Lectures related to Cardinality of the continuum

Provides an overview of Finite Element families, including solid and shell elements, with specific examples like linear hexahedron finite elements.

Explores bijections in linear algebra and the concept of cardinality between sets.

Covers the basics of sets and operations in mathematics, from set properties to advanced operations.

Introduces measurable sets, functions, and the Cantor set properties, including ternary development of numbers.

Explores defining arithmetic operations through counting, with insights on cardinal numbers, Cantor's work, and Sudoku.

Covers strings, countable sets, cardinality, and the concept of countability, exploring the countability of various sets and Cantor diagonalization.

Explores thermodynamic formalism for weakly coarse expanding dynamical systems, covering equilibrium states, visual metrics, and symbolic coding.

Explores countable and uncountable sets, Cantor set, Mandelbrot set, and Box dimension in nonlinear dynamics and complex systems.

Explores binary relations, sequences, and summation, including arithmetic and geometric progressions, recurrence relations, and cardinality of sets.

Discusses the elementary properties of coating theory and the raising of roads.

Explores cardinality in sets and properties of groups, including commutativity and examples of abstract groups.

Explores polymer conformation beyond the Freely Jointed Chain model, emphasizing the importance of correlations and rigidity.

Covers cardinality of sets, poset, equivalence relations, and geometric progressions through a quiz on Kahoot.

Introduces fundamental concepts of linear algebra, focusing on sets and operations.

Explores countable and uncountable sets, demonstrating how to determine the cardinality of different sets through listing elements in a sequence.

Explores transcendence degree in algebraic fields and classical analytic functions.

Explores cardinality, countable sets, and examples of countable and uncountable sets.

Covers sets, subsets, and their notation, including the power set concept.

Covers selected topics in mathematics, including Taylor approximations and algebraic structures of Z and K[X].

Explores the countability of subsets of real numbers and demonstrates that the set of real numbers is uncountable.