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Related lectures (27)
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Optimal Transport: Disintegration Theorem
Covers the Disintegration Theorem in the context of Optimal Transport.
Markov Chains: Definition and Examples
Covers the definition and properties of Markov chains, including transition matrix and examples.
Theory of Computation: Counting and Decision Problems
Explores counting infinite sets and decision problems, showcasing the limits of computation in solving certain undecidable problems.
Problems and Languages: Regular Languages
Covers regular languages, encoding, alphabets, words, languages, concatenation, exponentiation, and iterative closure.
Cardinality of Sets: Countable and Uncountable
Explores cardinality, countable sets, and examples of countable and uncountable sets.
Relations and Sequences: Well-ordered Sets and Geometric Series
Explores equivalence relations, well-ordered sets, geometric series, and countable sets.
Additional Properties of Real Numbers
Explores the countability of subsets of real numbers and demonstrates that the set of real numbers is uncountable.
Distance Board: Compression
Covers the concept of compression and distance boards.
Analysis IV: Measurable Sets and Properties
Covers the concept of outer measure and properties of measurable sets.
Relations, Sequences, Summation: Quiz
Covers cardinality of sets, poset, equivalence relations, and geometric progressions through a quiz on Kahoot.