Denser High-Order Fibonacci Codes
Shmuel T. Klein, Dana Shapira · 2024
Previous work on non-binary Fibonacci codes is extended by the presentation of a new family of universal codes having the additional advantage of admitting more codewords for a given large enough length. These denser codes also share the other properties of instantaneous decipherability and robustness against transmission errors, and are proposed as an alternative to compress lists of very large integers, like those used in cryptography.