Lectures related to Infimum and supremum

Covers minimum, maximum, infimum, and supremum concepts in real numbers with examples and proofs.

Covers the concepts of infimum and supremum of subsets in real numbers.

Explores the definitions and properties of infimum and supremum in mathematical analysis.

Covers lattices, abstract interpretation, fixpoint analysis, Hoare logic, and partial orders with extreme elements.

Covers the properties of real numbers, including bounds, density, and absolute value.

Covers the properties of supremum and infimum in sets, including uniqueness and symmetry.

Covers the basics of real analysis, including functions, limits, and max/min functions.

Explores real numbers, including supremum, infimum, maximum, and minimum properties.

Explores functions, series, and critical points in mathematics, including maximum, minimum, supremum, and infimum concepts.

Covers upper and lower bounds, Jensen's inequality, and amended bounds in mathematical analysis.

Covers the concept of supremum in real numbers and its properties as the least upper bound of a set.

Covers the fundamental concepts related to real numbers, including sets, notations, and operations.

Explains infimum, supremum, Archimedes' properties, rational numbers density, and exercises on irrational numbers and minimum values.

Covers the organization of real numbers, axioms, and bounds, including infimum and supremum.

Covers solutions to true/false questions on subsets, upper bounds, real numbers, and set properties.

Introduces the concepts of minimum and maximum values for continuous functions.

Explains the difference between infimum and optimum in optimization problems and how to find the optimal solution.

Explores real functions, covering continuity, supremum, infimum, maximum, minimum, compact and connected sets, and the intermediate value theorem.

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

Explores the fundamental concepts of real numbers, including sets, operations, and properties like supremum and infimum.