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As time goes on, I grow more disillusioned with quantum field theory.


May
18
accepted Beta-function non-zero at classical level?
May
18
comment Beta-function non-zero at classical level?
Excellent! Thanks very much
May
18
comment Beta-function non-zero at classical level?
Yes $\mu$ is dim-reg parameter. So, if I understand you correctly? Is it true, in all cases the classical beta function for a parameter, $x$, of mass-dimension $[x]$ is ALWAYS $\beta(x) = -[x]\times x$? Thank you again! So how do I write out the full thing with quantum corrections (involving the anomalous part $\gamma$)? Is it $\beta(x) = -[x]\times x + \gamma(x)$? Is that the exact correct formula?
May
17
revised Beta-function non-zero at classical level?
added 2 characters in body
May
17
comment Beta-function non-zero at classical level?
Good catch! Ill fix it!
May
17
comment Beta-function non-zero at classical level?
Thanks! but I already understand it qualitatively. I want to know the formal definition: why the minus sign? how to connect it to the 't Hooft parameter $\mu$. And it's relation to the 'anomalous dimension' $\gamma(m^2)$... Thanks!
May
17
asked Beta-function non-zero at classical level?
Apr
14
asked How to write down the detailed balance (microreversed) amplitude
Apr
9
accepted Runge-Lenz vector and Keplerian Orbits
Apr
8
asked Light Front Dynamics and Infinite Momentum Frame
Apr
8
asked Runge-Lenz vector and Keplerian Orbits
Apr
6
asked Contact Term and Schwinger Term
Mar
26
accepted Gell-Mann Low Theorem and Vacuum Energy
Mar
25
asked Gell-Mann Low Theorem and Vacuum Energy
Mar
11
accepted Induce a Fayet-Iliopoulos term
Feb
28
revised Loop integral using Feynman's trick
edited body
Feb
28
accepted Loop integral using Feynman's trick
Feb
28
comment Two ways to form SU(2) singlets?
As a note to myself and others, $(v^*)_i$ and $\epsilon_{ij}v^j$ are two different objects. But, both transform as in the same way; namely as $\bar{\bf{2}}$.
Feb
28
accepted Two ways to form SU(2) singlets?
Feb
28
comment Two ways to form SU(2) singlets?
This answer together with @Qmechanic 's result has clarified the confusion! This answer, in particular is invaluable. Would you know where I could find info on the representation theory of $GL(m,C)$ as you mention in this answer?