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Related lectures (12)
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Set Theory: Basics and Operations
Covers the basics of set theory, including sets, elements, operations, empty sets, and defining sets based on properties.
Sets, Functions and Relations: Q&A
Covers examples of relation composition, Cartesian product, and injective functions.
Series Convergence
Explores series convergence, including definitions, examples, and the Achilles and tortoise paradox by Zeno.
Quantum Field Theory: Feynman Rules
Covers the Feynman Rules in Quantum Field Theory, focusing on the proper split of terms and the solution of paradoxes.
Convergence of Series: Definitions and Examples
Explores the convergence of numerical series and the paradox of Achilles and the tortoise by Zeno.
Market Equilibrium: Electric Vehicle Demand and Supply Analysis
Covers market equilibrium concepts, focusing on electric vehicle demand and supply dynamics, including the effects of subsidies and the green paradox.
Sets and Functions
Introduces sets and functions, covering union, intersection, complement, functions terminology, and set operations analogies.
Probability and Statistics
Delves into probability, statistics, paradoxes, and random variables, showcasing their real-world applications and properties.
Philosophy of Mathematics: Ontology and Structures
Explores the existence of mathematical objects, truth of propositions, and knowledge about them, covering Platonism, Intuitionism, Structuralism, Nominalism, Logicism, and Formalism.
Theory of Computation: Undecidable Problems
Explores the existence of functions that cannot be computed, illustrated by famous paradoxes and the concept of undecidable problems.
Differential Equations: Coefficients and Methods
Discusses methods for solving differential equations, focusing on undetermined coefficients and variation of constants.
Permutations and Binomial Coefficients
Explains permutations, binomial coefficients, and multinomial coefficients with practical examples.
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