Clearly, Carl thinks there " should " be an interdiscplinary field applying his actor model to relativistic physics and information theory, and clearly he wants to bring about this state of affairs.
22.
An example of this is the use of Newtonian physics, which differs from the currently accepted relativistic physics by a factor that is negligibly small at velocities much lower than that of light.
23.
:: : : My take on this is that the problem area is not physics in general, but issues related to relativistic physics . "'Cs32en "'19 : 02, 8 December 2009 ( UTC)
24.
What is science minded peoples'obsession with the truth, even if it means believing in very complicated things, such as quantum mechanics and relativistic physics that, as a point of fact, they do not personally understand.
25.
While, as early as 1909, Max Born had given a definition of rigidity that was compatible with relativistic physics, his definition depends on assumptions that are not satisfied in a general space-time, and are thus overly restrictive.
26.
And the lesson seems to be that " this breakage has more to do with self-contradictions in the hidden assumptions of the original thought experiment than with relativistic physics . "---CH 06 : 22, 29 April 2006 ( UTC)
27.
As early as in 1985, S . Kochen suggested that the paradoxes of quantum physics could be overcome by developing a relational approach, which was needed at one time to solve the paradoxes of relativistic physics of space and time.
28.
But in relativistic physics, we see that the trailing endpoint of a rod which is accelerated by some external force ( parallel to its symmetry axis ) must accelerate a bit harder than the leading endpoint, or else it must ultimately break.
29.
There is as I said a large and rather disorganized literature on various relationships between information theory ( a field on applied mathematics ) and relativistic physics, but I have seen no papers in this area which even mention Carl's actor model.
30.
The algebraic classification of bivectors given above has an important application in relativistic physics : the electromagnetic field is represented by a skew-symmetric second rank tensor field ( the electromagnetic field tensor ) so we immediately obtain an algebraic classification of electromagnetic fields.
