Saturday, June 27, 2026

Applied Wicks theory?

 

https://m.youtube.com/watch?v=T7kP-UziO8g

We're so pretty. Oh so pretty. Vacant

https://en.wikipedia.org/wiki/Wick%27s_theorem

About 18 year ago ssked Leonard Susskind, one of the founders of String Theory if I could do a thesis with him on the ontology of the “Landscape”, what all the different ideas predicted and implications. His response was: “What’s ontology?"

The Big Lie tactic

 Sometimes associated with the repeated lie tactic.

https://groups.io/g/marxmail/message/42210

Revolutionary socialists Trotsky and Lenin precede revolutionary socialists Adolph and Goebbels

Om Malik remembered

 At Crazy Stupid Tech

How an argument with Om spawned this newsletter. RIP brother.

Russians go home

 Today is a good day to remember that authoritarianism is not inevitable, overthrowing fascists is possible, and good things can still happen. 


https://www.pbs.org/newshour/world/tens-of-thousands-march-in-the-first-budapest-pride-since-viktor-orban-was-voted-out

Sanov theorem revisited

 

Generalised quantum Sanov theorem revisited

Given two families of quantum states  and , called the null and the alternative hypotheses, quantum hypothesis testing is the task of determining whether an unknown quantum state belongs to  or . Mistaking  for  is a type I error, and vice versa for the type II error. In quantum Shannon theory, a fundamental role is played by the Stein exponent, i.e. the asymptotic rate of decay of the type II error probability for a given threshold on the type I error probability. Stein exponents have been thoroughly investigated -- and, sometimes, calculated. However, most currently available solutions apply to settings where the hypotheses simple (i.e. composed of a single state), or else the families  and  need to satisfy stringent constraints that exclude physically important sets of states, such as separable states or stabiliser states. In this work, we establish a general formula for the Stein exponent where both hypotheses are allowed to be composite: the alternative hypothesis  is assumed to be either composite i.i.d. or arbitrarily varying, with components taken from a known base set, while the null hypothesis  is fully general, and required to satisfy only weak compatibility assumptions that are met in most physically relevant cases -- for instance, by the sets of separable or stabiliser states. Our result extends and subsumes the findings of [BBH, CMP 385:55, 2021] (that we also simplify), as well as the 'generalised quantum Sanov theorem' of [LBR, arXiv:2408.07067]. The proof relies on a careful quantum-to-classical reduction via measurements, followed by an application of the results on classical Stein exponents obtained in [Lami, arXiv:today]. We also devise new purely quantum techniques to analyse the resulting asymptotic expressions.

RELATED

https://m.youtube.com/watch?v=cMl-xIDSmXI


 




 

Talk like a pirate day

 

Asymptotic quantification of entanglement with a single copy

Despite the central importance of quantum entanglement in quantum technologies, the understanding of the optimal ways to exploit it is still beyond our reach, and even measuring entanglement in an operationally meaningful way is prohibitively difficult. Here we study two fundamental tasks in the processing of entanglement: entanglement testing, which is a quantum state discrimination problem concerned with entanglement detection in the many-copy regime, and entanglement distillation, concerned with purifying entanglement from noisy entangled states. We introduce a way of benchmarking the performance of distillation that focuses on the best achievable error rather than its yield in the asymptotic limit. When the underlying set of operations used for entanglement distillation is the axiomatic class of non-entangling operations, we show that the two figures of merit for entanglement testing and distillation coincide. We solve both problems by proving a generalised quantum Sanov's theorem, enabling the exact evaluation of asymptotic error rates of composite quantum hypothesis testing. We show in particular that the asymptotic figure of merit is given by the reverse relative entropy of entanglement, a single-letter quantity that can be evaluated using only a single copy of a quantum state -- a distinct feature among measures of entanglement that quantify the optimal performance of information-theoretic tasks.

https://www.nature.com/articles/s41567-026-03182-x

 

Fascinating reading

Can you hear the drums, Orlando?

 https://en.wikipedia.org/wiki/Crimea%3A_The_Last_Crusade

Tolstoy and Young Stalin synchronicities!

the pretext needed by the new Tsar Alexander to force it through against the reluctant landowners.

INTERVIEWER: The war left Russia with a resentment and suspicion towards the west. Is that right?


ORLANDO FIGES: It did - and this was a powerful factor in Russian attitudes towards the West which continues to this day. There was a strong sense of betrayal by the West which - for the first time in history - had sided with a Muslim power (the Ottoman Empire) against a Christian one (Russia). I think that this sense of resentment fed into the pan-Slav nationalism of the Russians in the later nineteenth century. It is there today in the Russian sense of Western 'double standards' that makes Russian nationalists like Putin so mistrustful of the West. The Tsar Nicholas I is admired by the Putinite regime - because he stood up to the West in defence of Russia's interests

Applied Wicks theory?

  University of Chicago Just Did It Again — A Second Quantum Shortcut in One Month https://m.youtube.com/watch?v=T7kP-UziO8g We're so pr...