![]() ![]() New: GoKeMeSh:1166 _1 new paperGoldstern Kellner Mejia-Guzman Shelah, Controlling cardinal characteristics without adding reals New: MdSh:1154 file now availableMildenberger Shelah, A version of $\kappa$-Miller forcing New: Sh:1126 file now availableShelah, Corrected Iteration New: MhSh:1146 file now availableMohsenipour Shelah, On finitary Hindman's numbers New: Sh:1019 file now availableShelah, Model theory for a compact cardinal New: Partition properties for simply definable colourings.ĭeleted: Partition properties for simply definable colourings. O’Bryant, “Representing Ordinal Numbers with Arithmetically Interesting Sets of Real Numbers,” mathematics arXiv, 2019. New: trichotomy of the possible size of the continuum under the existence of New: Fuchino, André Ottenbreit Maschio Rodrigues and Hiroshi Sakai, closed and added New: Strong Löwenheim-Skolem theorems for stationary logics, II, preprint. New: Topological factors of rank-one subshifts, New: 考察 (Mathematics and Set Theory - seen from the perspective of New: Löwenheim-Skolem Theorem of stationary logics, game reflection Publ.New: >More about the Fodor-type Reflection Principle,ĭeleted: >More about the Fodor-type Reflection Principle, In: Proceedings of the 12th Asian Logic Conference, pp. Thomas, S.: Topological full groups of minimal subshifts and just-infinite groups.In: Current Topics in Operator Algebras (Nara, 1990), pp. Skau, C.: Minimal dynamical systems, ordered Bratteli diagrams and associated $$C^*$$C¿-crossed products.Sabok, M., Tsankov, T.: On the complexity of topological conjugacy of Toeplitz subshifts.Société Mathématique de France (2003) Google Scholar K¿rka, P.: Topological and Symbolic Dynamics, Cours spécialisés, vol.Donald Monk and Robert Bonnet Google Scholar North-Holland Publishing Co., Amsterdam (1989). Koppelberg, S.: Handbook of Boolean Algebras.Thesis (Ph.D.)-Rutgers The State University of New Jersey, New Brunswick Google Scholar Kaya, B.: Cantor Minimal Systems from a Descriptive Perspective (2016). ![]() Structure and classification Google Scholar American Mathematical Society, Providence, RI (2008). Kanovei, V.: Borel Equivalence Relations, University Lecture Series, vol.Hjorth, G.: The isomorphism relation on countable torsion free abelian groups.Herman, R.H., Putnam, I.F., Skau, C.F.: Ordered Bratteli diagrams, dimension groups and topological dynamics.Gjerde, R., Johansen, Ø.: Bratteli-Vershik models for Cantor minimal systems: applications to Toeplitz flows.Gao, S., Jackson, S., Seward, B.: Group colorings and Bernoulli subflows.CRC Press, Boca Raton (2009) Google Scholar Gao, S.: Invariant Descriptive Set Theory, Pure and Applied Mathematics (Boca Raton), vol.Friedman, H., Stanley, L.: A Borel reducibility theory for classes of countable structures.Ellis, P.: The Classification Problem for Finite Rank Dimension Groups.Einsiedler, M., Ward, T.: Ergodic Theory with a View Towards Number Theory, Graduate Texts in Mathematics, vol.Effros, E.G., Handelman, D.E., Shen, C.L.: Dimension groups and their affine representations.Conference Board of the Mathematical Sciences. In: CBMS Regional Conference Series in Mathematics, vol. Effros, E.G.: Dimensions and $$C^ $$C*-algebras.Cambridge University Press, Cambridge (2010) Google Scholar In: Combinatorics, Automata and Number Theory, Encyclopedia Math. Durand, F.: Combinatorics on Bratteli diagrams and dynamical systems.Downarowicz, T., Maass, A.: Finite-rank Bratteli-Vershik diagrams are expansive.Clemens, J.D.: Isomorphism of subshifts is a universal countable Borel equivalence relation.Buescu, J., Stewart, I.: Liapunov stability and adding machines.
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