Zermelo set theory

Related lectures (32)

Page 3 of 4

Covers propositions indexed by vectors, proof by induction, and Cartesian products of sets.

Explores sigma fields generated by random variables and their connection to measurable functions.

Explores active learning implications in understanding group structures and symmetric actions.

Covers the standard properties of distance and norm in vector spaces.

Covers the basics of set theory, including sets, elements, operations, empty sets, and defining sets based on properties.

Explores group actions on sets through homomorphisms and Cartesian products, illustrating their properties and equivalent definitions.

Introduces finite probability spaces, random permutations, graphs, and trees with examples and calculations.

Covers the basics of propositional calculus and its importance in computer science.

Covers the construction of integers through equivalence relations and their properties in mathematics.

Illustrates the calculation of infimum and supremum for a set of elements.