"Comptech" could refer to various entities or concepts depending on the context, as it is not a unique term. Here are a few possibilities: 1. **Company Names**: There are several companies with "Comptech" in their names, often involved in technology solutions, IT consulting, software development, or computer services. For specific details, it would be necessary to look at the specific business being referenced.

Ciro's 10 cents: physics.stackexchange.com/questions/32422/qm-without-complex-numbers/557600#557600

Why is there a complex number in the equation? Intuitively and mathematically:

Some ideas:

We've come across a few shallow and stylistically similar websites on suspicious ranges with this pattern.

No JS/JAR/SWF comms, but rather a subdomain, and an HTTPS page with .cgi extension that leads to a login page. Some names seen for this subdomain:

The question is, is this part of some legitimate tooling that created such patterns? And if so which? Or are they actual hits with a new comms mechanism not previously seen?

The fact that:suggests to Ciro that they are an actual hit.

In particular, the secure and ssl ones are overused, and together with some heuristics allowed us to find our first two non Reuters ranges! Section "secure subdomain search on 2013 DNS Census"

Some currently known URLsIf we could do a crawl search for secure.*com/cgi-bin/*.cgi that might be a good enough fingerprint, maybe even *.*com/cgi-bin/*.cgi. Edit: it is not perfect, but we kind of did it: Section "secure subdomain search on 2013 DNS Census".

The basic experiment for a photonic quantum computer.

Can be achieved in two ways it seems:

Animation of Hong-Ou-Mandel Effect on a silicon like structure by Quantum Light University of Sheffield (2014): www.youtube.com/watch?v=ld2r2IMt4vg No maths, but gives the result clear: the photons are always on the same side.

The approach many courses take to physics, specially "modern Physics" is really bad, this is how it should be taught:

This is likely because at some point, experiments get more and more complicated, and so people are tempted to say "this is the truth" instead of "this is why we think this is the truth", which is much harder.

But we can't be lazy, there is no replacement to the why.

Related:

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In abstract algebra, a branch of mathematics that deals with algebraic structures, theorems serve as fundamental results or propositions that have been rigorously proven based on axioms and previously established theorems. Here are some significant theorems and concepts in abstract algebra: 1. **Group Theory Theorems**: - **Lagrange's Theorem**: In a finite group, the order (number of elements) of any subgroup divides the order of the group.

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