Paul Colby's latest activity

Cool. For an analytic function, ##f##, in two complex variables one may solve ##f(z_1,z_2)=0## for ##z_2## as a function of ##z_1##...

I don't know if the argument for my statement is of interest, but it is nice and fairly short; namely, Riemann showed for analytic...

Why is this any different than very large fluctuations being observed in local gas pressure in statistical mechanics? All micro-states...

are z1, z2 complex variables? if so, the zeroes of an analytic function of 2 complex variables are never isolated.

I was slowly tumbling to this fact. ##z_1## and ##z_2## correspond to analytically continued polar coordinate angles. In my problem...

Ah, problem solved. In the form asked, one simply solves ##f(z_1,z_2)=0## for ##z_2## in terms of ##z_1##. The real problem that was...

This question crops up in solving electromagnetic boundary value problems. For problems with rotational symmetry, if ##f## has a node at...

I have been investigating Barandes's approach further, and indeed, it is quite general and can be applied to QFT. As an overview of the...

These kind of discussions always add a bunch of stuff that’s just not there, IMO. There is no part of this interferometer experiment...

By this view, why isn’t QM more understandable to you than classical physics? It’s clearly a better theory. All the things known about...

It may well happen that this deeper understanding will be even less understandable in the sense that people find QM at the moment. I see...

One comment, $$dS = \frac{\delta Q}{T} $$ was know from thermodynamics. Unclear that atoms were even a thing when this form of...

Inequality with QM is by far the more interesting question. People definitely get benefits from reformulating a problem in different...

If it is a new theory, the authors clearly don't know either.

A search on the arxiv number of the paper didn't turn up any other threads here on PF. So I think we're good.