> I hear that the calculated value of the vacuum energy using QFT is 120
> orders of magnitude more than what is observed. But I wonder if this
[quoted text clipped - 4 lines]
> ends up multiplying the result and lower it by 120 orders of magnitude.
> Anyone have any insight into these things? Thanks.
A very slow local expansion should (with my understanding) at most give
a very small correction and you would still get about 120 orders of
magnitude wrong.
You could always transform your calculation to a *local* flat (i.e
non-expanding) space time and do your vacuum energy calculation as
usual. If you want to do it in a curved space-time one would only get
extremely small corrections due to the higher derivatives of the metric.
Do supersymmetry and you instead get 60 orders of magnitude wrong.
Normal order your operators and you get the vacuum energy to be 0
(infinitely times to low).
best
Mike - 14 Aug 2006 20:50 GMT
>> I hear that the calculated value of the vacuum energy using QFT is 120
>> orders of magnitude more than what is observed. But I wonder if this
[quoted text clipped - 8 lines]
> very small correction and you would still get about 120 orders of
> magnitude wrong.
It would certainly have to be only a small correction to interactions. I
wonder, though, if the same can be said of the vacuum energy?