atyy said:
No, I didn't know that. Where is that discussed?
The point was made in a paper by Kowalski-Glikman some years back. I will scan his list of papers and see if I can come up with it.
This might not be it but has something. See page 11 of
http://arxiv.org/pdf/hep-th/0312140
"...
the speed of massless particle equals 1. Let me stress here once again that this result is DSR model independent, though, of course, the relation between three velocity of massive particles and energy they carry depends on a particular DSR model one uses. Thus this calculation indicates that GLAST should not see any signal of energy dependent speed of light, at least if it is correct to think of photons as of point massless classical particles, as I have implicitly assumed here. "
Actually here are his papers. He is the reigning DSR expert as far as I know. You may have better luck than I:
http://arxiv.org/find/grp_physics/1/au:+Kowalski_Glikman/0/1/0/all/0/1
Because Jerzy K-G is an (the?) acknowledged world authority on DSR he was asked to write the DSR Chapter for Oriti's book
Approaches to Quantum Gravity.
http://arxiv.org/pdf/gr-qc/0603022
==quote from Jerzy K-G's chapter: Doubly Special Relativity: facts and prospects==
The prediction of
energy dependence of the speed of light is based on the rather naive observation that since in (some formulations of ) DSR the dispersion relation is being deformed, the formula for velocity v = ∂E/∂p gives, as a rule, the result which differs from this of Special Relativity. It turns out however that
this conclusion may not stand if the effects of noncommutative spacetime are taken into account.
In the classical theory the non-commutativity is replaced by the nontrivial structure of the phase space of the particle, and, as in the standard case, one calculates the three velocity of the particle as...
Then it can be generally proved that the effect of this nontrivial phase space structure cancels neatly the effect of the modified dispersion relation (see Daszkiewicz et. al. 2004 for details.) Thus,
in the framework of this formulation of DSR, the speed of massless particles is always 1, though there are deviations from the standard Special Relativistic formulas in the case of massive particles. However the leading order corrections are here of order of m/κ, presumably beyond the reach of any feasible experiment.
==endquote==