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Mar 7, 2020 at 11:26 comment added aglearner Stephane, thanks a lot! I had a look, and so far I enjoy a lot Section 10 of this book. If you have further recommendations (or insight), please let me know.
Mar 6, 2020 at 8:39 comment added Stéphane Laurent You can read the short chapter on quantum probability in William's book "Weighing the odds: a course in probability and statistics".
Mar 6, 2020 at 8:00 history edited aglearner CC BY-SA 4.0
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Mar 6, 2020 at 7:11 answer added lcv timeline score: 4
Mar 5, 2020 at 22:26 comment added pupshaw I think the specific structure you are looking for is that the partial trace of a pure state is usually mixed.
Mar 5, 2020 at 22:12 answer added Shahrooz timeline score: 5
Mar 5, 2020 at 21:22 history became hot network question
Mar 5, 2020 at 14:53 comment added J.J. Green This expository piece on Quanta (yesterday!) may be of interest quantamagazine.org/…
Mar 5, 2020 at 14:05 review Close votes
Mar 6, 2020 at 17:44
Mar 5, 2020 at 14:00 answer added Nathaniel Johnston timeline score: 11
Mar 5, 2020 at 13:45 history edited aglearner CC BY-SA 4.0
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Mar 5, 2020 at 13:43 comment added Nathaniel Johnston That's correct. I'll provide an expanded answer now.
Mar 5, 2020 at 13:38 comment added aglearner Thank you! As far as I can see, this is Section 7.8 in Woerdeman?
Mar 5, 2020 at 13:29 comment added Nathaniel Johnston This is true and is covered is mostly any book on quantum information theory. Nielsen and Chuang is possibly the most standard. If you want a linear algebra book instead, Woerdeman's "Advanced Linear Algebra" has a digression at some point about the difference between separable and entangled states via the tensor product.
Mar 5, 2020 at 13:20 history asked aglearner CC BY-SA 4.0