“Bharat was the motherland of our people and Sanskrit was the mother of European languages. Bharat gave birth to our philosophy, much of our mathematics and the principles represented in Christianity, such as self-government and democracy. In many respects, Mother Bharat is our mother”, said Will Durant (1885–1981), an American historian. Mathematics represents a high level of abstraction attained by the human mind. Mathematics in Bharat has its roots in Vedic literature, which dates back over 4000 years. Between 1000 B.C. and 1000 A.D, Bharatiya mathematicians wrote different treatises on mathematics, which were first presented.
Ancient Hindu mathematicians invented and advanced several concepts, including the decimal system, zero, trigonometry, geometry, algebra, arithmetic, negative numbers, powers, square roots and quadratic equations. They were well ahead of mathematicians from practically every other corner of the world, including Europe. One such outstanding mathematician was Srinivas Ramanujan, a devout Hindu. Let’s grasp his achievements and his profound relationship to Hindutva.
Srinivasa Ramanujan (1887-1920), one of history’s greatest mathematicians, is credited with reshaping twentieth-century mathematics through his contributions in a variety of fields such as mathematical analysis, infinite series, continuous fractions, number theory and game theory. Ramanujan departed at the young age of 32, yet he made enormous contributions to mathematics that few others could match during his lifetime. Surprisingly, he never had any formal mathematics training. Most of his mathematical findings were based solely on intuition and were eventually proven right. With a humble and sometimes difficult beginning, his personal story is as fascinating as his great work. Every year on December 22, Ramanujan’s birth anniversary is commemorated as National Mathematics Day.
Ramanujan, who was born in Erode, Tamil Nadu, Bharat, showed a remarkable intuitive knowledge of mathematics at an early age. Ramanujan was a mathematical prodigy, but his career did not start off smoothly. In 1904, he was awarded a college scholarship, but he soon lost it due to his poor performance in non mathematical subjects. In 1911, Srinivasa Ramanujan wrote his first article outlining his mathematical theories. GH Hardy, a renowned British mathematician who guided him at Cambridge, urged him to publish his discoveries in several papers. Ramanujan was the second Bharatiya to be admitted as a Fellow of the Royal Society in 1918.
Elegance, profundity and surprise were all masterfully combined in Ramanujan’s accomplishments. Sadly, in 1918, Ramanujan became unwell. He spent over a year recovering there before coming back to Bharat in 1919. After that, his health declined and on April 26, 1920, he passed away. As one might anticipate, a dying man would cease his work and await his demise. Nonetheless, Ramanujan produced some of his most insightful mathematics during his final year.
Despite the passage of more than a century, his mathematical discoveries continue to thrive. “Ramanujan is significant not only as a mathematician but also for his insights into the capabilities of the human mind.” “We can’t afford to lose someone with his talent because they are so uncommon and valuable. Anywhere in the globe, a genius can emerge. We are fortunate that he was one of us. Unfortunately, most of us seem to know very little about Ramanujan’s life and work, despite the latter being esoteric.
A singular person in mathematical history, Srinivasa Ramanujan is a symbol of the amazing power of the human mind. Ramanujan’s approach deftly blended mathematical skill, introspective pondering and spiritual understanding of Sanatan Dharma. His original interpretation of mathematics as spiritual metaphors and his philosophical approach to equations illuminated the connection between math and spirituality. Using Hindu Vedic knowledge, the depths of Ramanujan’s conceptual cosmos, the way he illustrated the significance of metacognition in mathematical thought.
Ramanujan was a devout Hindu who felt that the goddess Namagiri Devi, in particular, had endowed him with mathematical abilities. He foresaw a society in which the sacred and the numerical values were inextricably interwoven elements of the ultimate truth, rather than separate entities. He was a mystic as well as a mathematician, because his mathematical inquiries were inspired by a great spiritual desire to discover the underlying reality.
Ramanujan’s life and work are a fascinating portrait of a man dedicated to unraveling the mysteries of the universe because they feature a rare combination of mathematical ability and spiritual depth. His research contains insights into the intricate web of mathematics, spirituality and the world and it stands as a testament to the human mind’s boundless potential when it dares to venture beyond the conventional limitations of cognition.
Ramanujan later stated that “Zero, it seemed, represented Absolute Reality”. Infinity, or ∞, represented the various expressions of that Reality. Their mathematical result, ∞×0, was not one number, but all numbers, each of which equated to individual acts of creation”. This echoes his childhood fascination with zero divided by zero. Ramanujan’s approach to mathematics was unconventional. Ramanujan accepted the confluence, although most mathematicians attempt to separate the subjective and objective. He considered mathematics not just as a tool for comprehending the physical universe, but also as a language capable of revealing divine knowledge. This worldview enabled him to see the inherent spirituality in numbers and equations, imbuing them with profound philosophical meaning.
In Ramanujan’s worldview, the lifeless mathematical formulas take on a spiritual resonance and become a manifestation of god. His integration of the spiritual and the mathematical forces us to reconsider our belief that mathematics is only a sterile, impartial field. It appears to him as a holy language that can convey the indescribable, showing a universe that is deeply rooted in the sacredness of numbers.
His capacity to think quickly was what made him brilliant. He would occasionally have epiphanies in the quiet of the night and more often during his daily recitation of Vishnu Sahasranama, the 1000 names of the Hindu god Vishnu. His mathematical investigations seem to have been actively influenced by his unconscious mind. He frequently described how the Goddess Namagiri would step in during his dreams to provide answers to challenging problems.
Ramanujan’s approach to mathematical discovery demonstrates the strength of intuition and the potential of dreams as an often-overlooked source of knowledge. It emphasizes the idea of the subconscious as a source of creativity and exploration and attests to the boundless possibilities that may emerge when we dare to venture beyond ingrained patterns of thinking. Despite being distinct, his methods illuminate the various ways that the human mind could navigate the difficult terrain of mathematical knowledge.
Ramanujan’s profound spirituality and mathematical philosophy were intricately entwined, giving him a distinct perspective on the world. His quote, “An equation for me has no meaning unless it expresses a thought of God”, serves as an example of this. Ramanujan’s approach to mathematics, in which the divine and numbers cohabit and mutually enlighten one another, is reflected in this statement, which is more than just a statement of faith.
Ramanujan was able to approach mathematical difficulties with the awe and respect usually associated with spiritual inquiry because he saw mathematics as an embodiment of divine cognition. Rather than impeding his mathematical endeavors, this viewpoint appeared to stimulate his brilliance, resulting in discoveries and insights that were well ahead of their time. The remarkable depth of Srinivasa Ramanujan’s insights and his inventive mathematical techniques have found applications in modern physics, especially in areas like string theory and black hole physics, even though his mathematics was initially mainly used in pure mathematical fields like number theory and analysis.
He showed that it was possible to overcome the traditional division between the spiritual and the analytical, the logical and the intuitive. His life is proof that such intellectual fusion is possible and that the combination of the spiritual and the analytical can result in astonishing discoveries and insights.
I applaud this outstanding combination of intellectual prowess, who ought to serve as an inspiration to millions of Gen Zers. The secret for today’s youngsters should be a combination of research-oriented thinking with Bharatiya spirituality.
