Narayana_pandit_biography_of_william_shakespeare

1400 — Year 1400 was a leap year starting on Thursday (link will display the full calendar) of the Julian calendar.

He wrote commentaries on the work of Bhaskara I, Aryabhata I and Bhaskara II, and his contributions to mathematics include an outstanding version of the mean value theorem. For Indian mathematician Narayana Pandit, see Narayana Pandit. He was born in Ajjada village, near Bobbili, presently in… …   Wikipedia

Melpathur Narayana Bhattathiri — (Malayalam: മേല്‍പതതൂര്‍ നാരായണ ഭട്ടതിരി) (1559–1664), third student of Achyuta Pisharati, was of Madhava of Sangamagrama s Kerala school of astronomy and mathematics.

Sadly none of his mathematical works are extant, however it can be determined that he was a mathematician of some note. Mathematical operations with zero, several geometrical rules and discussion of magic squares and similar figures are other contributions of note. He was a mathematical linguist (vyakarana). He was a poet, musician, dancer, linguist and philosopher.

His key work was the Yukti-bhasa(written in Malayalam, a regional language of Kerala). The work anticipated many developments in combinatorics.

Narayana Pandit had written two works, an arithmetical treatise called Ganita Kaumudi and an algebraic treatise called Bijganita Vatamsa. Narayan Pandit (Hindi: नारायण पण्डित) was the Brahmin author of the Sanskrit treatise called Hitopadesh, one of the oldest… …   Wikipedia

Ajjada Adibhatla Narayana Dasu — Pandit Ajjada Adibhatla Narayana Das (b.

1500-1575) was a member of the Kerala School, which was founded on the work of Madhava, Nilakantha, Paramesvara and others. Narayana's other major works contain a variety of mathematical developments, including a rule to calculate approximate values of square roots, using the second order indeterminate equation Nx² + 1 = y²(Pell's equation).

Although the Karmapradipika contains very little original work, seven different methods for squaring numbers are found within it, a contribution that is wholly original to the author.

Jyesthadeva(c.

Pandit Karuppan — was a poet, dramatist and social reformer who lived in Kerala, India.

His work on the solution of equations is quoted in a work called Kriya-krama-kari, by the scholar Sankara Variar, who is also relatively little known (although R Gupta mentions a further text, written by him). 1370-1460) is known to have been a pupil of Narayana Pandit, and also Madhava of Sangamagramma, who I will discuss later and is thought to have been a significant influence.

2 January 1945) is known as the versatile genius of Andhra Pradesh. Narayanan is also thought to be the author of an elaborate commentary of Bhaskara II's Lilavathi, titled Karmapradipika (or Karma-Paddhati).[1] Although the Karmapradipika contains little original work, it contains seven different methods for squaring numbers, a contribution that is wholly original to the author, as well as contributions to algebra and magic squares.[1]

Narayanan's other major works contain a variety of mathematical developments, including a rule to calculate approximate values of square roots, investigations into the second order indeterminate equation nq2 + 1 = p2 (Pell's equation), solutions of indeterminate higher-order equations, mathematical operations with zero, several geometrical rules, and a discussion of magic squares and similar figures.[1] Evidence also exists that Narayana made minor contributions to the ideas of differential calculus found in Bhaskara II's work.

Revisions and additions are welcome. ,
when t = 1 and t = 1/√3, and remarkably good rational approximations of p(using another Madhava series) are of great interest.