Appendix: “Mutual Preparation Algorithm” for Quantum Cryptography

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Abstract

Firstly, Alice (the sender of the message) with her private key 1 generates a sequence consisting of (+)-or (-)-symbols, which correspond to the instantaneous alignment of her "transmitter", e.g., an optical polarizer. The instantaneous polarization can be horizontally/vertically (0 • /90 • , ˆ = ˆ S z) or left/right diagonally (135 • /45 • , ˆ = ˆ S x). Next she publicly sends to Bob (the receiver)-for their mutual preparation of the encoding of the message to follow-a data set consisting of a long random sequence of (0)-or (1)-bits, a test message, where the bits of the (0/1)-sequence are closely correlated to the (+/-)-sequence according to the following rules. The test message contains at the position n either a "1", e.g., for vertical polarization, P = 90 • , and for right-diagonal polarization, P = 45 • ; or a "0" for horizontal polarization and for left-diagonal polarization, P = 0 • and P = 135 • .

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Appendix: “Mutual Preparation Algorithm” for Quantum Cryptography. (2007). In Basic Theoretical Physics (pp. 297–298). Springer Berlin Heidelberg. https://doi.org/10.1007/978-3-540-36805-2_38

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