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Related lectures (31)
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Primary Decomposition: Understanding Schemes
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Explores primary decomposition and schemes in algebraic geometry, emphasizing the importance of working over non-algebraically closed fields and the concept of fibers of morphisms.
Chinese Remainder Theorem
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Explores the Chinese remainder theorem in commutative rings and ideals, demonstrating its applications and relevance in finding unique solutions.
Tangent Spaces in Algebraic Geometry
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Explores tangent spaces in algebraic geometry, defining them as finite-dimensional subspaces of derivations on varieties.
Factorisation in PIDs
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Covers factorisation in PIDs, prime ideals, unique tuples, and common prime factors.
Fractions of Rings
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Explores the concept of fractions of rings and their uniqueness in ideals and quotients.
Dimension Theory of Rings
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Explores the dimension theory of rings, focusing on chains of ideals and prime ideals.
Primary and Secondary Ideals
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Covers the concept of primary and secondary ideals, focusing on uniqueness and invariance properties.
Separable Extensions: Dedekind Rings
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Explores separable extensions and Dedekind rings, focusing on coefficients and prime ideals.
Rings: Operations and Ideals
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Covers the operations and properties of rings, focusing on ideals and quotients.
Primary Decomposition in Rings
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Explores primary decomposition in rings, focusing on primary ideals and their properties.
Regular Implicit Functions
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Discusses regular implicit functions, rings, ideals, sheaves, and ring operations.
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