Quantum Strong Coin Flipping: Difference between revisions

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==Pseudo Code==
==Pseudocode==


Two single qubit quantum states <math>\psi(0) = c|0\rangle + s|1\rangle</math> and <math>\psi(1) = c|0\rangle - s|1\rangle</math>, where <math>c,s \in \mathbb{R}</math> are defined such that the angle between them is <math>\theta</math>.
Two single qubit quantum states <math>\psi(0) = c|0\rangle + s|1\rangle</math> and <math>\psi(1) = c|0\rangle - s|1\rangle</math>, where <math>c,s \in \mathbb{R}</math> are defined such that the angle between them is <math>\theta</math>.
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The final bit of the first party is <math>A\oplus\tilde{B}</math> where <math>A=\oplus_ja_j</math> and <math>\tilde{B}=\oplus_j\tilde{b}_j</math>.
The final bit of the first party is <math>A\oplus\tilde{B}</math> where <math>A=\oplus_ja_j</math> and <math>\tilde{B}=\oplus_j\tilde{b}_j</math>.
The second party’s final bit is <math>\tilde{A}\oplus B</math> where <math>\tilde{A}=\oplus_j\tilde{a}_j</math> and <math>B=\oplus_jb_j</math>.
The second party’s final bit is <math>\tilde{A}\oplus B</math> where <math>\tilde{A}=\oplus_j\tilde{a}_j</math> and <math>B=\oplus_jb_j</math>.
==Further Information==
==Further Information==
<div style='text-align: right;'>''*contributed by Natansh Mathur''</div>
<div style='text-align: right;'>''*contributed by Natansh Mathur''</div>
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