Results 171 to 180 of about 99,508 (238)

Combinatorics in Indian Mathematics [PDF]

, 2008
This [rule] has been handed down [to us] as a general [method], being employed [for their own purposes] by the experts [of specific fields of study], namely, for the tabular presentation of possible meters in metrics, for the number of ways of opening ventilating holes, etc., and the diagram called Partial Meru in arts and crafts, and for the varieties
Takao Hayashi
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Thematic mathematics: the combinatorics of prime factorizations

Teaching Mathematics and its Applications, 2009
In this article, we use a particular example to illustrate a thematic approach to the teaching and learning of mathematics. Our theme, suitable for undergraduates and able sixth-form students, is the enumeration of mathematical objects associated with the prime factorizations of integers.
Martin Griffiths
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Discrete Mathematics and Combinatorics

, 2003
Douglas R. Shier
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Combinatorics and Nonparametric mathematics [PDF]

Annals of Combinatorics, 1997
Nonparametric statistics, toric varieties, matroids – a more disparate trio of mathematical subjects can hardly be imagined, and yet, they share a basic idea. The idea is to replace a numerical or continuous quantity in an existing “classical” subject by a discrete combinatorial quality.
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Asymptotic Combinatorics with Application to Mathematical Physics

2002
Preface. Program. List of participants. Part One: Matrix Models and Graph Enumeration. Matrix Quantum Mechanics V. Kazakov. Introduction to matrix models E. Brezin. A Class of the Multi-Interval Eigenvalue Distributions of Matrix Models and Related Structures V. Buslaev, L. Pastur. Combinatorics and Probability of Maps V.A. Malyshev.
Anatoly Vershik, Vadim Malyshev
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Combinatorics and Applied Mathematics

1986
I have come to speak on the subject of combinatorics, or more generally, discrete mathematics; and applied mathematics.
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Combinatorics and Finite Mathematics

2016
The integer points on the line and the edges between them can be coloured \( 1 --(3) --2 --(1) --3 --(2) --1 \) and so on, where the edge colouring is in parentheses. Form a plane by stacking these lines unit distance apart, making sure that each vertex has a different coloured vertex above and below it; use colours 4 and 5 judiciously to colour the ...
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In the footsteps of Euler and MacMahon: combinatorics, the mathematics that counts

BSHM Bulletin: Journal of the British Society for the History of Mathematics, 2014
This article is based on my presidential address, given at the BSHM Christmas meeting on 7 December 2013. It features the history of combinatorics, a much neglected area, with particular reference to the work of two mathematicians who have always interested me—Leonhard Euler and Major Percy MacMahon—and with further contributions by Arthur Cayley (on ...
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