Examples of using Combinatorics in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
I work mostly in combinatorics.
Combinatorics, that's what I do.
You know, I suspect we're looking at a combinatorics problem.
Though her combinatorics is her weakest area.
Well, my experience with asymptotic combinatorics comes in handy.
Combinatorics, graph theory and probability theory.
I guess it's what I should expect from a master of combinatorics.
Used in combinatorics To solve the stable marriage problem.
And the important point about this is that it's the earliest study in combinatorics in mathematics.
The field of combinatorics owes its very existence to his work.
It's also quite useful,especially when it comes to probability and calculations in the domain of combinatorics.
In combinatorics, we often consider the angle of observation. Have you done that yet?
Abigail's been teaching a course in combinatorics and probability at m.i.t. since she was 22.
In combinatorics, Vandermonde's identity(or Vandermonde's convolution) is the following identity for binomial coefficients.
For his outstanding contributions to combinatorics, theoretical computer science and combinatorial optimization.
Combinatorics is an area of mathematics primarily concerned with counting, both as a means and an end in obtaining results, and certain properties of finite structures.
Don't tell me I have been working with you for over two years on combinatorics, and you're just going to throw that all away for physics!
He's the leader in combinatorics at the University, and also happens to be one of your most vocal opponents.
The innovative ideas of Professor Hassler Whitneyhave been the seed from which contemporary work in combinatorics, topology and differential geometry have grown to maturity.
As choreographers, we find concepts like combinatorics and symmetry to be powerful tools in the science of dance as well as the art of mathematics.
Proofs from THE BOOK contains 32 sections(45 in the sixth edition), each devoted to one theorem but often containing multiple proofs and related results. It spans a broad range of mathematical fields: number theory, geometry,analysis, combinatorics and graph theory. Erdős himself made many suggestions for the book, but died before its publication.
This led him to spectacular applications in combinatorics, including a new proof of the Szemeredi Theorem on arithmetical progressions and far-reaching generalizations thereof.
His research focuses on computational complexity theory, algorithms, combinatorics, and finite groups, with an emphasis on the interactions between these fields.
For his numerous contributions to number theory, combinatorics, probability, set theory, and mathematical analysis, and for personally stimulating mathematicians the world over.
Among his contributions:the application of ergodic theoretic ideas to number theory and combinatorics and the application of probabilistic ideas to the theory of Lie groups and their discrete subgroups.
So… well, I'm using the work of laszlo babaiasa stepping stone. You know, combinatorics and, um… no offense, but the math I'm usingis so complicated that I don't knowif I can dumb it down enough for itto make sense.
He has published over200 research papers on such topics as additive combinatorics, ergodic Ramsey theory, analytic number theory, random matrix theory, partial differential equations, and harmonic analysis.