Re: I've cracked the lens..



Oh No <notI@xxxxxxxxxxxxxxxxxxxxxxxxxxxx> writes
There is also a

sin in the formula for luminosity distance in the curved space model. I

have become suspicious that it should be sin4. I tried the data fits,
for the supernova curves, and sure enough chi^2 does get reduced by a
few pips, and the teleconnection curve now lies bang on top of the
standard one. The standard curve does still have the lowest chi^2, for
both the Riess and Astier data, but now there is hardly any
disagreement
between the values of Omega for the teleconnection fits. 1.035 and
1.075

Only trouble is, I am not quite sure where the sin comes from, or
whether the factor should be 2 or 4, or even something else. I just
threw in a 4 ad hoc.

Sin of what and where. Some more info would be helpful.

--
Oz
This post is worth absolutely nothing and is probably fallacious.



.



Relevant Pages

  • Re: I have sinned
    ... I got the expected curve shape. ... So I added more sin. ... The convergence to zero is rather slow; after n iterations, for n large, ... and become messier and messier. ...
    (sci.math)
  • Re: sin x / x tends to 1...
    ... The actual _definition_ of the length of a curve ... > is the supremum of the lengths of inscribed polygons, ... But here the perimeter of the polygon only tends to 2pi if the sin x / x ... So it has always seemed to me that defining arc length this ...
    (sci.math)
  • Re: I have sinned
    ... I got the expected curve shape. ... Then just out of curiosity I ... So I added more sin. ... A bounded monotonic sequence has a limit. ...
    (sci.math)
  • Re: I have sinned
    ... I got the expected curve shape. ... Then just out of curiosity I added ... So I added more sin. ... A bounded monotonic sequence has a limit. ...
    (sci.math)
  • Re: Ive cracked the lens..
    ... overlook. ... and the teleconnection curve now lies bang on top of the ... The standard curve does still have the lowest chi^2, ...
    (uk.business.agriculture)