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Lecture
The Label of Edges: Set
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Related lectures (27)
Combinatorial Search: For-Expressions
Explores the use of for-expressions in Scala to simplify computations and solve problems like combinatorial search and N-Queens.
Cartesian Product and Induction
Introduces Cartesian product and induction for proofs using integers and sets.
Group Actions: Theory and Examples
Explores concrete examples of group actions on sets, focusing on actions that do not change the set.
Sets and Operations: Introduction to Mathematics
Covers the basics of sets and operations in mathematics, from set properties to advanced operations.
Functions: Definitions and Notations
Covers the generalities of functions, including the definition of an application between sets and the uniqueness of elements in the image set.
Data Structures: Tuples, Sets, Dictionaries
Explores tuples, sets, and dictionaries in Python, covering immutability, uniqueness, and key-value pairs.
Linear Algebra: Sets and Operations
Introduces fundamental concepts of linear algebra, focusing on sets and operations.
Sets and Proofs
Introduces sets in discrete mathematics and explores proof techniques like direct and indirect proofs.
Data Structures: Tuples, Lists, Sets, Dicts
Introduces data structures like tuples, lists, sets, and dicts in Python, covering their definition, manipulation, and iteration.
Mathematics: Sets and Functions
Introduces sets, functions, Cartesian products, and compositions, discussing images, preimages, and function properties.
Analysis IV: Measurable Sets and Properties
Covers the concept of outer measure and properties of measurable sets.
Data Structures: Tuples, Lists, Sets, Dicts
Introduces Python data structures like tuples, lists, sets, and dictionaries, emphasizing manipulation and conversion techniques.
Introduction to Analysis: Understanding Real Numbers and Proofs
Covers the basics of analysis, including real numbers, proofs, sets, and operations.
Abbreviated Calculation: Structures and Sets
Covers abbreviated calculation, structures, operations, and unique set properties.
Untitled
Mapping Functions and Surjections
Explores mapping functions, surjections, injective and surjective functions, and bijective functions.
A Conjecture of Erdös: Proof by Moreira, Richter and Robertson
Presents a short proof of a conjecture by Erdös, exploring related questions and detailed proof of the proposition.
Mathematical Induction: Basics and Applications
Introduces mathematical induction principles and applications, including inequalities, divisibility, subsets, and strong induction.
Data Structures and Functions
Covers the basics of tuples, lists, sets, linear types, conversions, dictionaries, and defaultdicts.
Differential Forms Integration
Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.
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