How can I prove the triangle inequality holds in the Poincaré Half Plane when given points $A$, $B$, $C$. Using the idea:
$$d(A,B) + d(B,C) \ge d(A,C),$$
where $d(A,B)$ is the Poincaré distance from $A$ to $B$.
How can I prove the triangle inequality holds in the Poincaré Half Plane when given points $A$, $B$, $C$. Using the idea:
$$d(A,B) + d(B,C) \ge d(A,C),$$
where $d(A,B)$ is the Poincaré distance from $A$ to $B$.
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