Maria Wirth
“Is it not time that Indians wake up to the treasure hidden in their scriptures which are much older than what western scholars estimated? Those scholars were influenced by the Christian belief that the world was created only some 6000 years back. The Rishis had always thought big and their estimate of the age of (this) universe is collaborated by astronomy. Further, their claim the world is maya was ridiculed, but nowadays nobody ridicules it unless he wants to make a fool of himself.”
Global Hindu Heritage Foundation is very happy to inform you that we have started Bala Samskar Kendras (Schools for children and youth) to enrich them with the greatness of Hindu Dharma and appreciate the sacrifices many leaders have done to protect Bharat. There are many kings who have achieved new heights in their skills, talents, and strength. Unfortunately, Bharath denies its history to its own children and glorified the most undeserving rulers. The government has corrupted the minds of young students since Independence from 1947. It is our effort to teach them the greatness of our scriptures, enrich their minds with timeless wisdom, create a sense of pride through time-tested moral and ethical compass, and make them proud of the science behind all our customs and traditions.
Sri Samratt Dutt, who is one of the Board members of GHHF, coordinates all the activities related to Ghar Waapasi, Bala Samskar, annadana and others. About 20 Bala Samskar Kendras are being operated in Assam. The students learned about Srinivasa Ramanujan who death anniversary was April 26. 
Srinivasa Ramanujan FRS (22 December 1887 – 26 April 1920) was an Indian mathematician and autodidact. Though he had almost no formal training in pure mathematics, he made extraordinary contributions to mathematical analysis, number theory, infinite series, and continued fractions. Ramanujan initially developed his own mathematical research in isolation; it was quickly recognized by Indian mathematicians. When his skills became apparent to the wider mathematical community, centred in Europe at the time, he began a famous partnership with the English mathematician G. H. Hardy. He rediscovered previously known theorems in addition to producing new theorems.
During his short life, Ramanujan independently compiled nearly 3,900 results (mostly identities and equations).[1] Nearly all his claims have now been proven correct, although some were already known.[2] He stated results that were both original and highly unconventional, such as the Ramanujan prime and the Ramanujan theta function, and these have inspired a vast amount of further research.[3] The Ramanujan Journal, an international publication, was launched to publish work in all areas of mathematics influenced by his work.
 Ramanujan remained obsessed with mathematics and kept working on continued fractions, divergent series, elliptic integrals, hypergeometric series and the distribution of primes. By 1911, Ramanujan was desperate to gain recognition from leading mathematicians, especially those in England. So, at the beginning of 1913, when he was just past 25, he dispatched a letter to Hardy in Cambridge with a long list of his discoveries—a letter which changed both their lives.
Although only 36 when he received Ramanujan’s letter, Hardy was already the leading mathematician in England. The mathematical scene in England in the first half of the 20th century was dominated by Hardy and another titan of Trinity College, J. E. Littlewood. The two formed a legendary partnership, unique to this day, writing an astounding 100 joint papers. They were instrumental in turning England into a superpower in mathematics, especially in number theory and analysis.
Hardy was not the first mathematician to whom Ramanujan had sent his results, however the first two to whom he had written judged him to be a crank. But Hardy was not only an outstanding mathematician, he was also a wonderful teacher, eager to nurture talent.
Ramanujan’s major contributions to mathematics:
Ramanujan's contribution extends to mathematical fields such as complex analysis, number theory, infinite series, and continued fractions.
Infinite series for pi: In 1914, Ramanujan found a formula for infinite series for pi, which forms the basis of many algorithms used today. Finding an accurate approximation of π (pi) has been one of the most important challenges in the history of mathematics.
Game theory: Ramanujan discovered a long list of new ideas for solving many challenging mathematical problems that have given great impetus to the development of game theory. His contribution to game theory is purely based on intuition and natural talent and is unmatched to this day.
Mock theta function: He elaborated on the mock theta function,  a concept in the field of modular forms of mathematics.
Ramanujan number: 1729 is known as the Ramanujan number which is the sum of the cubes of two numbers 10 and 9.
Circle Method: Ramanujan, along with GH Hardy, invented the circle method which gave the first approximations of the partition of numbers beyond 200. This method contributed significantly to solving the notorious complex problems of the 20th century, such as Waring's conjecture and other additional questions.
Theta Function: Theta function is a special function of several complex variables. German mathematician Carl Gustav Jacob Jacobi invented several closely related theta functions known as Jacobi theta functions. Theta function was studied by extensively Ramanujan who came up with the Ramanujan theta function, that generalizes the form of Jacobi theta functions and also captures general properties. Ramanujan theta function is used to determine the critical dimensions in Bosonic string theory, superstring theory, and M-theory.
Other notable contributions by Ramanujan include hypergeometric series, the Riemann series, the elliptic integrals, the theory of divergent series, and the functional equations of the zeta function.
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