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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.
6
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An easy-to-state elusive combinatorial problem
Let $a_1,a_2 \in \mathbb{Q}:a_1≥1,a_2≥1$. What should be the minimum value of $x\in\mathbb{R}$: $n∈[1,x]$ to ensure that $4k−3≤na_1≤4k−1$ such that $k∈N$ and $4l−3≤na_2≤4l−1$ such that $l∈N$ for all $ …
0
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An easy-to-state elusive combinatorial problem (revisited)
The following question is tackled with based completely on David Speyer's argument on a related problem:
Let $x,y,z\in \mathbb{Q}:x\ge1,y\ge1,z\ge1$. What should be the minimum value of $s\in \mathbb …
9
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1
answer
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A conjecture on intersection of some intervals.
It was proved here that if $a\in \mathbb{N}_{\geq3}$ then
$$\bigcap_{i = 1}^{a} \bigcup_{j = 0}^{i-1} \left[\frac{1+aj}{i},\frac{a(j+1)-1}{i}\right] = \varnothing \tag{1}$$
It may be conjectured tha …