ibab
Edit: To give one example of an approach that I think is promising: We start by describing the observer and environment through a density matrix (a probability distribution over possible wave functions) and introduce an interaction with a quantum system (e.g. a spin). Given a reasonable interaction, you can show that the entanglement in the combined state (observer, environment and spin) leads to the system approaching a state that is a probability distribution of entangled states where each probability corresponds to the Born rule. Interestingly in this case the probabilities emerge from our lack of knowledge about the microstate of the observer/environment, so it’s actually thermodynamic uncertainty.
It seems that the JAX developers are focusing their time on making the core framework better and are leaving the task of building high-level APIs to the community for now. I suspect we'll see a few high-level APIs emerge over the next few months that explore different approaches before the community settles on a particular one.
Edit: If your algorithm is not using neural networks, then libraries like TF may or may not be a good fit, it depends on the algorithm. Writing custom low-level code can still make sense in those cases.
I really liked it when we went over PageRank in one my university lectures. It made me think "Wow, I can actually have an impact using the things I've learned here".
https://github.com/odeke-em/drive
It's also written in Go, but is different from gdrive and skicka in that it has a push/pull workflow that feels similar to using a VCS like git.
There are a lot of people with a rigorous mathematical background (mathematicians, physicists, biologists, computer scientists, ...) who are perfectly capable of understanding and applying stats concepts at a high level. In addition, these people have a lot of experience with doing scientific research, so shouldn't they be even more qualified to call themselves "data scientists"?
Can you give an example of something that clearly distinguishes a "data scientist" from say a physicist who learned regression from a stats textbook?
Feynman actually wrote this pretty amazing paper on the topic of simulating quantum mechanical systems with computers: http://link.springer.com/article/10.1007/BF02650179. You should have a look, it's quite readable!
(If the paywall is a problem for you, you should be able to find the paper elsewhere)
In a simplified way, this is what Bell's theorem tells you: That quantum informations behaves fundamentally different than "precalculated" random information.
The exponential->polynomial speedup we might get from a quantum computer doesn't really apply to stochastic processes, because we can already execute them in polynomial time on a classical computer (just use a random number generator).
Having a quantum computer would still be truly amazing, though. Even just being able to simulate quantum mechanics efficiently would be revolutionary.
If you don't have previous Haskell experience, then other window managers like i3 or bspwm might be more comfortable.