Lectures related to Mathematical induction

Introduces mathematical induction principles and applications, including inequalities, divisibility, subsets, and strong induction.

Explains the induction principle and proofs by induction with examples like 1 + 3 + 5 + ... + (2n-1) = n².

Introduces Cartesian product and induction for proofs using integers and sets.

Discusses inductive propositions, their definitions, and applications in reasoning and evaluation techniques in Coq.

Covers the principle of mathematical induction for proving propositions true for all positive integers.

Covers the concepts of mathematical and strong induction through an example.

Covers worst-case complexity, algorithms, and proofs including mathematical induction and recursion.

Covers laws of list concatenation, proof by induction, referential transparency, and structural induction.

Explores induction, Bernoulli's inequality, and algebraic limits in sequences with examples and computations.

Explores Fibonacci numbers, rabbit population growth, and recursively defined functions.

Covers examples and a Q&A session on induction and recursion.

Covers the basics of formal logic, focusing on logical expressions and mathematical proofs.

Covers mathematical induction, recursively defined functions, and iterative algorithms for problem-solving.

Explains mathematical induction for proving propositions true for all positive integers.

Explores worst-case complexity, mathematical induction, and algorithms like binary search and insertion sort.

Covers the Theoreus Chain Role for Lipschitz functions and its practical applications.

Introduces structural induction, a method to prove properties of elements in recursively defined sets.

Introduces structural induction, a method to prove properties of elements in recursively defined sets.

Covers Cauchy sequences, convergence, and induction in mathematical analysis.

Covers the principle of recurrence demonstrations with examples illustrating the process step by step.