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In addition to his research articles, he has authored a novel, The Grasshopper King, [15] which was a finalist for the 2004 Young Lions Fiction Award; [16] the "Do the Math" column in Slate; [17] two non-fiction books, How Not to Be Wrong; [18] [19] [20] and Shape: The Hidden Geometry of Information, Biology, Strategy, Democracy, and Everything ...
Yuri Manin (1937–2023) – algebraic geometry and diophantine geometry; Vladimir Arnold (1937–2010) – algebraic geometry; Ernest Vinberg (1937–2020) J. H. Conway (1937–2020) – sphere packing, recreational geometry; Robin Hartshorne (1938–) – geometry, algebraic geometry; Phillip Griffiths (1938–) – algebraic geometry ...
The Geometry of the Octonions is a mathematics book on the octonions, a system of numbers generalizing the complex numbers and quaternions, presenting its material at a level suitable for undergraduate mathematics students. It was written by Tevian Dray and Corinne Manogue, and published in 2015 by World Scientific.
Frederick Shenstone Woods (1864–1950) was an American mathematician.. He was a part of the mathematics faculty of the Massachusetts Institute of Technology from 1895 to 1934, [1] being head of the department of mathematics from 1930 to 1934 [2] and chairman of the MIT faculty from 1931 to 1933.
The book treats mostly 2- and 3-dimensional geometry. The goal of the book is to provide a comprehensive introduction into methods and approached, rather than the cutting edge of the research in the field: the presented algorithms provide transparent and reasonably efficient solutions based on fundamental "building blocks" of computational ...
In addition to the familiar theorems of Euclidean geometry, the Elements was meant as an introductory textbook to all mathematical subjects of the time, such as number theory, algebra and solid geometry, [61] including proofs that the square root of two is irrational and that there are infinitely many prime numbers.
According to Stephen Skinner, the study of sacred geometry has its roots in the study of nature, and the mathematical principles at work therein. [5] Many forms observed in nature can be related to geometry; for example, the chambered nautilus grows at a constant rate and so its shell forms a logarithmic spiral to accommodate that growth without changing shape.
The term "intuitive geometry" of the title was used by László Fejes Tóth to refer to results in geometry that are accessible to the general public, and the book concerns topics of this type. [1] [2] The book has 16 self-contained chapters, [1] each beginning with an illustrative puzzle or real-world application. [3]
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