Pages that link to "Item:Q839908"
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The following pages link to Isomorphism of subshifts is a universal countable Borel equivalence relation (Q839908):
Displaying 10 items.
- Topological isomorphism for rank-1 systems (Q279749) (← links)
- The complexity of topological conjugacy of pointed Cantor minimal systems (Q527327) (← links)
- Topological full groups of minimal subshifts and the classification problem for finitely generated complete groups (Q1733172) (← links)
- Dynamical simplices and Borel complexity of orbit equivalence (Q2182028) (← links)
- On the complexity of topological conjugacy of Toeplitz subshifts (Q2408021) (← links)
- The complexity of the topological conjugacy problem for Toeplitz subshifts (Q2408033) (← links)
- Isomorphism and weak conjugacy of free Bernoulli subflows (Q3299559) (← links)
- Group Colorings and Bernoulli Subflows (Q5365183) (← links)
- Quotients by countable normal subgroups are hyperfinite (Q6062652) (← links)
- CLASSIFICATION OF ONE DIMENSIONAL DYNAMICAL SYSTEMS BY COUNTABLE STRUCTURES (Q6103453) (← links)