Lagos: Nigeria’s digital economy requires home-grown security solutions utilizing mathematical models, as stated by Prof. Temitope Jaiyeola, a professor of Mathematics at the Obafemi Awolowo University, Ile-Ife. He made this assertion during the 3rd Chair Occupier’s Public Lecture of the Pastor Enoch Adeboye Professorial Chair in Mathematics at the University of Lagos (UNILAG).
According to News Agency of Nigeria, the lecture, themed “Algebraic Structures And Their Applications to Cryptography And Complex Systems,” highlighted the need for Nigeria to develop indigenous security measures. Prof. Jaiyeola emphasized the importance of advancing quasigroup-based cryptography towards prototype development and encouraged partnerships with industry and cybersecurity agencies to test and adapt these mathematical models.
He elaborated on the role of mathematics as a language of science that helps express the patterns and structures underlying the universe. Prof. Jaiyeola described mathematics as a disciplined art of reasoning and abstraction that seeks to understand relationships across various domains.
Prof. Jaiyeola also pointed out that mathematics is an evolving discipline, continuously diversifying and refining itself. He stressed the importance of community engagement and recommended targeted support for postgraduate students and early-career lecturers to enhance Nigeria’s visibility in specialized mathematics.
Moreover, he suggested that the UNILAG mathematics outreach program be expanded to ignite a passion for the subject among primary and secondary school students. He reflected on his tenure as the Occupier of the Pastor E.A. Adeboye Chair, emphasizing the practical implications of deep, abstract inquiry in pure mathematics for societal problem-solving.
Prof. Jaiyeola expressed confidence that the foundations laid during his tenure would serve as a robust platform for future advancements in mathematics, both within the academic community and the nation. He anticipated new mathematical horizons and emphasized the continuous nature of this work, highlighting the infinite variety and potential applications of algebraic structures.