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Concept

Fraction

Related lectures (30)

Covers the addition of fractions and properties of rational numbers, emphasizing associativity and summing fractions with the same denominator.

Covers the use of mathematical displays and symbols in mathematics.

Explains the conversion process from fractions to decimal numbers and vice versa.

Covers rational numbers, amplifying and simplifying fractions, and calculating values.

Delves into phase transitions in random graphs, emphasizing the emergence of a giant component with varying connectivity.

Showcases the use of assertions in Stainless to prove properties of fractions.

Covers the properties of rational multiplication through fractions and simple calculations, leading to the resolution of division problems.

Covers the extension of addition and multiplication operations in rational numbers.

Explores the concept of real numbers through decimal notation and fraction representation.

Delves into infinite decimal numbers, exploring convergence and divergence, and showcasing examples of rational and irrational numbers.

Explains how to decompose fractions to find function primitives and calculate integrals.

Covers the construction and properties of rational numbers, including fractions and equivalence, with proofs on commutativity.

Explores designing lessons with a focus on learning goals and constraints.

Explores error correction codes, decoding algorithms, and their role in communication systems.

Explains how entropy measures uncertainty in a system based on possible outcomes.

Covers the preparation for polynomial integration with examples and emphasis on polynomial division.

Introduces the Random-Subcube Model (RSM) for constraint satisfaction problems, exploring its structure, phase transitions, and variable freezing.

Covers the rapid decay of Whittaker functions for upsets, focusing on the assumption of Vize = 1.

Explains the conversion between decimal and fractional writing, including division with remainder and a trick for periodic numbers.

Emphasizes the importance of verifying the possible domain of a function before solving an equation.