Optimizing traceable codes with Latin squares and projective planes

Traitor tracing is indeed a significant concept in cryptography, introduced by Chor, Fiat and Naor [7] in 1994. Combinatorial designs are Mathematical Structures that are highly suitable for creating traceable codes. They offer systematic methods for code construction, ensuring properties like traceability and resistance to collusion. Here in this paper we intend a novel method to make 3 –TA codes. No such Example of 3-TA code is available in Literature. We also take into consideration one more Combinatorial Design that is Projective Plane which even always proves to be 2-Frameproof Code.