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03E99 - Mathematical logic and foundations :: Set theory :: Miscellaneous

  1. algebraic system owned by CWoo
  2. alternative characterization of filter owned by rspuzio
  3. basic properties of a limit along a filter owned by kompik
  4. class owned by yark
  5. collection owned by porton
  6. comparison of filters owned by rspuzio
  7. complement owned by CWoo
  8. concepts in set theory owned by matte
  9. congruence on a partial algebra owned by CWoo
  10. construction of Banach limit using limit along an ultrafilter owned by kompik
  11. cumulative hierarchy owned by yark
  12. Dedekind-infinite owned by yark
  13. delta system owned by Henry
  14. delta system lemma owned by Henry
  15. diagonal intersection owned by Henry
  16. direct product of partial algebras owned by CWoo
  17. disjoint union owned by yark
  18. every bounded sequence has limit along an ultrafilter owned by kompik
  19. examples of algebraic systems owned by CWoo
  20. examples of filters owned by Evandar
  21. filter owned by Koro
  22. filter basis owned by rspuzio
  23. homomorphism between partial algebras owned by CWoo
  24. indexing set owned by Wkbj79
  25. infinite owned by yark
  26. injective function owned by drini
  27. intersection owned by CWoo
  28. limit along a filter owned by kompik
  29. multiplicative filter owned by jocaps
  30. multiset owned by PrimeFan
  31. number of ultrafilters owned by yark
  32. pairwise disjoint owned by yark
  33. partial algebraic system owned by CWoo
  34. power set owned by matte
  35. proof of alternative characterization of filter owned by rspuzio
  36. proof of delta system lemma owned by Henry
  37. properties of complement owned by CWoo
  38. properties of injective functions owned by rspuzio
  39. properties of ranks of sets owned by CWoo
  40. rational number owned by djao
  41. saturated (set) owned by drini
  42. section filter owned by CWoo
  43. set owned by Mathprof
  44. subalgebra of a partial algebra owned by CWoo
  45. superset owned by yark
  46. Venn diagram owned by CWoo
  47. Zermelo-Fraenkel axioms owned by mathcam

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