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Бывает да, верю, из последних сил строчили пост, усердство не знает границ...Дабл пост почему-то случился...
А еще я умею т...Может, ты все же попробуешь говорить о вещах, в которых хоть что-то понимаешь, типа фарма пятерок или слиперов в ВХ?
...хм, нет, пожалуй пока рано еще об этом.
Чукча писатель??Ну, то есть, информцию передавать нельзя, раз нельзя достоверно отличить сигнал от шума. И что здесь нового?
But later experiments confirmed the Heisenberg principle, thus making the EPR paradox void, to the surprise of many. Mathematically, this didn't cause any problems as the collapse of the wave function due to measurement was an instantaneous happening. From a physical point of view, this was more difficult to comprehend, as it seemed to imply that the state change propagated instantly between the two particles. This was immediately suggested as a way to create faster-than-light communication: by making a measurement on a particle it would lead to an instantaneous change in the remote particle's state, thus transmitting one bit of information. A detailed mathematical analysis of this scenario though showed that due to the statistical nature of the quantum particle, only noise would be transmitted, thus laying to rest these speculations for millenniums.
This is precisely where Li Azbel took up the problem, with a rare insight leading to a breakthrough. She argued that even though the output of the transmission was pure noise, the structure of the noise could be used to encode the information. Indeed, it was well known that the bifurcation cascade leading to purely chaotic time-series had a universal structure, governed by the Feigenbaum constant. Taking a parametric family of functions called logistic maps, defined in the interval [0,1], there existed a parameter and an initial condition of the map that could generate any arbitrary random sequence of number. Azbel considered the problem from the other side, i.e. given a finite chaotic sequence, how could you trace yourself back to the initial condition? By using a maximum entropy analysis on the Shannon information entropy of the signal she devised a way to solve this inverse problem. Furthermore, she demonstrated that by carefully modulating the measurements of tangled quantum states, basically willfully introducing noise in the measurement process itself, that specific noise structure would be carried across to the measurements of the other particle.
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