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Brahma Gupta (598-668 AD) was an Indian mathematician. He wrote several books like the famous 'Brahmasphutasiddhanta'.

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Brahma Gupta (598-668 AD) was an Indian mathematician. He wrote several books like the famous 'Brahmasphutasiddhanta'.

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Brahmagupta, whose main work was called Brahmasphutasiddhanta might be one.

Aryabhata did some work with pi, which is related to the perimeter of circles.

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Srinivasa Ramanujan published very few papers during his lifetime, most notably "The Lost Notebook" and "Collected Papers." After his death, his work was compiled and published in four volumes titled "Collected Papers of Srinivasa Ramanujan." Additionally, many biographies and books have been written about his life and contributions to mathematics.

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Perhaps Algebra? The word algebra comes from Arabic (al-jabr, الجبر literally, restoration), its origins can be traced to ancient Indian mathematics. Muhammad ibn Musa al-Khwarizmi learned the technique of Indian mathematics and introduced it to the world through his famous book on arithmetic text, the Kitab al-jam'wal tafriq bi hisab al-Hindi ("Book on Addition and Subtraction after the Method of the Indians"), around 780-850 A.D. The first use of algebraic transformation was described by Brahmagupta in his book Brahmasphutasiddhanta, where first was proposed the solution of Linear Algebra and Quadratic Equation.

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Brahmagupta gave the solution of the general linear equation in chapter eighteen of Brahmasphutasiddhanta,18.43 The difference between rupas, when inverted and divided by the difference of the unknowns, is the unknown in the equation. The rupas are [subtracted on the side] below that from which the square and the unknown are to be subtracted.[4]

Which is a solution equivalent to , where rupasrepresents constants. He further gave two equivalent solutions to the general quadratic equation,18.44. Diminish by the middle [number] the square-root of the rupas multiplied by four times the square and increased by the square of the middle [number]; divide the remainder by twice the square. [The result is] the middle [number].

18.45. Whatever is the square-root of the rupasmultiplied by the square [and] increased by the square of half the unknown, diminish that by half the unknown [and] divide [the remainder] by its square. [The result is] the unknown.[4]

Which are, respectively, solutions equivalent to,

and

He went on to solve systems of simultaneous indeterminate equations stating that the desired variable must first be isolated, and then the equation must be divided by the desired variable's coefficient

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