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...automorphisms of the local field '''F'''_''p''((t)) and by group theorists including D. {{harvtxt|Johnson|1988}} and the name "Nottingham group" refer ...

...s unbounded, there are ways in which a player can win the game in a finite number of moves. ...s on an infinite board, new patterns are required to form a [[checkmate]]. Theorists conceive of infinite chess variations to expand the theory of chess in gene ...

...an Indian mathematician at the [[University of Toronto]] specializing in [[number theory]], particularly arithmetic statistics. [[Category:Indian number theorists]] ...

[[Category:Indian number theorists]] ...

'''Jean-Louis Nicolas''' is a French [[number theory|number theorist]]. He is the namesake (with [[Paul Erdős]]) of the [[Erdős–Nicolas number]]s,<ref>{{citation ...

...lásti found an eight-point set with this property, and showed that for any number of points between three and eight (inclusive) there is a subset of the [[he ...ete geometry concerns [[Arrangement of lines#Triangles in arrangements|the number of triangular faces in an arrangement of lines]]. When no three lines may c ...

...threshold functions. That is, whenever <math>a>0</math> is an [[irrational number]], there is a zero-one law for the first-order properties of the random gra ...d by elegant writing", recommending it to [[probability theory|probability theorists]] and [[mathematical logic|logicians]].{{r|kolchin}} Reviewer Alessandro Be ...

...21, 1942) is an American [[mathematician]] who has performed research in [[number theory]] and [[algebraic geometry]]. He is a Distinguished Professor emerit ...number]]; here <math>e</math> denotes [[e (mathematical constant)|Euler's number]], approximately 2.718.<ref>{{citation ...

...orn 1944) is an American [[mathematician]] who has made contributions to [[number theory]], in particular [[Iwasawa theory]]. ...f Mathematicians]] 2010, [[Hyderabad, India|Hyderabad]] on the topic of "''Number Theory.''"<ref>{{cite web|title=ICM Plenary and Invited Speakers since 1897 ...

...hen''' (born 1979){{r|loc}} is an American mathematician specializing in [[number theory]], and especially in the analytic, geometric, and algebraic properti [[Category:Number theorists]] ...

In 1992, Greither proved the [[Iwasawa main conjecture]] for [[abelian number field]]s in the <math>p=2</math> case.<ref>{{cite journal |last1=Greither | ...title=Swan modules and Hilbert–Speiser number fields | journal=Journal of Number Theory | volume=79 | pages=164–173 | doi=10.1006/jnth.1999.2425 | year=1999 ...

...uarterly Journal of Mathematics |pages=134–151 }}</ref> and determined the number of generators of a finite solvable group in terms of structure and embeddin [[Category:Group theorists]] ...

...of category theory besides enriched categories, both individually and in a number of collaborations.{{citation needed|date=December 2020}} His PhD students i [[Category:Category theorists]] ...

| fields = [[Number theory]] ...Langx|he|אהוד דה שליט}}; born 16 March 1955) is an Israeli [[Number theory|number theorist]] and professor at the [[Hebrew University of Jerusalem]]. ...

...ri Darmon, Pure and Applied Mathematics: One of the world's leading number theorists, working on Hilbert's 12th problem|work=Science.ca|access-date=2023-08-03}} ...

...le the way notes 1200 cents apart are in traditional tunings). Other music theorists such as [[Walter O'Connell]], in his 1993 "The Tonality of the Golden Secti ...[lattice (music)|lattice]]. Given that the golden ratio is an [[irrational number]] there are three infinite stacks of possible golden ratios which never ret ...

...g body is inversely proportional to the square root of its size. Hence the number of votes obtained by a representative of a state <math> j </math> with pop ...ith <math> M </math> as <math>q_* \approx 1/2 +1/\sqrt{\pi M} </math>. The number <math>\pi </math> appears in an expression related to voting theory as a co ...

...lga Taussky-Todd]].<ref>{{MathGenealogy |id=11915}}</ref> Foster's [[Erdos number]] is 2. ...the faculty of [[California State University, Northridge]]. She works in [[number theory]] and the theory of [[mathematical symmetry]]. ...

..., [[Sakai, Osaka]]) is a Japanese mathematician, known for his research in number theory, algebraic geometry, and modular forms. [[Category:Number theorists]] ...

...is is the core method for his subsequent constructive proof(1964) that the number of Nash( bimatrix) equilibrium points is odd. [[Category:American game theorists]] ...