A mathematics scholar with a Master’s in Mathematics from Florida State University (USA) and a Bachelor’s in Mathematics & Physics from Harvard College (USA). With a strong academic background in algebra, topology, and analysis, he has completed advanced coursework in number theory, differential geometry, and quantum mechanics. His graduate research focuses on algebraic geometry and homological algebra, with a cumulative GPA of 3.417 in his master’s program. Proficient in mathematical reasoning and problem-solving, he has a solid foundation in both pure and applied mathematics. While his formal teaching experience is limited, his rigorous academic training from top universities equips him to teach undergraduate and graduate math courses, emphasizing theoretical depth and logical clarity.