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math-debrief
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  • Math Debrief
  • Math: TIMELINE
  • 100-fundamentals
  • 200 Set and Set theory
    • Sets: Hierarchy
    • set.TERMS
    • SETS › TOPICS
    • 201 Set concepts
    • Set cardinality
    • Set operations
    • Set properties
    • Set relations
    • Summary
    • Set theories
    • Axioms of set theory
    • Sets: Terms
      • Bell Number
      • Cardinal number
      • Class (set theory)
      • Closure
      • empty-set
      • Extended set operations
      • Extensions by definitions
      • Family of sets
      • Fundamental sets
      • fundamental-sets2
      • Georg Cantor
      • History of set theory
      • Implementation of mathematics in set theory
      • Indexed family of sets
      • Extensional and intensional definitions
      • Involution
      • list-of-axioms-of-set-theory
      • Implementation of mathematics in set theory
      • Set membership
      • Naive Set Theory
      • Number of relations
      • empty-relation
      • Set Partitioning
      • Powerset
      • Russell's paradox
      • Set-builder notation
      • Set equivalence
      • Set Notation in latex
      • Set notation
      • Set partition
      • Intensional and extensional set specification
      • Set notation
      • Basic concepts in set theory
      • set-theory
      • Set Types
      • set
      • subset
      • Transfinite number
      • Tuples
      • ur-elements
  • Relations
  • Order theory
  • Function Theory
  • debrief-name: math section-code: 280 section-name: domain-theory section-desc:
  • Logic
  • 510 Lambda Calculi
  • Type theory
  • Abstract Algebra
  • Category Theory
  • Number Theory
  • Theory of computation
  • debrief-name: math section-code: 900 section-name: aggregations section-desc: Aggregations, indices,
  • debrief-name: math section-code: 800 section-name: misc section-desc: Misc and unclassified mathemat
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  1. 200 Set and Set theory
  2. Sets: Terms

Basic concepts in set theory

https://en.wikipedia.org/wiki/Category:Basic_concepts_in_set_theory

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Last updated 4 years ago

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