Pages that link to "Item:Q935258"
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The following pages link to A theorem of Hrushovski-Solecki-Vershik applied to uniform and coarse embeddings of the Urysohn metric space (Q935258):
Displaying 12 items.
- Strongly non-embeddable metric spaces (Q409513) (← links)
- Invariant measures via inverse limits of finite structures (Q896078) (← links)
- On subgroups of minimal topological groups (Q935261) (← links)
- Globalization of the partial isometries of metric spaces and local approximation of the group of isometries of Urysohn space (Q935263) (← links)
- Nonpositive curvature is not coarsely universal (Q2316827) (← links)
- AUTOMATIC CONTINUITY FOR ISOMETRY GROUPS (Q4634343) (← links)
- EQUIVARIANT GEOMETRY OF BANACH SPACES AND TOPOLOGICAL GROUPS (Q4635500) (← links)
- On Følner sets in topological groups (Q4643299) (← links)
- All those EPPA classes (strengthenings of the Herwig–Lascar theorem) (Q5039718) (← links)
- Coarse and Lipschitz universality (Q5162574) (← links)
- The Hrushovski property for hypertournaments and profinite topologies (Q5217908) (← links)
- A combinatorial proof of the extension property for partial isometries (Q5227145) (← links)
