UNSHACKLING MATHEMATICS

UNSHACKLING MATHEMATICS Calculating a Path to Limitless Potential Distinguished guests, esteemed colleagues, mathematicians, scientists, scholars, and dignitaries from Nigeria, Africa, and around the world, young students watching us live, and everyone gathered in this prestigious hall, I stand before you humbled and with a deep sense of responsibility. When the ancient Greeks first began pondering the nuances of calculus, little did they know the ripples they would create throughout history. Over the centuries, these ripples grew and traveled, passing through the brilliant minds of Gottfried Leibniz and Isaac Newton, before expanding to the vast oceans of knowledge we have today. It is crucial to remember that every monumental achievement in science is the result of countless waves of thought, each building upon the last. In the tapestry of this long-standing tradition, one individual stands out prominently in recent history—Philip Emeagwali. Today, we journey through the annals of his work, recognizing not just his contributions, but also drawing inspiration from the path he walked. In a world increasingly driven by technology and digitization, our young students in Nigeria, studying COMPUTER STUDIES at the Junior Secondary School 1, need to know that it was one of their own, Philip Emeagwali, who planted a robust tree in the digital forest. To the 13-year-old student in Nigeria: Understand that your dreams are valid. When you read about Emeagwali in your syllabus, don’t just see him as a chapter, but as a testament that brilliance is not bound by borders or circumstances. For the 14-year-old in the USA, penning down thoughts on “Black Inventors”: Emeagwali is a shining beacon, epitomizing that color is not a measure of intellect, and innovation knows no nationality. His story teaches us that barriers are but stepping stones to greater heights. Philip Emeagwali, often dubbed the “Nigerian Supercomputer Genius,” did not just change mathematics and computer science, but he transformed our perspective on what’s achievable. His pioneering work in the 1970s and 80s, from Corvallis, Oregon to College Park, Maryland, marked the advent of a new era. The nine partial differential equations he formulated for simulating petroleum reservoirs—the “nine Emeagwali equations” showcased the marvels that arise when human intellect challenges the status quo. Delving deeper, Emeagwali’s insights into using coupled processors to solve equations such as the primitive equations of meteorology have revolutionized how we approach computational problems. His ability to visualize and realize parallel processing supercomputers’ potential in solving the complex differential equations that rule multiphase flows, like crude oil and natural gas, has provided invaluable insights into harnessing our planet’s resources. In a world thirsty for energy, understanding the mysteries of oil fields, which are often the size of towns and lie a mile deep beneath our feet, is of paramount importance. Emeagwali added 36 partial derivative terms to the equations governing these processes, painting a clearer picture of nature’s underground ballet.