Short biography of famous mathematicians aryabhatta wiki
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Sci.12(2)(1977), 137-146.
His works have been a long way in advance of his era, tough winning myths and changing them with clinical motives rooted in logic and remark. Ifrah in [3] argues that Aryabhata was also familiar with numeral symbols and the place-value system. Nalanda emerged as one of the earliest facilities of higher gaining knowledge in the global. He wrote in the AryabhatiyaⓉ the following:-
Add four to one hundred, multiply by eight and then add sixty-two thousand.We do know that Aryabhata wrote AryabhatiyaⓉ in Kusumapura at the time when Pataliputra was the capital of the Gupta empire and a major centre of learning, but there have been numerous other places proposed by historians as his birthplace.The modern value of time was written as 23:56:4.091.
Heliocentrism
Aryabhatta gave an astronomical model which stated that the Earth rotates on its axis. Some of his results were cited by great Arabian mathematicians such as Al-Biruni and Al-Khawarizmi who believed that the Earth rotates on its axis.
Aryabhata's definitions for cosine, sine, inverse sine, verse sine gave birth to Trigonometry.
He is sometimes referred to as Aryabhata I, since several later scientists of the same name also produced notable works.
Aryabhata’s Early Life
Aryabhata came from southern India, but his precise place of birth is not known.
no final verdict can be given regarding the locations of Asmakajanapada and Kusumapura.
In this chapter, Aryabhata delves into the causes of days and nights, rising of zodiac signs, eclipse, celestial equator, node and the shape of the earth.
Mathematical Discoveries:- In Aryabhatiya Indian Mathematical Literature was extensively mentioned. He truly made the world notice India, in terms of holding scientific knowledge and value that made a difference to the world.
The AryabhatiyaⓉ contains an introduction of 10 verses, followed by a section on mathematics with, as we just mentioned, 33 verses, then a section of 25 verses on the reckoning of time and planetary models, with the final section of 50 verses being on the sphere and eclipses. But it in fact contains eleven giti stanzas and two arya stanzas.
Several of his calculations showed remarkable accuracy for the era, with some remaining the best available for many centuries. , 25, 30, 40, 50, 60, 70, 80, 90, 100. He explained the eclipses in terms of shadows falling on the Earth.
A lunar eclipse occurs when the Earth’s shadow is blocked by the Moon. Sci.
12(2)(1977), 161-166.Hist. Allahabad Univ. However, as is often the case, nothing is as straightforward as it appears and Elfering (see for example [13]) argues that this is not an error but rather the result of an incorrect translation.