We explain the working of the quantum circuits in detail with the algorithm behind the movement of pawns on the chessboard, in future, we can use this to later develop a quantum chess engine which will boost the quality of chess.

These quantum circuits can be designed on a quantum computer to play chess by any two users. From here, it can be extrapolated to create, circuits for an 8×8 board and various other pieces. However, an 8×8 chessboard is quite large and the existence of various pieces makes the circuit quite complex for us to build, so here we present quantum circuits for a 3×3 chessboard with only pawns in it.

And we can achieve the same with quantum computers by designing quantum circuits. Since classical computation is used chess engines, in future, the engines can be made faster by using quantum computation, primarily because of their ability to use fewer steps to obtain at the same result as that of classical computers. Though classical computers are enough to play the game virtually, quantum computers will always be better for tackling more and more complexity in a game. Upon the arrival of quantum computers at the scene, games can now be played on a quantum computer by designing quantum circuits on it. Gradually, as the quantum computers are being developed, their potential applications in various complex challenges are being realized. The evolution of entanglement in a three-spin linear chain with the nearest-neighbor as well as further nearest-neighbor interactions (the Majumdar-Ghosh model) for the superposed initial states are also analyzed here.Ĭhess is an extremely ancient board game, which can be played using physical chess boards and can be enjoyed virtually by using classical computers. Furthermore, we simulate the Majumdar-Ghosh model in IBM-Q system. Here, we illustrate the simulation of isotropic and anisotropic (which is the property of real material) nearest-neighbor Heisenberg-XYZ interactions in the tripartite system. This paper contains some features of quantum magnets in one dimension. Quantum phenomena grow in significance and result in both qualitative and quantitative discrepancies in the physical characteristics of one dimensional system as compared to their higher dimensional counterparts upon facilitating the dimensionality of the spin system. Conceivably, the best-satisfied systems for probing quantum phenomena related to low dimensionality are the spin chains. One of the most effective areas of condensed matter physics is quantum mechanics. Our final aim with this project is to put forward an idea efficient enough for further development of the game and subsequent addition of interesting complexities that will enhance the user's experience.

We verify the logic behind our quantum circuits on IBM quantum experience platform and give a detailed description of our mathematical algorithm. We design simple quantum circuits that can be extrapolated to create efficient quantum archery engines. We start with a very simple model of the computer playing the game by itself and then we gradually add more complexities to create a user-interactive and moving target model. Here, we aim to develop a game of archery that can be played on a quantum computer, as quantum computers help achieve results much faster than classical ones and also intensify the complexities of the problem.

With the arrival of quantum computers, development of quantum games emerged to be a very intriguing and intellectually charging area of research. Classical computers gave humans the opportunity to enjoy the digital version of the game. It gradually became one of the most famous ways of recreation. Archery happens to be a very ancient game which originated primarily for hunting practices.

Bow and arrow sudoku