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Results tagged with brownian-motion
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user 81917
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In the plane, does complement of Brownian path have infinitely many connected components?
Let $d = 2$. Do we have that with $P_x$—probability $1$, for every $T> 0$ the complement $W[0, T]^c$ of the Brownian path up to time $T$ has infinitely many connected components?
I had seen this post …
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