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Related lectures (18)
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Derivatives Rules: Notation, Extrema
Covers the rules of derivatives, O-notation, and extrema in the context of theorem 6.5 and examples.
Derivatives, O-Notation
Explores derivatives, O-Notation, extrema, and algorithm complexity in Analysis 1.
Mean Value Theorem (Mittelwertsatz)
Covers the Mean Value Theorem in differential calculus, focusing on critical points and global extrema within intervals.
O-Notation, Local Extrema
Covers O-Notation, local extrema, and critical points in functions.
Algorithmic Complexity: Visualization and Analysis
Explores algorithmic complexity, visualization of functions, and algorithm efficiency analysis using Python.
Complexity of Algorithms: Advanced Big-O Facts
Explores advanced big-O facts for powers, logarithms, factorials, and function combinations.
Discussion of Complexity
Explores worst-case complexity in computer science and the importance of real-life complexity in algorithm selection.
Algorithms & Growth of Functions
Covers optimization algorithms, stable matching, and Big-O notation for algorithm efficiency.
Complexity of Algorithms: Proofs of Big-O
Covers proofs of Big-O using witnesses and rules to analyze algorithm complexity.
Complexity of Algorithms: Big-O
Explains Big-O notation for algorithm complexity analysis through polynomial examples and growth rate identification.