Zermelo set theory

Related lectures (32)

Page 2 of 4

Provides a recap of group theory, defining a group as a set with a multiplication operation.

Covers the Pigeonhole Principle, its applications, and examples of its guarantees.

Covers the main rules of counting for combinatorial objects and introduces various counting techniques.

Explains set difference and complement calculation with clear examples.

Focuses on injective functions in linear algebra, demonstrating how to verify properties and prove injectivity.

Covers set theory operations and functions, including injections and surjections.

Covers predicate logic and sets theory, explaining how to manipulate logical expressions.

Covers the basics of formal languages, including alphabets, words, and languages, as well as operations like concatenation and reversal.

Covers the basics of real numbers and set theory, including subsets, intersections, unions, and set operations.

Covers the foundation of mathematics through set theory concepts like membership and unions.