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This lecture covers the construction of morphisms in detail, focusing on the process of redly constructing morphisms and their properties. The instructor explains the concept of effective Cartier divisors and their representation, as well as the isomorphism of semi-groups. The lecture delves into the relationship between invertible sheaves and locally factorial spaces, emphasizing the importance of understanding the given properties. Additionally, the lecture explores the application of morphisms to TPM and the practical implications of these constructions in algebraic geometry.
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