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Ruixiang Zhang is a mathematician specializing in Euclidean harmonic analysis, analytic number theory, geometry and additive combinatorics. He is an assistant professor in the Department of Mathematics at University of California, Berkeley . [ 1 ]
The Mathematics Genealogy Project (MGP) is a web-based database for the academic genealogy of mathematicians. [ 2 ] [ 3 ] [ 4 ] As of 1 December 2023, [update] it contained information on 300,152 mathematical scientists who contributed to research-level mathematics.
Mathematics Genealogy Project link Template parameters [Edit template data] This template prefers inline formatting of parameters. Parameter Description Type Status id id 1 Mathematics Genealogy Project id Number optional title title name 2 optional display title String optional The above documentation is transcluded from Template:MathGenealogy/doc. (edit | history) Editors can experiment in ...
The Hundred Fowls Problem is a problem first discussed in the fifth century CE Chinese mathematics text Zhang Qiujian suanjing (The Mathematical Classic of Zhang Qiujian), a book of mathematical problems written by Zhang Qiujian. It is one of the best known examples of indeterminate problems in the early history of mathematics. [1]
In fourteenth century England, for example, papal dispensations for annulments due to consanguinity (and affinity) were relatively few. [14] The ban on marriage to minor degrees of relationship imposed by the Roman Catholic Church was met with heavy criticism in the Croatian society in the 11th century, which led to a schism in the Croatian church.
For the 2013–2014 year, Maynard was a CRM-ISM postdoctoral researcher at the University of Montreal. [7]In November 2013, Maynard gave a different proof of Yitang Zhang's theorem [8] that there are bounded gaps between primes, and resolved a longstanding conjecture by showing that for any there are infinitely many intervals of bounded length containing prime numbers. [9]
An example of the elementary mathematics in the Suàn shù shū, the square root is approximated by using false position method which says to "combine the excess and deficiency as the divisor; (taking) the deficiency numerator multiplied by the excess denominator and the excess numerator times the deficiency denominator, combine them as the ...
Internal evidences suggest that book was compiled sometime between 466 and 485 CE. "Zhang Qiujian suanjing has an important place in the world history of mathematics: it is one of those rare books before AD 500 that manifests the upward development of mathematics fundamentally due to the notations of the numeral system and the common fraction.