2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/109017We study the probability that chordal $\text{SLE}_{8/3}$ in the unit disk from $\exp(ix)$ to 1 avoids the disk of radius $q$ centered at zero. We find the initial/boundary-value problem satisfied by this probability as a function of $x$ and $a=\ln q$, and show that asymptotically as $q$ tends to one this probability decays like $\exp(-cx/(1-q))$ with $c=5π/8$ for $x\in[0,π]$. We also give a representation of this probability as a functional of a Legendre process.28 pages, corrected proof of asymptotic dependenceProbabilityComplex Variables60K35; 60H30text