Cryptography has been an arms race, with codemakers and hackers constantly updating their arsenals, but quantum cryptography could theoretically give codemakers the upper hand. Even the absolute best in classical encryption, the 128-bit RSA, can be cracked using brute force computing power. However, quantum cryptography could make possible uncrackable code using quantum key distribution (QKD). Modern cryptography relies on the use of digital keys to encrypt data before sending it over a network so it can be decrypted by the recipient. QKD promises a theoretically uncrackable code, one that can be easily distributed and still be transparent. Additionally, the nature of quantum mechanics makes it so that if an eavesdropper tries to intercept or spy on the transmission, both the sender and the receiver will know. Any attempt to read the transmission will alert the sender and the receiver, allowing them to generate a new key to send securely. QKD had its first real-world application in Geneva, where quantum cryptography was used in the electronic voting system. Not only did QKD guarantee that the poll was secure, but it also ensured that no votes were lost in transmission, because the uncertainty principle established that there were no changes in the transmitted data. The SECOQC project, which did the work for the voting system, says the goal is to establish network-wide quantum encryption that can work over longer distances between multiple parties.