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  2. Madhava series - Wikipedia

    en.wikipedia.org/wiki/Madhava_series

    In mathematics, a Madhava series is one of the three Taylor series expansions for the sine, cosine, and arctangent functions discovered in 14th or 15th century in Kerala, India by the mathematician and astronomer Madhava of Sangamagrama (c. 1350 – c. 1425) or his followers in the Kerala school of astronomy and mathematics. [1]

  3. Madhava of Sangamagrama - Wikipedia

    en.wikipedia.org/wiki/Madhava_of_Sangamagrama

    Madhava's pupil Parameshvara Nambudiri, the only known direct pupil of Madhava, is known to have completed his seminal work Drigganita in 1430 and the Paramesvara's date has been determined as c. 1360-1455.

  4. Sphuṭacandrāpti - Wikipedia

    en.wikipedia.org/wiki/Sphuṭacandrāpti

    Sphuṭacandrāpti (Computation of True Moon) is a treatise in Sanskrit composed by the fourteenth-century CE Kerala astronomer-mathematician Sangamagrama Madhava.The treatise enunciates a method for the computation of the position of the moon at intervals of 40 minutes each throughout the day.

  5. List of Indian inventions and discoveries - Wikipedia

    en.wikipedia.org/wiki/List_of_Indian_inventions...

    Madhava's correction terms – Madhava's correction term is a mathematical expression attributed to Madhava of Sangamagrama (c. 1340 – c. 1425), the founder of the Kerala school of astronomy and mathematics, that can be used to give a better approximation to the value of the mathematical constant π (pi) than the partial sum approximation ...

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    www.aol.com/lifestyle/solawave-mini-review...

    The Solawave 2-in-1 Skincare Mini is a pocket-sized red light therapy device that's budget-friendly and perfect for beginners.

  7. Kerala school of astronomy and mathematics - Wikipedia

    en.wikipedia.org/wiki/Kerala_school_of_astronomy...

    (The Kerala school did not use the "factorial" symbolism.) The Kerala school made use of the rectification (computation of length) of the arc of a circle to give a proof of these results. (The later method of Leibniz, using quadrature (i.e. computation of area under the arc of the circle), was not yet developed.) [1] They also made use of the series expansion of ⁡ to obtain an infinite ...

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