Examples of using Combinatorics in English and their translations into Korean
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Programming
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Computer
I liked finite and infinite combinatorics….
Combinatorics, algebra and mathematical analysis.
Each of them is subject to their own laws combinatorics.
Rado's thesis, entitled Studies on combinatorics, earned him a doctorate in 1933.
Enumerative Combinatorics: Volume 2, by Richard Stanley, contains a large number of examples.
They worked on topics such as soluble groups, combinatorics, and matrix theory.
A Walk Through Combinatorics: An Introduction to Enumeration and Graph Theory.
To a considerable extent, finite and infinite combinatorics are parts of the same subject.
His major mathematical contributions are to finite field theory,number theory, and combinatorics.
This work makes him a precursor of combinatorics and this aspect is fully discussed in.
My policy then was to go after the best student and try to get him to go into combinatorics.
Increasingly, interactions between infinite combinatorics and mathematical logic are coming to light.
Rado's work covered a wide range of mathematics but his most important work was in combinatorics.
The problems which attracted him most were problems in combinatorics, graph theory, and number theory.
Spectral graph theory Algebraic combinatorics Algebraic connectivity Dulmage-Mendelsohn decomposition Graph property Adjacency matrix.
For example, in 1918 he published papers on series, number theory, combinatorics and voting systems.
Many problems from combinatorics were easily explained, you could get into them quickly, but getting out was often very hard….
The single paper most responsible for the revolution that incorporated combinatorics into the mainstream of modern mathematics.
The combinatorics was introduced by Ramsey to solve a special case of the decision problem for the first-order predicate calculus.
In particular he made contributions of major importance in the theory of polytopes, non-euclidean geometry,group theory and combinatorics.
Most of the concepts of finite combinatorics and many of its results carry over(sometimes in more than one way) to the infinite case.
He applied group theory to the study of projective planes and his work in this area led to the topic of combinatorics as we know it today.
The Department of Combinatorics was established at Waterloo in 1967 and Nash-Williams left Aberdeen to become one of the founding professors.
So I immediately sought herout- I had never spoken to her before- and asked her if she knew anything about combinatorics.
Knuth continues to publish important contributions to computer science, combinatorics and algebra, the topic of his doctoral thesis.
His doctoral dissertation was on complex analysis, but he also worked on logic, set theory, geometry,number theory, and combinatorics.
Schaums Outline of Theory and Problems of Combinatorics including concepts of Graph Theory.
His first major work on combinatorics, which was to change the direction of the whole subject, was On the Foundations of Combinatorial Theory which Rota published in 1964.
As a mathematician Fine had wide interests publishing on many differenttopics including number theory, logic, combinatorics, group theory, linear algebra, partitions and functional and classical analysis.
The four memoirs that Monge submitted to the Académie were on a generalisation of the calculus of variations, infinitesimal geometry,the theory of partial differential equations, and combinatorics.