The REIST Division framework introduces a generalized structure for negative remainder division, allowing quotient–remainder pairs to exist under signed modularity. This model extends classical division, creates a mathematically consistent interpretation of negative remainders, and provides applications in number theory, arithmetic reduction, modular computation, cryptography, and hardware-level computational logic.
Stepan, R. (2025). REIST Division: A Mathematical and Applied Framework for Negative Remainder Division. Zenodo. https://doi.org/10.5281/zenodo.17612788
© 2025 Rudolf Stepan — Independent Researcher