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Left closed in review as "Original close reason(s) were not resolved" by მამუკა ჯიბლაძე, Davide Giraudo, Henry.L
tried to make the question clear
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Sam Hopkins
Sam Hopkins
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union Union of two independent copies of Uniformuniform spanning forestsforest on Z^3$\mathbb{Z}^3$ is transient?

GivenLet $G$ be the (random) graph which is the union of two independent copies of uniform spanning foreststhe uniform spanning forest on $\mathbb Z^3$$\mathbb{Z}^3$. How can we show that it is

Question: Is (the simple random walk on) $G$ transient a.s..almost surely?

union of two independent copies of Uniform spanning forests on Z^3

Given two independent copies of uniform spanning forests on $\mathbb Z^3$. How can we show that it is transient a.s..

Union of two copies of uniform spanning forest on $\mathbb{Z}^3$ is transient?

Let $G$ be the (random) graph which is the union of two independent copies of the uniform spanning forest on $\mathbb{Z}^3$.

Question: Is (the simple random walk on) $G$ transient almost surely?

Post Closed as "Needs details or clarity" by Ryan Budney, Daniele Tampieri, Sam Hopkins, Friedrich Knop, Max Horn
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none Yuan
none Yuan
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union of two independent copies of Uniform spanning forests on Z^3

Given two independent copies of uniform spanning forests on $\mathbb Z^3$. How can we show that it is transient a.s..