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computable. As a special case, we study this subsemigroup related to the family of geodesic rays starting from the basepoint, for Euclidean spaces and for trees. [2/2 of https://t.co/icomsrfYsS]
computable. As a special case, we study this subsemigroup related to the family of geodesic rays starting from the basepoint, for Euclidean spaces and for trees. [2/2 of https://t.co/icomsrfYsS]
Recently we have shown that the equivalence classes of metrics on the double of a metric space $X$ form an inverse semigroup. Here we define an inverse subsemigroup related to a family of isometric subspaces of $X$, which is more [1/2 of https://t.co/icoms
V. Manuilov: Inverse semigroups of metrics on doubles related to certain subsets https://t.co/9KWi45Gr4Q https://t.co/zoXhRPPSB4