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..., which marks his place, in the future and the present, among the names of geometers that will endure, is the invention of the method of [[equipollence (geometr ...\bumpeq AC .</math> According to Laissant, Bellavitis published works in "arithmetic, algebra, geometry, infinitesimal calculus, probability, mechanics, physics ...

...Italian mathematician living in [[France]], specialized in algebraic and [[arithmetic geometry]]. He is currently a professor of mathematics at the [[University [[Category:Algebraic geometers]] ...

...H. Silverman|title=Review of ''Some Problems of Unlikely Intersections in Arithmetic and Geometry'' by Umberto Zannier|date=April 2013|journal=Bull. Amer. Math. [[Category:Italian algebraic geometers]] ...

...ompactification]] of a quotient of a [[Hermitian symmetric space]] by an [[arithmetic group]] (that is, a [[linear algebraic group]] over the rational numbers).< ...r Lewis|last1= Baily|first2=Armand|last2= Borel |title=Compactification of arithmetic quotients of bounded symmetric domains|journal= [[Annals of Mathematics]]|v ...

...CNRS]], based at Institut mathématique de Jussieu. Her research concerns [[arithmetic geometry]], and in particular [[p-adic Hodge theory|''p''-adic Hodge theory ...f Mathematicians]], with a talk entitled "''p''-adic motivic cohomology in arithmetic".<ref>[http://www.icm2006.org/proceedings/Vol_II/contents/ICM_Vol_2_20.pdf ...

...org/uploads/tx_leopublication/Neugew%C3%A4hlte_Mitglieder_2016.pdf}}</ref> arithmetic algebraic geometry, and representation theory.<ref name=CV>{{cite web|title ..., received the [[Gottfried Wilhelm Leibniz Prize]] for their work in using arithmetic-algebraic geometry to solve [[Diophantine equation | Diophantine equations] ...

...[Canadians|Canadian]] mathematician, specializing in [[arithmetic geometry|arithmetic algebraic geometry]] and [[p-adic cohomology|''p''-adic cohomology theories [[Category:Algebraic geometers]] ...

...universality theorem, we show that these schemes essentially generate all arithmetic of schemes of finite type over the integers.<ref name=DukeMathRef/>}} [[Category:Algebraic geometers]] ...

...permutation]]s.<ref group=c>{{cite book|author=Cox, H.|title=Principles of Arithmetic|year=1885|publisher=Deighton|url=https://archive.org/details/principlesarit [[Category:British geometers]] ...

'''Vincent Pilloni''' is a French mathematician, specializing in [[arithmetic geometry]] and the [[Langlands program]]. [[Category:Algebraic geometers]] ...

[[Category:Arithmetic geometers]] ...

...athematical Congress]] in [[Budapest]] (''Low degree polynomial equations: arithmetic, geometry and topology''). He was also selected as a plenary speaker at the [[Category:Algebraic geometers]] ...

...jective]] [[Algebraic variety|algebraic varieties]]. These structures gave geometers new tools for studying [[algebraic curve]]s, such as the [[Torelli theorem] ...Ruddat|first2=Helge|last3=Thompson|first3=Alan|title=Calabi-Yau Varieties: Arithmetic, Geometry and Physics|date=2015|chapter=An Introduction to Hodge Structures ...

[[Category:Arithmetic geometers]] ...

...uch they have been extensively studied by [[Arithmetic geometry|arithmetic geometers]]. More precisely, Hurwitz spaces classify isomorphism classes of [[Galois ...

...A mathematician who works in the field of geometry is called a ''[[List of geometers|geometer]]''. Until the 19th century, geometry was almost exclusively devot ...ermat's Last Theorem]], a problem that was stated in terms of [[elementary arithmetic]], and remained unsolved for several centuries. ...

...rial coordination comprehensive to both physics and chemistry, and to both arithmetic and geometry, in rational whole numbers&nbsp;... Synergetics explains much Geometers and "schooled" people speak of length, breadth, and height as constituting ...

...hmetic mean]]'''}}{{defn|defn=In [[mathematics]] and [[statistics]], the ''arithmetic mean'' or simply the [[mean]] or ''average'' when the context is clear, is ...nus the first. For instance, the sequence 5, 7, 9, 11, 13, 15, . . . is an arithmetic progression with ''common difference'' of 2.}} ...