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Answers
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27
What are the big problems in probability theory?
22
Random walk inside a random walk inside…
20
Obstructions for planar graphs on surfaces of genus g
19
Most memorable titles
15
Properties of Some Random Graphs
14
Basic results with three or more hypotheses (2)
11
Random permutations of Z_n
10
Is there a percolation threshold in the hard discs model?
9
Proving that every graph is an induced subgraph of an r-regular graph
8
What are some good examples of non-monotone graph properties?
7
Differences of near diagonal Ramsey numbers.
6
Theorems first published in textbooks?
6
When do 3D random walks return to their origin?
6
Coin flipping and a recurrence relation
6
Did Joseph Doob prove that random sequences don’t exist?
5
Length of the last edge when visiting points by nearest neighbor order
5
What is the easiest randomized algorithm to motivate to the layperson?
5
How long for a simple random walk to exceed sqrt(T)?
5
Does graph asymmetry imply all eigenvalues of the graph Laplacian are simple?
5
Cover time and intersection time of random walks
4
Asymptotic Geodesic Flow on Planar Graphs
4
diameter of a graph with random edge weights
4
Area of the boundary of the Mandelbrot set ?
4
Roadmap to learning about Ricci Flow?
4
Similarity of weighted graphs
4
Brownian bridge interpreted as Brownian motion on the circle
3
Number of Geodesic Paths Passing Through a Vertex in an Expander Graph
3
Distribution of big component of set partitions
3
The critical value of percolation on Cayley graphs.
3
Planar layouts of bipartite graphs
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