Re: IS high energy physics real ?

From: Gregory L. Hansen (glhansen_at_steel.ucs.indiana.edu)
Date: 10/03/04


Date: Sun, 3 Oct 2004 12:47:05 +0000 (UTC)

In article <415f1eaa$1_1@127.0.0.1>,
eighth man <eighth@libero-dot-it.no-spam.invalid> wrote:
>I have a few questions:
>
>1) I read that particle physics uses
>accelarators and computers to compare
>results according to Feynman diagrams.
>According to the precision these diagrams
>may be 70 or 40000 and eventually millions
>to trillions all very complex to calcuate.
>At what point (decimal point;) will scientists
>think the precision will be enough ? (a trilllion
>feynman diagrams?) And if so will they be
>even able to calcuate it ? and even after won't
>they be curious to know if a higher precision
>could lead to something else ?

It depends on which question you're trying to answer. You always go for
as much precision as reasonable, but in general, your theoretical
precision only needs to be comparable to your measurement precision, and
vice versa. I don't know high energy, but an example from low energy is
that the standard model says the CKM matrix is unitary, while nuclear
decay results say it isn't. But nuclear decays require a lot of
theoretical corrections. Free neutron decays are theoretically cleaner,
but currently is consistent with both possibilities. If the free neutron
lifetime can be determined to less than about two seconds, it will agree
with one or the other. Another example is neutron spin rotation, a parity
violating effect, which is strong in e.g. a tin isotope. But tin is such
a big system that nobody knows how to interpret the data. So they're
trying (again) to measure neutron spin rotation in liquid helium, which is
almost undetectable, but which is a small enough system that the
theoreticians can interpret the data.

>
>2) after the grand theory of everything is
>achieved maybe 300 years from now, will
>scientists still study all the theoretical structures
>anyways even if it has no use for physics anymore ?

They will if they're interested in applying it.

>
>3) particle accelarators, theories, computers
>etc. seem quite distant from reality... it makes
>me think sometime"is it real ?"
>I mean there is only one level seperating a
>virtual reality program from reality (the program)
>whereas in particle physics we have about 5 or 6
>(accelerators, theories, computers, calcuations etc)

If you clonk your head on a bending magnetic, it will hurt! Those things
are real, all right. You prepare an arrangement of equipment, and then it
does stuff. It's not clear that finding the Higgs or whatever has any
practical applications, but that's another matter.

-- 
"I'm giving you the chance to look fate in those pretty eyes of hers
and say, 'Step off, bitch. This is my party and you're not invited.'"
   -- Chris Shugart, _Testosterone Magazine_


Relevant Pages

  • IS high energy physics real ?
    ... I read that particle physics uses ... results according to Feynman diagrams. ... According to the precision these diagrams ... particle accelarators, theories, computers ...
    (sci.physics)
  • Re: Strange Calculation Error in Excel (2)
    ... > Calling it a "mistake" suggests that you still do not understand. ... > an inevitable consequence of finite precision mathematics. ... BCD is rarely done in computers, ... precision or force me to display 10-decimal-point for every figure (clumsy ...
    (microsoft.public.excel.misc)
  • Re: A Simplified Number System
    ... > their one-hand representation with 12 alternatives with ... Binary is of interest and use mainly to certain theoreticians and ... Floating point can indeed pose difficulties. ... If the human can be excluded, the computers can ...
    (sci.lang)
  • Re: Calculating Wishes (was hpcatalog.com)
    ... But compared to modern computers, ... Sun-Earth distance useful even if it's know to a precision clearly ... digits of precision. ... > If a calculator offerred say 19 or more digits of precision, ...
    (comp.sys.hp48)
  • Re: Superstitious learning in Computer Architecture
    ... The usual gigaflop thing that suffers from short precision is numerical differentiation, which can usually be eliminated by applying better mathematical methods prior to programming. ... There ARE some computationally-intensive programs that need long precision for everything, that run on existing computers. ... floating-point) was associated with that type of problem. ... you have to build a second Wallace Tree to process 32-bit floats any ...
    (comp.arch.arithmetic)