This however is a full mathematical description of how to get from the Schroedinger equation back to Hamilton mechanics. I.e. it exemplifies the correspondence principle. Care to show me some papers that can do the same?
Start with any introductory material on the theory of decoherence, such as the book by Joos and Zeh.
There is nothing about the correspondence principle that needs to be resolved. This is hardly noteworthy science.
Anyhow, this dude from down under found a pretty astounding approach to the correspondence principle [wikipedia.org] (i.e. how QM gives rise) to classical mechanics in a mathematical framework originally developed by Steven Weinberg. Something the latter astoundingly overlooked. The talkback page on this math can be found here [wikipedia.org]. The article itself meanwhile has been deleted. Please note: Not because the math is wrong, but because the citation record has been deemed to be too low by the editors.
I like Wikipedia-bashing as much as everyone else, but in this case there is hardly anything to complain about. The Weinberg paper talks about nonlinear extensions to QM, which are widely believed to be nonexistent. So this guy found a statement on an obscure theory almost everyone believes to be wrong anyway, and you expect this to be notable enough for a Wikipedia article?
We have no falsifiable, measurable, or experimentally verifiable explanation for gravity, spacetime, or other fundamental forces.
Semiclassical gravity, i.e., couple the metric to the expectation values of the energy-momentum tensor. Granted, it's not pretty, but it contains all the physics we know and is not refuted by a single experiment.
* Android apps running native (or at least semi-native) under a Linux desktop. (Really, this should be pretty darn easy, in theory anyway)
Apparently, the WePad was doing just that, no idea how well it worked though.
What does it bring new to developers that isn't there in Android?
Access to the ~47,000 packages, including thousands of libraries that you do not have to painstakingly port to Android (good luck with that on a non-POSIX system)?
You can publish VLC on the App store yourself as long as you also distribute the source as it is GPLv2 which doesnt' do any silly things that prevent it from being put there.
While it's true that OSX has way less malware than Windows, the main cause of malware infections is the users who click anything that's offered to them without thinking.
No. Any system that can be botched more or less accidentally is a complete failure. While GNU/Linux and to a lesser extent OS X are far from perfect, they make it considerably harder to run untrusted code, simply because this is an operation typically not needed during daily use.
It depends how they do it. If they've done it by making their additions a binary kernel module, they've not (clearly) broken the GPL.
I think you have a hard time proving in court that your product is not a derivative work when it's just a piece of binary waste once you take away the GPLed portions.
Lots of vendors ship binary only kernel modules. Can you imagine how screwed up things would get if the courts ruled right now that binary kernel modules are considered as GPL tainted when loaded into a GPL piece of software?
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Not very much, apparently.
This is a very different case than Oracle v Google. Google was distributing their own implementation of the Java API, without using Oracle's code. Here, however, RTS is shipping a copy of the Linux kernel. Their defense seems to be that they are somehow exempt from the requirements under GPLv2 because they ship their modifications as a module, but I'm a bit skeptical whether this would actually hold up in court.
There is no single experiment ruling out such a model.
There are conceptual problems. Such as where did the space come from in your model? Or is space curved by your quantum effects (such as a non-zero vacuum energy)?
Spacetime itself does not have to come from somewhere as an emergent concept. It could just be there as it's currently the case with either GR or QFT. Spacetime could get curved via the expectation value of the energy-momentum tensor. No mathemetical ambiguities, no contradiction to experiments, and fully consistent with both GR and the SM. However, I would hardly call this a "unified" description of all forces. Nevertheless, arguing against such a description of nature on purely aesthetic grounds is a bit shaky, IMO.
The fundamental problem with the standard model is gravity. In terms of particle interactions, they have it covered via the Higgs particle and gravitinos. But the standard model doesn't have curvature of space.
But you can do quantum field theory in curved spacetime, i.e., without quantizing the gravitational field. There is no single experiment ruling out such a model. So I don't think gravity is a problem for the SM, it's rather our desire to find a unified description of all forces in nature. But of course, nobody knows whether such a unified theory will be correct in the end.
Work without a vision is slavery, Vision without work is a pipe dream, But vision with work is the hope of the world.