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Does the Alexandrov angle define convex functions along geodesics in CAT(0) spaces?

Let $X$ be a CAT(0) space and suppose $a,b,c,d\in X$ satisfy $$ \max\{\angle_a(b,c),\angle_a(b,d)\}<\frac{\pi}{2}. $$ Let $\gamma:[0,\ell]\to X$ be the geodesic with $\gamma(0)=c$ and $\gamma(\ell)=d …
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