Ebook: Combinatorial Theory Seminar Eindhoven University of Technology

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Content:
Front Matter....Pages -
I. Permutations and combinations....Pages 1-3
II. Inversion formulae....Pages 4-20
III. Generating functions and recursions....Pages 21-32
IV. Partitions....Pages 33-39
V. Distinct representatives....Pages 40-68
VI. Ramsey's theorem....Pages 69-76
VII. Some extremal problems....Pages 77-79
VIII. Convex spaces....Pages 80-81
IX. De bruign sequences....Pages 82-92
X. Block designs....Pages 93-102
XI. Difference sets....Pages 103-104
XII. Finite geometries....Pages 105-110
XIII. Orthogonal latin squares....Pages 111-119
XIV. Hadamard matrices....Pages 120-124
XV. Constructions of block designs....Pages 125-129
Back Matter....Pages -

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Content:
Front Matter....Pages -
I. Permutations and combinations....Pages 1-3
II. Inversion formulae....Pages 4-20
III. Generating functions and recursions....Pages 21-32
IV. Partitions....Pages 33-39
V. Distinct representatives....Pages 40-68
VI. Ramsey's theorem....Pages 69-76
VII. Some extremal problems....Pages 77-79
VIII. Convex spaces....Pages 80-81
IX. De bruign sequences....Pages 82-92
X. Block designs....Pages 93-102
XI. Difference sets....Pages 103-104
XII. Finite geometries....Pages 105-110
XIII. Orthogonal latin squares....Pages 111-119
XIV. Hadamard matrices....Pages 120-124
XV. Constructions of block designs....Pages 125-129
Back Matter....Pages -
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