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Related lectures (22)
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Auxiliary Assertions in Stainless
Showcases the use of assertions in Stainless to prove properties of fractions.
Properties of Rational Multiplication
Covers the properties of rational multiplication through fractions and simple calculations, leading to the resolution of division problems.
Flow Equations: Singular SPDEs and Quantum Field Theory
Covers recent research on singular SPDEs and their applications in quantum field theory.
Multiplication in Rational Numbers
Covers the extension of addition and multiplication operations in rational numbers.
Addition of Fractions
Covers the addition of fractions and properties of rational numbers, emphasizing associativity and summing fractions with the same denominator.
Lesson Design: Backwards Design
Explores designing lessons with a focus on learning goals and constraints.
Rational Numbers: Construction and Properties
Covers the construction and properties of rational numbers, including fractions and equivalence, with proofs on commutativity.
Euclidean Division and Simple Elements
Explains polynomial division, factor decomposition, and rational function simplification.
Decimal Numbers
Explains the conversion process from fractions to decimal numbers and vice versa.
Rational Numbers: Amplification and Simplification
Covers rational numbers, amplifying and simplifying fractions, and calculating values.
Fractions of Rings
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Explores the concept of fractions of rings and their uniqueness in ideals and quotients.
Projective Plane Curves
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Introduces projective plane curves, degrees, components, multiplicities, intersection numbers, tangents, and multiple points, culminating in the statement of Bézout's theorem and its consequences.
Field of Fractions: Definition and Properties
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Covers the definition and properties of a field of fractions.
Field of Rational Functions
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Explores the construction of the field of rational functions on a variety and its connection with local rings and dimensions.
Decomposition of Fractions: Simple and Corollary Proof
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Covers the decomposition of fractions into simple terms and provides a corollary proof related to the convergence of integrals.
Morphisms between Affine Varieties
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Covers defining morphisms between affine algebraic varieties and constructing morphisms using algebraic homomorphisms.
Local Noetherian Rings
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Covers local Noetherian rings, integrally closed domains, discrete valuations, and fraction fields.
Division and Multiplication in Rational Numbers
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Explores division and multiplication in rational numbers, emphasizing the concept of multiplying by the inverse.
Integers and Rings
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Covers integers, rings, subrings, invertibility, divisors of zero, and equivalence relations in formal fractions.
Irreducible Polynomials and Finite Fields
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Explores irreducible polynomials, finite fields, cyclic unit groups, and field construction.
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