dec 2008 19:36:23 -0200, dh@. wrote:
>>>
>>>>On Wed, 17 Dec 2008 Goo lied:
>>>>
>>>>>On Wed, 17 Dec...
Show full article (5.23Kb)
1 Comment
  Analytic number theory problem         


Author: Leonid Lenov
Date: Dec 26, 2008 03:55

Let f be multiplicative and g completely multiplicative. If for every
p and every n f(p^(n+1))=f(p^n)f(p)-g(p)f(p^(n-1)) show that for every
n and m f(n)f(m)=Sum{d|gcd(n,m)}{g(d)f(mn/d^2)}.

I concluded that is if enough to check for n=p^a and m=p^b and tried
to prove that case by induction but failed because I had to prove that
f(p^a)f(p^2)=f(p^(a+1))f(p) as a part of induction base and that
equation does not need to hold.

Thanks in advance.
1 Comment
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