The inequality was, given four orthogonal vector pairs $\vec$ and returns booleans representing the result of Alice’s and Bob’s measurements. It was a generalization of the idealistic Bell’s model, which could be experimentally tested. Avoid walls and other players' lines, or your game will end.
Click with the mouse or press the spacebar to place your tile and watch your line grow. The CHSH equality was introduced in the 1969 paper Proposed Experiment to Test Local Hidden-Variable Theories. Use the arrow keys or the mouse scroll-wheel to rotate your tile. Create a longer path and a larger garden by. How far can your path go You'll have to see for yourself You're creating a spacious garden surrounded by Sakura trees, but you have a limited number of tiles to play. In the process, we will arrive at a remarkable conclusions - we will learn that for a certain class of simple boolean logic problems, they can be solved more efficiently when adopting a quantum strategy compared to a classical “common sense” approach. Create an elaborate garden labyrinth by placing one tile at a time, connecting a meandering path of twists and turns. Inequality (in short CHSH), and discuss a simple game based on that. arXiv:1510.
In today’s post, we will continue with a generalization of Bell’s inequalities, called Clauser-Horne-Shimony-Holt
Last time we had an in-depth look at the original Bell’s inequality, and we wrote some Q# code that allowed us to quickly empirically test the predictions of quantum mechanics in that area.
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