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• 조합수학

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위키데이터

• ID : Q76592

말뭉치

1. Combinatorics concerns the study of discrete objects.
2. While it is arguably as old as counting, combinatorics has grown remarkably in the past half century alongside the rise of computers.
3. 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.
4. One way to define combinatorics is, perhaps, to describe its subdivisions with their problems and techniques.
5. Combinatorics is well known for the breadth of the problems it tackles.
6. In the Middle Ages, combinatorics continued to be studied, largely outside of the European civilization.
7. Combinatorics can help us count the number of orders in which something can happen.
8. You can use combinatorics to calculate the “total number of possible outcomes”.
9. Combinatorics is often concerned with how things are arranged.
10. Many problems in combinatorics can be solved by applying these simple rules.
11. Mathematicians sometimes use the term "combinatorics" to refer to a larger subset of discrete mathematics that includes graph theory.
12. The Season 1 episode "Noisy Edge" (2005) of the television crime drama NUMB3RS mentions combinatorics.
13. This book is also ideal for readers who wish to better understand the various applications of elementary combinatorics.
14. and it's called combinatorics.
15. Combinatorics is actually what your lesson today is gonna be about.
16. The modern era has uncovered for combinatorics a wide range of fascinating new problems.
17. Combinatorial theory is the name now given to a subject formerly called "combinatorial analysis" or "combinatorics", though these terms are still used by many people.
18. Combinatorics counts, enumerates, examines, and investigates the existence of configurations with certain specified properties.
19. With combinatorics, one looks for their intrinsic properties, and studies transformations of one configuration into another, as well as “subconfigurations” of a given configuration.
20. Combinatorics is a branch of mathematics concerning the study of finite or countable discrete structures.
21. We will give an account of Combinatorics Korea, if necessary.
22. Combinatorics is all about number of ways of choosing some objects out of a collection and/or number of ways of their arrangement.
23. He was a Founding Fellow of The Institute of Combinatorics and its Applications and serves on its Council.
24. He has directed thirty-nine of the Southeastern International Conferences on Combinatorics, Graph Theory and Computing.
25. He is the first recipient of the Stanton Medal, which is awarded by the Institute for Combinatorics and its Applications (ICA).
26. The European Journal of Combinatorics is a high standard, international, bimonthly journal of pure mathematics , specializing in theories arising from combinatorial problems.
27. The European Journal of Combinatorics is a high standard, international, bimonthly journal of pure mathematics, specializing in theories arising from combinatorial problems.
28. Combinatorics is a branch of pure mathematics concerning the study of discrete (and usually finite) objects.
29. Combinatorics is as much about problem solving as theory building, though it has developed powerful theoretical methods, especially since the later twentieth century.
30. Lecturer Eoin's research interests encompass a wide array, including Extremal combinatorics, Graph Theory, Ramsey theory, Probabilistic methods in combinatorics and High-dimensional phenomena.
31. Dr Matthew Jenssen Lecturer Matthew’s research interests lie at the interface of combinatorics, statistical physics and theoretical computer science.
32. The myriad ways of counting the number of elements in a set is one of the main tasks in combinatorics, and I’ll try to describe some basic aspects of it in this tutorial.
33. Another interesting method in combinatorics — and one of my favorites, because of its elegance — is called method of paths (or trajectories).
34. Recurrence relations probably deserves their own separate article, but I should mention that they play a great role in combinatorics.
35. As this article was written for novices in combinatorics, it focused mainly on the basic aspects and methods of counting.
36. The aim of this workshop series is to provide an opportunity for researchers in combinatorics and related topics to commnicate and share their ideas about interesting problems.
37. Combinatorics has been rather neglected by historians of mathematics.
38. On May 19, Ashwin Sah posted the best result ever on one of the most important questions in combinatorics.
39. This course is based on a highly regarded on-campus Tsinghua class called Combinatorics, and is ideal for students who are interested in mathematics or computer science.
40. Mathematicians uses the term “Combinatorics” as it refers to the larger subset of Discrete Mathematics.
41. Combinatorial techniques are applicable to many areas of mathematics, and a knowledge of combinatorics is necessary to build a solid command of statistics.
42. Aspects of combinatorics include: counting the structures of a given kind and size, deciding when certain criteria can be met, and constructing and analyzing objects meeting the criteria.